commit b8a78631a452b53171cfc5a9a87592d455b16285 Author: FNS Service Date: Fri Jul 31 15:28:08 2026 +0800 Update from Sync Service diff --git a/2023年工作.xmind b/2023年工作.xmind new file mode 100644 index 0000000..cce5537 Binary files /dev/null and b/2023年工作.xmind differ diff --git a/Excalidraw/Drawing 2024-10-27 22.16.10.excalidraw.md b/Excalidraw/Drawing 2024-10-27 22.16.10.excalidraw.md new file mode 100644 index 0000000..69a1b4e --- /dev/null +++ b/Excalidraw/Drawing 2024-10-27 22.16.10.excalidraw.md @@ -0,0 +1,14 @@ +--- + +excalidraw-plugin: parsed +tags: [excalidraw] + +--- +==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving' + + +## Drawing +```compressed-json +N4IgLgngDgpiBcIYA8DGBDANgSwCYCd0B3EAGhADcZ8BnbAewDsEAmcm+gV31TkQAswYKDXgB6MQHNsYfpwBGAOlT0AtmIBeNCtlQbs6RmPry6uA4wC0KDDgLFLUTJ2lH8MTDHQ0YNMWHRJMRZFAFZFFjIkT1UYRjAaBABtAF1ydCgoAGUAsD5QSXw8LOwNPkZOTExyHRgiACF0VABrQq5GXABhekx6fAQQAGIAM1GxkABfCaA== +``` +%% \ No newline at end of file diff --git a/个人生活/愿望清单/电影清单.md b/个人生活/愿望清单/电影清单.md new file mode 100644 index 0000000..b1eac23 --- /dev/null +++ b/个人生活/愿望清单/电影清单.md @@ -0,0 +1,12 @@ + - [x] 闻香识女人 +- [x] 42号传奇 +- [x] 触不可及 +- [ ] 指环王 +- [ ] 教父 +- [ ] 阿甘正传 +- [ ] 美丽人生 +- [ ] 末代皇帝 +- [ ] 蝙幅侠:黑暗骑士 +- [ ] 天堂电影院 +- [ ] 美丽心灵 +- [ ] 血战钢锯岭 \ No newline at end of file diff --git a/个人生活/愿望清单/购物清单.md b/个人生活/愿望清单/购物清单.md new file mode 100644 index 0000000..7f81e31 --- /dev/null +++ b/个人生活/愿望清单/购物清单.md @@ -0,0 +1,15 @@ +## 必须的 + +- [ ] 儿童安全座椅 +- [ ] 爬爬垫 +- [ ] 围栏 +- [ ] 婴儿保险 + - [ ] 重疾 + - [ ] 意外 + - [ ] 小额医疗 + + +## 没啥用的 + +- [ ] 子擎loong传感器 +- [ ] 窗帘伴侣 \ No newline at end of file diff --git a/个人生活/愿望清单/阅读清单.md b/个人生活/愿望清单/阅读清单.md new file mode 100644 index 0000000..1f2b81d --- /dev/null +++ b/个人生活/愿望清单/阅读清单.md @@ -0,0 +1 @@ +1. \ No newline at end of file diff --git a/个人生活/未来计划/2024年9月8日.md b/个人生活/未来计划/2024年9月8日.md new file mode 100644 index 0000000..9e81c63 --- /dev/null +++ b/个人生活/未来计划/2024年9月8日.md @@ -0,0 +1,29 @@ + +## 学习内容 + +1. 投资知识: 投资知识要主动学习,目标为读懂财报可以在感兴趣的赛道中选取合适的企业,再通过技术指标和量化分析确定入/离场时间; + - [ ] 财报分析 + - [ ] 技术指标 + - [ ] Python量化 + +2. 带娃知识:带娃知识要主动学习,要让宝宝能健康成长,并且爸妈不焦虑; + - [ ] 每月大运动目标 + - [ ] 每月益智游戏 + - [ ] 喂养方法 + +3. 专业知识:这个主要通过工作中学习获取,要及时进行总结; + 1. 数据库 + 1. 数据库基础 + 2. SQL优化 + 2. 数理统计 + + 4. 个人兴趣 + 1. IT技术 + 1. 个人服务器维护 + 2. Linux知识 + 3. 编程能力 + 4. rime维护 + 2. 智能家居 + 1. 米家极客版 + 2. Hass + 3. 军事和历史 \ No newline at end of file diff --git a/个人生活/每日总结/2024年9月10日.md b/个人生活/每日总结/2024年9月10日.md new file mode 100644 index 0000000..6f21a69 --- /dev/null +++ b/个人生活/每日总结/2024年9月10日.md @@ -0,0 +1,34 @@ +## 1. 工作内容 + +1. 空调屏幕操作便利性: ^8f1112 + 1. 与yajia交流完成,按原内容完成温度等操作所需步骤和时间 [[2024年9月11日#^173d6f]]^7547e8 +2. 能量流宽表的验证[[2024年9月11日#^d1a013]]: ^6c1d4f + 1. 热管理低压侧能耗有问题; + 2. 驾驶信息(车速、加速度等)有问题; +3. 售后判则线上表: + 1. 还需要验证一下 柴工改完的结果[[2024年9月11日#^02a71e]]; ^c82f87 +4. 胎压检测需求: ^ee8cca + 1. 需要跟业务方要一下tcam log的解析方式[[2024年9月11日#^4033ba]]; + 2. 需要梳理一下还需要哪些信号; +5. 洗车模式渗透率: + 1. *已完成报告;* ^b399be +6. 看板开发: + 1. 调整了电动开门模式使用的字段[[2024年9月11日#^4b33f9]]; + 1. 要检查一下电动开门渗透率是否正常; + 2. 对出行分析看板增加了需要的字段[[2024年9月11日#^3f1dd4]]; ^1d7422 + 1. 需要在看板上增加筛选项; +7. 能耗售后报告内容更新: + 1. 与康建沟通了需求; ^e6f389 +8. 待开展工作: + 1. KC数据库PDF解析; ^a6d34a + 1. 主要是解决pandas操作Excel的问题[[2024年9月11日#^2990a0]] + 2. 探查方向盘按键控制播放功能占比[[2024年9月11日#^1c4ba4]]: + 1. 更新看板,增加到看板上; + +## 2. 生活 +1. 今天又没有健身; +2. 提醒老婆约下周的按摩; +3. 坐班车好像还是挺舒服的~ + +## 3. 阅读 +1. 继续阅读《一本书读懂财报》; \ No newline at end of file diff --git a/个人生活/每日总结/2024年9月11日.md b/个人生活/每日总结/2024年9月11日.md new file mode 100644 index 0000000..5142831 --- /dev/null +++ b/个人生活/每日总结/2024年9月11日.md @@ -0,0 +1,31 @@ +## 1. 工作内容 + +1. 空调屏幕操作便利性: + 1. 调整了所需操作时间和步骤的数据底表[[2024年9月13日#^636e6e]]; ^173d6f +2. 售后判则线上表: + 1. 验证完成,待柴工维护业务数据owner; ^02a71e + 2. 搭建看板[[2024年9月13日#^b67cea]]; +3. 胎压检测需求: + 1. 继续对接tcam log的解析方法,考虑要不要拉个会[[2024年9月13日#^71091c]]; ^4033ba +4. 看板开发: + 1. 完成电动开门渗透率的调整; ^4b33f9 + 2. 完成出行分析看板所需内容的增加; ^3f1dd4 +5. KC数据库PDF解析[[2024年9月13日#^10b927]]: + 1. 完成解析,需要总结一下用到的函数(pd.melt等) ^2990a0 +6. 待开展工作: + 1. 能量流宽表的验证[[2024年9月13日#^120775]]; ^d1a013 + 2. 探查方向盘按键控制播放功能占比: + 1. 更新看板,增加到看板上[[2024年9月13日#^7928e4]]; ^1c4ba4 + 3. 给生管和质量使用的view写一个仓颉任务,以方便查看[[2024年9月13日#^2ab874]]; +7. **工作中待改进内容**: + 1. 多项任务切换不太明确,一项任务完成或受阻的时候不知道下一步该干啥; + +## 2. 生活 +1. 今天健身啦,快走25分钟,明天记得穿运动鞋; +2. 提醒老婆约下周的按摩; +3. 要研究一下孩子的保险; + 1. 先看看卜卓家娃的保险; + +## 3. 阅读 +1. 继续阅读《一本书读懂财报》; + 1. 试着分析一下均胜电子和德赛西威的还债能力; \ No newline at end of file diff --git a/个人生活/每日总结/2024年9月13日.md b/个人生活/每日总结/2024年9月13日.md new file mode 100644 index 0000000..5822b36 --- /dev/null +++ b/个人生活/每日总结/2024年9月13日.md @@ -0,0 +1,30 @@ +## 1. 工作 + +1. 售后判则线上表[[2024年9月18日#^4dc5c5]]: ^b67cea + 1. 看板搭建中,需要验证日报看板数据准确性; + 2. 重新搭建周报看板; +3. 胎压检测需求[[2024年9月18日#^2fe7ee]]: + 1. tcam log接入持续沟通中; ^71091c +4. 能量流宽表的验证[[2024年9月18日#^636c62]]: + 1. 空调使用的这些平均值问题很大; ^120775 +5. KC数据库PDF解析: + 1. 等待葛工的结论; ^10b927 +6. 空调屏幕操作便利性[[2024年9月18日#^94c130]]: + 1. 图都已经出完了,要把报告写出来; ^636e6e +7. 待开展工作: + 1. 给生管和质量使用的view写一个仓颉任务,以方便查看; ^2ab874 + 2. 生管实时表哪些字段要能重新写成null[[2024年9月18日#^31e0bf]]; + 3. 生管实时表中有哪些案例同步日期和实际日期对不上; + 4. 看板需求: + 1. 车辆配置看板加入极越07的信息; + 2. 充电分析看板上增加充电桩类型、充电量分布; + 3. 唐锐需求: ^7928e4 + 1. 方向盘按键控制播放功能占比; + 2. 用户出行时行程开始的环境温度; + +## 2. 生活 +1. 买了新的模型,感觉不错; + +## 3. 阅读 +1. 继续阅读《一本书读懂财报》; + 1. 试着分析一下均胜电子和德赛西威的还债能力; diff --git a/个人生活/每日总结/2024年9月18日.md b/个人生活/每日总结/2024年9月18日.md new file mode 100644 index 0000000..b412aac --- /dev/null +++ b/个人生活/每日总结/2024年9月18日.md @@ -0,0 +1,26 @@ +## 1. 工作 + +1. 售后判则看板搭建: + 1. 已完成看板的搭建[[2024年9月19日#^48b288]]; ^4dc5c5 +2. 胎压检测需求: + 1. tcam log接入持续沟通中,确定tcam log可以解析,还是卡在时间戳上[[2024年9月19日#^35a13b]]; ^2fe7ee +3. 空调屏幕操作便利性: + 1. 报告写好了,需要和yajia再对一下; ^94c130 +4. 能量流宽表的验证: + 1. 需要尽快把验证报告写好交给ruiwei; ^636c62 +5. 生管实时表哪些字段要能重新写成null: + 1. 确定只有锁单时间可以变回null; ^31e0bf +6. 电池寿命影响因素分析: + 1. 已经写好了取数逻辑,需要写报告[[2024年9月19日#^1b5f8d]]; + 2. 跟jian.kang商量一下行程车速的分布的怎么处理; +7. 待开展工作: + 1. 给生管和质量使用的view写一个仓颉任务,以方便查看; ^2ab874 + 2. 生管实时表中有哪些案例同步日期和实际日期对不上; + 3. 看板需求: + 1. 车辆配置看板加入极越07的信息[[2024年9月19日#^726de5]]; + 2. 充电分析看板上增加充电桩类型、充电量分布; + 3. 唐锐需求: ^7928e4 + 1. 方向盘按键控制播放功能占比; + 2. 用户出行时行程开始的环境温度; +## 2. 阅读 +1. 读完了《一本书读懂财报》; \ No newline at end of file diff --git a/个人生活/每日总结/2024年9月19日.md b/个人生活/每日总结/2024年9月19日.md new file mode 100644 index 0000000..11e51e8 --- /dev/null +++ b/个人生活/每日总结/2024年9月19日.md @@ -0,0 +1,24 @@ +## 1. 工作 + + +1. 售后判则看板搭建: + 1. 进一步调整了口径; + 2. 需要和业务进一步拉齐,确定口径[[2024年9月23日#^1b1f42]]; ^48b288 +2. 胎压检测需求: + 1. tcam log可以接入了[[2024年9月23日#^a86b36]]; ^35a13b +3. 电池寿命影响因素分析: + 1. 确定好了需求[[2024年9月23日#^3d6d1f]]; ^1b5f8d +4. 车辆配置看板加入极越07的信息: + 1. 已经确定好了数据源[[2024年9月23日#^a1c758]]; ^726de5 +5. 2.0版本ASD能耗对比: + 1. 已经写好了取数的SQL,还需要跑2.0升级后的数据[[2024年9月23日#^d1c9ef]]; +6. 待开展工作: + 1. 给生管和质量使用的view写一个仓颉任务,以方便查看; ^2ab874 + 2. 生管实时表中有哪些案例同步日期和实际日期对不上[[2024年9月23日#^106312]]; + 3. 看板需求: + 1. 空调屏幕操作便利性报告要和yajia对一下[[2024年9月23日#^f0f01d]]; + 2. 尽快把能量流宽表验证报告写好交给ruiwei; + 3. 充电分析看板上增加充电桩类型、充电量分布[[2024年9月23日#^92f3bd]]; + 4. 唐锐需求: ^7928e4 + 1. 方向盘按键控制播放功能占比; + 2. 用户出行时行程开始的环境温度[[2024年9月23日#^42ff84]]; \ No newline at end of file diff --git a/个人生活/每日总结/2024年9月23日.md b/个人生活/每日总结/2024年9月23日.md new file mode 100644 index 0000000..2c51f1c --- /dev/null +++ b/个人生活/每日总结/2024年9月23日.md @@ -0,0 +1,38 @@ +## 1. 工作 + +1. 售后判则看板搭建: + 1. 拉齐了业务方,确定了口径; ^1b1f42 + 2. 需要修改逻辑; +2. 胎压检测需求: + 1. 继续沟通tcam解析方法; ^a86b36 + 2. 需要整理一下其他指标的取数方法; +3. 电池寿命影响因素分析: + 1. 已完成报告; ^3d6d1f + 2. 后续增加看板内容; +4. 车辆配置看板加入极越07的信息: + 1. 完成看板的搭建; ^a1c758 + 2. 尚缺少选装包(方向盘和轮辋)的配置信息,待郭老师补上; +5. 2.0版本ASD能耗对比: + 1. 已完成报告; ^d1c9ef +6. 生管实时表中有哪些案例同步日期和实际日期对不上: + 1. 取数完成,1:1的时候确定一下23点过点,第二天0点同步数据的算不算问题; ^106312 +7. 空调屏幕操作便利性报告: + 1. 已与yajia沟通; ^f0f01d + 2. 增加单词调整温度区间分布; +8. 充电分析看板上增加充电桩类型、充电量分布: + 1. 已在看板上添加; ^92f3bd +9. 用户出行时行程开始的环境温度: + 1. 已在看板上添加; ^42ff84 +10. 待开展工作: + 1. 给生管和质量使用的view写一个仓颉任务,以方便查看; + 2. 唐锐需求: + 1. 方向盘按键控制播放功能占比; + 2. 空调下面两个出风口水平开启量; + 3. 售后抱怨报告更新; + 4. 尽快把能量流宽表验证报告写好交给ruiwei; + +## 2. 明日工作重点 + +1. 把售后判则看板逻辑更新好; +2. 完成能量宽表验证报告; +3. 提供胎压检测其他指标的取数方法; \ No newline at end of file diff --git a/个人生活/每日总结/2024年9月9日.md b/个人生活/每日总结/2024年9月9日.md new file mode 100644 index 0000000..de47aab --- /dev/null +++ b/个人生活/每日总结/2024年9月9日.md @@ -0,0 +1,32 @@ +## 1. 工作内容 + +1. 完成了屏幕上操作空调所需时长的出图,已经发给yajia; + 1. Next Step:与yajia交流,确定需求,完成报告其余部分;[[2024年9月10日#^7547e8]] +2. 开始了能量流宽表的验证: + 1. 电池热管理能耗有问题;[[2024年9月10日#^6c1d4f]] +3. 售后判则线上表: + 1. *完成验证工作;* [[2024年9月10日#^c82f87]] + 2. 接下来是搭建看板; +4. 胎压检测需求: + 1. *沟通需求;* + 2. *WTI报警有埋点数据;* + 3. TCAM日志需要接入,需要梳理一下还需要哪些信号;[[2024年9月10日#^ee8cca]] +5. 洗车模式渗透率: + 1. *找好了语音和屏幕的埋点内容;* + 2. 下一步需求取数,写报告;[[2024年9月10日#^b399be]] +6. 待开展工作: + 1. 能耗售后报告内容更新;[[2024年9月10日#^e6f389]] + 2. 康建看板需求搭建;[[2024年9月10日#^1d7422]] + 3. KC数据库PDF解析;[[2024年9月10日#^a6d34a]] + 1. 主要是解决pandas操作Excel的问题 + +## 2. 生活 + +1. 今天是2周年的结婚纪念日; +2. 要了婴儿推车的优惠; +3. 又没做锻炼; + +## 3. 阅读 +1. 整理了一下豆瓣上的信息; +2. 继续阅读《一本书读懂财报》; +3. \ No newline at end of file diff --git a/基础知识/用户增长/基本概念.md b/基础知识/用户增长/基本概念.md new file mode 100644 index 0000000..5548b4b --- /dev/null +++ b/基础知识/用户增长/基本概念.md @@ -0,0 +1,17 @@ + +## AARRR海盗模型 + +海盗模型是用户分析的经典模型,它反映了增长是系统性地贯穿于用户生命周期各个阶段: + +A 拉新(Acquisition):  通过各种推广渠道,以各种方式获取目标用户,并对各种营销渠道的效果评估,不断优化投入策略,降低获客成本。 +- 涉及关键指标例如 新增注册用户数、激活率、注册转化率、新客留存率、下载量、安装量等,我们通过这些指标就可反应出获取目标用户的效果是怎样的。 + +A 活跃(Activation):活跃用户指真正开始使用了产品提供的价值,我们需要掌握用户的行为数据,监控产品健康程度。这个模块主要反映用户进入产品的行为表现,是产品体验的核心所在。 + +- 涉及关键指标例如 DAU/MAU 、日均使用时长、启动APP时长、启动APP次数等。通过这些指标可以反映出用户的活跃情况。 + +R 留存(Retention):衡量用户粘性和质量的指标。涉及关键指标例如 留存率、流失率等。通过这些指标可以反映出用户的留存情况。 + +R 变现(Revenue): 主要用来衡量产品商业价值。涉及关键指标例如 生命周期价值(LTV)、客单价、GMV等。这些指标可以反映出产品的商业价值。 + +R 推荐(Referral):衡量用户自传播程度和口碑情况。涉及关键指标例如 邀请率、裂变系数等。 \ No newline at end of file diff --git a/基础知识/车联网/通讯协议/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md b/基础知识/车联网/通讯协议/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md new file mode 100644 index 0000000..33f8181 --- /dev/null +++ b/基础知识/车联网/通讯协议/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md @@ -0,0 +1,176 @@ +--- +doc_type: hypothesis-highlights +url: 'https://www.cnblogs.com/cxuanBlog/p/14917187.html' +--- + +# MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园 + +## Metadata +- Author: [cnblogs.com]() +- Title: MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园 +- Reference: https://www.cnblogs.com/cxuanBlog/p/14917187.html +- Category: #article + +## Page Notes +## Highlights + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/abd5baa3d078f37535e2d82720b201b6.png) + +- 还有一个优势就是 MQTT 在客户端容易实现,而且具有易用性,非常适合当今资源有限的设备。 + +- MQTT 协议与 HTTP 相比具有一个明显的优势:数据包开销较小 + +- pub/sub 最重要的方面是 publisher 与 subscriber 的解藕 + + - 空间解耦 + - 时间解藕 + - 同步 Synchronization 解藕 + + - 发布/订阅模式消除了传统客户-服务器之间的直接通信,把通信这个操作交给了 broker 进行代理,并在空间、时间、同步三个维度上进行了解藕。 + +- pub/sub 比传统的客户端-服务器模式有了更好的拓展,这是由于 broker 的高度并行化,并且是基于事件驱动的模式。事件驱动中的程序流程会由诸如用户操作(点击鼠标、键盘)、传感器输出或者从其他程序或传递的消息事件决定。- 事件驱动编程是图形用户界面和其他应用程序比如 Web 中使用的主要范式,这些应用程序能够响应用户输入执行某些操作为中心,这同时也适用于驱动程序的编程 。 + +- broker 能够对消息进行过滤,使每个订阅者只接收自己感兴趣的消息: + + - 基于主题的过滤:每条消息都会有一个 topic ,接收客户端会向 borker 订阅感兴趣的 topic,订阅后,broker 就会确保客户端收到发布到 topic 中的消息 + + - 基于内容的过滤 :broker 会根据特定的内容过滤消息,接受客户端会经过过滤他们感兴趣的内容。这种方法的一个显著的缺点就是必须事先知道消息的内容,不能加密或者轻易修改 + + - 基于类型的过滤 + +- 为了发布/订阅系统的挑战,MQTT 具有三个服务质量级别,你可以指定消息从客户端传到 broker 或者从 broker 传到客户端,在 topic 的订阅中,会存在 topic 没有 subscriber 订阅的情况,作为 broker 必须知道如何处理这种情况。 + +- 订阅发布模式与消息队列模式区别 + - 在传统的消息队列模式中,一条消息会存储在消息队列中等待被消费,每个传入的消息都存储在消息队列中,直到它被客户端(通常称之为消费者)所接收,如果没有客户端消费消息的话,这条消息就会存在消息队列中等待被消费。但是在消息队列中,不会存在消息没有客户端消费的情况,但是在 MQTT 中,确存在 topic 无 subscriber 订阅的情况。 + + - 在传统的消息队列模式中,一条消息只能被一个客户端所消费,负载会分布在队列的每个消费者之间;而在 MQTT 中,每个订阅者都会受到消息,每个订阅者有相同的负载。 + + - 在传统的消息队列模式中,必须使用单独的命令来显式创建队列,只有队列创建后,才可以生产或者消费消息;而在 MQTT 中,topic 比较灵活,可以即时创建。 + +- MQTT基本概念 + - MQTT Client + - publisher 和 subscriber 都属于 MQTT Client。 + + - 发布和订阅的功能也可以由同一个 MQTT Client 实现。 + + - MQTT 客户端是指运行 MQTT 库并通过网络连接到 MQTT broker 的任何设备,这些设备可以从微控制器到成熟的服务器. + + - MQTT Broker + - broker 负责接收所有消息,过滤消息,确定是哪个 client 订阅了每条消息,并将消息发送给对应的 client,broker 还负责保存会话数据,这些数据包括订阅的和错过的消息。broker 还负责客户端的身份验证和授权。 + + - MQTT 是基于 TCP/IP 协议基础之上的,所以 MQTT 的 client 和 broker 都需要 TCP/IP 协议的支持。 + + - MQTT链接 + - MQTT 的连接总是在 client 和 broker 之间进行,client 和 client 之间并不会相互连接。如果要发起连接的话,那么 client 就会向 broker 发起 CONNECT 消息,代理会使用 CONNACK 消息和状态码进行响应 + + - 一旦 client 和 broker 的连接建立后,broker 就会使客户端的连接一直处于打开状态,直到 client 发出断开命令或者连接中断。 + +- 消息 + - MQTT 的消息报文主要分为 CONNECT 和 CONNACK 消息。 + + - CONNECT + + - 为了初始化连接,需要 client 向 broker 发送 CONNECT 消息 + + - 一个 MQTT 客户端发送一条 CONNECT 连接,这条 CONNECT 连接可能会包含下面这些信息 + + ![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/a705b334a0d4cb20f22070038ec1cc98.png) + + - ClientId:显而易见,这个就是每个客户端的 ID 标识,也就是连接到 MQTT broker 的每个 client。 + + - 这个 ID 应该是每个 client 和 broker 唯一的,如果你不需要 broker 持有状态的话,你可以发送一个空的 ClientId,空的 ClientId 会没有任何状态。在这种情况下,ClientSession 需要设置为 true,否则将会拒绝连接。 + + - CleanSession:CleanSession 会话标志会告诉 broker client 是否需要建立持久会话。在持久会话 (CleanSession = false)中,broker 存储 client 的所有订阅以及服务质量(Qos) 是 1 或 2 订阅的 client 的所有丢失的消息。如果会话不是持久的(CleanSession = true),那么 broker 则不会为 client 存储任何内容并且会清除先前持久会话中的所有信息。 + + - Username/Password :MQTT 会发送 username 和 password 进行 client 认证和授权 + + - LastWillxxx :LastWillxxx 表示的是遗愿,client 在连接 broker 的时候将会设立一个遗愿,这个遗愿会保存在 broker 中,当 client 因为非正常原因断开与 broker 的连接时,broker 会将遗愿发送给订阅了这个 topic(订阅遗愿的 topic)的 client。 + + - keepAlive:keepAlive 是 client 在连接建立时与 broker 通信的时间间隔,通常以秒为单位。这个时间指的是 client 与 broker 在不发送消息下所能承受的最大时长。 + + - CONNACK + - 当 broker 收到 CONNECT 消息时,它有义务回复 CONNACK 消息进行响应 + + - CONNACK 消息包括两部分内容 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/43255ffc270491b4b99a411422899b01.png) + + - SessionPresent:会话当前标识,这个标志会告诉 client 当前 broker 是否有一个持久性会话与 client 进行交互。 SessionPresent 标志和 CleanSession 标志有关,当 client 在 CleanSession 设置为 true 的情况下连接时,SessionPresent 始终为 false,因为没有持久性会话可以使用。如果 CleanSession 设置为 false,则有两种可能性,如果 ClientId 的会话信息可用,并且 broker 已经存储了会话信息,那么 SessionPresent 为 true,否则如果没有 ClientId 的任何会话信息,那么 SessionPresent 为 false。 + + - ReturnCode:CONNACK 消息中的第二个标志是连接确认标志。这个标志包含一个返回码,告诉客户端连接尝试是否成功。连接确认标志有下面这些选项。 + +- 消息类型 + + - 发布 + + - MQTT 使用的是基于 topic 主题的过滤。每条消息都应该包含一个 topic ,broker 可以使用 topic 将消息发送给感兴趣的 client。除此之外,每条消息还会包含一个负载(Payload),Payload 中包含要以字节形式发送的数据。 + + - MQTT 是数据无关性的,也就是说数据是由发布者 - publisher 决定要发送的是 XML 、JSON 还是二进制数据、文本数据 + + - MQTT 中的 PUBLISH 消息结构如下 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/c0633b77a9c1cfb864bf472795e73131.png) + + - Packet Identifier:这个 PacketId 标识在 client 和 broker 之间唯一的消息标识。packetId 仅与大于零的 Qos 级别相关 + + - TopicName:主题名称是一个简单的字符串,/ 代表着分层结构 + + - Qos:这个数字表示的是服务质量水平,服务质量水平有三个等级:0、1 和 2,服务级别决定了消息到达 client 或者 broker 的保证类型,来决定消息是否丢失 + + - RetainFlag:这个标志表示 broker 将最近收到的一条 RETAIN 标志位为true的消息保存在服务器端(内存或者文件)。MQTT 服务器只会为每一个 Topic 保存最近收到的一条 RETAIN 标志位为true的消息 + + - Payload:这个是每条消息的实际内容 + + - Dupflag:这个标志表示该消息是重复的并且由于预期的 client 或者 broker 没有确认所以重新发送了一次。 + + - 当 client 向 broker 发送消息时,broker 会读取消息,根据 Qos 的级别进行消息确认,然后处理消息。处理消息其实就是确定哪些 subscriber 订阅了 topic 并将消息发送给他们。 + + - 发布消息的 client 不会知道是否有人对发布的消息感兴趣,同时也不知道多少 client 从 broker 收到了消息。 + + - 订阅 + + - client 会向 broker 发送 SUBSCRIBE 消息来接收有关感兴趣的 topic,这个SUBSCRIBE 消息非常简单,它包含了一个唯一的数据包标识和一个订阅列表 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/400a2de3b1cca165e543c3de7214eab6.png) + + - Packet Identifier:这个 PacketId 和上面的 PacketId 一样,都表示消息的唯一标识符。 + - ListOfSubscriptions:SUBSCRIBE 消息可以包含一个 client 的多个订阅,每个订阅都会由一个 topic 和一个 Qos 构成。订阅消息中的 topic 可以包含通配符。 + + - 确认消息 + - client 在向 broker 发送 SUBSCRIBE 消息后,为了确认每个订阅,broker 会向 client 发送 SUBACK 确认消息。这个 SUBACK 包含原始 SUBSCRIBE 消息的 packetId 和返回码列表。 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/2a0be7b3a5825b41d6282c893853f137.png) + + - 发布 - 订阅 - 确认消息,这三种消息的示意图如下。 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/1617d6fdc0aba70e124f06bded808008.png) + + - 退订 + + - SUBSCRIBE 消息对应的是 UNSUBSCRIBE 消息,这条消息发送后,broker 会删除关于 client 的订阅。 + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/e8ce80a3cb32f0f98372e2ade155df75.png) + + - 确认退订 + + - 取消订阅也需要 broker 的确认,此时 broker 会向 client 发送一个 UNSUBACK 消息。 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/0b069167a84eaf73290022c071ef8456.png) + + - 退订和确认退订的流程如下 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/e3d655c72474894f37c5e02cb2719edf.png) + +- Topic + + - MQTT Topic 非常轻量级,client 在发布或订阅之前不需要先创建所需要的 Topic,broker 在接收每个 Topic 前不用进行初始化操作。 + + - 当客户端订阅 Topic 时,它可以订阅已发布消息的确切 Topic,也可以使用通配符来同时订阅多个 Topic + + - 单级通配符可以替换 Topic 的一个级别,+ 号代表 Topic 中的单级通配符 + + - 多级通配符涵盖多个 Topic,# 代表 Topic 中的多级通配符。为了让 broker 能够确定和哪些 Topic 匹配,多级通配符必须作为 Topic 中的最后一个字符放置,并以 / 开头 + + - 当 client 订阅带有多级通配符的 Topic 时,不论 Topic 有多长多深,它都会收到通配符之前 Topic 的所有消息。如果你只将 Topic 定义为 # 的话,那么你将会收到所有的消息。 + + + diff --git a/工作笔记/归档/一汽工作记录/专利灵感/2023年.md b/工作笔记/归档/一汽工作记录/专利灵感/2023年.md new file mode 100644 index 0000000..6d163d7 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/专利灵感/2023年.md @@ -0,0 +1 @@ +基于DMS和OMS摄像头的呼吸暂停检测- \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月19日Mini EYE DMS交流.md b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月19日Mini EYE DMS交流.md new file mode 100644 index 0000000..d4cf9f9 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月19日Mini EYE DMS交流.md @@ -0,0 +1,16 @@ +1. 已经通过了DDAW(蔚来(ET7海外)、大通海外车型),正在做E-NCAP; +2. RX5、哪吒U和U pro是在8155(cDSP上)做SDK,蔚来是orin做SDK; +3. smart上做到ASIL-B,计划年底量产,做整体的供应商,包括软件和硬件; +4. 与上汽在谈一个低成本过DDAW的方案,目标成本400; +5. 自研的推理框架; +6. 视线检测可以做到点APP和点中控屏,; +7. 儿童检测有视觉和雷达融合方案,Mini EYE认为纯视觉能拿1分,融合方案能拿3分; +8. 算力占用, +9. 2022和2023年的DDAW有区别,了解一下; +10. 有座舱自标定系统,需要在座舱顶棚上有锚点,锚点不能被遮盖; +11. 儿童可以做到正负3岁的误差; +12. 手势识别可以做平面的动态手势,需要深度信息的不太好做; +13. 计划明年Q2-Q3拿到功能安全ASIL-B的认证; +14. 利用人脸关键点检测与HUD的投影范围做联动; +15. 在蔚来做了云端的faceid的注册算法; +16. 整体的高温测试,测试在高温下摄像头性能裂化时的算法情况; \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月19日未动功能安全方案讨论.md b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月19日未动功能安全方案讨论.md new file mode 100644 index 0000000..5c425e6 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月19日未动功能安全方案讨论.md @@ -0,0 +1,12 @@ +1. 未动的DMS算法需要检测整个时间窗口中所有信息; +2. 若一路做正常检测,一路做插帧硬件资源无法支持; +3. 未动有DMS监控方案; + 1. SOS侧算法向 MCU发送监控信息; + 2. 只能检测SOC侧算法失效; + 3. DMS监控算法放在MCU侧安全岛; +4. 错误码的保存,若DMs算法错误,TDA4也挂了,怎么办(系统会提供整体的方案检测); +5. 对外依赖都是硬件驱动,摄像头读取和CNN加速驱动; +6. Pse 52的接口需要内部确认→未动. +7. 插帧对算法的影响 +8. A核上开发环境是ap +9. 确认工具链的授权 \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月19日虹软功能安全交流.md b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月19日虹软功能安全交流.md new file mode 100644 index 0000000..106680d --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月19日虹软功能安全交流.md @@ -0,0 +1,8 @@ +1. 由于依赖上下文,单帧插入无法监控DMs软件问题 +2. ADAs的感知算法也在非功能安全域运行 +3. 只把控制逻辑放到安全域,感知部分放到非功能安全域→需要确认 +4. 安全域的监控项都有什么?→提供清单 +5. 安全域和非安全域的代码量比例→提供统计,数量级 +6. 提供软件架构图 +7. 评估pse52接口是否能支持控制逻辑及感知算法 +8. 是否能从安全运行时访问加速器 \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月21日商汤DMS功能安全方案沟通.md b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月21日商汤DMS功能安全方案沟通.md new file mode 100644 index 0000000..6ecdb33 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月21日商汤DMS功能安全方案沟通.md @@ -0,0 +1,5 @@ +1. 安全域中没有办法访问 openvx加速器 +2. 安全域和通用域有硬隔离 +3. 放在安全域中需要的依赖→评估 +4. 拆分的话,该如何拆分,能监控哪些失效 +5. 链路上比较关注的内容→与海霞姐沟通 \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年11月29日科思创动.md b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年11月29日科思创动.md new file mode 100644 index 0000000..3cdb628 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年11月29日科思创动.md @@ -0,0 +1,13 @@ +感知层 + +- 生命特征感知 +- 慢病指标,心血管,糖尿病风险,酒精,抑郁症,心率不齐(待验证) +- 实时亚健康指标 +- 实时心理指标 + +应用层 +- 实时应用 +- 长程应用 +- 健康管理→健康关爱、健康干预、健康报告 +- 今年年底交付,明年5-6月量产 +- 明年一月有内部版本 \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年12月26日星迈科技.md b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年12月26日星迈科技.md new file mode 100644 index 0000000..7fe40f8 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年12月26日星迈科技.md @@ -0,0 +1,9 @@ +硅谷成立,国内独立运营 + +大数据平台的部署问题 + + + +手环硬件定制 + +数据来源为 \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月10日商泰交流.md b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月10日商泰交流.md new file mode 100644 index 0000000..7a9a38d --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月10日商泰交流.md @@ -0,0 +1,48 @@ +>这是原始记录,整理后的记录请见: +>[[2023年2月10日商泰交流(整理)]] + + +## DMS开发 + +1. 人脸识别、疲劳、分神、视线追踪 +2. 情绪(几种) +3. 年龄: +4. 性别: +5. 手势识别(几种): + 1. 静态:6钟 + 2. 动态:5种 +6. OMS(遗留物检测、宠物检测) +7. 特征点:多少? +8. FaceID:车外可以么?没做过 +9. 注视亮屏:视线落点?可以做 +10. 疲劳分几级,定义逻辑?2级,根据眼睛开合程度和打哈气次数; +12. 年龄的精度?识别年龄段更有意义; +13. 宠物种类,遗留物种类; +14. 隐私保护; +15. 人体生理指标? +17. hard case识别 +18. 只剩一个眼睛?可以; +19. 无响应的驾驶员识别?没做过 +20. 功能安全?没做过 +21. TI和xinqing的芯片;做过TDA4的AD产品;心擎的没做过; +22. 移植到新平台大致需要3-6个月; +23. 开源数据、自己采的数据、商业数据;有平台做预标注,人工调整(外包加自己);几十万的数据量级; +24. faceID支持多人种识别; +25. 有驾驶员存在检测; +26. 分神以头部姿态为主、辅以视线; +27. 雷达(成本):100-200元; +29. 有没有海外认证经验;没有 +30. 有没有应用层的经验;有 +31. DMS支持的安装位置: + 1. A柱; + 2. 方向盘管柱; + 3. 中控台上方; + 4. 内后视镜; +32. OMS支持的安装位置: + 1. 内后视镜; + 2. IVI屏幕上方 + 3. IVI屏幕下方; +33. DMS和OMS融合的方案有么? +34. 白盒范围: + 1. 数据集?不包括 + 2. 标注平台?可以谈 diff --git a/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月15日健康有益交流.md b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月15日健康有益交流.md new file mode 100644 index 0000000..c556632 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月15日健康有益交流.md @@ -0,0 +1,55 @@ +1. 与一汽合作: + 1. 红旗展车,旗境舱更新(参与23年4月上海车展); + 2. 解放:卡车司机的健康管理方案; + 3. 与商汤有合作; + 4. 华为手机的相机卡路里识别、 +2. 技术介绍: + 1. BTCM理论; + 2. 健康档案(测评加报告): + 1. 线下,体检中心等; + 2. 线上,传感器、智能穿戴等; + 3. 问卷量表; + 3. 千人千方案; + 4. 执行反馈; +3. 底层库可以每年重构,并按3-5年付费; +4. 比亚迪也在做; +5. 库可以以黑盒的方式部署到一汽云; + 1. 部署; + 2. 维护; +6. 智能座舱解决方案: +7. 生态资源; +8. 健康管理:研究风险,不给出结论; +9. 301医院,因为心脑血管疾病比较强; +10. 心理指标缺乏统一的逻辑,准确性可能受限; +11. 酒驾等可以放入异常状态的检测,但是可能无法准确地识别出是酒驾还是亢奋等情况; +12. 分析用药和潜在疾病等信息对驾驶员的可能影响(与互联网医院等机构合作,获取可能的药物信息); +13. 健康推荐: + 1. 膳食营养; + 2. 运动健康; + 3. 生活起居; + 4. 医学体检; +14. 心理类的推荐: + 1. 自有音乐(自主研发的音乐信息); + 2. 调用外部库的时候需要匹配第三方的标签信息; + 3. 科普文章; + 4. 冥想; + 5. 运动信息; +15. 医疗辅助的服务费用是按次进行收费,有一个起订量; +16. 微医、京东健康; +17. 生态资源: + 1. 康健数字化健康管理研究院; + 2. 专家资源:曾强、武阳丰、王燕芳、闫爽; + 3. 食物营养数据库(120w); + 4. 运动数据库;*高速堵车时做个娱乐的内容* + 5. 特色理疗数据库(2247条); + 6. 科普知识数据库(10w+条); + 7. 健康风险评估模型; + +- 待办任务 +- [ ] 介绍材料(公司、方案介绍) +- [ ] 聊一下感知部分的算法内容 +- [ ] 确定费用的方式 +- [ ] **汇报材料增加一个整体的方案介绍** +- [ ] 构建数据中台、业务中台 +- [ ] 膳食指南查一下 +- [ ] 以车载环境为主 \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月15日鹰瞳交流.md b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月15日鹰瞳交流.md new file mode 100644 index 0000000..793b306 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月15日鹰瞳交流.md @@ -0,0 +1,4 @@ +1. 检测视网膜的信息检测心血管、脑部肿瘤、糖尿病等疾病风险; +2. 设备已经通过二类医疗器械认证,算法拿到三类认证(医疗诊断级); +3. 用图标展示疾病风险的改变; +4. \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月16日东南大学交流.md b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月16日东南大学交流.md new file mode 100644 index 0000000..86dcdcd --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月16日东南大学交流.md @@ -0,0 +1,23 @@ +1. 总体情况: + 1. 穿戴技术医疗化; + 2. 传感技术生物化; +2. 医疗级的可穿戴设备; +3. (可穿戴设备)脉搏、血氧、心电、体温、血压和体成分; +4. 心率变异性和老年痴呆的相关性; +5. 认知功能: + 1. 儿童认知测试; + +6. 医疗检测: + 1. 检测中耳炎(插入式传感器); + 2. ECG检测; + 3. 脑电检测,人机共驾; + +7. 心率要达到和华为手环差不多的精度; + +8. 基于视听觉的生理心理多模检测: + 1. 生理信号:语音和图像; + 2. 行为信号 +9. 车载无感健康检测系统: + 1. 集成在方向盘中的传感器; +10. 真实世界的事件和驾驶员的反应; +11. 从反应时间来确定驾驶员的一些状态信息; \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月17日星迈科技.md b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月17日星迈科技.md new file mode 100644 index 0000000..382c88d --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月17日星迈科技.md @@ -0,0 +1,18 @@ +1. 癫痫疾病检测: + 1. 需要PPG原始信号、动作信号; +2. 房颤: + 1. PPG和ECG原始信号,指原始的波形图; + 2. 使用rPPG信号的话需要调整算法,精度会降低; +3. 居家养示范基地 + +4. 实时生理、心理状态评估; + 1. 异常状态判断; + 2. 压力、疲劳打分; + 3. 实时驾驶状态评估:结合图像表情(); +5. 中期:个人数据库: + 1. 建立个性化的精准生理参数基准线; +6. 长期: + 1. 全天候生理指标检测; + 2. 生态引入; + 3. 健康风险评估; +7. \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月17日未动交流.md b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月17日未动交流.md new file mode 100644 index 0000000..6eaa317 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月17日未动交流.md @@ -0,0 +1,2 @@ +1. TOF摄像头可以用来判断眼睛的3D位置,可以和AR HUD联动; +2. \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月17日虹软车外人脸解锁.md b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月17日虹软车外人脸解锁.md new file mode 100644 index 0000000..0d0eb37 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月17日虹软车外人脸解锁.md @@ -0,0 +1,6 @@ +1. 通过按钮激活系统; +2. 安装于车外B柱位置,通过LED灯和装饰灯显示识别结果; +3. 按钮需要接30电; +4. 虹软已经完成的算法在TDA4上跑; +5. TOF摄像头中心较亮,四周亮度会有衰减; +6. 精确性:FAR=1ppm,FRR=1%; \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月22日海康DMS交流.md b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月22日海康DMS交流.md new file mode 100644 index 0000000..1f2b81d --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月22日海康DMS交流.md @@ -0,0 +1 @@ +1. \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月27日商汤DMS kickoff.md b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月27日商汤DMS kickoff.md new file mode 100644 index 0000000..8854f7e --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月27日商汤DMS kickoff.md @@ -0,0 +1,9 @@ +1. E702 DMS考虑仪表屏下方案; +2. 3月底要有一版软件,需要有服务层的内容,仅针对8155; +3. **健康的应用场景,是否有静态检测的需求;** +4. 数据采集需要3周,训练还需要一个月; +5. **健康的开发周期还需要确认;** +6. 健康的开发人员:高勇, gaoyong@senseauto.com; +7. 功能安全对接人:白晓宇; +8. **功能安全,DIA、实验计划确认;** +9. \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年3月29日商泰DMS交流.md b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年3月29日商泰DMS交流.md new file mode 100644 index 0000000..1f2b81d --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年3月29日商泰DMS交流.md @@ -0,0 +1 @@ +1. \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年3月30日.md b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年3月30日.md new file mode 100644 index 0000000..fb793e5 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年3月30日.md @@ -0,0 +1,6 @@ +1. 异常场景 +2. 得分曲线,没有逻辑上的引导性 +3. 排名展示相对比例 +4. dock栏,卡片 +5. 阈值评审 +6. \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年4月10日复旦人体健康交流.md b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年4月10日复旦人体健康交流.md new file mode 100644 index 0000000..8f2cd09 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年4月10日复旦人体健康交流.md @@ -0,0 +1,18 @@ +1. 目前能做的指标和精度 + 1. 心率、呼吸、血压 + 2. 被试者保持静止、光照固定 + 3. 可以对动作做一些补偿,可以依据关键点做补偿 +2. 精度评价方法 + 1. 指标:MAE、MAPE和RMSE +3. 数据情况,是否可以共享 + 1. 用的都是开源数据集 + 2. 公司有标注的云平台 + 3. 19年长春资助开发的平台 +4. 数据采集方法 + 1. 有其他项目的数据采集经验 +5. 是否有嵌入式的移植经验 + 1. 算法可以部属在安卓中,使用经典的分析方法; +6. 人数:复旦:医疗组,博士4,硕士6; + +- 利用机器视觉识别医疗动作是否合理 +- \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/供应商交流/整理后/2023年2月10日商泰交流(整理).md b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/整理后/2023年2月10日商泰交流(整理).md new file mode 100644 index 0000000..4cd86da --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/供应商交流/整理后/2023年2月10日商泰交流(整理).md @@ -0,0 +1,35 @@ +>原始记录请见 +>[[2023年2月10日商泰交流]] +> +1. 功能 + 1. 可实现的功能: + 1. 人脸识别(FaceID),可实现活体检测,可实现多人种检测,承诺在20ms内完成识别,没做过车外人脸识别功能; + 2. 疲劳驾驶识别,给通用做的项目分为两级,以眼睛开合程度和打哈气的频率确定; + 3. 分神检测:以头部姿态检测为主,以视线追踪为辅,在demo演示中,头部大转角(仅剩一只眼睛在图像内容)也可以检出分心; + 4. 危险动作检测:可检测喝水、抽烟、打电话; + 5. 视线追踪:承诺可实现视线落点检测,可实现注视亮屏等功能; + 6. 面部属性:可实现情绪检测、性别检测、年龄检测; + 7. 手势识别:可检测静态手势6种、动态手势5种; + 8. OMS:可实现遗留物检测和宠物检测; + 9. 儿童遗留检测:使用毫米波雷达,安装位置大致处于B柱上方,通过检测心率、呼吸等指标实现; + 10. 驾驶员存在检测:可实现; + 11. 摄像头遮挡检测:可实现,通用项目已做; + 12. 隐私保护:可以实现对特定内容的模糊处理,PPT展示了车外摄像头对人物、车牌等目标的模糊处理; + 2. 缺乏的功能: + 1. 人体健康; + 2. 功能安全; +2. 工程经验 + 1. 项目经验:量产项目集中在通用车型,目前已有量产产品完成开发; + 2. 系统整合:承诺可以实现在QNX、Android和Linux上的算法集成; + 3. 有量产经验的功能:疲劳检测、分神检测、危险动作检测、摄像头遮挡、面部属性; + 4. 有量产经验的芯片:高通、安霸、瑞萨等,**TDA4系列上做过ADAS功能,没做过DMS内容,完全没做过芯擎的芯片**,移植到新的芯片平台需要时间**3-6个月**; + 5. 没有欧标和ENCAP经验,DDAW和ADDW正在计划适配; + 6. 没有功能安全经验; + 7. 测试平台:有自建的测试平台,可实现自动化测试和预标注,测试后会输出测试报告; + 8. 数据来源:包括三部分,开源数据集、外购数据集和自采数据集,数据量在几十万; + 9. 数据标注:使用有测试平台做预标注,之后由人工确认和调整(外包加自己); + 10. 有应用层的开发经验,可实现到指定车速激活等功能; +3. 开源内容 + 1. 算法; + 2. 测试和数据标注平台; + 3. **不包括数据集**; \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年2月20日驾驶行为产品形态.md b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年2月20日驾驶行为产品形态.md new file mode 100644 index 0000000..a50c2d8 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年2月20日驾驶行为产品形态.md @@ -0,0 +1,7 @@ + +> 对接人:何云廷 + +1. 安全指标需要一个合适的展示方式; +2. 行驶里程变化趋势,按天统计; +3. 月报、周报设计问题,月报是否应该和周报的内容保持一致,还是按月推送; +4. 行程总结是否增加一个关闭的选项; \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年2月24日车端网联驾驶行为产品形态讨论.md b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年2月24日车端网联驾驶行为产品形态讨论.md new file mode 100644 index 0000000..6703031 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年2月24日车端网联驾驶行为产品形态讨论.md @@ -0,0 +1,4 @@ +1. 新能源所有车的平均能耗信息是否增加; +2. 动力经济性,王燕(系统集成); +3. 周一的时候显示上周内容; +4. 在车机上增加轻量的单次历史行程查询; \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月10日悦驾CLUB手机APP交流.md b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月10日悦驾CLUB手机APP交流.md new file mode 100644 index 0000000..abe7900 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月10日悦驾CLUB手机APP交流.md @@ -0,0 +1,9 @@ +1. 标签增加解释内容,考虑正面标签; +2. 行车小贴士的文本内容,我们先出,之后再讨论; +3. 只显示未读的第一条,全已读后显示第一条; +4. 排名的展示可能设计隐私问题,是否考虑取消; +5. 行程轨迹可能存在性能问题,是否考虑取消; +6. DMS和ADAS的信息展示,是否改成提示类的信息; +7. 历史最高能耗意义不大,历史最低改成提示类信息; +8. 历史行驶是否做限制; + diff --git a/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月13日悦驾CLUB内部评审.md b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月13日悦驾CLUB内部评审.md new file mode 100644 index 0000000..94afdb8 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月13日悦驾CLUB内部评审.md @@ -0,0 +1,4 @@ +1. 行驶轨迹问题,请车端网联所正式评估,若无法实现上飞刃会评审; +2. 排名页面,引入授权弹窗,要考虑实现接口; +3. DMS、ADAS和历史最低能耗信息展示接受建议,改为提示类信息; +4. 历史单次行程限制在半年内, 周期限制在一年内; \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月14日科大迅飞DMS交流.md b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月14日科大迅飞DMS交流.md new file mode 100644 index 0000000..4ca7a2c --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月14日科大迅飞DMS交流.md @@ -0,0 +1,2 @@ +1. 生理监测现在给奇瑞做; +2. \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月16日悦驾CLUB.md b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月16日悦驾CLUB.md new file mode 100644 index 0000000..304e15b --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月16日悦驾CLUB.md @@ -0,0 +1,6 @@ +1. 总结弹窗: +2. 手机: + 1. 标签:标签可以分期上; + 2. 排名:实际意义不大; + 3. 大迭代跟车型,小迭代可以多次更新; + diff --git a/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月3日空间所人体健康交流.md b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月3日空间所人体健康交流.md new file mode 100644 index 0000000..6ebc51b --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月3日空间所人体健康交流.md @@ -0,0 +1,4 @@ +- 找供应商讨论应用场景; +- 产品规划在前,技术支撑在后,项目落地最后; +- 座舱健康,声音健康、光健康、人体健康; +- 传感器归智能驾驶管; \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月3日车端网联驾驶行为交流.md b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月3日车端网联驾驶行为交流.md new file mode 100644 index 0000000..75085e8 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月3日车端网联驾驶行为交流.md @@ -0,0 +1,8 @@ +1. 增加; +2. GPS点先试一下效果,问一下刘雨恒; +3. 瞬时能耗的值, +4. 新能源对平均能耗显示的意见; +5. 指标和算法的对应关系; +6. 行程总结: + 1. 展示的等级太强; + 2. 弹出时机; \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月3日高首席汇报.md b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月3日高首席汇报.md new file mode 100644 index 0000000..4056721 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月3日高首席汇报.md @@ -0,0 +1,24 @@ +1. 要包含:硬件——摄像头,软件的部署位置——车还是云,产品表达; +2. 策划要完整; +3. 联动座舱功能设备,场景提示; +4. 驾驶员失能情况下,联动智能驾驶系统; +5. 平台化设计,每年度平台化产品能力计划,技术支撑需求; +6. 产品分级,按成本区分; +7. 确定不同算法、硬件支持的精度等内容; +8. 目标车型之一:解放长途运输车; +9. 在框架确定之后,人体健康按照总体目标进行立项; +10. 按阶段目标推进产品上线; +11. 场景设计,相关的责任; +13. 人体健康随舒享座舱立项,不单独立项; +14. 定义为体检初筛的等级; +15. 成熟驾驶员模型研究; +16. 一期目标先做实时的内容,长期健康风险放到后面做; + + +- [ ] 启动与供应商技术交流,探讨产品形态、场景设计; +- [ ] 17. 雷达的研发、摄像头的数据 +18. 是否监测整车,或仅驾驶员; +19. 算力和能耗的情况; +20. 算法: + 1. 全车调度算法,各功能协同; + 2. 健康识别后,后续应该进行的内容; \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月7日云平台对接.md b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月7日云平台对接.md new file mode 100644 index 0000000..1f2b81d --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月7日云平台对接.md @@ -0,0 +1 @@ +1. \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月7日车端网联驾驶行为形态交流.md b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月7日车端网联驾驶行为形态交流.md new file mode 100644 index 0000000..597cdfe --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月7日车端网联驾驶行为形态交流.md @@ -0,0 +1,7 @@ +1. 行程总结不建议 + 1. 和仪表信息多数是重复的 +2. 车机单次的历史行程不上了,只上周报; +3. **月报也不要,有继承性,可视效果可能不太好,指标和周报重复较多;** +4. 实时信息的指标项还是想放上; +5. 疲劳驾驶、分心、愤怒显示策略; +6. 平均车速、最长行驶里程、最高车速; diff --git a/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月8日揭榜挂帅.md b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月8日揭榜挂帅.md new file mode 100644 index 0000000..326466a --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月8日揭榜挂帅.md @@ -0,0 +1,3 @@ +- [ ] 整理人体健康感知算法需求 +- + \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年4月14日人体健康立项汇报.md b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年4月14日人体健康立项汇报.md new file mode 100644 index 0000000..122d83f --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年4月14日人体健康立项汇报.md @@ -0,0 +1,32 @@ +1. 项目要分为三个层次: + 1. 数据获取 + 2. 算法实现 + 3. 产品应用 + +2. 数据获取部分: + 1. 由产品目标提出需要哪些数据,由数据需求匹配传感器需求; + 2. PRD要论证所有可能的传感器选型,并分阶段实现; + 3. 会上讨论过的传感器: + 1. 摄像头 + 2. 雷达:雷达要明确布置和性能、尺寸参数等; + 3. ECG传感器:要明确布置和使用方法; + 4. 智能穿戴; + +3. 算法实现: + 1. 算法要分级别,要明确每个级别的算法需要什么技术实现; + 2. 算法要能明确提出对数据的需求; + 3. 算法的核心是要研究如何准确的平均人的状态; + +4. 产品应用: + 1. 产品应用要分等级: + 1. 提示 + 2. 联动座舱环境 + 3. 干预: + 1. 在线医疗协助,帮助用户缓解症状等; + 2. 自动驾驶接管; + 2. 要开发可以展示的产品Demo; + +5. 领导的其他要求: + 1. 目前阶段要明确项目要干什么,干到什么程度; + 2. 立项中要体现产品应用的内容; + 3. 明确技术采购范围; \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/晨会/2023年3月13日.md b/工作笔记/归档/一汽工作记录/会议记录/晨会/2023年3月13日.md new file mode 100644 index 0000000..129c799 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/晨会/2023年3月13日.md @@ -0,0 +1,3 @@ +1. 人体健康算法 +2. 人脸关键点 +3. 训练环境创建 diff --git a/工作笔记/归档/一汽工作记录/会议记录/晨会/2023年3月8日.md b/工作笔记/归档/一汽工作记录/会议记录/晨会/2023年3月8日.md new file mode 100644 index 0000000..1f2b81d --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/晨会/2023年3月8日.md @@ -0,0 +1 @@ +1. \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/会议记录/晨会/2023年4月19日.md b/工作笔记/归档/一汽工作记录/会议记录/晨会/2023年4月19日.md new file mode 100644 index 0000000..bd6cd9f --- /dev/null +++ b/工作笔记/归档/一汽工作记录/会议记录/晨会/2023年4月19日.md @@ -0,0 +1,11 @@ +- 人体健康 + - 立项材料 +- 驾驶行为 + - 产品形态 + - 接口对接 + - 测试 + - 服务器 + - CICD +- 算法 + - 传统方法 + - 深度学习 \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/丰田/手机/手机APP.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/丰田/手机/手机APP.md new file mode 100644 index 0000000..cfe39c1 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/丰田/手机/手机APP.md @@ -0,0 +1,38 @@ +[手机APP视频](https://myonemanager.lzybetter.repl.co/picbed_big/filebed/e40qlG069TdhNZWtpiRyTqOIRIVFJQ6XiGdRYV0L0oE.mp4) + +丰田手机APP统计驾驶行为信息,包括: + +- 首页 + + - 急加速 + + - 急减速 + + - 急转向 + +- 单次行程 + + - 行程地图,包括起止地点及不良驾驶行为发生地点 + + - 行程开始时间 + + - 行程结束时间 + + - 行程开始地点 + + - 行程结束地点 + + - 急加速 + + - 急减速 + + - 急转向 + + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/caaf2290d111f86fe11a967752799d2e.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/8cab6f8218b42862445cf859ea343f99.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/adf94eda066b6e83bc4a7ca0788d8f17.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/7e8007103d1514af22233a59736a083c.png) \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/丰田/车机/车机-行程总结.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/丰田/车机/车机-行程总结.md new file mode 100644 index 0000000..40e05e7 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/丰田/车机/车机-行程总结.md @@ -0,0 +1,13 @@ +亚洲龙在熄火时,仪表中会弹出上面的内容,包括: + +- 行驶距离 + +- 总时间 + +- 燃油经济性 + +- 总评分 + +- 起步、巡航、停车三个阶段的评价 + +![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/b205157afba015d5d5f478263bdcf19e.png) diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/几何(吉利)/车机/几何C车机.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/几何(吉利)/车机/几何C车机.md new file mode 100644 index 0000000..a179abe --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/几何(吉利)/车机/几何C车机.md @@ -0,0 +1,15 @@ +几何C车机上提供了一个较为简单的驾驶行为评价产品,提供如下功能: + +- 驾驶评分; + +- 行驶里程; + +- 行驶时长; + +- 急加速、急减速、急转弯和超速次数统计; + +- 驾驶评分计算规则为:初始分80,如没有发生三急一超事件,则分数随驾驶时长上升,满分100,如果发生三急一超则扣除响应分数; + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/166b72eefc9733496d43993161c43bef.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/c36bccba45f9ec29427604eb9e744da5.png) \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/哪吒/哪咤车机产品总结.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/哪吒/哪咤车机产品总结.md new file mode 100644 index 0000000..e666708 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/哪吒/哪咤车机产品总结.md @@ -0,0 +1,76 @@ +### 哪吒 + +合众/哪咤提供名为驾驶达人的车机产品,功能包括:每月的行驶里程、减少碳排放量、行驶时长、驾驶习惯、百公里电耗、充电情况等; + +#### 功能入口 + +在哪咤U5 pro车型中,驾驶达人为一个单独的APP,可以在应用界面进入; +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/bf53b92524643a6c9fddb334016f950b.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/abf19650d1a34728d8d6870c37578e47.png) + +#### 功能介绍 + +哪咤驾驶达人产品分三个功能模块:驾驶达人、每日排行和月度PK赛 + +##### 新用户 + +新用户需要达到一定里程之后才会展示内容 +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/836295d3759383179d0f9e8840d63a63.png) + +##### 驾驶达人 + +驾驶达人模块提供按月统计的: + +- 总行驶里程; + +- 单次行驶最长里程; + +- 单日最常里程; + +- 每月行驶里程; + +- 累计减少碳排放统计; + +- 称号; + +- 急加速和急减速次数统计; + +- 车辆闲置次数; + +- 百公里电耗; + +- 低电量行驶次数; + +- 充电习惯:高温充电次数、低温充电次数、总充电次数、慢充次数和快充次数; + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/ebdff3d496ea7e1c773edd3b9a9c196a.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/e11b07b4856b7aa8c6681495e7a2f158.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/90cb4c38e3e23ccab49a807d6fe4b46e.png) + + +##### 每日排行 + +哪咤的排行分为两种,按里程和按电耗排名: + +- 电耗排名 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/a0fcadc58cdfe82523f5a63928a85e54.png) + +- 里程排名 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/f939d6c5dd733498cad24680c363e123.png) + +##### 月度PK赛 + +月度PK赛提供月度排名查询和月度报告: + +- 月度排名查询 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/f939d6c5dd733498cad24680c363e123.png) + +- 月度报告:提供历史各月份的行驶里程、减少碳排放量、行驶时长、驾驶习惯、百公里电耗、充电情况等信息 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/2b7330c8e892dda333691a6bdc14b3a5.png) diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/大众/大众手机APP.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/大众/大众手机APP.md new file mode 100644 index 0000000..14f1234 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/大众/大众手机APP.md @@ -0,0 +1,47 @@ +大众提供的手机APP中提供了驾驶风格识别,并引导用户改善驾驶风格以获得最佳能耗 + +大众的手机APP主要是引导驾驶员改善驾驶风格以获得最佳能耗表现,内容包括: + +- 行程开始地点 + +- 行程结束地点 + +- 开始时间 + +- 结束时间 + +- 行驶里程 + +- 开始里程 + +- 结束里程 + +- 平均车速 + +- 最大车速 + +- 油耗 + +- 评分 + +- 总评分 + +- 发动机转速 + +- 加速 + +- 减速 + +- 车速 + +- 空调 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/9f3c10a589e1663c32242268977f762e.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/34c8b4ed10629ccfe5b47b9559141dfb.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/3cb012c633f7cea4467023a1a11cbdde.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/3852f6afa8bc5def440cd20116dbd558.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/0f111d5f06beac65432d0e3769b7b835.png) diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/奔驰/手机APP/奔驰节能驾驶手机APP.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/奔驰/手机APP/奔驰节能驾驶手机APP.md new file mode 100644 index 0000000..30a3723 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/奔驰/手机APP/奔驰节能驾驶手机APP.md @@ -0,0 +1,19 @@ +奔驰在国外推出了一个名eco-coach的手机应用,其通过一些列的挑战成就引导驾驶员改善驾驶习惯,包括: + +- 纯电行驶占比 + +- 充电次数 + +对个人数据,其按5日、5周、5个月的周期进行统计,包括: + +- 燃油消耗 + +- 二氧化碳排放量 + +- 电耗 + +- 纯电行驶占比 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/47627a2c7d25a888b4d39bc2711d59bb.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/42e74e398437e7d2929ee6fed2c4a077.png) diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/奔驰/车机APP/奔驰车机产品总结.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/奔驰/车机APP/奔驰车机产品总结.md new file mode 100644 index 0000000..5ec2b54 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/奔驰/车机APP/奔驰车机产品总结.md @@ -0,0 +1,60 @@ +### 奔驰 + +奔驰在S级和C级车辆上推出了Eco display功能,用于向驾驶员展示其驾驶行为对车辆能耗的影响,并在S级车型上提供一个”ECO Assist“功能,引导驾驶员改善驾驶行为; + +#### 功能入口 + +奔驰的Eco display功能可以在仪表和HUD(S级)上显示; + +#### 功能介绍 + +##### C级车型 + +显示驾驶行为对能耗的影响,参与评价的驾驶行为包括: + +- 加速度:当隔段填满,且颜色变为绿色,表示加速较为缓和,有利于节能。当隔段不满,且颜色变为灰色,表示加速较为激进,不利于节能; + +- 减速度:当隔段填满,且颜色变为绿色,表示减速较为缓和,有利于节能。当隔段不满,且颜色变为灰色,表示减速较为激进,不利于节能; + +- 车速稳定性:当隔段填满,且颜色变为绿色,表示车速较为稳定,有利于节能。当隔段不满,且颜色变为灰色,表示车速变化较大,不利于节能; + +
+ +##### S级车型 + +1. ECO Display + +显示驾驶行为对能耗的影响及节能评分等级: + +- 标记1显示节能评分等级,其从行程开始进行评价,行程开始五颗星均为空,如果驾驶行为有利于节能,则五颗星会依次填满; + +- 标记3显示了有利于节能的驾驶风格区域; + +- 标记2显示一个可以前后移动的球,当这个球位于节能驾驶风格区域时,球显示为绿色,否则显示为橙色; + +ECO Display认为有利于节能的驾驶行为包括: + +- 在正确的时机减速; + +- 车速保持稳定; + +- 加速较为柔和; + +
+ + +2. ECO Assist + +ECO Assist功能通过识别行驶工况并评价驾驶员的驾驶行为,并提供驾驶员改善驾驶习惯以获得最佳的能耗体验; + +- 标识1表示推荐驾驶员放松加速踏板; + +- 标识2表示驾驶员可以通过改善驾驶习惯来获得更低的能耗; + +- 系统可以识别的路况包括:环岛、S弯、急转弯、T字路口、下坡、前方有车辆、限速; + +
+ +
+ +[奔驰S级用户手册](https://myonemanager.lzybetter.repl.co/picbed/filebed/S-Sedan%20Owners%20Manual.pdf) \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/奥托立夫/手机产品.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/奥托立夫/手机产品.md new file mode 100644 index 0000000..5c4c56b --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/奥托立夫/手机产品.md @@ -0,0 +1,15 @@ +奥托立夫开发了一个名为Driving Avatar的手机APP,评价驾驶行为对行车安全的影响,指标包括: + +- 平顺驾驶 +- 驾驶预判 +- 专注驾驶 +- 合法驾驶 + + + ![9Tn4sliu5slUUe6oRlm8i-BNUqVinmEE0n2YTAsaY5s.jpeg](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/008bba97b33066209d3f7836752bf12b.jpeg) +![9Tn4sliu5slUUe6oRlm8i-BNUqVinmEE0n2YTAsaY5s.jpeg](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/ec466d800926536ca1dfb5f959340c3b.jpeg) + + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/07707d46de1638aae505cf31d964f573.jpeg) + +![qSx0g0KiGtkcifP5YEmheTi_Sf1nCUiXGVRdyo9_57A.jpeg](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/41e72f17f83b870708f24dddb4fea295.jpeg) diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/宝马/宝马车机产品总结.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/宝马/宝马车机产品总结.md new file mode 100644 index 0000000..bc7c5b4 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/宝马/宝马车机产品总结.md @@ -0,0 +1,42 @@ +### 宝马 + +宝马在5系和7系车型上推出了名为”ECO PRO“的功能,引导驾驶员改善驾驶行为以改善能耗,同时推出了”Driving style analysis“功能; + +#### 功能入口 + +1. ECO PRO功能可以通过实体按键开启; + +2. Driving style analysis功能位于娱乐屏; + +#### 功能介绍 + +##### ECO PRO功能 + +ECO PRO通过实体按键开启后显示驾驶行为及驾驶风格的建议 + +- 如下图所示,表示可以通过调整驾驶风格来获得额外的续航里程; +
+ +- 如下图中,当双箭头为蓝色,表示当前驾驶风格有利于节能;当双箭头为灰色,表示应该调整驾驶风格; +
+ +- 如下图中箭头表示应该较小加速踏板开度; + +
+ +- 其他指示灯 +
+ +##### Driving style analysis + +展示驾驶员影响能耗的驾驶行为统计: + +- 预判次数; + +- 加速次数; + +- 通过节能驾驶增加的剩余驾驶里程; + +
+ + diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/智驾分/智驾分.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/智驾分/智驾分.md new file mode 100644 index 0000000..8959e56 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/智驾分/智驾分.md @@ -0,0 +1,40 @@ + +1. 基本情况:2021年11月1日上线,根据驾驶员在辅助驾驶系统激活时的表现对驾驶员进行扣分,满分100,12个月为一个周期重置分数,对于得分较低的推送提醒、考试等,如果智驾分被扣到0分,驾驶员必须通过考试才能继续使用辅助驾驶系统; + 总体来说是引导驾驶员正确使用辅助驾驶系统的一个评分系统,并不评价驾驶员的其他方面行为; + +2. “智驾分”界面 +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/62881cba9643c790c73b1aef58ba714a.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/f266cc56c032a812dd2acfade3389f3f.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/3bcc27131a2fda2d8d72b08a0ebf5248.png) + + +3. "智驾分"扣分项:每位车主的“智驾分”满分都是100分,每12个月为一个周期,在智能辅助驾驶状态下,车主的错误操作将会形成扣分项,一旦分数被减到0,车主必须重新考试才能使用智能辅助驾驶功能。 + +4. 积分方法和周期: + 频繁触发脱手一级提醒或者长时间脱手二级提醒; + 当系统发出接管提示后,用户未及时接管车辆(如系统发出“前方施工,立即接管”或“立即减速,请求接管”等); + 当天连续行驶4小时后仍开启智能辅助驾驶功能,会触发疲劳驾驶提醒; + 驾驶过程中频繁/长时间不注意路面情况,会触发一级/二级分神提醒。 + +此外,系统将自动判断以上行为的危险程度,根据不同危险程度扣减不同分值,扣减分值越高代表该行为危险程度越高,分数会在隔天发生变动。 + +5. 奖惩机制: + 惩罚: + 查看正确智驾操作图示; + 阅读功能使用安全须知; + 完成相关行为安全答题; + 参加安全考试(分数扣减为0分时,用户须再次完成安全考试,才能重新获取100智驾分)。 + 奖励:为了鼓励高分用户(个人智驾分阶段剩余分值在90分以上),未来可以优先获得小鹏OTA公测权益。 + +6. 功能介绍 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/45a44e34bfc0a1829c2e9646e9875c7a.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/32809a84357f890f47512d4f99319b3f.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/510a4d4c5bf8bb15400bb10fd5feebd0.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/661a7cdcf184ccfbba931c0be7024c00.png) +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/c036bde3ea5b2fbfa96bfed52b583bb1.png) diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/能耗报告/小鹏G3能耗报告.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/能耗报告/小鹏G3能耗报告.md new file mode 100644 index 0000000..8b238df --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/能耗报告/小鹏G3能耗报告.md @@ -0,0 +1,103 @@ +相信很多鹏友已经收到了小P推送的能耗报告,被其他车主打败的鹏友是不是该温柔一点对待自己的G3呢?哈哈,其实能耗高与低也不用过于在意,只要按照自己最适合的驾驶方式去开车就好啦!当然了,如果我们多了解一些关于“能耗”方面的知识和建议,适当调整一些驾驶习惯的话,是能够大大延长续航的哦。所以,下面给你揭开“能耗报告”的面纱吧! + +一、能耗报告是如何生成的? + +统计和计算整车的能耗报告,需要G3具备较高的电气化水平,其中包括动力总成、电子电器、温控等多个与能耗息息相关的系统。这些系统实时将数据传输给车联网平台进行统计和计算,根据复杂的算法将各个系统的能耗做统计分类,并用图形化的方式表达出来。 + +能耗报告目前固定每周一生成,总结上周车辆的能耗表现,并推送到小鹏APP。要生成能耗报告,有个前提哦,这个前提就是上周开车要达到一定里程。如果里程达不到最低要求,不能真正反映出开车过程的能耗综合表现。 + +小P除了在APP每周向你推送能耗报告之外,在大屏上也会根据每日能耗表现,进行提醒。两者区别如下: + +1、在APP推送的能耗报告倾向于总结、回顾和建议,以“周”为时间单位统计数据,可以看到最近几周的能耗趋势等信息。 + +2、在大屏推送的能耗消息,倾向于能耗异常提醒。在你每日能耗表现较好/较差、进步/退步等情况下才会进行提醒,希望能帮你及时发现问题和提供建议。它以“日”为时间单位统计数据。目前大屏以“日”为单位的能耗报告暂时没有固定入口,只有收到提醒消息时才能看到哦。 + +二、能耗报告怎么阅读? + +能耗报告即将发布新版本,小P这里给大家提前透露下。新版本能耗报告增加了不少数据内容,也有很多指标和数字哦。为方便大家更好的理解,小P在这里给大家介绍下这些数据信息的含义吧。 + +1、APP端能耗报告: + +APP端能耗报告,总共有5部分数据内容,分别如下。 + +周能耗总结 +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/e7b6dbf5630c1076515184a614e9e60f.png) + +小P会对你本周的能耗各项数据进行归纳性总结,方便大家快速了解能耗的总体表现。其中的能耗勋章,根据这周的能耗水平对应获得,一共有5个等级,由高到低分别是:传说右脚、黄金右脚、白银右脚、青铜右脚和任性右脚。让我们一起朝着【传说右脚】发起挑战吧。 + +周能耗趋势 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/7d06ebea92354273635654d89e1e7adb.png) + +小P会为你记录最近几周的能耗水平,让你直观看到最近一段时间的能耗趋势是怎么样的。从这个趋势,你可以看到自己能耗表现是进步了呢、还是退步了呢、还是停滞不前了呢?小P也会给出相应的点评和建议。 + +除了记录你最近几周的能耗水平,小P也会根据你的能耗表现,为你量身定制下周的能耗目标,一起努力完成目标吧。 + +之外,小P还为你提供当前这周跟能耗相关的几个相关数据,方便你整体上了解这周的开车情况。分别如下: + +行驶距离:指你本周累计行驶的距离,单位是公里,就是这周开了多少公里;用车时长:指你本周累计的驾车时长,单位是分钟,就是这周开车多少时间;百公里能耗:指你本周的百公里能耗水平,单位是kWh/百公里;电量焦虑线:指你近一个月充电时平均剩余的电量比例,单位是百分比,就是近一个月以来,你一般会在电量剩余多少的时候会充电。 + +周能耗诊断 +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/cfcfa9cb10a8fc345b9500b94a06afa0.png) + +小P会对你本周的能耗分布进行统计,在这里你可以看到能耗主要用在了哪些地方。并且你可以跟鹏友圈平均水平进行对比,发现自己的优点和问题。小P也会根据分布情况,给出能耗诊断意见。这里面的指标稍微专业一些,我逐个跟大家解释下。 + +行车消耗占比:该指标统计在开车过程中动力消耗相关的电量使用,分母是本周能量消耗总量。一般情况来说,频繁加减速会增加耗能,要注意驾驶平顺哦; + +空调消耗占比:该指标统计空调相关的电量使用,分母是本周能量消耗总量。一般情况来说,空调温度设置过低、长时间开启外循环、空调加热等都会增加能耗哦; + +其他消耗占比:该指标统计除动力和空调之外的电量使用,分母是本周能量消耗总量。主要是一些电子电器部件的电量使用,例如座椅加热、大灯、大屏、仪表盘、还有一些车内部的各种电子元器件,都会有电量消耗呢; + +能量回收占比:该指标统计开车过程中的能量回收效果,分母是本周能量消耗总量。能量回收有三个等级,一般情况下能量回收等级越高回收效果越好,但是回收效果也取决你的驾驶习惯、路面情况等各种因素,具体可以了解下用户手册该功能的介绍。 + +周最佳能耗行程 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/58796340ddfd32b79fe656973e078b14.png) + +小P为你记录了本周能耗最低的3次行程,方便你回顾最棒的行驶路程。这里小P只统计了行驶距离大于5公里的行程,这样的行程能更加合理的反映出能耗水平。 + +美好的事情或许总是发生在最不经意的路程之上呢,一起探索吧! + +周能耗大神榜 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/5707b38705301dd0667465f645da0fbd.png) + +小P统计了本周鹏友圈能耗表现最棒的99位大神,只有周行驶距离超过50公里的用户才能上榜哦。一起来冲击这个荣誉榜吧! + +周能耗报告分享 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/969c753bbe2c89d6eff6c7e56ae82400.png) + +能耗报告最后有一个分享按钮,你可以点击进行分享。分享时候,我们自动帮你进行截图处理,方便你以图片方式分享到鹏友圈,大家一目可阅哦。 + +特别提醒:点击按钮分享报告时,考虑到数据实用性,默认只会分享【小P总结】、【能耗概况】、【能耗诊断】3部分数据内容,【最佳行程】、【大神榜】不会包含在分享图片里面。如果要分享全文,要辛苦你进行截长图咯。 + +2、大屏端能耗报告: + +大屏端能耗报告的数据项跟APP端基本一致,但是信息相对精简一些。因大屏跟手机的屏幕大小不一,阅读习惯不同,所以信息呈现样式也有所不同。 + +数据统计口径上也有所区别,大屏端上的数据,都是以“日”为时间单位的,统计每日的能耗表现。报告总共有3部分,分别如下: + +日能耗概况 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/f925ba8b412e268a882c9b2fd75c4260.png) + +主要呈现用户当日的用车基本情况。主要有4个指标,分别是:用车时长:该指标统计当日的累计开车时长,单位是分钟,就是开了多长时间的车;行驶距离:该指标统计当日的累计行驶距离,单位是公里,就是开了多少距离;百公里能耗:该指标统计当日的平均能耗水平,并折算成以百公里为单位;碳减排:该指标相对油车来说,当日的开车距离会为地球碳减排的量,单位是克。 + +日能耗分布 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/df262648d46797cf73cdf067042643d9.png) + +主要呈现当日的能耗分布,各项数据指标的定义跟APP端的能耗报告中的一致,只是统计时间范围有所不同,这里是统计每日的,APP端统计的是每周的。 + +日能耗趋势 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/ff191ebb05813b3ab6cd6168554967a2.png) + +主要呈现你每天的能耗水平趋势,还可以和整个鹏友圈的平均水平进行对比哦。 + +日能耗报告分享 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/2f2e0ef133725ad6b8eae4ec9f4e3a0b.png) + +如果你希望分享日能耗报告,可以通过小鹏APP进行扫码分享哦。手机扫码后,看到的日能耗报告,信息还会更加丰富一些哦,样式也有所不同,期待你的探索和分享,希望你能喜欢。 \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/能耗报告/小鹏P7能耗报告.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/能耗报告/小鹏P7能耗报告.md new file mode 100644 index 0000000..8e8b106 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/能耗报告/小鹏P7能耗报告.md @@ -0,0 +1,40 @@ +小鹏P7手机APP中的能耗报告统计上一周的能耗情况,包括: + +- 本周里程 + +- 本周能耗 + +- 能耗成本 + +- 能耗分析,展示本周能耗的变化情况 + +- 能耗排行,排行变化情况 + +- 我的能耗变化趋势 + +- 同配置车友均值 + +- 能耗诊断 + +- 能耗可下降空间 + +- 能耗表现亮点 + +- 本周和上周的对比情况 + +- 中高速行驶 + +- 驾驶行为 + +- 能量回收强度 + +- 路况和环境 + +- 低速行驶 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/813e7611bec6a5765385cc8e69a30881.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/886c1768116b0473665c5dd768c343d4.png) + + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/88b4d825f9d49ce4559632cfbd01fb3e.png) diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/行程报告/行程报告.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/行程报告/行程报告.md new file mode 100644 index 0000000..fb3121a --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/行程报告/行程报告.md @@ -0,0 +1,59 @@ +## 1. 取消情况 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/0bdbac36ac507b34498e4b97c0026f34.png) + +已剪辑自: [https://bbs.xiaopeng.com/qa/102555](https://bbs.xiaopeng.com/qa/102555) + +2. 发布官方介绍 + +行程报告即将出炉了!这是继能耗报告后,小P推出的另一款产品。通过行程报告,帮助大家了解自己的行程表现、洞察自己的驾驶习惯。从中,若能针对一些不良驾驶行为,予以规避纠正,对驾驶安全可是大大助益哦。 +目前已有部分内测用户先行体验咯。在这里,小P提前给大家揭开行程报告的面纱吧! +一、行程报告如何生成? +行程报告的生成需要小P具有很强的实时数据处理能力,这样才能保证在你行程结束后数分钟内进行报告的生成和推送。同时,小P还需要在纷繁复杂的电子信号中练就火眼金睛,发现各式各样的不良驾驶行为或习惯,为你的安全驾驶保驾护航。 +行驶距离超过5公里以上的行程才会生成行程报告,符合条件的行程结束后,会向APP推送报告消息。点击消息,可以查阅本次行程的报告,通过报告上面的《历史行程》按钮,可以查看往期的报告。 +二、如何理解行程报告? +行程报告主要由“小P总结”、“行程概况”、“驾驶诊断”3部分组成。 + +“小P总结”,是对本次行程的简要分析和总结,方便你快速获取报告结论。 + +“行程概况”,为本次行程的数据概要,方便你整体了解行程的核心数据表现。 + +“驾驶诊断”,为行程报告的核心内容,将对你本次出行的驾驶技术进行评分,评分越高代表你的驾驶技术越出色、驾驶安全系数越高哦! + +1、小P总结 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/f172698ba02f9864bf30fcc2e72e3f01.png) + +小P会对你本次行程进行归纳性总结,方便大家快速了解行程的总体表现,以及需要注意的驾驶行为。其中,小P驾驶技术认证得分来自于“驾驶诊断”,得分越高代表驾驶技术越出色、驾驶安全系数越高;你也可以跟鹏友圈比一比哦。 + +2、行程概况 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/4624e737f23744ab181b1ce13ca9b7bf.png) + +小P会为你记录本次行程的核心数据表现,方便你回忆本次行程的概况。同时,小P还为你记录了全程车速变化情况,你可以从中发现此次行程的时间,是不是大部分浪费在堵车或等人上了呢? + + +行驶距离:指本次行程的累计行驶的距离,就是开了多少公里。 + +用车时长:指车辆出发时间-车辆下电时间,车辆出发时间从首次车速大于0开始计算。 + +百公里能耗:指本次行程的平均百公里能耗水平,单位是kWh/百公里。 + +平均车速:指你开车过程的平均车速,车辆停止过程不纳入计算。 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/985fce5013da434fd172152072defe1b.png) + +小P会对你本次行程的驾驶技术进行诊断,你可以从中发现自己哪方面的得分高了还是低了,也可以跟鹏友圈平均水平对比,看看自己的差距。点击《诊断详情》,还可以查阅本次行程更加细节的行为表现哦! +目前小P的驾驶技术诊断主要包含4个方面,分别为:平安驾驶、规范驾驶、平稳驾驶、高效停车。每方面还有多个评估指标,每个指标都有独立的得分、且有不同的权重,最后综合得分根据各个指标得分乘以权重计算得出。满分是100分,一起冲击吧! + +平安驾驶:指与生命安全密切相关的高危驾驶行为发生情况平安驾驶目前包括4个评估指标,分别是:急刹车次数、急加速次数、急转弯次数和超高速驾驶距离。其中,超高速驾驶指车速大于危险车速值,不是指大于道路限速值哦。 + +规范驾驶:指不符合道路安全驾驶规范的行为发生情况。规范驾驶目前包括2个评估指标,分别是:未系安全带行驶距离、未保持安全车距行驶次数。其中,各指标含义如名称所述内涵。 + +平稳驾驶:指影响车辆行驶过程稳定性的行为发生情况。平稳驾驶目前包括3个评估指标,分别是:快速经过颠簸路段距离、车辆打滑次数、车速顿挫次数。“快速经过颠簸路段”指车速大于一定值前提下,经过坑洼、不平等路面时且产生足够车身晃动的行为。“车辆打滑”指车速大于一定值前提下,四个轮胎车速不一、出现打滑的行为。“车速顿挫”指未能合理保持车速平滑地变动,刹车/加速造成车速发生突变、身体感到“顿挫感”的行为。 + +高效停车:衡量车主停车的效率。高效停车目前包括2个评估指标,分别是:停车用时、倒车次数。其中,倒车次数指倒车期间挂R挡的次数。 + +“驾驶诊断”是小P的核心能力之一,旨在帮助各位鹏友提升驾驶安全系数。目前诊断模型仍在持续完善和迭代中,评估指标还会增加,指标口径也会不断调优。若有不精准的地方,还望各位鹏友多多提意见! + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/fff761c2c4079f3fd86406b5abc3a237.png) diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/日产/日产车机产品总结.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/日产/日产车机产品总结.md new file mode 100644 index 0000000..12edd60 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/日产/日产车机产品总结.md @@ -0,0 +1,26 @@ +日产在leaf电动车上提供名为”Energy usage informantion display“的应用,以展示车辆能耗的分布; + +#### 功能入口 + +”Energy usage informantion display“位于”MENU“->“Info”->“EV Info”->“Energy Usage” + +#### 功能介绍 + +”Energy usage informantion display“提供以下功能: + +- 剩余里程“Driving Range”; + +- 关闭空调获得的行驶里程“Turn off Climate Control”; + +- 电机能耗“Electric Motor”:电机消耗的能量和制动能量回收的能量; + +- 空调能耗“Climate Control”:空调消耗的能耗; + +- 其他系统能耗“Other Systems”:其他系统的能耗; + +
+ +
+ + +[日产leaf用户产品手册](https://myonemanager.lzybetter.repl.co/picbed/filebed/2020-nissan-connect-leaf.pdf) diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/本田/车机/车机APP.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/本田/车机/车机APP.md new file mode 100644 index 0000000..48a5648 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/本田/车机/车机APP.md @@ -0,0 +1,27 @@ +### 本田 + +本田在旗下的插电混动车辆上推出了ECO SCORE和ECO Driving display功能,指导驾驶员保持经济驾驶; + +#### 功能入口 + +eco score和eco driving display功能均在仪表中显示; + +#### 功能介绍 + +##### ECO SCORE + +ECO SCORE提供实时和行程两种评分,均采用类似树的形式进行展示 + +1. 实时评分:展示该行程中实时的驾驶行为对能耗的影响; + +![image](https://s2.loli.net/2023/02/07/nfjhpikslr1XC2q.png) + +2. 行程评分:在行程结束时显示,显示该行程中驾驶行为对能耗的影响,下方的进度条用于展示全生命周期驾驶行为对能耗的影响; + +![image](https://s2.loli.net/2023/02/07/NZJOXbj4dtkRzf2.png) + +##### Eco Driving Display + +用于引导驾驶员改善其驾驶行为; + +![image](https://s2.loli.net/2023/02/07/HB1DoxZQqCiFh2P.png) \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/欧拉(长城)/欧拉.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/欧拉(长城)/欧拉.md new file mode 100644 index 0000000..a849224 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/欧拉(长城)/欧拉.md @@ -0,0 +1,39 @@ +欧拉好猫车型提供了驾驶评价和能耗助手两个功能; + +#### 功能入口 + +好猫的用户手册提到了两种类型的多媒体主机,两种类型的多媒体主机,驾驶行为产品入口位置不同; + +##### 类型一 + +类型一主机提供一个名叫能耗助手的APP,可以在常驻菜单中进入; + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/9896988515cee7f6c12f47eba7ebc532.png) + +##### 类型二 + +现场展示车辆中,驾驶评分功能位于个人中心界面 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/475dfe6d95beec48004d5d9464109586.png) + +#### 功能介绍 + +##### 类型一 + +类型一多媒体主机的能耗助手APP,其包含能耗信息、驾驶行为评价、能量流和充电设置四项功能: + +1. 能耗信息:提供续航里程、剩余电量、平均能耗、即时能耗和电机功率的统计; + + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/645b8fc69ce367c5e6d20d64cc0d9d41.png) + +2. 驾驶评价:提供评分、行驶里程和急加速、急减速次数统计,以及驾驶建议功能; + + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/24f153adf0f7952352e694e566893a3e.png) + +##### 类型二 + +类型二多媒体主机仅提供驾驶评分功能:展示驾驶评分总分、急加速和急减速次数统计,以及行驶里程。其用户手册说类型二多媒体主机也提供驾驶建议,但是实车上未找到该功能入口。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/4b02134434fe046f3d6991a9ebffdea5.png) \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/比亚迪/比亚迪宋PLUS DM-i车机.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/比亚迪/比亚迪宋PLUS DM-i车机.md new file mode 100644 index 0000000..06c965f --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/比亚迪/比亚迪宋PLUS DM-i车机.md @@ -0,0 +1,188 @@ + +[office](byqh7VdpgzX-tShcS4_BWPXg36V8H5O924VG9dJ6RII.mp4) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/3d71db245560f4340f4a1e1c41322d7f.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/5a5ff16f8f3e138cc0a0c8e680fdd3cb.png) + +入口:驾驶行为分析位于负一屏卡片中,卡片包含内容: + +- 本次行驶里程 + +- 行驶时长 + +- 能耗 + +- 费用 + +- 驾驶行为评分 + + - 安全性 + + - 节能性 + + - 文明度 + + - 环保度 包括四个页面: + +- 本次行程 + +- 我的行程 + +- 我的成就 + +- 数据统计 + + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/ab12af08e042a1148bcfa9db928ab479.png) + +本次行程中提供当前行程的驾驶行为评分: + +- 总分 + +- 行程开始时间 + +- 行驶里程 + +- 行驶时长 + +- 行驶能耗 + +- 费用 + +- 安全评分 + + - 急加速 + + - 急刹车 + + - 急转弯 + + - 安全带未系 + + - 疲劳驾驶 + +- 节能评分 + + - 平均车速 + + - 平稳指数 + + - 怠速时长 + +- 文明指数 + + - 转向灯指数 + + - 变道指数 + +- 环保指数 + + - 空调使用 + + - 耗能指数 + + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/3354209c0f1b09a76298aff2dd287cca.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/1a022baced913c6f01003901c2aa1458.png) + +我的行程包括两级页面 + +- 历史行程选择,包括 + + - 最近一次行程评分展示及排名; + + - 历史行程列表 + + - 开始时间 + + - 里程 + + - 时长 + + - 能耗 + + - 费用 + + - 总评分 + +- 历史行程详情 + + - 总评分 + + - 排名 + + - 评级 + + - 分项评分 + + - 安全性 + + - 节能型 + + - 文明度 + + - 环保度 + + - 驾驶建议 + + - 行程轨迹地图 + + - 起点 + + - 终点 + + - 行驶里程 + + - 行驶时长 + + - 能耗 + + - 费用 + + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/5bf6fce27497218b707c72cf705223e5.png) + +我的成就,包括: + +- 月度评分 + + - 总评分 + + - 安全性 + + - 节能型 + + - 文明度 + + - 环保度 + + - 评级 + + - 排名 + +- 最高成就 + + - 历史最高分及评级,获得日期 + + - 排名 + + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/0acabce3c67dc55ea235caf7da71fcff.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/12e8485ee4c7b435507e50a2e835118d.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/ce00ab0d5ccfe2cda6a928b7bfe8a264.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/09feefb3149b22131de1e2fe646aa563.png) + +数据统计包括四个统计项 + +- 驾驶评分:按月展示每天的总评分变化曲线 + +- 驾驶里程:按月展示每天的行驶里程变化曲线,明确标记纯电行驶里程 + +- 耗电/油:按月展示每天的耗油和耗电量 + +- 每日费用:按月展示每天的电费和油费变化曲线 \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/比亚迪/比亚迪汉车机.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/比亚迪/比亚迪汉车机.md new file mode 100644 index 0000000..4f337f9 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/比亚迪/比亚迪汉车机.md @@ -0,0 +1,52 @@ +比亚迪汉车机上提供了驾驶行为分析功能 + +#### 功能入口 + +该功能位于个人界面; + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/f1448623c4c0daed8877b3d291ed95bb.png) + +#### 功能介绍 + +该驾驶行为分析功能包含四大模块:本次行程、我的行程、我的成就和数据统计 + +##### 本次行程 + +本次行程页面展示实时驾驶行为评价,提供以下信息: + +- 急加速、急减速和急转弯次数统计; + +- 平均车速; + +- 未系安全带时长; + +- 车速平稳指数; + +- 疲劳驾驶情况; + +- 怠速时长; + +- 总评分; + +- 安全评分; + +- 节能评分; + +- 文明指数; + +- 环保指数; + +- 行驶里程; + +- 行驶时长; + +- 电耗和预计费用; + + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/1d5fccdd889c32643051afd7775a38ce.png) + +##### 我的行程 + +我的行程展示历史行程信息、评分、排名等信息; + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/2db6e9e504bc511e74ca7dd1a9baa85c.png) \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/沃尔沃/沃尔沃车机产品总结.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/沃尔沃/沃尔沃车机产品总结.md new file mode 100644 index 0000000..4df0358 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/沃尔沃/沃尔沃车机产品总结.md @@ -0,0 +1,22 @@ +在XC40和C40纯电款车型上,沃尔沃推出了名为”Range assistant“的功能,引导驾驶员实现经济驾驶; + +#### 功能入口 + +”Range assistant“可以从应用中心进入; + +#### 功能介绍 + +”Range assistant“功能提供如下信息: + +- 剩余里程估计; + +- 平均能耗; + +- 能耗影响因素:车速、驾驶风格、空调 + +- 三个影响因素周围均有一个刻度线表示三者对能耗的影响,当其刻度线颜色由蓝变为黄色时,表示该影响因素对能耗影响较高; + +
+
+ +[沃尔沃range assistant介绍](https://myonemanager.lzybetter.repl.co/picbed_big/filebed/289321_Optimise_the_range_of_your_fully_electric_Volvo_with_new_Range_Assistant.pdf) diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/APP界面.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/APP界面.md new file mode 100644 index 0000000..399161b --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/APP界面.md @@ -0,0 +1,16 @@ +V1.0 +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/6ec63e3f470961d208c5fbf09908b442.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/64bc73d074f5792a939b86f4a03e6588.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/81562a1248440c0555a1e5277a928b0d.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/3a05ac7c4ff833db3e31aa431416d23b.jpg) + +V1.2/V2.0 + +![trip-start-visualization.webp](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/1b913b70c749ae7297f799a46cd11d56.webp) + +![trip-visualization.webp](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/ce3d427280c45ce5863eb9e45e490bc6.webp) + +![safety-score-4.webp](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/bec8de5600fd194664381826a473e717.webp) diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/Safety Score V1.2.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/Safety Score V1.2.md new file mode 100644 index 0000000..7a94564 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/Safety Score V1.2.md @@ -0,0 +1,29 @@ +*官网地址:https://www.tesla.com/support/safety-score#version-1.2 + +特斯拉安全得分1.2版本: +1. 评价指标: + 1. **autopilot未激活的里程中**,每1000英里的前向碰撞报警,该值的上限是117.5/1000miles; + 2. 急减速,减速度超过0.3g识别为急减速,计算急减速**次数**(1.0中为时长)在减速次数(大于0.1g)中所占比例,autopilot激活中的急减速不计入,该值的上限为10.9%; + 3. 急转向,侧向加速度超过0.4g识别为急转向,计算急转向**次数**\(1.0中为时长\)在所有转向次数(侧向加速度大于0.2g)中所占比例,autopilot激活中的急转向不计入,该值的上限是22.9%; + 4. 不安全跟车,计算在车速大于50mph时,headway小于1s的行驶时长占headway小于3s的行驶时长,autopilot激活中的不安全跟车不计入,该值的上限为63.2%; + 1. headway计算为,两车相对距离除两车相对速度,表征前车突然制动,本车的反应时间; + 5. 辅助驾驶系统强制退出,表示用户在启用autopilot期间没有把手放在方向盘上或者分神,该值只有0和1两个可能值,当出现辅助驾驶系统强制退出时记为1,否则为0; + 6. **深夜行驶时长,在晚上10点到凌晨4点的行驶时长占总行驶时长的比例,如行程是跨天的,那么行程会被归到行程结束的那天,不论是否启用了autopilot深夜行驶的时间都将被计入,该值的上限为29.3%;** + +2. 评价公式: +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/02929edbf32e14b447ba3dcdc0bc6206.png) +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/448291df2af04ed00a164d2e7e99073a.png) + + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/1d5186ba1c5418ab338942657074116e.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/299544c4abbdf449e17cdeeca8d5987c.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/7aff45ebe6f565301cf225df124db56d.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/ef57d8d37ad9632af711e84ecfa6fa81.png) + + + +官网: +https://www.tesla.com/support/safety-score#version-1.2 \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/Safety Score V2.0.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/Safety Score V2.0.md new file mode 100644 index 0000000..d115197 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/Safety Score V2.0.md @@ -0,0 +1,44 @@ +*官网地址:https://www.tesla.com/support/safety-score#version-2.0* + +特斯拉安全得分2.0版本: +1. 评价指标: + 1. 前向碰撞预警:autopilot未激活的里程中,每1000英里的前向碰撞报警,该值的上限是130.7/1000miles; + 2. 急减速,减速度超过0.3g识别为急减速,计算急减速在减速(大于0.1g)中所占比例,autopilot激活中的急减速不计入,**对于autopilot电脑3.0以上的车辆,当车辆识别到交通灯为黄灯时,其急减速也不计入**,该值的上限为5.8%; + 3. 急转向,侧向加速度超过0.4g识别为急转向,计算急转向在转向过程(侧向加速度大于0.2g)中所占比例,autopilot激活中的急转向不计入,该值的上限是15.7%; + 4. 不安全跟车,计算在车速大于50mph时,headway小于1s的行驶时长占headway小于3s的行驶时长,autopilot激活中的不安全跟车不计入,该值的上限为64.2%; + 1. headway计算为,两车相对距离除两车相对速度,表征前车突然制动,本车的反应时间; + 5. **超速行驶,计算车速大于85mph的行驶时长占总行驶时长的比例,该值的上限为7.6%;** + 6. 深夜行驶时长,在晚上10点到凌晨4点的行驶时长占总行驶时长的比例,如行程是跨天的,那么行程会被归到行程结束的那天,**深夜行驶中,在晚上10点到凌晨4点的不同时段行驶的权重不同**,不论是否启用了autopilot深夜行驶的时间都将被计入,该值的上限为15.2%; + 7. 辅助驾驶系统强制退出,表示用户在启用autopilot期间没有把手放在方向盘上或者分神,该值只有0和1两个可能值,当出现辅助驾驶系统强制退出时记为1,否则为0; + 8. **不系安全带行驶:计算当车速大于10mph时,不系安全带的行驶时长占总行驶时长的比例,该值的上限为4.1%;** + +2. 评分公式: +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/864921cf42c0b565e9665599ba055368.png) +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/8169e0728d56a935c45cb568e23953d5.png) + +3. 深夜出行的权重: +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/0bedf9d0d4ed1100852f9a9ea2e14f27.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/b178a88378cd933856e4f155a6dbadf9.png) + +仅对有夏令时的市场有效的规定,行驶时长是按照行程结束的地点的时区计算的。若行程中出行夏令时转换,深夜出行时间会记录为早上10点到下午4点之间的行驶时长。 +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/1347820df2409809a678bdfcf4a3063c.png) + + + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/8a466180ec5aff4003e0898920ba33d8.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/031d553e1a9aaba207087ff0d32a1dd8.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/f1895863b4a4953ee2a445f26faa18d7.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/dbcb800152774726a4fee6bdcccb39d9.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/6aedb8c65137b972858760827eb91a32.png) +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/af3550661ba5b174d5e2a7409eb126dc.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/5a2312a657dd0dfbaf9a643cc894ab17.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/391f6b27cd3811efc282062105527126.png) + + diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/特斯拉:数据驱动汽车进化.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/特斯拉:数据驱动汽车进化.md new file mode 100644 index 0000000..eb495f2 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/特斯拉:数据驱动汽车进化.md @@ -0,0 +1,189 @@ +**导读:** + +本文由类星频道授权发布,作者为Chris Zheng。 + +上月末,期待已久的Tesla OS v2021.32.22 和特斯拉 App v4.1 版本更新,新更新的版本中更新了FSD 完全自动驾驶 Beta 版申请按钮」和「安全评分 Beta 版」两个功能,基于这两个功能,特斯拉在数据驱动业务的维度向前跨越了一大步。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/c1415e3639f33a6b31f1893e30ecd1f2.jpg) + +简单来说,美国地区选装了 FSD 的特斯拉车主可以在系统更新至 2020.32.22 后点击「申请完全自动驾驶能力 Beta 版」,系统内置的「特斯拉保险计算器」会运行「安全评分 Beta 版」,待系统连续 7 天认定驾驶员驾驶习惯安全可靠后,该车即可收到 FSD Beta 的推送更新。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/c32d50afcbb6360acf35fce8825dafcf.png) + +从 FSD 的全栈算法、公测用户的运营扩张乃至衍生的特斯拉 UBI(Usage-based insurance)车险,这一整个闭环的业务,特斯拉全部转向了基于数据驱动的机器学习。由此,特斯拉开启了全面升维的竞争。 + +_**1**_ + +**安全评分Beta版** + +之所以将「安全评分 Beta 版」放在开头介绍,是因为无论是「FSD 完全自动驾驶 Beta 版申请按钮」还是「特斯拉保险」,都是以「安全评分」为根基的业务。那么,什么是「安全评分」? + +据特斯拉的介绍,「安全评分」根据 5 个与安全相关的指标对特斯拉车主的驾驶行为进行评估,特斯拉将基于这些数据预测当事车主的驾驶习惯在未来驾驶车辆发生碰撞的可能性。 + +「安全评分」的目的是为驾驶员提供透明度和对其驾驶行为的反馈。「安全评分」介于 0 和100 之间,分数越高表明驾驶越安全,特斯拉认为绝大多数司机的评分应当 ≥ 80 分。 + +那 5 个「安全相关的指标」分别是什么呢? + +驾驶员对车辆的操作控制无外乎横向和纵向控制两大维度,其中横向控制主要通过往左右打方向盘来实现,纵向控制通过加速和制动踏板实现。特斯拉「安全评分」的 5 个指标也逃不出这三大执行操作: + +每千英里前方碰撞预警触发率(下记为 A) + +一个冗长但并不难理解的名词,每驾驶 1000 英里,驾驶员未介入而特斯拉 Autopilot 系统认为可能发生碰撞,从而触发「前方碰撞预警」的次数。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/9ddba7aeec00548055afe29513be9ec5.png) + +急刹车(下记为 B) + +一个比值。特斯拉的定义是在驾驶行程中,刹车减速度超过 0.3 g(相当每过一秒钟车速下降超过 6.7 mph(10.78 km/h)),除以刹车减速度超过 0.1 g(相当于每过一秒钟车速下降超过 2.2 mph(3.54 km/h))的比值。 + +猛转向(下记为 C) + +同样是一个比值。特斯拉的定义是在驾驶行程中,车辆左/右加速度超过 0.4 g(相当于每过一秒钟车辆向左/右的速度增加超过 8.9 mph(14.32 km/h)),除以车辆左/右加速度超过 0.2 g(相当于每过一秒钟车辆向左/右的速度增加超过 4.5 mph(7.24km/h))的比值。 + +不安全跟车(下记为 D) + +D 是一个动态值。Autopilot 根据本车速度、前车速度和两车间的距离判断。计算方法为当前车突然刹停,驾驶员做出反应并刹停所需的时间长度。D 的定义为反应时间低于 1 秒除以反应时间低于 3 秒的比值。此外,D 只有车速在 50 mph(80.47 km/h)才会被记录。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/c8192a6345fa230c19b505e8069c0a66.jpg) + +强制退出 Autopilot(下记为 E) + +特斯拉车主都知道,Autopilot 会在连续警告三次均得不到驾驶员的响应后退出,当驾驶员双手脱离方向盘或分心驾驶后,系统将发出警告。E 的定义是 5 个指标中最为简单的一个:如果驾驶行程中 Autopilot 出现强制退出,记为 1,否则记 0。 + +特斯拉有一个 PCF(Predicted Collision Frequency,预测碰撞频率)计算公式,将上述 A、B、C、D、E 五个数值计入如下公式,即可得出 PCF 值。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/ddcf3f92a9b6db73768aadbc0a3409dd.png) + +安全评分 = 115.382324 - 22.526504 × PCF + +你一定想问,这 8 个精确到小数点后 6 位的数都是怎么来的。特斯拉表示,当前公式都是基于 60 亿英里车队数据的统计模型得出的。 + +到这里,其实你已经能看出,这个「安全评分」并不简单。基于已有的 60 亿英里车队数据,准确地分辨出哪些车主的驾驶习惯良好,听上去就不是个轻松的事情,事实上,从首批车主的体验反馈看,连特斯拉也低估了 Ta 的难度。 + +_**2**_ + +**FSD内测规模如何有序扩张** + +自 2020 年 10 月 21 日特斯拉首次公测 FSD Beta 至今,围绕特斯拉 FSD 一个相当广泛的质疑是,FSD Beta 公测的车队规模一直保持在 2000 辆上下。没有进入美国更多的州,也没运行在更多的 FSD 车型上。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/1ba5efab86be298b7332286d0f45d1ad.jpg) + +这和大众对特斯拉 FSD 的预期相去甚远,世界不需要另一个可扩展性严重受限的自动驾驶系统。过去 5 年来,Waymo、Cruise 们都没能带给我们惊喜,而特斯拉几乎是唯一一家直到 2021 年仍然「逢自动驾驶必谈 Scalability」的主流自动驾驶玩家。 + +但在质疑背后,特斯拉一直在以近乎疯狂的效率迭代着 FSD Beta 的全栈算法,不夸张地说,从 2020 年 10 月至今,超 20 个大小版本迭代后的 FSD Beta 10.1 已经发生了脱胎换骨的变化。这一点从 8 月 19 日的特斯拉 AI Day 大会亦可看出端倪。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/30f1a611c326ff0e0229f36043fb03c0.jpg) + +今天,FSD Beta 进阶到了一个尴尬的境地:一方面,特斯拉需要更多、更丰富的场景,以加快加速算法的迭代,这意味着更大规模的公测车队;另一方面,FSD Beta 虽然已经取得了巨大的改进,但 Ta 还不够好,至少不足以放心地让特斯拉将之推送到每一辆 FSD 车上。 + +在这片技术的无人区中,包括美国在内的全球各地监管机构,对自动驾驶技术多是抱以支持和鼓励发展的宽松监管态度,却并没有就自动驾驶系统如何有序、安全、可控地扩展到每一辆车上给出详细的管理办法。 + +这是技术跑在监管前的窘境,首批 2000 名公测车主易选(实际上也不是那么容易),20000 名呢?200000 名呢?今天,特斯拉在全球的保有量已经超过了 2000000 辆。这是一个非常棘手的问题。 + +于是特斯拉基于 60 亿英里的车队数据得出的统计模型做出了安全评分 Beta。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/e01a3b05aa8723232e9c8f29f0350490.png) + +然后特斯拉的 Autopilot、座舱和 App 团队协作,面向美国的 FSD 车主同时推送 Tesla OS v2021.32.22 和特斯拉 App v4.1 版本更新。 + +不过,和特斯拉的第一版智能召唤 Beta、第一版自动辅助导航驾驶(NoA)Beta 甚至第一版 FSD Beta 一样,第一版的安全评分体验之差,开发之 Beta 超出了不少车主的预期。 + +例如,知名特斯拉博主 @TeslaJoy 和 @Scott Wainner 都表示,驾驶员并没有违反上述 5 个指标,仅仅是基于 Autopilot 或 NoA 驾驶了一段行程,就会被「安全评分」判定为存在「急刹车」、「猛转向」或「不安全跟车」行为,将分数扣掉。两位博主暴露的问题在于,由于版本过于 Beta,特斯拉开发的自动驾驶算法甚至不能通过特斯拉「安全评分」的考验。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/73a5ba4596ab56519dd95f8a763e6645.jpg) + +由于安全评分的标准过于苛刻,大量车主选择谨慎驾驶以避免被扣分。外媒 Electrek 甚至给出了这样的标题:到处都是慢吞吞的特斯拉(Slow Teslas everywhere)。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/2d8d276406117f2475af1240aa87f25e.png) + +知名赛道爱好者、Model S Plaid 车主 Dragtimes 在零接管的情况下被打出了 5 分的低分。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/1b67adff6acd37dfd6aacf0813c96a74.png) + +另一位特斯拉车主、通用旗下自动驾驶公司 Cruise 产品副总裁 Oliver Cameron 表示,如果一个致力于实现从 A 到 B 的自动驾驶产品,运行时给你的压力要比你自己开车压力还大,那 Ta 可能不是个好产品。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/615f6a5e3bc116d3a515bd0de8dfae85.jpg) + +_**3**_ + +**「安全评分」的想象力** + +「安全评分」的想象力不止于此。「安全评分」的本质,在于通过对驾驶员驾驶行为尽可能细颗粒度的拆解与统计,有效地预测车辆在未来的事故率。 + +驾驶数据越丰富、驾驶场景越细致、「安全评分」的预测准确性就越高。Elon 曾经说过,与传统汽车保险公司竞争的核心在于信息的准确性。得益于特斯拉全球第一大智能电动汽车制造商的地位,特斯拉坐拥业内最丰富也最详细的车队数据。从业务角度看,特斯拉对汽车保险公司的打击是降维的。 + +特斯拉进入汽车保险领域,这是比有序扩张 FSD 内测规模重要得多的新业务,这也是为什么,运行「安全评分」的主体名叫特斯拉保险计算器。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/571433f6bcadb44e3f88321cf4cd65ed.jpg) + +此外,特斯拉保险的全面推开还会有反向教育驾驶员,从而进一步降低事故率的潜力。Elon 认为,人们会为了更低的保费学习更谨慎的驾驶车辆。「这就像……如果你想为保险支付更多费用,你可以(高风险驾驶),但如果你想少付费,那请不要那么疯狂。人们会做出选择」。 + +当然,这一切的前提是特斯拉做得足够好,以当前铺天盖地的针对「安全评分」的吐槽来看,现有的汽车保险公司不仅没有感到压力,甚至差点笑出了声。 + +但特斯拉一点不慌。不仅不慌,特斯拉很可能在推送前就预知了这样的反馈。 + +因为特斯拉除了在博客中提到「随着我们获得更多的用户和数据洞察,我们希望在未来对公式进行迭代」,在上线当天,Elon 也特别提到目前还是一个非常 Beta 的版本,「安全评分」将随着时间的推移而进化,以更准确地预测事故率。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/01720bb4688b1f263b5a3c763c518b34.jpg) + +事实上,特斯拉对「安全评分」的布局甚至早于 FSD Beta 公测。在 2020 年 7 月 22 日的特斯拉 Q2 财报会议上,Elon 公开招聘「革命性精算师」: + +我特别欣赏一些精力充沛的精算师,我非常尊重精算师这个职业。你们的数学很好,请加入特斯拉,特别是如果你对保险行业的缓慢节奏感到恼火并想做出改变,这儿就是你要去的地方,我们需要革命性的精算师。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/9fa67559e0021956b3dff9e051391005.jpg) + +Elon 没开玩笑。今天,特斯拉建立起了一支精算师团队,Title 真的就叫革命性精算师(Revolutionary Actuary)。在特斯拉「革命性精算师」的职位描述中,有两条要求让人印象深刻,一是和「数据科学家」协作,二是熟练掌握Python,拥有开源机器学习库和框架,例如 Scikit-learn、PyTorch 和 Tensorflow 的应用经验。 + +特斯拉「数据科学家」隶属于车队分析(Fleet Analytics)团队,特斯拉称这是一支规模虽小但发展迅速的中央团队,赋能其他业务团队以改进产品,使特斯拉车主更安全。 + +特斯拉要求「数据科学家」要具有强大的机器学习和软件工程基础,拥有多种机器学习模型的开发经验,基于开源技术处理 PB(Petabyte,千万亿字节)级的时间序列数据。 + +特斯拉在中国也放出了「数据科学家」的职位,但对于特斯拉中国而言,相比算法,更重要的也许是先解决「数据原料」的问题。 + +Elon 在 2021 年世界互联网大会乌镇峰会上表态,特斯拉已经在中国建立了数据中心,用来存储中国业务产生的所有数据。包含生产数据、销售数据、服务数据和充电数据,所有个人身份信息都安全的存储在中国国内,不会转移到海外。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/0ba4e2d2ddd77c44a124a08bd6096275.jpg) + +在展台背景板上,特斯拉更详细地向中国政府和消费者解释了「如何处理客户个人信息和车辆数据」: + +收集:合法合规、最小必要、公开透明原则 + +存储:完全存储在中国境内,通过数据加密、鉴权、访问控制等技术确保存储安全 + +传输:通过数据加密,专用证书体系确保传输过程安全 + +删除:用户有权撤销自己的数据及数据使用授权 + +跨境:个人身份信息不出境。需要出境的重要数据均经主管部门批准后进行 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/a3d43f51a71936c974af59fd8fbce1fb.png) + +随着车队规模的持续增长,数据驱动开始越来越多的植入特斯拉的产品与工程。 + +2016 年 10 月,特斯拉开始基于车队数据,用机器学习算法驱动 Autopilot 辅助驾驶系统,逐步提高越来越多的场景下的驾驶自动化率。 + +2019 年 10 月,特斯拉基于车队数据中的 100 万张照片,训练出了机器学习算法 Deep Rain 神经网络,用以识别不同强度的雨量工况并匹配自动雨刮频率。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/82b817ad86a68e8521aae8ece30be647.jpg) + +2020 年 5 月,特斯拉基于储能电池 Powerwall、Powerpacks 和 Megapacks 的集群数据,推出了机器学习能源交易平台 Autobidder 和机器学习能源优化引擎 Opticaster,到 2021 年 5 月,Autobidder 平台上管理着超过 1.2 GWh 的电池资产,Opticaster 积累了超 1 亿小时的运营经验,为全球数千名特斯拉客户提供了数千万美元的价值。 + +2021 年 9 月,特斯拉基于 60 亿英里的车队数据推出了驾驶安全性评估软件「安全评分」,根据 Elon 的说法,在特斯拉保险之前,「安全评分」将首先评估和指引 FSD Beta 公测规模的扩张,从下周起,FSD Beta 公测车队将以 1000 辆/天的速度快速扩张。 + +2021 年 9 月,Elon 接受特斯拉车主的提议,决定基于车队数据训练一个新的深度神经网络,用以自动化控制各种工况下的特斯拉汽车空调,例如在堵车、山火烟雾、土路和暴雨时启动空气循环。 + +在过去,无论是辅助驾驶、自动雨刮还是能源交易&场景优化、汽车保险软件,无一例外是「由软件工程师手动编写规则」(软件 1.0)运行,在特斯拉,「数据驱动的机器学习」(软件 2.0)正在变得无孔不入。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/92d6a38c4ebf11b873ebdef09ae7311d.png) + +通过定义所需行为的数据集和深度神经网络架构和不同的权重,特斯拉相信第一版奇差无比的机器学习性能会变得更强,最终全面超越人类工程师编写的规则。 + +「越来越多的软件 1.0 被软件 2.0 取代,软件 1.0 吞噬世界,软件 2.0 吞噬软件 1.0。从长远来看,这种范式的前景是光明的,因为越来越清晰的是,当我们开发通用人工智能的时候,Ta 肯定会基于软件 2.0。」 + +这是一种全新的研发哲学,特斯拉高级 AI 总监 Andrej Karpathy 于 2017 年在一篇博客中提出,博客的标题就叫,软件 2.0。 + +**END** + +**入群申请** + +无人车情报局交流群开放喽~~自动驾驶、高精度定位、高精度地图和ADAS四类技术交流群欢迎大家申请。备注“姓名-公司/学校/单位-职位/专业”将会优先审核通过哦~~ \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/APP更新记录/NIO APP 3.10.2 相关更新内容.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/APP更新记录/NIO APP 3.10.2 相关更新内容.md new file mode 100644 index 0000000..b4afe76 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/APP更新记录/NIO APP 3.10.2 相关更新内容.md @@ -0,0 +1,9 @@ +用车: + +**1. 用车月报** + +本次更新后,主用车人可以在旅程列表中查看到2019年开始每个月的用车报告。本月月报一般会在下月初的第一天生成,大家可以通过切换月份就能找到当月报告。月报数据来源于云端数据服务聚合,所以可能个别情况下与实际车辆数据略有偏差。 +![image](https://s2.loli.net/2023/02/07/QCY5Jfx6Si9XgWt.jpg) + +此外,因为月报是粗颗粒度的数据聚合,因此无论当月是否有用车、车辆的旅程功能是否开启,云端都会生成月度使用报告,供大家在需要时查看。相关用车排行的产品也已经在计划中,要给研发同学们继续加鸡腿了。 +![image](https://s2.loli.net/2023/02/07/xXlKgnLCUFGbJoM.jpg) \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/APP更新记录/NIO APP 4.1.0 相关更新内容.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/APP更新记录/NIO APP 4.1.0 相关更新内容.md new file mode 100644 index 0000000..64a4ba4 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/APP更新记录/NIO APP 4.1.0 相关更新内容.md @@ -0,0 +1,33 @@ +大家好,NIO App 4.1.0已经在各大应用商店陆续上线了。本次升级,旅程页面上线用车排行榜功能,新增单次旅程瞬时能耗曲线的展示,惊喜商城支持领取和使用优惠券。 + +**一、爱车** + + **1. 新增“用车排行榜”功能** + +本次上线的“用车排行榜”功能,将与旅程月报一起,为大家提供更多维度的用车数据,大家可以通过“爱车-旅程-排行”进入。 + +本期提供的是以月为统计周期的榜单,涵盖了里程数据和电耗数据,支持“全国排行”和“城市排行”。需要说明的是:一、车辆数据都统计在主用车人名下,因此榜单显示的是主用车人的头像。二、为了尊重隐私,“用车排行榜”功能默认为关闭状态,在第一次进入排行页面时可选择是否参与。选择参与后,用车数据和排名会出现在榜单中,后续也可点击排行页面右上角的“榜单设置”进行更改。 + +大家如果有更多榜单建议和想法,欢迎在评论区留言。 + +![image](https://s2.loli.net/2023/02/07/PRMZqk9GWecLJ8l.jpg) + +**2.新增单次旅程瞬时能耗曲线展示** ^d2983f + +在旅程页面,我们增加了单次旅程的瞬时能耗曲线展示,方便大家回顾在这段旅程中车辆的瞬时能耗和动能回收的情况,从而更全面地了解自己的驾驶行为,同时建立能耗预期。 + +大家可在页面中查阅到最近1年的能耗数据。需要注意的是,由于存在部分场景下离线数据无法及时同步到云端和统计的情况。单次能耗的显示数据和实际数据会有一定出入。另外,因历史数据同步需一定时间,如大家要查看5月及之前的单次旅程能耗数据,可在6月15日之后查询。 + +![image](https://s2.loli.net/2023/02/07/iwWRChIA9HKuMyn.jpg) + +**二、惊喜商城支持领取和使用优惠券** + +新版本的惊喜商城支持领取和使用优惠券啦。大家可以在商城首页、商品详情页等多个页面领取优惠券。 + +![image](https://s2.loli.net/2023/02/07/OjJsa7qVviM2F9t.png) + +下单支付时,系统会默认选中账户中符合使用条件且优惠力度最大的一张优惠券,大家也可以点击“优惠券”一栏,查看和更换优惠券。 + +此外,「爱车」页面,优化了操作后备箱开启后的提示说明。朋友页面中,群聊会话上线了“群公告”功能,大家再也不用担心错过群内重要信息了。 + +以上就是本次升级的主要内容,期待大家及时更新体验。 \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/APP更新记录/NIO App 3.11.0相关更新内容.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/APP更新记录/NIO App 3.11.0相关更新内容.md new file mode 100644 index 0000000..dc67255 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/APP更新记录/NIO App 3.11.0相关更新内容.md @@ -0,0 +1,8 @@ +NIO App 3.11.0已经在各大应用商店陆续上线了。新版本中,在单次旅程页面以及用车月报页面增加了NIO Pilot使用数据的显示功能。 + +**用车: +1. 一键维保优化版本升级后,我们优化了维保预约可选时间的显示,加入了服务包有效期的判断;同时更新下单维保时加入选择问题类型后预约时间的计算逻辑,修改为实时计算。 +2. 车控产品旅程页面增加NP数据显示 截至2月底,NIO Pilot已辅助蔚来用户行驶超过2700万公里,提供了近40万小时的轻松旅程体验。从3月1日开始,App上单次旅程页面以及用车月报页面都增加了NIO Pilot使用数据的显示功能,车机版本在2.3及以上的旅程记录都可以在详情和分享页面中看到相应的数据展示; ^024a06 +3. 历史数据暂不追溯。和其他数据功能类似的,由于部分离线场景下数据可能会无法在云端被及时统计,因此显示上可能和实际行驶并不完全一致,仅供大家参考。 + +![image](https://s2.loli.net/2023/02/07/XrqZxfSdl7vFCu6.jpg) \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/手机APP/手机APP旅程模块.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/手机APP/手机APP旅程模块.md new file mode 100644 index 0000000..546f6a3 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/手机APP/手机APP旅程模块.md @@ -0,0 +1,73 @@ +旅程模块主要偏向行程记录,提供两个页面: + +#### 首页 + +- 总结文字,包括拥车的时间、总行驶里程 + +- 排行入口 + +- 行程列表选择 + + - 行程开始时间 + + - 行驶里程 + + - 行驶时间 + + - 减排量 + + +#### 行程详细信息页 + +- 行程地图 + + - 行程起始地点 + + - 行程结束地点 + +- 行驶里程 + +- 碳减排量 + +- 综合电耗 + +- 百公里电耗 + +- 行驶时间 + +- 平均速度 + +- 最高速度 + +- 行程能耗分布 + + - 驾驶 + + - 空调 + + - 电池热官理 + + - 其他 + +- NIO Pilot使用[[NIO App 3.11.0相关更新内容#^024a06]] + + - Pilot + + - ACC + +- 行驶速度变化图 + +- 瞬时能耗变化图[[NIO APP 4.1.0 相关更新内容#^d2983f]] + +- 驾驶表现 + + - 急加速 + + - 急减速 + + - 急转弯 + + +![image](https://s2.loli.net/2023/02/07/dSfA5CMKQ1shNRF.jpg) + +![image](https://s2.loli.net/2023/02/07/kDV4a3rUQ9ePvHM.jpg) \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/车机APP/车机能耗模块.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/车机APP/车机能耗模块.md new file mode 100644 index 0000000..74157b0 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/车机APP/车机能耗模块.md @@ -0,0 +1,21 @@ +蔚来车机提供了能耗模块,提供功能包括: + +- 行程耗电量 + +- 能耗占比 + +- 实时能耗曲线 + +- 10公里 + +- 100公里 + +- 耗电量统计 + +- 月耗电量 + +- 年耗电量 + +![image.png](https://s2.loli.net/2023/02/07/MkmKLjgpCUErno1.png) + +![image.png](https://s2.loli.net/2023/02/07/Rao8iUgFdlO3fbT.png) diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/通用/手机APP/安吉星-国内.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/通用/手机APP/安吉星-国内.md new file mode 100644 index 0000000..539b9e4 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/通用/手机APP/安吉星-国内.md @@ -0,0 +1,13 @@ + +![image](https://s2.loli.net/2023/02/07/TZM53A8iXy4kdcp.png) + + +![image](https://s2.loli.net/2023/02/07/v269wcx1Qgo7Kqa.jpg) + +## 雪佛兰 +![image](https://s2.loli.net/2023/02/07/ctXjnbPoOYkFUh3.jpg) + + +## 威朗pro + +![image](https://s2.loli.net/2023/02/07/ktLiJ5m7qhAFjay.jpg) \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/通用/手机APP/安吉星-海外.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/通用/手机APP/安吉星-海外.md new file mode 100644 index 0000000..670458c --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/通用/手机APP/安吉星-海外.md @@ -0,0 +1,2 @@ + +![image](https://s2.loli.net/2023/02/07/7tEQwj4mvOUT6SN.png) \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/雷诺/车机/DRIVING ECO 2.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/雷诺/车机/DRIVING ECO 2.md new file mode 100644 index 0000000..ee2dc43 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/雷诺/车机/DRIVING ECO 2.md @@ -0,0 +1,135 @@ +From the home screen, press “Menu”, “Vehicle” then Driving eco2 to access the following menus: + +- “Standard”; +- “Advanced”; +- “Eco-coaching”. + +![image.png](https://s2.loli.net/2023/02/07/mczlpEIDtu9oGCT.png) + +### “Standard” + +This screen enables you to view the data for your current journey: + +- Score evolution; + +- “Global score”; + +- “Distance without fuel consumption”. + +SCORE EVOLUTION + +This bar diagram shows the progress of your score. + +- score above the green line (75%): eco-driving; + +- score below the orange line (45%): non-eco driving. + +“GLOBAL SCORE” + +This data allows you to find your overall score. + +The sheet is updated based on your score, from 0 to 100. + +“DISTANCE WITHOUT FUEL CONSUMPTION” + +This data allows you to find out the distance travelled without fuel consumption during your journey. + +![image.png](https://s2.loli.net/2023/02/07/LfJdjqXEDihVeI3.png) + +### “Advanced” + +This screen shows information about your current journey: + +- data; + +- breakdown of scores; + +- general score; + +- Distance without consumption. + +JOURNEY DATA + +The following on-board computer data is displayed: + +- total distance travelled; + +- average speed; + +- average fuel consumption. + +SCORE TREND 1 + +The positions of the arrow show the following: + +- the new score is higher than that of the previous journey: up arrow, + +- the new score is lower than that of the previous journey: down arrow, + +- the new score is the same as that of the previous journey: the arrow is shown at the horizontal. + +SCORE HISTORY 2 + +The number of stars (5 levels) is given based on the scores (0 to 10), based on: + +- acceleration; + +- gear changing; + +- anticipation. + +GENERAL SCORE AND DISTANCE WITHOUT FUEL CONSUMPTION + +For further information, please refer to the previous page. + +“Eco-coaching” + +This menu monitors your driving style and gives general advice on eco-driving (energy efficient and fuel-burning actions, how to load the vehicle, what tyre pressures, how to plan the trip, etc.). + +To access this menu, press “Eco-coaching” and read the advice carefully. Scroll through the pages by pressing “General”, “Acceleration”, “Gear change” and “Anticipation”. + +**Note:** “Eco-coaching” is disabled in the following cases: + +- if the vehicle speed is lower than the “Eco-coaching” threshold; + +**Note:** the default “Eco-coaching” threshold value is around 6 mph (10 km/h). + +- if the distance travelled does not exceed 400 meters since the last reset. + +![image.png](https://s2.loli.net/2023/02/07/BqovkagsRwF5WVX.png) + +Start a new journey + +To reset your journeys, press 3, then “Start a new trip”. A message will ask you to confirm the data reset. Press “Yes” to confirm or “No” to cancel. + +**Note:** The on-board computer trip data is reset at the same time. + +Clear score evolution + +To reset your score, press 3, then “Clear previous scores”. A confirmation message is displayed on the screen. Press “Yes” to delete the history or on “No” to cancel. + +“My preferred trips” + +From the “Driving eco2" menu, press "3”, then “My preferred trips”. + +![image.png](https://s2.loli.net/2023/02/07/zAnXTB7fL6SUxtm.png) + +### “Show report after trip” + +To display the after-journey record, from the “Driving eco2" menu, press 3, then “Show report after trip”. Press “Hide report after trip” to hide the journey record. + +“ADD TRIP” + +To save the current journey, from the “My preferred trips” menu, press one of the journey types, then “Add trip”. A message will ask you to confirm. The type of journey is as followings: + +- “Home-work”; + +- “Weekend”; + +- “Holiday”; + +- “Personal”. + +To reset your data, press the journey type you wish to reset from the “My preferred trips” menu, then 4 and “Clear trip history”. A confirmation message is displayed on the screen. Press “Yes” to delete all journeys or “No” to cancel. + +**Note:** only the selected journey type data will be deleted. \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/雷诺/车机/DRIVING ECO.md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/雷诺/车机/DRIVING ECO.md new file mode 100644 index 0000000..199e8aa --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/雷诺/车机/DRIVING ECO.md @@ -0,0 +1,142 @@ +![image.png](https://s2.loli.net/2023/02/07/rlIyjd7HG2JBc1Y.png) + +### “General” + +From the “General” view mode 1, you can view your current journey information: + +- “General score”; + +- “Score evolution”; + +- “Distance without fuel consumption”/“Distance w/o acceleration” (depending on configuration). + +“GENERAL SCORE” + +This data allows you to find your overall score. + +The sheet is updated based on your score, from 0 to 100. + +“SCORE EVOLUTION” + +This bar diagram shows the progress of your score. + +- score above the green line (75%): Eco driving; + +- score below the orange line (45%): dynamic driving. + +“DISTANCE WITHOUT FUEL CONSUMPTION”/“DISTANCE W/O ACCELERATION” + +This data allows you to find out the distance travelled without fuel consumption during your journey. + +![image.png](https://s2.loli.net/2023/02/07/To3ple9HSJ7ZAcy.png) + +### “Details” + +From the “Details” view mode 2, you can view the data related to your current journey: + +- “General score”; + +- “Breakdown of scores”; + +- “Distance without fuel consumption”/“Distance w/o acceleration” (depending on configuration); + +- “Eco Trip” data. + +JOURNEY DATA + +The information displayed is calculated based on the last journey reset: + +- distance travelled; + +- average speed; + +- average fuel consumption. + +CALCULATION OF SCORES 3 + +The number of stars (10 levels) is given in real-time according to scores based on: + +- acceleration; + +- gear changing; + +- anticipation. + +SCORE TREND 4 + +The arrows are positioned according to the data in real time as follows: + +- if the new score is higher than the previously stored journey score: the arrow points upwards; + +- if the new score is lower than the previously stored journey score: the arrow points downwards; + +- if the new score is the same as the previously stored journey score: the arrow points horizontally. + +### “Coaching” + +This menu monitors your driving style and gives general advice on Eco-Driving to optimise your fuel or electricity consumption (energy efficient and consuming actions, how to load the vehicle, tyre pressures, how to plan the trip etc). + +To access this menu, press “Coaching” 6 and read the instructions carefully + +Scroll through the pages by pressing “General”, “Acceleration”, “Change gear” and “Anticipation”. + +**Note:** “Coaching” is deactivated if the vehicle speed is over the “Coaching” threshold. + +The default “Coaching” threshold value is approximately 7 mph (12 km/h). + +The “Coaching” content is restricted if the distance driven since the last reset is insufficient. + +Pop-up menu + +Use the 5 pop-up menu to access the following settings: + +- “New journeyEco”; + +- “Show saved data”; + +- “Clear previous scores”; + +- “Report after trip” / “Hide journey record”. + +START A NEW JOURNEY + +To reset your journeys, press “New journey Eco”. A message will ask you to confirm the data reset. Press “Yes” to confirm or “No” to cancel. + +**Note:** the on-board computer trip data is reset at the same time. + +![image.png](https://s2.loli.net/2023/02/07/bkeiBVtoZa1znYl.png) + +MY FAVOURITE JOURNEYS + +To view the stored journeys, press “Show saved data”. + +From the 7 pop-up menu, you can “Save” or “Delete” your Eco journeys. + +The different journey types are classified in the following categories: + +- “Home-Work”; + +- “Journey”; + +- “Personal”. + +CLEAR SCORE EVOLUTION + +To reset your score, press 7, then “Clear previous scores”. A confirmation message is displayed on the screen. Press “Yes” to delete the history or on “No” to cancel. + +RECORD AFTER JOURNEY + + To display the end of journey record, press “Report after trip”. The hide the end of journey record, press “Hide journey record”. + +![image.png](https://s2.loli.net/2023/02/07/lJZ6jc7z3ExaSow.png) + +CONSUMPTION EVOLUTION + +Depending on your vehicle, information supplied by the “Driving Eco” menu may vary: + +- on a combustion engine vehicle, the multimedia system informs you of your fuel consumption 9; + +- on an electric vehicle, the multimedia system informs you of your energy consumption 10; +![image.png](https://s2.loli.net/2023/02/07/T9bV2jfFGM1Rzio.png) + +- on a hybrid vehicle, the multimedia system informs you of your average fuel consumption 9 (in bold) separately from your energy consumption 10. \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/雷诺/车机/雷诺(Renault).md b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/雷诺/车机/雷诺(Renault).md new file mode 100644 index 0000000..5b49341 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/雷诺/车机/雷诺(Renault).md @@ -0,0 +1,73 @@ +### 概述 + +- 雷诺推出了名为“[[DRIVING ECO]]”/“[[DRIVING ECO 2]]"的车机应用,以评价驾驶员驾驶行为对车辆能耗的影响; + +- 仪表上提供了名为“Driving Style Indicator”的功能,以展示驾驶员的驾驶风格; + +#### 功能入口 + +- 车机应用“Driving Eco”/“Driving Eco 2”位于车机的应用中心; + +- 仪表功能“Driving Style Indicator”位于仪表右侧界面,通过多功能开关进入; + +#### 功能介绍 + +##### Driving Eco/Driving Eco 2 + +Driving Eco/Driving Eco 2分为“General”和“Details”两大模块,使用应用界面左上角选项卡进行切换: + +1. 概览“General” + +在“General”界面下,提供一下信息: + +- 总评分“General Score”; + +- 分数趋势“SCORE EVOLUTION”:展示车辆总评分的变化趋势,当得分高于图中的绿线以上,代表该行程是节能行程,当得分低于图中的橙色线以下,代表该行程是动力行程; + +- 不耗油里程“Distance without fuel consumption”:代表行程中车辆0油耗的行驶里程; + +- 无加速行驶里程“Distance w/o acceleration”:该指标与“Distance without fuel consumption”占用屏幕上同一位置,根据用户的配置进行显示; + +![image](https://s2.loli.net/2023/02/07/XTQv58AZEuRgB9N.png) + +![image](https://s2.loli.net/2023/02/07/gtUvrHEdDpKFWze.png) + +![image](https://s2.loli.net/2023/02/07/AT6jGzbJgN9nSce.png) + +2. 详细“Details”:“Details”界面会展示用户当前行程的数据 + +- 总分; + +- 分数详情:加速、档位应用、预判,对于这些分项若新分数比之前行程的分数高,则箭头向上,若与之前行程的分数相同,则箭头水平,若比之前行程的分数低,则箭头向下; + +- 不耗油里程“Distance without fuel consumption”/无加速行驶里程“Distance w/o acceleration”:根据用户的配置进行显示; + +- 节能行程数据; + +- 行程数据:行驶里程、平均车速、平均油耗; + +教练”Coaching“:”Coaching“界面监控驾驶员的驾驶风格,并给出节能驾驶建议,点击屏幕下方中央的”Coaching“按钮; + +![image](https://s2.loli.net/2023/02/07/ZrNvd6wK7holjDb.png) + +![image](https://s2.loli.net/2023/02/07/eG3xRTorQkY2MSm.png) + +![image](https://s2.loli.net/2023/02/07/m2l3q6xb5oIAOij.png) + +弹出菜单”Pop-up menu“:点击屏幕右下角的”Pop-up menu“按钮,得到弹出菜单,包括一下功能: + +- 开始新节能行程“New journeyEco”:点击该按钮后会开始一段新的行程记录; + +- 显示保存的信息“Show saved data”:显示之前报错的数据,保存的行程根据行驶类型分为“Home-Word”、“Journey”和”Personal“三种类型,使用右下角的菜单可以删除保存的数据; +![image](https://s2.loli.net/2023/02/07/HfMqlDRWZANiodp.png) + +![image](https://s2.loli.net/2023/02/07/4OitBhWqLT7mPMf.png) + +- 清除得分趋势“CLEAR SCORE EVOLUTION”; + +- 在行程结束后显示报告“Report after trip”。 + +##### Driving Style Indicator + +”Driving Style Indicator“显示驾驶员的驾驶风格,显示为一个树叶,树叶越大代表驾驶员的驾驶风格越经济。 +![image](https://s2.loli.net/2023/02/07/pF9Y2ER3gtAnVGI.png) diff --git a/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月14日.md b/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月14日.md new file mode 100644 index 0000000..792d0da --- /dev/null +++ b/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月14日.md @@ -0,0 +1,6 @@ +- 今日完成: + - 与云思创智进行交流,要注意云思创智的人员能力,同时其车端能力较差,模型需要较大的算力才可使用; + - 更新人体健康中台立项材料; +- 明日计划: + - [x] 与健康有益交流 + - [x] 修改驾驶评价部分的离线模型,想办法提升速度 \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月15日.md b/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月15日.md new file mode 100644 index 0000000..f3db139 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月15日.md @@ -0,0 +1,8 @@ +- 今日完成任务 + - 完成健康有益和[鹰瞳科技](https://www.airdoc.com/)的交流,考虑后序推进将鹰瞳科技的产品移植到车上; + - 推进修复驾驶行为离线模型,目前15天用时4分钟; +- 明日任务: + - [x] 与东南大学交流; + - [x] 与车端网联所确定周期需求; + - [ ] 完成离线模型的效率提升; + diff --git a/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月6日.md b/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月6日.md new file mode 100644 index 0000000..0974485 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月6日.md @@ -0,0 +1,13 @@ +- 今日完成任务: + - 研究通过DataSourceV2自定义spark写入tdengne的数据源(只负责写入); +- 明日任务: + - [x] 联系健康有益,提供详细需求文件,并邀请到现场讲解; + - [x] 联系TDengine,恢复数据库license; + - [ ] 完成自定义TDengine数据源的开发; + - [x] 反馈手机APP原型设计问题; + - [x] 催车端网联所上会; +- 其他待完成的任务: + - [ ] 问新能源院,A new项目空调加热及电池热管理的工作模式; + - [x] 调整云端模型的行程判定逻辑; + - [ ] 云端模型测试; + - [ ] 车端模型测试; \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月7日.md b/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月7日.md new file mode 100644 index 0000000..e17b1e3 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月7日.md @@ -0,0 +1,10 @@ +- 今日完成工作 + - 联系健康有益,提供详细需求文件,并邀请到现场讲解; + - 反馈手机APP原型设计问题; + - 更新PRD; + - 重新设计云端模型逻辑; + - 准备明天的汇报; +- 明日任务: + - [x] 完成自定义TDengine数据源的开发; + - [x] 调整行程判定逻辑; + - [x] 汇报模型开发进展; \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月8日.md b/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月8日.md new file mode 100644 index 0000000..e014671 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月8日.md @@ -0,0 +1,5 @@ +- 今日完成工作 + - 工作汇报; + - 完成模型行程判定逻辑修改; +- 明日计划工作 + - [ ] 完成自定义TDengine数据源的开发; \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/工作总结/阶段总结/2023年/1月18日.md b/工作笔记/归档/一汽工作记录/工作总结/阶段总结/2023年/1月18日.md new file mode 100644 index 0000000..319ad64 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/工作总结/阶段总结/2023年/1月18日.md @@ -0,0 +1,62 @@ +--- +mindmap-plugin: basic +--- + +# 2023年工作 + +## 悦驾CLUB +- 云端 + - 模型 + - 测试 + - 数据库 + - 切换到时序库 + - 性能测试报告√ + - Spark中Custom DataSource开发 + - 数据库架构调整 + - 行程业务数据库设计 + - 接口 + - 修复bug + - 性能测试 +- 车端 + - 边缘计算模型 + - 新增评价逻辑 + - 模型测试 + - 手机APP + - HMI设计 + - UE设计 + - 原型问题反馈 + - 开发计划排期 + - UI设计 + - 开发计划排期 + - 前端开发 + - 开发计划排期 + - 接口对接 + - 确认接口情况 + - GPS信息接口形式确认 + - APP + - 开发 + - 测试 + - 手机APP + - HMI设计 + - UE设计 + - 原型问题反馈 + - 开发计划排期 + - UI设计 + - 开发计划排期 + - 前端开发 + - 开发计划排期 + - APP + - 开发 + - 测试 +## 人体健康 +- 立项 + - 材料修改和提交 + - 汇报 +- 供应商定点 + - 寻找新供应商 + - 跟云思约时间 + - 确定供应商 +- 算法开发 +## DMS/OMS算法开发 +- 人脸关键点检测 +- 人体健康指标提取 \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/工作总结/阶段总结/2023年/2月6日.md b/工作笔记/归档/一汽工作记录/工作总结/阶段总结/2023年/2月6日.md new file mode 100644 index 0000000..4caaf5d --- /dev/null +++ b/工作笔记/归档/一汽工作记录/工作总结/阶段总结/2023年/2月6日.md @@ -0,0 +1,71 @@ +## 一、悦驾CLUB开发 + +### 1.1 云端 +- [ ] 1.1.1 模型开发 + - [x] 行程判定逻辑修改 + - [ ] 时序数据库迁移 + - [x] 自定义DataSource开发 + - [x] 重新设计数据库结构 + - [ ] 确定周期数据库是否需要迁移 + - [ ] ***GPS点怎么办?*** +- [ ] 1.1.2 模型测试 + - [ ] 模型准确性测试 + - [ ] 行程划分、行程事件统计是否准确 + - [ ] 建立模拟的kafka topic检验准确性 + - [ ] 周期行程统计结果是否准确 + - [ ] 小贴士、评价是否准确 + - [ ] 模型性能测试 + - [ ] 实时行程延时 + - [ ] 接口延时 + - [ ] 周期行程计算延迟 +### 1.2 车端 +- [ ] 1.2.1 模型开发 + - [ ] 驾驶行为评价模型 + - [ ] 三急阈值实验 + - [ ] 修改超速识别方法,引入TSR识别的超速车速 + - [ ] 增加疲劳、分心和愤怒驾驶的识别,尤其是开始和结束时间 + - [ ] 补充FCW报警次数等信息 + - [ ] 修改安全驾驶评分计算公式 + - [ ] 能耗分配模型 + - [ ] 确定空调、电池热管理的计算方法 +- [ ] 1.2.2 模型测试 + - [ ] 驾驶行为模型测试 + - [ ] 驾驶行为事件识别的准确性,包括次数和持续时间 + - [ ] 驾驶行为评价模型的运行速度 + - [ ] 能耗分配模型测试 + - [ ] 能耗分配计算的准确性 + - [ ] 能耗分配模型的运行速度 +### 1.3 接口 +- [ ] 1.3.1 接口开发 + - [ ] 与车端网联所对接接口需求 + - [ ] 将行程接口迁移到时序数据库 + - [ ] bug修复 +- [ ] 1.3.2 接口测试 + - [ ] 准确性测试 + - [ ] 性能测试 +### 1.4 前端 +- [ ] 1.4.1 车机APP开发 + - [ ] 原型图设计修改 + - [ ] UI资源释放 + - [ ] 与边缘计算通讯拉通 + - [ ] APP开发 +- [ ] 1.4.2 手机APP开发 + - [ ] 原型图设计修改 + - [ ] UI资源释放 + - [ ] 接口对接 + - [ ] APP开发 +- [ ] 1.4.3 测试 + - [ ] 数据准确性测试 + - [ ] 性能测试 + - [ ] 车机实时驾驶行为更新频率测试 + - [ ] 手机APP数据查询速度测试 +## 二、人体健康开发 +### 2.1 供应商交流 +- [ ] 邀请意向供应商到南京现场交流 + - [ ] 科思创动 + - [ ] 确定时间 + - [x] 云思创智 + - [x] 健康有益 + - [x] 确定时间 +### 2.2 项目立项 +- [ ] 催保万全 \ No newline at end of file diff --git a/工作笔记/归档/一汽工作记录/开源数据集/驾驶行为相关数据库.md b/工作笔记/归档/一汽工作记录/开源数据集/驾驶行为相关数据库.md new file mode 100644 index 0000000..5193638 --- /dev/null +++ b/工作笔记/归档/一汽工作记录/开源数据集/驾驶行为相关数据库.md @@ -0,0 +1,4 @@ +1. HCILAB:https://www.hcilab.org/research/hcilab-driving-dataset/; +2. PhysioNet:https://physionet.org/content/drivedb/1.0.0/; +3. UAH-DriveSet: [http://www.robesafe.uah.es/personal/eduardo.romera/uah-driveset/;](http://www.robesafe.uah.es/personal/eduardo.romera/uah-driveset/;) +4. NGSIM:[https://data.transportation.gov/Automobiles/Next-Generation-Simulation-NGSIM-Vehicle-Trajector/8ect-6jqj;](https://data.transportation.gov/Automobiles/Next-Generation-Simulation-NGSIM-Vehicle-Trajector/8ect-6jqj) \ No newline at end of file diff --git a/工作笔记/归档/集度汽车/工作总结/工作经验总结/sql开发检查.md b/工作笔记/归档/集度汽车/工作总结/工作经验总结/sql开发检查.md new file mode 100644 index 0000000..b5d3038 --- /dev/null +++ b/工作笔记/归档/集度汽车/工作总结/工作经验总结/sql开发检查.md @@ -0,0 +1,16 @@ +1. 开发前 + - [ ] 匹配信号、赛博坦和SOA + - [ ] 确认所需数据上报和落表情况 +2. 开发中 + - [ ] 确认信号连续性,是变化上传还是周期上传 + - [ ] 确认信号是否多个节点上传的情况 + - [ ] 确认信号的物理和逻辑范围 +3. 开发后 + - [ ] 确认获得的值逻辑性正确 + - [ ] 保证计算了全部的原始信号 + - [ ] 保证逻辑计算准确性 + - [ ] 确认计算后时间的连续性,并且无重复 + - [ ] 确认计算后业务上相关的数据之间关系符合业务逻辑,如加和相等,包含关系中子项和不超过父项和 + - [ ] 确认调度逻辑正确性 + - [ ] 确认插入数据时间和分区正确 + - [ ] \ No newline at end of file diff --git a/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月14日.md b/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月14日.md new file mode 100644 index 0000000..792d0da --- /dev/null +++ b/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月14日.md @@ -0,0 +1,6 @@ +- 今日完成: + - 与云思创智进行交流,要注意云思创智的人员能力,同时其车端能力较差,模型需要较大的算力才可使用; + - 更新人体健康中台立项材料; +- 明日计划: + - [x] 与健康有益交流 + - [x] 修改驾驶评价部分的离线模型,想办法提升速度 \ No newline at end of file diff --git a/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月15日.md b/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月15日.md new file mode 100644 index 0000000..f3db139 --- /dev/null +++ b/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月15日.md @@ -0,0 +1,8 @@ +- 今日完成任务 + - 完成健康有益和[鹰瞳科技](https://www.airdoc.com/)的交流,考虑后序推进将鹰瞳科技的产品移植到车上; + - 推进修复驾驶行为离线模型,目前15天用时4分钟; +- 明日任务: + - [x] 与东南大学交流; + - [x] 与车端网联所确定周期需求; + - [ ] 完成离线模型的效率提升; + diff --git a/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月6日.md b/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月6日.md new file mode 100644 index 0000000..0974485 --- /dev/null +++ b/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月6日.md @@ -0,0 +1,13 @@ +- 今日完成任务: + - 研究通过DataSourceV2自定义spark写入tdengne的数据源(只负责写入); +- 明日任务: + - [x] 联系健康有益,提供详细需求文件,并邀请到现场讲解; + - [x] 联系TDengine,恢复数据库license; + - [ ] 完成自定义TDengine数据源的开发; + - [x] 反馈手机APP原型设计问题; + - [x] 催车端网联所上会; +- 其他待完成的任务: + - [ ] 问新能源院,A new项目空调加热及电池热管理的工作模式; + - [x] 调整云端模型的行程判定逻辑; + - [ ] 云端模型测试; + - [ ] 车端模型测试; \ No newline at end of file diff --git a/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月7日.md b/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月7日.md new file mode 100644 index 0000000..e17b1e3 --- /dev/null +++ b/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月7日.md @@ -0,0 +1,10 @@ +- 今日完成工作 + - 联系健康有益,提供详细需求文件,并邀请到现场讲解; + - 反馈手机APP原型设计问题; + - 更新PRD; + - 重新设计云端模型逻辑; + - 准备明天的汇报; +- 明日任务: + - [x] 完成自定义TDengine数据源的开发; + - [x] 调整行程判定逻辑; + - [x] 汇报模型开发进展; \ No newline at end of file diff --git a/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月8日.md b/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月8日.md new file mode 100644 index 0000000..e014671 --- /dev/null +++ b/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月8日.md @@ -0,0 +1,5 @@ +- 今日完成工作 + - 工作汇报; + - 完成模型行程判定逻辑修改; +- 明日计划工作 + - [ ] 完成自定义TDengine数据源的开发; \ No newline at end of file diff --git a/工作笔记/归档/集度汽车/工作总结/算法项目总结.md b/工作笔记/归档/集度汽车/工作总结/算法项目总结.md new file mode 100644 index 0000000..975ebfa --- /dev/null +++ b/工作笔记/归档/集度汽车/工作总结/算法项目总结.md @@ -0,0 +1,44 @@ +1. 数据预处理: + 1. 异常值: + 1. 基于业务逻辑:各物理测量值不可超过物理限制; + 2. 基于统计的:3σ标准; + 2. 归一化; + 3. 特征选择: + 1. 基于车辆动力学基础知识,参考论文、官方统计数据及友商对标; + 2. 基于相关性分析; +2. 驾驶行为评价指标体系如何选择、验证: + 1. 选择:基于车辆动力学基础知识,参考论文、官方统计数据及友商对标; + 2. 验证: + 1. 安全:基于保险公司的出险数据,参考了交通部交通事故原因统计数据; + 2. 能耗:基于车辆行驶的实际油耗数据,取相同地区、在近似的天气环境下、空调使用等等条件下,比较不同油耗区间车辆的驾驶行为指标数据; + 3. 舒适性:未能找到比较合适的验证方法因此模型未上线; + 3. 驾驶事件识别模型: + 1. 模型: + 1. 驾驶工况: + 1. 以2分钟切分工况段; + 2. 根据最大方向盘转角、最大方向盘转角速度和最大侧向加速度三个变量区分直行和侧向工况,根据不同车速点做聚类(kmeans),就分两类(直行和侧向),车速点 40,60,80,100(要求车速大于15小于100km/h); + 3. 直线工况:根据不同车速范围划分加速度阈值,取90百分位的加速度值作为阈值基础,取0.5m/s2作为回滞; + 4. 侧向工况:换道、车道保持、转向和其他,支持向量机(高斯核、OVO(没有数据不平衡的问题,总共是(4*(4-1)/2)6个分类器)、软间隔、hinge损失函数),指标 最大侧向加速度、最大质心转向角度、最大方向盘转角、方向盘转角速度; + 2. 换道、车道保持:隐马尔可夫模型(高斯混合),指标:车速、侧向加速度、方向盘转角、方向盘转角速度; + 2. 训练、验证数据采集:实车实验,can信号收集,实验工况记录及视频录像; + 3. 验证指标: + 1. 换道、转向:四类:换道、车道保持、转向和其他,log损失函数 + 4. 驾驶风格识别模型: + 1. 模型: + 1. 数据指标:当车速大于15km/h,且总行驶里程大于10km,最大加速度、平均车速(不计怠速时间)、加速度方差、平均车速方差、最大冲击度、最大冲击度方差、每公里急加速次数/急减速次数、最大方向盘转角速度; + 2. 数据预处理: + 1. 归一化; + 2. PCA; + 3. kmeans聚类; + 4. 验证:找同事开车进行实车验证,由其他同事打分; + + + + + + +1. ~~主成分分析~~ +2. 因子分析 抽样适合性检验,bartlett球形检验 +3. SVM 调参 +4. kmeans咋选的聚类类别数; +5. D-S 证据理论 \ No newline at end of file diff --git a/工作笔记/归档/集度汽车/工作总结/自动驾驶总结.md b/工作笔记/归档/集度汽车/工作总结/自动驾驶总结.md new file mode 100644 index 0000000..475d3e0 --- /dev/null +++ b/工作笔记/归档/集度汽车/工作总结/自动驾驶总结.md @@ -0,0 +1,29 @@ +1. 北极星指标: + 1. ASD里程渗透率(性能方面); + 2. ASD订阅率(商业化方面); +2. 一级指标: + 1. 性能方面: + 1. 单次接管可行驶里程,接管:方向盘、制动、系统开关; + 2. 特别场景下表现: + 1. 变道场景; + 2. 路口通行; + 3. 主辅路切换; + 4. 上下匝道; + 2. 商业化方面: + 1. 买断率 +3. 二级指标: + 1. 性能方面: + 1. 高速、高架、城市单次接管可行驶里程 + 2. 场景表现: + 1. 变道:转向灯、导航(下匝道)、避障、效率(超车)、选道(根据用户偏好)、高速驶入快车道(选道的一种) + 2. 路口通行:红绿灯左转、右转 + 3. 上下匝道: + 1. 高速、高架上匝道 + 2. 高速、高架下匝道 + 4. 主辅路切换(只在高精地图覆盖): + 1. 切换成功率 + +智驾方面我主要是参与了一部分ASD性能评价体系的搭建,ASD性能评价体现的北极星指标是ASD里程渗透率,就是ASD激活的行驶里程/ASD可用的行驶里程;这个指标主要是反应了用户对ASD系统的接受度,因此我们针对可能影响用户接受度的性能指标做了拆分,一级指标为单次接管的可行驶里程和特定场景下的表现,如变道成功率、路口左转右转的成功率、主辅路切换成功率、上下匝道成功率等;二级指标主要是对一级指标的场景细化,单次接管可行驶里程拆分为高速、高架、城市三种场景,变道拆分为转向灯换道、导航换道(下匝道)、避障换道、效率换道、选道(高速驶入快车道);路口通行:左转、右转;上下匝道:高速上匝道,高架上匝道,高速下匝道,高架下匝道;此外,会有一些专门的用户操作分析,比如出现事故车辆的危险操作分析 + +接管: +1. 退出到人工:按键、制动踏板、方向盘、加速踏板(加速踏板要超时) \ No newline at end of file diff --git a/工作笔记/归档/集度汽车/工作总结/阶段总结/2023/1月18日.md b/工作笔记/归档/集度汽车/工作总结/阶段总结/2023/1月18日.md new file mode 100644 index 0000000..319ad64 --- /dev/null +++ b/工作笔记/归档/集度汽车/工作总结/阶段总结/2023/1月18日.md @@ -0,0 +1,62 @@ +--- +mindmap-plugin: basic +--- + +# 2023年工作 + +## 悦驾CLUB +- 云端 + - 模型 + - 测试 + - 数据库 + - 切换到时序库 + - 性能测试报告√ + - Spark中Custom DataSource开发 + - 数据库架构调整 + - 行程业务数据库设计 + - 接口 + - 修复bug + - 性能测试 +- 车端 + - 边缘计算模型 + - 新增评价逻辑 + - 模型测试 + - 手机APP + - HMI设计 + - UE设计 + - 原型问题反馈 + - 开发计划排期 + - UI设计 + - 开发计划排期 + - 前端开发 + - 开发计划排期 + - 接口对接 + - 确认接口情况 + - GPS信息接口形式确认 + - APP + - 开发 + - 测试 + - 手机APP + - HMI设计 + - UE设计 + - 原型问题反馈 + - 开发计划排期 + - UI设计 + - 开发计划排期 + - 前端开发 + - 开发计划排期 + - APP + - 开发 + - 测试 +## 人体健康 +- 立项 + - 材料修改和提交 + - 汇报 +- 供应商定点 + - 寻找新供应商 + - 跟云思约时间 + - 确定供应商 +- 算法开发 +## DMS/OMS算法开发 +- 人脸关键点检测 +- 人体健康指标提取 \ No newline at end of file diff --git a/工作笔记/归档/集度汽车/工作总结/阶段总结/2023/2月6日.md b/工作笔记/归档/集度汽车/工作总结/阶段总结/2023/2月6日.md new file mode 100644 index 0000000..4caaf5d --- /dev/null +++ b/工作笔记/归档/集度汽车/工作总结/阶段总结/2023/2月6日.md @@ -0,0 +1,71 @@ +## 一、悦驾CLUB开发 + +### 1.1 云端 +- [ ] 1.1.1 模型开发 + - [x] 行程判定逻辑修改 + - [ ] 时序数据库迁移 + - [x] 自定义DataSource开发 + - [x] 重新设计数据库结构 + - [ ] 确定周期数据库是否需要迁移 + - [ ] ***GPS点怎么办?*** +- [ ] 1.1.2 模型测试 + - [ ] 模型准确性测试 + - [ ] 行程划分、行程事件统计是否准确 + - [ ] 建立模拟的kafka topic检验准确性 + - [ ] 周期行程统计结果是否准确 + - [ ] 小贴士、评价是否准确 + - [ ] 模型性能测试 + - [ ] 实时行程延时 + - [ ] 接口延时 + - [ ] 周期行程计算延迟 +### 1.2 车端 +- [ ] 1.2.1 模型开发 + - [ ] 驾驶行为评价模型 + - [ ] 三急阈值实验 + - [ ] 修改超速识别方法,引入TSR识别的超速车速 + - [ ] 增加疲劳、分心和愤怒驾驶的识别,尤其是开始和结束时间 + - [ ] 补充FCW报警次数等信息 + - [ ] 修改安全驾驶评分计算公式 + - [ ] 能耗分配模型 + - [ ] 确定空调、电池热管理的计算方法 +- [ ] 1.2.2 模型测试 + - [ ] 驾驶行为模型测试 + - [ ] 驾驶行为事件识别的准确性,包括次数和持续时间 + - [ ] 驾驶行为评价模型的运行速度 + - [ ] 能耗分配模型测试 + - [ ] 能耗分配计算的准确性 + - [ ] 能耗分配模型的运行速度 +### 1.3 接口 +- [ ] 1.3.1 接口开发 + - [ ] 与车端网联所对接接口需求 + - [ ] 将行程接口迁移到时序数据库 + - [ ] bug修复 +- [ ] 1.3.2 接口测试 + - [ ] 准确性测试 + - [ ] 性能测试 +### 1.4 前端 +- [ ] 1.4.1 车机APP开发 + - [ ] 原型图设计修改 + - [ ] UI资源释放 + - [ ] 与边缘计算通讯拉通 + - [ ] APP开发 +- [ ] 1.4.2 手机APP开发 + - [ ] 原型图设计修改 + - [ ] UI资源释放 + - [ ] 接口对接 + - [ ] APP开发 +- [ ] 1.4.3 测试 + - [ ] 数据准确性测试 + - [ ] 性能测试 + - [ ] 车机实时驾驶行为更新频率测试 + - [ ] 手机APP数据查询速度测试 +## 二、人体健康开发 +### 2.1 供应商交流 +- [ ] 邀请意向供应商到南京现场交流 + - [ ] 科思创动 + - [ ] 确定时间 + - [x] 云思创智 + - [x] 健康有益 + - [x] 确定时间 +### 2.2 项目立项 +- [ ] 催保万全 \ No newline at end of file diff --git a/工作笔记/归档/集度汽车/工作总结/阶段总结/2023/9月28日.md b/工作笔记/归档/集度汽车/工作总结/阶段总结/2023/9月28日.md new file mode 100644 index 0000000..0127df0 --- /dev/null +++ b/工作笔记/归档/集度汽车/工作总结/阶段总结/2023/9月28日.md @@ -0,0 +1,4965 @@ +--- + +excalidraw-plugin: parsed +tags: [excalidraw] + +--- +==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== + + +# Excalidraw Data +## Text Elements +%% +## Drawing +```compressed-json +N4KAkARALgngDgUwgLgAQQQDwMYEMA2AlgCYBOuA7hADTgQBuCpAzoQPYB2KqATLZMzYBXUtiRoIACyhQ4zZAHoFAc0JRJQgEYA6bGwC2CgF7N6hbEcK4OCtptbErHALRY8RMpWdx8Q1TdIEfARcZgRmBShcZQUebQBWbR4aOiCEfQQOKGZuAG1wMFAwYuh4cXQAM0CETyp+EsYWdi40AEY+AshG1k4AOU4xbgAOAHYeHniAZgA2AE4O4shCDmIs + 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+lsaMyqwCFKQ7oBRsAIjunDuXlB5iBYjv2gAkACeJQeij12LO5AijsnACPtCNdAFACUxAkACQgCrACOPxBxDBAAB5Byju3MikkBgxijgGmgDeNI3ew+IRVzgFCyftAsQD/CAUZAmjsDXjlSC8jvPDuKwAHDskvOpoTNAA3khEuAFCzHQBDvDEIBsjuygCZADKjuGwC4gAaMyUgAZCyEADSjuoABejs3MCrhGdDsBjtXWQ3MDCABKPrLADlACBju8j + +t2ABr6ScuZhv0EHgKju1BmrhHcAbD+DYJDr3SMADO6j2UitDstVBhADBACcuarQA+jv8eRDlB/nqg8A3HQWEDXriZjvoVKTrZfODJYATQDgAC/kCMLgp8DAADjQAgADjQBAAA=== +``` +%% \ No newline at end of file diff --git a/工作笔记/归档/集度汽车/工作灵感/IPTV指标分析.md b/工作笔记/归档/集度汽车/工作灵感/IPTV指标分析.md new file mode 100644 index 0000000..cda6edb --- /dev/null +++ b/工作笔记/归档/集度汽车/工作灵感/IPTV指标分析.md @@ -0,0 +1,3 @@ +1. 看看目前下钻都做了什么; +2. 对于每个责任部门的IPTV分析,考查是否有突变增大的情况; +3. 先分析以下目前IPTV较高的零件和供应商; \ No newline at end of file diff --git a/工作笔记/归档/集度汽车/工作灵感/能量分析.md b/工作笔记/归档/集度汽车/工作灵感/能量分析.md new file mode 100644 index 0000000..51d1089 --- /dev/null +++ b/工作笔记/归档/集度汽车/工作灵感/能量分析.md @@ -0,0 +1,3 @@ +1. 冬季续航打折评价: + 1. 每%SOC对应释放的电量,这个应该和用SOC反推标称容量区别在哪里; + 2. \ No newline at end of file diff --git a/工作笔记/归档/集度汽车/工作记录/分析报告/SE薅羊毛问题.md b/工作笔记/归档/集度汽车/工作记录/分析报告/SE薅羊毛问题.md new file mode 100644 index 0000000..634ddbf --- /dev/null +++ b/工作笔记/归档/集度汽车/工作记录/分析报告/SE薅羊毛问题.md @@ -0,0 +1,9 @@ +1. 背景:有用户使用SE权限给极越01充电后,再使用极越01的对外放电功能为其他车辆充电; +2. 目标:找出可能的违规使用SE权限的案例; +3. 假设: + 1. 违规用户一定是SE用户; + 2. 违规用户的充电量应明显高于正常用户; + 3. 违规用户的行驶里程与其充电量明显不成比例; +4. 可能的特征: + 1. 动力电池输出电量与电机电耗、DCDC电耗和热管理电耗差值较大; + 2. 日均充电次数高,每次平均充电量大(充电起始SOC); \ No newline at end of file diff --git a/工作笔记/归档/集度汽车/工作记录/分析报告/用户用电习惯.md b/工作笔记/归档/集度汽车/工作记录/分析报告/用户用电习惯.md new file mode 100644 index 0000000..e69de29 diff --git a/工作笔记/归档/集度汽车/工作记录/分析报告/续航里程优化.md b/工作笔记/归档/集度汽车/工作记录/分析报告/续航里程优化.md new file mode 100644 index 0000000..dbbd348 --- /dev/null +++ b/工作笔记/归档/集度汽车/工作记录/分析报告/续航里程优化.md @@ -0,0 +1,7 @@ +1. 目前策略: + 1. 充电后的续航里程:根据历史能耗和可用能量计算可用的续航里程,同时要求计算得出的续航里程值不小于标称续航\*SOC的一半; + 2. 行驶中的续航里程:根据历史能耗和剩余可用能量计算可用的续航里程,若SOC上升则续航里程也上升,但如果上升里程小于5km的时候不实施; +2. 可能衍生的问题: + 1. 在充电前能耗较低显示的续航里程较多,之后行驶时,能耗升高,导致续航里程下降过快; + 2. 由于存在50%的续航里程显示限制,可能导致行驶时续航里程下降过快; + 3. \ No newline at end of file diff --git a/工作笔记/归档/集度汽车/工作记录/分析报告/行程划分.md b/工作笔记/归档/集度汽车/工作记录/分析报告/行程划分.md new file mode 100644 index 0000000..610a549 --- /dev/null +++ b/工作笔记/归档/集度汽车/工作记录/分析报告/行程划分.md @@ -0,0 +1,29 @@ +#### 2023年12月12日版本 +1. 背景: + 1. 目前以连续的usegmode划分行程,无法准确地反应用户的用车习惯,一个行程应包括上车准备,行驶,临时停车,行驶,下车前动作,下车锁车几个部分 + 2. 应该将连续的多段usegmode合并到一个行程中 + 3. 要解决的问题是以何种规则合并比较合理 +2. 划分行程合理性的依据: + 1. 假设大多数用户是通勤需求; + 2. 参考《2023年度中国主要城市通勤监测报告》; + 1. 分析用户所在地,放一个饼图; + 2. 说明用户大多在主要城市,可以参考报告中的通勤时间和通勤距离; +3. 不合理的划分会引起的问题: + 1. 行程数过多; + 2. 行程时间和里程过短; +4. 报告内容: + 1. 现有划分方式下行程个数分布,平均行程时间和里程分布; + 2. 行驶状态usgmode之间间隔分布,去除连续的时间; + 3. 按新划分方式下行程个数分布,平均行程时间和里程分布; + 4. 使用工作日的行程次数、行驶时长和行程里程与报告中的通勤时间和通勤距离相比,确定合理性; + 5. 同时列一下整周的行程次数、行驶时长和行程里程; + + +#### 2023年12月12日后版本 +1. 目标: + 1. 行程划分基础:以连续的usage mode=2,11,13划分行程,仅设置极短的间隔时间来合并用户异常的快速上下电操作和数据上的异常情况; + 2. 确定极短的间隔时间是多短比较好; +2. 分析内容: + 1. 连续的usage mode=2,11,13合并行程后,较短的0和1的时间分布情况,并根据分布情况确定几个待选的合并间隔; + 2. 根据上面确定的待选合并间隔确定最终的行程合并方案,要考虑行程的次数分布、行程行驶里程和时长,对比不同间隔下,短时间行程(如5分钟以内)的行程的(行程时长)分布变化; + 3. 要给出一些特殊case的分析,如星亮给的两辆车以及行程合并后两次行程间隔较短的车辆情况,探讨其行程没有被合并是否合理; \ No newline at end of file diff --git a/工作笔记/归档/集度汽车/工作记录/分析报告/误换档分析.md b/工作笔记/归档/集度汽车/工作记录/分析报告/误换档分析.md new file mode 100644 index 0000000..6d0c50c --- /dev/null +++ b/工作笔记/归档/集度汽车/工作记录/分析报告/误换档分析.md @@ -0,0 +1,4 @@ +1. 都有哪些种类 + 1. 误激活换档器,什么叫误激活换档器,激活换档器之后,档位未变 + 2. 误换档,档位持续时间为1s。 + 3. \ No newline at end of file diff --git a/工作笔记/归档/集度汽车/工作记录/分析报告/雨刮.md b/工作笔记/归档/集度汽车/工作记录/分析报告/雨刮.md new file mode 100644 index 0000000..59497cc --- /dev/null +++ b/工作笔记/归档/集度汽车/工作记录/分析报告/雨刮.md @@ -0,0 +1,6 @@ +### 要回答的问题: + + +1. 用户使用自动挡的意愿?明日使用自动挡时长占比来计算? +2. 为什么用户会退出雨刮的自动挡?天气情况如何?车速情况如何? +3. 退出后用户是调到哪个档位? \ No newline at end of file diff --git a/工作笔记/归档/集度汽车/工作记录/分析报告/预估续航准确性探查_冬季.md b/工作笔记/归档/集度汽车/工作记录/分析报告/预估续航准确性探查_冬季.md new file mode 100644 index 0000000..708732e --- /dev/null +++ b/工作笔记/归档/集度汽车/工作记录/分析报告/预估续航准确性探查_冬季.md @@ -0,0 +1,22 @@ +1. 目的:探索预估续航的准确性 +2. 评价标准:单次行程中续航里程的变化情况(~~变化速率,跳变情况,~~续航里程的变化情况,与实际里程之间的差距),行程前后实际里程与预估里程的差距 +3. 数据量:取10日至16日的行程进行计算 +4. 总体情况: + 1. 准确性分布 + 1. 里程的影响 + 2. 温度的影响 + 3. 热管理功率的影响 + 4. 驾驶模式的影响:平均车速,最大车速,车速方差,平均加速度,最大加速度,加速度方差,平均减速度,最大减速度,减速度方差,驾驶激烈评价 + 2. 跟随性分布 + 1. 同上; +5. 特殊案例探查 + 1. 实际里程远长于预估里程 + 2. 实际里程远短于预估里程 + 3. 行程中预估里程增长 + 4. 预估里程长时间不变/下降过慢 + 5. 行程中预估里程变化与实际里程差距过大 +6. 问题 + 1. 如何定义下降速度 + + + diff --git a/工作笔记/归档/集度汽车/工作记录/文档类/2023年Q4 OKR.md b/工作笔记/归档/集度汽车/工作记录/文档类/2023年Q4 OKR.md new file mode 100644 index 0000000..362aa4c --- /dev/null +++ b/工作笔记/归档/集度汽车/工作记录/文档类/2023年Q4 OKR.md @@ -0,0 +1,14 @@ +1. 整车工程对接 + 1. 建立对标数据库,至少包括存储空间、总布置对标数据; + 2. 开发能量管理相关看板,至少包括车辆能耗、能量流、续航里程、小电池补电; + 3. 售后相关数据支持 + +1. 触点产品 + 1. + + + + + + + diff --git a/工作笔记/归档/集度汽车/工作记录/文档类/人员需求.md b/工作笔记/归档/集度汽车/工作记录/文档类/人员需求.md new file mode 100644 index 0000000..ac632ae --- /dev/null +++ b/工作笔记/归档/集度汽车/工作记录/文档类/人员需求.md @@ -0,0 +1,33 @@ +- 整车工程工作责任 + - 内饰:内饰硬件、结构件开发,安全气囊、安全带、内灯、智能表面 + - 进入系统:门及其控制器开发,数字钥匙和NFC钥匙开发 + - 外饰:外饰硬件、结构件开发,外灯、窗等 + - 底盘 + - 三电 + - 热管理 + - 整车集成 +- 可能的业务需求 + - 需求定义阶段: + - 用户使用习惯统计 + - 驾驶习惯,用车习惯,充电习惯 + - 功能使用习惯 + - 对标数据 + - 对标数据库 + - 爬虫,这个需要我们写么? + - 功能开发阶段 + - 试验车异常情况监控 + - 开发结果验证 + - 模型评价与调优,这个主要是数据支持,指标计算 + - 上市交付后 + - 故障监控 + - 大面积故障识别 + - 单车故障排查 + - 专项故障调查 + - 用户使用情况 + - 重点功能渗透率 + - 重点功能指标劣化异动监控和分析 + - 不同版本变更前后差异反馈 +- 人员需求: + - 内饰,外饰,进入系统:一人,主要工作:建立维护相关系統对标数据库;编写爬虫获取数据;统计计算用户对内外饰和进入系统的使用习惯,相关系统重点功能的渗透率;与业务方共同制定功能评价指标体系,并建立对应数据集;监控关键指标异动,支持专项功能优化和故障排查; + - 三电,热管理:一人,主要工作:统计用户的用车习惯,如行程里程和时长;车辆能耗、续航里程数据分析,建立续航里程、能耗异常监控看板,为续航里程模型优化提供数据支持;编写算法识别不同工况边界条件;支持专项问题优化和排查; + - 底盘,整车集成:一人,主要工作:建立维护相关系统对标数据库;监控车辆制动、转向和悬架系统故障情况,支持专项故障排查,单车故障调查及重大事故调查工作;支持NVH分析与优化 \ No newline at end of file diff --git a/工作笔记/归档/集度汽车/工作记录/看板开发/能量流.md b/工作笔记/归档/集度汽车/工作记录/看板开发/能量流.md new file mode 100644 index 0000000..2bdc689 --- /dev/null +++ b/工作笔记/归档/集度汽车/工作记录/看板开发/能量流.md @@ -0,0 +1,7 @@ +1. 使用模式和充电状态时间融合: + 1. 先确定为什么有的充电状态结束时间是null,计划填充当日23:59:59 + 2. 对充电状态的开始和结束时间进行格式化; + 3. 将使用模式开始和结束时间,充电状态的开始和结束时间union all; + 4. 分别对开始时间和结束时间排序,并用row_number赋予行号rn; + 5. 将开始时间和结束时间进行left join,条件为 vid相等,且rn相等; + 6. 使用lead、lag串行重新配对开始和结束时间; \ No newline at end of file diff --git a/工作笔记/归档/集度汽车/工作记录/行程划分.md b/工作笔记/归档/集度汽车/工作记录/行程划分.md new file mode 100644 index 0000000..610a549 --- /dev/null +++ b/工作笔记/归档/集度汽车/工作记录/行程划分.md @@ -0,0 +1,29 @@ +#### 2023年12月12日版本 +1. 背景: + 1. 目前以连续的usegmode划分行程,无法准确地反应用户的用车习惯,一个行程应包括上车准备,行驶,临时停车,行驶,下车前动作,下车锁车几个部分 + 2. 应该将连续的多段usegmode合并到一个行程中 + 3. 要解决的问题是以何种规则合并比较合理 +2. 划分行程合理性的依据: + 1. 假设大多数用户是通勤需求; + 2. 参考《2023年度中国主要城市通勤监测报告》; + 1. 分析用户所在地,放一个饼图; + 2. 说明用户大多在主要城市,可以参考报告中的通勤时间和通勤距离; +3. 不合理的划分会引起的问题: + 1. 行程数过多; + 2. 行程时间和里程过短; +4. 报告内容: + 1. 现有划分方式下行程个数分布,平均行程时间和里程分布; + 2. 行驶状态usgmode之间间隔分布,去除连续的时间; + 3. 按新划分方式下行程个数分布,平均行程时间和里程分布; + 4. 使用工作日的行程次数、行驶时长和行程里程与报告中的通勤时间和通勤距离相比,确定合理性; + 5. 同时列一下整周的行程次数、行驶时长和行程里程; + + +#### 2023年12月12日后版本 +1. 目标: + 1. 行程划分基础:以连续的usage mode=2,11,13划分行程,仅设置极短的间隔时间来合并用户异常的快速上下电操作和数据上的异常情况; + 2. 确定极短的间隔时间是多短比较好; +2. 分析内容: + 1. 连续的usage mode=2,11,13合并行程后,较短的0和1的时间分布情况,并根据分布情况确定几个待选的合并间隔; + 2. 根据上面确定的待选合并间隔确定最终的行程合并方案,要考虑行程的次数分布、行程行驶里程和时长,对比不同间隔下,短时间行程(如5分钟以内)的行程的(行程时长)分布变化; + 3. 要给出一些特殊case的分析,如星亮给的两辆车以及行程合并后两次行程间隔较短的车辆情况,探讨其行程没有被合并是否合理; \ No newline at end of file diff --git a/工作笔记/归档/集度汽车/工作记录/需求分析/充电习惯分析.md b/工作笔记/归档/集度汽车/工作记录/需求分析/充电习惯分析.md new file mode 100644 index 0000000..e3d103a --- /dev/null +++ b/工作笔记/归档/集度汽车/工作记录/需求分析/充电习惯分析.md @@ -0,0 +1,20 @@ +1. 指标体系 + 1. 充电操作 + 1. 充电时段,开始和结束的时段(工作日和休息日),充电时长,低收费时段和高低费时刻 + 2. 充电桩类型 + 3. 充电开始SOC,充电结束SOC + 4. 平均充电量 + 5. 充电目标SOC分布 + 2. 充电间隔 + 1. 两次充电之间的行驶里程分布 + 2. 两次充电之间行驶次数 + 3. 平均充电间隔分布,按季节区别 + ~~4. 能否知道为了充电的平均行驶里程~~ + 3~~. 预约充电 + 1. 预约充电的使用频率 + 2. 预约的充电时段 + 3. 预约充电的设置源,手机和屏幕~~ + 4. 其他 + 1. 充电次数与电池健康度关系 + ~~5. ~~预约充电和直~~接充电的差别 + 1. ~~充电开始时间的差别~~~~ diff --git a/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/外灯使用.md b/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/外灯使用.md new file mode 100644 index 0000000..f89b366 --- /dev/null +++ b/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/外灯使用.md @@ -0,0 +1,19 @@ +1. 外灯自动档使用时长 + 1. 时间段 + 2. 阳光量 + 3. 环境光量 + 4. 车速 + 5. 手动切换的次数 + 1. 开启次数 + 2. 关闭次数 +2. 自动远光灯 + 1. 时间段 + 2. 阳光量 + 3. 环境光量 + 4. 车速 + 5. 白天黑夜状态 + 6. 跟车距离 + 7. 对向车距离 + + + diff --git a/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/空调.md b/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/空调.md new file mode 100644 index 0000000..80c5385 --- /dev/null +++ b/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/空调.md @@ -0,0 +1,20 @@ +1. 空调自动模式设置率: + 1. 自动模式组成: + 1. 风速自动控制模式设置率 + 2. 吹风自动控制模式设置率: + 1. 主驾吹风自动控制模式设置率 + 2. 副驾有人且吹风自动控制模式设置率 + 3. 内外循环自控制模式设置率 + 2. 外部影响因素: + 1. 内外温度差(座舱内温度- 环境温度) + 2. 环境温度 + ~~3. 地域~~ + ~~4. 时间段~~ + 5. 湿度 + 6. 阳光量 + 7. 电池SOC + 8. PM 2.5 + 9. 空气质量 + 10. 雨量大小,是否下雨 + 11. 用户设置的空调温度 + 12. diff --git a/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/车门.md b/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/车门.md new file mode 100644 index 0000000..0a9929e --- /dev/null +++ b/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/车门.md @@ -0,0 +1,37 @@ +1. 车门电动开启渗透率: + 1. 影响因素:哪些客观因素影响用户使用 + 1. 时空因素: + 1. 地域 + 2. 出行时间(tbd) + 2. 用车习惯: + 1. 用车频率 + 3. 用车目的,如网约车?(tbd) + 2. 流失率:用户为什么关闭电动开门设置,***用户可能不会关闭设置*** + 1. 地域因素 +2. 车门电动开启完成率: + 1. 时空因素: + 1. 时间段 + 2. 地域因素 + 2. 失败原因: + 1. 解锁失败原因 + 2. 移动失败原因 + 3. 手动干预原因 ***目前的无手动干预指门开,门不处在最小位置且门未上报向外移动受阻,开启过程中停止,如果手动拉到指定位置也算成功*** + 3. 不同触发源的成功率 + 4. 不同位置的成功率 +3. 车门电动关闭完成率: + 1. 与开启相同 + +流失原因分析: +1. 失败率较高 + 1. 故障: + 1. 解锁故障 + 2. 移动故障 + 1. 破冰失败 + 3. 手动干预原因:开或停止门 + 1. 停止后手动干预,有障碍物/无障碍物 + 2. 防夹触发后,手动干预 + +2. 出现/接近现事故 + 1. 未检测到障碍物时门开受阻或停止 +3. 开门情况不满意 + 1. 开门速度较慢→开门速度跳变 diff --git a/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/雨刮.md b/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/雨刮.md new file mode 100644 index 0000000..1a9b5f1 --- /dev/null +++ b/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/雨刮.md @@ -0,0 +1,7 @@ +1. 雨刮自动模式时长占比 + 1. 雨量大小 + 2. 阳光量 + 3. 时间段 + 4. 地域 + 5. 手动干预的方向(快或慢) + 6. 车速 \ No newline at end of file diff --git a/工作笔记/归档/集度汽车/工作记录/需求分析/能量流分析.md b/工作笔记/归档/集度汽车/工作记录/需求分析/能量流分析.md new file mode 100644 index 0000000..106f232 --- /dev/null +++ b/工作笔记/归档/集度汽车/工作记录/需求分析/能量流分析.md @@ -0,0 +1,3 @@ +1. 问题: + 1. 热管理能耗和PTC能耗、压缩机能耗和水泵能耗之间的关系 + 2. \ No newline at end of file diff --git a/工作笔记/找工作/HR面准备.md b/工作笔记/找工作/HR面准备.md new file mode 100644 index 0000000..babbe09 --- /dev/null +++ b/工作笔记/找工作/HR面准备.md @@ -0,0 +1,43 @@ +1. 自我介绍 + +2. 未来转互联网: + + 1. 第一个方面,最主要的,是我觉得互联网的机会对我来说更好,因为数据分析、数据算法这个岗位最早就是从互联网兴起的嘛,包括我在工作中也接触过从互联网行业来到汽车行业的同事,我认为在数据分析、数据算法这个方向还是互联网更加成熟,能让我接触到更多的项目,得到更好的锻炼,对我后续的职业发展更加有利; + + 2. 第二个方面,是本身汽车行业现在确实是十分的动荡,数据分析、数据算法这个方向做的比较好的基本都是新势力的车企嘛,但是明年和后年,我觉得就是新势力的决赛圈了,从现在的情况看除了极少数的头部玩家,其他的新势力都要死,所以就是有点太不稳定了,我本身不是一个追求特别稳定的一个人,但是汽车行业尤其是新势力现在是太过动荡,这个情况对我,不论是未来的职业发展还是生活都不利; + +3. 以前的哪些经验可以用在现在的工作上: + + 1. 对数据分析和数据算法的基本能力: +4. 对岗位的理解: + + 1. 第一个:风控,利用数据分析 +5. 为什么离职: + + 1. 集度:因为失业了,集度闪崩,基本已经把所有员工都裁掉了; + + 2. 一汽:因为是已经在上海定居了嘛,所以当时去一汽的时候就是想转一个业务方向,所以当时就是规划了去一汽做3-5年的时间然后再回到上海,去年正好也有这样的机会,所以就回来了; + + 3. 上汽:主要是因为当时的工作内容,上汽的职位更多的偏项目管理多一点,我自己是更想做技术,就是实际的技术研发多一点,另外,我个人对数据啊、算法、智能这些开发都非常感兴趣,当时正好一汽这边有这个机会就跳槽到了一汽这边; + +6. 未来的职业规划:我是想走技术专精这个方向的,未来我想成为一名技术专家,短期内的话,我希望通过更多的项目实践,让我的能力可以得到更好的提升; + +7. 之前公司表现: + + 1. 集度:我个人觉得表现是不错的,因为我去年是拿了5分,就是满分的绩效,入职之后,我很快的就协助业务方的同事建立了完整的评价体系,支持业务方迭代策略、硬件选型及售后问题排查,得到了两边领导和同事的高度评价; + + 2. 一汽:在一汽的话我的表现也是不错的,离职前最后一年是拿了A的绩效,也是最好的绩效,在职期间,我负责驾驶行为产品的定义和算法开发,我基于数据情况重新设计了驾驶行为评价指标,开发了多个数据算法提高了驾驶行为识别的准确性,同时也协调各方推进产品具体的开发工作,没有出现开发延误错过节点等等问题; + +8. 加班和工作强度: + + 1. 对于我个人来说,只要是工作很忙,工作量很大导致的,这种加班的话我是可以接受的; + + 2. 从另外的角度来说,对于我的职业规划来讲,我是想走技术口的,走技术专家这个方向的,我希望在现在还算年轻,身体还允许的时候多做项目,尤其是那种比较复杂的项目,尽快的锤炼我的能力,让我在日后能后更好更高的竞争力; + +9. 工作以外的爱好 + + 1. 折腾一些电子类的产品吧,尤其是智能家居类的; + + 2. 看看书,军事,历史,最近在看的叫 五代十国全史,唐末到宋初这段时间的历史 + +10. 新机会在意的点: 技术、平台 \ No newline at end of file diff --git a/工作笔记/找工作/全量全速,途虎养车.md b/工作笔记/找工作/全量全速,途虎养车.md new file mode 100644 index 0000000..fc904c9 --- /dev/null +++ b/工作笔记/找工作/全量全速,途虎养车.md @@ -0,0 +1,105 @@ +### 自我介绍 + +老师您好!我叫李振洋,过去1年多时间是在TEMU这边主要负责海外认证仓和客退仓的风控策略开发。 + +首先呢,我们主导搭建了TEMU海外认证仓和客退仓的日常业务监控与异动归因分析体系。我们会从业务量、异常单量比例、履约时效准确率等多个维度对业务进行日常的监控,并对业务异动进行异动归因,通过贡献度拆解等方法,下钻到区域、品类、物流商、店铺等维度,快速定位异动的根本原因,并与业务部门一起对异动进行及时干预。并且,我们还建立了对应的线上报表体系,可以支持业务部门快速查询日常运行数据和统计处罚进度等信息。 + +此外,我们设计并落地了一套客退仓的风控机制和运营策略。例如,在出库环节,我们有一个销毁出库的业务,这个业务分为按重量计费和按箱数计费两种计费方式,我们分别对方式建立了风控机制,对于按重量计费的,开发重量异常的识别方法,并设计了处罚机制。对于按箱数计费的,我们引入AI图像算法,对服务商上传的出库凭证进行粗筛,识别其中装载率不达要求的箱子,在这个基础上,我结合运营的人工复合结果,与算法同事一起对识别算法进行优化,显著提升监控准确率与召回率,形成“监控→识别→干预→迭代”闭环。 + +同时,我也建立了认证仓库履约质量评价体系,基于履约及时率、履约失效等信息为子仓的履约质量打分,此外,我们会对履约质量严重低于大盘、保证金不足等等一些情况进行自动预警,提醒业务部门及时介入处理,对于长期不达标仓库自动发起处罚。同时,我们也会根据仓库的履约情况、异常单比例和其他的一些因素为业务部门提供巡仓优先级的建议,支持业务部门高效巡仓; + +最后,我们会做一些专项的分析研究,对我们在日常监控过程中发现的,或者是业务部门反馈的异常案件进行进入分析,挖掘新的异常监控指标,对共性的问题建立新的识别和处罚体系,不断提高风控的准确性; + + +###### 1. 未拆包点数: + + 1. 发现过程:调拨回国后,部分子仓的丢件率异常上升,对调拨单、海运订单、入库时质检人等进行下钻分析,发现部分质检人出现明显聚集情况,进一步调取该部分质检人的点数视频发现其存在较高比例的未拆包点数; + 2. 后续处理: + 1. 与运营、商务共同实锤违规事实:对疑似问题质检人的点数视频做全量上传,并进行抽样检查,确定其在全托业务中存在较高比例的未拆包点数操作;原本的状态是:只有半托和有问题的全托入库单才会上传视频,存在误判的可能,这些人确实存在在半托管业务中违规,但是并不是丢件率上升的真实原因; + 2. 确定业务范围:考虑到全托管有丢件处罚兜底,半托管入库后就无法管控,并且考虑到实际的数据情况(半托管更严重),第一期以半托管的管控为主; + 3. 探索策略指标,确定高风险质检人筛选策略:从拆包点数的动作出发探索可能可以代表未拆包点数的指标:抽样对比,符合条件的质检人其未拆包点数占比远高于不符合条件的质检人; + 1. 标签打印次数:与sku数量或种类相等; + 2. 上报黑码的退货入库单数量:极低; + 3. 最后一次打印标签与包裹入库完成时间差90分位数:较低; + 4. 商品类别:不包括服装类sku; + 4. 确定处罚逻辑: + 1. 先按筛选逻辑确定高风险质检人,人工复合后,对相关仓库进行警告和宣贯,向所有仓库明确告知6月1日后开始对未拆包点数进行考核; + + 2. 按策略逻辑进行粗筛,再有运营人工复核,确定违规后进行处罚,初始阶段只处罚流入的入库单; + + 3. 后续观察调拨回国的丢件率是否下降; + +###### 2. 薅羊毛: + + 1. 发现:问题子仓实收sku占比持续异常偏低; + 2. 过程: + 1. 日常监控发现问题子仓出现数据异常,但不符合欺诈收货的特征; + 2. 下钻:货物类型、质检人、物流商、用户uid进行的了下钻,并无明显聚集; + 3. 进一步分析发现,问题子仓实收为0的包裹比例大涨,远超过大盘均值;同时,这些实收为0的包裹也有很大比例进行了申诉; + 4. 与商务和运营沟通,并与子仓确认情况,子仓收到大量包装类似的包裹,并且包裹中均只有破旧衣服,没有退货的物品,判断子仓遭到灰产组织的薅羊毛行动,但是灰产组织应该还在试探我们的退款规则,想从中找到漏洞; + 5. 同时,发现子仓确实存在点数拆包不规范的问题,如果用户申诉且点数时存在点数视频无效的情况就会全额退款; + 3. 后续: + 1. 持续加强对问题子仓及其周边地区子仓的监控; + 2. 对服务商宣贯拆包规范,要求其加以改进; + 3. 客服侧上线对该地区异常账号的风控标示,对高风险用户,不以「点数视频无效」进行退款; + 4. 效果: + 1. 客服侧风险提示上线后,因「视频无效」导致全额退款的比例明显下降,在运行一段时间后,子仓的实收sku占比得到改善,与商务确认子仓收到的异常包裹数量大幅下降,初步判断灰产组织意识到我们的管控,暂停了行动; + +###### 3. 欺诈收货 + + 1. 发现:商务发现反馈,发现原因:该子仓客退收货量激增,且有物流商举报(仓库操作问题导致物流商被处罚,无轨迹); + 2. 复盘结果: + 1. 复盘的思路: + 1. 梳理整个退货流程各个环节,寻找可能存在的漏洞; + 2. 寻找可以检测漏洞的数据指标; + 3. 从每个环节的操作上入手,寻找典型的数据指标,比如时间、操作的凭证、操作所必然带来的信息; + 2. 发现: + 1. 时间类: + 1. 从退货申请到仓库质检完成时间:异常子仓该时间的中位数明显偏低; + 2. 从签收到仓库质检完成:异常子仓该时间的中位数明显偏低(但这个指标并不具有特异性,召回很低); + 2. 操作凭证类: + 1. 点数视频无效率很高; + 3. 其他: + 1. 客退单无逆向物流轨迹的占比较高; +###### 4. 物流商提前上传签收 + + 1. 目的:确认物流商违规,进行处罚; + 2. 过程: + 1. 发现:有多个客退仓子仓质检延迟的罚单和罚金异常激增; + 2. 异动分析: + 1. 发现质检延迟罚单在部分物流商上出现明显聚集,并且这些问题子仓其他物流商的退货单质检延迟没有出现明显上升; + 2. 对物流商逆向轨迹进行分析,发现了聚集物流商存在退货单激增且,大量退货单的轨迹存在异常(如: 最后一次转运轨迹操作时间和签收时间之间间隔极短),且铜时间段内,其他物流商未出现轨迹异常的情况; + 3. 与商务、运营等讨论确认: + 1. 当时正处于黑五之后,退货量激增,部分仓库出现爆单问题; + 2. 问题物流商承认由于爆单,部分操作人员在没有送达仓库前提前点了签收,导致该问题出现; + 4. 后续处理: + 1. 筛选问题物流商的问题单,提交商务团队,由商务团队同事与物流商商议一次性的处罚; + 2. 推动物流商侧建立对提前签收问题的处罚; + 3. 与商务、运营确定范围,推动主动为仓库服务商进行免罚,防止舆论风险; + 4. 建立对物流商轨迹异常的监控(只监控与仓库考核相关的轨迹节点); +###### 5. 运营策略 + + 1. 销毁出库重量异常: + 1. 策略制定:根据历史称重数据建立参考重量,并使用物流商上报重量作为兜底和校验,防止仓库故意将所有的称重都往高报; + 2. 对不满足称重次数的sku进行监控; + 2. 销毁出库装载率异常,这里要强调: + 1. 引入图像识别算法,利用算法对出库凭证数据进行粗筛,再由运营进行人工复合; + 2. 根据运营人工复合结果,整理反馈标签,推动图像算法优化; +###### 6. 日常报表体系 + + 1. 支持业务快速查询数据 + 2. 处罚量和处罚率 + 3. 处罚进度跟踪 + +###### 7. 对途虎养车的了解 +途虎养车是国内领先的线上线下一体化汽车服务平台。其最核心的壁垒不仅是线上的流量,更是线下几千家工场店的**标准化履约能力**。作为门店运营,我理解的途虎模式是‘强管控、强赋能’。我们不仅是把配件卖给加盟商,还提供数字化的SOP(标准作业程序)、技师培训、供应链支持。截至2025年底,途虎养车工场店数量已突破8000家,覆盖全国绝大多数地级市,注册用户超1.6亿,稳居中国汽车服务市场第一。同时,开业6个月以上的工场店盈利比例接近90%。并且已经在香港上市。 + +###### 8.  途虎养车与京东养车、天猫养车的区别 + +三家虽同为头部玩家,但底层商业逻辑与核心优势存在显著差异。途虎养车走的是垂直深耕路线,核心壁垒在于强大的线下履约能力与供应链体系。其自建的前置仓与统仓统配模式,专为门店施工效率服务,且开业6个月以上的工场店盈利比例接近90%,单店盈利模型非常健康。京东养车则依托京东集团的物流与供应链优势,主打“正品+极速送达”,擅长标准品的电商化运营,但在非标服务的线下管控深度上仍有提升空间。天猫养车则充分借力阿里生态的流量与数据资源,擅长通过大促活动与线上营销快速起量,但线下门店的服务标准化程度相对途虎略逊一筹。总结来说,途虎的核心竞争力在于“懂线下服务”与“扎实的门店盈利赋能”。 + +###### 9. 为什么想来途虎 +首先,汽车后市场正处于从‘散乱差’向‘连锁标准化’转型的关键期,而途虎是这个赛道里**数字化程度最高**的平台。我非常看重途虎完善的底层数据基建,这意味着门店运营不再是靠经验拍脑袋,而是能真正通过数据模型来驱动业务。通过挖掘门店的交易、转化、人效等数据,精准诊断门店的痛点,并制定针对性的运营策略(比如提升高毛利产品渗透率、优化技师排班模型等),而这和我的工作经验和未来的职业规划是非常符合的。 + +###### 10. 反问: +11.我们和门店是否有直接的交流,问这个是因为在多多这边,其他都很好,只是感觉和仓库等相关方的直接沟通比较少 \ No newline at end of file diff --git a/工作笔记/找工作/吉利汽车.md b/工作笔记/找工作/吉利汽车.md new file mode 100644 index 0000000..2a923a5 --- /dev/null +++ b/工作笔记/找工作/吉利汽车.md @@ -0,0 +1,203 @@ +1. 自我介绍:老师好,我叫李振洋,2017年毕业于吉林大学车辆工程专业。 + +虽然过去一年多我在拼多多(TEMU)从事仓库履约风控与质量评价体系的相关工作,但今天面试的是汽车方向的数据分析岗,因此我想重点介绍一下我在**集度汽车**期间的工作经历。在集度,我主要对接**整车工程、座舱触点、生产管理与质量**三大部门,完整参与从需求对接、数据获取、清洗分析到报告输出或看板搭建的全链路。 + +针对用户强感知的能耗与续航问题,我协同业务方确立百公里电耗与续航预估准确率为核心北极星指标,搭建了覆盖全场景的监控与评价体系,对整车能耗、续航里程估计准确性进行持续监控,并支持对异常波动的高效下钻与根因定位,为业务部门提供精准的优化建议,支持业务迭代升级;此外,我们也会编写一些python的脚本,实现对客诉的单车能耗问题的自动分析和报告生成; + +对于座舱触点,我们对智能化功能的渗透率进行分析,并对智能化功能的用户流失原因进行下钻分析,如退出空调自动挡、雨刮自动挡、关闭电动开门等等,挖掘体验痛点,指导产品迭代;此外,我们还基于操作步骤数与完成时长,对大屏UI设计的便利性进行了分析,支持业务部门优化UI的设计工作; + +对于生管与质量部门,我们主要通过数据分析支持其解决用户抱怨问题,比如空调震动等;对于一些偶发难以复现的故障进行长期监控,提供故障发生时第一现场的车辆状态与用户操作数据; + +至于拼多多(TEMU)的经历,我主要负责仓库履约风控与质量评价体系建设,通过数据监控、异常识别和闭环干预机制,保障履约合规性、降低平台风险、提高用户体验,比如我们会监控仓库的履约质量、履约时长、异常单比例等等,来引导仓库合规履约,确保用户的体验,防止仓库作弊等等。 + +  + +###### 1. 数据探查: + + 1. 分布:是否合理; + 2. 是否有空值:确定空值的状态; +###### 2. ### 数据预处理都做了哪些内容: + + 1. 去重:每分钟只保留一个数据,按业务需求进行处理,一般取最大值,对于能耗相关的电流、电压等取均值,对于加速度保留两个值,一个最大一个最小; + 2. 异常值处理: + 1. 超出物理限制、空值:一般做剔除,如果业务上有需要可以做线性插值、取上一个有效值(状态); + 3. 标准化; + 4. 事件对齐:按时间轴进行对齐,一般取最早的触发源; + 5. 数据分段: + 1. 行程划分; + 2. 充电起止点; + 3. 放电起止点; + 4. +###### 3. ### UI设计分析: + + 1. 数据获取:与业务方共同确定需要分析的功能,确定数据口径,确定埋点需求,提交埋点团队开发,并进行验证; + 2. 数据预处理: + 1. 去重; + 2. 空值处理: + 1. 对10s以内的空缺多取上一秒的数据填充,对于超过10s的数据丢弃处理; + 3. 事件对齐和触发源确认: + 1. 以vin码为单位,按时间轴对齐; + 2. 同一时钟源的(车辆can等总线信号):取功能激活前2s内的触发源; + 3. 对非统一时钟源:取功能激活前后5s内的触发源; + 4. 统一功能取时间上最早的触发源; + 4. 操作结束: + 1. 触发/调节某个功能后5s内不再操作屏幕; + 3. 评价指标: + 1. 单个功能的触发源占比; + 2. 屏幕功能的操作步骤和操作时长; + +###### 4. 空调策略: + + 1. 我主导了自动空调退出行为的专项分析。这个项目的核心痛点是:**用户频繁手动接管自动空调,说明算法设定的‘舒适区’与用户真实体感存在偏差**。我的目标是通过量化这种偏差,为热管理控制策略提供精准的优化输入。 + + #### 1\. 定义分析锚点与特征工程 + + 我没有简单对比退出前后的平均值,而是以 **‘用户手动退出自动模式’为事件锚点**,构建了时序特征矩阵: + + - **退出前状态(算法决策)**:提取退出瞬间及前30秒的风速、出风模式、目标温度、压缩机功率等自动控制参数; + - **退出后行为(用户真值)**:记录用户在退出后首次手动调节的目标值,以及后续5分钟内的稳定设定值; + - **环境上下文**:同步关联车外温湿度、光照强度、车速及座舱内多点温度传感器数据。 + + #### 2\. 核心分析方法:偏差归因与场景聚类 + + 通过计算‘用户设定值’与‘算法输出值’的差值,我识别出三类典型退出动机: + + - **风速不适型**:算法风速 > 用户期望(占比最高),尤其在降温初期,算法为快速拉温采用高风速,但用户体感吹风感过强; + - **温度过冲型**:算法目标温度 < 用户期望,常见于冬季制热场景,算法为补偿冷启动过度加热,导致用户燥热; + - **模式冲突型**:自动模式切换出风口方向不符合用户习惯(如制冷时吹脸)。 + + 进一步结合环境数据进行聚类,我发现**60%的风速不适集中在‘夏季上车后10分钟内’且‘车内外温差>8℃’的场景**,说明算法在瞬态响应阶段的舒适性权重不足。 + + #### 3\. 策略优化建议与落地 + + 基于上述洞察,我向热管理团队提出了分层优化方案: + + - **瞬态阶段**:在‘大温差+初始降温’场景下,将风速上限从10档降至7档,并引入30秒缓升斜坡,牺牲部分降温速度换取体感舒适; + + - **稳态阶段**:根据用户历史手动修正偏好,建立个性化舒适基线,对高频调低风速的用户自动下调默认风速曲线; + + - **交互反馈**:当检测到用户连续2次手动下调风速时,主动弹出‘是否调整为柔风模式’的快捷提示,减少操作步数。 + +   + +###### 5. 未拆包点数: + + 1. 发现过程:调拨回国后,部分子仓的丢件率异常上升,对调拨单、海运订单、入库时质检人等进行下钻分析,发现部分质检人出现明显聚集情况,进一步调取该部分质检人的点数视频发现其存在较高比例的未拆包点数; + 2. 后续处理: + 1. 与运营、商务共同实锤违规事实:对疑似问题质检人的点数视频做全量上传,并进行抽样检查,确定其在全托业务中存在较高比例的未拆包点数操作;原本的状态是:只有半托和有问题的全托入库单才会上传视频,存在误判的可能,这些人确实存在在半托管业务中违规,但是并不是丢件率上升的真实原因; + 2. 确定业务范围:考虑到全托管有丢件处罚兜底,半托管入库后就无法管控,并且考虑到实际的数据情况(半托管更严重),第一期以半托管的管控为主; + 3. 探索策略指标,确定高风险质检人筛选策略:从拆包点数的动作出发探索可能可以代表未拆包点数的指标:抽样对比,符合条件的质检人其未拆包点数占比远高于不符合条件的质检人; + 1. 标签打印次数:与sku数量或种类相等; + 2. 上报黑码的退货入库单数量:极低; + 3. 最后一次打印标签与包裹入库完成时间差90分位数:较低; + 4. 商品类别:不包括服装类sku; + 4. 确定处罚逻辑: + 1. 先按筛选逻辑确定高风险质检人,人工符合后 + + 日常报表体系 + + 支持业务快速查询数据 + 处罚量和处罚率 + 处罚进度跟踪 + + 对相关仓库进行警告和宣贯,向所有仓库明确告知6月1日后开始对未拆包点数进行考核; + + 2. 按策略逻辑进行粗筛,再有运营人工复核,确定违规后进行处罚,初始阶段只处罚流入的入库单; + + 3. 后续观察调拨回国的丢件率是否下降; + +###### 6. 欺诈收货 + + 1. 发现:商务发现反馈,发现原因:该子仓客退收货量激增,且有物流商举报(仓库操作问题导致物流商被处罚,无轨迹); + 2. 复盘结果: + 1. 复盘的思路: + 1. 梳理整个退货流程各个环节,寻找可能存在的漏洞; + 2. 寻找可以检测漏洞的数据指标; + 3. 从每个环节的操作上入手,寻找典型的数据指标,比如时间、操作的凭证、操作所必然带来的信息; + 2. 发现: + 1. 时间类: + 1. 从退货申请到仓库质检完成时间:异常子仓该时间的中位数明显偏低; + 2. 从签收到仓库质检完成:异常子仓该时间的中位数明显偏低(但这个指标并不具有特异性,召回很低); + 2. 操作凭证类: + 1. 点数视频无效率很高; + 3. 其他: + 1. 客退单无逆向物流轨迹的占比较高; +###### 7. 商家虚假备货: + + 1. 发现:部分子仓的发货时效异常上涨,明显高于大盘的20%的限制; + 2. 下钻分析:发现问题子仓中,发货时效长的订单集中于部分商家; + 3. 确认原因: + 1. 分析问题商家发货时效长的订单情况:发现该部分订单出现仓库接单反复失败的问题,接单失败原因为库存不足; + 2. 与商务、仓库运营确认原因:部分商家的库存信息不准确,有两种可能: + 1. 商家在合作仓内备货不仅提供给temu,还提供给其他电商平台,库存未及时同步; + 2. 部分商家利用规则漏洞,将货备在当地低价仓库,有订单后再备货到合作仓,同时享受低价的仓储和运输费用; + 4. 处理: + 1. 对仓库:调整仓库失效计算的起点; + 2. 对利用漏洞的商家,提交给对应团队进行处理; +###### 8. 能耗的影响(温度在25度左右,不开启空调,不用智驾):相关性分析 + + 1. 相对正加速度; + 2. 急加速次数; + 3. 急减速次数; + 4. 行程环境(城市、高速、拥堵); + 5. 平均车速; + 6. 最高车速; + 7. 怠速时间占比; + 8. 制动能量回收设置(这个是环境变量); + 9. 行程环境:判断整个行程用户的用车情况,高速、城市和拥堵, 行驶里程大于10km的行程; + 1. 平均车速; + 2. 最高车速; + 3. 车速在80km/h以上行驶里程占比; + 4. 怠速时间占比; + 5. 行驶里程; + 6. 加减速切换,即加速之后紧接着就减速,对应严重拥堵情况; +###### 9. 驾驶风格识别模型: + 1\. 模型: + 1\. 数据指标:当车速大于15km/h,且总行驶里程大于10km:最大加速度、平均车速(不计怠速时间)、加速度方差、平均车速方差、最大冲击度、最大冲击度方差、每公里急加速次数/急减速次数、最大方向盘转角速度; + 2\. 数据预处理: + 1\. 归一化; + 2\. PCA; + 3\. kmeans聚类;评价:**轮廓系数;** + 4\. 验证:找同事开车进行实车验证,由其他同事打分; + +###### 10. 驾驶事件识别模型: + + 1. 模型: + 1. 驾驶工况: + 1. 以2分钟切分工况段; + 2. 根据最大方向盘转角、最大方向盘转角速度和最大侧向加速度三个变量区分直行和侧向工况,根据不同车速点做选取不同阈值,就分两类(直行和侧向),车速点 40,60,80,100(要求车速大于15小于100km/h), 不同车速点之间采用线性插值; + 3. 直线工况:根据不同车速范围划分加速度阈值,取90百分位的加速度值作为阈值基础,取0.5m/s2作为回滞; + 4. 侧向工况:换道、车道保持、转向和其他,支持向量机(高斯核、OVO(没有数据不平衡的问题,总共是(4\*(4-1)/2)6个分类器)、软间隔、hinge损失函数), + 1. 指标 最大侧向加速度、最大质心转向角度、最大方向盘转角、方向盘转角速度; + 2. 训练、验证数据采集:实车实验,can信号收集,实验工况记录及视频录像; + 3. 评价:使用macro-f1作为评价指标,调试超参数C和γ; + +  + +###### 11\. 能耗: + +1\. 能耗评价体系:电池、电机、热管理、行驶工况评价,与CLTC之间的差距; +            1. 北极星:整车能耗(百公里能耗水平) +            2. 一级指标: +                1. 电机能耗 +                2. 热管理能耗 +                3. DCDC高压侧能耗 +                4. 电池SOC与能耗匹配情况 +                5. 用户行为 +            3. 二级指标 +                1. 电机 +                    1. 电机综合效率 +                    2. 电机制动能量回收效率 +                2. DCDC高压侧能耗: +                    1. DCDC高低压侧转换效率 +                    2. DCDC低压侧用电器 +                        1. 热管理低压侧功率:电池水泵、电机水泵、鼓风机、风扇 +                        2. 其他低压侧功能使用情况:座椅加热、哨兵、ACU +                3. 热管理: +                    1. 座舱热管理功率 +                    2. 电池热管理功率 +                4. 用户行为: +                    1. 行驶工况 +                    2. 驾驶风格 +                    3. 空调使用与设置 +                    4. 制动能量回收设置 \ No newline at end of file diff --git a/工作笔记/找工作/字节跳动.md b/工作笔记/找工作/字节跳动.md new file mode 100644 index 0000000..825727d --- /dev/null +++ b/工作笔记/找工作/字节跳动.md @@ -0,0 +1,153 @@ +### 自我介绍 + +老师您好!我叫李振洋,过去1年多时间是在TEMU这边主要负责海外认证仓和客退仓的风控策略开发。 + +首先呢,我们主导搭建了TEMU海外认证仓和客退仓的日常业务监控与异动归因分析体系。我们会从业务量、异常单量比例、履约时效准确率等多个维度对业务进行日常的监控,并对业务异动进行异动归因,通过贡献度拆解等方法,下钻到区域、品类、物流商、店铺等维度,快速定位异动的根本原因,并与业务部门一起对异动进行及时干预。并且,我们还建立了对应的线上报表体系,可以支持业务部门快速查询日常运行数据和统计处罚进度等信息。 + +此外,我们设计并落地了一套客退仓的风控机制和运营策略。例如,在出库环节,我们有一个销毁出库的业务,这个业务分为按重量计费和按箱数计费两种计费方式,我们分别对方式建立了风控机制,对于按重量计费的,开发重量异常的识别方法,并设计了处罚机制。对于按箱数计费的,我们引入AI图像算法,对服务商上传的出库凭证进行粗筛,识别其中装载率不达要求的箱子,在这个基础上,我结合运营的人工复合结果,与算法同事一起对识别算法进行优化,显著提升监控准确率与召回率,形成“监控→识别→干预→迭代”闭环。 + +同时,我也建立了认证仓库履约质量评价体系,基于履约及时率、履约失效等信息为子仓的履约质量打分,此外,我们会对履约质量严重低于大盘、保证金不足等等一些情况进行自动预警, + +提醒业务部门及时介入处理,对于长期不达标仓库自动发起处罚。同时,我们也会根据仓库的履约情况、异常单比例和其他的一些因素为业务部门提供巡仓优先级的建议,支持业务部门高效巡仓; + +最后,我们会做一些专项的分析研究,对我们在日常监控过程中发现的,或者是业务部门反馈的异常案件进行进入分析,挖掘新的异常监控指标,对共性的问题建立新的识别和处罚体系,不断提高风控的准确性; + +  + +### 风控策略开发流程 + +* * * + +**面试官您好,关于风控策略的开发流程,我想以“销毁出库异常重量识别”这个项目为例来说明。** + +整个过程我遵循了“问题定义 -> 数据探查 -> 策略设计 -> 规则校准 -> 落地闭环”的标准流程。 + +**首先,是明确业务痛点和目标。** 我们发现,在按重量计费的销毁出库场景中,存在部分仓库虚报重量、套取费用的风险。我们的核心目标是:在有效识别并遏制这种违规行为的同时,也要避免对正常操作的仓库造成误伤,引发不必要的舆情风险。 + +**其次,进行深入的数据探查与分析。** 我们采集了海量的历史称重数据,并按SKU维度进行聚合分析。通过观察数据分布,我们发现单个SKU的重量虽然存在一定波动,但其历史中位数是一个非常稳健的参考基准。因此,我们初步决定以SKU的历史称重中位数作为该SKU的标准参考重量。 + +**接着,是核心的策略规则设计。** 识别逻辑很简单:当一笔出库订单的实际重量超过其对应SKU参考重量的某个阈值比例时,即被判定为异常。但关键在于,这个“阈值比例”如何科学设定?这里我做了两方面的精细化考量: + +1. **数据层面**:我分析了各SKU历史重量的分布情况(比如标准差、分位数),确保阈值能覆盖绝大多数正常波动。 +2. **业务层面**:我模拟了不同阈值下,对全量子仓产生的处罚影响。通过测算罚单数量和预估罚金总额,我们找到了一个平衡点——既能有效覆盖高风险的异常行为,又能将对大多数合规子仓的处罚率和罚金控制在一个可接受的范围内,从而兼顾了风控效力和合作方的体验。 + +**最后,是策略的落地与闭环。** 规则确定后,我们将其部署到监控系统中,实现了对异常订单的实时预警和自动拦截。同时,我们建立了申诉和复核通道,并将人工核实的结果反馈回模型,用于未来对阈值或规则的持续迭代优化。 + +通过这套方法论,我们成功上线了该策略,不仅显著降低了异常重量订单的比例,也因为前期充分的校准工作,确保了策略执行过程中的平稳过渡,得到了业务和合作方的认可。 + +  + +### 如何定义和量化异常 + +**面试官您好,“如何定义和量化异常”是风控工作的核心问题。我的原则是:异常不能仅靠统计直觉,而必须结合数据分布、业务影响和可操作性,进行量化定义。** + +我以一个实际项目为例来说明——**合作仓发货履约质量的异常预警体系**中的“发货时长异常”模块。 + +我们的目标是及时发现履约效率持续下滑的子仓,避免影响终端客户体验。但“慢”是相对的,所以我们需要一个客观、公平且可执行的判断标准。 + +**首先,我们基于大盘数据建立动态基准。** +每天计算全网子仓的平均发货时长作为当日大盘基准。然后,对每个子仓,判断其当日发货时长是否超过大盘均值的 **150%(即高出50%)**。这个阈值不是拍脑袋定的,而是通过分析历史数据中“子仓 vs 大盘”的发货时长差异分布得出的——它能覆盖掉绝大多数正常波动,同时保留对真正低效仓的敏感性。 + +**其次,我们引入时间维度过滤噪音。** +单日异常可能是偶发因素(如系统故障、临时缺人),因此我们设定:**只有连续3天触发该条件,才生成正式预警**。这有效降低了误报率,确保预警对象是存在持续性问题的子仓。 + +**最关键的是,我们用业务指标对策略进行了量化校准。** +在确定“50%”这个阈值时,我们不仅看了统计分布,还模拟了不同阈值下: + +- 每天会触发预警的子仓数量; +- 预计需要运营介入的工作量。 + +最终选择的参数,是在**风险覆盖度**(能抓到多少真正有问题的仓)和**运营可承载性**(预警量不至于让团队疲于奔命)之间取得的最佳平衡。 + +**最后,我们用历史数据做了完整回测,并与运营、商务团队对齐。** +回测结果显示,该策略能提前3–5天识别出后续被投诉或降级的低效仓,准确率和召回率均达到预期。更重要的是,我们拿着回测报告和预警样例,与运营、商务同事一起评审,确认预警结果符合他们的业务感知,并就后续处置流程达成一致,才正式上线。 + +**所以总结来说,我对“异常”的量化,是一个从数据出发、以业务闭环为目标、经过多轮校准和验证的系统工程。** 它确保了风控策略既科学严谨,又能真正驱动业务行动。 + +### 主动发现风险点: + +1. 物流商提前上传签收 + 1. 过程: + 1. 发现:有多个客退仓子仓质检延迟的罚单和罚金异常激增; + 2. 异动分析: + 1. 发现质检延迟罚单在部分物流商上出现明显聚集,并且这些问题子仓其他物流商的退货单质检延迟没有出现明显上升; + 2. 对物流商逆向轨迹进行分析,发现了聚集物流商存在退货单激增且,大量退货单的轨迹存在异常(如: 最后一次转运轨迹操作时间和签收时间之间间隔极短),且相同时间段内,其他物流商未出现轨迹异常的情况; + 3. 与商务、运营等讨论确认: + 1. 当时正处于黑五之后,退货量激增,部分仓库出现爆单问题; + 2. 问题物流商承认由于爆单,部分操作人员在没有送达仓库前提前点了签收,导致该问题出现; + 4. 后续处理: + 1. 筛选问题物流商的问题单,提交商务团队,由商务团队同事与物流商商议一次性的处罚; + 2. 与商务、运营确定范围,推动主动为仓库服务商进行免罚,防止舆论风险; + 3. 调整质检延迟的开始时间,由物流商上传的签收时间改为仓库上传的收包时间,并且要求仓库提供收包凭证; + 4. 增加对物流商轨迹异常的监控(只监控与仓库考核相关的轨迹节点); + +  + +1. ### 风控策略开发都做了哪些事情,策略如何定义 + + 1. 异常检测 + 1. 欺诈收货 + 1. 发现:商务发现反馈,发现原因:该子仓客退收货量激增,且有物流商举报(仓库操作问题导致物流商被处罚,无轨迹); + 2. 复盘结果: + 1. 复盘的思路: + 1. 梳理整个退货流程各个环节,寻找可能存在的漏洞; + 2. 寻找可以检测漏洞的数据指标; + 3. 从每个环节的操作上入手,寻找典型的数据指标,比如时间、操作的凭证、操作所必然带来的信息; + 2. 发现: + 1. 时间类: + 1. 从退货申请到仓库质检完成时间:异常子仓该时间的中位数明显偏低; + 2. 从签收到仓库质检完成:异常子仓该时间的中位数明显偏低(但这个指标并不具有特异性,召回很低); + 2. 操作凭证类: + 1. 点数视频无效率很高; + 3. 其他: + 1. 客退单无逆向物流轨迹的占比较高; + 2. 薅羊毛: + 1. 发现:问题子仓实收sku占比异常偏低, 视频无效率偏高,但操作时长无异常; + 2. 过程: + 1. 日常监控发现问题子仓出现数据异常,但不符合欺诈收货的特征; + 2. 与商务和运营沟通,并与子仓确认情况,子仓收到大量包装类似的包裹,并且包裹中均只有破旧衣服,没有退货的物品,判断子仓遭到灰产组织的薅羊毛行动; + 3. 同时,发现子仓确实存在点数拆包不规范的问题; + 3. 后续: + 1. 持续加强对问题子仓及其周边地区子仓的监控; + 2. 对服务商宣贯拆包规范,要求其加以改进; + 3. 客服侧上线对该地区异常账号的风控标示,对高风险用户,不以「点数视频无效」进行退款; + 3. 未拆包点数: + 1. 发现:排查子仓点数错误问题时发现; + 2. 策略制定: + 1. 相关性:与调拨回国空包调包的相关性分析; + 2. 以业务分析: + 1. 标签打印次数:与sku数量或种类相等; + 2. 上报黑码的退货入库单数量:极低; + 3. 最后一次打印标签与包裹入库完成时间差90分位数:较低; + 4. 商品类别:不包括服装类sku; + 3. 后续处理: + 1. 按策略逻辑进行粗筛,再有运营人工复核; + 2. 初始阶段只处罚流入的入库单,后续如果指标准确性得到证明考虑对高风险质检人按比例进行处罚; + 4. 物流商提前上传签收 + 1. 目的:确认物流商违规,进行处罚; + 2. 过程: + 1. 发现:有多个客退仓子仓质检延迟的罚单和罚金异常激增; + 2. 异动分析: + 1. 发现质检延迟罚单在部分物流商上出现明显聚集,并且这些问题子仓其他物流商的退货单质检延迟没有出现明显上升; + 2. 对物流商逆向轨迹进行分析,发现了聚集物流商存在退货单激增且,大量退货单的轨迹存在异常(如: 最后一次转运轨迹操作时间和签收时间之间间隔极短),且铜时间段内,其他物流商未出现轨迹异常的情况; + 3. 与商务、运营等讨论确认: + 1. 当时正处于黑五之后,退货量激增,部分仓库出现爆单问题; + 2. 问题物流商承认由于爆单,部分操作人员在没有送达仓库前提前点了签收,导致该问题出现; + 4. 后续处理: + 1. 筛选问题物流商的问题单,提交商务团队,由商务团队同事与物流商商议一次性的处罚; + 2. 推动物流商侧建立对提前签收问题的处罚; + 3. 与商务、运营确定范围,推动主动为仓库服务商进行免罚,防止舆论风险; + 4. 建立对物流商轨迹异常的监控(只监控与仓库考核相关的轨迹节点); + 5. 手段:业务量,业务信息分布,异常单,操作或榴月时效等 + 2. 运营策略 + 1. 销毁出库重量异常: + 1. 策略制定:根据历史称重数据建立参考重量,并使用物流商上报重量作为兜底和校验,防止仓库故意将所有的称重都往高报; + 2. 对不满足称重次数的sku进行监控; + 2. 销毁出库装载率异常,这里要强调: + 1. 引入图像识别算法,利用算法对出库凭证数据进行粗筛,再由运营进行人工复合; + 2. 根据运营人工复合结果,整理反馈标签,推动图像算法优化; +2. 日常报表体系 + + 1. 支持业务快速查询数据 + 2. 处罚量和处罚率 + 3. 处罚进度跟踪 \ No newline at end of file diff --git a/工作笔记/找工作/小鹏.md b/工作笔记/找工作/小鹏.md new file mode 100644 index 0000000..859a090 --- /dev/null +++ b/工作笔记/找工作/小鹏.md @@ -0,0 +1,133 @@ +老师您好!我叫李振洋,过去1年多时间是在TEMU这边主要负责海外认证仓和客退仓的风控策略开发。 + +首先呢,我们主导搭建了TEMU海外认证仓和客退仓的日常业务监控与异动归因分析体系。我们会从业务量、异常单量比例、履约时效准确率等多个维度对业务进行日常的监控,并对业务异动进行异动归因,通过贡献度拆解等方法,下钻到区域、品类、物流商、店铺等维度,快速定位异动的根本原因,并与业务部门一起对异动进行及时干预,比如我们通过对客退仓点数错误罚单的异动分析中,发现了部分子仓的点数操作员没有按要求进行拆包点数操作,我们制定了策略圈定异常退货单进行处罚,引导服务商合规履约; + +此外,我们设计并落地了一套客退仓的风控机制和运营策略。例如,在出库环节,我们有一个销毁出库的业务,这个业务分为按重量计费和按箱数计费两种计费方式,我们分别对方式建立了风控机制,对于按重量计费的,开发重量异常的识别方法,并设计了处罚机制,对于按箱数计费的,我们引入AI图像算法,对服务商上传的出库凭证进行粗筛,识别其中装载率不达要求的箱子。此外,我们会对履约质量严重低于大盘、保证金不足等等一些情况进行自动预警,提醒业务部门及时介入处理,对于长期不达标仓库自动发起处罚。最后,我们会做一些专项的分析研究,对我们在日常监控过程中发现的,或者是业务部门反馈的异常案件进行进入分析,挖掘新的异常监控指标,对共性的问题建立新的识别和处罚体系,不断提高风控的准确性; + +以上是我在TEMU的主要工作内容,由于今天面试的是面向智能座舱的岗位,我想顺便说一下我在集度工作时相关的一些工作内容,我在集度主要是和整车工程、座舱触点和生产管理与质量这三部门对接,负责从需求对接、需求分析、数据获取、预处理、分析到撰写分析报告或者搭建看板;比如说,我们会对车辆大屏中各个功能的所需操作步骤和操作时长进行分析,确定各个功能UI设计的便捷性;我们也会对用户退出自动空调功能的原因进行深入分析,探索用户对自动空调模式潜在的需求和抱怨;此外,我们也会编写一些python的脚本,实现能耗问题的自动分析和报告生成; + +  + +### 下钻分析: + +在分析海外客退仓点数错误罚金异常增长的问题时,我主导完成了一次典型的**风控归因与策略落地闭环**。 + +**1\. 问题发现与根因定位** +我们首先观察到某子仓的点数错误罚金显著上升,且问题高度集中于“点数视频无效”。进一步下钻发现,异常集中在少数质检员身上。通过人工复核其操作视频,确认他们**未按规范拆包点数**,而是直接扫描外箱条码完成流程。 + +**2\. 数据指标构建与验证** +为系统性识别此类行为,我们从两个维度挖掘特征: + +- **业务逻辑角度**:未拆包点数会导致“黑码多货”等异常上报率极低,且因跳过拆包环节,单单操作时长明显偏短; +- **关联风险角度**:这类质检员处理的退货,在后续调拨回国后出现的丢件比例也显著高于均值。 + 我们将这些特征组合成风险评分模型,精准圈定高风险人员。 + +**3\. 策略落地与风险缓释** +考虑到直接处罚可能引发服务商舆情,我们采取了**分阶段干预策略**: + +- 第一阶段:由商务团队对问题最严重的子仓和质检员进行**口头警告+合规宣贯**; +- 第二阶段:对增量订单中符合风险特征的质检行为进行**定向抽样核查**,确认违规后再开具罚单。 + +这一策略既有效遏制了不合规操作,又平稳引导服务商提升履约质量,最终使相关子仓的点数错误率。 + +  + +1. 欺诈收货 + 1. 发现:商务发现反馈,发现原因:该子仓客退收货量激增,且有物流商举报(仓库操作问题导致物流商被处罚,无轨迹); + 2. 复盘结果: + 1. 复盘的思路: + 1. 梳理整个退货流程各个环节,寻找可能存在的漏洞; + 2. 寻找可以检测漏洞的数据指标; + 3. 从每个环节的操作上入手,寻找典型的数据指标,比如时间、操作的凭证、操作所必然带来的信息; + 2. 发现: + 1. 时间类: + 1. 从退货申请到仓库质检完成时间:异常子仓该时间的中位数明显偏低; + 2. 从签收到仓库质检完成:异常子仓该时间的中位数明显偏低(但这个指标并不具有特异性,召回很低); + 2. 操作凭证类: + 1. 点数视频无效率很高; + 3. 其他: + 1. 客退单无逆向物流轨迹的占比较高; + +  + +数据推动业务改善: + +1. ### 集度百公里能耗分析: + + 1. 我们以**百公里能耗作为北极星指标**,对实车运行数据进行了系统性拆解。通过基于物理系统的能耗分解模型,我们发现**热管理系统在低温场景下的能耗显著偏高,成为拖累整车能效表现的关键瓶颈**。 + + 为深入定位问题,我与热管理算法团队紧密协作,共同设计并落地了**精细化的热管理数据埋点方案**,覆盖压缩机、水泵、PTC、阀门等核心子部件的运行状态与能耗数据。基于此,我们构建了多维度分析框架,重点聚焦**不同环境温度区间(尤其是冬季制热场景)下的热管理能耗表现**。 + + 通过聚类和异常检测,我们识别出在特定低温工况下能耗显著偏高的车辆群体,并将这些高价值样本及其运行上下文(如温度、车速、SOC、用户设置等)提供给热管理团队,辅助其快速定位控制策略中的优化空间。最终,团队迭代上线了一版新的热管理控制策略。 + + 为科学评估策略效果,我们在不同低温场景下(-15~10度),对比了策略上线前后各一个月的真实道路运行数据。通过对比满足里程要求的,且在相同气温区间的行程能耗数据,确认新策略在相同环境条件下**显著降低了热管理系统的百公里能耗**,有效提升了整车冬季续航表现。 + +2. ### UI设计分析: + + 1. 我们围绕**大屏功能的操作便捷性**开展了一套系统性的 UI 易用性评估工作,核心目标是:**识别高频功能在交互路径上的摩擦点,并推动设计与策略优化以提升行车安全与用户体验**。 + + ### 1\. **明确评估范围与数据基础** + + 我们首先通过用户行为数据,量化了不同交互方式(实体按键、语音、大屏)的使用占比,聚焦于**大屏使用率高但体验存疑的功能**,如空调控制、能耗信息查看等。 + 为支撑分析,我们主导完成了相关埋点方案的设计与验收,确保能准确捕获: + + - 操作路径(页面跳转序列) + - 单步操作时长 + - 功能调用入口分布(主界面 vs 快捷菜单) + + ### 2\. **多维评估发现问题** + + 基于“步骤数 + 操作时长”基础指标,我们进一步结合**场景安全要求**进行深度诊断: + + - **问题一:快捷菜单功能可见性不足** + 空调“除湿”功能在快捷栏的操作占比极低,大量车辆从未通过该入口触发。结合用户访谈和界面走查,判断其图标设计缺乏可操作暗示(用户误以为是状态标识而非按钮),**违反了 HMI 的“可发现性”原则**。 + + - **问题二:关键功能操作效率低下** + 手动调节出风口方向平均耗时超过 3 秒,远超 NHTSA 建议的单次视觉离路 ≤2 秒的安全阈值。说明当前交互(如多级滑块或小热区)**增加了认知负荷与操作风险**。 + + - **问题三:高频功能入口过深** + 能耗信息页面虽使用频繁,但需 4 步以上才能进入,违背了“行车高频功能应在 3 步内完成”的交互准则,**影响用户快速获取关键信息的效率**。 + + + ### 3\. **推动优化与效果验证** + + 我们与 UX、工程团队协作,推动以下改进: + + - **图标语义强化**:重新设计除湿功能图标,增加“可点击”视觉线索(如微动效、边框高亮)。上线后,快捷栏使用占比**提升超 3 倍**; + - **信息架构调整**:将能耗页面从三级菜单提升至二级,支持从仪表盘一键呼出; + - **复杂功能专项研究**:针对出风口调节,启动新一轮原型测试,探索手势控制或预设模式替代精细拖拽。 +3. ### 空调的调整; + + 1. 我主导了自动空调退出行为的专项分析。这个项目的核心痛点是:**用户频繁手动接管自动空调,说明算法设定的‘舒适区’与用户真实体感存在偏差**。我的目标是通过量化这种偏差,为热管理控制策略提供精准的优化输入。 + + #### 1\. 定义分析锚点与特征工程 + + 我没有简单对比退出前后的平均值,而是以 **‘用户手动退出自动模式’为事件锚点**,构建了时序特征矩阵: + + - **退出前状态(算法决策)**:提取退出瞬间及前30秒的风速、出风模式、目标温度、压缩机功率等自动控制参数; + - **退出后行为(用户真值)**:记录用户在退出后首次手动调节的目标值,以及后续5分钟内的稳定设定值; + - **环境上下文**:同步关联车外温湿度、光照强度、车速及座舱内多点温度传感器数据。 + + #### 2\. 核心分析方法:偏差归因与场景聚类 + + 通过计算‘用户设定值’与‘算法输出值’的差值,我识别出三类典型退出动机: + + - **风速不适型**:算法风速 > 用户期望(占比最高),尤其在降温初期,算法为快速拉温采用高风速,但用户体感吹风感过强; + - **温度过冲型**:算法目标温度 < 用户期望,常见于冬季制热场景,算法为补偿冷启动过度加热,导致用户燥热; + - **模式冲突型**:自动模式切换出风口方向不符合用户习惯(如制冷时吹脸)。 + + 进一步结合环境数据进行聚类,我发现**60%的风速不适集中在‘夏季上车后10分钟内’且‘车内外温差>8℃’的场景**,说明算法在瞬态响应阶段的舒适性权重不足。 + + #### 3\. 策略优化建议与落地 + + 基于上述洞察,我向热管理团队提出了分层优化方案: + + - **瞬态阶段**:在‘大温差+初始降温’场景下,将风速上限从10档降至7档,并引入30秒缓升斜坡,牺牲部分降温速度换取体感舒适; + - **稳态阶段**:根据用户历史手动修正偏好,建立个性化舒适基线,对高频调低风速的用户自动下调默认风速曲线; + - **交互反馈**:当检测到用户连续2次手动下调风速时,主动弹出‘是否调整为柔风模式’的快捷提示,减少操作步数。 + + #### 4\. 效果验证 + + 新策略OTA上线后,我们跟踪了相同季节条件下的数据:**自动空调平均持续使用时长提升了22%,用户手动退出率下降了35%**,且在用户满意度调研中‘空调舒适性’评分显著提升。这证明了通过数据驱动的策略迭代,能有效提升自动化功能的用户信任度。” + +4. 备用换挡器误触发问题: \ No newline at end of file diff --git a/工作笔记/找工作/小鹏三面.md b/工作笔记/找工作/小鹏三面.md new file mode 100644 index 0000000..e731117 --- /dev/null +++ b/工作笔记/找工作/小鹏三面.md @@ -0,0 +1,47 @@ +  + +1. 对小鹏汽车的了解: + 1. 基本的信息:小鹏汽车成立于2014年; + 2. 今年最重要的变化就是从“造车新势力”向“物理AI公司的转型”,小鹏汽车已经更名为小鹏集团,四大业务支柱:ai汽车、robotaxi、人形机器人和飞行汽车四大块; + 3. 也是在今年,小鹏将智驾中心和智舱中心合并为通用智能中心,为集团提供统一的AI技术平台,为公司全面发展为物理ai科技公司提供助力; + 4. 技术护城河:小鹏一直以来都是以智能驾驶见长, 尤其是新的第二代VLA架构的推出,实现了从视觉信号到车辆控制信号的端到端直连,并且取消了较为昂贵的激光雷达,可以实现优质的智驾技术进一步下探和普及;公司还有自研的图灵AI芯片,算力强劲,并且通过了车规和功能安全认证,是实现公司物理ai重要硬件基础; + 5. 同时,第二代VLA和图灵芯片都获得了大众公司的定点,凸显公司技术能力已经得到友商的认可; + 6. 财务角度:公司在25年q4首次实现了季度盈利; + 7. 图灵芯片750tops的算力; + 8. vla从视觉到车辆控制指令的端到端大模型; +2. 如何看待后面自动驾驶和智能座舱的发展,数据分析能做什么: + 1. 基本的: + 1. 智能驾驶:智驾功能的执行情况(接管情况),智驾coner case的识别的,用户的使用习惯识别实现千人千面的智驾模式; + 2. 智能座舱:智能化功能的渗透率,用户流失率,流式原因的深入分析; + 2. 智驾和座舱的融合发展:定义驾仓协同体验指标体系: + 1. 比如说哪些座舱功能可能影响到驾驶员对接管请求的响应,智舱的某些功能是否加重了驾驶员的认知负荷; +3. 对未来的职业规划: + 1. 在短期,加深对深入理解智驾智舱功能与用户真实场景的闭环关系,并提升自己通过数据驱动业务优化迭代的能力,尽快成为团队中能独当一面的技术骨干; + 2. 长期的话,希望继续在智驾、智舱尤其是驾仓一体这个方向上继续深耕,让自己成为一名技术专家; +4. 通过数据分析影响决策:通过异动分析确定原本认为仓的问题实际上是物流商的问题: + 1. 物流商提前上传签收 + + 1. 过程: + 1. 发现:有多个客退仓子仓质检延迟的罚单和罚金异常激增; + 2. 异动分析: + 1. 发现质检延迟罚单在部分物流商上出现明显聚集,并且这些问题子仓其他物流商的退货单质检延迟没有出现明显上升; + 2. 对物流商逆向轨迹进行分析,发现了聚集物流商存在退货单激增且,大量退货单的轨迹存在异常(如: 最后一次转运轨迹操作时间和签收时间之间间隔极短),且相同时间段内,其他物流商未出现轨迹异常的情况; + 3. 与商务、运营等讨论确认: + 1. 当时正处于黑五之后,退货量激增,部分仓库出现爆单问题; + 2. 问题物流商承认由于爆单,部分操作人员在没有送达仓库前提前点了签收,导致该问题出现; + 4. 后续处理: + 1. 筛选问题物流商的问题单,提交商务团队,由商务团队同事与物流商商议一次性的处罚; + 2. 与商务、运营确定范围,推动主动为仓库服务商进行免罚,防止舆论风险; + 3. 调整质检延迟的开始时间,由物流商上传的签收时间改为仓库上传的收包时间,并且要求仓库提供收包凭证; + 4. 增加对物流商轨迹异常的监控(只监控与仓库考核相关的轨迹节点); +5. 用三个词形容自己: + 1. 谨慎:数据结果交叉验证,没有出过问题; + 2. 快速学习:自学了python、sql和数据分析的基本知识,在一汽的时候,我曾经利用业务时间,在两周内自学了scala语言并基于scala开发了spark向TDengine写入超级表的writer; + 3. 执行力强: +6. 拼多多的经验哪些可以用在新的工作上: + 1. 异动的根因分析; + 2. 构建“监控-干预-迭代”闭环的能力; + 3. 对舆情风险的思考; +7. 缺点: + 1. 过于关注一些细节; + 2. 改善:对问题目标进行分析,明确问题的主线内容,在分析过程中围绕主线内容展开工作,防止自己陷入到对细节的纠结中;在保证主线问题保质保量交付的前提下,再考虑细节,作为锦上添花的内容; \ No newline at end of file diff --git a/工作笔记/找工作/小鹏二面.md b/工作笔记/找工作/小鹏二面.md new file mode 100644 index 0000000..8d5a715 --- /dev/null +++ b/工作笔记/找工作/小鹏二面.md @@ -0,0 +1,120 @@ +  + +1. 自我介绍: + + 老师好,我叫李振洋,2017年毕业于吉林大学车辆工程专业。 + + 虽然过去一年多我在拼多多从事仓库履约风控与质量评价体系的相关工作,但今天面试的是智能座舱方向的数据分析岗,因此我想重点介绍一下我在**集度汽车**期间与座舱智能化高度相关的工作经历。 + + 在集度,我主要对接**整车工程、座舱触点、生产管理与质量**三大部门,完整参与从需求对接、数据获取、清洗分析到报告输出或看板搭建的全链路。 + + 具体在**智能座舱方向**,我聚焦于**功能渗透率、交互便捷性与用户流失归因**三大核心问题。例如: + + - 我们对车机大屏中各项功能的**操作步骤数与完成时长**进行量化分析,评估UI的操作便利性,并提出优化建议; + - 针对自动空调、自动雨刮、电动门等高频触点功能,通过数据下钻分析,识别体验痛点,指导产品迭代; + - 针对用户强感知的能耗与续航问题,我协同业务方确立百公里电耗与续航预估准确率为核心北极星指标,搭建了覆盖全场景的监控与评价体系,并支持对异常波动的高效下钻与根因定位; + - 对于偶发且难以复现的问题(如空调异响),我们通过长期数据埋点,在故障发生时还原**第一现场的车辆状态与用户操作序列**,极大提升了问题定位效率。 + + 此外,我还基于 Python 开发了多套自动化工具,实现关键指标异常自动推送、分析报告自动生成,显著提升了业务团队的响应效率。 + + + 至于拼多多的经历,我主要负责仓库履约风控与质量评价体系建设,通过数据监控、异常识别和闭环干预机制,保障履约合规性、降低平台风险,比如我们会监控仓库的履约质量、履约时长、异常单比例等等,来引导仓库合规履约,确保用户的体验,防止仓库作弊等等 + + +  + +1. 数据预处理都做了哪些内容: + + 1. 去重:每分钟只保留一个数据,按业务需求进行处理,一般取最大值,对于能耗相关的电流、电压等取均值,对于加速度保留两个值,一个最大一个最小; + 2. 异常值处理: + 1. 超出物理限制、空值:一般做剔除,如果业务上有需要可以做线性插值、取上一个有效值(状态); + 2. 标准化; + 3. 数据分段: + 1. 行程划分; + 2. 充电起止点; + 3. 放电起止点; +2. 为什么要做这个分析,目的和后续用途; + +3. 用车场景库 + + 1. 动态用车: + + 1. 自动驾驶使用统计: + 2. 高速工况: + 3. 城市工况: + 2. 行程合并: + + 1. 背景:按车辆模式是否为driving划分会导致行程碎片化,比如司机临时停车再上车,其实是一段行程,但是会被切成两段,导致对用户习惯判断的错误; + 3. 能耗的影响(温度在25度左右,不开启空调,不用智驾):相关性分析 + + 1. 相对正加速度; + 2. 急加速次数; + 3. 急减速次数; + 4. 行程环境(城市、高速、拥堵); + 5. 平均车速; + 6. 最高车速; + 7. 怠速时间占比; + 8. 制动能量回收设置(这个是环境变量); + 9. 行程环境:判断整个行程用户的用车情况,高速、城市和拥堵, 行驶里程大于10km的行程; + 1. 平均车速; + 2. 最高车速; + 3. 车速在80km/h以上行驶里程占比; + 4. 怠速时间占比; + 5. 行驶里程; + 6. 加减速切换,即加速之后紧接着就减速,对应严重拥堵情况; + 4. 驾驶风格识别模型: + 1\. 模型: + 1\. 数据指标:当车速大于15km/h,且总行驶里程大于10km,最大加速度、平均车速(不计怠速时间)、加速度方差、平均车速方差、最大冲击度、最大冲击度方差、每公里急加速次数/急减速次数、最大方向盘转角速度; + 2\. 数据预处理: + 1\. 归一化; + 2\. PCA; + 3\. kmeans聚类; + 4\. 验证:找同事开车进行实车验证,由其他同事打分; + + 5. 续航估计准确率: + + 1. 续航里程变化量与实际里程的比值; + 2. 影响因素: + 1. 电池类型; + 2. 行驶里程,特别短的计算不准; + 3. 环境温度、驾驶激烈程度(相对正加速度)、电池健康度 + 6. ``` + 1. 能耗: + 1. 能耗评价体系:电池、电机、热管理、行驶工况评价,与CLTC之间的差距; + 1. 北极星:整车能耗(百公里能耗水平) + 2. 一级指标: + 1. 电机能耗 + 2. 热管理能耗 + 3. DCDC高压侧能耗 + 4. 电池SOC与能耗匹配情况 + 5. 用户行为 + 3. 二级指标 + 1. 电机 + 1. 电机综合效率 + 2. 电机制动能量回收效率 + 2. DCDC高压侧能耗: + 1. DCDC高低压侧转换效率 + 2. DCDC低压侧用电器 + 1. 热管理低压侧功率:电池水泵、电机水泵、鼓风机、风扇 + 2. 其他低压侧功能使用情况:座椅加热、哨兵、ACU + 3. 热管理: + 1. 座舱热管理功率 + 2. 电池热管理功率 + 4. 用户行为: + 1. 行驶工况 + 2. 驾驶风格 + 3. 空调使用与设置 + 4. 制动能量回收设置 + ``` + + 7. 3\. 驾驶事件识别模型: + + 1. 模型: + 1. 驾驶工况: + 1. 以2分钟切分工况段; + 2. 根据最大方向盘转角、最大方向盘转角速度和最大侧向加速度三个变量区分直行和侧向工况,根据不同车速点做选取不同阈值,就分两类(直行和侧向),车速点 40,60,80,100(要求车速大于15小于100km/h), 不同车速点之间采用线性插值; + 3. 直线工况:根据不同车速范围划分加速度阈值,取90百分位的加速度值作为阈值基础,取0.5m/s2作为回滞; + 4. 侧向工况:换道、车道保持、转向和其他,支持向量机(高斯核、OVO(没有数据不平衡的问题,总共是(4\*(4-1)/2)6个分类器)、软间隔、hinge损失函数), + 1. 指标 最大侧向加速度、最大质心转向角度、最大方向盘转角、方向盘转角速度; + 2. 训练、验证数据采集:实车实验,can信号收集,实验工况记录及视频录像; + 3. 评价:使用macro-f1作为评价指标,调试超参数C和γ; \ No newline at end of file diff --git a/工作笔记/找工作/市场分析准备.md b/工作笔记/找工作/市场分析准备.md new file mode 100644 index 0000000..f237d6a --- /dev/null +++ b/工作笔记/找工作/市场分析准备.md @@ -0,0 +1,71 @@ +1. SWOT: + 1. 内部优势 + 1. 高端品牌定位,用户忠诚度高,服务口碑非常好; + 2. 换电模式有差异化优势,补能效率高,并且可以在一定程度上灵活更换电池; + 3. 乐道和萤火虫下沉到中端和低价市场,乐道目前销量不错,*蔚来*、乐道、萤火虫的长期*销量*结构预期为35%、55%和10%; + 4. 已经连续两个季度盈利,现金储备充足; + 5. 个人感受:品牌较少参与网络撕逼; + 2. 内部劣势: + 1. 单车成本高; + 2. 智能驾驶落地稍慢,无图方案还没有推送; + 3. 外部机会: + 1. 国家对换电技术的支持和补贴,强调一下最新的《2026汽车标准化工作要点》中有多次提到换电兼容;国标《电动汽车换电安全要求》; + 2. 出海机会; + 3. **软件与服务收入,尤其是Baas收入** + 4. 外部威胁: + 1. 竞争加剧,原材料价格上涨,挤压利润空间; + 2. 贸易摩擦加剧,关税、保护性和歧视性的贸易法规(电池护照、碳足迹阈值、以及对应带来的合规成本、最新的投资规定); + +| 类型 | 策略方向 | +| --- | --- | +| SO(进攻) | 利用换电+高端服务优势,加速欧洲高端市场渗透;借三品牌矩阵抢占不同细分市场增量。 | +| ST(防御) | 通过软件订阅(如NOP+、高级座舱功能)提升单车收入,对冲硬件价格战压力。 | +| WO(改善) | 加快乐道/萤火虫渠道下沉,联合第三方共建三四线城市服务网络;优化供应链降本。 | +| WT(避险) | 推动换电标准国际化,绑定政策红利;加强与宁德时代等电池厂战略合作,锁定原材料成本。 | + +  + +2\. PESTEL: + +1. 1. P政治因素: + 1. “双碳”; + 2. 换电; + 3. 出海政策支持; + 4. 关税; + 5. 地方保护主义; + 2. E经济因素: + 1. 高端 + 3. S社会: + 4. T技术: + 5. E环境: + 6. L法规: +2. 常用的KPI: + 1. 市占率; + 2. 渗透率; + +| 维度 | 关键行动建议 | +| --- | --- | +| 政治+环境 | 加速海外本地化生产(如匈牙利工厂),规避关税并满足欧盟电池法 | +| 经济+社会 | 通过乐道品牌下沉,结合“换电+服务包”降低三四线用户门槛 | +| 技术+法律 | 推动NOP+订阅制,明确用户协议中的责任边界,降低法律风险 | + +2.  净推荐值(NPS): + +$NPS=(\frac{推荐人群}{总人群}) - (\frac{贬损者人数}{总人群}) \times 100\%$ + +  + +3\. 问界车型价格区间: + +1. M5: 22~25万 +2. M6: 25~30万 +3. M7: 主打30~35万,有两款低配无激光雷达的在24~29万; +4. M8:35~45万 +5. M9:48~55万,加长版50万~65万 + +  + +4\. 尚界: + +1. Z7/Z7T:ET5/ET5T, 21~30万; +2. h5:15~20万 \ No newline at end of file diff --git a/工作笔记/找工作/拼多多工作整理.md b/工作笔记/找工作/拼多多工作整理.md new file mode 100644 index 0000000..30daa3d --- /dev/null +++ b/工作笔记/找工作/拼多多工作整理.md @@ -0,0 +1,36 @@ +尊敬的面试官您好,感谢您给我这次面试机会。 + +我在temu,主要从事**仓库履约风控与质量评价体系**相关的工作,核心是通过数据监控、异常识别、闭环机制设计,提升履约合规性、降低运营风险和平台资金风险。 + +我围绕三个核心模块展开工作: + +**第一,客退仓履约的智能风控体系建设。** +参与设计和建设覆盖入库,出库全流程的风控体系。在入库环节,我通过异常称重识别逻辑,实现对异常账单的实时拦截;同时设计了未拆包点数的识别与处罚机制,能够监控仓库和质检员的异常操作。出库环节,我重点设计了销毁出库的异常监控系统,我们的销毁出库分为两类计费模式,对于按箱计费的模式,我们设计了低装载率审核和处罚机制,利用图像算法粗筛再由人工审核;对于按重量计费的模式,建立重量异常异常识别标准与处罚规则,综合考虑称重历史、物流商重量等信息,防止服务商虚报重量;在调拨出库上,我们结合轨迹信息与打托装柜记录,识别虚假调拨行为,并对调拨回国的商品进行监控,对丢件调包空包等问题进行统计与处罚。此外,我还通过反馈数据持续优化装载率识别算法,提升了监控的准确率与召回率,我们第一期优化主要针对算法打标不确定的情况做优化,将不确定率由30%多下降到不足10%,形成了“监控→识别→预警→落地→迭代”的闭环。 + +**第二,认证仓履约质量评价体系。** +从履约及时率、履约时长、揽收率、滞留时间、发货准确性等维度构建评价指标,并建立履约评价分体系,对低于大盘的仓库触发预警,对长期不达标的执行处罚。建立了巡仓优先级判断逻辑,通过风险评分模型自动标识高风险仓库并建议调整巡仓频率,如对新仓、欺诈和虚化发货等履约问题的仓提高巡仓频率。在设计上,我们实现了自动预警和处罚机制,对未及时缴纳保证金、质量持续不达标及严重履约风险的仓库自动触发处罚。在退仓环节,我会校验履约及处罚情况,评估保证金退回风险。同时,我搭建了业务监控报表,支撑日常运营决策,形成“评价→预警→干预→处罚→退仓风控”的全流程闭环。 + +**第三,卖家履约质量监控。** +我从发货行为和售后反馈两个维度进行监控。发货侧,我识别利用规则漏洞(如偏远地区长考核时效)规避延迟履约处罚的行为,防止不公平竞争。售后侧,我监控用户进线情况,对集中反馈问题进行归因分析,识别履约问题店铺并执行处罚;并通过用户反馈与处罚项的交叉验证,发现未被识别的违规行为,提升异常订单的召回率。我还会统计店铺处罚情况,对高风险店铺重点处理。同时搭建业务监控看板,可视化展示处罚进度与业务波动,形成“行为监控→用户反馈→交叉验证→风险处置→看板可视化”的闭环。 + +  + +2\. 对于装载率审核算法应该追求高精度还是高召回 + +  + +3\. 要补充的内容: + +1. 1. 商家仓地址治理:危害对其他商家不公平的优势、平台可能要补运费造成资金损失; + 1. 筛选违规使用平台低价面单的发货地址,交由运营核实拉黑; + 2. 对治理结果的影响进行分析,是否达到了预期的结果(除部分特批地址外,违规直链单基本绝迹),对发货量的影响,确定商家的应对策略(使用其他低价物流商替换,转移到新地址和店铺发货) + 3. 挖掘有可能可以转化为合作仓的商家,使用非认证仓仓库的; + 2. 未拆包点数; + 3. 备货违规; + 4. 退货仓异常监控; + +  + +  + +1. 日常业务监控与异动分析:监控合作仓、客退仓的业务变化情况,对; \ No newline at end of file diff --git a/工作笔记/找工作/数据产品经理.md b/工作笔记/找工作/数据产品经理.md new file mode 100644 index 0000000..814eb1f --- /dev/null +++ b/工作笔记/找工作/数据产品经理.md @@ -0,0 +1,52 @@ +各位老师好,我叫李振洋,2017年硕士毕业于吉林大学车辆工程专业,目前就职于一汽南京科技开发有限公司,目前我主要负责驾驶行为分析相关的产品开发,驾驶行为分析这个产品呢,主要功能是通过分析驾驶员的驾驶行为与行车安全和能耗之间的关系,引导驾驶员改善驾驶习惯。在这个产品中呢,我同时承担产品经理和数据算法开发两项工作。在产品经理这方面呢,负责PRD文档编写、原型图设计等,除此之外呢,我还负责对产品的功能体系和技术架构进行比较大的调整,功能项进行了精简和调整,;同时,我们对驾驶行为和行车安全及能耗做了相关性和关联分析,并根据分析结果,重新设计了驾驶行为的评价体系;在数据算法这方面呢,我们基于 SVM、聚类、DTW、RNN网络等开发驾驶工况和行驶环境识别、不良驾驶行为识别、驾驶风格识别、用路线识别等算法。 除了驾驶行为分析这个产品之外呢,我还负责和参与了两个产品的开发,一个是主动人体健康管理,这个项目里,我主要负责人体健康管理产品0~1产品调研、竞品分析、产品架构,并且组织供应商技术交流,选定传感器、确定数据中台的设计方案等;另一个是伏羲大数据平台中驾驶行为相关模块的开发,伏羲大数据平台是一汽自研的车联大数据应用平台, 支撑数据驱动研发概念落地,负责驾驶行为分析模块数据指标设计、数据拉取、数据清理、数据计算及入库等工作,设计安全、 能耗、 辅助驾驶和舒适 4 个子模块 20 余项指标; 就我个人,我是一个开朗、外向的人,可以很快的融入不同的团队。在工作上,我是一个认真负责,能吃苦耐劳的人。同时呢,我也是一个渴望学习新知识并会学习的人,非常愿意面对全新的挑战。 + +数据清洗都做了哪些工作? + +mqtt协议和http协议; + +比较困难的工作点,如何解决的; + +有创新性的工作; + +为什么想来做产品经理; + +1. 建立分析体系 + + 1. 流程:明确分析目的和思路——数据收集——数据处理——数据分析——数据展现——报告撰写 + + 2. 例子:能耗相关性分析:要分析哪些驾驶行为与能耗相关——根据车辆动力学和电驱系统特性粗选指标——收集数据——相关性分析、因子分析——撰写分析报告 + + 3. 常用方法: + + 1. 趋势分析; + + 2. 多维分解; + + 3. 用户分群; + + 4. 漏斗分析; + + 5. 留存分析; + + 6. AB 测试; + +2. 指标字典 1. 确定分析指标——明确指标的维度和口径——指标评审——运营指标字典 2. 例子:伏羲大数据平台:分析APA系统的使用情况—— + +3. 数据分析平台建设 + + 1. 数据采集、数据整合、数据加工、数据可视化 +4. 大数据处理流程: + + 1. 数据生产 + + 2. 数据采集 + + 3. 数据预处理 + + 4. 数据储存 + + 5. 数据挖掘、统计与分析 + + 6. 数据ETL与存储关系系数据库 + + 7. 数据可视化 \ No newline at end of file diff --git a/工作笔记/找工作/整理思路.md b/工作笔记/找工作/整理思路.md new file mode 100644 index 0000000..15b1c5d --- /dev/null +++ b/工作笔记/找工作/整理思路.md @@ -0,0 +1,171 @@ +1. 自我介绍 老师好,我叫李振洋,17年毕业于吉林大学车辆工程专业,现在上海集度汽车有限公司任数据分析师一职,在这期间我主要负责整车工程、座舱触点、生产管理与质量三个部门的数据分析任务,包括从需求对接、需求分析、数据获取、预处理、分析到撰写分析报告或者搭建看板;对于整车工程,我与业务方同事合作,设计建立北极星评价指标,并围绕北极星指标建立完整的评价体系,对整车能耗、续航里程估计准确性等用户感知较强的问题进行持续监控,对异常波动进行归因分析,为业务部门提供精准的优化建议,支持业务迭代升级。对于座舱触点,我们对智能化功能的渗透率进行分析,并对智能化功能的用户流失原因进行下钻分析,如退出空调自动挡、雨刮自动挡、关闭电动开门等;对于生管与质量部门,我们主要通过数据分析支持其解决用户抱怨问题,比如空调震动等;对于一些偶发难以复现的故障进行长期监控,提供故障发生时第一现场的车辆状态与用户操作数据;此外,会对车辆整个生产、交付环节中的用时、成本进行分析,提出卡点问题,促进业务的优化;此外,我们还会进行专题数据分析,通过大数据,探索用户驾驶风格、用车习惯等信息,并指导车辆功能设计和零部件选型,如电池加热策略更新、NVH优化方向、DCDC选型、VAVE等;最后,我们基于python等工具开发了一系列的辅助工具,实现重点业务指标、问题的自动推送,业务报告的自动生成,提升业务团队的效率;这是我在集度这边的一些主要工作内容。 + +2. 做过的工作, + + 1. 整车工程 + + 1. 能耗: + + 1. 能耗评价体系:电池、电机、热管理、行驶工况评价,与CLTC之间的差距; + + 1. 北极星:整车能耗(百公里能耗水平) + + 2. 一级指标: + + 1. 电机能耗 + + 2. 热管理能耗 + + 3. DCDC高压侧能耗 + + 4. 电池SOC与能耗匹配情况 + + 5. 用户行为 + + 3. 二级指标 + + 1. 电机 + + 1. 电机综合效率 + + 2. 电机制动能量回收效率 + + 2. DCDC高压侧能耗: + + 1. DCDC高低压侧转换效率 + + 2. DCDC低压侧用电器 + + 1. 热管理低压侧功率:电池水泵、电机水泵、鼓风机、风扇 + + 2. 其他低压侧功能使用情况:座椅加热、哨兵、ACU + + 3. 热管理: + + 1. 座舱热管理功率 + + 2. 电池热管理功率 + + 4. 用户行为: + + 1. 行驶工况 + + 2. 驾驶风格 + + 3. 空调使用与设置 + + 4. 制动能量回收设置 + + 2. 续航里程估计准确性影响因素:行驶里程、环境温度、驾驶激烈程度、电池健康度 + + 3. 驾驶风格评价: + + 1. 与能耗的关系:SVM分类; + + 2. 聚类分析 + + 4. 用户工况提取: + + 1. 车辆的行驶工况: + + 1. 不同路段的行驶时间占比、不同的特征(车速、加速度); + + 2. 不同温度环境下用户的加速需求,针对电池低温下功率受限,调整加热策略; + + 2. 用户用车场景: + + 1. 静态:露营、小憩、游戏模式的使用; + + 2. 动态:智能驾驶(开启的时间、持续里程) + + 2. 电池: + + 1. 算法有效性评估: + + 1. 动态矫正评估 + 2. 异常报警监控 + + 3. NVH: + + 1. 用户常用工况提取; + + 2. 空调系统异常震动原因分析; + + 4. 人机:屏幕便利性 + + 5. 商属:乘坐舒适性问卷分析; + + 2. 触点: + + 1. 渗透率 + + 2. 智能功能流失原因: + + 1. 雨刮:刮速、行驶工况 + + 2. 自动空调:吹风模式、内外循环 + + 3. 电动开门:开门速度、开门角度小 + + 3. 生管、质量 + + 1. 偶发问题监控:胎压系统报警、异常破冰激活 +3. 能力证明: + + 1. 项目管理: + + 1. 周例会:确定上周的工作进展、讨论新出现的问题、讨论卡点并确定下一步的行动计划; + + 2. 预警机制; + + 3. 排期:数据获取与预处理、分析与描述、报告或看板; + + 4. 优先级:公司的重点(用户的抱怨、公司下一阶段重点任务),接下来的行动急迫性,对业务方的贡献度(投入产出比,询问业务方拿到数据后能做哪些工作); + + 2. 专业成就: + + 1. 集度: + + 1. 搭建了完整的整车能耗评价和分析体系,这个分析体系一方面探查了整车能耗较高的组件、工况,为后续产品优化提供了明确的方向,另一方面在应对客户抱怨等方向上极大的提升了业务部门的工作效率,得到业务部门领导和同事的广泛好评; + + 2. 难点:时间紧、任务重,几乎从零开始; + + 3. 解决方法:与业务方合作,根据需求的紧迫程度和前置条件的满足度确定开发计划,并行推进数据采集、校验、数据分析、看板搭建等工作,并且两天与各个相关方碰头一次,确定业务进度、卡点及下一步行动方案; + + 4. 结果:两周的时间从0到1搭建起来整车能耗评价体系,完成看板搭建,尤其对能耗问题较严重的热管理系统进行了深入的拆解,帮助业务部门明确了下一步的优化方向,并且协助业务部门成功应对了车辆上市初期较多的能耗抱怨问题(因为是冬天上市交车,能耗问题、尤其是续航打折、充电慢等问题较为突出); + + 2. 实时驾驶行为评价,过去的驾驶行为产品需要等待车辆停止并熄火20分钟后才能呈现结果,但我们的新产品可以在行车过程中向用户显示信息,并且在车辆熄火后几乎立即显示评价结果。为了实现这一目标,我们进行了大规模的技术架构调整,引入了先进的技术方案,如边缘计算和流处理。然而,我们在这个过程中面临了许多技术难题,例如实时软件的效率不足、软件不够稳定,以及其他部门的阻力。为了解决这些问题,我们优化了软件代码,提高了效率和稳定性,并通过合理的产品设计来避免软件问题对用户体验造成严重影响。我们还采用了调研等方法来证明我们的设计合理性和必要性,并与其他部门的同事一起讨论技术方案,试图找到既能减少工作量又能满足我们需求的解决方案; + +4. 使用过的算法和数据分析方法: + + 1. 聚类: + + 1. kmeans、密度聚类 + 2. 回归分析: + + 1. 逻辑回归 + 3. 相关性分析 + + 4. 支持向量机 + + 5. 隐马尔可夫模型 + + 6. D-S证据理论 + + 7. 漏斗模型 + +5. 如何做一个完整的分析: + + 1. 目标确定 + + 2. 数据获取,埋点、获取途径、质量验证 + + 3. 数据预处理,异常值处理、打标签 + + 4. 数据分析与描述,数据情况描述、数据变化、可视化 + + 5. 总结结论及报告编写、搭建看板 + +6. 问题: + + 1. 数据产品的范围? \ No newline at end of file diff --git a/工作笔记/找工作/江淮.md b/工作笔记/找工作/江淮.md new file mode 100644 index 0000000..64fc6e1 --- /dev/null +++ b/工作笔记/找工作/江淮.md @@ -0,0 +1,112 @@ +老师好,我叫李振洋,2017年毕业于吉林大学车辆工程专业。 + + 虽然过去一年多我在拼多多从事仓库履约风控与质量评价体系的相关工作,但今天面试的汽车行业的岗位,因此我想重点介绍一下我在**集度汽车**和之前在整车厂期间的工作经历。 + + 在集度,我主要对接**整车工程、座舱触点、生产管理与质量**三大部门,完整参与从需求对接、数据获取、清洗分析到报告输出或看板搭建的全链路。 + + - 在智能座舱方向,我们对车机大屏中各项功能的**操作步骤数与完成时长**进行量化分析,评估UI的操作便利性,并提出优化建议; + - 在智能座舱方向,针对自动空调、自动雨刮、电动门等高频触点功能,通过数据下钻分析,识别体验痛点,指导产品迭代; + - 在与整车工程的合作仓,针对用户强感知的能耗与续航问题,我协同业务方确立百公里电耗与续航预估准确率为核心北极星指标,搭建了覆盖全场景的监控与评价体系,并支持对异常波动的高效下钻与根因定位; + - 对于偶发且难以复现的问题(如空调异响),我们通过长期数据埋点,在故障发生时还原**第一现场的车辆状态与用户操作序列**,极大提升了问题定位效率。 + + 此外,我还基于 Python 开发了多套自动化工具,实现关键指标异常自动推送、分析报告自动生成,显著提升了业务团队的响应效率。 + + 此外,我在上汽时也做了三年的仪表dre,主导了荣威和名爵多款车辆仪表的开发工作,对车辆仪表和智能座舱的开发工作也有深入的了解。 + + + +1. 数据预处理都做了哪些内容: + + 1. 去重:每分钟只保留一个数据,按业务需求进行处理,一般取最大值,对于能耗相关的电流、电压等取均值,对于加速度保留两个值,一个最大一个最小; + 2. 异常值处理: + 1. 超出物理限制、空值:一般做剔除,如果业务上有需要可以做线性插值、取上一个有效值(状态); + 2. 标准化; + 3. 数据分段: + 1. 行程划分; + 2. 充电起止点; + 3. 放电起止点; +2. 为什么要做这个分析,目的和后续用途; + +3. 用车场景库 + + 1. 动态用车: + + 1. 自动驾驶使用统计: + 2. 高速工况: + 3. 城市工况: + 2. 行程合并: + + 1. 背景:按车辆模式是否为driving划分会导致行程碎片化,比如司机临时停车再上车,其实是一段行程,但是会被切成两段,导致对用户习惯判断的错误; + 3. 能耗的影响(温度在25度左右,不开启空调,不用智驾):相关性分析 + + 1. 相对正加速度; + 2. 急加速次数; + 3. 急减速次数; + 4. 行程环境(城市、高速、拥堵); + 5. 平均车速; + 6. 最高车速; + 7. 怠速时间占比; + 8. 制动能量回收设置(这个是环境变量); + 9. 行程环境:判断整个行程用户的用车情况,高速、城市和拥堵, 行驶里程大于10km的行程; + 1. 平均车速; + 2. 最高车速; + 3. 车速在80km/h以上行驶里程占比; + 4. 怠速时间占比; + 5. 行驶里程; + 6. 加减速切换,即加速之后紧接着就减速,对应严重拥堵情况; + 4. 驾驶风格识别模型: + 1\. 模型: + 1\. 数据指标:当车速大于15km/h,且总行驶里程大于10km,最大加速度、平均车速(不计怠速时间)、加速度方差、平均车速方差、最大冲击度、最大冲击度方差、每公里急加速次数/急减速次数、最大方向盘转角速度; + 2\. 数据预处理: + 1\. 归一化; + 2\. PCA; + 3\. kmeans聚类; + 4\. 验证:找同事开车进行实车验证,由其他同事打分; + + 5. 续航估计准确率: + + 1. 续航里程变化量与实际里程的比值; + 2. 影响因素: + 1. 电池类型; + 2. 行驶里程,特别短的计算不准; + 3. 环境温度、驾驶激烈程度(相对正加速度)、电池健康度 + 6. ``` + 1. 能耗: + 1. 能耗评价体系:电池、电机、热管理、行驶工况评价,与CLTC之间的差距; + 1. 北极星:整车能耗(百公里能耗水平) + 2. 一级指标: + 1. 电机能耗 + 2. 热管理能耗 + 3. DCDC高压侧能耗 + 4. 电池SOC与能耗匹配情况 + 5. 用户行为 + 3. 二级指标 + 1. 电机 + 1. 电机综合效率 + 2. 电机制动能量回收效率 + 2. DCDC高压侧能耗: + 1. DCDC高低压侧转换效率 + 2. DCDC低压侧用电器 + 1. 热管理低压侧功率:电池水泵、电机水泵、鼓风机、风扇 + 2. 其他低压侧功能使用情况:座椅加热、哨兵、ACU + 3. 热管理: + 1. 座舱热管理功率 + 2. 电池热管理功率 + 4. 用户行为: + 1. 行驶工况 + 2. 驾驶风格 + 3. 空调使用与设置 + 4. 制动能量回收设置 + ``` + + 7. 3\. 驾驶事件识别模型: + + 1. 模型: + 1. 驾驶工况: + 1. 以2分钟切分工况段; + 2. 根据最大方向盘转角、最大方向盘转角速度和最大侧向加速度三个变量区分直行和侧向工况,根据不同车速点做选取不同阈值,就分两类(直行和侧向),车速点 40,60,80,100(要求车速大于15小于100km/h), 不同车速点之间采用线性插值; + 3. 直线工况:根据不同车速范围划分加速度阈值,取90百分位的加速度值作为阈值基础,取0.5m/s2作为回滞; + 4. 侧向工况:换道、车道保持、转向和其他,支持向量机(高斯核、OVO(没有数据不平衡的问题,总共是(4\*(4-1)/2)6个分类器)、软间隔、hinge损失函数), + 1. 指标 最大侧向加速度、最大质心转向角度、最大方向盘转角、方向盘转角速度; + 2. 训练、验证数据采集:实车实验,can信号收集,实验工况记录及视频录像; + 3. 评价:使用macro-f1作为评价指标,调试超参数C和γ; diff --git a/工作笔记/找工作/现代科魔二面.md b/工作笔记/找工作/现代科魔二面.md new file mode 100644 index 0000000..9a1c6b6 --- /dev/null +++ b/工作笔记/找工作/现代科魔二面.md @@ -0,0 +1,112 @@ + +1. 远控功能分析: + 1. 数据情况: + 1. 车辆销售:10000台 + 2. app下载量:9500 + 3. app注册量:8500 + 4. 远控功能使用:6500 + 5. 30日回访:1500 + 2. 口径定义: + 1. 北极星指标: + 1. 30日回访率:30日内回访远程功能用户/新增注册用户数; + 2. 过程指标: + 1. app下载率:下载app的用户/新销售车辆数 + 2. app注册率:app注册的用户/app下载用户数 + 3. 远程控制使用率:曾使用远程控制功能的用户/app注册用户 + 4. 回访率:回访远控功能的用户/曾使用远控功能的用户 + 3. 问题分析: + 1. 漏斗图: + 1. 发现问题: + 1. 从车辆销售到app注册中间流失了1500名用户,比例较高; + 1. 可能原因1:门店没有按sop要求引导用户完成从app下载到注册的全过程; + 1. 验证的指标:按门店统计未完成注册的车辆情况,查看是否有店铺聚集; + 2. 解决方案:向门店进一步宣贯提车的sop要求,将app下载和注册率纳入门店考核(这里需要和门店运营协商); + 3. 验证:宣贯后持续监控门店的未完成注册车辆占比是否下降; + 2. 可能原因2:注册步骤过于繁琐,导致用户不愿意完成注册; + 1. 验证指标:统计注册过程中,用户需要进行的实际操作步骤和操作时长的中位数; + 2. 解决方案:在保证合规的前提下,推动简化注册步骤; + 3. 验证: + 1. 设计A/B TEST实验,验证设计思路是否正确; + 2. 远控功能的使用率较低: + 1. 可能原因1: 对远控功能的宣贯不足,用户不了解该功能; + 1. 解决方案:增加对远控功能的宣传,比如增加手机app的推送信息,如:「夏天天热,可能尝试一下远程开启空调」; + 2. 验证: + 1. 设计A/B test实验,验证增加推送用户和未增加推送用户在远控功能的使用上是否有区别; + 2. 可能原因2: 远控功能入口不够明显,用户不太容易找到: + 1. 验证指标:统计进入远控功能界面,用户需要进行的实际操作步骤和操作时长的中位数; + 2. 解决方案: + 1. 推动app修改远控入口设计,增加远控功能的快捷入口; + 3. 验证: + 1. 统计用户通过快捷入口操作远控功能的比例; + 2. 统计修改前后用户使用远控功能的比率是否上升; + 3. 可能原因3: 用户确实没有远控功能的需求: + 1. 验证指标: + 1. 用户是否在实际用车中使用了远控提供的功能,如:用户在上车后是否在高温环境下有以下操作: + 1. 空调开启,但是乘客未上车,运行一段时间后,乘客才上车; + 2. 车辆刚启动时,空调风速开到最大,温度也设置的很低,行驶一段时间后,空调风速调小温度也调高; + 2. 在设想的使用场景下,远控功能的使用率是否有上升; + 2. 解决方案: + 1. 复盘并进一步下钻没有需求的用户情况,比如:用户年龄、用车地域等,分析总结产品定义的问题 + 3. 30日回访率极低: + 1. 可能原因1: 用户使用的需求不足,同上一节的可能原因3; + 2. 可能原因2: 操作繁琐,同上一节的可能原因2; + 3. 可能原因3: 操作失败的概率较高,导致用户不愿意使用该功能: + 1. 验证指标: + 1. 远控设置成功率:远控功能设置成功的次数/用户设置远控功能的次数; + 2. 解决方案: + 1. 进一步下钻分析远控失败的原因,并推动业务部门进行修复: + 1. 用户请求远控之后,车辆是否整车唤醒; + 2. 唤醒后,TBOX是否正确发出了请求信息; + 3. 网关是否正确转发了请求信息; + 4. 控制器是否正确响应了对应的请求; + 5. 统计失败原因占比,如整车状态是否满足远控功能的使用前提,如电量/油量是否充足等; + 6. 前四项可以做成一个漏斗图,第五项可以做成饼状图; + + +2. 数字钥匙: + 1. 数据情况: + 1. 车辆销售:10000台 + 2. app下载量:9500 + 3. app注册量:8500 + 4. 数字钥匙注册:5000 + 2. 口径: + 1. 北极星指标: + 1. 数字钥匙解锁渗透率:用户使用数字钥匙解锁车门的次数/用户解锁车门的总次数 + 2. 辅助指标:数字钥匙使用用户占比:使用数字钥匙解锁车门的用户/数字钥匙注册用户数; + 3. 问题分析: + + 1. 数字钥匙注册量较低,从app注册到数字要是注册流失3500名用户,流失率41.2%; + 1. 可能原因1: 店铺未按sop要求引导用户完成数字钥匙的注册; + 1. 验证方法:按门店统计未完成注册的车辆情况,查看是否有店铺聚集; + 2. 解决方案:向门店进一步宣贯提车的sop要求,将数字钥匙注册率纳入门店考核(这里需要和门店运营协商); + 3. 验证:宣贯后持续监控门店的未完成注册车辆占比是否下降; + 2. 可能原因2:注册数字钥匙过程过于繁琐导致用户放弃注册; + 1. 验证方法:统计在数字钥匙注册过程中,用户操作步骤的中位数和操作时长的中位数; + 2. 解决方案: + 1. 设计a/b test实验,验证注册过程繁琐是用户放弃注册的原因; + 2. 验证后,推动业务部门优化数字钥匙的注册流程; + 3. 验证方案: + 1. 除a/b test以外,在优化后流程上线后持续监测数字钥匙的注册率是否上升; + 3. 可能原因3: 手机品牌系统、蓝牙标准等差异导致注册时产生兼容性问题; + 1. 验证方法:按手机品牌、系统、蓝牙标准等方案对数字钥匙的注册情况进行统计,检查不同的品牌、系统之间是否存在注册差异; + 2. 解决方案: + 1. 对销量前20的手机进行专门适配,确保保有量大的手机可以稳定的使用数字钥匙功能; + 2. (假设)注册用户中,数字钥匙解锁渗透率低: + 1. 可能原因1:数字钥匙解锁成功率较低; + 1. 验证指标:验证流失用户(定义为:使用过数字钥匙解锁,之后30日之内未再使用该功能)在流失前曾遇到解锁失败的比例; + 2. 解决方法: + 1. 进一步下钻失败原因,探寻占比高的问题,推动业务方解决; + 1. 手机系统信息,如品牌、操作系统版本、蓝牙协议版本等; + 2. 蓝牙等信号强度变化情况,验证手机与车机连接稳定性; + 3. 车辆执行层:tbox、网关、执行器等故障状态; + 3. 验证方案: + 1. 持续监控问题优化后,数字钥匙解锁渗透率是否有上升; + +3. 共性分析: + 1. 从用户画像角度分析用户对远控、数字钥匙等接受程度; + 1. 基本信息:按年龄、性别等基本信息对用户对远控、数字钥匙等功能的使用和接受程度进行拆分; + 2. 用户画像: + 1. 如在周一到周五期间,每日以较为固定的时间在两个坐标点之间行驶,可以打标签为「上班族」; + 2. 如在每次ota更新时,都在第一时刻更新,并在更新后立刻尝试新功能,可以打标为「科技达人」; + 3. 目的:为在未来面向不同目标用户的车型设计上提供指导意见; + diff --git a/工作笔记/找工作/蔚来-市场分析.md b/工作笔记/找工作/蔚来-市场分析.md new file mode 100644 index 0000000..11ab218 --- /dev/null +++ b/工作笔记/找工作/蔚来-市场分析.md @@ -0,0 +1,28 @@ +您好!我叫李振洋,毕业于吉林大学车辆工程专业,过去1年多时间是在TEMU这边主要负责海外认证仓和客退仓的风控策略开发。 + +首先呢,我们主导搭建了TEMU海外认证仓和客退仓的日常业务监控与异动归因分析体系。我们会从业务量、异常单量比例、履约时效准确率等多个维度对业务进行日常的监控,并对业务异动进行异动归因,通过贡献度拆解等,下钻到区域、品类、物流商、店铺等维度,快速定位异动的根本原因,并与业务部门一起对异动进行及时干预。并且,我们还建立了对应的线上报表体系,可以支持业务部门快速查询日常运行数据。 + +此外,我们设计并落了一套客退仓的风控机制和运营策略。例如,在出库环节,我们有一个销毁出库的业务,这个业务分为按重量计费和按箱数计费两种计费方式,我们分别对方式建立了风控机制,对于按重量计费的,开发重量异常的识别方法,并设计了处罚机制。对于按箱数计费的,我们引入AI图像算法,对服务商上传的出库凭证进行粗筛,识别其中装载率不达要求的箱子,在这个基础上,我结合运营的人工复合结果,与算法同事一起对识别算法进行优化,显著提升监控准确率与召回率,形成“监控→识别→干预→迭代”闭环。 + +同时,我也建立了认证仓库履约质量评价体系,自动预警机制,对履约质量严重低于大盘、保证金不足等等一些情况进行自动预警,提醒业务部门及时介入处理,对于长期不达标仓库自动发起处罚。同时,我们也会根据仓库的履约情况、异常单比例和其他的一些因素为业务部门提供巡仓优先级的建议,支持业务部门高效巡仓; + +最后,我们会做一些专项的分析研究,对我们在日常监控过程中发现的,或者是业务部门反馈的异常案件进行进入分析,挖掘新的异常监控指标,对共性的问题建立新的识别和处罚体系,不断提高风控的准确性; + +  + +  + +如何看待蔚来: + +1. 蔚来是最早的造车新势力,我认为蔚来现在有几个核心的优势: + 1. 独一无二的用户运营与品牌忠诚度;蔚来的NPS值在行业内一直是处在最前列的,通过NIO house、APP等形成的用户黏性也是国内汽车中独一无二的存在;我认为这是蔚来最大的护城河之一,其他企业在短期内是很难复制的; + 2. 独特的换电模式:蔚来是换电做的最成熟的品牌,提高了补能效率,缓解了里程焦虑,并且电池租用方案也可以大大降低购车门槛;随着技术的发展,蔚来的换电站也在逐渐成为一个新的应收增长点,不仅仅是电池业务,储能和虚拟电站的接入也会为蔚来带来汽车行业独有的资金来源和优势; + 3. 蔚来的品牌形象很好,集中于高端产品矩阵,30万+的市场目前是有相当的成长性的,而蔚来在这方面深耕很多年了,产品成熟非常有竞争力。同时,最新的三品牌战略也让蔚来可以下沉到20万左右的市场参与竞争,同时又不损害蔚来品牌的形象。25年Q4蔚来首次实现季度盈利,说明了蔚来的业务情况正在不断向好增长; +2. 蔚来现在面临的一些挑战: + 1. 换电站投入很高,对资金依赖较重,NIO house的运营成本也不低,难以在短期内快速下沉; + 2. 三品牌战略,尚未完全跑通,尤其是现在乐道的销量还远不及目标,如何平衡性价比和蔚来用户企业这个企业基因还需要考虑,如何平衡快速迭代和老用户权益,也需要再想一些办法; + 3. 自动驾驶进展显得有点慢,无图NOA要到Q3才开始推送,已经明显比华为等竞争对手慢了一步,同时对现有的硬件算力有些不匹配; + +  + +应对挑战:通过数据识别高价值服务模块,以低成本方式赋能子品牌,实现差异化竞争,避免陷入纯价格战。 \ No newline at end of file diff --git a/工作笔记/找工作/蚂蚁灵波.md b/工作笔记/找工作/蚂蚁灵波.md new file mode 100644 index 0000000..03848dd --- /dev/null +++ b/工作笔记/找工作/蚂蚁灵波.md @@ -0,0 +1,206 @@ +1. ### 自我介绍: + + 老师您好!我叫李振洋,过去1年多时间是在TEMU这边主要负责海外认证仓和客退仓的风控策略开发。 + + 首先呢,我们主导搭建了TEMU海外认证仓和客退仓的日常业务监控与异动归因分析体系。我们会从业务量、异常单量比例、履约时效准确率等多个维度对业务进行日常的监控,并对业务异动进行异动归因,通过贡献度拆解等方法,下钻到区域、品类、物流商、店铺等维度,快速定位异动的根本原因,并与业务部门一起对异动进行及时干预。并且,我们还建立了对应的线上报表体系,可以支持业务部门快速查询日常运行数据和统计处罚进度等信息, 并且我们还会做一些专项的分析研究,对我们在日常监控过程中发现的,或者是业务部门反馈的异常案件进行进入分析,挖掘新的异常监控指标。 + +   + + 同时,我也建立了认证仓库履约质量评价体系,基于履约及时率、履约失效等信息为子仓的履约质量打分,此外,我们会对履约质量严重低于大盘、保证金不足等等一些情况进行自动预警,提醒业务部门及时介入处理,对于长期不达标仓库自动发起处罚。同时,我们也会根据仓库的履约情况、异常单比例和其他的一些因素为业务部门提供巡仓优先级的建议,支持业务部门高效巡仓; + + 此外,我们设计并落地了一套客退仓的风控机制和运营策略,监控并引导仓库合规履约,比如,仓库是否按要求进行了拆包点数,有没有按时效的要求完成收包点数入库等等流程,出库时是否按要求装满出库箱等等。 + +   + + 由于今天面试的岗位更偏向数据分析、挖掘这块,我想顺便说一下我在集度工作时相关的一些工作内容,我在集度主要是和整车工程、座舱触点和生产管理与质量这三部门对接,负责从需求对接、需求分析、数据获取、预处理、分析到撰写分析报告或者搭建看板;比如说,我们以「百公里能耗」作为北极星指标,建立对整车能耗的监控看板,分析能耗问题,推动整车能耗的优化;此外,我们会收集车辆语音埋点、大屏埋点和车辆信号等相关数据,按车辆对齐相关事件,建立车辆功能使用报表,对车辆的智能化功能渗透率、流失原因等进行分析,比如用户退出自动空调的原因、大屏UI设计的便捷性等等; + + +  + +1. 数据探查: + + 1. 分布:是否合理; + 2. 是否有空值:确定空值的状态; +2. ### 数据预处理都做了哪些内容: + + 1. 去重:每分钟只保留一个数据,按业务需求进行处理,一般取最大值,对于能耗相关的电流、电压等取均值,对于加速度保留两个值,一个最大一个最小; + 2. 异常值处理: + 1. 超出物理限制、空值:一般做剔除,如果业务上有需要可以做线性插值、取上一个有效值(状态); + 3. 标准化; + 4. 事件对齐:按时间轴进行对齐,一般取最早的触发源; + 5. 数据分段: + 1. 行程划分; + 2. 充电起止点; + 3. 放电起止点; +3. ### UI设计分析: + + 1. 数据获取:与业务方共同确定需要分析的功能,确定数据口径,确定埋点需求,提交埋点团队开发,并进行验证; + 2. 数据预处理: + 1. 去重; + 2. 空值处理: + 1. 对10s以内的空缺多取上一秒的数据填充,对于超过10s的数据丢弃处理; + 3. 事件对齐和触发源确认: + 1. 以vin码为单位,按时间轴对齐; + 2. 同一时钟源的(车辆can等总线信号):取功能激活前2s内的触发源; + 3. 对非统一时钟源:取功能激活前后5s内的触发源; + 4. 统一功能取时间上最早的触发源; + 4. 操作结束: + 1. 触发/调节某个功能后5s内不再操作屏幕; + 3. 评价指标: + 1. 单个功能的触发源占比; + 2. 屏幕功能的操作步骤和操作时长; +4. 空调策略: + + 1. 我主导了自动空调退出行为的专项分析。这个项目的核心痛点是:**用户频繁手动接管自动空调,说明算法设定的‘舒适区’与用户真实体感存在偏差**。我的目标是通过量化这种偏差,为热管理控制策略提供精准的优化输入。 + + #### 1\. 定义分析锚点与特征工程 + + 我没有简单对比退出前后的平均值,而是以 **‘用户手动退出自动模式’为事件锚点**,构建了时序特征矩阵: + + - **退出前状态(算法决策)**:提取退出瞬间及前30秒的风速、出风模式、目标温度、压缩机功率等自动控制参数; + - **退出后行为(用户真值)**:记录用户在退出后首次手动调节的目标值,以及后续5分钟内的稳定设定值; + - **环境上下文**:同步关联车外温湿度、光照强度、车速及座舱内多点温度传感器数据。 + + #### 2\. 核心分析方法:偏差归因与场景聚类 + + 通过计算‘用户设定值’与‘算法输出值’的差值,我识别出三类典型退出动机: + + - **风速不适型**:算法风速 > 用户期望(占比最高),尤其在降温初期,算法为快速拉温采用高风速,但用户体感吹风感过强; + - **温度过冲型**:算法目标温度 < 用户期望,常见于冬季制热场景,算法为补偿冷启动过度加热,导致用户燥热; + - **模式冲突型**:自动模式切换出风口方向不符合用户习惯(如制冷时吹脸)。 + + 进一步结合环境数据进行聚类,我发现**60%的风速不适集中在‘夏季上车后10分钟内’且‘车内外温差>8℃’的场景**,说明算法在瞬态响应阶段的舒适性权重不足。 + + #### 3\. 策略优化建议与落地 + + 基于上述洞察,我向热管理团队提出了分层优化方案: + + - **瞬态阶段**:在‘大温差+初始降温’场景下,将风速上限从10档降至7档,并引入30秒缓升斜坡,牺牲部分降温速度换取体感舒适; + + - **稳态阶段**:根据用户历史手动修正偏好,建立个性化舒适基线,对高频调低风速的用户自动下调默认风速曲线; + + - **交互反馈**:当检测到用户连续2次手动下调风速时,主动弹出‘是否调整为柔风模式’的快捷提示,减少操作步数。 + +   + +5. 未拆包点数: + + 1. 发现过程:调拨回国后,部分子仓的丢件率异常上升,对调拨单、海运订单、入库时质检人等进行下钻分析,发现部分质检人出现明显聚集情况,进一步调取该部分质检人的点数视频发现其存在较高比例的未拆包点数; + 2. 后续处理: + 1. 与运营、商务共同实锤违规事实:对疑似问题质检人的点数视频做全量上传,并进行抽样检查,确定其在全托业务中存在较高比例的未拆包点数操作;原本的状态是:只有半托和有问题的全托入库单才会上传视频,存在误判的可能,这些人确实存在在半托管业务中违规,但是并不是丢件率上升的真实原因; + 2. 确定业务范围:考虑到全托管有丢件处罚兜底,半托管入库后就无法管控,并且考虑到实际的数据情况(半托管更严重),第一期以半托管的管控为主; + 3. 探索策略指标,确定高风险质检人筛选策略:从拆包点数的动作出发探索可能可以代表未拆包点数的指标:抽样对比,符合条件的质检人其未拆包点数占比远高于不符合条件的质检人; + 1. 标签打印次数:与sku数量或种类相等; + 2. 上报黑码的退货入库单数量:极低; + 3. 最后一次打印标签与包裹入库完成时间差90分位数:较低; + 4. 商品类别:不包括服装类sku; + 4. 确定处罚逻辑: + 1. 先按筛选逻辑确定高风险质检人,人工符合后 + + 日常报表体系 + + 支持业务快速查询数据 + 处罚量和处罚率 + 处罚进度跟踪 + + 对相关仓库进行警告和宣贯,向所有仓库明确告知6月1日后开始对未拆包点数进行考核; + + 2. 按策略逻辑进行粗筛,再有运营人工复核,确定违规后进行处罚,初始阶段只处罚流入的入库单; + + 3. 后续观察调拨回国的丢件率是否下降; + +6. 欺诈收货 + + 1. 发现:商务发现反馈,发现原因:该子仓客退收货量激增,且有物流商举报(仓库操作问题导致物流商被处罚,无轨迹); + 2. 复盘结果: + 1. 复盘的思路: + 1. 梳理整个退货流程各个环节,寻找可能存在的漏洞; + 2. 寻找可以检测漏洞的数据指标; + 3. 从每个环节的操作上入手,寻找典型的数据指标,比如时间、操作的凭证、操作所必然带来的信息; + 2. 发现: + 1. 时间类: + 1. 从退货申请到仓库质检完成时间:异常子仓该时间的中位数明显偏低; + 2. 从签收到仓库质检完成:异常子仓该时间的中位数明显偏低(但这个指标并不具有特异性,召回很低); + 2. 操作凭证类: + 1. 点数视频无效率很高; + 3. 其他: + 1. 客退单无逆向物流轨迹的占比较高; +7. 商家虚假备货: + + 1. 发现:部分子仓的发货时效异常上涨,明显高于大盘的20%的限制; + 2. 下钻分析:发现问题子仓中,发货时效长的订单集中于部分商家; + 3. 确认原因: + 1. 分析问题商家发货时效长的订单情况:发现该部分订单出现仓库接单反复失败的问题,接单失败原因为库存不足; + 2. 与商务、仓库运营确认原因:部分商家的库存信息不准确,有两种可能: + 1. 商家在合作仓内备货不仅提供给temu,还提供给其他电商平台,库存未及时同步; + 2. 部分商家利用规则漏洞,将货备在当地低价仓库,有订单后再备货到合作仓,同时享受低价的仓储和运输费用; + 4. 处理: + 1. 对仓库:调整仓库失效计算的起点; + 2. 对利用漏洞的商家,提交给对应团队进行处理; +8. 能耗的影响(温度在25度左右,不开启空调,不用智驾):相关性分析 + + 1. 相对正加速度; + 2. 急加速次数; + 3. 急减速次数; + 4. 行程环境(城市、高速、拥堵); + 5. 平均车速; + 6. 最高车速; + 7. 怠速时间占比; + 8. 制动能量回收设置(这个是环境变量); + 9. 行程环境:判断整个行程用户的用车情况,高速、城市和拥堵, 行驶里程大于10km的行程; + 1. 平均车速; + 2. 最高车速; + 3. 车速在80km/h以上行驶里程占比; + 4. 怠速时间占比; + 5. 行驶里程; + 6. 加减速切换,即加速之后紧接着就减速,对应严重拥堵情况; +9. 驾驶风格识别模型: + 1\. 模型: + 1\. 数据指标:当车速大于15km/h,且总行驶里程大于10km:最大加速度、平均车速(不计怠速时间)、加速度方差、平均车速方差、最大冲击度、最大冲击度方差、每公里急加速次数/急减速次数、最大方向盘转角速度; + 2\. 数据预处理: + 1\. 归一化; + 2\. PCA; + 3\. kmeans聚类;评价:**轮廓系数;** + 4\. 验证:找同事开车进行实车验证,由其他同事打分; + +10. 驾驶事件识别模型: + + 1. 模型: + 1. 驾驶工况: + 1. 以2分钟切分工况段; + 2. 根据最大方向盘转角、最大方向盘转角速度和最大侧向加速度三个变量区分直行和侧向工况,根据不同车速点做选取不同阈值,就分两类(直行和侧向),车速点 40,60,80,100(要求车速大于15小于100km/h), 不同车速点之间采用线性插值; + 3. 直线工况:根据不同车速范围划分加速度阈值,取90百分位的加速度值作为阈值基础,取0.5m/s2作为回滞; + 4. 侧向工况:换道、车道保持、转向和其他,支持向量机(高斯核、OVO(没有数据不平衡的问题,总共是(4\*(4-1)/2)6个分类器)、软间隔、hinge损失函数), + 1. 指标 最大侧向加速度、最大质心转向角度、最大方向盘转角、方向盘转角速度; + 2. 训练、验证数据采集:实车实验,can信号收集,实验工况记录及视频录像; + 3. 评价:使用macro-f1作为评价指标,调试超参数C和γ; + +  + +11\. 能耗: + +1\. 能耗评价体系:电池、电机、热管理、行驶工况评价,与CLTC之间的差距; +            1. 北极星:整车能耗(百公里能耗水平) +            2. 一级指标: +                1. 电机能耗 +                2. 热管理能耗 +                3. DCDC高压侧能耗 +                4. 电池SOC与能耗匹配情况 +                5. 用户行为 +            3. 二级指标 +                1. 电机 +                    1. 电机综合效率 +                    2. 电机制动能量回收效率 +                2. DCDC高压侧能耗: +                    1. DCDC高低压侧转换效率 +                    2. DCDC低压侧用电器 +                        1. 热管理低压侧功率:电池水泵、电机水泵、鼓风机、风扇 +                        2. 其他低压侧功能使用情况:座椅加热、哨兵、ACU +                3. 热管理: +                    1. 座舱热管理功率 +                    2. 电池热管理功率 +                4. 用户行为: +                    1. 行驶工况 +                    2. 驾驶风格 +                    3. 空调使用与设置 +                    4. 制动能量回收设置 \ No newline at end of file diff --git a/工作笔记/找工作/蚂蚁灵波二面.md b/工作笔记/找工作/蚂蚁灵波二面.md new file mode 100644 index 0000000..12716ea --- /dev/null +++ b/工作笔记/找工作/蚂蚁灵波二面.md @@ -0,0 +1,219 @@ +###### 1. 自我介绍: + 老师您好!我叫李振洋,过去1年多时间是在TEMU这边主要负责海外认证仓和客退仓的风控策略开发。 + 首先呢,我们主导搭建了TEMU海外认证仓和客退仓的日常业务监控与异动归因分析体系。我们会从业务量、异常单量比例、履约时效准确率等多个维度对业务进行日常的监控,并对业务异动进行异动归因,通过贡献度拆解等方法,下钻到区域、品类、物流商、店铺等维度,快速定位异动的根本原因,并与业务部门一起对异动进行及时干预。并且,我们还建立了对应的线上报表体系,可以支持业务部门快速查询日常运行数据和统计处罚进度等信息, 并且我们还会做一些专项的分析研究,对我们在日常监控过程中发现的,或者是业务部门反馈的异常案件进行进入分析,挖掘新的异常监控指标。 + 同时,我也建立了认证仓库履约质量评价体系,基于履约及时率、履约失效等信息为子仓的履约质量打分,此外,我们会对履约质量严重低于大盘、保证金不足等等一些情况进行自动预警,提醒业务部门及时介入处理,对于长期不达标仓库自动发起处罚。同时,我们也会根据仓库的履约情况、异常单比例和其他的一些因素为业务部门提供巡仓优先级的建议,支持业务部门高效巡仓; + 此外,我们设计并落地了一套客退仓的风控机制和运营策略,监控并引导仓库合规履约,比如,仓库是否按要求进行了拆包点数,有没有按时效的要求完成收包点数入库等等流程,出库时是否按要求装满出库箱等等。 + 由于今天面试的岗位更偏向数据分析、挖掘这块,我想顺便说一下我在集度工作时相关的一些工作内容,我在集度主要是和整车工程、座舱触点和生产管理与质量这三部门对接,负责从需求对接、需求分析、数据获取、预处理、分析到撰写分析报告或者搭建看板;比如说,我们以「百公里能耗」作为北极星指标,建立对整车能耗的监控看板,分析能耗问题,推动整车能耗的优化;此外,我们会收集车辆语音埋点、大屏埋点和车辆信号等相关数据,按车辆对齐相关事件,建立车辆功能使用报表,对车辆的智能化功能渗透率、流失原因等进行分析,比如用户退出自动空调的原因、大屏UI设计的便捷性等等; + + + + + +###### 1. 如何判断外采数据的质量: + + 1. 空值占比、长时间的异常卡滞; + 2. 物理限制: + 1. 数据本身超限; + 2. 变化情况:速度、加速度、力和力矩是否存在突变; + 3. 各传感器的数据一致性: + 1. 时空同步:视觉、触觉、位置、加速度、速度等传感器数据结果是否在时空环境下一致,比如:视觉显示夹爪已闭合,但力传感器读数是否符合对应的状态; + 4. 多样性:各数据的差异性; + +###### 2. 数据探查: + + 1. 分布:是否合理; + 2. 是否有空值:确定空值的状态; + +###### 3. 数据预处理都做了哪些内容: + + 1. 去重:每分钟只保留一个数据,按业务需求进行处理,一般取最大值,对于能耗相关的电流、电压等取均值,对于加速度保留两个值,一个最大一个最小; + 2. 异常值处理: + 1. 超出物理限制、空值:一般做剔除,如果业务上有需要可以做线性插值、取上一个有效值(状态); + 3. 标准化; + 4. 事件对齐:按时间轴进行对齐,一般取最早的触发源; + 5. 数据分段: + 1. 行程划分; + 2. 充电起止点; + 3. 放电起止点; + +###### 4. UI设计分析: + + 1. 数据获取:与业务方共同确定需要分析的功能,确定数据口径,确定埋点需求,提交埋点团队开发,并进行验证; + 2. 数据预处理: + 1. 去重; + 2. 空值处理: + 1. 对10s以内的空缺多取上一秒的数据填充,对于超过10s的数据丢弃处理; + 3. 事件对齐和触发源确认: + 1. 以vin码为单位,按时间轴对齐; + 2. 同一时钟源的(车辆can等总线信号):取功能激活前2s内的触发源; + 3. 对非统一时钟源:取功能激活前后5s内的触发源; + 4. 统一功能取时间上最早的触发源; + 4. 操作结束: + 1. 触发/调节某个功能后5s内不再操作屏幕; + 3. 评价指标: + 1. 单个功能的触发源占比; + 2. 屏幕功能的操作步骤和操作时长; + +###### 5. 空调策略: + + 1. 我主导了自动空调退出行为的专项分析。这个项目的核心痛点是:**用户频繁手动接管自动空调,说明算法设定的‘舒适区’与用户真实体感存在偏差**。我的目标是通过量化这种偏差,为热管理控制策略提供精准的优化输入。 + + #### 1\. 定义分析锚点与特征工程 + + 我没有简单对比退出前后的平均值,而是以 **‘用户手动退出自动模式’为事件锚点**,构建了时序特征矩阵: + + - **退出前状态(算法决策)**:提取退出瞬间及前30秒的风速、出风模式、目标温度、压缩机功率等自动控制参数; + - **退出后行为(用户真值)**:记录用户在退出后首次手动调节的目标值,以及后续5分钟内的稳定设定值; + - **环境上下文**:同步关联车外温湿度、光照强度、车速及座舱内多点温度传感器数据。 + + #### 2\. 核心分析方法:偏差归因与场景聚类 + + 通过计算‘用户设定值’与‘算法输出值’的差值,我识别出三类典型退出动机: + + - **风速不适型**:算法风速 > 用户期望(占比最高),尤其在降温初期,算法为快速拉温采用高风速,但用户体感吹风感过强; + - **温度过冲型**:算法目标温度 < 用户期望,常见于冬季制热场景,算法为补偿冷启动过度加热,导致用户燥热; + - **模式冲突型**:自动模式切换出风口方向不符合用户习惯(如制冷时吹脸)。 + + 进一步结合环境数据进行聚类,我发现**60%的风速不适集中在‘夏季上车后10分钟内’且‘车内外温差>8℃’的场景**,说明算法在瞬态响应阶段的舒适性权重不足。 + + #### 3\. 策略优化建议与落地 + + 基于上述洞察,我向热管理团队提出了分层优化方案: + + - **瞬态阶段**:在‘大温差+初始降温’场景下,将风速上限从10档降至7档,并引入30秒缓升斜坡,牺牲部分降温速度换取体感舒适; + + - **稳态阶段**:根据用户历史手动修正偏好,建立个性化舒适基线,对高频调低风速的用户自动下调默认风速曲线; + + - **交互反馈**:当检测到用户连续2次手动下调风速时,主动弹出‘是否调整为柔风模式’的快捷提示,减少操作步数。 + + + +###### 6. 未拆包点数: + + 1. 发现过程:调拨回国后,部分子仓的丢件率异常上升,对调拨单、海运订单、入库时质检人等进行下钻分析,发现部分质检人出现明显聚集情况,进一步调取该部分质检人的点数视频发现其存在较高比例的未拆包点数; + 2. 后续处理: + 1. 与运营、商务共同实锤违规事实:对疑似问题质检人的点数视频做全量上传,并进行抽样检查,确定其在全托业务中存在较高比例的未拆包点数操作;原本的状态是:只有半托和有问题的全托入库单才会上传视频,存在误判的可能,这些人确实存在在半托管业务中违规,但是并不是丢件率上升的真实原因; + 2. 确定业务范围:考虑到全托管有丢件处罚兜底,半托管入库后就无法管控,并且考虑到实际的数据情况(半托管更严重),第一期以半托管的管控为主; + 3. 探索策略指标,确定高风险质检人筛选策略:从拆包点数的动作出发探索可能可以代表未拆包点数的指标:抽样对比,符合条件的质检人其未拆包点数占比远高于不符合条件的质检人; + 1. 标签打印次数:与sku数量或种类相等; + 2. 上报黑码的退货入库单数量:极低; + 3. 最后一次打印标签与包裹入库完成时间差90分位数:较低; + 4. 商品类别:不包括服装类sku; + 4. 确定处罚逻辑: + 1. 先按筛选逻辑确定高风险质检人,人工符合后 + + 日常报表体系 + + 支持业务快速查询数据 + 处罚量和处罚率 + 处罚进度跟踪 + + 对相关仓库进行警告和宣贯,向所有仓库明确告知6月1日后开始对未拆包点数进行考核; + + 2. 按策略逻辑进行粗筛,再有运营人工复核,确定违规后进行处罚,初始阶段只处罚流入的入库单; + + 3. 后续观察调拨回国的丢件率是否下降; + +###### 7. 欺诈收货 + + 1. 发现:商务发现反馈,发现原因:该子仓客退收货量激增,且有物流商举报(仓库操作问题导致物流商被处罚,无轨迹); + 2. 复盘结果: + 1. 复盘的思路: + 1. 梳理整个退货流程各个环节,寻找可能存在的漏洞; + 2. 寻找可以检测漏洞的数据指标; + 3. 从每个环节的操作上入手,寻找典型的数据指标,比如时间、操作的凭证、操作所必然带来的信息; + 2. 发现: + 1. 时间类: + 1. 从退货申请到仓库质检完成时间:异常子仓该时间的中位数明显偏低; + 2. 从签收到仓库质检完成:异常子仓该时间的中位数明显偏低(但这个指标并不具有特异性,召回很低); + 2. 操作凭证类: + 1. 点数视频无效率很高; + 3. 其他: + 1. 客退单无逆向物流轨迹的占比较高; + +###### 8. 商家虚假备货: + + 1. 发现:部分子仓的发货时效异常上涨,明显高于大盘的20%的限制; + 2. 下钻分析:发现问题子仓中,发货时效长的订单集中于部分商家; + 3. 确认原因: + 1. 分析问题商家发货时效长的订单情况:发现该部分订单出现仓库接单反复失败的问题,接单失败原因为库存不足; + 2. 与商务、仓库运营确认原因:部分商家的库存信息不准确,有两种可能: + 1. 商家在合作仓内备货不仅提供给temu,还提供给其他电商平台,库存未及时同步; + 2. 部分商家利用规则漏洞,将货备在当地低价仓库,有订单后再备货到合作仓,同时享受低价的仓储和运输费用; + 4. 处理: + 1. 对仓库:调整仓库失效计算的起点; + 2. 对利用漏洞的商家,提交给对应团队进行处理; + +###### 9. 能耗的影响(温度在25度左右,不开启空调,不用智驾):相关性分析 + + 1. 相对正加速度; + 2. 急加速次数; + 3. 急减速次数; + 4. 行程环境(城市、高速、拥堵); + 5. 平均车速; + 6. 最高车速; + 7. 怠速时间占比; + 8. 制动能量回收设置(这个是环境变量); + 9. 行程环境:判断整个行程用户的用车情况,高速、城市和拥堵, 行驶里程大于10km的行程; + 1. 平均车速; + 2. 最高车速; + 3. 车速在80km/h以上行驶里程占比; + 4. 怠速时间占比; + 5. 行驶里程; + 6. 加减速切换,即加速之后紧接着就减速,对应严重拥堵情况; + +###### 10. 驾驶风格识别模型: + 1\. 模型: + 1\. 数据指标:当车速大于15km/h,且总行驶里程大于10km:最大加速度、平均车速(不计怠速时间)、加速度方差、平均车速方差、最大冲击度、最大冲击度方差、每公里急加速次数/急减速次数、最大方向盘转角速度; + 2\. 数据预处理: + 1\. 归一化; + 2\. PCA; + 3\. kmeans聚类;评价:**轮廓系数;** + 4\. 验证:找同事开车进行实车验证,由其他同事打分; + +###### 11. 驾驶事件识别模型: + + 1. 模型: + 1. 驾驶工况: + 1. 以2分钟切分工况段; + 2. 根据最大方向盘转角、最大方向盘转角速度和最大侧向加速度三个变量区分直行和侧向工况,根据不同车速点做选取不同阈值,就分两类(直行和侧向),车速点 40,60,80,100(要求车速大于15小于100km/h), 不同车速点之间采用线性插值; + 3. 直线工况:根据不同车速范围划分加速度阈值,取90百分位的加速度值作为阈值基础,取0.5m/s2作为回滞; + 4. 侧向工况:换道、车道保持、转向和其他,支持向量机(高斯核、OVO(没有数据不平衡的问题,总共是(4\*(4-1)/2)6个分类器)、软间隔、hinge损失函数), + 1. 指标 最大侧向加速度、最大质心转向角度、最大方向盘转角、方向盘转角速度; + 2. 训练、验证数据采集:实车实验,can信号收集,实验工况记录及视频录像; + 3. 评价:使用macro-f1作为评价指标,调试超参数C和γ; + + +###### 12\. 能耗: + + 能耗评价体系:电池、电机、热管理、行驶工况评价,与CLTC之间的差距; +             1. 北极星:整车能耗(百公里能耗水平) +             2. 一级指标: +                 3. 电机能耗 +                 4. 热管理能耗 +                 5. DCDC高压侧能耗 +                 6. 电池SOC与能耗匹配情况 +                 7. 用户行为 +             8. 二级指标 +                 9. 电机 +                     10. 电机综合效率 +                     11. 电机制动能量回收效率 +                 12. DCDC高压侧能耗: +                     13. DCDC高低压侧转换效率 +                     14. DCDC低压侧用电器 +                         15. 热管理低压侧功率:电池水泵、电机水泵、鼓风机、风扇 +                         16. 其他低压侧功能使用情况:座椅加热、哨兵、ACU +                 17. 热管理: +                     18. 座舱热管理功率 +                     19. 电池热管理功率 +                 20. 用户行为: +                     21. 行驶工况 +                     22. 驾驶风格 +                     23. 空调使用与设置 +                     24. 制动能量回收设置 +###### 13. 为啥要来蚂蚁灵波: +“我想加入蚂蚁灵波,主要有三个原因: + 1. 第一是看好赛道与战略。具身智能是AI走向物理世界的必经之路,蚂蚁灵波依托蚂蚁集团的生态和技术底座,在这个赛道上的布局非常坚决,这让我看到了巨大的成长空间。 + 2. 第二是认同团队务实的技术基因。我了解到灵波在模型训练中坚持使用海量真实物理数据,并且大方地开源了全栈工具链,这种不追求短期噱头、死磕底层技术、推动行业共建的极客文化,是我非常向往的。 + 3. 第三是强烈的个人价值契合。灵波现在正处于商业化落地的关键期,需要强大的数据基建支撑。我过去在TEMU和集度汽车积累的从0到1搭建数据指标体系、跨部门推动问题落地以及数据资产治理的经验,刚好能在这个岗位上发挥价值。我非常渴望能加入灵波,为这个‘通用智能大脑’提供高质量的数据燃料,和公司一起成长。” + diff --git a/工作笔记/找工作/途虎养车HRBP面.md b/工作笔记/找工作/途虎养车HRBP面.md new file mode 100644 index 0000000..08ac6e0 --- /dev/null +++ b/工作笔记/找工作/途虎养车HRBP面.md @@ -0,0 +1,59 @@ + +###### 1. 自我介绍: + + 老师您好!我叫李振洋,我是17年毕业于吉林大学车辆工程专业,过去1年多时间是在TEMU这边主要负责海外认证仓和客退仓的风控策略开发。 + + 首先呢,我们主导搭建了TEMU海外认证仓和客退仓的日常业务监控与异动归因分析体系。我们会从业务量、异常单量比例、履约时效准确率等多个维度对业务进行日常的监控,并对业务异动进行异动归因,通过贡献度拆解等方法,下钻到区域、品类、物流商、店铺等维度,快速定位异动的根本原因,并与业务部门一起对异动进行及时干预。并且,我们还建立了对应的线上报表体系,可以支持业务部门快速查询日常运行数据和统计处罚进度等信息。 + + 此外,我们设计并落地了一套客退仓的风控机制和运营策略,去引导我们的服务商合规履约、降低平台的整体运营风险,提高用户的体验。同时,我们也引入AI算法,对重复性的工作进行替代,进行一些粗筛的工作,,在这个基础上,我人工复合结果,与算法同事一起对识别算法进行优化,显著提升监控准确率与召回率,形成“监控→识别→干预→迭代”闭环。 + + 同时,我也建立了认证仓库履约质量评价体系,基于履约及时率、履约失效等信息为子仓的履约质量打分,此外,我们会对履约质量严重低于大盘、保证金不足等等一些情况进行自动预警,提醒业务部门及时介入处理,对于长期不达标仓库自动发起处罚。同时,我们也会根据仓库的履约情况、异常单比例和其他的一些因素为业务部门提供巡仓优先级的建议,支持业务部门高效巡仓; + + 我个人的话,我觉得我是一个能吃苦、认真负责的性格,并且愿意去尝试新的事物和新的技术,并且我是一个外向、乐观开朗的人,可以很好的融入不同的团队。 + + + +###### 2. 为什么离职: + + 1. 拼多多:拼多多最近在裁员,被裁掉了; + 2. 集度:因为失业了,集度闪崩,基本已经把所有员工都裁掉了; + + 3. 一汽:因为是已经在上海定居了嘛,所以当时去一汽的时候就是想转一个业务方向,所以当时就是规划了去一汽做3-5年的时间然后再回到上海,去年正好也有这样的机会,所以就回来了; + + 4. 上汽:主要是因为当时的工作内容,上汽的职位更多的偏项目管理多一点,我自己是更想做技术,就是实际的技术研发多一点,另外,我个人对数据啊、算法、智能这些开发都非常感兴趣,当时正好一汽这边有这个机会就跳槽到了一汽这边; + + +###### 3. 用三个词形容自己: + 1. 谨慎:数据结果交叉验证,没有出过问题; + 2. 快速学习:自学了python、sql和数据分析的基本知识,在一汽的时候,我曾经利用业务时间,在两周内自学了scala语言并基于scala开发了spark向TDengine写入超级表的writer; + 3. 执行力强: + +###### 4. 拼多多的经验哪些可以用在新的工作上: + 1. 异动的根因分析; + 2. 构建“监控-干预-迭代”闭环的能力; + 3. 对舆情风险的思考; + +###### 5. 缺点: + 1. 过于关注一些细节; + 2. 改善:对问题目标进行分析,明确问题的主线内容,在分析过程中围绕主线内容展开工作,防止自己陷入到对细节的纠结中;在保证主线问题保质保量交付的前提下,再考虑细节,作为锦上添花的内容; + +###### 6. **你通常通过什么方式,快速了解一个新接手业务部门(或区域)的运作模式和痛点?** + +1. 梳理现有的业务SOP和审批流,找出可能存在的效率瓶颈。 +2. 第一时间拉取核心KPI、人效、流失率、客诉率等数据,建立对业务的初步量化认知。 +3. 与业务负责人、一线店长和技师进行深度访谈,了解数据背后的真实业务体感。 +4. 如果条件允许,我会去实地巡店或参与业务复盘会,验证我的数据假设。通过这套组合拳,我能在短时间内精准定位痛点。” + +###### 5. 两个核心门店(或部门)在协作流程上发生激烈冲突,甚至影响了整体业绩,你怎么介入? + + “处理冲突,我会坚持‘对事不对人,用数据说话’的原则。 + 首先,我会分别私下沟通,安抚情绪并了解双方诉求;其次,我会拉取相关的业务数据(如客诉率、流失率、订单转化时长),用客观的数据还原事实真相,避免陷入主观的‘谁对谁错’争论;最后,我会组织三方复盘会,把大家的焦点重新拉回到‘如何提升整体业绩’这个共同目标上,并共同制定明确的协作SOP,从机制上杜绝冲突再次发生。” + + +###### 6. 你过往的经历中,有哪些优势能让你胜任途虎的门店运营岗位? + +“我的核心优势在于**‘数据驱动业务的闭环能力’**。在过往的工作中,我不是单纯地看报表,而是能从海量数据中敏锐地发现业务异常。 +另外,在上汽担任dre期间,所积累下来的协同沟通的能力,抗压的能力; +再有就是,对车辆整体的系统性了解,有助于我加深对业务的理解,和更加顺畅的与门店、技师去沟通交流; + + diff --git a/工作笔记/自媒体/政治/川普2028选举.md b/工作笔记/自媒体/政治/川普2028选举.md new file mode 100644 index 0000000..2ff842d --- /dev/null +++ b/工作笔记/自媒体/政治/川普2028选举.md @@ -0,0 +1,21 @@ + +1. 最近川宝在白宫的记者招待会上又提到了要参加2028年选举的事情,虽然结合当时的场景,这应该只是一个玩笑,但是对于我们川宝来说将玩笑变现实也不是什么奇怪的事情,所以我们今天来探讨一个问题:特朗普还能再当美国总统么? +2. 先说结论:特朗普不能再参加总统选举,但是可能可以通过一些尚有争议的漏洞再当美国总统,虽然从现在的状态看希望渺茫; +3. 为什么不能再参选总统呢?因为美国宪法第二十二修正案明确规定「任何人不得被选举为总统超过两次」,所以川宝绝无可能通过选举途径再次当选美国总统; +4. 那除了选举有其他的方法可以让川宝再次成为美国总统么?存在一个尚有争议的漏洞,其核心点在于第二十二修正案中的「elected」,这个词代表了「被选举」,即第二十二修正案在纸面上只限制了任何人不得「被选举」为美国总统超过两次,那不通过选举呢,比如利用《1947年总统继承法》通过继承机制呢?所以就产生了一些奇妙脑洞,比如先选副总统,之后总统辞职,川宝就可以以第一顺位继承美国总统的位置,也有一些脑洞是想通过众议院议长(总统的第二顺位继承人)来实现这一过程。 +5. 这里先说一下,很多人说由于宪法第十二修正案中规定「按宪法规定无资格担任美国总统的人也无资格担任副总统」,所以川宝想通过继承机制担任美国总统只能走众议院议长的路线,这个其实是个误解,其问题在于,第十二修正案是对正副总统任职资格的限制,如果我们认为第十二修正案限制了川宝不能担任副总统,那实际上就已经默认了第二十二修正案不仅剥夺届满两任总统的被选举权,也剥夺了其再次担任总统的资格,由于被第二十二修正案剥夺了总统任职资格,根据美国总统的继承规则,即使川宝当上了众议院议长,他也没有继承的资格,继承顺位会自动跳转到下一个有资格的继承人身上,比如参议院临时议长。反过来说,如果我们认为川宝当上众议院议长之后是有资格继承总统职位的,那我们就是默认第二十二修正案没有限制届满两任的总统再次担任总统,只是不能「被选举」为总统,那么由于第十二修正案限制的是任职资格,第二十二修正案没有限制副总统的选举,那川宝就可以竞选并当选副总统。所以,不论是先当副总统还是先当众议院议长,两者利用的宪法漏洞是一致的,两者面对的宪法困境本质上也是一致的,只是如果是参选副总统会更早的引爆这个危机而已。 +6. 那所以,这个漏洞走的通么?从纸面上来说,这个漏洞确实存在,在逻辑上是自洽的,但是涉及到宪法的解释,这个最终需要美国最高法院判决来确定,由于最高法院大法官不得进行「咨询意见」的传统,我们无法提前知道大法官们的态度,而目前美国法学界主流观点是认为,第二十二修正案是禁止任何开启第三任期的企图的,虽然文字上只使用了「elected」这个词,但是如果官司真的打到最高法院,最高法院很可能以「实质目的(Anti-Evasion Doctrine)」原则宣布试图绕过第二十二修正案的尝试违宪。所以,我们说川宝通过合法途径实现第三任期的可能性是微乎其微的。 +7. 还有些朋友说,只要发动战争,成为战时总统川宝就可以继续连任了,这实在是对美国宪政体制的严重误解。首先,美国法律中没有战时不举行选举的条款,相反根据第二十修正案,现任总统和副总统的任期无论如何必须在1月20日中午12点准时结束,别说战争了,就是外星人入侵总统任期到1月20日中午12点也必须结束,这就要求在前一年的11月第一个星期的星期二必须举行大选,否则1月20日中午12点之后就没有合法的总统了,美国政府将陷入全面混乱。另外,从历史上,1812年第二次独立战争期间大选如期举行,1864年南北战争期间大选如期举行,1944年第二次世界大战期间大选如期举行,这里很多朋友会说罗斯福的例子,但是富兰克林罗斯福是赢得了四次大选才做了四任美国总统,并不是因为第二次世界大战罗斯福自动成为总统的,而当时因为没有第二十二修正案,所以罗斯福四次参选并不违宪。 +8. 最后做个总结,川宝想谋求第三任期存在理论上的可能,但是实际中几乎不太可能实现,但是只要川宝公开谋求第三任期就一定会引爆美国历史上最严重的宪政危机之一,一定会进一步严重撕裂美国社会。作为远在太平洋另一边的吃瓜群众,我只想说,川宝带我们再冲一次吧! +9. + + + + + +可能有用的参考网页: +1. [美国会就22修正案的辩论稿](https://teachingamericanhistory.org/document/house-debate-on-the-22nd-amendment/) +2. 「No person shall be elected to the office of the President more than twice, and no person who has held the office of President, or acted as President, for more than two years of a term to which some other person was elected President shall be elected to the office of the President more than once.」 + ![](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/20260727105454152.jpeg) +3. But no person constitutionally ineligible to the office of President shall be eligible to that of Vice-President of the United States + ![image.png](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/20260727105145616.png) \ No newline at end of file diff --git a/投资方向.xmind b/投资方向.xmind new file mode 100644 index 0000000..e8f11d9 Binary files /dev/null and b/投资方向.xmind differ diff --git a/投资理财/AI相关/算力服务器/国产AI算力.md b/投资理财/AI相关/算力服务器/国产AI算力.md new file mode 100644 index 0000000..e50e92e --- /dev/null +++ b/投资理财/AI相关/算力服务器/国产AI算力.md @@ -0,0 +1,25 @@ +1. 关注公司: + 1. 浪潮信息 + 2. 中科曙光 + 3. 工业富联 + 4. 神州数码 + + +2. 财务数据: + +| | | 中科曙光 | 工业富联 | 浪潮科技 | 神州数码 | +| :--: | -------- | ------ | ------ | ------ | ------ | +| 盈利能力 | | | | | | +| | 毛利率 | 26.26% | 8.06% | 10.04% | 3.99% | +| | 净利率 | 13.08% | 4.41% | 2.73% | 1.01% | +| | 总资产回报率 | 5.92% | 7.53% | 4.02% | 2.84% | +| | 净资产报酬率 | 10.30% | 15.63% | 9.89% | 14.65% | +| 运营能力 | | | | | | +| | 总资产周转率 | 0.453 | 1.666 | 1.476 | 2.811 | +| | 应收账款周转率 | 5.240 | 5.117 | 6.335 | 11.58 | +| | 应收账款周转天数 | 68.70 | 70.35 | 56.82 | 31.09 | +| | 存货周转率 | 5.24 | 5.688 | 3.471 | 39.03 | +| 偿债能力 | | | | | | +| | 流动比率 | 2.992 | 1.829 | 2.089 | 1.213 | +| | 速动比率 | 2.305 | 1.273 | 1.190 | 0.797 | +| | 资产负债率 | 38.38% | 51.13% | 62.00% | 79.37% | diff --git a/投资理财/AI相关/算力服务器/工业富联 vs 中兴通讯.md b/投资理财/AI相关/算力服务器/工业富联 vs 中兴通讯.md new file mode 100644 index 0000000..7af09f1 --- /dev/null +++ b/投资理财/AI相关/算力服务器/工业富联 vs 中兴通讯.md @@ -0,0 +1,15 @@ + +## 1. 财务: + +23年财报主要信息对比: + +| | 工业富联 | 中兴通讯 | +| ----- | ------- | ------- | +| 收入 | 4763.4亿 | 1242.5亿 | +| 净利润 | 210.4亿 | 93.3亿 | +| 净利润率 | 4.42% | 7.51% | +| 扣非净利润 | 202.1亿 | 74.0亿 | +| 总资产 | 2877.1亿 | 2009.6亿 | +| 流动资产 | 2524.8亿 | 1585.0亿 | +| 营业成本 | 4379.6亿 | 720.5亿 | +| 毛利润率 | 8.06% | 41.53% | diff --git a/投资理财/低空经济/低空感知.md b/投资理财/低空经济/低空感知.md new file mode 100644 index 0000000..4959ac5 --- /dev/null +++ b/投资理财/低空经济/低空感知.md @@ -0,0 +1,26 @@ +1. 考虑入手: + 1. 四川九洲 + +2. 关注股票: + 1. 纳睿雷达 + 2. 四创电子 + 3. 四川九洲 + +3. 财务数据对比 + + +| | | 纳睿雷达 | 四创电子 | 四川九洲 | +| ---- | -------- | ----- | ------ | ------ | +| 盈利能力 | 毛利率 | 78.8% | 16.49% | 21.63% | +| | 净利率 | 8.09% | -6.05% | 5.22% | +| | 总资产回报率 | 0.25% | -0.6% | 1.39% | +| | 净资产报酬率 | 0.27% | -1.81% | 2.28% | +| 运营能力 | | | | | +| | 总资产周转率 | 0.031 | 0.099 | 0.266 | +| | 应收账款周转率 | 0.279 | 0.317 | 0.738 | +| | 应收账款周转天数 | 645 | 567.3 | 244.0 | +| | 存货周转率 | 0.077 | 0.377 | 2.061 | +| 偿债能力 | | | | | +| | 流动比率 | 10.13 | 1.281 | 1.658 | +| | 速动比率 | 9.3 | 0.853 | 1.429 | +| | 资产负债率 | 9.27% | 66.15% | 50.67% | diff --git a/投资理财/低空经济/动力.md b/投资理财/低空经济/动力.md new file mode 100644 index 0000000..7fc53cc --- /dev/null +++ b/投资理财/低空经济/动力.md @@ -0,0 +1,26 @@ +1. 考虑入手: + 1. 宗申动力 + 2. 卧龙电驱 +2. 关注股票: + 2. 宗申动力 + 3. 卧龙电驱 + 4. 应流股份,应流股份是做航空发动机、燃气轮机、核能等相关领域的新材料,和另外两个不是同一领域; + +3. 财务数据对比 + +| | | 宗申动力 | 卧龙电驱 | 应流股份 | +| ---- | -------- | ------ | ------ | ------ | +| 盈利能力 | 毛利率 | 14.39% | 25.70% | 34.37% | +| | 净利率 | 6.31% | 5.13% | 11.11% | +| | 总资产回报率 | 2.81% | 1.63% | 1.29% | +| | 净资产报酬率 | 5.73% | 4.09% | 3.37% | +| 运营能力 | | | | | +| | 总资产周转率 | 0.452 | 0.318 | 0.116 | +| | 应收账款周转率 | 2.644 | 1.552 | 1.173 | +| | 应收账款周转天数 | 68.07 | 116.0 | 153.5 | +| | 存货周转率 | 4.544 | 1.672 | 0.442 | +| 偿债能力 | | | | | +| | 流动比率 | 2.029 | 1.303 | 1.340 | +| | 速动比率 | 1.704 | 0.971 | 0.702 | +| | 资产负债率 | 53.12% | 56.51% | 55.91% | +| | | | | | diff --git a/投资理财/低空经济/飞机制造.md b/投资理财/低空经济/飞机制造.md new file mode 100644 index 0000000..c2947fa --- /dev/null +++ b/投资理财/低空经济/飞机制造.md @@ -0,0 +1,25 @@ + +1. 考虑入手: + 1. 万丰奥威 +2. 关注股票: + 1. 万丰奥威 + 2. 中直股份 + 3. 亿航智能(美股) + +3. 财务数据(2024年半年报): + +| | | 万丰奥威 | 中直股份 | 亿航智能 | +| ---- | -------- | ------ | ------ | ------- | +| 盈利能力 | 毛利率 | 18.49% | 13.10% | 62.20% | +| | 净利率 | 7.08% | 3.58% | -82.46% | +| | 总资产回报率 | 2.96% | 0.64% | -- | +| | 净资产报酬率 | 5.79% | 2.45% | -- | +| 运营能力 | | | | | +| | 总资产周转率 | 0.418 | 0.177 | 0.29 | +| | 应收账款周转率 | 2.282 | 1.190 | 3.91 | +| | 应收账款周转天数 | 78.89 | 151.3 | 46.09 | +| | 存货周转率 | 86.83 | 581.3 | 189.97 | +| 偿债能力 | | | | | +| | 流动比率 | 1.488 | 1.32 | 2.12 | +| | 速动比率 | 1.018 | 0.628 | 1.99 | +| | 资产负债率 | 46.72% | 71.8% | 51.37% | diff --git a/投资理财/关注领域/低空经济.md b/投资理财/关注领域/低空经济.md new file mode 100644 index 0000000..ef8e7e2 --- /dev/null +++ b/投资理财/关注领域/低空经济.md @@ -0,0 +1,9 @@ + +1. 基础设施空管系统:深城交、中信海直 +2. 航空发动机:宗申动力、卧龙电驱、应流股份 +3. 飞机制造:万丰奥威、中直股份、亿航智能 +4. eVTOL:亿航智能(美股)、 +5. 超新材料:光启技术、龙华科技 +6. 低空感知:纳睿雷达、四创电子、四川九洲 +7. 低空空域管理:中科星图、莱斯信息 +8. 其他:海特高新 \ No newline at end of file diff --git a/投资理财/关注领域/储能概念.md b/投资理财/关注领域/储能概念.md new file mode 100644 index 0000000..da31569 --- /dev/null +++ b/投资理财/关注领域/储能概念.md @@ -0,0 +1,25 @@ +- 电化学储能: + +光大证券建议:成本占用电池占比60%,逆变器(PCS)占比20%,因此:重点关注储能逆变器和集成龙头阳光电源,户用储能逆变器龙头锦浪科技、固德威、德业股份、禾望电气,工商业储能逆变器龙头盛弘股份,全场景储能逆变器龙头科华数据。此外建议关注储能温控、储能消防、先进压缩空气储能、光热储能领域。 + +储能逆变器和集成龙头:阳光电源 + +户用储能逆变器龙头:锦浪科技、固德威、德业股份、禾望电气, + +工商业储能逆变器龙头:盛弘股份 + +全场景储能逆变器龙头:科华数据 + +大涨概念股: + +储能概念股大涨。德业股份拉升封板,禾迈股份、昱能科技、振邦智能、祥鑫科技、科华数据、派能科技等冲高 + +重点关注龙头: + +储能逆变器PCS:固德威、锦浪科技、盛弘股份、德业股份、阳光电源、昱能科技、古瑞瓦特、enphase + +储能电池:派能科技、比亚迪、鹏辉能源 + +温控系统:英维克、同飞股份 + +• 我们看好钠离子电池行业未来发展,推荐钠电池及材料布局前瞻的企业: • 1)电池企业:宁德时代; • 2)材料企业:当升科技、容百科技、厦钨新能、璞泰来、天赐材料。 \ No newline at end of file diff --git a/投资理财/关注领域/具身智能.md b/投资理财/关注领域/具身智能.md new file mode 100644 index 0000000..1ac0e78 --- /dev/null +++ b/投资理财/关注领域/具身智能.md @@ -0,0 +1,12 @@ +## 1. 关注股票 + +1. 力传感:宇立仪器、坤维科技、鑫精诚、柯力传感、昊志机电、安培龙; +2. 执行器:三花智控、拓普集团; +3. 灵巧手:长盈精密、鸣志电器(空心电机)、禾川科技(无框电机)、步科股份(无框电机); +4. 空心杯电机:鸣志电器、鼎智科技、拓邦股份、伟创电气; +5. 谐波减速器:绿的谐波; +6. 触觉传感器:汉威科技; + +## 2. 领域 + +壁垒:灵巧手>关节>行星滚柱丝杠>六维力矩传感器>谐波减速器>空心杯电机>无框电机。灵巧手、关节、丝杠等赛道是人形机器人产业链的核心优质赛道。 \ No newline at end of file diff --git a/投资理财/关注领域/国产AI算力.md b/投资理财/关注领域/国产AI算力.md new file mode 100644 index 0000000..e50e92e --- /dev/null +++ b/投资理财/关注领域/国产AI算力.md @@ -0,0 +1,25 @@ +1. 关注公司: + 1. 浪潮信息 + 2. 中科曙光 + 3. 工业富联 + 4. 神州数码 + + +2. 财务数据: + +| | | 中科曙光 | 工业富联 | 浪潮科技 | 神州数码 | +| :--: | -------- | ------ | ------ | ------ | ------ | +| 盈利能力 | | | | | | +| | 毛利率 | 26.26% | 8.06% | 10.04% | 3.99% | +| | 净利率 | 13.08% | 4.41% | 2.73% | 1.01% | +| | 总资产回报率 | 5.92% | 7.53% | 4.02% | 2.84% | +| | 净资产报酬率 | 10.30% | 15.63% | 9.89% | 14.65% | +| 运营能力 | | | | | | +| | 总资产周转率 | 0.453 | 1.666 | 1.476 | 2.811 | +| | 应收账款周转率 | 5.240 | 5.117 | 6.335 | 11.58 | +| | 应收账款周转天数 | 68.70 | 70.35 | 56.82 | 31.09 | +| | 存货周转率 | 5.24 | 5.688 | 3.471 | 39.03 | +| 偿债能力 | | | | | | +| | 流动比率 | 2.992 | 1.829 | 2.089 | 1.213 | +| | 速动比率 | 2.305 | 1.273 | 1.190 | 0.797 | +| | 资产负债率 | 38.38% | 51.13% | 62.00% | 79.37% | diff --git a/投资理财/关注领域/总体.md b/投资理财/关注领域/总体.md new file mode 100644 index 0000000..df25f6e --- /dev/null +++ b/投资理财/关注领域/总体.md @@ -0,0 +1 @@ +![[投资方向.xmind]] \ No newline at end of file diff --git a/投资理财/关注领域/车路云一体化.md b/投资理财/关注领域/车路云一体化.md new file mode 100644 index 0000000..8f10d26 --- /dev/null +++ b/投资理财/关注领域/车路云一体化.md @@ -0,0 +1,26 @@ + +1. 关于公司: + 1. 万集科技 + 2. 金溢科技 + 3. 千方科技 +2. 财务数据对比 + 下述数据为2023年年报数据 + +| | | 万集科技 | 金溢科技 | 千方科技 | +| :--: | -------- | ------- | ------ | ------ | +| 盈利能力 | | | | | +| | 毛利率 | 33.64% | 35.11% | 34.47% | +| | 净利率 | -42.24% | 9.62% | 7.33% | +| | 总资产回报率 | -11.49% | 1.86% | 2.925 | +| | 净资产报酬率 | -16.72% | 2.36% | 4.41% | +| 运营能力 | | | | | +| | 总资产周转率 | 0.272 | 0.194 | 0.399 | +| | 应收账款周转率 | 0.852 | 1.489 | 2.046 | +| | 应收账款周转天数 | 422.5 | 241.8 | 175.9 | +| | 存货周转率 | 1.476 | 2.385 | 2.116 | +| 偿债能力 | | | | | +| | 流动比率 | 2.618% | 4.230% | 1.818% | +| | 速动比率 | 2.129% | 3.980% | 1.460% | +| | 资产负债率 | 28.98% | 21.42% | 33.86% | + +3. \ No newline at end of file diff --git a/投资理财/具身智能/六维力传感器.md b/投资理财/具身智能/六维力传感器.md new file mode 100644 index 0000000..63c9f9d --- /dev/null +++ b/投资理财/具身智能/六维力传感器.md @@ -0,0 +1,26 @@ + +1. 关注股票: + + 1. 柯力传感; + 2. 昊志机电; + 3. 安培龙; + +2. 财务指标对比: + + +| | | 柯力传感 | 昊志机电 | 安培龙 | +| ---- | -------- | ------ | ------ | ------ | +| 盈利能力 | | | | | +| | 毛利率 | 43.43% | 37.94% | 30.83% | +| | 净利率 | 23.55 | 8.97% | 8.55% | +| | 总资产回报率 | 3.25% | 2.19% | 1.79% | +| | 净资产回报率 | 4.52% | 4.88% | 3.02% | +| 运营能力 | | | | | +| | 总资产周转率 | 0.138 | 0.244 | 0.210 | +| | 应收账款周转率 | 1.588 | 1.203 | 1.309 | +| | 应收帐款周转天数 | 113.4 | 149.7 | 137.5 | +| | 存货周转率 | 0.609 | 0.762 | 1.357 | +| 偿债能力 | | | | | +| | 流动比率 | 2.074 | 1.399 | 1.873 | +| | 速动比率 | 1.643 | 0.833 | 1.416 | +| | 资产负债率 | 30.52% | 56.01% | 36.58 | diff --git a/投资理财/具身智能/触觉传感器.md b/投资理财/具身智能/触觉传感器.md new file mode 100644 index 0000000..3c176b6 --- /dev/null +++ b/投资理财/具身智能/触觉传感器.md @@ -0,0 +1,26 @@ +1. 准备买入 + 1. 奥迪威(北交所) + 2. 汉威科技 +2. 关注股票 + 1. 汉威科技 + 2. 申昊科技 + 3. 奥迪威 +3. 财务指标 + +| | | 汉威科技 | 申昊科技 | 奥迪威 | +| ---- | -------- | ------ | -------- | ------ | +| 盈利能力 | 毛利率 | 27.75% | 24.65% | 35.16% | +| | 净利率 | 3.85% | -189.10% | 15.11% | +| | 总资产回报率 | 0.7% | -3.53% | 4.22% | +| | 静资产回报率 | 1.81% | -6.12% | 4.86% | +| 运营能力 | 总资产周转率 | 0.18 | 0.019 | 0.256 | +| | 应收账款周转率 | 0.803 | 0.069 | 1.803 | +| | 应收帐款周转天数 | 224.1 | 2627 | 99.82 | +| | 存货周转率 | 1.771 | 0.188 | 2.283 | +| 偿债能力 | | | | | +| | 流动比率 | 2.025 | 3.066 | 6.475 | +| | 速动比率 | 1.744 | 2.681 | 5.851 | +| | 资产负债率 | 47.82% | 45.81% | 14.68% | + + + \ No newline at end of file diff --git a/投资理财/基础知识/财报分析/需要关注的指标.md b/投资理财/基础知识/财报分析/需要关注的指标.md new file mode 100644 index 0000000..fd738bd --- /dev/null +++ b/投资理财/基础知识/财报分析/需要关注的指标.md @@ -0,0 +1,17 @@ + +1. 盈利能力 + 1. 毛利率:毛利润/营业收入 + 2. 净利率:净利润/营业收入 + 3. 总资产回报率:息税前收益(净利润+所得税+利息费用)/((期初总资产+期末总资产)/2) + 4. 净资产报酬率:净利润/((期初股东权益+期末股东权益)/2) +2. 运营能力 + 1. 总资产周转率:营业收入/平均总资产额((期初+期末)/2) + 2. 应收账款周转率:营业收入/平均应收账款((期初+期末)/2) + 3. 应收账款周转天数:365/应收账款周转率 + 4. 流动资产周转率:营业收入/流动资产平均余额 + 5. 固定资产周转率:营业收入/固定资产平均净值 + 6. 存货周转率:营业成本/平均存货余额 +3. 偿债能力 + 1. 流动比率:企业流动资产与流动负债的比例(短期偿债能力) + 2. 速动比率:速动资产(流动资产-存货)/流动负债(短期偿债能力) + 3. 利息收入倍数:息税前收益(净利润+所得税+利息费用)/利息费用(财务费用) \ No newline at end of file diff --git a/投资理财/能源板块/算电协同/协鑫能科.md b/投资理财/能源板块/算电协同/协鑫能科.md new file mode 100644 index 0000000..687a3f4 --- /dev/null +++ b/投资理财/能源板块/算电协同/协鑫能科.md @@ -0,0 +1,8 @@ +1. A股唯一同时「绿电」+「算力中心」双主业的企业,已经实现算力中心的100%绿电直供; + 1. PUE小于等于1.15出于国内领先水平; +2. 国内首只光伏RWA发布公司; +3. 新能源比例大幅增加,但是仍有一定比例的火电; +4. 2025年和2026年Q1营收大涨,现金流充足; +5. 业务比较多,还涉足换电业务,不够专心; + +![[协鑫能科RWA与算电协同深度分析.pdf]] \ No newline at end of file diff --git a/投资理财/量化交易/指标复盘/20260601-复盘技术指标.md b/投资理财/量化交易/指标复盘/20260601-复盘技术指标.md new file mode 100644 index 0000000..2f20d36 --- /dev/null +++ b/投资理财/量化交易/指标复盘/20260601-复盘技术指标.md @@ -0,0 +1,7 @@ +1. 卖出: + 1. 可能性1: 如下组合可能出现顶部,需要出货,上升趋势中,MACD红柱子缩短,KDJ死叉,OBV开始下滑; + 2. ~~可能性2: 如下组合可能出现顶部,上升趋势中,MACD红柱子开始缩短,DMI的DI线开始下降(或者是MACD红柱子虽然上升但是DMI的DI线开始下降),KDJ接近死叉,MFI也开始下降(尤其从80之上到80之下);~~ + 3. 可能性3: 可能性1构成的指标可能会被洗出去,考虑引入expma指标,在满足可能性1的前提下,如果股价跌穿MA1线则卖出,如果KDJ指标中k线仅略低于d线,且expma未跌穿MA1线,则继续持有;**要注意这个组合过于不敏感,如果成本较高,且市场情绪一般,还是优先考虑可能性1;** +2. 买入: + 1. 可能性1:如下组合可以考虑买入,横盘后,MACD金叉或二次金叉,OBV线上穿MAOBV线,KDJ金叉或接近金叉;— 较为滞后,可以作为追涨的指标; + 2. 可能性2:MACD绿柱缩短,且KDJ金叉,MFI持续上升,可以作为建立底仓的信号,该组合出现后仍可能振荡整理之后再上升,所以仓位不可太重; \ No newline at end of file diff --git a/投资理财/量化交易/指标复盘/20260712-指数指标尝试.md b/投资理财/量化交易/指标复盘/20260712-指数指标尝试.md new file mode 100644 index 0000000..06e6735 --- /dev/null +++ b/投资理财/量化交易/指标复盘/20260712-指数指标尝试.md @@ -0,0 +1,4 @@ +1. 考虑引入cci指标: + 1. 当cci较前两日均上行,且kdj交叉,且收盘价站上5日线,买入; + 2. cci在100以上时不卖出; + 3. 当cci从100以上落入100以下,且kdj死叉,收盘价跌破5日线,卖出; \ No newline at end of file diff --git a/投资理财/量化交易/指标复盘/20260723指标复盘.md b/投资理财/量化交易/指标复盘/20260723指标复盘.md new file mode 100644 index 0000000..3317fae --- /dev/null +++ b/投资理财/量化交易/指标复盘/20260723指标复盘.md @@ -0,0 +1,10 @@ +1. 卖出: + 1. 主升浪结束:使用ARBR指标体系,当AR从150以上落到150以下,且BR从300落到300以下,确定为主升浪结束; + 2. 横盘期:满足其一卖出 + 1. 当KDJ死叉,且cci在下降中,且收盘价在5日均线以下; + 2. 当cci顶背离(股价上涨,但cci下降),且k线在d线之下,且收盘价在5日均线以下; + 3. 当cci从100以上落到100以下,且k线在d线之下,且收盘价在5日均线以下; +2. 买入: + 1. 横盘期: + 1. 当KDJ金叉,且cci连续两日上涨,且收盘价在5日均线以上; + 2. 当cci连续两日上涨,且k线在d线之上,且收盘价在5日均线以上; \ No newline at end of file diff --git a/投资理财/量化交易/指标复盘/test.md b/投资理财/量化交易/指标复盘/test.md new file mode 100644 index 0000000..8b13789 --- /dev/null +++ b/投资理财/量化交易/指标复盘/test.md @@ -0,0 +1 @@ + diff --git a/投资理财/量化交易/程序需求/2026.06.21 初版.md b/投资理财/量化交易/程序需求/2026.06.21 初版.md new file mode 100644 index 0000000..863dff3 --- /dev/null +++ b/投资理财/量化交易/程序需求/2026.06.21 初版.md @@ -0,0 +1,13 @@ +我想写一个量化分析用的平台,使用的python编写,要求具备以下功能: + +1. 自选管理:我自己记录我的自选股票,要有按个股加入和按选定行业、细分领域加入的能力;要支持搜索、新增和删除,支持增加无限标签,方便我管理自选股,支持手动记录成本价;要可以通过telegram管理和查询自选股; +2. 指标管理功能:指标要能方便的新增和删除,通过独立的脚本文件管理每个指标的计算逻辑,要能像插件一样实现热拔插;支持搜索、新增和删除,支持增加无限标签,每个标签必须分类为:时间序列型、横截面类型和其他; +3. 财报和财务数据收集:定时更新自选股的财报数据,自动对横截面类型指标进行计算和更新; +4. 股价获取和预警:自动判断当日是否为交易日,如果是交易日,在交易时间内,每30分钟(可设置)自动获取自选股票的股价和涨跌幅,沪指指数和涨跌幅,并通过telegram机器人发送给我,发送的信息要简洁易读; +5. 买入和卖出时机:根据指标管理功能中的指标,在每日收盘后分析是否到达买入和卖出时机,买入和卖出规则由我手动设定,要可以选则指标体系中的部分和全部指标,要能手动设定阈值,指标之间的关系要可以是「和」、「或」、「非」;每个自选股要能独立设置不同的买入和卖出逻辑,要能一键为选定的多个自选股设置逻辑;在达到买入和卖出实际时通过telegram机器人发送消息给我,发送的消息要简洁易读; +6. AI接入功能:要能接入到openai兼容的大模型api中,至少实现利用ai对个股财报和技术面的评价功能; +7. 消息收集:可以收集指定信息源的信息,并通过大模型提取摘要后显示出来或者通过telegram发送给我; +8. 扩展性: + 1. 上面提到的数据,数据源一开始可以都来自akshare库,但是只要支持通过python包和rss两种接入方式; + 2. 要有直接发送http请求的能力,保证未来可以实现通过http接口向其他平台发送请求的能力; +9. 管理页面:上面的功能要设计一个网页版的管理界面,要确保可以通过该网页完成大部分日常管理的功能; \ No newline at end of file diff --git a/数据挖掘/数据集/驾驶行为相关数据库.md b/数据挖掘/数据集/驾驶行为相关数据库.md new file mode 100644 index 0000000..5193638 --- /dev/null +++ b/数据挖掘/数据集/驾驶行为相关数据库.md @@ -0,0 +1,4 @@ +1. HCILAB:https://www.hcilab.org/research/hcilab-driving-dataset/; +2. PhysioNet:https://physionet.org/content/drivedb/1.0.0/; +3. UAH-DriveSet: [http://www.robesafe.uah.es/personal/eduardo.romera/uah-driveset/;](http://www.robesafe.uah.es/personal/eduardo.romera/uah-driveset/;) +4. NGSIM:[https://data.transportation.gov/Automobiles/Next-Generation-Simulation-NGSIM-Vehicle-Trajector/8ect-6jqj;](https://data.transportation.gov/Automobiles/Next-Generation-Simulation-NGSIM-Vehicle-Trajector/8ect-6jqj) \ No newline at end of file diff --git a/数据挖掘/理论知识/相关性分析/网页剪辑/Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通.md b/数据挖掘/理论知识/相关性分析/网页剪辑/Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通.md new file mode 100644 index 0000000..a19f7e6 --- /dev/null +++ b/数据挖掘/理论知识/相关性分析/网页剪辑/Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通.md @@ -0,0 +1,30 @@ +--- +doc_type: hypothesis-highlights +url: 'https://mengte.online/archives/1879' +--- +# Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通 + +## Metadata + +- Title: Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通 + +- Reference: https://mengte.online/archives/1879 + +- Category: #source/article🗞 + +- Tags: + +## Highlights + +- 先将变量X、Y分别从小到大排序编秩,用秩次RX和RY表示。排序时,出现数据相等从而造成秩次相同的现象称为相持(tie),此时,取其平均秩次为每个数据的秩次 + + + +- Spearman相关性分析,需要满足2个条件: 条件1:变量包含等级变量、或变量不服从正态分布或分布类型未知。 条件2:两变量之间存在单调关系。 + + + +- Spearman相关,又称秩相关、等级相关,是对两变量的秩次大小作线性相关分析,对原始变量的分布不作要求,属于非参数统计方法,适用范围较广。对于服从Pearson相关的数据亦可计算Spearman相关系数,但统计效能更低。 Spearman相关系数(rs)介于-1与1之间,rs >0为正相关,rs <0为负相关。rs的绝对值(|rs|)越大,变量间的相关性越强。 参考Pearson相关系数对rs进行等级划分:当0.9 [!万莹:推荐***,价格低点、房型尚可、单价可接受、初中学区不错] +> 5. ***万科海上传奇2期(2015)***:(链家挂牌均价9.999万,成交均价8.79万,最新成交高层3房928万-8.5万/平;22年高点10.2万,23年12月低楼层9.6万,现在挺合适的!) + 1. 965万,108.88平,8.86万元/平,南北不通透,有连廊 + 2. 御桥板块,外中环间,紧贴中环,御桥地铁站门口,周围有大型商业,有公园;东部(4S店、红星美凯龙) + 3. 学区:小学:上海市浦东新区御桥小学(御山校区),中学:上海市建平实验地杰中学(比较好) +6. 仁和都市花园(2016): + 1. 两房,780万,93.16平,8.3万元/平,南北通透 + 2. 御桥板块,在外中环间,离中环稍远,离御桥地铁站稍远,周围有大型商业,有公园; + 3. 学区:小学:上海市浦东新区御桥小学(高青校区)(学校还没建,统筹),中学:上海市浦东新区建平御山中学 +7. 宝华海尚郡领(2014): + 1. 两房,968万,100.95平,9.58万元/平,南北通透 + 2. 北蔡板块,在内中环间,离下南路地铁站不远(800米),周围有商业,有公园; + 3. 学区:小学:上海市浦东新区北蔡镇中心小学 ,中学:上海市新云台中学 +8. 万科翡翠公园(2017): + 1. 两房,850万,86.24平,9.85万元/平,南北不通透(张江最新小区) + 2. 张江,内中环间,在学林路地铁站边,公司较多,没有什么商业 + 3. 学区:小学:万科实验小学,中学:建平实验张江中学 + 凯德嘉博名邸(2012) + 两房两卫,920万,104平,8.77万元/平,南北通透 + 世博板块,紧邻大华,7号线杨高南路旁,山姆1.2km、巴黎春天2km + 学区:上海市浦东新区尚博实验小学(昌里校区);上海市上南中学北校 + +> [!万莹:户型一般、单价价格高、无学区] +> 凯德莲公馆(2015年) + 两房,980万,92平,10.6万元/平,双南户型 + 南码头板块东侧,在凯德嘉博名邸北边,交通与凯德嘉博名邸相同,所以更远一些7号线杨高南路300m,旁有河道,有南码头休闲广场 + 学区:上海市浦东新区浦三路小学,上海市上南中学北校 + + + \ No newline at end of file diff --git a/日常生活/房子/归档/2025年卖房/成本计算.md b/日常生活/房子/归档/2025年卖房/成本计算.md new file mode 100644 index 0000000..3cc3b4e --- /dev/null +++ b/日常生活/房子/归档/2025年卖房/成本计算.md @@ -0,0 +1,28 @@ +1. 总价:2737129 +2. 首付:959600 +3. 本金余额:543510.72(公积金)+575101.25(商贷) = 1118611.97 +4. 已还利息:80712.26(公积金)+204753.16(商贷) = 285465.42 +5. 已还本金:56489.28(公积金) + 604898.75(商贷) +6. 装修:100000 +7. 总成本:3122594.42 + + +现有资金: +1. 李: + 1. 158979 + 46074 + 34687(A股) + 46565(支付宝) + 40078(港股) = 326383(现金+股票) + 2. 公积金:73928.75 +2. 万: + 1. 409168(现金) + 111405(股票) = 520573 + 2. 公积金:177761.73 +3. 总计: + 1. 现金:846956 + 2. 公积金:251690.48 + 3. 总计:1098646,差3万 + +买房后可动员资金: +1. 税:3.6万(个税)+18.17万 = 21.77万 +2. 中介费:9万 +3. **可流动资金:330万** +4. 最多可购买上限:1100万(落地) +5. 购买900万:压力适中,16k~24k +6. 购买1100万:压力较大,26k~37k \ No newline at end of file diff --git a/日常生活/房子/归档/2025年卖房/是否卖房考虑.md b/日常生活/房子/归档/2025年卖房/是否卖房考虑.md new file mode 100644 index 0000000..dae4dac --- /dev/null +++ b/日常生活/房子/归档/2025年卖房/是否卖房考虑.md @@ -0,0 +1,19 @@ +### 1. 需要考虑的方向 + + +1. 位置 +2. 生活品质 + 1. 商业 + 1. 大型商业 + 2. 底商 + 2. 交通 +3. 教育问题 + 1. 学校排名 + 2. 入学要求 +4. 保值问题 + 1. 现在的是否还会跌 + 2. 市里的房子是否会涨 +5. 买新房问题 + 1. 二手房的税费 + 2. 新房的积分 +6. \ No newline at end of file diff --git a/日常生活/房子/智能家居/自动化逻辑/离家模式.md b/日常生活/房子/智能家居/自动化逻辑/离家模式.md new file mode 100644 index 0000000..96c0c2f --- /dev/null +++ b/日常生活/房子/智能家居/自动化逻辑/离家模式.md @@ -0,0 +1,12 @@ + +1. 触发条件: + 1. 手动触发:家门口的按键、智能家庭屏 + 2. 自动触发条件: + 1. 所有手机均不在线 + 2. 所有人体传感器均无人 + 3. 触发内容: + 1. 所有灯、空调、浴霸均关闭; + 2. 每日一次扫地机器人打扫; + 3. 所有摄像头进入工作状态; + 4. 如何实现: + 1. 通过homeassistant实现家中没人状态的检测 \ No newline at end of file diff --git a/日常生活/杂项/HR面准备.md b/日常生活/杂项/HR面准备.md new file mode 100644 index 0000000..e2a7591 --- /dev/null +++ b/日常生活/杂项/HR面准备.md @@ -0,0 +1,29 @@ + +1. 自我介绍 + +2. 未来转互联网: + 1. 第一个方面,最主要的,是我觉得互联网的机会对我来说更好,因为数据分析、数据算法这个岗位最早就是从互联网兴起的嘛,包括我在工作中也接触过从互联网行业来到汽车行业的同事,我认为在数据分析、数据算法这个方向还是互联网更加成熟,能让我接触到更多的项目,得到更好的锻炼,对我后续的职业发展更加有利; + 2. 第二个方面,是本身汽车行业现在确实是十分的动荡,数据分析、数据算法这个方向做的比较好的基本都是新势力的车企嘛,但是明年和后年,我觉得就是新势力的决赛圈了,从现在的情况看除了极少数的头部玩家,其他的新势力都要死,所以就是有点太不稳定了,我本身不是一个追求特别稳定的一个人,但是汽车行业尤其是新势力现在是太过动荡,这个情况对我,不论是未来的职业发展还是生活都不利; +3. 以前的哪些经验可以用在现在的工作上: + 1. 对数据分析和数据算法的基本能力: +4. 对岗位的理解: + 1. 第一个:风控,利用数据分析 +5. 为什么离职: + 1. 集度:因为失业了,集度闪崩,基本已经把所有员工都裁掉了; + 2. 一汽:因为是已经在上海定居了嘛,所以当时去一汽的时候就是想转一个业务方向,所以当时就是规划了去一汽做3-5年的时间然后再回到上海,去年正好也有这样的机会,所以就回来了; + 3. 上汽:主要是因为当时的工作内容,上汽的职位更多的偏项目管理多一点,我自己是更想做技术,就是实际的技术研发多一点,另外,我个人对数据啊、算法、智能这些开发都非常感兴趣,当时正好一汽这边有这个机会就跳槽到了一汽这边; +6. 未来的职业规划:我是想走技术专精这个方向的,未来我想成为一名技术专家,短期内的话,我希望通过更多的项目实践,让我的能力可以得到更好的提升; +7. 之前公司表现: + 1. 集度:我个人觉得表现是不错的,因为我去年是拿了5分,就是满分的绩效,入职之后,我很快的就协助业务方的同事建立了完整的评价体系,支持业务方迭代策略、硬件选型及售后问题排查,得到了两边领导和同事的高度评价; + 2. 一汽:在一汽的话我的表现也是不错的,离职前最后一年是拿了A的绩效,也是最好的绩效,在职期间,我负责驾驶行为产品的定义和算法开发,我基于数据情况重新设计了驾驶行为评价指标,开发了多个数据算法提高了驾驶行为识别的准确性,同时也协调各方推进产品具体的开发工作,没有出现开发延误错过节点等等问题; + +5. 加班和工作强度: + 1. 对于我个人来说,只要是工作很忙,工作量很大导致的,这种加班的话我是可以接受的; + 2. 从另外的角度来说,对于我的职业规划来讲,我是想走技术口的,走技术专家这个方向的,我希望在现在还算年轻,身体还允许的时候多做项目,尤其是那种比较复杂的项目,尽快的锤炼我的能力,让我在日后能后更好更高的竞争力; +6. 工作以外的爱好 + 1. 折腾一些电子类的产品吧,尤其是智能家居类的; + 2. 看看书,军事,历史,最近在看的叫 五代十国全史,唐末到宋初这段时间的历史 + + +7. 新机会在意的点: + 技术、平台 \ No newline at end of file diff --git a/日常生活/杂项/个人.md b/日常生活/杂项/个人.md new file mode 100644 index 0000000..b503ed9 --- /dev/null +++ b/日常生活/杂项/个人.md @@ -0,0 +1,27 @@ +## 数据分析 + +~~1. 行驶环境检测:SVM、LVQ、KNN~~ +2. 不良驾驶行为识别:规则、RNN、HMM +~~3. 安全驾驶:Aprior算法~~ +~~4. 节能驾驶:因子分析~~ +5. 驻留点检测:DBSCAN聚类 +6. 常用路线检测:DTW算法 + + +## 产品经理 + +- [ ] 技能:Axure、xmind +- [ ] 个人优势 + - [ ] 6年项目管理检验,其中3年数据产品经理经验 + - [ ] 了解汽车、智能座舱产品,技术极客,了解各类科技产品 + - [ ] 学习能力 +- [ ] 驾驶行为产品经理 + - [ ] 调研、对标 + - [ ] 产品功能定义 + - [ ] 技术架构设计(整体架构、数据库模型、接口) + - [ ] 原型图设计、PRD文档编写、组织内部评审 + - [ ] 制定产品开发计划、跨部门沟通协作 +- [ ] 人体健康管理产品经理 + - [ ] 负责0~1产品调研、竞品分析、产品架构及功能设计; + - [ ] 技术方案设计(传感器、数据中台设计),供应商交流; + - [ ] 技术预研立项; \ No newline at end of file diff --git a/日常生活/杂项/入党时间.md b/日常生活/杂项/入党时间.md new file mode 100644 index 0000000..e61a014 --- /dev/null +++ b/日常生活/杂项/入党时间.md @@ -0,0 +1 @@ + 2016年10月31日 \ No newline at end of file diff --git a/日常生活/杂项/婚礼记录.md b/日常生活/杂项/婚礼记录.md new file mode 100644 index 0000000..43db39b --- /dev/null +++ b/日常生活/杂项/婚礼记录.md @@ -0,0 +1,33 @@ +## 礼物 + +- 林娜师姐,一堆碗,一个290元; + +- 蒋珊珊,配秀和的扇子; + +## 随礼 + +- 卜卓:1000 + +- 赵杨:1000 + +- 栗泽晨:1000 + +- 刘浩师兄:800 + +- 刘文超:500 + 200 + +- 骞剑策:1000 + +- 许晨:1000 + +- 杨天:500 + +- 袁鲁峰:200 + +- 丽丽姐:1000 + +- 刘伟涛:500 + +- 胡冰妍:1000 + +- 顾兴剑师兄:200 \ No newline at end of file diff --git a/日常生活/杂项/我喜欢的那些句子.md b/日常生活/杂项/我喜欢的那些句子.md new file mode 100644 index 0000000..4bb5c90 --- /dev/null +++ b/日常生活/杂项/我喜欢的那些句子.md @@ -0,0 +1,48 @@ +1. 所有的英雄,都是凡人,千回百转,千锤百炼,矢志不改,如此而已——《明朝那些事儿》 + +2. 世间万事,风云变幻,苍黄翻覆。纵使波谲云诡,但制心一处,便无事不办。天定胜人,人定兮胜天——《画江湖之不良人3》袁天罡 + +3. 所谓的奇迹是真的发生后才具有价值——摘自鼠绘漫画网 + +4. 工程师让技术更加成熟,同时也让它变得简单——《数字战争:苹果、谷歌与微软的商业较量》 + +5. 不要总是着眼于失去的东西,失去的东西是不会回来的,问问你自己还剩下什么?——《海贼王》“海侠”甚平 + +6. 灾难总是接踵而至,这正是世间的常理。你以为只要解释一下,就有谁会来救你吗?要是死了,就只能说明我不过是如此程度的男人。——《海贼王》罗罗诺亚·索隆 + +7. 人的梦想,是不会完结的啊!——《海贼王》“黑胡子”帝奇 + +8. 人生最大的落差是你配不上自己的野心,又辜负了你所承受的苦难——摘自网络 + +9. 人民不应该害怕他们的政府,政府应该害怕它的人民——《V字仇杀队》V + ![image.png](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/20260724172838070.png) + +10. 正义必胜?那是理所当然的啊,因为只有胜利者才是正义的啊——《海贼王》多弗朗明哥 + +11. 记住,千万不要有和别人斗的心,不要和别人比,你要赢的是你自己——《头文字D》藤原文太 + +12. 一被人说成是弱者就气得浑身发抖之人一定是个弱者——摘自网络 + +13. 看清自己,看清世界,变强吧!——《海贼王》鹰眼 + +14. 丧家之犬是没有资格谈正义的——《海贼王》沙·克罗克达尔 + +15. 只有那些疯狂到认为自己可以改变世界的人才能改变世界——乔布斯 + +16. What does a man do, Walter? A man provides for his family. And he does it even when he's not appreciated, or respected, or even loved. He simply bears up and he does it. Because he's a man ——《绝命毒师》Gus Fring + +17. 成年人的世界哪有什么对错。——《妖怪名单》燕朝雪 + +18. 只有品尝过成功,失败和仓皇逃窜的滋味之后,男人才会真正长大,哭也没关系,要跨过去! ——《海贼王》“红发”香克斯 + +19. 人会长大三次。第一次是在发现自己不是世界中心的时候。第二次是在发现即使再怎么努力,终究还是有些事令人无能为力的时候。第三次是在,明知道有些事可能会无能为力,但还是会尽力争取的时候。——摘自网络 + +20. 能够改变未来的权利,对每个人来说都是平等的——《海贼王》贝吉 + +21. 改变世界的一定是拥有理想的现实主义者和认清了现实的理想主义者——摘自网络 + +22. 世界上只有一种真正的英雄主义,就是认清了生活的真相后还依然热爱它——罗曼·罗兰 + +23.  听好了,自己不去努力,反而去数落对方的缺点,妄图拉低对方身份,让对方和自己站在同样的高度,这就是嫉妒。本来只要采取行动,赶上并超越对方就行,但是人啊...却往往做不到这一点,因为嫉妒是毫不费力的啊!不过你要牢记住这点,现实会给你答案,将责任推卸给时代、推卸给世界,你的处境也不会有任何改变,现实就是现实,你要理解现状,并好好分析,现实中一定蕴含了人走到今天这一步的原因,如果你能发现其中真理,之后只要再采取行动即可,连现实都无法判断的人,在我看来就是笨蛋——《红鳉鱼》 + +24. \ No newline at end of file diff --git a/日常生活/杂项/数据产品经理.md b/日常生活/杂项/数据产品经理.md new file mode 100644 index 0000000..fb3f110 --- /dev/null +++ b/日常生活/杂项/数据产品经理.md @@ -0,0 +1,37 @@ +各位老师好,我叫李振洋,2017年硕士毕业于吉林大学车辆工程专业,目前就职于一汽南京科技开发有限公司,目前我主要负责驾驶行为分析相关的产品开发,驾驶行为分析这个产品呢,主要功能是通过分析驾驶员的驾驶行为与行车安全和能耗之间的关系,引导驾驶员改善驾驶习惯。在这个产品中呢,我同时承担产品经理和数据算法开发两项工作。在产品经理这方面呢,负责PRD文档编写、原型图设计等,除此之外呢,我还负责对产品的功能体系和技术架构进行比较大的调整,功能项进行了精简和调整,;同时,我们对驾驶行为和行车安全及能耗做了相关性和关联分析,并根据分析结果,重新设计了驾驶行为的评价体系;在数据算法这方面呢,我们基于 SVM、聚类、DTW、RNN网络等开发驾驶工况和行驶环境识别、不良驾驶行为识别、驾驶风格识别、用路线识别等算法。 +除了驾驶行为分析这个产品之外呢,我还负责和参与了两个产品的开发,一个是主动人体健康管理,这个项目里,我主要负责人体健康管理产品0~1产品调研、竞品分析、产品架构,并且组织供应商技术交流,选定传感器、确定数据中台的设计方案等;另一个是伏羲大数据平台中驾驶行为相关模块的开发,伏羲大数据平台是一汽自研的车联大数据应用平台, 支撑数据驱动研发概念落地,负责驾驶行为分析模块数据指标设计、数据拉取、数据清理、数据计算及入库等工作,设计安全、 能耗、 辅助驾驶和舒适 4 个子模块 20 余项指标; +就我个人,我是一个开朗、外向的人,可以很快的融入不同的团队。在工作上,我是一个认真负责,能吃苦耐劳的人。同时呢,我也是一个渴望学习新知识并会学习的人,非常愿意面对全新的挑战。 + +数据清洗都做了哪些工作? + +mqtt协议和http协议; + +比较困难的工作点,如何解决的; + +有创新性的工作; + +为什么想来做产品经理; + +1. 建立分析体系 + 1. 流程:明确分析目的和思路——数据收集——数据处理——数据分析——数据展现——报告撰写 + 2. 例子:能耗相关性分析:要分析哪些驾驶行为与能耗相关——根据车辆动力学和电驱系统特性粗选指标——收集数据——相关性分析、因子分析——撰写分析报告 + 3. 常用方法: + 1. 趋势分析; + 2. 多维分解; + 3. 用户分群; + 4. 漏斗分析; + 5. 留存分析; + 6. AB 测试; +2. 指标字典 + 1. 确定分析指标——明确指标的维度和口径——指标评审——运营指标字典 + 2. 例子:伏羲大数据平台:分析APA系统的使用情况—— +3. 数据分析平台建设 + 1. 数据采集、数据整合、数据加工、数据可视化 +4. 大数据处理流程: + 1. 数据生产 + 2. 数据采集 + 3. 数据预处理 + 4. 数据储存 + 5. 数据挖掘、统计与分析 + 6. 数据ETL与存储关系系数据库 + 7. 数据可视化 \ No newline at end of file diff --git a/日常生活/杂项/整理思路.md b/日常生活/杂项/整理思路.md new file mode 100644 index 0000000..079f757 --- /dev/null +++ b/日常生活/杂项/整理思路.md @@ -0,0 +1,91 @@ +1. 自我介绍 + 老师好,我叫李振洋,17年毕业于吉林大学车辆工程专业,现在上海集度汽车有限公司任数据分析师一职,在这期间我主要负责整车工程、座舱触点、生产管理与质量三个部门的数据分析任务,包括从需求对接、需求分析、数据获取、预处理、分析到撰写分析报告或者搭建看板;对于整车工程,我与业务方同事合作,设计建立北极星评价指标,并围绕北极星指标建立完整的评价体系,对整车能耗、续航里程估计准确性等用户感知较强的问题进行持续监控,对异常波动进行归因分析,为业务部门提供精准的优化建议,支持业务迭代升级。对于座舱触点,我们对智能化功能的渗透率进行分析,并对智能化功能的用户流失原因进行下钻分析,如退出空调自动挡、雨刮自动挡、关闭电动开门等;对于生管与质量部门,我们主要通过数据分析支持其解决用户抱怨问题,比如空调震动等;对于一些偶发难以复现的故障进行长期监控,提供故障发生时第一现场的车辆状态与用户操作数据;此外,会对车辆整个生产、交付环节中的用时、成本进行分析,提出卡点问题,促进业务的优化;此外,我们还会进行专题数据分析,通过大数据,探索用户驾驶风格、用车习惯等信息,并指导车辆功能设计和零部件选型,如电池加热策略更新、NVH优化方向、DCDC选型、VAVE等;最后,我们基于python等工具开发了一系列的辅助工具,实现重点业务指标、问题的自动推送,业务报告的自动生成,提升业务团队的效率;这是我在集度这边的一些主要工作内容。 +1. 做过的工作, + 1. 整车工程 + 1. 能耗: + 1. 能耗评价体系:电池、电机、热管理、行驶工况评价,与CLTC之间的差距; + 1. 北极星:整车能耗(百公里能耗水平) + 2. 一级指标: + 1. 电机能耗 + 2. 热管理能耗 + 3. DCDC高压侧能耗 + 4. 电池SOC与能耗匹配情况 + 5. 用户行为 + 3. 二级指标 + 1. 电机 + 1. 电机综合效率 + 2. 电机制动能量回收效率 + 2. DCDC高压侧能耗: + 1. DCDC高低压侧转换效率 + 2. DCDC低压侧用电器 + 1. 热管理低压侧功率:电池水泵、电机水泵、鼓风机、风扇 + 2. 其他低压侧功能使用情况:座椅加热、哨兵、ACU + 3. 热管理: + 1. 座舱热管理功率 + 2. 电池热管理功率 + 4. 用户行为: + 1. 行驶工况 + 2. 驾驶风格 + 3. 空调使用与设置 + 4. 制动能量回收设置 + + 2. 续航里程估计准确性影响因素:行驶里程、环境温度、驾驶激烈程度、电池健康度 + 3. 驾驶风格评价: + 1. 与能耗的关系:SVM分类; + 2. 聚类分析 + 4. 用户工况提取: + 1. 车辆的行驶工况: + 1. 不同路段的行驶时间占比、不同的特征(车速、加速度); + 2. 不同温度环境下用户的加速需求,针对电池低温下功率受限,调整加热策略; + 2. 用户用车场景: + 1. 静态:露营、小憩、游戏模式的使用; + 2. 动态:智能驾驶(开启的时间、持续里程) + 2. 电池: + 1. 算法有效性评估: + 1. 动态矫正评估 + 2. 异常报警监控 + 3. NVH: + 1. 用户常用工况提取; + 2. 空调系统异常震动原因分析; + 4. 人机:屏幕便利性 + 5. 商属:乘坐舒适性问卷分析; + 2. 触点: + 1. 渗透率 + 2. 智能功能流失原因: + 1. 雨刮:刮速、行驶工况 + 2. 自动空调:吹风模式、内外循环 + 3. 电动开门:开门速度、开门角度小 + 3. 生管、质量 + 1. 偶发问题监控:胎压系统报警、异常破冰激活 + 2. +2. 能力证明: + 1. 项目管理: + 1. 周例会:确定上周的工作进展、讨论新出现的问题、讨论卡点并确定下一步的行动计划; + 2. 预警机制; + 3. 排期:数据获取与预处理、分析与描述、报告或看板; + 4. 优先级:公司的重点(用户的抱怨、公司下一阶段重点任务),接下来的行动急迫性,对业务方的贡献度(投入产出比,询问业务方拿到数据后能做哪些工作); + 2. 专业成就: + 1. 集度: + 1. 搭建了完整的整车能耗评价和分析体系,这个分析体系一方面探查了整车能耗较高的组件、工况,为后续产品优化提供了明确的方向,另一方面在应对客户抱怨等方向上极大的提升了业务部门的工作效率,得到业务部门领导和同事的广泛好评; + 2. 难点:时间紧、任务重,几乎从零开始; + 3. 解决方法:与业务方合作,根据需求的紧迫程度和前置条件的满足度确定开发计划,并行推进数据采集、校验、数据分析、看板搭建等工作,并且两天与各个相关方碰头一次,确定业务进度、卡点及下一步行动方案; + 4. 结果:两周的时间从0到1搭建起来整车能耗评价体系,完成看板搭建,尤其对能耗问题较严重的热管理系统进行了深入的拆解,帮助业务部门明确了下一步的优化方向,并且协助业务部门成功应对了车辆上市初期较多的能耗抱怨问题(因为是冬天上市交车,能耗问题、尤其是续航打折、充电慢等问题较为突出); + 2. 实时驾驶行为评价,过去的驾驶行为产品需要等待车辆停止并熄火20分钟后才能呈现结果,但我们的新产品可以在行车过程中向用户显示信息,并且在车辆熄火后几乎立即显示评价结果。为了实现这一目标,我们进行了大规模的技术架构调整,引入了先进的技术方案,如边缘计算和流处理。然而,我们在这个过程中面临了许多技术难题,例如实时软件的效率不足、软件不够稳定,以及其他部门的阻力。为了解决这些问题,我们优化了软件代码,提高了效率和稳定性,并通过合理的产品设计来避免软件问题对用户体验造成严重影响。我们还采用了调研等方法来证明我们的设计合理性和必要性,并与其他部门的同事一起讨论技术方案,试图找到既能减少工作量又能满足我们需求的解决方案; +3. 使用过的算法和数据分析方法: + 1. 聚类: + 1. kmeans、密度聚类 + 2. 回归分析: + 1. 逻辑回归 + 3. 相关性分析 + 4. 支持向量机 + 5. 隐马尔可夫模型 + 6. D-S证据理论 + 7. 漏斗模型 +4. 如何做一个完整的分析: + 1. 目标确定 + 2. 数据获取,埋点、获取途径、质量验证 + 3. 数据预处理,异常值处理、打标签 + 4. 数据分析与描述,数据情况描述、数据变化、可视化 + 5. 总结结论及报告编写、搭建看板 +5. 问题: + 1. 数据产品的范围? \ No newline at end of file diff --git a/日常生活/杂项/生活习惯和运动.md b/日常生活/杂项/生活习惯和运动.md new file mode 100644 index 0000000..8f78505 --- /dev/null +++ b/日常生活/杂项/生活习惯和运动.md @@ -0,0 +1,15 @@ +1. 生活习惯-睡眠 + 1. 适当早睡,晚起 + 2. 早起会增加孕反,遇到早高峰 + 3. 建议10点半上床,11点入睡 + 4. 每次走20分钟,每次饭后平地 + 5. 晚睡会饿 + 6. 会引起肥胖 +2. 运动 + 1. 孕早期:加强心肺的能力 + 2. 40分钟要练习呼吸,胸式呼吸,腹式呼吸 + 3. 凯格尔运动:中期练习收缩能力,晚期要帮助盘底肌松弛 + 4. 妊娠油从下到上,从左到右 + 5. 运动测评指导课需要携带:近期产检报告,b超报告,图中最不舒服的位置 + 6. 孕期游泳,卫生,安全,温度 + 7. 弯腰的时候要下蹲,不要直接弯腰 \ No newline at end of file diff --git a/日常生活/自律/每日作息.md b/日常生活/自律/每日作息.md new file mode 100644 index 0000000..7c66fe4 --- /dev/null +++ b/日常生活/自律/每日作息.md @@ -0,0 +1,13 @@ +早上 +7:10起床 +7:15洗漱完毕 +7:55早间英语练习 +9:00班车上读英文资料 + + +晚上 +9:00做好饭,洗衣服 +10:30编程、数据分析学习 +11:00洗漱完毕 +11:30看书,睡觉 + diff --git a/日常生活/菜谱/炒米粉.md b/日常生活/菜谱/炒米粉.md new file mode 100644 index 0000000..1a8bac0 --- /dev/null +++ b/日常生活/菜谱/炒米粉.md @@ -0,0 +1,7 @@ +- 烧开水,把米粉抄一分钟 +- 把米粉焖十分钟 +- 冷水洗干净,沥干水 +- 放入冰箱,冷藏 +- 热锅下油,多放油 +- 先下米粉炒,然后放入配料 +- 炒5分钟将粉炒熟 \ No newline at end of file diff --git a/日常生活/菜谱/煎豆腐.md b/日常生活/菜谱/煎豆腐.md new file mode 100644 index 0000000..845eb3c --- /dev/null +++ b/日常生活/菜谱/煎豆腐.md @@ -0,0 +1,6 @@ +- 用嫩豆腐 +- 豆腐切成三角状 +- 热锅下油,把豆腐煎至金黄 +- 加入生抽,老抽,盐翻炒 +- 加入水,盖过一半豆腐,盖锅盖焖 +- 待到水快收尽,加入芹菜,小米椒,姜,蒜翻炒,可以将豆腐弄成小块以提高入味 \ No newline at end of file diff --git a/日常生活/行/旅游计划/2023十一贵州旅行/目的地.md b/日常生活/行/旅游计划/2023十一贵州旅行/目的地.md new file mode 100644 index 0000000..d872c8a --- /dev/null +++ b/日常生活/行/旅游计划/2023十一贵州旅行/目的地.md @@ -0,0 +1,22 @@ +- Day1:贵阳 +- Day2:天眼 +- Day3:荔波 +- day4:千户苗寨 +- day5:镇远古镇 +- day6:黄果树 + +Day0:抵达贵阳 9.30 +Day1:黄果树 10.1 +Day2: 10.2 +- 7:30: 从贵阳北站坐车4小时到荔波小七孔东门; +- 11:30:抵达小七孔,预计游玩5~6小时,住小七孔东门; +Day3:10.3 +- 8:30:从小七孔东门坐大巴到凯里南站,3小时; +- 11:30:住凯里南站附近民宿,先办理入住,放下东西去坐大巴到千户苗寨,大巴50分钟; +- 13:00:抵达千户苗寨,游玩,晚上打车回凯里南站; +Day4:10.4 +- 上午在凯里转转; +- 11:00:打车去凯里站,坐11:59的车到镇远县,1小时20分; +- 13:19:到镇远县,公交或打车到古城,住景区民宿; +Day5:10.5 +- 返回贵阳,火车 \ No newline at end of file diff --git a/日常生活/行/旅游计划/2023十一贵州旅行/贵阳.md b/日常生活/行/旅游计划/2023十一贵州旅行/贵阳.md new file mode 100644 index 0000000..7fbbb18 --- /dev/null +++ b/日常生活/行/旅游计划/2023十一贵州旅行/贵阳.md @@ -0,0 +1,9 @@ +Day 0: +- 住:来住领域酒店 +- 玩:甲秀楼 + - 交通:15号公交30分钟到 +- 吃: + - 老凯俚酸汤鱼 + - 老贵阳牛肉粉店 + - 新大新豆米火锅 + diff --git a/日常生活/行/旅游计划/婚假旅行/参考内容/参考路线/交通方式.md b/日常生活/行/旅游计划/婚假旅行/参考内容/参考路线/交通方式.md new file mode 100644 index 0000000..0baefcd --- /dev/null +++ b/日常生活/行/旅游计划/婚假旅行/参考内容/参考路线/交通方式.md @@ -0,0 +1,2 @@ + +1. 铁路:Z164 \ No newline at end of file diff --git a/日常生活/行/旅游计划/婚假旅行/参考内容/参考路线/参考路线.md b/日常生活/行/旅游计划/婚假旅行/参考内容/参考路线/参考路线.md new file mode 100644 index 0000000..ab88a94 --- /dev/null +++ b/日常生活/行/旅游计划/婚假旅行/参考内容/参考路线/参考路线.md @@ -0,0 +1,21 @@ +![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/aeafccdd53cb299cc01cd785f17fa162.png) + +![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/d7b918c50114f74bedaa388ada7f2f81.png) + + +推荐此生必驾回春☘️11日路线: +▪️第1天 成都—雅安—泸定—康定—鱼子西—新都桥 +▪️第2天 新都桥—塔公—墨石公园—塔公—雅江 +▪️第3天 雅江—理塘—稻城—亚丁(香格里拉乡) +▪️第4天 亚丁一日游(长、短线自作选择) +短线:冲古寺、洛绒牛场、珍珠海 +长线:牛奶海、五色海 +▪️第5天 亚丁—乡城—白马雪山—梅里雪山—曲孜卡 +▪️第6天 曲孜卡—芒康—左贡—邦达—八宿 +▪️第7天 八宿—然乌—米堆冰川—波密 +▪️第8天 波密—古乡—通麦—鲁朗—林芝(巴宜市) +▪️第9天 林芝—墨竹工卡—拉萨 +▪️第10天 拉萨—羊湖—羊八井—当雄 +▪️第11天 当雄—纳木措—圣象天门—拉萨 + +![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/a43321ba0986d2bebc88323c958b053d.png) \ No newline at end of file diff --git a/日常生活/行/旅游计划/婚假旅行/参考内容/参考路线/备选景点.md b/日常生活/行/旅游计划/婚假旅行/参考内容/参考路线/备选景点.md new file mode 100644 index 0000000..3a0ba8d --- /dev/null +++ b/日常生活/行/旅游计划/婚假旅行/参考内容/参考路线/备选景点.md @@ -0,0 +1,26 @@ +## 西藏景点 + +1. 拉萨(两天) + 1. Day 1: + 1. 布达拉宫(药王山拍照) + 2. 色拉寺 + 3. 宗角禄康公园 + 2. Day 2: + 1. 大昭寺 + 2. 八廓街 + 1. 转经道 + 2. 达赖密宫 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/6ca5705376f3c09217541aa3a200ef0b.png) + + +1. 日喀则 + 1. 珠峰大本营 +2. 羊湖(一天) + 1. 羊湖 + +3. 林芝(行程上不是很方便) + + +## 四川景点 + diff --git a/日常生活/行/旅游计划/婚假旅行/计划/注意事项.md b/日常生活/行/旅游计划/婚假旅行/计划/注意事项.md new file mode 100644 index 0000000..72f2f06 --- /dev/null +++ b/日常生活/行/旅游计划/婚假旅行/计划/注意事项.md @@ -0,0 +1,10 @@ +## 预约 + +1、布达拉宫: 微信公众号搜“布达拉宫官方平台” +2、大昭寺: 微信公众号搜“大昭寺官方预约” +3、纳木措: 微信公众号搜“纳木措国家风景区” +4、珠峰大本营: 微信公众号搜“ 珠峰大本营” +5、巴松措: 微信公众号搜“巴松措景区” +6、雅鲁藏布江峡谷: 微信公众号H“雅鲁藏布江大峡谷” +7、南伊沟:微信公众号搜“南伊沟” +8、古格王朝:微信公众号搜“古格王朝” \ No newline at end of file diff --git a/日常生活/购物/2023年双11清单.md b/日常生活/购物/2023年双11清单.md new file mode 100644 index 0000000..a978a0e --- /dev/null +++ b/日常生活/购物/2023年双11清单.md @@ -0,0 +1,58 @@ + +- [ ] 家居类 + - [x] 洗衣液 + - [x] 洗衣机清洗剂 + - [x] 洗碗机清洁块 + - [x] 洗碗机清洗液 + - [x] 厨房纸巾 + - [x] 脏衣篮 + - [x] 画架 + - [ ] 画 + - [x] 咖啡操作垫 + - [x] 咖啡豆 + - [x] 电源收纳盒 + - [x] 茶 + - [x] 微波炉架 + - [x] 暖水瓶 + - [x] 咖啡杯 + - [x] 人体工学椅 + - [x] 电脑桌 + - [x] 地毯 + - [x] 香水 + - [x] 电动牙刷头 + - [x] 洗手液 + - [ ] 炖盅 + - [x] 家居服 + - [x] 背包 + - [x] 桌面小拖把 + - [x] 油刷 +- [ ] 电器类 + - [x] 手机 + - [x] 耳机 + - [x] 打印机 + - [x] 电子表 + - [ ] 硬盘 + - [ ] 硬盘盒 + - [x] 米家传感器 + - [x] ipad 保护壳 + - [x] 电蚊拍 +- [ ] 汽车相关 + - [x] 充气泵 + - [x] 洗车工具 + - [x] 座椅套 +- [ ] 野营类 + - [ ] 卡式炉 + - [ ] 烤盘 + - [ ] 椅子 + - [ ] 推车 + - [x] 帐篷 +- [ ] 药 + - [x] 备孕 + - [ ] 怀孕 + - [x] 燕窝 +- [ ] 化妆品 +- [ ] 电子会员 + - [ ] qq音乐 + - [ ] b站 + - [ ] 京东 + - [ ] 芒果 \ No newline at end of file diff --git a/日常生活/购物/安全座椅/安全座椅对比.md b/日常生活/购物/安全座椅/安全座椅对比.md new file mode 100644 index 0000000..221641f --- /dev/null +++ b/日常生活/购物/安全座椅/安全座椅对比.md @@ -0,0 +1,13 @@ + +| 品牌 | 好孩子1号仓s | babyfirst 灵悦pro 智享版 | 两只兔子求知2pro智能款 | | +| ---- | ------------------- | ------------------- | ------------- | --- | +| 价格 | 2799 | 2745 | 3660 | | +| 认证 | i-Size(E4)、国标 | i-Size(E4)、国标 | i-Size(E1)、国标 | | +| 内部尺寸 | 座舱内宽:25cm 背部内宽:37cm | 内宽:32cm 总高度73.5cm | | | +| 适用年纪 | 0-7 | 0-7 | 0-8 | | +| 减震材料 | 侧向动态防撞 | EPP | | | +| 通风 | 座椅通风、座垫不支持 | 座椅通风、座垫不支持 | 座椅、座垫双通风 | | +| 防晒 | 不支持 | 支持 | 不支持 | | +| 加热 | 不支持 | 不支持 | 支持 | | +| 免费试用 | 支持 | 支持 | 支持 | | +| 遗忘高精 | 不支持 | 支持 | 支持 | | \ No newline at end of file diff --git a/日常生活/食/咖啡.md b/日常生活/食/咖啡.md new file mode 100644 index 0000000..99489c9 --- /dev/null +++ b/日常生活/食/咖啡.md @@ -0,0 +1,3 @@ +1. 豆:花魁8.0 +2. 粉:17g +3. 水:250g \ No newline at end of file diff --git a/日常生活/食/咖啡/paradox part ii.md b/日常生活/食/咖啡/paradox part ii.md new file mode 100644 index 0000000..a2c8aad --- /dev/null +++ b/日常生活/食/咖啡/paradox part ii.md @@ -0,0 +1,7 @@ + +店名 paradox part ii + +咖啡豆 + +哥伦比亚 天堂庄园 卡比拉 中浅烘焙 有甜味 像彩虹糖一样 +秘鲁 74158 水洗 有温暖不刺激的酸味 \ No newline at end of file diff --git a/日常生活/食/咖啡/咖啡探店/paradox part ii.md b/日常生活/食/咖啡/咖啡探店/paradox part ii.md new file mode 100644 index 0000000..a2c8aad --- /dev/null +++ b/日常生活/食/咖啡/咖啡探店/paradox part ii.md @@ -0,0 +1,7 @@ + +店名 paradox part ii + +咖啡豆 + +哥伦比亚 天堂庄园 卡比拉 中浅烘焙 有甜味 像彩虹糖一样 +秘鲁 74158 水洗 有温暖不刺激的酸味 \ No newline at end of file diff --git a/日常生活/食/咖啡/自己冲泡/2025年1月.md b/日常生活/食/咖啡/自己冲泡/2025年1月.md new file mode 100644 index 0000000..99489c9 --- /dev/null +++ b/日常生活/食/咖啡/自己冲泡/2025年1月.md @@ -0,0 +1,3 @@ +1. 豆:花魁8.0 +2. 粉:17g +3. 水:250g \ No newline at end of file diff --git a/日常生活/食/菜谱/日料/烤香菇.md b/日常生活/食/菜谱/日料/烤香菇.md new file mode 100644 index 0000000..849e6bd --- /dev/null +++ b/日常生活/食/菜谱/日料/烤香菇.md @@ -0,0 +1 @@ +先160℃烤5分钟,刷酱料,再烤10分钟 \ No newline at end of file diff --git a/日常生活/食/菜谱/炒米粉.md b/日常生活/食/菜谱/炒米粉.md new file mode 100644 index 0000000..1a8bac0 --- /dev/null +++ b/日常生活/食/菜谱/炒米粉.md @@ -0,0 +1,7 @@ +- 烧开水,把米粉抄一分钟 +- 把米粉焖十分钟 +- 冷水洗干净,沥干水 +- 放入冰箱,冷藏 +- 热锅下油,多放油 +- 先下米粉炒,然后放入配料 +- 炒5分钟将粉炒熟 \ No newline at end of file diff --git a/日常生活/食/菜谱/煎豆腐.md b/日常生活/食/菜谱/煎豆腐.md new file mode 100644 index 0000000..845eb3c --- /dev/null +++ b/日常生活/食/菜谱/煎豆腐.md @@ -0,0 +1,6 @@ +- 用嫩豆腐 +- 豆腐切成三角状 +- 热锅下油,把豆腐煎至金黄 +- 加入生抽,老抽,盐翻炒 +- 加入水,盖过一半豆腐,盖锅盖焖 +- 待到水快收尽,加入芹菜,小米椒,姜,蒜翻炒,可以将豆腐弄成小块以提高入味 \ No newline at end of file diff --git a/日常生活/食/菜谱/鸽子汤.md b/日常生活/食/菜谱/鸽子汤.md new file mode 100644 index 0000000..fb7b586 --- /dev/null +++ b/日常生活/食/菜谱/鸽子汤.md @@ -0,0 +1,5 @@ +鸽子:放冷水去除血水; +放生姜,几片; +肉(瘦肉,2、3两瘦肉,放点盐)或者鸡蛋(带壳); +用电饭煲炖(隔水炖),拿个碗少放点水(没过鸽子),电饭煲里也防水; +调料:盐; \ No newline at end of file diff --git a/模板/excalidraw/Drawing 2023-09-28 16.14.34.excalidraw.md b/模板/excalidraw/Drawing 2023-09-28 16.14.34.excalidraw.md new file mode 100644 index 0000000..d3c7c93 --- /dev/null +++ b/模板/excalidraw/Drawing 2023-09-28 16.14.34.excalidraw.md @@ -0,0 +1,15 @@ +--- + +excalidraw-plugin: parsed +tags: [excalidraw] + +--- +==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== + + +%% +# Drawing +```json +{"type":"excalidraw","version":2,"source":"https://github.com/zsviczian/obsidian-excalidraw-plugin/releases/tag/1.9.19","elements":[],"appState":{"gridSize":null,"viewBackgroundColor":"#ffffff"}} +``` +%% \ No newline at end of file diff --git a/模板/excalidraw/Drawing 2024-12-05 20.40.46.excalidraw.md b/模板/excalidraw/Drawing 2024-12-05 20.40.46.excalidraw.md new file mode 100644 index 0000000..d3c7c93 --- /dev/null +++ b/模板/excalidraw/Drawing 2024-12-05 20.40.46.excalidraw.md @@ -0,0 +1,15 @@ +--- + +excalidraw-plugin: parsed +tags: [excalidraw] + +--- +==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== + + +%% +# Drawing +```json +{"type":"excalidraw","version":2,"source":"https://github.com/zsviczian/obsidian-excalidraw-plugin/releases/tag/1.9.19","elements":[],"appState":{"gridSize":null,"viewBackgroundColor":"#ffffff"}} +``` +%% \ No newline at end of file diff --git a/模板/zotero/import.md b/模板/zotero/import.md new file mode 100644 index 0000000..f927727 --- /dev/null +++ b/模板/zotero/import.md @@ -0,0 +1,56 @@ +--- +title: {{title}} +date: {{importDate | format("YYYY-MM-DD HH:mm:ss")}} +categories: +tags:{% for tag in tags %} + - {{tag.tag}}{% endfor %} +--- + +### Matedata +#zotero + +##### Item Type:: +[[{{itemType}}]] + +##### Authors:: +{{authors}} + +{%if date %}##### Year:: +[[{{date | format("YYYY")}}]]-{{date | format("MM")}}{% endif %} + +{%if conferenceName %}##### Conference Name +[[{{conferenceName}}]]{% else %}{% if publicationTitle %}##### Publication Title +[[{{publicationTitle}}]]{% endif %}{% endif %} + +{%if DOI %}##### DOI:: +[{{DOI}}](https://doi.org/{{DOI}}){% endif %} + +{%if pdfLink %}##### PDF Attachment:: +{{pdfLink}}{% endif %} + +##### Zotero Link +- [Local]({{select}}) +- [Cloud]({{uri}}) + +# {{title}}({%if date %}{{date | format("YYYY")}}{% endif %}) +>[DOI] [{{DOI}}](https://doi.org/{{DOI}}) + +## Abstract +{{abstractNote}} + +## 摘要 + +## 正文 +{% for annotation in annotations %}{% if annotation.type == "highlight" %}{% if annotation.colorCategory %}{% if annotation.colorCategory == "Orange" %} +```ad-main_idea +{{annotation.annotatedText}}({% if pdfLink %}{% if citeKey %}[{{citeKey}}]{% elif citationKey %}[{{citationKey}}]{% else %}[Link]{% endif %}{% if annotation.attachment.desktopURI and annotation.page %}({{annotation.attachment.desktopURI | replace("select", "open-pdf")}}?page={{annotation.page}}){% else %}{{pdfLink | replace(r/^\[.*\]/, "")}}{% endif %}{% endif %}) +``` +{% elif annotation.colorCategory == "Yellow" %} +```ad-detail +{{annotation.annotatedText}}({% if pdfLink %}{% if citeKey %}[{{citeKey}}]{% elif citationKey %}[{{citationKey}}]{% else %}[Link]{% endif %}{% if annotation.attachment.desktopURI and annotation.page %}({{annotation.attachment.desktopURI | replace("select", "open-pdf")}}?page={{annotation.page}}){% else %}{{pdfLink | replace(r/^\[.*\]/, "")}}{% endif %}{% endif %}) +``` +{% elif annotation.colorCategory == "Red" %} +```ad-todo +- [ ] {{annotation.annotatedText}}({% if pdfLink %}{% if citeKey %}[{{citeKey}}]{% elif citationKey %}[{{citationKey}}]{% else %}[Link]{% endif %}{% if annotation.attachment.desktopURI and annotation.page %}({{annotation.attachment.desktopURI | replace("select", "open-pdf")}}?page={{annotation.page}}){% else %}{{pdfLink | replace(r/^\[.*\]/, "")}}{% endif %}{% endif %}) +``` +{% endif %}{% endif %}{% if annotation.comment %}{{annotation.comment}}{% endif %}{% endif %}{% endfor %} \ No newline at end of file diff --git a/理论知识/基础理论/信号处理/独立分量分析(independent component analysis, ICA).md b/理论知识/基础理论/信号处理/独立分量分析(independent component analysis, ICA).md new file mode 100644 index 0000000..b098326 --- /dev/null +++ b/理论知识/基础理论/信号处理/独立分量分析(independent component analysis, ICA).md @@ -0,0 +1,134 @@ +## 1. 盲源分析(BSS) + +1. 盲源分离指在完全不知道任何先验知识或者只知道少量先验知识的情况下,只利用观测信号提取或分离出各个源信号的方法[[#^f9e7f7]]; +3. 这里的“盲”是指:1.源信号是不可观测的;2.混合系统是事先未知的。 +4. 常用方法: + 1. 独立分量分析(ICA) + 2. 熵最大化方法 + 3. 非线性主分量分析 +> 可以证明,独立分量分析和熵最大化方法是等价的[[#^f9e7f7]] + +## 2. 概览 + +### 2.1 用途 + +ICA是BSS的一种常用方法,用于从观测信号中提取或分离原始信号; + +### 2.2 基本原理 + +根据中心极限定理,对于混合信号,其概率密度比任何一个源信号的概率分布都接近高斯分布;反过来,最大化信号的非高斯性与最大化信号的统计独立性是一致的,这是ICA的基本原理[[#^62f060]]。 + +### 2.3 前提 + +使用ICA分离原始信号时,应满足以下前提[[#^7903a9]]: + +1. 独立性,即原始信号是相互独立的; +2. 非高斯性,即原始信号不服从高斯分布,换言之,ICA无法提取混合信号中符合高斯分布的原始信号; +3. 复杂性,即混合信号的复杂度应大于所有的原始信号; + +## 4. 独立性评估方法[[#^7903a9]] + +ICA有三种评估分量独立性的方法:1. 基于非高斯度;2. 基于互信息度;3. 基于最大似然估计; + +### 4.1 基于非高斯度的方法 + +ICA常用峭度和负熵来衡量独立分量的非高斯度: + +1. 峭度(Kurtosis): 峭度可以用来评估信号的非高斯度,因此通过寻找让峭度最大的矩阵来提取混合的信号;基于峭度的方法优点是容易计算,但是峭度对异常值十分敏感,因此该方法的鲁棒性不高。峭度(K)定义如下: + +$$ +K= E[x^4]-3(E[x^2])^2 +$$ + + +2. 负熵(Negative entropy): 由信息论理论可知,在所有等方差的随机变量中,高斯变量的熵最大,所以可以利用熵来度量非高斯性。一般采用熵的修正形式——负熵来评价独立成分的非高斯度,根据中心极限定理,当一个随机变量是许多相互独立的随机变量之和时,如果这些随机变量具有有限的均值和方差,那么这个随机变量越接近高斯分布[[#^bff01c]]。因此,当独立成分分离的负熵达到最大时,说明完成各独立成分的分离。负熵(J)的定义如下: +$$ +J(y)=H(y_{Gaussian})-H(y)) +$$ + 其中,$H(y_{Garussian})$代表协方差矩阵与y相同的高斯变量的熵; + +> 应注意,负熵永远是非负值,因为在协方差相同的条件下,高斯分布具有最大的熵,当且仅当所有变量均服从高斯分布时,负熵为0; + +### 4.2 基于互信息度的方法 + +互信息是一种用于衡量两个随机变量之间相互依赖程度的指标。给定两个随机变量X和Y,它们的互信息I(X;Y)定义为它们联合概率分布p(x,y)与它们各自的边缘概率分布p(x)和p(y)之间的差异,其定义为: +$$ +I(X,Y)=H(X)-H(X|Y)=H(Y)-H(Y|X) +$$ +其中,H(X)和H(Y)分别是X和Y的熵,H(X|Y)和H(Y|X)分别是在给定Y和X的条件下X和Y的条件熵。互信息的值越大,表示两个变量之间的相互依赖程度越高,反之则越低。 +在ICA中,互信息用于衡量两个分离出来的信号之间的独立性程度。基于互信息的方法通过最小化互信息来获取独立成分。 + +### 4.3 基于最大似然估计的方法 + +基于最大似然估计的方法和基于互信息度的方法本质上是等价的,仅相差符号和一个常数;应该注意到,如果关于独立分量的先验知识是错误的,那么最大似然估计可能会给出错误的结果,但是基于非高斯度的方法并不需要任何先验知识。 + +### 4.4 迭代缩减 + +非高斯性测量指标可以使得独立成分的逐个估计成为可能,这是互信息或似然方法所不能实现的。在ICA中,通常使用一种称为“迭代缩减”(deflationary)的方法,该方法一次估计一个独立成分。在每一次迭代中,使用非高斯性测量指标来选择最不高斯的信号作为下一个独立成分。这种方法通常比同时估计所有独立成分的方法更有效。 +与互信息或似然方法相比,使用非高斯性测量指标具有更好的性质。互信息和似然方法通常需要一次性估计所有的独立成分,因此可能存在估计过程中的交叉干扰,导致估计结果不准确。而使用非高斯性测量指标则可以逐个估计独立成分,避免了这种交叉干扰,提高了估计的准确性。 +在ICA中,通过最小化独立成分的峭度或最大化独立成分的负熵来选择最不高斯的信号作为下一个独立成分。 + +## 5. 常用算法 + +### 5.1 投影追踪(Projection pursuit) + +1. 投影追寻是一种用于寻找多维数据可能投影的统计学方法,在基本的一维投影追寻中,其目标是寻找一些列投影方向,在这些方向上,数据分布尽可能的偏离高斯分布,而这于ICA的目标一致,因此,ICA也会被认为是投影追寻的一个变种。 +2. 投影追寻中,独立分量是逐个被提取出来的。通过不断重复寻找使非高斯度最大的投影方向来逐个提取独立分量。这种方法被称为紧缩。 +3. 其步骤如下: + 1. 初始化:选择一个随机的投影向量w,然后归一化该向量,得到w。 + 2. 投影:将高维信号X投影到一维空间中,得到一个一维向量y,y=X^Tw。 + 3. 非高斯性度量:对y进行非高斯性度量,如负熵,得到一个标量g。 + 4. 梯度更新:利用g对w进行梯度更新,w=w+μg∇w g,其中μ为学习率,∇w g为g对w的梯度。这一步更新后,再对w进行归一化。 + 5. 收敛判断:对步骤2~4进行迭代,直到w的变化很小或者达到最大迭代次数,判断算法是否收敛。 + 6. 得到ICA模型:迭代结束后,得到的投影向量w即为一组独立成分,将该向量与原始数据矩阵X相乘,即可得到ICA模型。 + +### 5.2 FastICA + +1. FastICA算法通过一种固定点迭代的策略来最大化非高斯度从而提取独立分量; +2. FastICA次或至少二次收敛速度,因此它比基于比梯度算法的线性收敛快得多; +3. FastICA算法没有学习率或其他任何需要调整的参数,因此容易使用; +4. 其步骤如下: + 1. 初始化:随机初始化投影矩阵W。 + 2. 分离:使用一个迭代算法来更新W,以最大化非高斯性度量(如峭度或负熵),使得独立成分被逐个分离出来。 + 3. 旋转:由于FastICA中提取的独立成分的顺序和符号是不确定的,需要进行旋转来确定它们的顺序和符号。常用的方法是正交化或者正交矩阵分解。 + 4. 重构:将分离出来的独立成分重构成原始数据。 +5. FastICA是一个迭代算法,它需要设定停止条件; + +## 6. 预处理 + +ICA需要两步的预处理: +1. 中心化 +2. 白化 + +## 7. 不确定性 + +ICA不能唯一确定分离结果,其不确定性包括[[#^374d36]]: + +1. 不能确定独立成分的方差或者说能量:因为变换矩阵A和原始信号s都是未知的,s缩放的倍数可以在A上补偿回来。因此我们统一假设各独立分量的方差为1。其实,这样假设之后仍然存在一个不确定性,独立分量乘以-1并不影响方差。不过在实际应用时,并不影响。 +2. 不能确定各独立分量的顺序:同样,由于变换矩阵A和原始信号s都是未知的,在预测时我们可以任意改变A和s对应分量的位置,在矩阵运算中就是乘以一个置换矩阵。 + +## 7. 优缺点 + +### 7.1 优点[[#^46c57e]] + +1. 收敛速度快。 +2. 并行和分布计算,要求内存小,易于使用。 +3. 能通过使用一个非线性函数g便能直接找出任何非高斯分布的独立分量。 +4. 能够通过选择一个适当的非线性函数g而使其达到最佳化。特别是能得到最小方差的算法。 +5. 仅需要估计几个(不是全部)独立分量,能极大地减小计算量。 + +### 7.2 缺点 + +1. ICA 的结果具有一定的不确定性,因为独立成分的顺序和符号是未知的。这就需要对结果进行后处理,例如通过交叉验证选择最优的解。 +2. ICA 对于数据的要求较高,需要假设数据是相互独立的,并且每个独立成分必须是非高斯分布。如果数据不符合这些要求,ICA的效果可能会受到影响。 +3. ICA 计算复杂度较高,对于大规模数据的处理需要更多的计算资源和时间。 +4. ICA 是一种线性模型,对于非线性的混合模型,其效果可能不如其他非线性模型,例如深度学习模型。 + +### 参考文献 + +1. [[盲源分离——理论、应用与展望]] ^f9e7f7 +2. [[Independent component analysis:An introduction]] ^7903a9 +3. [独立成分分析(Independent component analysis, ICA)](https://www.cnblogs.com/ytxwzqin/p/9675217.html) ^62f060 +4. [ICA独立成分分析—FastICA基于负熵最大](https://blog.csdn.net/zb1165048017/article/details/48464573) ^bff01c +5. [尝试理解ICA(Independent Component Analysis)独立成分分析](https://blog.csdn.net/u014485485/article/details/78452820) ^374d36 +6. [人工智能–ICA算法](https://cloud.tencent.com/developer/news/197255) ^46c57e diff --git a/理论知识/基础理论/用户增长/基本概念.md b/理论知识/基础理论/用户增长/基本概念.md new file mode 100644 index 0000000..9d96dae --- /dev/null +++ b/理论知识/基础理论/用户增长/基本概念.md @@ -0,0 +1,17 @@ + +## 1. AARRR海盗模型 + +海盗模型是用户分析的经典模型,它反映了增长是系统性地贯穿于用户生命周期各个阶段: + +A 拉新(Acquisition):  通过各种推广渠道,以各种方式获取目标用户,并对各种营销渠道的效果评估,不断优化投入策略,降低获客成本。 +- 涉及关键指标例如 新增注册用户数、激活率、注册转化率、新客留存率、下载量、安装量等,我们通过这些指标就可反应出获取目标用户的效果是怎样的。 + +A 活跃(Activation):活跃用户指真正开始使用了产品提供的价值,我们需要掌握用户的行为数据,监控产品健康程度。这个模块主要反映用户进入产品的行为表现,是产品体验的核心所在。 + +- 涉及关键指标例如 DAU/MAU 、日均使用时长、启动APP时长、启动APP次数等。通过这些指标可以反映出用户的活跃情况。 + +R 留存(Retention):衡量用户粘性和质量的指标。涉及关键指标例如 留存率、流失率等。通过这些指标可以反映出用户的留存情况。 + +R 变现(Revenue): 主要用来衡量产品商业价值。涉及关键指标例如 生命周期价值(LTV)、客单价、GMV等。这些指标可以反映出产品的商业价值。 + +R 推荐(Referral):衡量用户自传播程度和口碑情况。涉及关键指标例如 邀请率、裂变系数等。 \ No newline at end of file diff --git a/理论知识/基础理论/相关性分析/网页剪辑/Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通.md b/理论知识/基础理论/相关性分析/网页剪辑/Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通.md new file mode 100644 index 0000000..a19f7e6 --- /dev/null +++ b/理论知识/基础理论/相关性分析/网页剪辑/Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通.md @@ -0,0 +1,30 @@ +--- +doc_type: hypothesis-highlights +url: 'https://mengte.online/archives/1879' +--- +# Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通 + +## Metadata + +- Title: Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通 + +- Reference: https://mengte.online/archives/1879 + +- Category: #source/article🗞 + +- Tags: + +## Highlights + +- 先将变量X、Y分别从小到大排序编秩,用秩次RX和RY表示。排序时,出现数据相等从而造成秩次相同的现象称为相持(tie),此时,取其平均秩次为每个数据的秩次 + + + +- Spearman相关性分析,需要满足2个条件: 条件1:变量包含等级变量、或变量不服从正态分布或分布类型未知。 条件2:两变量之间存在单调关系。 + + + +- Spearman相关,又称秩相关、等级相关,是对两变量的秩次大小作线性相关分析,对原始变量的分布不作要求,属于非参数统计方法,适用范围较广。对于服从Pearson相关的数据亦可计算Spearman相关系数,但统计效能更低。 Spearman相关系数(rs)介于-1与1之间,rs >0为正相关,rs <0为负相关。rs的绝对值(|rs|)越大,变量间的相关性越强。 参考Pearson相关系数对rs进行等级划分:当0.9*笔记*: +> encoder-decoder模型的问题是encoder会将整个输入都转换为唯一的语义编码C,之后C会作用于整个decoder的解码过程,这会导致两个问题:1. 在解码过程中输入对输出的每个部分影响是相同的,这与实际情况不符;2. 对于较长的输入,全部压缩成一个语义编码会导致信息的丢失;attention机制就是为了解决这两个问题提出的; + +- 将Source中的构成元素想象成是由一系列的数据对构成(对应到咱们上里面的例子,key和value是相等地,都是encoder的输出值h),此时给定Target中的某个元素Query(对应到上面的例子也就是decoder中的$h_i$),通过计算Query和各个Key的相似性或者相关性,得到每个Key对应Value的权重系数,然后对Value进行加权求和,即得到了最终的Attention数值。所以本质上Attention机制是对Source中元素的Value值进行加权求和,而Query和Key用来计算对应Value的权重系数 + +>*笔记:* +>注意力机制计算过程: +>1. 利用encoder的输出$h_1, h_2, h_3, ..., h_j$与当前时刻decoder的隐藏值$H_i$计算相关性$F_i$; +>2. 利用softmax函数处理$F_1$得到注意力分配权重$\alpha_{ij}$(j是encoder的时刻,i是decoder的时刻); +>3. 将encoder的输出值h与对应的注意力分配权重α进行点乘求和,就得到注意力attention; + + +- 相似度计算方法1: 点积:就是将Query和Keyi进行点积,Transformer中就是用的这种方法。 +$$ +Similarity(Q,K_i) = Query \times Key_i +$$ +>*笔记* +>就是将decoder的隐藏值$H_i$分别与encoder的输出值$h_j$进行点乘 + +- 相似度计算方法2::Cosine相似性-余弦相似度: +$$ +Similarity(Q,K_i) = \frac{Query\times Key_i}{||Query||·||Key_i||} +$$ +- 分子就是两个向量Query与Key的点积 分母就是两个向量的L2范数,(L2范数:指向量各元素的平方和然后求平方根) + +- 相似度计算方法3:MLP网络: +$$ +Similarity(Q,K_i) = MLP(Query, Key_i) +$$ + +- 计算出Query和Keyi的相似性后,第二阶段引入类似SoftMax的计算方式对第一阶段的相似性得分进行数值转换,一方面可以进行归一化,将原始计算分值整理成所有元素权重之和为1的概率分布;另一方面也可以通过SoftMax的内在机制更加突出重要元素的权重; +$$ +\alpha_i=Softmax(Sim_i)=\frac{e^{Sim_{i}}}{\sum_{j=1}^{L_X}{e^{Sim_i}}} +$$ + +- 第二阶段的计算结果 $\alpha_i$ 即为 $Value_i$ 对应的权重系数,然后进行加权求和即可得到Attention数值: +$$ +Attention(Query, Value) = \sum_{i=1}^{L_x}{\alpha_i·Value_i} +$$ + +![image](https://myonemanager.lzybetter.repl.co/picbed/picbed/20200322210257300.png) + +- 阶段1:Query与每一个Key计算相似性得到相似性评分s +- 阶段2:将s评分进行softmax转换成\[0,1\]之间的概率分布 a +- 阶段3:将$[a_1,a_2,a_3…a_n]$作为权值矩阵对Value进行加权求和得到最后的Attention值 + +> Attention中: +> Query是上个步长的decoder的hidden_state; +> Key是encoder的output的线性变换; +> Value是encoder的output的线性变换; + +- 优缺点: +- 优点: 1.速度快。Attention机制不再依赖于RNN,解决了RNN不能并行计算的问题。这里需要说明一下,基于Attention机制的seq2seq模型,因为是有监督的训练,所以咱们在训练的时候,在decoder阶段并不是说预测出了一个词,然后再把这个词作为下一个输入,因为有监督训练,咱们已经有了target的数据,所以是可以并行输入的,可以并行计算decoder的每一个输出,但是再做预测的时候,是没有target数据地,这个时候就需要基于上一个时间节点的预测值来当做下一个时间节点decoder的输入。所以节省的是训练的时间。 +- 2.效果好。效果好主要就是因为注意力机制,能够获取到局部的重要信息,能够抓住重点。 +- 缺点: 1.只能在Decoder阶段实现并行运算,Encoder部分依旧采用的是RNN,LSTM这些按照顺序编码的模型,Encoder部分还是无法实现并行运算,不够完美。 +- 2.就是因为Encoder部分目前仍旧依赖于RNN,所以对于中长距离之间,两个词相互之间的关系没有办法很好的获取。 + +>*笔记:* +>总结来说,attention机制主要集中于对decoder的优化,并没有对encoder有太多优化; + +- Self Attention顾名思义,指的不是Target和Source之间的Attention机制,而是Source内部元素之间或者Target内部元素之间发生的Attention机制,也可以理解为Target=Source这种特殊情况下的注意力计算机制。其具体计算过程是一样的,只是计算对象发生了变化而已,相当于是Query=Key=Value,计算过程与attention一样 + +
+- 我们想知道这句话中的its,在这句话里its指代的是什么,与哪一些单词相关,那么就可以将its作为Query,然后将这一句话作为Key和Value来计算attention值,找到与这句话中its最相关的单词。通过self-attention我们发现its在这句话中与之最相关的是Law和application,通过我们分析语句意思也十分吻合。 + +- 如此引入Self Attention后会更容易捕获句子中长距离的相互依赖的特征,因为如果是RNN或者LSTM,需要依次序序列计算,对于远距离的相互依赖的特征,要经过若干时间步步骤的信息累积才能将两者联系起来,而距离越远,有效捕获的可能性越小。但是Self Attention在计算过程中会直接将句子中任意两个单词的联系通过一个计算步骤直接联系起来,所以远距离依赖特征之间的距离被极大缩短,有利于有效地利用这些特征。除此外,Self Attention对于增加计算的并行性也有直接帮助作用。正好弥补了attention机制的两个缺点,这就是为何Self Attention逐渐被广泛使用的主要原因。 + diff --git a/理论知识/深度学习/Transformer机制学习.md b/理论知识/深度学习/Transformer机制学习.md new file mode 100644 index 0000000..be108d8 --- /dev/null +++ b/理论知识/深度学习/Transformer机制学习.md @@ -0,0 +1,1198 @@ + +近 4 万余字、50 张图、3 个实战示例,带你一网打尽 Transformer。 + +最新修订内容请直接参见 PDF 文件! + +另外,This post is all you need (下卷)——步步走进 BERT 也整理完毕了,有需要可自取! + +[月来客栈:This post is all you need(下卷)——步步走进 BERT](https://zhuanlan.zhihu.com/p/519432336) + +### **1. 多头注意力机制原理** + +### **1.1 动机** + +各位朋友大家好,欢迎来到**月来客栈**。今天要和大家介绍的一篇论文是谷歌 2017 年所发表的一篇论文,名字叫做”Attention is all you need“[1]。虽然,网上已经有了大量的关于这篇论文的解析,不过好菜不怕晚笔者在这里也会谈谈自己对于它的理解以及运用。按照我们一贯解读论文的顺序,首先让我们先一起来看看作者当时为什么要提出 Transformer 这个模型?需要解决什么样的问题?现在的模型有什么样的缺陷? + +### **1.1.1 面临问题** + +在论文的摘要部分作者提到,现在主流的序列模型都是基于复杂的循环神经网络或者是卷积神经网络构造而来的 Encoder-Decoder 模型,并且就算是目前性能最好的序列模型也都是基于注意力机制下的 Encoder-Decoder 架构。为什么作者会不停的提及这些传统的 Encoder-Decoder 模型呢?接着,作者在介绍部分谈到,由于传统的 Encoder-Decoder 架构在建模过程中,下一个时刻的计算过程会依赖于上一个时刻的输出,而这种固有的属性就限制了传统的 Encoder-Decoder 模型就不能以并行的方式进行计算,如图 1-1 所示。 + +> This inherently sequential nature precludes parallelization within training examples, which becomes critical at longer sequence lengths, as memory constraints limit batching across examples. + +![](https://pic4.zhimg.com/v2-65762b44477389077c098f6611ac33e7_r.jpg) + +随后作者谈到,尽管最新的研究工作已经能够使得传统的循环神经网络在计算效率上有了很大的提升,但是本质的问题依旧没有得到解决。 + +> Recent work has achieved significant improvements in computational efficiency through factorization tricks and conditional computation, while also improving model performance in case of the latter. The fundamental constraint of sequential computation, however, remains. + +### **1.1.2 解决思路** + +因此,在这篇论文中,作者首次提出了一种全新的 Transformer 架构来解决这一问题,如图 1-2 所示。当然,Transformer 架构的优点在于它完全摈弃了传统的循环结构,取而代之的是只通过注意力机制来计算模型输入与输出的隐含表示,而这种注意力的名字就是大名鼎鼎的自注意力机制(self-attention),也就是图 1-2 中的 Multi-Head Attention 模块。 + +> To the best of our knowledge, however, the Transformer is the first transduction model relying entirely on self-attention to compute representations of its input and output without using sequence- aligned RNNs or convolution. + +![](https://pic1.zhimg.com/v2-6da4c9720ec88860295bd63e19344820_r.jpg) + +总体来说,**所谓自注意力机制就是通过某种运算来直接计算得到句子在编码过程中每个位置上的注意力权重;然后再以权重和的形式来计算得到整个句子的隐含向量表示**。最终,Transformer 架构就是基于这种的自注意力机制而构建的 Encoder-Decoder 模型。 + +### **1.2 技术手段** + +在介绍完整篇论文的提出背景后,下面就让我们一起首先来看一看自注意力机制的庐山真面目,然后再来探究整体的网络架构。 + +### **1.2.1 什么是 self-Attention** + +首先需要明白一点的是,所谓的自注意力机制其实就是论文中所指代的 “Scaled Dot-Product Attention“。在论文中作者说道,注意力机制可以描述为将 query 和一系列的 key-value 对映射到某个输出的过程,而这个输出的向量就是根据 query 和 key 计算得到的权重作用于 value 上的权重和。 + +> An attention function can be described as mapping a query and a set of key-value pairs to an output, where the query, keys, values, and output are all vectors. The output is computed as a weighted sum of the values, where the weight assigned to each value is computed by a compatibility function of the query with the corresponding key. + +不过想要更加深入的理解 query、key 和 value 的含义,得需要结合 Transformer 的解码过程,这部分内容将会在后续进行介绍。 具体的,自注意力机制的结构如图 1-3 所示。 + +![](https://pic2.zhimg.com/v2-21ebe709cd12dda0a9c9da7559d3e045_r.jpg) + +从图 1-3 可以看出,自注意力机制的核心过程就是通过 Q 和 K 计算得到注意力权重;然后再作用于 V 得到整个权重和输出。具体的,对于输入 Q、K 和 V 来说,其输出向量的计算公式为: + +$$\text{Attention}(Q,K,V)=\text{softmax}(\frac{QK^T}{\sqrt{d_k}})V\;\;\;\;\;\;(1.1) +$$ + +其中 Q、K 和 V 分别为 3 个矩阵,且其(第 2 个)维度分别为 $d_q,d_k,d_v$d_q,d_k,d_v (从后面的计算过程其实可以发现。而公式 $d_q=d_v)。而公式$d_q=d_v)。而公式 (1.1)​中除以 $\sqrt{d_k}$的过程就是图 1-3 中所指的 Scale 过程。 + +之所以要进行缩放这一步是因为通过实验作者发现,对于较大的 $d_k$d_k 来说在完成 $QK^T$QK^T 后将会得到很大的值,而这将导致在经过 sofrmax 操作后产生非常小的梯度,不利于网络的训练。 + +> We suspect that for large values of dk, the dot products grow large in magnitude, pushing the softmax function into regions where it has extremely small gradients. + +如果仅仅只是看着图 1-3 中的结构以及公式 $(1.1)$(1.1) 中的计算过程显然是不那么容易理解自注意力机制的含义,例如初学者最困惑的一个问题就是图 1-3 中的 Q、K 和 V 分别是怎么来的?下面,我们来看一个实际的计算示例。现在,假设输入序列 “我 是 谁”,且已经通过某种方式得到了 1 个形状为 $3\times4$ 的矩阵来进行表示,那么通过图 1-3 所示的过程便能够就算得到 Q、K 以及 V[2]。 + +![](https://pic4.zhimg.com/v2-28903ee6a9c01d4895af7836b1e5997f_r.jpg) + +从图 1-4 的计算过程可以看出,Q、K 和 V 其实就是输入 X​分别乘以 3 个不同的矩阵计算而来(但这仅仅局限于 Encoder 和 Decoder 在各自输入部分利用自注意力机制进行编码的过程,Encoder 和 Decoder 交互部分的 Q、K 和 V 另有指代)。此处对于计算得到的 Q、K、V,你可以理解为这是对于同一个输入进行 3 次不同的线性变换来表示其不同的 3 种状态。在计算得到 Q、K、V 之后,就可以进一步计算得到权重向量,计算过程如图 1-5 所示。 + +![](https://pic4.zhimg.com/v2-3173490f0b8fb89b22a22b65d2851c7f_r.jpg) + +如图 1-5 所示,在经过上述过程计算得到了这个注意力权重矩阵之后我们不禁就会问到,这些权重值到底表示的是什么呢?对于权重矩阵的第 1 行来说,0.7 表示的就是 “我” 与“我”的注意力值;0.2 表示的就是 “我” 与”是”的注意力值;0.1 表示的就是 “我” 与“谁”的注意力值。换句话说,在对序列中的 “我“进行编码时,应该将 0.7 的注意力放在“我” 上,0.2 的注意力放在 “是” 上,将 0.1 的注意力放在谁上。 + +同理,对于权重矩阵的第 3 行来说,其表示的含义就是,在对序列中”谁 “进行编码时,应该将 0.2 的注意力放在“我” 上,将 0.1 的注意力放在 “是” 上,将 0.7 的注意力放在 “谁” 上。从这一过程可以看出,通过这个权重矩阵模型就能轻松的知道在编码对应位置上的向量时,应该以何种方式将注意力集中到不同的位置上。 + +不过从上面的计算结果还可以看到一点就是,**模型在对当前位置的信息进行编码时,会过度的将注意力集中于自身的位置**(虽然这符合常识)而可能忽略了其它位置 [2]。因此,作者采取的一种解决方案就是采用多头注意力机制(MultiHeadAttention),这部分内容我们将在稍后看到。 + +> It expands the model’s ability to focus on different positions. Yes, in the example above, $z_1$z_1 contains a little bit of every other encoding, but it could be dominated by the the actual word itself. + +在通过图 1-5 示的过程计算得到权重矩阵后,便可以将其作用于 V ,进而得到最终的编码输出,计算过程如图 1-6 所示。 + +![](https://pic3.zhimg.com/v2-a574d12396e1e2006716eb58f9fa5806_r.jpg) + +根据如图 1-6 所示的过程,我们便能够得到最后编码后的输出向量。当然,对于上述过程我们还可以换个角度来进行观察,如图 1-7 所示。 + +![](https://pic2.zhimg.com/v2-3de3645627bd94e4258a89c4376227c1_r.jpg) + +从图 1-7 可以看出,对于最终输出 “是” 的编码向量来说,它其实就是原始 “我 是 谁”3 个向量的加权和,而这也就体现了在对“是” 进行编码时注意力权重分配的全过程。 + +当然,对于整个图 1-5 到图 1-6 的过程,我们还可以通过如图 1-8 所示的过程来进行表示。 + +![](https://pic4.zhimg.com/v2-b7d6df77ab5e43ce30a4aaa05a0d65d3_r.jpg) + +可以看出通过这种自注意力机制的方式确实解决了作者在论文伊始所提出的 “传统序列模型在编码过程中都需顺序进行的弊端” 的问题,有了自注意力机制后,仅仅只需要对原始输入进行几次矩阵变换便能够得到最终包含有不同位置注意力信息的编码向量。 + +对于自注意力机制的核心部分到这里就介绍完了,不过里面依旧有很多细节之处没有进行介绍。例如 Encoder 和 Decoder 在进行交互时的 Q、K、V 是如何得到的?在图 1-3 中所标记的 Mask 操作是什么意思,什么情况下会用到等等?这些内容将会在后续逐一进行介绍。 + +下面,让我们继续进入到 MultiHeadAttention 机制的探索中。 + +### **1.2.2 为什么要 MultiHeadAttention** + +经过上面内容的介绍,我们算是在一定程度上对于自注意力机制有了清晰的认识,不过在上面我们也提到了自注意力机制的缺陷就是:**模型在对当前位置的信息进行编码时,会过度的将注意力集中于自身的位置,** 因此作者提出了通过多头注意力机制来解决这一问题。同时,使用多头注意力机制还能够给予注意力层的输出包含有不同子空间中的编码表示信息,从而增强模型的表达能力。 + +> Multi-head attention allows the model to jointly attend to information from different representation subspaces at different positions. + +在说完为什么需要多头注意力机制以及使用多头注意力机制的好处之后,下面我们就来看一看到底什么是多头注意力机制。 + +![](https://pic4.zhimg.com/v2-849a1a08e54a4ab3b2bfadfaceddfeab_r.jpg) + +如图 1-9 所示,可以看到所谓的多头注意力机制其实就是将原始的输入序列进行多组的自注意力处理过程;然后再将每一组自注意力的结果拼接起来进行一次线性变换得到最终的输出结果。具体的,其计算公式为: + +$$\text{MultiHead}(Q,K,V)=\text{Concat}(\text{head}_1,...,\text{head}_h)W^O\\ \;\;\;\;\;\;\;\text{where}\;\;\text{head}_i=\text{Attention}(QW_i^Q,KW_i^K,VW_i^V)\;\;\;\;\;\;(1.2) \\$$ + +\text{MultiHead}(Q,K,V)=\text{Concat}(\text{head}_1,...,\text{head}_h)W^O\\ \;\;\;\;\;\;\;\text{where}\;\;\text{head}_i=\text{Attention}(QW_i^Q,KW_i^K,VW_i^V)\;\;\;\;\;\;(1.2) \\ + +其中 + +,,, + +$$W^Q_i\in\mathbb{R}^{d_{model}\times d_k},W^K_i\in\mathbb{R}^{d_{model}\times d_k},W^V_i\in\mathbb{R}^{d_{model}\times d_v},W^O\in\mathbb{R}^{hd_v\times d_{model}} \\$$ + +W^Q_i\in\mathbb{R}^{d_{model}\times d_k},W^K_i\in\mathbb{R}^{d_{model}\times d_k},W^V_i\in\mathbb{R}^{d_{model}\times d_v},W^O\in\mathbb{R}^{hd_v\times d_{model}} \\ + +同时,在论文中,作者使用了 $h=8$h=8 个并行的自注意力模块(8 个头)来构建一个注意力层,并且对于每个自注意力模块都限定了 $d_k=d_v=d_{model}/h=64$d_k=d_v=d_{model}/h=64。**从这里其实可以发现,论文中所使用的多头注意力机制其实就是将一个大的高维单头拆分成了 $h$h 个多头**。因此,整个多头注意力机制的计算过程我们可以通过如图 1-10 所示的过程来进行表示。 + +![](https://pic4.zhimg.com/v2-382a68f2a5543f00b7a4a1fd84e29b83_r.jpg) + +注意:图中的 d_m 就是指 $d_{model}$d_{model} + +如图 1-10 所示,根据输入序列 X 和 $W^Q_1,W^K_1,W^V_1$W^Q_1,W^K_1,W^V_1 我们就计算得到了 $Q_1,K_1,V_1$Q_1,K_1,V_1,进一步根据公式 $(1.1)$(1.1) 就得到了单个自注意力模块的输出 $Z_1$Z_1;同理,根据 X 和 $W^Q_2,W^K_2,W^V_2$W^Q_2,W^K_2,W^V_2 就得到了另外一个自注意力模块输出 $Z_2$Z_2。最后,根据公式 $(1.2)$(1.2) 将 $Z_1,Z_2$Z_1,Z_2 水平堆叠形成 $Z$Z,然后再用 $Z$Z 乘以 $W^O$W^O 便得到了整个多头注意力层的输出。同时,根据图 1-9 中的计算过程,还可以得到 $d_q=d_k=d_v$d_q=d_k=d_v。 + +到此,对于整个 Transformer 的核心部分,即多头注意力机制的原理就介绍完了。 + +### **1.2.3 同维度中的单头与多头的区别** + +在多头注意力中,对于初学者来说一个比较经典的问题就是,在相同维度下使用单头和多头的区别是什么?这句话什么意思呢?以图 1-10 中示例为例,此时的自注意力中使用了两个头,每个头的维度为 $d_q$d_q,即采用了多头的方式。另外一种做法就是,只是用一个头,但是其维度为 $2d_q$2d_q,即采用单头的方式。那么在这两种情况下有什么区别呢? + +首先,从论文中内容可知,作者在头注意力机制与多头个数之间做了如下的限制 + +$$d_q=d_k=d_v=\frac{d_{model}}{h}\;\;\;\;\;\;(1.3) \\$$ + +d_q=d_k=d_v=\frac{d_{model}}{h}\;\;\;\;\;\;(1.3) \\ + +从式 $(1.3)$(1.3) 可以看出,单个头注意力机制的维度 $d_k$d_k 乘上多头的个数 $h$h 就等于模型的维度 $d_{model}$d_{model}。 + +注意:后续的 d_m,$d_m$d_m 以及 $d_{model}$d_{model} 都是指代模型的维度。 + +同时,从图 1-10 中可以看出,这里使用的多头数量 $h=2$h=2,即 $d_{model}=2\times d_q$d_{model}=2\times d_q。此时,对于第 1 个头来说有: + +![](https://pic2.zhimg.com/v2-0252f4593cd8d54042e8ba46086fdbdd_r.jpg) + +对于第 2 个头来说有: + +![](https://pic2.zhimg.com/v2-fde36a07fb98af2111b6c034202977a1_r.jpg) + +最后,可以将$Z_1,Z_2$Z_1,Z_2 在横向堆叠起来进行一个线性变换得到最终的$Z$Z。因此,对于图 1-10 所示的计算过程,我们还可以通过图 1-13 来进行表示。 + +![](https://pic4.zhimg.com/v2-36ae9333ba8227d1f70bbbc907a97057_r.jpg) + +从图 1-13 可知,在一开始初始化$W^Q,W^K,W^V$W^Q,W^K,W^V 这 3 个权重矩阵时,可以直接同时初始化$h$h 个头的权重,然后再进行后续的计算。而且事实上,在真正的代码实现过程中也是采用的这样的方式,这部分内容将在 3.3.2 节中进行介绍。因此,对图 1-13 中的多头计算过程,还可以根据图 1-14 来进行表示。 + +![](https://pic3.zhimg.com/v2-3fe945489e1e3114fdce63b2a3327a3e_r.jpg) + +说了这么多,终于把铺垫做完了。此时,假如有如图 1-15 所示的头注意力计算过程: + +![](https://pic2.zhimg.com/v2-8766512d1e76fc64470fe1a14d3da2f5_r.jpg) + +如图 1-15 所示,该计算过程采用了头注意力机制来进行计算,且头的计算过程还可通过图 1-16 来进行表示。 + +![](https://pic1.zhimg.com/v2-8ac630c7f2406a4a5583fcacf967c2b0_r.jpg) + +那现在的问题是图 1-16 中的$Z$Z 能够计算得到吗?答案是不能。为什么?因为我没有告诉你这里的$h$h 等于多少。如果我告诉你多头$h=2$h=2,那么毫无疑问图 1-16 的计算过程就等同于图 1-14 的计算过程,即 + +![](https://pic4.zhimg.com/v2-3b7a321842c2387ef274b93168a8a183_r.jpg) + +且此时$d_k=d_m/2$d_k=d_m/2。但是如果我告诉你多头$h=3$h=3,那么图 1-16 的计算过程会变成 + +![](https://pic2.zhimg.com/v2-a22a051c3827054ecb69b066317fee0d_r.jpg) + +那么此时$d_k$d_k 则为$d_m/3$d_m/3。 + +现在回到一开始的问题上,根据上面的论述我们可以发现,在$d_m$d_m 固定的情况下,不管是使用单头还是多头的方式,在实际的处理过程中直到进行注意力权重矩阵计算前,两者之前没有任何区别。当进行进行注意力权重矩阵计算时,$h$h 越大那么$Q,K,V$Q,K,V 就会被切分得越小,进而得到的注意力权重分配方式越多,如图 1-19 所示。 + +![](https://pic1.zhimg.com/v2-8837a813f9028886bb8529a59c6cd9c8_r.jpg) + +从图 1-19 可以看出,如果$h=1$h=1,那么最终可能得到的就是一个各个位置只集中于自身位置的注意力权重矩阵;如果$h=2$h=2,那么就还可能得到另外一个注意力权重稍微分配合理的权重矩阵;$h=3$h=3 同理如此。因而多头这一做法也恰好是论文作者提出用于克服**模型在对当前位置的信息进行编码时,会过度的将注意力集中于自身的位置**的问题。这里再插入一张真实场景下同一层的不同注意力权重矩阵可视化结果图: + +![](https://pic3.zhimg.com/v2-a6ea117d23e7e0fca431f54318a90bea_r.jpg) + +同时,当$h$h 不一样时,$d_k$d_k 的取值也不一样,进而使得对权重矩阵的 scale 的程度不一样。例如,如果$d_m=768$d_m=768,那么当$h=12$h=12 时,则$d_k=64$d_k=64;当$h=1$h=1 时,则$d_k=768$d_k=768。 + +所以,当模型的维度$d_m$d_m 确定时,一定程度上$h$h 越大整个模型的表达能力越强,越能提高模型对于注意力权重的合理分配。 + +### **2. 位置编码与编码解码过程** + +### **2.1 Embedding 机制** + +在正式介绍 Transformer 的网络结构之前,我们先来一起看看 Transformer 如何对字符进行 Embedding 处理。 + +### **2.1.1 Token Embedding** + +熟悉文本处理的读者可能都知道,在对文本相关的数据进行建模时首先要做的便是对其进行向量化。例如在机器学习中,常见的文本表示方法有 one-hot 编码、词袋模型以及 TF-IDF 等。不过在深度学习中,更常见的做法便是将各个词(或者字)通过一个 Embedding 层映射到低维稠密的向量空间。因此,在 Transformer 模型中,首先第一步要做的同样是将文本以这样的方式进行向量化表示,并且将其称之为 Token Embedding,也就是深度学习中常说的词嵌入(Word Embedding)如图 2-1 所示。 + +![](https://pic4.zhimg.com/v2-9e4cb60bd2ed3e1aca137928bf34a537_r.jpg) + +如果是换做之前的网络模型,例如 CNN 或者 RNN,那么对于文本向量化的步骤就到此结束了,因为这些网络结构本身已经具备了捕捉时序特征的能力,不管是 CNN 中的 n-gram 形式还是 RNN 中的时序形式。但是这对仅仅只有自注意力机制的网络结构来说却不行。为什么呢?根据自注意力机制原理的介绍我们知道,自注意力机制在实际运算过程中不过就是几个矩阵来回相乘进行线性变换而已。因此,这就导致即使是打乱各个词的顺序,那么最终计算得到的结果本质上却没有发生任何变换,换句话说仅仅只使用自注意力机制会丢失文本原有的序列信息。 + +![](https://pic4.zhimg.com/v2-a61fbde8b2b7958eef3dd134f722c69b_r.jpg) + +如图 2-2 所示,在经过词嵌入表示后,序列 “我 在 看 书” 经过了一次线性变换。现在,我们将序列变成“书 在 看 我”,然后同样以中间这个权重矩阵来进行线性变换,过程如图 2-3 所示。 + +![](https://pic4.zhimg.com/v2-9aede5435fe5c6f010457c5818ec3ce3_r.jpg) + +根据图 2-3 中的计算结果来看,序列在交换位置前和交换位置后计算得到的结果在本质上并没有任何区别,仅仅只是交换了对应的位置。因此,基于这样的原因,Transformer 在原始输入文本进行 Token Embedding 后,又额外的加入了一个 Positional Embedding 来刻画数据在时序上的特征。 + +> Since our model contains no recurrence and no convolution, in order for the model to make use of the order of the sequence, we must inject some information about the relative or absolute position of the tokens in the sequence. + +### **2.1.2 Positional Embedding** + +说了这么多,那到底什么又是 Positional Embedding 呢?数无形时少直觉,下面我们先来通过一幅图直观看看经过 Positional Embedding 处理后到底产生了什么样的变化。 + +![](https://pic3.zhimg.com/v2-8110b24565ffbfb028866a19050940fa_r.jpg) + +如图 2-4 所示,横坐标表示输入序列中的每一个 Token,每一条曲线或者直线表示对应 Token 在每个维度上对应的位置信息。在左图中,每个维度所对应的位置信息都是一个不变的常数;而在右图中,每个维度所对应的位置信息都是基于某种公式变换所得到。换句话说就是,左图中任意两个 Token 上的向量都可以进行位置交换而模型却不能捕捉到这一差异,但是加入右图这样的位置信息模型却能够感知到。例如位置 20 这一处的向量,在左图中无论你将它换到哪个位置,都和原来一模一样;但在右图中,你却再也找不到与位置 20 处位置信息相同的位置。 + +下面,笔者通过两个实际的示例来进行说明。 + +![](https://pic1.zhimg.com/v2-9a4be9596e49f523e90c2c9eb7b37864_r.jpg) + +如图 2-5 所示,原始输入在经过 Token Embedding 后,又加入了一个常数位置信息的的 Positional Embedding。在经过一次线性变换后便得到了图 2-5 左右边所示的结果。接下来,我们再交换序列的位置,并同时进行 Positional Embedding 观察其结果。 + +![](https://pic3.zhimg.com/v2-d98e246f487827ee1ad6411cc00928e6_r.jpg) + +如图 2-6 所示,在交换序列位置后,采用同样的 Positional Embedding 进行处理,并且进行线性变换。可以发现,其计算结果同图 2-5 中的计算结果本质上也没有发生变换。因此,这就再次证明,如果 Positional Embedding 中位置信息是以常数形式进行变换,那么这样的 Positional Embedding 是无效的。 + +在 Transformer 中,作者采用了如公式$(2.1)$(2.1) 所示的规则来生成各个维度的位置信息,其可视化结果如图 2-4 右所示。 + +$$PE_{pos,2i}=sin(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\\ PE_{pos,2i+1}=cos(pos/10000^{2i/d_{model}})\;\;\;\;\;\;(2.1) \\$$ + +PE_{pos,2i}=sin(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\\ PE_{pos,2i+1}=cos(pos/10000^{2i/d_{model}})\;\;\;\;\;\;(2.1) \\ + +其中$PE$PE 就是这个 Positional Embedding 矩阵,$pos\in[0,max\_len)$pos\in[0,max\_len) 表示具体的某一个位置,$i\in[0,d_{model}/2)$i\in[0,d_{model}/2) 表示具体的某一维度。 + +最终,在融入这种非常数的 Positional Embedding 位置信息后,便可以得到如图 2-7 所示的对比结果。 + +![](https://pic3.zhimg.com/v2-0c62651daf9f5c0c1de77e9137b058b6_r.jpg) + +从图 2-7 可以看出,在交换位置前与交换位置后,与同一个权重矩阵进行线性变换后的结果截然不同。因此,这就证明通过 Positional Embedding 可以弥补自注意力机制不能捕捉序列时序信息的缺陷。 + +说完 Transformer 中的 Embedding 后,接下来我们再来继续探究 Transformer 的网络结构。 + +### **2.2 Transformer 网络结构** + +如图 2-8 所示便是一个单层 Transformer 网络结构图。 + +![](https://pic1.zhimg.com/v2-6da4c9720ec88860295bd63e19344820_r.jpg) + +如图 2-8 所示,整个 Transformer 网络包含左右两个部分,即 Encoder 和 Decoder。下面,我们就分别来对其中的各个部分进行介绍。 + +### **2.2.1 Encoder 层** + +首先,对于 Encoder 来说,其网络结构如图 2-8 左侧所示(尽管论文中是以 6 个这样相同的模块堆叠而成,但这里我们先以堆叠一层来进行介绍,多层的 Transformer 结构将在稍后进行介绍)。 + +![](https://pic3.zhimg.com/v2-5da93887d468045677e9983f14b35db6_r.jpg) + +如图 2-9 所示,对于 Encoder 部分来说其内部主要由两部分网络所构成:多头注意力机制和两层前馈神经网络。 + +> The encoder is composed of a stack of N = 6 identical layers. Each layer has two sub-layers. The first is a multi-head self-attention mechanism, and the second is a simple, position- wise fully connected feed-forward network. + +同时,对于这两部分网络来说,都加入了残差连接,并且在残差连接后还进行了层归一化操作。这样,对于每个部分来说其输出均为$\text{LayerNorm(x+Sublayer(x))}$\text{LayerNorm(x+Sublayer(x))},并且在都加入了 Dropout 操作。 + +> We apply dropout to the output of each sub-layer, before it is added to the sub-layer input and normalized. + +进一步,为了便于在这些地方使用残差连接,这两部分网络输出向量的维度均为$d_{model}=512$d_{model}=512。 + +对于第 2 部分的两层全连接网络来说,其具体计算过程为 + +$$\text{FFN}(x)=\text{max}(0,xW_1+b_1)W_2+b_2\;\;\;\;\;\;(2.2) \\$$ + +\text{FFN}(x)=\text{max}(0,xW_1+b_1)W_2+b_2\;\;\;\;\;\;(2.2) \\ + +其中输入$x$x 的维度为$d_{model}=512$d_{model}=512,第 1 层全连接层的输出维度为$d_{ff}=2048$d_{ff}=2048,第 2 层全连接层的输出为$d_{model}=512$d_{model}=512,且同时对于第 1 层网络的输出还运用了 Relu 激活函数。 + +到此,对于单层 Encoder 的网络结构就算是介绍完了,接下来让我们继续探究 Decoder 部分的网络结构。 + +### **2.2.2 Decoder 层** + +同 Encoder 部分一样,论文中也采用了 6 个完全相同的网络层堆叠而成,不过这里我们依旧只是先看 1 层时的情况。对于 Decoder 部分来说,其整体上与 Encoder 类似,只是多了一个用于与 Encoder 输出进行交互的多头注意力机制,如图 2-10 所示。 + +![](https://pic1.zhimg.com/v2-8ab2c37e224137c05332419d525c88cc_r.jpg) + +不同于 Encoder 部分,在 Decoder 中一共包含有 3 个部分的网络结构。最上面的和最下面的部分(暂时忽略 Mask)与 Encoder 相同,只是多了中间这个与 Encoder 输出(Memory)进行交互的部分,作者称之为 “Encoder-Decoder attention”。对于这部分的输入,**Q 来自于下面多头注意力机制的输出,K 和 V 均是 Encoder 部分的输出(Memory)经过线性变换后得到**。而作者之所以这样设计也是在模仿传统 Encoder-Decoder 网络模型的解码过程。 + +> In "encoder-decoder attention" layers, the queries come from the previous decoder layer, and the memory keys and values come from the output of the encoder. This mimics the typical encoder-decoder attention mechanisms in sequence-to-sequence models + +为了能够更好的理解这里 Q、K、V 的含义,我们先来看看传统的基于 Encoder-Decoder 的 Seq2Seq 翻译模型是如何进行解码的,如图 2-11 所示。 + +![](https://pic2.zhimg.com/v2-a880c482d673551bba2c1c5afbcff90d_r.jpg) + +如图 2-11 所示是一个经典的基于 Encoder-Decoder 的机器翻译模型。左下边部分为编码器,右下边部分为解码器,左上边部分便是注意力机制部分。在图 2-11 中,$\overline{h_i}$\overline{h_i} 表示的是在编码过程中,各个时刻的隐含状态,称之为每个时刻的 Memory;$h_t$h_t 表示解码当前时刻时的隐含状态。此时注意力机制的思想在于,希望模型在解码的时刻能够参考编码阶段每个时刻的记忆。 + +因此,在解码第一个时刻`""`时,$h_t$h_t 会首先同每个记忆状态进行相似度比较得到注意力权重。这个注意力权重所蕴含的意思就是,在解码第一个时刻时应该将$50\%$50\% 的注意力放在编码第一个时刻的记忆上(其它的同理),最终通过加权求和得到 4 个 Memory 的权重和,即 context vector。同理,在解码第二时刻`"我"`时,也会遵循上面的这一解码过程。可以看出,此时注意力机制扮演的就是能够使得 Encoder 与 Decoder 进行交互的角色。 + +回到 Transformer 的 Encoder-Decoder attention 中,**K 和 V 均是编码部分的输出 Memory 经过线性变换后的结果**(此时的 Memory 中包含了原始输入序列每个位置的编码信息),**而 Q 是解码部分多头注意力机制输出的隐含向量经过线性变换后的结果**。在 Decoder 对每一个时刻进行解码时,首先需要做的便是通过 Q 与 K 进行交互(query 查询),并计算得到注意力权重矩阵;然后再通过注意力权重与 V 进行计算得到一个权重向量,该权重向量所表示的含义就是在解码时如何将注意力分配到 Memory 的各个位置上。这一过程我们可以通过如图 2-12 和图 2-13 所示的过程来进行表示。 + +![](https://pic2.zhimg.com/v2-22669eedb0931017b8ed1d56dcd28089_r.jpg) + +如图 2-12 所示,待解码向量和 Memory 分别各自乘上一个矩阵后得到 Q、K、V。 + +![](https://pic4.zhimg.com/v2-56ab4338fc9da4ca495fe070904846cf_r.jpg) + +如图 2-13 所示,在解码第 1 个时刻时,首先 Q 通过与 K 进行交互得到权重向量,此时可以看做是 Q(待解码向量)在 K(本质上也就是 Memory)中查询 Memory 中各个位置与 Q 有关的信息;然后将权重向量与 V 进行运算得到解码向量,此时这个解码向量可以看作是考虑了 Memory 中各个位置编码信息的输出向量,也就是说它包含了在解码当前时刻时应该将注意力放在 Memory 中哪些位置上的信息。 + +进一步,在得到这个解码向量并经过图 2-10 中最上面的两层全连接层后,便将其输入到分类层中进行分类得到当前时刻的解码输出值。 + +### **2.2.3 Decoder 预测解码过程** + +当第 1 个时刻的解码过程完成之后,解码器便会将解码第 1 个时刻时的输入,以及解码第 1 个时刻后的输出均作为解码器的输入来解码预测第 2 个时刻的输出。整个过程可以通过如图 2-14 所示的过程来进行表示。 + +![](https://pic2.zhimg.com/v2-5391d2e0ecdd0cb2620966bead1fb34d_r.jpg) + +如图 2-14 所示,Decoder 在对当前时刻进行解码输出时,都会将当前时刻之前所有的预测结果作为输入来对下一个时刻的输出进行预测。假设现在需要将`"我 是 谁"`翻译成英语`"who am i"`,且解码预测后前两个时刻的结果为`"who am"`,接下来需要对下一时刻的输出`"i"`进行预测,那么整个过程就可以通过图 2-15 和图 2-16 来进行表示。 + +![](https://pic3.zhimg.com/v2-6855d1f18983c20518644402918cc826_r.jpg) + +如图 2-15 所示,左上角的矩阵是解码器对输入`" who am"`这 3 个词经过解码器中自注意力机制编码后的结果;左下角是编码器对输入`"我 是 谁"`这 3 个词编码后的结果(同图 2-12 中的一样);两者分别在经过线性变换后便得到了 Q、K 和 V 这 3 个矩阵。此时值得注意的是,左上角矩阵中的每一个向量在经过自注意力机制编码后,每个向量同样也包含了其它位置上的编码信息。 + +进一步,Q 与 K 作用和便得到了一个权重矩阵;再将其与 V 进行线性组合便得到了 Encoder-Decoder attention 部分的输出,如图 2-16 所示。 + +![](https://pic2.zhimg.com/v2-d7280a8a6899220578ecbfb79090d809_r.jpg) + +如图 2-16 所示,左下角便是 Q 与 K 作用后的权重矩阵,它的每一行就表示在对 Memory(这里指图 2-16 中的 V)中的每一位置进行解码时,应该如何对注意力进行分配。例如第 3 行$[0.6,0.2,0.2]$[0.6,0.2,0.2] 的含义就是在解码当前时刻时应该将$60\%$60\% 的注意力放在 Memory 中的`"我"`上,其它同理。这样,在经过解码器中的两个全连接层后,便得到了解码器最终的输出结果。接着,解码器会循环对下一个时刻的输出进行解码预测,直到预测结果为`""`或者达到指定长度后停止。 + +同时,这里需要注意的是,在通过模型进行实际的预测时,只会取解码器输出的其中一个向量进行分类,然后作为当前时刻的解码输出。例如图 2-16 中解码器最终会输出一个形状为`[3,tgt_vocab_len]`的矩阵,那么只会取其最后一个向量喂入到分类器中进行分类得到当前时刻的解码输出。具体细节见后续代码实现。 + +### **2.2.4 Decoder 训练解码过程** + +在介绍完预测时 Decoder 的解码过程后,下面就继续来看在网络在训练过程中是如何进行解码的。从 2.2.3 小节的内容可以看出,在真实预测时解码器需要将上一个时刻的输出作为下一个时刻解码的输入,然后一个时刻一个时刻的进行解码操作。显然,如果训练时也采用同样的方法那将是十分费时的。因此,在训练过程中,解码器也同编码器一样,一次接收解码时所有时刻的输入进行计算。这样做的好处,一是通过多样本并行计算能够加快网络的训练速度;二是在训练过程中直接喂入解码器正确的结果而不是上一时刻的预测值(因为训练时上一时刻的预测值可能是错误的)能够更好的训练网络。 + +例如在用平行预料`"我 是 谁"`<==>`"who am i"`对网络进行训练时,编码器的输入便是`"我 是 谁"`,而解码器的输入则是`" who am i"`,对应的正确标签则是`"who am i "`。 + +假设现在解码器的输入`" who am i"`在分别乘上一个矩阵进行线性变换后得到了 Q、K、V,且 Q 与 K 作用后得到了注意力权重矩阵(此时还未进行 softmax 操作),如图 2-17 所示。 + +![](https://pic4.zhimg.com/v2-7039ba4dab40ef3a4e1b9f2e40cb45a3_r.jpg) + +从图 2-17 可以看出,此时已经计算得到了注意力权重矩阵。由第 1 行的权重向量可知,在解码第 1 个时刻时应该将$20\%$20\%(严格来说应该是经过 softmax 后的值)的注意力放到`""`上,$30\%$30\% 的注意力放到`"who"`上等等。不过此时有一个问题就是,在 2.2.3 节中笔者介绍到,模型在实际的预测过程中只是将当前时刻之前(包括当前时刻)的所有时刻作为输入来预测下一个时刻,也就是说模型在预测时是看不到当前时刻之后的信息。因此,Transformer 中的 Decoder 通过加入注意力掩码机制来解决了这一问题。 + +> self-attention layers in the decoder **allow each position in the decoder to attend to all positions in the decoder up to and including that position**. We need to prevent leftward information flow in the decoder to preserve the auto-regressive property. We implement this inside of scaled dot-product attention by masking out (setting to −∞) all values in the input of the softmax which correspond to illegal connections. + +如图 2-18 所示,左边依旧是通过 Q 和 K 计算得到了注意力权重矩阵(此时还未进行 softmax 操作),而中间的就是所谓的注意力掩码矩阵,两者在相加之后再乘上矩阵 V 便得到了整个自注意力机制的输出,也就是图 2-10 中的 Masked Multi-Head Attention。 + +![](https://pic4.zhimg.com/v2-ef714b246dfc08c912db18aaec0542cb_r.jpg) + +那为什么注意力权重矩阵加上这个注意力掩码矩阵就能够达到这样的效果呢?以图 2-18 中第 1 行权重为例,当解码器对第 1 个时刻进行解码时其对应的输入只有`""`,因此这就意味着此时应该将所有的注意力放在第 1 个位置上(尽管在训练时解码器一次喂入了所有的输入),换句话说也就是第 1 个位置上的权重应该是 1,而其它位置则是 0。从图 2-17 可以看出,第 1 行注意力向量在加上第 1 行注意力掩码,再经过 softmax 操作后便得到了一个类似$[1,0,0,0,0]$[1,0,0,0,0] 的向量。那么,通过这个向量就能够保证在解码第 1 个时刻时只能将注意力放在第 1 个位置上的特性。同理,在解码后续的时刻也是类似的过程。 + +到此,对于整个单层 Transformer 的网络结构以及编码解码过程就介绍完了,更多细节内容见后续代码实现。 + +### **2.2.5 位置编码与 Attention Mask** + +在刚接触 Transformer 的时候,有的人会认为在 Decoder 中,既然已经有了 Attention mask 那么为什么还需要 Positional Embedding 呢?如图 2-18 所示,持这种观点的朋友认为,Attention mask 已经有了使得输入序列依次输入解码器的能力,因此就不再需要 Positional Embedding 了。这样想对吗? + +根据 2.2.4 节内容的介绍可以知道,Attention mask 的作用只有一个,那就是在训练过程中掩盖掉当前时刻之后所有位置上的信息,而这也是在模仿模型在预测时只能看到当前时刻及其之前位置上的信息。因此,持有上述观点的朋友可能是把 “能看见” 和“能看见且有序”混在一起了。 + +虽然看似有了 Attention mask 这个掩码矩阵能够使得 Decoder 在解码过程中可以**有序地**看到当前位置之前的所有信息,但是事实上没有 Positional Embedding 的 Attention mask 只能做到看到当前位置之前的所有信息,**而做不到有序**。前者的 “有序” 指的是喂入解码器中序列的顺序,而后者的 “有序” 指的是序列本身固有的语序。 + +如果不加 Postional Embedding 的话,那么以下序列对于模型来说就是一回事: + +``` + → 北 → 京 → 欢 → 迎 → 你 → + → 北 → 京 → 迎 → 欢 → 你 → + → 北 → 京 → 你 → 迎 → 欢 → + +``` + +虽然此时 Attention mask 具有能够让上述序列一个时刻一个时刻的按序喂入到解码器中,但是它却无法识别出这句话本身固有的语序。 + +### **2.2.6 原始 Q、K、V 来源** + +在 Transformer 中各个部分的 Q、K、V 到底是怎么来的一直以来都是初学者最大的一个疑问,并且这部分内容在原论文中也没有进行交代,只是交代了如何根据 Q、K、V 来进行自注意力机制的计算。虽然在第 2 部分的前面几个小节已经提及过了这部分内容,但是这里再给大家进行一次总结。 + +根据图 2-8(Transformer 结构图)可知,在整个 Transformer 中涉及到自注意力机制的一共有 3 个部分:Encoder 中的 Multi-Head Attention;Decoder 中的 Masked Multi-Head Attention;Encoder 和 Decoder 交互部分的 Multi-Head Attention。 + +① 对于 Encoder 中的 Multi-Head Attention 来说,其原始 q、k、v 均是 Encoder 的 Token 输入经过 Embedding 后的结果。q、k、v 分别经过一次线性变换(各自乘以一个权重矩阵)后得到了 Q、K、V(也就是图 1-4 中的示例),然后再进行自注意力运算得到 Encoder 部分的输出结果 Memory。 + +② 对于 Decoder 中的 Masked Multi-Head Attention 来说,其原始 q、k、v 均是 Decoder 的 Token 输入经过 Embedding 后的结果。q、k、v 分别经过一次线性变换后得到了 Q、K、V,然后再进行自注意力运算得到 Masked Multi-Head Attention 部分的输出结果,即待解码向量。 + +对于 Encoder 和 Decoder 交互部分的 Multi-Head Attention,其原始 q、k、v 分别是上面的带解码向量、Memory 和 Memory。q、k、v 分别经过一次线性变换后得到了 Q、K、V(也就是图 2-12 中的示例),然后再进行自注意力运算得到 Decoder 部分的输出结果。之所以这样设计也是在模仿传统 Encoder-Decoder 网络模型的解码过程。 + +### **3. 网络结构与自注意力实现** + +在通过前面几部分内容详细介绍完 Transformer 网络结构的原理后,接下来就让我们来看一看如何借用 Pytorch 框架来实现 MultiHeadAttention 这一结构。同时,需要说明的一点是,下面所有的实现代码都是笔者直接从 Pytorch 1.4 版本中`torch.nn.Transformer`模块里摘取出来的简略版,目的就是为了让大家对于整个实现过程有一个清晰的认识。并且为了使得大家在阅读完以下内容后也能够对 Pytorch 中的相关模块有一定的了解,所以下面的代码在变量名方面也与 Pytorch 保持了一致。 + +### **3.1 多层 Transformer** + +在第 2 部分中,笔者详细介绍了单层 Transformer 网络结构中的各个组成部分。尽管多层 Transformer 就是在此基础上堆叠而来,不过笔者认为还是有必要在这里稍微提及一下。 + +![](https://pic1.zhimg.com/v2-6da4c9720ec88860295bd63e19344820_r.jpg) + +如图 3-1 所示便是一个单层 Transformer 网络结构图,左边是编码器右边是解码器。而多层的 Transformer 网络就是在两边分别堆叠了多个编码器和解码器的网络模型,如图 3-2 所示。 + +![](https://pic1.zhimg.com/v2-c3386c8304447106d4ff669cf5dd4714_r.jpg) + +如图 3-2 所示便是一个多层的 Transformer 网络结构图(原论文中采用了 6 个编码器和 6 个解码器),其中的每一个 Encoder 都是图 3-1 中左边所示的网络结构(Decoder 同理)。可以发现,它真的就是图 3-1 堆叠后的形式。不过需要注意的是其整个解码过程。 + +在多层 Transformer 中,多层编码器先对输入序列进行编码,然后得到最后一个 Encoder 的输出 Memory;解码器先通过 Masked Multi-Head Attention 对输入序列进行编码,然后将输出结果同 Memory 通过 Encoder-Decoder Attention 后得到第 1 层解码器的输出;接着再将第 1 层 Decoder 的输出通过 Masked Multi-Head Attention 进行编码,最后再将编码后的结果同 Memory 通过 Encoder-Decoder Attention 后得到第 2 层解码器的输出,以此类推得到最后一个 Decoder 的输出。 + +值得注意的是,在多层 Transformer 的解码过程中,每一个 Decoder 在 Encoder-Decoder Attention 中所使用的 Memory 均是同一个。 + +### **3.2 Transformer 中的掩码** + +由于在实现多头注意力时需要考虑到各种情况下的掩码,因此在这里需要先对这部分内容进行介绍。在 Transformer 中,主要有两个地方会用到掩码这一机制。第 1 个地方就是在 2.2.4 节中介绍到的 Attention Mask,用于在训练过程中解码的时候掩盖掉当前时刻之后的信息;第 2 个地方便是对一个 batch 中不同长度的序列在 Padding 到相同长度后,对 Padding 部分的信息进行掩盖。下面分别就这两种情况进行介绍。 + +### **3.2.1 Attention Mask** + +如图 3-3 所示,在训练过程中对于每一个样本来说都需要这样一个对称矩阵来掩盖掉当前时刻之后所有位置的信息。 + +![](https://pic4.zhimg.com/v2-ef714b246dfc08c912db18aaec0542cb_r.jpg) + +从图 3-3 可以看出,这个注意力掩码矩阵的形状为`[tgt_len,tgt_len]`,其具体 Mask 原理在 2.2.4 节中笔者已经介绍过 l,这里就不再赘述。在后续实现过程中,我们将通过`generate_square_subsequent_mask`方法来生成这样一个矩阵。同时,在后续多头注意力机制实现中,将通过`attn_mask`这一变量名来指代这个矩阵。 + +### **3.2.2 Padding Mask** + +在 Transformer 中,使用到掩码的第 2 个地方便是 Padding Mask。由于在网络的训练过程中同一个 batch 会包含有多个文本序列,而不同的序列长度并不一致。因此在数据集的生成过程中,就需要将同一个 batch 中的序列 Padding 到相同的长度。但是,这样就会导致在注意力的计算过程中会考虑到 Padding 位置上的信息。 + +![](https://pic3.zhimg.com/v2-6e62ae19572d34c45e98d8e0092924a6_r.jpg) + +如图 3-4 所示,P 表示 Padding 的位置,右边的矩阵表示计算得到的注意力权重矩阵。可以看到,此时的注意力权重对于 Padding 位置山的信息也会加以考虑。因此在 Transformer 中,作者通过在生成训练集的过程中记录下每个样本 Padding 的实际位置;然后再将注意力权重矩阵中对应位置的权重替换成负无穷,经 softmax 操作后对应 Padding 位置上的权重就变成了 0,从而达到了忽略 Padding 位置信息的目的。这种做法也是 Encoder-Decoder 网络结构中通用的一种办法。 + +![](https://pic4.zhimg.com/v2-ee68b3009689ca74cc921237384d1993_r.jpg) + +如图 3-5 所示,对于`"我 是 谁 P P"`这个序列来说,前 3 个字符是正常的,后 2 个字符是 Padding 后的结果。因此,其 Mask 向量便为`[True, True, True, False, False]`。通过这个 Mask 向量可知,需要将权重矩阵的最后两列替换成负无穷,在后续我们会通过`torch.masked_fill`这个方法来完成这一步,并且在实现时将使用`key_padding_mask`来指代这一向量。 + +到此,对于 Transformer 中所要用到 Mask 的地方就介绍完了,下面正式来看如何实现多头注意力机制。 + +### **3.3 实现多头注意力机制** + +### **3.3.1 多头注意力机制** + +根据前面的介绍可以知道,多头注意力机制中最为重要的就是自注意力机制,也就是需要前计算得到 Q、K 和 V,如图 3-6 所示。 + +![](https://pic4.zhimg.com/v2-28903ee6a9c01d4895af7836b1e5997f_r.jpg) + +图 3-6. Q、K 和 V 计算过程 + +然后再根据 Q、K、V 来计算得到最终的注意力编码,如图 3-7 所示: + +![](https://pic4.zhimg.com/v2-b7d6df77ab5e43ce30a4aaa05a0d65d3_r.jpg) + +同时,为了避免单个自注意力机制计算得到的注意力权重过度集中于当前编码位置自己所在的位置(同时更应该关注于其它位置),所以作者在论文中提到通过采用多头注意力机制来解决这一问题,如图 3-8 所示。 + +![](https://pic4.zhimg.com/v2-382a68f2a5543f00b7a4a1fd84e29b83_r.jpg) + +**3.3.2 定义类 MyMultiHeadAttention** + +综上所述,我们可以给出类`MyMultiHeadAttentiond`的定义为 + +``` +class MyMultiheadAttention(nn.Module): + def __init__(self, embed_dim, num_heads, dropout=0., bias=True): + super(MyMultiheadAttention, self).__init__() + """ + :param embed_dim: 词嵌入的维度,也就是前面的d_model参数,论文中的默认值为512 + :param num_heads: 多头注意力机制中多头的数量,也就是前面的nhead参数, 论文默认值为 8 + :param bias: 最后对多头的注意力(组合)输出进行线性变换时,是否使用偏置 + """ + self.embed_dim = embed_dim # 前面的d_model参数 + self.head_dim = embed_dim // num_heads # head_dim 指的就是d_k,d_v + self.kdim = self.head_dim + self.vdim = self.head_dim + self.num_heads = num_heads # 多头个数 + self.dropout = dropout + assert self.head_dim * num_heads == self.embed_dim, "embed_dim 除以 num_heads必须为整数" + # 上面的限制条件就是论文中的 d_k = d_v = d_model/n_head 条件 + self.q_proj_weight = Parameter(torch.Tensor(embed_dim, embed_dim)) + # embed_dim = kdim * num_heads + # 这里第二个维度之所以是embed_dim,实际上这里是同时初始化了num_heads个W_q堆叠起来的, 也就是num_heads个头 + self.k_proj_weight = Parameter(torch.Tensor(embed_dim, embed_dim)) + # W_k, embed_dim = kdim * num_heads + self.v_proj_weight = Parameter(torch.Tensor(embed_dim, embed_dim)) + # W_v, embed_dim = vdim * num_heads + self.out_proj = nn.Linear(embed_dim, embed_dim, bias=bias) + # 最后将所有的Z组合起来的时候,也是一次性完成, embed_dim = vdim * num_heads + +``` + +在上述代码中,`embed_dim`表示模型的维度(图 3-8 中的 d_m);`num_heads`表示多头的个数;`bias`表示是否在多头线性组合时使用偏置。同时,为了使得实现代码更加高效,所以 Pytorch 在实现的时候是多个头注意力机制一起进行的计算,也就上面代码的第 17-22 行,分别用来初始化了多个头的权重值(这一过程从图 3-8 也可以看出)。当多头注意力机制计算完成后,将会得到一个形状为`[src_len,embed_dim]`的矩阵,也就是图 3-8 中多个$z_i$z_i 水平堆叠后的结果。因此,第 24 行代码将会初始化一个线性层来对这一结果进行一个线性变换。 + +### **3.3.3 定义前向传播过程** + +在定义完初始化函数后,便可以定义如下所示的多头注意力前向传播的过程 + +``` + def forward(self, query, key, value, attn_mask=None, key_padding_mask=None): + """ + 在论文中,编码时query, key, value 都是同一个输入, + 解码时 输入的部分也都是同一个输入, + 解码和编码交互时 key,value指的是 memory, query指的是tgt + :param query: # [tgt_len, batch_size, embed_dim], tgt_len 表示目标序列的长度 + :param key: # [src_len, batch_size, embed_dim], src_len 表示源序列的长度 + :param value: # [src_len, batch_size, embed_dim], src_len 表示源序列的长度 + :param attn_mask: # [tgt_len,src_len] or [num_heads*batch_size,tgt_len, src_len] + 一般只在解码时使用,为了并行一次喂入所有解码部分的输入,所以要用mask来进行掩盖当前时刻之后的位置信息 + :param key_padding_mask: [batch_size, src_len], src_len 表示源序列的长度 + :return: + attn_output: [tgt_len, batch_size, embed_dim] + attn_output_weights: # [batch_size, tgt_len, src_len] + """ + return multi_head_attention_forward(query, key, value, self.num_heads, + self.dropout, self.out_proj.weight, self.out_proj.bias, + training=self.training, + key_padding_mask=key_padding_mask, + q_proj_weight=self.q_proj_weight, + k_proj_weight=self.k_proj_weight, + v_proj_weight=self.v_proj_weight, + attn_mask=attn_mask) + + +``` + +在上述代码中,`query`、`key`、`value`指的并不是图 3-6 中的 Q、K 和 V,而是没有经过线性变换前的输入。例如在编码时三者指的均是原始输入序列`src`;在解码时的 Mask Multi-Head Attention 中三者指的均是目标输入序列`tgt`;在解码时的 Encoder-Decoder Attention 中三者分别指的是 Mask Multi-Head Attention 的输出、Memory 和 Memory。`key_padding_mask`指的是编码或解码部分,输入序列的 Padding 情况,形状为`[batch_size,src_len]`或者`[batch_size,tgt_len]`;`attn_mask`指的就是注意力掩码矩阵,形状为`[tgt_len,src_len]`,**它只会在解码**时使用。 + +注意,在上面的这些维度中,`tgt_len`本质上指的其实是`query_len`;`src_len`本质上指的是`key_len`。只是在不同情况下两者可能会是一样,也可能会是不一样。 + +### **3.3.4 多头注意力计算过程** + +在定义完类`MyMultiHeadAttentiond`后,就需要定义出多头注意力的实际计算过程。由于这部分代码较长,所以就分层次进行介绍。 + +``` +def multi_head_attention_forward( + query, # [tgt_len,batch_size, embed_dim] + key, # [src_len, batch_size, embed_dim] + value, # [src_len, batch_size, embed_dim] + num_heads, + dropout_p, + out_proj_weight, # [embed_dim = vdim * num_heads, embed_dim] + out_proj_bias, + training=True, + key_padding_mask=None, # [batch_size,src_len/tgt_len] + q_proj_weight=None, # [embed_dim,kdim * num_heads] + k_proj_weight=None, # [embed_dim, kdim * num_heads] + v_proj_weight=None, # [embed_dim, vdim * num_heads] + attn_mask=None, # [tgt_len,src_len] + ): + # 第一阶段: 计算得到Q、K、V + q = F.linear(query, q_proj_weight) + # [tgt_len,batch_size,embed_dim] x [embed_dim,kdim * num_heads] + # = [tgt_len,batch_size,kdim * num_heads] + k = F.linear(key, k_proj_weight) + # [src_len, batch_size,embed_dim] x [embed_dim,kdim * num_heads] + # = [src_len,batch_size,kdim * num_heads] + v = F.linear(value, v_proj_weight) + # [src_len, batch_size,embed_dim] x [embed_dim,vdim * num_heads] + # = [src_len,batch_size,vdim * num_heads] + + +``` + +在上述代码中,第 17-23 行所做的就是根据输入进行线性变换得到图 3-6 中的 Q、K 和 V。 + +``` +# 第二阶段: 缩放,以及attn_mask维度判断 + tgt_len, bsz, embed_dim = query.size() # [tgt_len,batch_size, embed_dim] + src_len = key.size(0) + head_dim = embed_dim // num_heads # num_heads * head_dim = embed_dim + scaling = float(head_dim) ** -0.5 + q = q * scaling # [query_len,batch_size,kdim * num_heads] + + if attn_mask is not None: + # [tgt_len,src_len] or [num_heads*batch_size,tgt_len, src_len] + if attn_mask.dim() == 2: + attn_mask = attn_mask.unsqueeze(0) # [1, tgt_len,src_len] 扩充维度 + if list(attn_mask.size()) != [1, query.size(0), key.size(0)]: + raise RuntimeError('The size of the 2D attn_mask is not correct.') + elif attn_mask.dim() == 3: + if list(attn_mask.size()) != [bsz * num_heads, query.size(0), key.size(0)]: + raise RuntimeError('The size of the 3D attn_mask is not correct.') + # 现在 atten_mask 的维度就变成了3D + + +``` + +接着,在上述代码中第 5-6 行所完成的就是图 3-7 中的缩放过程;第 8-16 行用来判断或修改`attn_mask`的维度,当然这几行代码只会在解码器中的 Masked Multi-Head Attention 中用到。 + +``` +# 第三阶段: 计算得到注意力权重矩阵 + q = q.contiguous().view(tgt_len, bsz * num_heads, head_dim).transpose(0, 1) + # [batch_size * num_heads,tgt_len,kdim] + # 因为前面是num_heads个头一起参与的计算,所以这里要进行一下变形,以便于后面计算。 且同时交换了0,1两个维度 + k = k.contiguous().view(-1, bsz*num_heads, head_dim).transpose(0,1) + #[batch_size * num_heads,src_len,kdim] + v = v.contiguous().view(-1, bsz*num_heads, head_dim).transpose(0,1) + #[batch_size * num_heads,src_len,vdim] + attn_output_weights = torch.bmm(q, k.transpose(1, 2)) + # [batch_size * num_heads,tgt_len,kdim] x [batch_size * num_heads, kdim, src_len] + # = [batch_size * num_heads, tgt_len, src_len] 这就num_heads个QK相乘后的注意力矩阵 + + +``` + +继续,在上述代码中第 1-7 行所做的就是交换 Q、K、V 中的维度,以便于多个样本同时进行计算;第 9 行代码便是用来计算注意力权重矩阵;其中上`contiguous()`方法是将变量放到一块连续的物理内存中;`bmm`的作用是用来计算两个三维矩阵的乘法操作 [4]。 + +需要提示的是,大家在看代码的时候,最好是仔细观察一下各个变量维度的变化过程,笔者也在每次运算后进行了批注。 + +``` +# 第四阶段: 进行相关掩码操作 + if attn_mask is not None: + attn_output_weights += attn_mask # [batch_size * num_heads, tgt_len, src_len] + if key_padding_mask is not None: + attn_output_weights = attn_output_weights.view(bsz, num_heads, tgt_len, src_len) + # 变成 [batch_size, num_heads, tgt_len, src_len]的形状 + attn_output_weights = attn_output_weights.masked_fill( + key_padding_mask.unsqueeze(1).unsqueeze(2), float('-inf')) + # 扩展维度,从[batch_size,src_len]变成[batch_size,1,1,src_len] + attn_output_weights = attn_output_weights.view(bsz * num_heads, tgt_len,src_len) + # [batch_size * num_heads, tgt_len, src_len] + + +``` + +进一步,在上述代码中第 2-3 行便是用来执行图 3-3 中的步骤;第 4-8 行便是用来执行图 3-5 中的步骤,同时还进行了维度扩充。 + +``` + attn_output_weights = F.softmax(attn_output_weights, dim=-1) + # [batch_size * num_heads, tgt_len, src_len] + attn_output_weights = F.dropout(attn_output_weights, p=dropout_p, training=training) + attn_output = torch.bmm(attn_output_weights, v) + # Z = [batch_size * num_heads, tgt_len, src_len] x [batch_size * num_heads,src_len,vdim] + # = # [batch_size * num_heads,tgt_len,vdim] + # 这就num_heads个Attention(Q,K,V)结果 + + attn_output = attn_output.transpose(0, 1).contiguous().view(tgt_len, bsz, embed_dim) + # 先transpose成 [tgt_len, batch_size* num_heads ,kdim] + # 再view成 [tgt_len,batch_size,num_heads*kdim] + attn_output_weights = attn_output_weights.view(bsz, num_heads, tgt_len, src_len) + + Z = F.linear(attn_output, out_proj_weight, out_proj_bias) + # 这里就是多个z 线性组合成Z [tgt_len,batch_size,embed_dim] + return Z, attn_output_weights.sum(dim=1) / num_heads # 将num_heads个注意力权重矩阵按对应维度取平均 + + +``` + +最后,在上述代码中第 1-4 行便是用来对权重矩阵进行归一化操作,以及计算得到多头注意力机制的输出;第 14 行代码便是用来对多个注意力的输出结果进行线性组合;第 16 行代码用来返回线性组合后的结果,以及多个注意力权重矩阵的平均值。 + +### **3.3.5 示例代码** + +在实现完类`MyMultiHeadAttention`的全部代码后,便可以通过类似如下的方式进行使用。 + +``` +if __name__ == '__main__': + src_len = 5 + batch_size = 2 + dmodel = 32 + num_head = 1 + src = torch.rand((src_len, batch_size, dmodel)) # shape: [src_len, batch_size, embed_dim] + src_key_padding_mask = torch.tensor([[True, True, True, False, False], + [True, True, True, True, False]]) # shape: [src_len, src_len] + + my_mh = MyMultiheadAttention(embed_dim=dmodel, num_heads=num_head) + r = my_mh(src, src, src,key_padding_mask = src_key_padding_mask) + + +``` + +在上述代码中,第 6-11 行其实也就是 Encoder 中多头注意力机制的实现过程。同时,在计算过程中还可以打印出各个变量的维度变化信息: + +``` +进入多头注意力计算: + 多头num_heads = 1, d_model=32, d_k = d_v = d_model/num_heads=32 + query的shape([tgt_len, batch_size, embed_dim]):torch.Size([5, 2, 32]) + W_q 的shape([embed_dim,kdim * num_heads]):torch.Size([32, 32]) + Q 的shape([tgt_len, batch_size,kdim * num_heads]):torch.Size([5, 2, 32]) + ---------------------------------------------------------------------- + key 的shape([src_len,batch_size, embed_dim]):torch.Size([5, 2, 32]) + W_k 的shape([embed_dim,kdim * num_heads]):torch.Size([32, 32]) + K 的shape([src_len,batch_size,kdim * num_heads]):torch.Size([5, 2, 32]) + ---------------------------------------------------------------------- + value的shape([src_len,batch_size, embed_dim]):torch.Size([5, 2, 32]) + W_v 的shape([embed_dim,vdim * num_heads]):torch.Size([32, 32]) + V 的shape([src_len,batch_size,vdim * num_heads]):torch.Size([5, 2, 32]) + ---------------------------------------------------------------------- + ***** 注意,这里的W_q, W_k, W_v是多个head同时进行计算的. 因此,Q,K,V分别也是包含了多个head的q,k,v堆叠起来的结果 ***** + 多头注意力中,多头计算结束后的形状(堆叠)为([tgt_len,batch_size,num_heads*kdim])torch.Size([5, 2, 32]) + 多头计算结束后,再进行线性变换时的权重W_o的形状为([num_heads*vdim, num_heads*vdim ])torch.Size([32, 32]) + 多头线性变化后的形状为([tgt_len,batch_size,embed_dim]) torch.Size([5, 2, 32]) + + +``` + +### **4 Transformer 的实现过程** + +在前面几部分内容中,笔者陆续介绍了多头注意力机制的原理、Transformer 中编码器和解码器的工作流程以及多头注意力的实现过程等。接下来,笔者将会一步一步地来详细介绍如何通过 Pytorch 框架实现 Transformer 的整体网络结构,包括 Token Embedding、Positional Embedding、编码器和解码器等。 + +下面,首先要介绍的就是对于 Embedding 部分的编码实现。 + +### **4.1 Embedding 实现** + +### **4.1.1 Token Embedding** + +这里首先要实现的便是最基础的 Token Enbedding,也是字符转向量的一种常用做法,如下所示: + +``` +class TokenEmbedding(nn.Module): + def __init__(self, vocab_size: int, emb_size): + super(TokenEmbedding, self).__init__() + self.embedding = nn.Embedding(vocab_size, emb_size) + self.emb_size = emb_size + + def forward(self, tokens): + """ + :param tokens: shape : [len, batch_size] + :return: shape: [len, batch_size, emb_size] + """ + return self.embedding(tokens.long()) * math.sqrt(self.emb_size) + + +``` + +如上代码所示便是 TokenEmbedding 的实现过程,由于这部分代码并不复杂所以就不再逐行进行介绍。注意,第 12 行代码对原始向量进行缩放是出自论文中 3.4 部分的描述。 + +### **4.1.2 Positional Embedding** + +在 2.1.2 节中笔者已经对 Positional Embedding 的原理做了详细的介绍,其每个位置的变化方式如式$(1)$(1) 所示。 + +$$PE_{pos,2i}=sin(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\\ PE_{pos,2i+1}=cos(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\;\;(4.1) \\$$ + +PE_{pos,2i}=sin(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\\ PE_{pos,2i+1}=cos(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\;\;(4.1) \\ + +进一步,我们还可以对式$(4.1)$(4.1) 中括号内的参数进行化简得到如式$(4.2)$(4.2) 中的形式。 + +$$\frac{1}{10000^{2i/d_{model}}}=\text{exp}\{\text{log}(10000)^{\frac{-2i}{d_{model}}}\}=\text{exp}\{\frac{-2i\cdot\text{log(10000)}}{d_{model}}\}=\text{exp}\{2i\cdot(\frac{\text{-log}(10000)}{d_{model}})\}\;\;\;\;\;\;\;\;(4.2) \\$$ + +\frac{1}{10000^{2i/d_{model}}}=\text{exp}\{\text{log}(10000)^{\frac{-2i}{d_{model}}}\}=\text{exp}\{\frac{-2i\cdot\text{log(10000)}}{d_{model}}\}=\text{exp}\{2i\cdot(\frac{\text{-log}(10000)}{d_{model}})\}\;\;\;\;\;\;\;\;(4.2) \\ + +由此,根据式$(4.1)(4.2)$(4.1)(4.2) 便可以实现 Positional Embedding 部分的代码,如下所示: + +``` +class PositionalEncoding(nn.Module): + def __init__(self, d_model, dropout=0.1, max_len=5000): + super(PositionalEncoding, self).__init__() + self.dropout = nn.Dropout(p=dropout) + pe = torch.zeros(max_len, d_model) # [max_len, d_model] + position = torch.arange(0, max_len, dtype=torch.float).unsqueeze(1) # [max_len, 1] + div_term = torch.exp(torch.arange(0, d_model, 2).float() * (-math.log(10000.0) / d_model)) + # [d_model/2] + pe[:, 0::2] = torch.sin(position * div_term) # [max_len, d_model/2] + pe[:, 1::2] = torch.cos(position * div_term) + pe = pe.unsqueeze(0).transpose(0, 1) # [max_len, 1, d_model] + self.register_buffer('pe', pe) + + def forward(self, x): + """ + :param x: [x_len, batch_size, emb_size] + :return: [x_len, batch_size, emb_size] + """ + x = x + self.pe[:x.size(0), :] # [x_len, batch_size, d_model] + return self.dropout(x) + + +``` + +如上代码所示便是整个 Positional Embedding 的实现过程,其中第 5 行代码是用来初始化一个全 0 的位置矩阵(也就是图 1 中从左往右数第 2 个矩阵),同时还指定了一个序列的最大长度;第 6-10 行是用来计算每个维度(每一列)的相关位置信息;第 19 行代码首先是在位置矩阵中取与输入序列长度相等的前`x_len`行,然后在加上 Token Embedding 的结果;第 20 行是用来返回最后得到的结果并进行 Dropout 操作。同时,这里需要注意的一点便是,在输入`x`的维度中`batch_size`并不是第 1 个维度。 + +![](https://pic2.zhimg.com/v2-6d2488b53690d90e237cb2cf697acabd_r.jpg) + +### **4.1.3 Embedding 代码示例** + +在实现完这部分代码后,便可以通过如下方式进行使用: + +``` +if __name__ == '__main__': + x = torch.tensor([[1, 3, 5, 7, 9], [2, 4, 6, 8, 10]], dtype=torch.long) + x = x.reshape(5, 2) # [src_len, batch_size] + token_embedding = TokenEmbedding(vocab_size=11, emb_size=512) + x = token_embedding(tokens=x) + pos_embedding = PositionalEncoding(d_model=512) + x = pos_embedding(x=x) + print(x.shape) # torch.Size([5, 2, 512]) + + +``` + +### **4.2 Transformer 实现** + +在介绍完 Embedding 部分的编码工作后,下面就开始正式如何来实现 Transformer 网络结构。如图 4-2 所示,对于 Transformer 网络的实现一共会包含 4 个部分:`TransformerEncoderLayer`、`TransformerEncoder`、`TransformerDecoderLayer`和`TransformerDecoder`,其分别表示定义一个单独编码层、构造由多个编码层组合得到的编码器、定义一个单独的解码层以及构造由多个解码层得到的解码器。 + +![](https://pic1.zhimg.com/v2-4b68836b8245f41ba043863b2b74387c_r.jpg) + +需要注意的是,图 4-2 中的一个 EncoderLayer 指的就是图 3-2 中的一个对应的 Encoder,DecoderLayer 同理。 + +### **4.2.1 编码层的实现** + +首先,我们需要实现最基本的编码层单元,也就是图 4-2 中的 TransformerEncoderLayer,其内部结构为图 4-3 所示的前向传播过程(不包括 Embedding 部分)。 + +![](https://pic3.zhimg.com/v2-5da93887d468045677e9983f14b35db6_r.jpg) + +对于这部分前向传播过程,可以通过如下代码来进行实现: + +``` +class MyTransformerEncoderLayer(nn.Module): + def __init__(self, d_model, nhead, dim_feedforward=2048, dropout=0.1): + super(MyTransformerEncoderLayer, self).__init__() + """ + :param d_model: d_k = d_v = d_model/nhead = 64, 模型中向量的维度,论文默认值为 512 + :param nhead: 多头注意力机制中多头的数量,论文默认为值 8 + :param dim_feedforward: 全连接中向量的维度,论文默认值为 2048 + :param dropout: 丢弃率,论文中的默认值为 0.1 + """ + self.self_attn = MyMultiheadAttention(d_model, nhead, dropout=dropout) + self.dropout1 = nn.Dropout(dropout) + self.norm1 = nn.LayerNorm(d_model) + + self.linear1 = nn.Linear(d_model, dim_feedforward) + self.dropout = nn.Dropout(dropout) + self.linear2 = nn.Linear(dim_feedforward, d_model) + self.activation = F.relu + + self.dropout2 = nn.Dropout(dropout) + self.norm2 = nn.LayerNorm(d_model) + +``` + +在上述代码中,第 10 行用来定义一个多头注意力机制模块,并传入相应的参数;第 11-20 行代码便是用来定义其它层归一化和线性变换的模块。在完成类`MyTransformerEncoderLayer`的初始化后,便可以实现整个前向传播的`forward`方法: + +``` + def forward(self, src, src_mask=None, src_key_padding_mask=None): + """ + :param src: 编码部分的输入,形状为 [src_len,batch_size, embed_dim] + :param src_mask: 编码部分输入的padding情况,形状为 [batch_size, src_len] + :return: # [src_len, batch_size, num_heads * kdim] <==> [src_len,batch_size,embed_dim] + """ + src2 = self.self_attn(src, src, src, attn_mask=src_mask, + key_padding_mask=src_key_padding_mask, )[0] # 计算多头注意力 + # src2: [src_len,batch_size,num_heads*kdim] num_heads*kdim = embed_dim + src = src + self.dropout1(src2) # 残差连接 + src = self.norm1(src) # [src_len,batch_size,num_heads*kdim] + + src2 = self.activation(self.linear1(src)) # [src_len,batch_size,dim_feedforward] + src2 = self.linear2(self.dropout(src2)) # [src_len,batch_size,num_heads*kdim] + src = src + self.dropout2(src2) + src = self.norm2(src) + return src # [src_len, batch_size, num_heads * kdim] <==> [src_len,batch_size,embed_dim] + +``` + +在上述代码中,第 7-8 行便是用来实现图 4-3 中 Multi-Head Attention 部分的前向传播过程;第 10-11 行用来实现多头注意力后的 Add&Norm 部分;第 13-16 行用来实现图 4-3 中最上面的 Feed Forward 部分和 Add&Norm 部分。 + +这里再次提醒大家,在阅读代码的时候最好是将对应的维度信息带入以便于理解。 + +### **4.2.2 编码器实现** + +在实现完一个标准的编码层之后,便可以基于此来实现堆叠多个编码层,从而得到 Transformer 中的编码器。对于这部分内容,可以通过如下代码来实现: + +``` +def _get_clones(module, N): + return nn.ModuleList([copy.deepcopy(module) for _ in range(N)]) + +class MyTransformerEncoder(nn.Module): + def __init__(self, encoder_layer, num_layers, norm=None): + super(MyTransformerEncoder, self).__init__() + """ + encoder_layer: 就是包含有多头注意力机制的一个编码层 + num_layers: 克隆得到多个encoder layers 论文中默认为6 + norm: 归一化层 + """ + self.layers = _get_clones(encoder_layer, num_layers) + # 克隆得到多个encoder layers 论文中默认为6 + self.num_layers = num_layers + self.norm = norm + +``` + +在上述代码中,第 1-2 行是用来定义一个克隆多个编码层或解码层功能函数;第 12 行中的`encoder_layer`便是一个实例化的编码层,`self.layers`中保存的便是一个包含有多个编码层的`ModuleList`。在完成类`MyTransformerEncoder`的初始化后,便可以实现整个前向传播的`forward`方法: + +``` + def forward(self, src, mask=None, src_key_padding_mask=None): + """ + :param src: 编码部分的输入,形状为 [src_len,batch_size, embed_dim] + :param mask: 编码部分输入的padding情况,形状为 [batch_size, src_len] + :return:# [src_len, batch_size, num_heads * kdim] <==> [src_len,batch_size,embed_dim] + """ + output = src + for mod in self.layers: + output = mod(output, src_mask=mask, + src_key_padding_mask=src_key_padding_mask) + # 多个encoder layers层堆叠后的前向传播过程 + if self.norm is not None: + output = self.norm(output) + return output # [src_len, batch_size, num_heads * kdim] <==> [src_len,batch_size,embed_dim] + + +``` + +在上述代码中,第 8-10 行便是用来实现多个编码层堆叠起来的效果,并完成整个前向传播过程;第 11-13 行用来对多个编码层的输出结果进行层归一化并返回最终的结果。 + +### **4.2.3 编码器使用示例** + +在完成 Transformer 中编码器的实现过程后,便可以将其用于对输入序列进行编码。例如可以仅仅通过一个编码器对输入序列进行编码,然后将最后的输出喂入到分类器当中进行分类处理,这部分内容在后续也会进行介绍。下面先看一个使用示例。 + +``` +if __name__ == '__main__': + src_len = 5 + batch_size = 2 + dmodel = 32 + num_head = 3 + num_layers = 2 + src = torch.rand((src_len, batch_size, dmodel)) # shape: [src_len, batch_size, embed_dim] + src_key_padding_mask = torch.tensor([[True, True, True, False, False], + [True, True, True, True, False]]) # shape: [batch_size, src_len] + + my_transformer_encoder_layer = MyTransformerEncoderLayer(d_model=dmodel, nhead=num_head) + my_transformer_encoder = MyTransformerEncoder(encoder_layer=my_transformer_encoder_layer, + num_layers=num_layers, + norm=nn.LayerNorm(dmodel)) + memory = my_transformer_encoder(src=src, mask=None, + src_key_padding_mask=src_key_padding_mask) + print(memory.shape) # torch.Size([5, 2, 32]) + + +``` + +在上述代码中,第 2-6 行定义了编码器中各个部分的参数值;第 11-12 行则是首先定义一个编码层,然后再定义由多个编码层组成的编码器;第 15-16 行便是用来得到整个编码器的前向传播输出结果,并且需要注意的是在编码器中不需要掩盖当前时刻之后的位置信息,所以`mask=None`。 + +### **4.2.4 解码层实现** + +在介绍完编码器的实现后,下面就开始介绍如何实现 Transformer 中的解码器部分。同编码器的实现流程一样,首先需要实现的依旧是一个标准的解码层,也就是图 4-4 所示的前向传播过程(不包括 Embedding 部分)。 + +![](https://pic1.zhimg.com/v2-8ab2c37e224137c05332419d525c88cc_r.jpg) + +对于这部分前向传播过程,可以通过如下代码来进行实现: + +``` +class MyTransformerDecoderLayer(nn.Module): + def __init__(self, d_model, nhead, dim_feedforward=2048, dropout=0.1): + super(MyTransformerDecoderLayer, self).__init__() + """ + :param d_model: d_k = d_v = d_model/nhead = 64, 模型中向量的维度,论文默认值为 512 + :param nhead: 多头注意力机制中多头的数量,论文默认为值 8 + :param dim_feedforward: 全连接中向量的维度,论文默认值为 2048 + :param dropout: 丢弃率,论文中的默认值为 0.1 + """ + self.self_attn = MyMultiheadAttention(embed_dim=d_model, num_heads=nhead, dropout=dropout) + # 解码部分输入序列之间的多头注意力(也就是论文结构图中的Masked Multi-head attention) + self.multihead_attn = MyMultiheadAttention(embed_dim=d_model, num_heads=nhead, dropout=dropout) + # 编码部分输出(memory)和解码部分之间的多头注意力机制。 + self.linear1 = nn.Linear(d_model, dim_feedforward) + self.dropout = nn.Dropout(dropout) + self.linear2 = nn.Linear(dim_feedforward, d_model) + + self.norm1 = nn.LayerNorm(d_model) + self.norm2 = nn.LayerNorm(d_model) + self.norm3 = nn.LayerNorm(d_model) + self.dropout1 = nn.Dropout(dropout) + self.dropout2 = nn.Dropout(dropout) + self.dropout3 = nn.Dropout(dropout) + self.activation = F.relu + + +``` + +在上述代码中,第 10 行代码用来定义图 4-4 中 Masked Multi-head Attention 部分的前向传播过程;第 12 行则是用来定义图 4-4 中编码器与解码器交互的多头注意力机制模块;第 14-24 行是用来定义剩余的全连接层以及层归一化相关操作。在完成类`MyTransformerDecoderLayer`的初始化后,便可以实现整个前向传播的`forward`方法: + +``` + def forward(self, tgt, memory, tgt_mask=None, memory_mask=None, tgt_key_padding_mask=None, + memory_key_padding_mask=None): + """ + :param tgt: 解码部分的输入,形状为 [tgt_len,batch_size, embed_dim] + :param memory: 编码部分的输出(memory), [src_len,batch_size,embed_dim] + :param tgt_mask: 注意力Mask输入,用于掩盖当前position之后的信息, [tgt_len, tgt_len] + :param memory_mask: 编码器-解码器交互时的注意力掩码,一般为None + :param tgt_key_padding_mask: 解码部分输入的padding情况,形状为 [batch_size, tgt_len] + :param memory_key_padding_mask: 编码部分输入的padding情况,形状为 [batch_size, src_len] + :return:# [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + """ + tgt2 = self.self_attn(tgt, tgt, tgt, # [tgt_len,batch_size, embed_dim] + attn_mask=tgt_mask, + key_padding_mask=tgt_key_padding_mask)[0] + # 解码部分输入序列之间的多头注意力(也就是论文结构图中的Masked Multi-head attention) + tgt = tgt + self.dropout1(tgt2) # 接着是残差连接 + tgt = self.norm1(tgt) # [tgt_len,batch_size, embed_dim] + + tgt2 = self.multihead_attn(tgt, memory, memory, # [tgt_len, batch_size, embed_dim] + attn_mask=memory_mask, + key_padding_mask=memory_key_padding_mask)[0] + # 解码部分的输入经过多头注意力后同编码部分的输出(memory)通过多头注意力机制进行交互 + tgt = tgt + self.dropout2(tgt2) # 残差连接 + tgt = self.norm2(tgt) # [tgt_len, batch_size, embed_dim] + + tgt2 = self.activation(self.linear1(tgt)) # [tgt_len, batch_size, dim_feedforward] + tgt2 = self.linear2(self.dropout(tgt2)) # [tgt_len, batch_size, embed_dim] + # 最后的两层全连接 + tgt = tgt + self.dropout3(tgt2) + tgt = self.norm3(tgt) + return tgt # [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + + +``` + +在上述代码中,第 12-14 行用来完成图 4-4 中 Masked Multi-head Attention 部分的前向传播过程,其中的`tgt_mask`就是在训练时用来掩盖当前时刻之后位置的注意力掩码;第 16-17 行用来完成图 4-4 中 Masked Multi-head Attention 之后 Add&Norm 部分的前向传播过程;第 19-21 行用来实现解码器与编码器之间的交互过程,其中`memory_mask`为`None`,`memory_key_padding_mask`为`src_key_padding_mask`用来对编码器的输出进行(序列)填充部分的掩盖,这一点同编码器中的`key_padding_mask`原理一样;第 23-31 行便是用来实现余下的其它过程。 + +### **4.2.5 解码器实现** + +在实现完一个标准的解码层之后,便可以基于此来实现堆叠多个解码层,从而得到 Transformer 中的解码器。对于这部分内容,可以通过如下代码来实现: + +``` +class MyTransformerDecoder(nn.Module): + def __init__(self, decoder_layer, num_layers, norm=None): + super(MyTransformerDecoder, self).__init__() + self.layers = _get_clones(decoder_layer, num_layers) + self.num_layers = num_layers + self.norm = norm + + def forward(self, tgt, memory, tgt_mask=None, memory_mask=None, tgt_key_padding_mask=None, + memory_key_padding_mask=None): + """ + :param tgt: 解码部分的输入,形状为 [tgt_len,batch_size, embed_dim] + :param memory: 编码部分最后一层的输出 [src_len,batch_size, embed_dim] + :param tgt_mask: 注意力Mask输入,用于掩盖当前position之后的信息, [tgt_len, tgt_len] + :param memory_mask: 编码器-解码器交互时的注意力掩码,一般为None + :param tgt_key_padding_mask: 解码部分输入的padding情况,形状为 [batch_size, tgt_len] + :param memory_key_padding_mask: 编码部分输入的padding情况,形状为 [batch_size, src_len] + :return: # [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + """ + output = tgt # [tgt_len,batch_size, embed_dim] + for mod in self.layers: # 这里的layers就是N层解码层堆叠起来的 + output = mod(output, memory, + tgt_mask=tgt_mask, + memory_mask=memory_mask, + tgt_key_padding_mask=tgt_key_padding_mask, + memory_key_padding_mask=memory_key_padding_mask) + if self.norm is not None: + output = self.norm(output) + return output # [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + + +``` + +在上述代码中,第 4 行用来克隆得到多个解码层;第 20-25 行用来实现多层解码层的前向传播过程;第 28 行便是用来返回最后的结果。 + +### **4.2.6 Transformer 网络实现** + +在实现完 Transformer 中各个基础模块的话,下面就可以来搭建最后的 Transformer 模型了。总体来说这部分的代码也相对简单,只需要将上述编码器解码器组合到一起即可,具体代码如下所示: + +``` +class MyTransformer(nn.Module): + def __init__(self, d_model=512, nhead=8, num_encoder_layers=6, + num_decoder_layers=6, dim_feedforward=2048, dropout=0.1): + super(MyTransformer, self).__init__() + + """ + :param d_model: d_k = d_v = d_model/nhead = 64, 模型中向量的维度,论文默认值为 512 + :param nhead: 多头注意力机制中多头的数量,论文默认为值 8 + :param num_encoder_layers: encoder堆叠的数量,也就是论文中的N,论文默认值为6 + :param num_decoder_layers: decoder堆叠的数量,也就是论文中的N,论文默认值为6 + :param dim_feedforward: 全连接中向量的维度,论文默认值为 2048 + :param dropout: 丢弃率,论文中的默认值为 0.1 + """ + # ================ 编码部分 ===================== + encoder_layer = MyTransformerEncoderLayer(d_model, nhead, dim_feedforward, dropout) + encoder_norm = nn.LayerNorm(d_model) + self.encoder = MyTransformerEncoder(encoder_layer, num_encoder_layers, encoder_norm) + # ================ 解码部分 ===================== + decoder_layer = MyTransformerDecoderLayer(d_model, nhead, dim_feedforward, dropout) + decoder_norm = nn.LayerNorm(d_model) + self.decoder = MyTransformerDecoder(decoder_layer, num_decoder_layers, decoder_norm) + self._reset_parameters() # 初始化模型参数 + self.d_model = d_model + self.nhead = nhead + + +``` + +在上述代码中,第 15-17 行是用来定义编码器部分;第 19-21 行是用来定义解码器部分;第 22 行用来以某种方式初始化 Transformer 中的权重参数,具体实现在稍后的内容中。在定义完类`MyTransformer`的初始化函数后,便可以来实现 Transformer 的整个前向传播过程,代码如下: + +``` + def forward(self, src, tgt, src_mask=None, tgt_mask=None, + memory_mask=None, src_key_padding_mask=None, + tgt_key_padding_mask=None, memory_key_padding_mask=None): + """ + :param src: [src_len,batch_size,embed_dim] + :param tgt: [tgt_len, batch_size, embed_dim] + :param src_mask: None + :param tgt_mask: [tgt_len, tgt_len] + :param memory_mask: None + :param src_key_padding_mask: [batch_size, src_len] + :param tgt_key_padding_mask: [batch_size, tgt_len] + :param memory_key_padding_mask: [batch_size, src_len] + :return: [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + """ + memory = self.encoder(src, mask=src_mask, src_key_padding_mask=src_key_padding_mask) + # [src_len, batch_size, num_heads * kdim] <==> [src_len,batch_size,embed_dim] + output = self.decoder(tgt=tgt, memory=memory, tgt_mask=tgt_mask, memory_mask=memory_mask, + tgt_key_padding_mask=tgt_key_padding_mask, + memory_key_padding_mask=memory_key_padding_mask) + return output # [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + + +``` + +在上述代码中,`src`表示编码器的输入;`tgt`表示解码器的输入;`src_mask`为空,因为编码时不需要对当前时刻之后的位置信息进行掩盖;`tgt_mask`用于掩盖解码输入中当前时刻以后的所有位置信息;`memory_mask`为空;`src_key_padding_mask`表示对编码输入序列填充部分的 Token 进行 mask;`tgt_key_padding_mask`表示对解码输入序列填充部分的 Token 进行掩盖;`memory_key_padding_mask`表示对编码器的输出部分进行掩盖,掩盖原因等同于编码输入时的 mask 操作。 + +到此,对于整个 Transformer 的网络结构就算是搭建完毕了,不过这还没有实现论文中基于 Transformer 结构的翻译模型,而这部分内容笔者也将会在下一节中进行详细的介绍。当然,出了上述模块之外,Transformer 中还有两个部分需要实现的就是参数初始化方法和注意力掩码矩阵生成方法,具体代码如下: + +``` + def _reset_parameters(self): + for p in self.parameters(): + if p.dim() > 1: + xavier_uniform_(p) + + def generate_square_subsequent_mask(self, sz): + mask = (torch.triu(torch.ones(sz, sz)) == 1).transpose(0, 1) + mask = mask.float().masked_fill(mask == 0, float('-inf')).masked_fill(mask == 1, float(0.0)) + return mask # [sz,sz] + + +``` + +### **4.2.7 Transfromer 使用示例** + +在实现完 Transformer 的整个完了结构后,便可以通过如下步骤进行使用: + +``` +if __name__ == '__main__': + src_len = 5 + batch_size = 2 + dmodel = 32 + tgt_len = 6 + num_head = 8 + src = torch.rand((src_len, batch_size, dmodel)) # shape: [src_len, batch_size, embed_dim] + src_key_padding_mask = torch.tensor([[True, True, True, False, False], + [True, True, True, True, False]]) # shape: [batch_size, src_len] + + tgt = torch.rand((tgt_len, batch_size, dmodel)) # shape: [tgt_len, batch_size, embed_dim] + tgt_key_padding_mask = torch.tensor([[True, True, True, False, False, False], + [True, True, True, True, False, False]]) # shape: [batch_size, tgt_len] + + my_transformer = MyTransformer(d_model=dmodel, nhead=num_head, num_encoder_layers=6, + num_decoder_layers=6, dim_feedforward=500) + tgt_mask = my_transformer.generate_square_subsequent_mask(tgt_len) + out = my_transformer(src=src, tgt=tgt, tgt_mask=tgt_mask, + src_key_padding_mask=src_key_padding_mask, + tgt_key_padding_mask=tgt_key_padding_mask, + memory_key_padding_mask=src_key_padding_mask) + print(out.shape) #torch.Size([6, 2, 32]) + + +``` + +在上述代码中,第 7-13 行用来生成模拟的输入数据;第 15-16 行用来实例化类`MyTransformer`;第 17 行用来生成解码输入时的注意力掩码矩阵;第 18-21 行用来执行 Transformer 网络结构的前向传播过程。 + +由于知乎字数限制,余下三节内容在这里就不在介绍。私信 “Transformer” 即可获得全文高清 PDF,建议直接下载 PDF 内容阅读。 + +### **5 基于 Transformer 的翻译模型** + +[空字符:This post is all you need(⑤基于 Transformer 的翻译模型)](https://zhuanlan.zhihu.com/p/398788125) + +### 6 基于 Transformer 的分类模型 + +[https://www.ylkz.life/deeplearning/p10550146/](https://link.zhihu.com/?target=https%3A//www.ylkz.life/deeplearning/p10550146/) + +### 7 基于 Transformer 的对联模型 + +[空字符:This post is all you need(基于 Transformer 的对联生成模型)](https://zhuanlan.zhihu.com/p/408310666) + +### **8 总结** + +在本篇文章中,笔者首先详细地介绍了 Transformer 论文的动机以及自注意力机制的原理与多头注意力机制的作用;然后介绍了 Transformer 中的位置编码以及整个预测和训练过程中模型的编码解码过程;接着进一步介绍了 Transformer 的网络结构、自注意力机制的原理实现以及 Transformer 网络的实现;最后,笔者还通过三个实例(包括论文中的翻译模型、文本分类模型,以及对联生成模型)从代码的角度来介绍了整个 Transformer 网络的原理与使用示例。 + +本次内容就到此结束,感谢您的阅读!如果你觉得上述内容对你有所帮助,欢迎分享至一位你的朋友!**青山不改,绿水长流,我们月来客栈见!** + +### **引用** + +[1] Vaswani A, Shazeer N, Parmar N, et al. Attention is all you need + +[2] The Illustrated Transformer [http://jalammar.github.io/illustrated-transformer/](https://link.zhihu.com/?target=http%3A//jalammar.github.io/illustrated-transformer/) + +[3] [https://towardsdatascience.com/illustrated-guide-to-transformers-step-by-step-explanation-f74876522bc0](https://link.zhihu.com/?target=https%3A//towardsdatascience.com/illustrated-guide-to-transformers-step-by-step-explanation-f74876522bc0) + +[4] [https://pytorch.org/docs/stable/generated/torch.bmm.html?highlight=bmm#torch.bmm](https://link.zhihu.com/?target=https%3A//pytorch.org/docs/stable/generated/torch.bmm.html%3Fhighlight%3Dbmm%23torch.bmm) + +[5] LANGUAGE TRANSLATION WITH TRANSFORMER [https://pytorch.org/tutorials/beginner/translation_transformer.html](https://link.zhihu.com/?target=https%3A//pytorch.org/tutorials/beginner/translation_transformer.html) + +[6] The Annotated Transformer [http://nlp.seas.harvard.edu/2018/04/03/attention.html](https://link.zhihu.com/?target=http%3A//nlp.seas.harvard.edu/2018/04/03/attention.html) + +[7] SEQUENCE-TO-SEQUENCE MODELING WITH NN.TRANSFORMER AND TORCHTEXT [https://pytorch.org/tutorials/beginner/transformer_tutorial.html](https://link.zhihu.com/?target=https%3A//pytorch.org/tutorials/beginner/transformer_tutorial.html) + +[8] Transformer model for language understanding [https://tensorflow.google.cn/text/tutorials/transformer?hl=en#multi-head_attention](https://link.zhihu.com/?target=https%3A//tensorflow.google.cn/text/tutorials/transformer%3Fhl%3Den%23multi-head_attention) + +[9] [https://github.com/multi30k/dataset](https://link.zhihu.com/?target=https%3A//github.com/multi30k/dataset) + +[[10] 你还在手动构造词表?试试 torchtext.vocab](https://link.zhihu.com/?target=http%3A//mp.weixin.qq.com/s%3F__biz%3DMzAwNjU0NjA3Ng%3D%3D%26mid%3D2247489373%26idx%3D1%26sn%3D1b9fdec0bbc6ee5bd74aa729b3be94c9%26chksm%3D9b0ae0aeac7d69b80390ed3b86699cdc4683ed2e1442c8c56241396b4624db261cb61d6baf5e%26token%3D1146417095%26lang%3Dzh_CN%23rd) + +[11] [https://github.com/moon-hotel/TransformerTranslation](https://link.zhihu.com/?target=https%3A//github.com/moon-hotel/TransformerTranslation) + +[12] [https://github.com/moon-hotel/TransformerClassification](https://link.zhihu.com/?target=https%3A//github.com/moon-hotel/TransformerClassification) + +[13] [https://pytorch.org/tutorials/beginner/text_sentiment_ngrams_tutorial.html](https://link.zhihu.com/?target=https%3A//pytorch.org/tutorials/beginner/text_sentiment_ngrams_tutorial.html) + +[14] [https://github.com/moon-hotel/TransformerCouplet](https://link.zhihu.com/?target=https%3A//github.com/moon-hotel/TransformerCouplet) \ No newline at end of file diff --git a/理论知识/深度学习/simpread-This post is all you need(上卷)——层层剥开 Transformer.md b/理论知识/深度学习/simpread-This post is all you need(上卷)——层层剥开 Transformer.md new file mode 100644 index 0000000..046da24 --- /dev/null +++ b/理论知识/深度学习/simpread-This post is all you need(上卷)——层层剥开 Transformer.md @@ -0,0 +1,1302 @@ +> 本文由 [简悦 SimpRead](http://ksria.com/simpread/) 转码, 原文地址 [zhuanlan.zhihu.com](https://zhuanlan.zhihu.com/p/420820453) [![][img-0]This post is all you need (上卷)——层层剥开 Transformer v1.3.1.pdf3.9M · 百度网盘](https://pan.baidu.com/link/zhihu/7dhHzSuMhKiGW1YWQ1ZPFkxkNzOahDWwZtFF==) + +近 4 万余字、50 张图、3 个实战示例,带你一网打尽 Transformer。 + +最新修订内容请直接参见 PDF 文件! + +另外,This post is all you need (下卷)——步步走进 BERT 也整理完毕了,有需要可自取! + +[月来客栈:This post is all you need(下卷)——步步走进 BERT](https://zhuanlan.zhihu.com/p/519432336) + +### **1. 多头注意力机制原理** + +### **1.1 动机** + +各位朋友大家好,欢迎来到**月来客栈**。今天要和大家介绍的一篇论文是谷歌 2017 年所发表的一篇论文,名字叫做”Attention is all you need“[1]。虽然,网上已经有了大量的关于这篇论文的解析,不过好菜不怕晚笔者在这里也会谈谈自己对于它的理解以及运用。按照我们一贯解读论文的顺序,首先让我们先一起来看看作者当时为什么要提出 Transformer 这个模型?需要解决什么样的问题?现在的模型有什么样的缺陷? + +### **1.1.1 面临问题** + +在论文的摘要部分作者提到,现在主流的序列模型都是基于复杂的循环神经网络或者是卷积神经网络构造而来的 Encoder-Decoder 模型,并且就算是目前性能最好的序列模型也都是基于注意力机制下的 Encoder-Decoder 架构。为什么作者会不停的提及这些传统的 Encoder-Decoder 模型呢?接着,作者在介绍部分谈到,由于传统的 Encoder-Decoder 架构在建模过程中,下一个时刻的计算过程会依赖于上一个时刻的输出,而这种固有的属性就限制了传统的 Encoder-Decoder 模型就不能以并行的方式进行计算,如图 1-1 所示。 + +> This inherently sequential nature precludes parallelization within training examples, which becomes critical at longer sequence lengths, as memory constraints limit batching across examples. + +![][img-1] + +随后作者谈到,尽管最新的研究工作已经能够使得传统的循环神经网络在计算效率上有了很大的提升,但是本质的问题依旧没有得到解决。 + +> Recent work has achieved significant improvements in computational efficiency through factorization tricks and conditional computation, while also improving model performance in case of the latter. The fundamental constraint of sequential computation, however, remains. + +### **1.1.2 解决思路** + +因此,在这篇论文中,作者首次提出了一种全新的 Transformer 架构来解决这一问题,如图 1-2 所示。当然,Transformer 架构的优点在于它完全摈弃了传统的循环结构,取而代之的是只通过注意力机制来计算模型输入与输出的隐含表示,而这种注意力的名字就是大名鼎鼎的自注意力机制(self-attention),也就是图 1-2 中的 Multi-Head Attention 模块。 + +> To the best of our knowledge, however, the Transformer is the first transduction model relying entirely on self-attention to compute representations of its input and output without using sequence- aligned RNNs or convolution. + +![][img-2] + +总体来说,**所谓自注意力机制就是通过某种运算来直接计算得到句子在编码过程中每个位置上的注意力权重;然后再以权重和的形式来计算得到整个句子的隐含向量表示**。最终,Transformer 架构就是基于这种的自注意力机制而构建的 Encoder-Decoder 模型。 + +### **1.2 技术手段** + +在介绍完整篇论文的提出背景后,下面就让我们一起首先来看一看自注意力机制的庐山真面目,然后再来探究整体的网络架构。 + +### **1.2.1 什么是 self-Attention** + +首先需要明白一点的是,所谓的自注意力机制其实就是论文中所指代的 “Scaled Dot-Product Attention“。在论文中作者说道,注意力机制可以描述为将 query 和一系列的 key-value 对映射到某个输出的过程,而这个输出的向量就是根据 query 和 key 计算得到的权重作用于 value 上的权重和。 + +> An attention function can be described as mapping a query and a set of key-value pairs to an output, where the query, keys, values, and output are all vectors. The output is computed as a weighted sum of the values, where the weight assigned to each value is computed by a compatibility function of the query with the corresponding key. + +不过想要更加深入的理解 query、key 和 value 的含义,得需要结合 Transformer 的解码过程,这部分内容将会在后续进行介绍。 具体的,自注意力机制的结构如图 1-3 所示。 + +![][img-3] + +从图 1-3 可以看出,自注意力机制的核心过程就是通过 Q 和 K 计算得到注意力权重;然后再作用于 V 得到整个权重和输出。具体的,对于输入 Q、K 和 V 来说,其输出向量的计算公式为: + +$$\text{Attention}(Q,K,V)=\text{softmax}(\frac{QK^T}{\sqrt{d_k}})V\;\;\;\;\;\;(1.1) \\$$ + +\text{Attention}(Q,K,V)=\text{softmax}(\frac{QK^T}{\sqrt{d_k}})V\;\;\;\;\;\;(1.1) \\ + +其中 Q、K 和 V 分别为 3 个矩阵,且其(第 2 个)维度分别为 $d_q,d_k,d_v$d_q,d_k,d_v (从后面的计算过程其实可以发现。而公式 $d_q=d_v)。而公式$d_q=d_v)。而公式 (1.1)​中除以 $\sqrt{d_k}$\sqrt{d_k} 的过程就是图 1-3 中所指的 Scale 过程。 + +之所以要进行缩放这一步是因为通过实验作者发现,对于较大的 $d_k$d_k 来说在完成 $QK^T$QK^T 后将会得到很大的值,而这将导致在经过 sofrmax 操作后产生非常小的梯度,不利于网络的训练。 + +> We suspect that for large values of dk, the dot products grow large in magnitude, pushing the softmax function into regions where it has extremely small gradients. + +如果仅仅只是看着图 1-3 中的结构以及公式 $(1.1)$(1.1) 中的计算过程显然是不那么容易理解自注意力机制的含义,例如初学者最困惑的一个问题就是图 1-3 中的 Q、K 和 V 分别是怎么来的?下面,我们来看一个实际的计算示例。现在,假设输入序列 “我 是 谁”,且已经通过某种方式得到了 1 个形状为 $3\times4$3\times4 的矩阵来进行表示,那么通过图 1-3 所示的过程便能够就算得到 Q、K 以及 V[2]。 + +![][img-4] + +从图 1-4 的计算过程可以看出,Q、K 和 V 其实就是输入 X​分别乘以 3 个不同的矩阵计算而来(但这仅仅局限于 Encoder 和 Decoder 在各自输入部分利用自注意力机制进行编码的过程,Encoder 和 Decoder 交互部分的 Q、K 和 V 另有指代)。此处对于计算得到的 Q、K、V,你可以理解为这是对于同一个输入进行 3 次不同的线性变换来表示其不同的 3 种状态。在计算得到 Q、K、V 之后,就可以进一步计算得到权重向量,计算过程如图 1-5 所示。 + +![][img-5] + +如图 1-5 所示,在经过上述过程计算得到了这个注意力权重矩阵之后我们不禁就会问到,这些权重值到底表示的是什么呢?对于权重矩阵的第 1 行来说,0.7 表示的就是 “我” 与“我”的注意力值;0.2 表示的就是 “我” 与”是”的注意力值;0.1 表示的就是 “我” 与“谁”的注意力值。换句话说,在对序列中的 “我“进行编码时,应该将 0.7 的注意力放在“我” 上,0.2 的注意力放在 “是” 上,将 0.1 的注意力放在谁上。 + +同理,对于权重矩阵的第 3 行来说,其表示的含义就是,在对序列中”谁 “进行编码时,应该将 0.2 的注意力放在“我” 上,将 0.1 的注意力放在 “是” 上,将 0.7 的注意力放在 “谁” 上。从这一过程可以看出,通过这个权重矩阵模型就能轻松的知道在编码对应位置上的向量时,应该以何种方式将注意力集中到不同的位置上。 + +不过从上面的计算结果还可以看到一点就是,**模型在对当前位置的信息进行编码时,会过度的将注意力集中于自身的位置**(虽然这符合常识)而可能忽略了其它位置 [2]。因此,作者采取的一种解决方案就是采用多头注意力机制(MultiHeadAttention),这部分内容我们将在稍后看到。 + +> It expands the model’s ability to focus on different positions. Yes, in the example above, $z_1$z_1 contains a little bit of every other encoding, but it could be dominated by the the actual word itself. + +在通过图 1-5 示的过程计算得到权重矩阵后,便可以将其作用于 V ,进而得到最终的编码输出,计算过程如图 1-6 所示。 + +![][img-6] + +根据如图 1-6 所示的过程,我们便能够得到最后编码后的输出向量。当然,对于上述过程我们还可以换个角度来进行观察,如图 1-7 所示。 + +![][img-7] + +从图 1-7 可以看出,对于最终输出 “是” 的编码向量来说,它其实就是原始 “我 是 谁”3 个向量的加权和,而这也就体现了在对“是” 进行编码时注意力权重分配的全过程。 + +当然,对于整个图 1-5 到图 1-6 的过程,我们还可以通过如图 1-8 所示的过程来进行表示。 + +![][img-8] + +可以看出通过这种自注意力机制的方式确实解决了作者在论文伊始所提出的 “传统序列模型在编码过程中都需顺序进行的弊端” 的问题,有了自注意力机制后,仅仅只需要对原始输入进行几次矩阵变换便能够得到最终包含有不同位置注意力信息的编码向量。 + +对于自注意力机制的核心部分到这里就介绍完了,不过里面依旧有很多细节之处没有进行介绍。例如 Encoder 和 Decoder 在进行交互时的 Q、K、V 是如何得到的?在图 1-3 中所标记的 Mask 操作是什么意思,什么情况下会用到等等?这些内容将会在后续逐一进行介绍。 + +下面,让我们继续进入到 MultiHeadAttention 机制的探索中。 + +### **1.2.2 为什么要 MultiHeadAttention** + +经过上面内容的介绍,我们算是在一定程度上对于自注意力机制有了清晰的认识,不过在上面我们也提到了自注意力机制的缺陷就是:**模型在对当前位置的信息进行编码时,会过度的将注意力集中于自身的位置,** 因此作者提出了通过多头注意力机制来解决这一问题。同时,使用多头注意力机制还能够给予注意力层的输出包含有不同子空间中的编码表示信息,从而增强模型的表达能力。 + +> Multi-head attention allows the model to jointly attend to information from different representation subspaces at different positions. + +在说完为什么需要多头注意力机制以及使用多头注意力机制的好处之后,下面我们就来看一看到底什么是多头注意力机制。 + +![][img-9] + +如图 1-9 所示,可以看到所谓的多头注意力机制其实就是将原始的输入序列进行多组的自注意力处理过程;然后再将每一组自注意力的结果拼接起来进行一次线性变换得到最终的输出结果。具体的,其计算公式为: + +$$\text{MultiHead}(Q,K,V)=\text{Concat}(\text{head}_1,...,\text{head}_h)W^O\\ \;\;\;\;\;\;\;\text{where}\;\;\text{head}_i=\text{Attention}(QW_i^Q,KW_i^K,VW_i^V)\;\;\;\;\;\;(1.2) \\$$ + +\text{MultiHead}(Q,K,V)=\text{Concat}(\text{head}_1,...,\text{head}_h)W^O\\ \;\;\;\;\;\;\;\text{where}\;\;\text{head}_i=\text{Attention}(QW_i^Q,KW_i^K,VW_i^V)\;\;\;\;\;\;(1.2) \\ + +其中 + +,,, + +$$W^Q_i\in\mathbb{R}^{d_{model}\times d_k},W^K_i\in\mathbb{R}^{d_{model}\times d_k},W^V_i\in\mathbb{R}^{d_{model}\times d_v},W^O\in\mathbb{R}^{hd_v\times d_{model}} \\$$ + +W^Q_i\in\mathbb{R}^{d_{model}\times d_k},W^K_i\in\mathbb{R}^{d_{model}\times d_k},W^V_i\in\mathbb{R}^{d_{model}\times d_v},W^O\in\mathbb{R}^{hd_v\times d_{model}} \\ + +同时,在论文中,作者使用了 $h=8$h=8 个并行的自注意力模块(8 个头)来构建一个注意力层,并且对于每个自注意力模块都限定了 $d_k=d_v=d_{model}/h=64$d_k=d_v=d_{model}/h=64。**从这里其实可以发现,论文中所使用的多头注意力机制其实就是将一个大的高维单头拆分成了 $h$h 个多头**。因此,整个多头注意力机制的计算过程我们可以通过如图 1-10 所示的过程来进行表示。 + +![][img-10] + +注意:图中的 d_m 就是指 $d_{model}$d_{model} + +如图 1-10 所示,根据输入序列 X 和 $W^Q_1,W^K_1,W^V_1$W^Q_1,W^K_1,W^V_1 我们就计算得到了 $Q_1,K_1,V_1$Q_1,K_1,V_1,进一步根据公式 $(1.1)$(1.1) 就得到了单个自注意力模块的输出 $Z_1$Z_1;同理,根据 X 和 $W^Q_2,W^K_2,W^V_2$W^Q_2,W^K_2,W^V_2 就得到了另外一个自注意力模块输出 $Z_2$Z_2。最后,根据公式 $(1.2)$(1.2) 将 $Z_1,Z_2$Z_1,Z_2 水平堆叠形成 $Z$Z,然后再用 $Z$Z 乘以 $W^O$W^O 便得到了整个多头注意力层的输出。同时,根据图 1-9 中的计算过程,还可以得到 $d_q=d_k=d_v$d_q=d_k=d_v。 + +到此,对于整个 Transformer 的核心部分,即多头注意力机制的原理就介绍完了。 + +### **1.2.3 同维度中的单头与多头的区别** + +在多头注意力中,对于初学者来说一个比较经典的问题就是,在相同维度下使用单头和多头的区别是什么?这句话什么意思呢?以图 1-10 中示例为例,此时的自注意力中使用了两个头,每个头的维度为 $d_q$d_q,即采用了多头的方式。另外一种做法就是,只是用一个头,但是其维度为 $2d_q$2d_q,即采用单头的方式。那么在这两种情况下有什么区别呢? + +首先,从论文中内容可知,作者在头注意力机制与多头个数之间做了如下的限制 + +$$d_q=d_k=d_v=\frac{d_{model}}{h}\;\;\;\;\;\;(1.3) \\$$ + +d_q=d_k=d_v=\frac{d_{model}}{h}\;\;\;\;\;\;(1.3) \\ + +从式 $(1.3)$(1.3) 可以看出,单个头注意力机制的维度 $d_k$d_k 乘上多头的个数 $h$h 就等于模型的维度 $d_{model}$d_{model}。 + +注意:后续的 d_m,$d_m$d_m 以及 $d_{model}$d_{model} 都是指代模型的维度。 + +同时,从图 1-10 中可以看出,这里使用的多头数量 $h=2$h=2,即 $d_{model}=2\times d_q$d_{model}=2\times d_q。此时,对于第 1 个头来说有: + +![][img-11] + +对于第 2 个头来说有: + +![][img-12] + +最后,可以将$Z_1,Z_2$Z_1,Z_2 在横向堆叠起来进行一个线性变换得到最终的$Z$Z。因此,对于图 1-10 所示的计算过程,我们还可以通过图 1-13 来进行表示。 + +![][img-13] + +从图 1-13 可知,在一开始初始化$W^Q,W^K,W^V$W^Q,W^K,W^V 这 3 个权重矩阵时,可以直接同时初始化$h$h 个头的权重,然后再进行后续的计算。而且事实上,在真正的代码实现过程中也是采用的这样的方式,这部分内容将在 3.3.2 节中进行介绍。因此,对图 1-13 中的多头计算过程,还可以根据图 1-14 来进行表示。 + +![][img-14] + +说了这么多,终于把铺垫做完了。此时,假如有如图 1-15 所示的头注意力计算过程: + +![][img-15] + +如图 1-15 所示,该计算过程采用了头注意力机制来进行计算,且头的计算过程还可通过图 1-16 来进行表示。 + +![][img-16] + +那现在的问题是图 1-16 中的$Z$Z 能够计算得到吗?答案是不能。为什么?因为我没有告诉你这里的$h$h 等于多少。如果我告诉你多头$h=2$h=2,那么毫无疑问图 1-16 的计算过程就等同于图 1-14 的计算过程,即 + +![][img-17] + +且此时$d_k=d_m/2$d_k=d_m/2。但是如果我告诉你多头$h=3$h=3,那么图 1-16 的计算过程会变成 + +![][img-18] + +那么此时$d_k$d_k 则为$d_m/3$d_m/3。 + +现在回到一开始的问题上,根据上面的论述我们可以发现,在$d_m$d_m 固定的情况下,不管是使用单头还是多头的方式,在实际的处理过程中直到进行注意力权重矩阵计算前,两者之前没有任何区别。当进行进行注意力权重矩阵计算时,$h$h 越大那么$Q,K,V$Q,K,V 就会被切分得越小,进而得到的注意力权重分配方式越多,如图 1-19 所示。 + +![][img-19] + +从图 1-19 可以看出,如果$h=1$h=1,那么最终可能得到的就是一个各个位置只集中于自身位置的注意力权重矩阵;如果$h=2$h=2,那么就还可能得到另外一个注意力权重稍微分配合理的权重矩阵;$h=3$h=3 同理如此。因而多头这一做法也恰好是论文作者提出用于克服**模型在对当前位置的信息进行编码时,会过度的将注意力集中于自身的位置**的问题。这里再插入一张真实场景下同一层的不同注意力权重矩阵可视化结果图: + +![][img-20] + +同时,当$h$h 不一样时,$d_k$d_k 的取值也不一样,进而使得对权重矩阵的 scale 的程度不一样。例如,如果$d_m=768$d_m=768,那么当$h=12$h=12 时,则$d_k=64$d_k=64;当$h=1$h=1 时,则$d_k=768$d_k=768。 + +所以,当模型的维度$d_m$d_m 确定时,一定程度上$h$h 越大整个模型的表达能力越强,越能提高模型对于注意力权重的合理分配。 + +### **2. 位置编码与编码解码过程** + +### **2.1 Embedding 机制** + +在正式介绍 Transformer 的网络结构之前,我们先来一起看看 Transformer 如何对字符进行 Embedding 处理。 + +### **2.1.1 Token Embedding** + +熟悉文本处理的读者可能都知道,在对文本相关的数据进行建模时首先要做的便是对其进行向量化。例如在机器学习中,常见的文本表示方法有 one-hot 编码、词袋模型以及 TF-IDF 等。不过在深度学习中,更常见的做法便是将各个词(或者字)通过一个 Embedding 层映射到低维稠密的向量空间。因此,在 Transformer 模型中,首先第一步要做的同样是将文本以这样的方式进行向量化表示,并且将其称之为 Token Embedding,也就是深度学习中常说的词嵌入(Word Embedding)如图 2-1 所示。 + +![][img-21] + +如果是换做之前的网络模型,例如 CNN 或者 RNN,那么对于文本向量化的步骤就到此结束了,因为这些网络结构本身已经具备了捕捉时序特征的能力,不管是 CNN 中的 n-gram 形式还是 RNN 中的时序形式。但是这对仅仅只有自注意力机制的网络结构来说却不行。为什么呢?根据自注意力机制原理的介绍我们知道,自注意力机制在实际运算过程中不过就是几个矩阵来回相乘进行线性变换而已。因此,这就导致即使是打乱各个词的顺序,那么最终计算得到的结果本质上却没有发生任何变换,换句话说仅仅只使用自注意力机制会丢失文本原有的序列信息。 + +![][img-22] + +如图 2-2 所示,在经过词嵌入表示后,序列 “我 在 看 书” 经过了一次线性变换。现在,我们将序列变成“书 在 看 我”,然后同样以中间这个权重矩阵来进行线性变换,过程如图 2-3 所示。 + +![][img-23] + +根据图 2-3 中的计算结果来看,序列在交换位置前和交换位置后计算得到的结果在本质上并没有任何区别,仅仅只是交换了对应的位置。因此,基于这样的原因,Transformer 在原始输入文本进行 Token Embedding 后,又额外的加入了一个 Positional Embedding 来刻画数据在时序上的特征。 + +> Since our model contains no recurrence and no convolution, in order for the model to make use of the order of the sequence, we must inject some information about the relative or absolute position of the tokens in the sequence. + +### **2.1.2 Positional Embedding** + +说了这么多,那到底什么又是 Positional Embedding 呢?数无形时少直觉,下面我们先来通过一幅图直观看看经过 Positional Embedding 处理后到底产生了什么样的变化。 + +![][img-24] + +如图 2-4 所示,横坐标表示输入序列中的每一个 Token,每一条曲线或者直线表示对应 Token 在每个维度上对应的位置信息。在左图中,每个维度所对应的位置信息都是一个不变的常数;而在右图中,每个维度所对应的位置信息都是基于某种公式变换所得到。换句话说就是,左图中任意两个 Token 上的向量都可以进行位置交换而模型却不能捕捉到这一差异,但是加入右图这样的位置信息模型却能够感知到。例如位置 20 这一处的向量,在左图中无论你将它换到哪个位置,都和原来一模一样;但在右图中,你却再也找不到与位置 20 处位置信息相同的位置。 + +下面,笔者通过两个实际的示例来进行说明。 + +![][img-25] + +如图 2-5 所示,原始输入在经过 Token Embedding 后,又加入了一个常数位置信息的的 Positional Embedding。在经过一次线性变换后便得到了图 2-5 左右边所示的结果。接下来,我们再交换序列的位置,并同时进行 Positional Embedding 观察其结果。 + +![][img-26] + +如图 2-6 所示,在交换序列位置后,采用同样的 Positional Embedding 进行处理,并且进行线性变换。可以发现,其计算结果同图 2-5 中的计算结果本质上也没有发生变换。因此,这就再次证明,如果 Positional Embedding 中位置信息是以常数形式进行变换,那么这样的 Positional Embedding 是无效的。 + +在 Transformer 中,作者采用了如公式$(2.1)$(2.1) 所示的规则来生成各个维度的位置信息,其可视化结果如图 2-4 右所示。 + +$$PE_{pos,2i}=sin(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\\ PE_{pos,2i+1}=cos(pos/10000^{2i/d_{model}})\;\;\;\;\;\;(2.1) \\$$ + +PE_{pos,2i}=sin(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\\ PE_{pos,2i+1}=cos(pos/10000^{2i/d_{model}})\;\;\;\;\;\;(2.1) \\ + +其中$PE$PE 就是这个 Positional Embedding 矩阵,$pos\in[0,max\_len)$pos\in[0,max\_len) 表示具体的某一个位置,$i\in[0,d_{model}/2)$i\in[0,d_{model}/2) 表示具体的某一维度。 + +最终,在融入这种非常数的 Positional Embedding 位置信息后,便可以得到如图 2-7 所示的对比结果。 + +![][img-27] + +从图 2-7 可以看出,在交换位置前与交换位置后,与同一个权重矩阵进行线性变换后的结果截然不同。因此,这就证明通过 Positional Embedding 可以弥补自注意力机制不能捕捉序列时序信息的缺陷。 + +说完 Transformer 中的 Embedding 后,接下来我们再来继续探究 Transformer 的网络结构。 + +### **2.2 Transformer 网络结构** + +如图 2-8 所示便是一个单层 Transformer 网络结构图。 + +![][img-28] + +如图 2-8 所示,整个 Transformer 网络包含左右两个部分,即 Encoder 和 Decoder。下面,我们就分别来对其中的各个部分进行介绍。 + +### **2.2.1 Encoder 层** + +首先,对于 Encoder 来说,其网络结构如图 2-8 左侧所示(尽管论文中是以 6 个这样相同的模块堆叠而成,但这里我们先以堆叠一层来进行介绍,多层的 Transformer 结构将在稍后进行介绍)。 + +![][img-29] + +如图 2-9 所示,对于 Encoder 部分来说其内部主要由两部分网络所构成:多头注意力机制和两层前馈神经网络。 + +> The encoder is composed of a stack of N = 6 identical layers. Each layer has two sub-layers. The first is a multi-head self-attention mechanism, and the second is a simple, position- wise fully connected feed-forward network. + +同时,对于这两部分网络来说,都加入了残差连接,并且在残差连接后还进行了层归一化操作。这样,对于每个部分来说其输出均为$\text{LayerNorm(x+Sublayer(x))}$\text{LayerNorm(x+Sublayer(x))},并且在都加入了 Dropout 操作。 + +> We apply dropout to the output of each sub-layer, before it is added to the sub-layer input and normalized. + +进一步,为了便于在这些地方使用残差连接,这两部分网络输出向量的维度均为$d_{model}=512$d_{model}=512。 + +对于第 2 部分的两层全连接网络来说,其具体计算过程为 + +$$\text{FFN}(x)=\text{max}(0,xW_1+b_1)W_2+b_2\;\;\;\;\;\;(2.2) \\$$ + +\text{FFN}(x)=\text{max}(0,xW_1+b_1)W_2+b_2\;\;\;\;\;\;(2.2) \\ + +其中输入$x$x 的维度为$d_{model}=512$d_{model}=512,第 1 层全连接层的输出维度为$d_{ff}=2048$d_{ff}=2048,第 2 层全连接层的输出为$d_{model}=512$d_{model}=512,且同时对于第 1 层网络的输出还运用了 Relu 激活函数。 + +到此,对于单层 Encoder 的网络结构就算是介绍完了,接下来让我们继续探究 Decoder 部分的网络结构。 + +### **2.2.2 Decoder 层** + +同 Encoder 部分一样,论文中也采用了 6 个完全相同的网络层堆叠而成,不过这里我们依旧只是先看 1 层时的情况。对于 Decoder 部分来说,其整体上与 Encoder 类似,只是多了一个用于与 Encoder 输出进行交互的多头注意力机制,如图 2-10 所示。 + +![][img-30] + +不同于 Encoder 部分,在 Decoder 中一共包含有 3 个部分的网络结构。最上面的和最下面的部分(暂时忽略 Mask)与 Encoder 相同,只是多了中间这个与 Encoder 输出(Memory)进行交互的部分,作者称之为 “Encoder-Decoder attention”。对于这部分的输入,**Q 来自于下面多头注意力机制的输出,K 和 V 均是 Encoder 部分的输出(Memory)经过线性变换后得到**。而作者之所以这样设计也是在模仿传统 Encoder-Decoder 网络模型的解码过程。 + +> In "encoder-decoder attention" layers, the queries come from the previous decoder layer, and the memory keys and values come from the output of the encoder. This mimics the typical encoder-decoder attention mechanisms in sequence-to-sequence models + +为了能够更好的理解这里 Q、K、V 的含义,我们先来看看传统的基于 Encoder-Decoder 的 Seq2Seq 翻译模型是如何进行解码的,如图 2-11 所示。 + +![][img-31] + +如图 2-11 所示是一个经典的基于 Encoder-Decoder 的机器翻译模型。左下边部分为编码器,右下边部分为解码器,左上边部分便是注意力机制部分。在图 2-11 中,$\overline{h_i}$\overline{h_i} 表示的是在编码过程中,各个时刻的隐含状态,称之为每个时刻的 Memory;$h_t$h_t 表示解码当前时刻时的隐含状态。此时注意力机制的思想在于,希望模型在解码的时刻能够参考编码阶段每个时刻的记忆。 + +因此,在解码第一个时刻`""`时,$h_t$h_t 会首先同每个记忆状态进行相似度比较得到注意力权重。这个注意力权重所蕴含的意思就是,在解码第一个时刻时应该将$50\%$50\% 的注意力放在编码第一个时刻的记忆上(其它的同理),最终通过加权求和得到 4 个 Memory 的权重和,即 context vector。同理,在解码第二时刻`"我"`时,也会遵循上面的这一解码过程。可以看出,此时注意力机制扮演的就是能够使得 Encoder 与 Decoder 进行交互的角色。 + +回到 Transformer 的 Encoder-Decoder attention 中,**K 和 V 均是编码部分的输出 Memory 经过线性变换后的结果**(此时的 Memory 中包含了原始输入序列每个位置的编码信息),**而 Q 是解码部分多头注意力机制输出的隐含向量经过线性变换后的结果**。在 Decoder 对每一个时刻进行解码时,首先需要做的便是通过 Q 与 K 进行交互(query 查询),并计算得到注意力权重矩阵;然后再通过注意力权重与 V 进行计算得到一个权重向量,该权重向量所表示的含义就是在解码时如何将注意力分配到 Memory 的各个位置上。这一过程我们可以通过如图 2-12 和图 2-13 所示的过程来进行表示。 + +![][img-32] + +如图 2-12 所示,待解码向量和 Memory 分别各自乘上一个矩阵后得到 Q、K、V。 + +![][img-33] + +如图 2-13 所示,在解码第 1 个时刻时,首先 Q 通过与 K 进行交互得到权重向量,此时可以看做是 Q(待解码向量)在 K(本质上也就是 Memory)中查询 Memory 中各个位置与 Q 有关的信息;然后将权重向量与 V 进行运算得到解码向量,此时这个解码向量可以看作是考虑了 Memory 中各个位置编码信息的输出向量,也就是说它包含了在解码当前时刻时应该将注意力放在 Memory 中哪些位置上的信息。 + +进一步,在得到这个解码向量并经过图 2-10 中最上面的两层全连接层后,便将其输入到分类层中进行分类得到当前时刻的解码输出值。 + +### **2.2.3 Decoder 预测解码过程** + +当第 1 个时刻的解码过程完成之后,解码器便会将解码第 1 个时刻时的输入,以及解码第 1 个时刻后的输出均作为解码器的输入来解码预测第 2 个时刻的输出。整个过程可以通过如图 2-14 所示的过程来进行表示。 + +![][img-34] + +如图 2-14 所示,Decoder 在对当前时刻进行解码输出时,都会将当前时刻之前所有的预测结果作为输入来对下一个时刻的输出进行预测。假设现在需要将`"我 是 谁"`翻译成英语`"who am i"`,且解码预测后前两个时刻的结果为`"who am"`,接下来需要对下一时刻的输出`"i"`进行预测,那么整个过程就可以通过图 2-15 和图 2-16 来进行表示。 + +![][img-35] + +如图 2-15 所示,左上角的矩阵是解码器对输入`" who am"`这 3 个词经过解码器中自注意力机制编码后的结果;左下角是编码器对输入`"我 是 谁"`这 3 个词编码后的结果(同图 2-12 中的一样);两者分别在经过线性变换后便得到了 Q、K 和 V 这 3 个矩阵。此时值得注意的是,左上角矩阵中的每一个向量在经过自注意力机制编码后,每个向量同样也包含了其它位置上的编码信息。 + +进一步,Q 与 K 作用和便得到了一个权重矩阵;再将其与 V 进行线性组合便得到了 Encoder-Decoder attention 部分的输出,如图 2-16 所示。 + +![][img-36] + +如图 2-16 所示,左下角便是 Q 与 K 作用后的权重矩阵,它的每一行就表示在对 Memory(这里指图 2-16 中的 V)中的每一位置进行解码时,应该如何对注意力进行分配。例如第 3 行$[0.6,0.2,0.2]$[0.6,0.2,0.2] 的含义就是在解码当前时刻时应该将$60\%$60\% 的注意力放在 Memory 中的`"我"`上,其它同理。这样,在经过解码器中的两个全连接层后,便得到了解码器最终的输出结果。接着,解码器会循环对下一个时刻的输出进行解码预测,直到预测结果为`""`或者达到指定长度后停止。 + +同时,这里需要注意的是,在通过模型进行实际的预测时,只会取解码器输出的其中一个向量进行分类,然后作为当前时刻的解码输出。例如图 2-16 中解码器最终会输出一个形状为`[3,tgt_vocab_len]`的矩阵,那么只会取其最后一个向量喂入到分类器中进行分类得到当前时刻的解码输出。具体细节见后续代码实现。 + +### **2.2.4 Decoder 训练解码过程** + +在介绍完预测时 Decoder 的解码过程后,下面就继续来看在网络在训练过程中是如何进行解码的。从 2.2.3 小节的内容可以看出,在真实预测时解码器需要将上一个时刻的输出作为下一个时刻解码的输入,然后一个时刻一个时刻的进行解码操作。显然,如果训练时也采用同样的方法那将是十分费时的。因此,在训练过程中,解码器也同编码器一样,一次接收解码时所有时刻的输入进行计算。这样做的好处,一是通过多样本并行计算能够加快网络的训练速度;二是在训练过程中直接喂入解码器正确的结果而不是上一时刻的预测值(因为训练时上一时刻的预测值可能是错误的)能够更好的训练网络。 + +例如在用平行预料`"我 是 谁"`<==>`"who am i"`对网络进行训练时,编码器的输入便是`"我 是 谁"`,而解码器的输入则是`" who am i"`,对应的正确标签则是`"who am i "`。 + +假设现在解码器的输入`" who am i"`在分别乘上一个矩阵进行线性变换后得到了 Q、K、V,且 Q 与 K 作用后得到了注意力权重矩阵(此时还未进行 softmax 操作),如图 2-17 所示。 + +![][img-37] + +从图 2-17 可以看出,此时已经计算得到了注意力权重矩阵。由第 1 行的权重向量可知,在解码第 1 个时刻时应该将$20\%$20\%(严格来说应该是经过 softmax 后的值)的注意力放到`""`上,$30\%$30\% 的注意力放到`"who"`上等等。不过此时有一个问题就是,在 2.2.3 节中笔者介绍到,模型在实际的预测过程中只是将当前时刻之前(包括当前时刻)的所有时刻作为输入来预测下一个时刻,也就是说模型在预测时是看不到当前时刻之后的信息。因此,Transformer 中的 Decoder 通过加入注意力掩码机制来解决了这一问题。 + +> self-attention layers in the decoder **allow each position in the decoder to attend to all positions in the decoder up to and including that position**. We need to prevent leftward information flow in the decoder to preserve the auto-regressive property. We implement this inside of scaled dot-product attention by masking out (setting to −∞) all values in the input of the softmax which correspond to illegal connections. + +如图 2-18 所示,左边依旧是通过 Q 和 K 计算得到了注意力权重矩阵(此时还未进行 softmax 操作),而中间的就是所谓的注意力掩码矩阵,两者在相加之后再乘上矩阵 V 便得到了整个自注意力机制的输出,也就是图 2-10 中的 Masked Multi-Head Attention。 + +![][img-38] + +那为什么注意力权重矩阵加上这个注意力掩码矩阵就能够达到这样的效果呢?以图 2-18 中第 1 行权重为例,当解码器对第 1 个时刻进行解码时其对应的输入只有`""`,因此这就意味着此时应该将所有的注意力放在第 1 个位置上(尽管在训练时解码器一次喂入了所有的输入),换句话说也就是第 1 个位置上的权重应该是 1,而其它位置则是 0。从图 2-17 可以看出,第 1 行注意力向量在加上第 1 行注意力掩码,再经过 softmax 操作后便得到了一个类似$[1,0,0,0,0]$[1,0,0,0,0] 的向量。那么,通过这个向量就能够保证在解码第 1 个时刻时只能将注意力放在第 1 个位置上的特性。同理,在解码后续的时刻也是类似的过程。 + +到此,对于整个单层 Transformer 的网络结构以及编码解码过程就介绍完了,更多细节内容见后续代码实现。 + +### **2.2.5 位置编码与 Attention Mask** + +在刚接触 Transformer 的时候,有的人会认为在 Decoder 中,既然已经有了 Attention mask 那么为什么还需要 Positional Embedding 呢?如图 2-18 所示,持这种观点的朋友认为,Attention mask 已经有了使得输入序列依次输入解码器的能力,因此就不再需要 Positional Embedding 了。这样想对吗? + +根据 2.2.4 节内容的介绍可以知道,Attention mask 的作用只有一个,那就是在训练过程中掩盖掉当前时刻之后所有位置上的信息,而这也是在模仿模型在预测时只能看到当前时刻及其之前位置上的信息。因此,持有上述观点的朋友可能是把 “能看见” 和“能看见且有序”混在一起了。 + +虽然看似有了 Attention mask 这个掩码矩阵能够使得 Decoder 在解码过程中可以**有序地**看到当前位置之前的所有信息,但是事实上没有 Positional Embedding 的 Attention mask 只能做到看到当前位置之前的所有信息,**而做不到有序**。前者的 “有序” 指的是喂入解码器中序列的顺序,而后者的 “有序” 指的是序列本身固有的语序。 + +如果不加 Postional Embedding 的话,那么以下序列对于模型来说就是一回事: + +``` + → 北 → 京 → 欢 → 迎 → 你 → + → 北 → 京 → 迎 → 欢 → 你 → + → 北 → 京 → 你 → 迎 → 欢 → + +``` + +虽然此时 Attention mask 具有能够让上述序列一个时刻一个时刻的按序喂入到解码器中,但是它却无法识别出这句话本身固有的语序。 + +### **2.2.6 原始 Q、K、V 来源** + +在 Transformer 中各个部分的 Q、K、V 到底是怎么来的一直以来都是初学者最大的一个疑问,并且这部分内容在原论文中也没有进行交代,只是交代了如何根据 Q、K、V 来进行自注意力机制的计算。虽然在第 2 部分的前面几个小节已经提及过了这部分内容,但是这里再给大家进行一次总结。 + +根据图 2-8(Transformer 结构图)可知,在整个 Transformer 中涉及到自注意力机制的一共有 3 个部分:Encoder 中的 Multi-Head Attention;Decoder 中的 Masked Multi-Head Attention;Encoder 和 Decoder 交互部分的 Multi-Head Attention。 + +① 对于 Encoder 中的 Multi-Head Attention 来说,其原始 q、k、v 均是 Encoder 的 Token 输入经过 Embedding 后的结果。q、k、v 分别经过一次线性变换(各自乘以一个权重矩阵)后得到了 Q、K、V(也就是图 1-4 中的示例),然后再进行自注意力运算得到 Encoder 部分的输出结果 Memory。 + +② 对于 Decoder 中的 Masked Multi-Head Attention 来说,其原始 q、k、v 均是 Decoder 的 Token 输入经过 Embedding 后的结果。q、k、v 分别经过一次线性变换后得到了 Q、K、V,然后再进行自注意力运算得到 Masked Multi-Head Attention 部分的输出结果,即待解码向量。 + +对于 Encoder 和 Decoder 交互部分的 Multi-Head Attention,其原始 q、k、v 分别是上面的带解码向量、Memory 和 Memory。q、k、v 分别经过一次线性变换后得到了 Q、K、V(也就是图 2-12 中的示例),然后再进行自注意力运算得到 Decoder 部分的输出结果。之所以这样设计也是在模仿传统 Encoder-Decoder 网络模型的解码过程。 + +### **3. 网络结构与自注意力实现** + +在通过前面几部分内容详细介绍完 Transformer 网络结构的原理后,接下来就让我们来看一看如何借用 Pytorch 框架来实现 MultiHeadAttention 这一结构。同时,需要说明的一点是,下面所有的实现代码都是笔者直接从 Pytorch 1.4 版本中`torch.nn.Transformer`模块里摘取出来的简略版,目的就是为了让大家对于整个实现过程有一个清晰的认识。并且为了使得大家在阅读完以下内容后也能够对 Pytorch 中的相关模块有一定的了解,所以下面的代码在变量名方面也与 Pytorch 保持了一致。 + +### **3.1 多层 Transformer** + +在第 2 部分中,笔者详细介绍了单层 Transformer 网络结构中的各个组成部分。尽管多层 Transformer 就是在此基础上堆叠而来,不过笔者认为还是有必要在这里稍微提及一下。 + +![][img-39] + +如图 3-1 所示便是一个单层 Transformer 网络结构图,左边是编码器右边是解码器。而多层的 Transformer 网络就是在两边分别堆叠了多个编码器和解码器的网络模型,如图 3-2 所示。 + +![][img-40] + +如图 3-2 所示便是一个多层的 Transformer 网络结构图(原论文中采用了 6 个编码器和 6 个解码器),其中的每一个 Encoder 都是图 3-1 中左边所示的网络结构(Decoder 同理)。可以发现,它真的就是图 3-1 堆叠后的形式。不过需要注意的是其整个解码过程。 + +在多层 Transformer 中,多层编码器先对输入序列进行编码,然后得到最后一个 Encoder 的输出 Memory;解码器先通过 Masked Multi-Head Attention 对输入序列进行编码,然后将输出结果同 Memory 通过 Encoder-Decoder Attention 后得到第 1 层解码器的输出;接着再将第 1 层 Decoder 的输出通过 Masked Multi-Head Attention 进行编码,最后再将编码后的结果同 Memory 通过 Encoder-Decoder Attention 后得到第 2 层解码器的输出,以此类推得到最后一个 Decoder 的输出。 + +值得注意的是,在多层 Transformer 的解码过程中,每一个 Decoder 在 Encoder-Decoder Attention 中所使用的 Memory 均是同一个。 + +### **3.2 Transformer 中的掩码** + +由于在实现多头注意力时需要考虑到各种情况下的掩码,因此在这里需要先对这部分内容进行介绍。在 Transformer 中,主要有两个地方会用到掩码这一机制。第 1 个地方就是在 2.2.4 节中介绍到的 Attention Mask,用于在训练过程中解码的时候掩盖掉当前时刻之后的信息;第 2 个地方便是对一个 batch 中不同长度的序列在 Padding 到相同长度后,对 Padding 部分的信息进行掩盖。下面分别就这两种情况进行介绍。 + +### **3.2.1 Attention Mask** + +如图 3-3 所示,在训练过程中对于每一个样本来说都需要这样一个对称矩阵来掩盖掉当前时刻之后所有位置的信息。 + +![][img-41] + +从图 3-3 可以看出,这个注意力掩码矩阵的形状为`[tgt_len,tgt_len]`,其具体 Mask 原理在 2.2.4 节中笔者已经介绍过 l,这里就不再赘述。在后续实现过程中,我们将通过`generate_square_subsequent_mask`方法来生成这样一个矩阵。同时,在后续多头注意力机制实现中,将通过`attn_mask`这一变量名来指代这个矩阵。 + +### **3.2.2 Padding Mask** + +在 Transformer 中,使用到掩码的第 2 个地方便是 Padding Mask。由于在网络的训练过程中同一个 batch 会包含有多个文本序列,而不同的序列长度并不一致。因此在数据集的生成过程中,就需要将同一个 batch 中的序列 Padding 到相同的长度。但是,这样就会导致在注意力的计算过程中会考虑到 Padding 位置上的信息。 + +![][img-42] + +如图 3-4 所示,P 表示 Padding 的位置,右边的矩阵表示计算得到的注意力权重矩阵。可以看到,此时的注意力权重对于 Padding 位置山的信息也会加以考虑。因此在 Transformer 中,作者通过在生成训练集的过程中记录下每个样本 Padding 的实际位置;然后再将注意力权重矩阵中对应位置的权重替换成负无穷,经 softmax 操作后对应 Padding 位置上的权重就变成了 0,从而达到了忽略 Padding 位置信息的目的。这种做法也是 Encoder-Decoder 网络结构中通用的一种办法。 + +![][img-43] + +如图 3-5 所示,对于`"我 是 谁 P P"`这个序列来说,前 3 个字符是正常的,后 2 个字符是 Padding 后的结果。因此,其 Mask 向量便为`[True, True, True, False, False]`。通过这个 Mask 向量可知,需要将权重矩阵的最后两列替换成负无穷,在后续我们会通过`torch.masked_fill`这个方法来完成这一步,并且在实现时将使用`key_padding_mask`来指代这一向量。 + +到此,对于 Transformer 中所要用到 Mask 的地方就介绍完了,下面正式来看如何实现多头注意力机制。 + +### **3.3 实现多头注意力机制** + +### **3.3.1 多头注意力机制** + +根据前面的介绍可以知道,多头注意力机制中最为重要的就是自注意力机制,也就是需要前计算得到 Q、K 和 V,如图 3-6 所示。 + +![][img-44] + +图 3-6. Q、K 和 V 计算过程 + +然后再根据 Q、K、V 来计算得到最终的注意力编码,如图 3-7 所示: + +![][img-45] + +同时,为了避免单个自注意力机制计算得到的注意力权重过度集中于当前编码位置自己所在的位置(同时更应该关注于其它位置),所以作者在论文中提到通过采用多头注意力机制来解决这一问题,如图 3-8 所示。 + +![][img-46] + +**3.3.2 定义类 MyMultiHeadAttention** + +综上所述,我们可以给出类`MyMultiHeadAttentiond`的定义为 + +``` +class MyMultiheadAttention(nn.Module): + def __init__(self, embed_dim, num_heads, dropout=0., bias=True): + super(MyMultiheadAttention, self).__init__() + """ + :param embed_dim: 词嵌入的维度,也就是前面的d_model参数,论文中的默认值为512 + :param num_heads: 多头注意力机制中多头的数量,也就是前面的nhead参数, 论文默认值为 8 + :param bias: 最后对多头的注意力(组合)输出进行线性变换时,是否使用偏置 + """ + self.embed_dim = embed_dim # 前面的d_model参数 + self.head_dim = embed_dim // num_heads # head_dim 指的就是d_k,d_v + self.kdim = self.head_dim + self.vdim = self.head_dim + self.num_heads = num_heads # 多头个数 + self.dropout = dropout + assert self.head_dim * num_heads == self.embed_dim, "embed_dim 除以 num_heads必须为整数" + # 上面的限制条件就是论文中的 d_k = d_v = d_model/n_head 条件 + self.q_proj_weight = Parameter(torch.Tensor(embed_dim, embed_dim)) + # embed_dim = kdim * num_heads + # 这里第二个维度之所以是embed_dim,实际上这里是同时初始化了num_heads个W_q堆叠起来的, 也就是num_heads个头 + self.k_proj_weight = Parameter(torch.Tensor(embed_dim, embed_dim)) + # W_k, embed_dim = kdim * num_heads + self.v_proj_weight = Parameter(torch.Tensor(embed_dim, embed_dim)) + # W_v, embed_dim = vdim * num_heads + self.out_proj = nn.Linear(embed_dim, embed_dim, bias=bias) + # 最后将所有的Z组合起来的时候,也是一次性完成, embed_dim = vdim * num_heads + +``` + +在上述代码中,`embed_dim`表示模型的维度(图 3-8 中的 d_m);`num_heads`表示多头的个数;`bias`表示是否在多头线性组合时使用偏置。同时,为了使得实现代码更加高效,所以 Pytorch 在实现的时候是多个头注意力机制一起进行的计算,也就上面代码的第 17-22 行,分别用来初始化了多个头的权重值(这一过程从图 3-8 也可以看出)。当多头注意力机制计算完成后,将会得到一个形状为`[src_len,embed_dim]`的矩阵,也就是图 3-8 中多个$z_i$z_i 水平堆叠后的结果。因此,第 24 行代码将会初始化一个线性层来对这一结果进行一个线性变换。 + +### **3.3.3 定义前向传播过程** + +在定义完初始化函数后,便可以定义如下所示的多头注意力前向传播的过程 + +``` + def forward(self, query, key, value, attn_mask=None, key_padding_mask=None): + """ + 在论文中,编码时query, key, value 都是同一个输入, + 解码时 输入的部分也都是同一个输入, + 解码和编码交互时 key,value指的是 memory, query指的是tgt + :param query: # [tgt_len, batch_size, embed_dim], tgt_len 表示目标序列的长度 + :param key: # [src_len, batch_size, embed_dim], src_len 表示源序列的长度 + :param value: # [src_len, batch_size, embed_dim], src_len 表示源序列的长度 + :param attn_mask: # [tgt_len,src_len] or [num_heads*batch_size,tgt_len, src_len] + 一般只在解码时使用,为了并行一次喂入所有解码部分的输入,所以要用mask来进行掩盖当前时刻之后的位置信息 + :param key_padding_mask: [batch_size, src_len], src_len 表示源序列的长度 + :return: + attn_output: [tgt_len, batch_size, embed_dim] + attn_output_weights: # [batch_size, tgt_len, src_len] + """ + return multi_head_attention_forward(query, key, value, self.num_heads, + self.dropout, self.out_proj.weight, self.out_proj.bias, + training=self.training, + key_padding_mask=key_padding_mask, + q_proj_weight=self.q_proj_weight, + k_proj_weight=self.k_proj_weight, + v_proj_weight=self.v_proj_weight, + attn_mask=attn_mask) + + +``` + +在上述代码中,`query`、`key`、`value`指的并不是图 3-6 中的 Q、K 和 V,而是没有经过线性变换前的输入。例如在编码时三者指的均是原始输入序列`src`;在解码时的 Mask Multi-Head Attention 中三者指的均是目标输入序列`tgt`;在解码时的 Encoder-Decoder Attention 中三者分别指的是 Mask Multi-Head Attention 的输出、Memory 和 Memory。`key_padding_mask`指的是编码或解码部分,输入序列的 Padding 情况,形状为`[batch_size,src_len]`或者`[batch_size,tgt_len]`;`attn_mask`指的就是注意力掩码矩阵,形状为`[tgt_len,src_len]`,**它只会在解码**时使用。 + +注意,在上面的这些维度中,`tgt_len`本质上指的其实是`query_len`;`src_len`本质上指的是`key_len`。只是在不同情况下两者可能会是一样,也可能会是不一样。 + +### **3.3.4 多头注意力计算过程** + +在定义完类`MyMultiHeadAttentiond`后,就需要定义出多头注意力的实际计算过程。由于这部分代码较长,所以就分层次进行介绍。 + +``` +def multi_head_attention_forward( + query, # [tgt_len,batch_size, embed_dim] + key, # [src_len, batch_size, embed_dim] + value, # [src_len, batch_size, embed_dim] + num_heads, + dropout_p, + out_proj_weight, # [embed_dim = vdim * num_heads, embed_dim] + out_proj_bias, + training=True, + key_padding_mask=None, # [batch_size,src_len/tgt_len] + q_proj_weight=None, # [embed_dim,kdim * num_heads] + k_proj_weight=None, # [embed_dim, kdim * num_heads] + v_proj_weight=None, # [embed_dim, vdim * num_heads] + attn_mask=None, # [tgt_len,src_len] + ): + # 第一阶段: 计算得到Q、K、V + q = F.linear(query, q_proj_weight) + # [tgt_len,batch_size,embed_dim] x [embed_dim,kdim * num_heads] + # = [tgt_len,batch_size,kdim * num_heads] + k = F.linear(key, k_proj_weight) + # [src_len, batch_size,embed_dim] x [embed_dim,kdim * num_heads] + # = [src_len,batch_size,kdim * num_heads] + v = F.linear(value, v_proj_weight) + # [src_len, batch_size,embed_dim] x [embed_dim,vdim * num_heads] + # = [src_len,batch_size,vdim * num_heads] + + +``` + +在上述代码中,第 17-23 行所做的就是根据输入进行线性变换得到图 3-6 中的 Q、K 和 V。 + +``` +# 第二阶段: 缩放,以及attn_mask维度判断 + tgt_len, bsz, embed_dim = query.size() # [tgt_len,batch_size, embed_dim] + src_len = key.size(0) + head_dim = embed_dim // num_heads # num_heads * head_dim = embed_dim + scaling = float(head_dim) ** -0.5 + q = q * scaling # [query_len,batch_size,kdim * num_heads] + + if attn_mask is not None: + # [tgt_len,src_len] or [num_heads*batch_size,tgt_len, src_len] + if attn_mask.dim() == 2: + attn_mask = attn_mask.unsqueeze(0) # [1, tgt_len,src_len] 扩充维度 + if list(attn_mask.size()) != [1, query.size(0), key.size(0)]: + raise RuntimeError('The size of the 2D attn_mask is not correct.') + elif attn_mask.dim() == 3: + if list(attn_mask.size()) != [bsz * num_heads, query.size(0), key.size(0)]: + raise RuntimeError('The size of the 3D attn_mask is not correct.') + # 现在 atten_mask 的维度就变成了3D + + +``` + +接着,在上述代码中第 5-6 行所完成的就是图 3-7 中的缩放过程;第 8-16 行用来判断或修改`attn_mask`的维度,当然这几行代码只会在解码器中的 Masked Multi-Head Attention 中用到。 + +``` +# 第三阶段: 计算得到注意力权重矩阵 + q = q.contiguous().view(tgt_len, bsz * num_heads, head_dim).transpose(0, 1) + # [batch_size * num_heads,tgt_len,kdim] + # 因为前面是num_heads个头一起参与的计算,所以这里要进行一下变形,以便于后面计算。 且同时交换了0,1两个维度 + k = k.contiguous().view(-1, bsz*num_heads, head_dim).transpose(0,1) + #[batch_size * num_heads,src_len,kdim] + v = v.contiguous().view(-1, bsz*num_heads, head_dim).transpose(0,1) + #[batch_size * num_heads,src_len,vdim] + attn_output_weights = torch.bmm(q, k.transpose(1, 2)) + # [batch_size * num_heads,tgt_len,kdim] x [batch_size * num_heads, kdim, src_len] + # = [batch_size * num_heads, tgt_len, src_len] 这就num_heads个QK相乘后的注意力矩阵 + + +``` + +继续,在上述代码中第 1-7 行所做的就是交换 Q、K、V 中的维度,以便于多个样本同时进行计算;第 9 行代码便是用来计算注意力权重矩阵;其中上`contiguous()`方法是将变量放到一块连续的物理内存中;`bmm`的作用是用来计算两个三维矩阵的乘法操作 [4]。 + +需要提示的是,大家在看代码的时候,最好是仔细观察一下各个变量维度的变化过程,笔者也在每次运算后进行了批注。 + +``` +# 第四阶段: 进行相关掩码操作 + if attn_mask is not None: + attn_output_weights += attn_mask # [batch_size * num_heads, tgt_len, src_len] + if key_padding_mask is not None: + attn_output_weights = attn_output_weights.view(bsz, num_heads, tgt_len, src_len) + # 变成 [batch_size, num_heads, tgt_len, src_len]的形状 + attn_output_weights = attn_output_weights.masked_fill( + key_padding_mask.unsqueeze(1).unsqueeze(2), float('-inf')) + # 扩展维度,从[batch_size,src_len]变成[batch_size,1,1,src_len] + attn_output_weights = attn_output_weights.view(bsz * num_heads, tgt_len,src_len) + # [batch_size * num_heads, tgt_len, src_len] + + +``` + +进一步,在上述代码中第 2-3 行便是用来执行图 3-3 中的步骤;第 4-8 行便是用来执行图 3-5 中的步骤,同时还进行了维度扩充。 + +``` + attn_output_weights = F.softmax(attn_output_weights, dim=-1) + # [batch_size * num_heads, tgt_len, src_len] + attn_output_weights = F.dropout(attn_output_weights, p=dropout_p, training=training) + attn_output = torch.bmm(attn_output_weights, v) + # Z = [batch_size * num_heads, tgt_len, src_len] x [batch_size * num_heads,src_len,vdim] + # = # [batch_size * num_heads,tgt_len,vdim] + # 这就num_heads个Attention(Q,K,V)结果 + + attn_output = attn_output.transpose(0, 1).contiguous().view(tgt_len, bsz, embed_dim) + # 先transpose成 [tgt_len, batch_size* num_heads ,kdim] + # 再view成 [tgt_len,batch_size,num_heads*kdim] + attn_output_weights = attn_output_weights.view(bsz, num_heads, tgt_len, src_len) + + Z = F.linear(attn_output, out_proj_weight, out_proj_bias) + # 这里就是多个z 线性组合成Z [tgt_len,batch_size,embed_dim] + return Z, attn_output_weights.sum(dim=1) / num_heads # 将num_heads个注意力权重矩阵按对应维度取平均 + + +``` + +最后,在上述代码中第 1-4 行便是用来对权重矩阵进行归一化操作,以及计算得到多头注意力机制的输出;第 14 行代码便是用来对多个注意力的输出结果进行线性组合;第 16 行代码用来返回线性组合后的结果,以及多个注意力权重矩阵的平均值。 + +### **3.3.5 示例代码** + +在实现完类`MyMultiHeadAttention`的全部代码后,便可以通过类似如下的方式进行使用。 + +``` +if __name__ == '__main__': + src_len = 5 + batch_size = 2 + dmodel = 32 + num_head = 1 + src = torch.rand((src_len, batch_size, dmodel)) # shape: [src_len, batch_size, embed_dim] + src_key_padding_mask = torch.tensor([[True, True, True, False, False], + [True, True, True, True, False]]) # shape: [src_len, src_len] + + my_mh = MyMultiheadAttention(embed_dim=dmodel, num_heads=num_head) + r = my_mh(src, src, src,key_padding_mask = src_key_padding_mask) + + +``` + +在上述代码中,第 6-11 行其实也就是 Encoder 中多头注意力机制的实现过程。同时,在计算过程中还可以打印出各个变量的维度变化信息: + +``` +进入多头注意力计算: + 多头num_heads = 1, d_model=32, d_k = d_v = d_model/num_heads=32 + query的shape([tgt_len, batch_size, embed_dim]):torch.Size([5, 2, 32]) + W_q 的shape([embed_dim,kdim * num_heads]):torch.Size([32, 32]) + Q 的shape([tgt_len, batch_size,kdim * num_heads]):torch.Size([5, 2, 32]) + ---------------------------------------------------------------------- + key 的shape([src_len,batch_size, embed_dim]):torch.Size([5, 2, 32]) + W_k 的shape([embed_dim,kdim * num_heads]):torch.Size([32, 32]) + K 的shape([src_len,batch_size,kdim * num_heads]):torch.Size([5, 2, 32]) + ---------------------------------------------------------------------- + value的shape([src_len,batch_size, embed_dim]):torch.Size([5, 2, 32]) + W_v 的shape([embed_dim,vdim * num_heads]):torch.Size([32, 32]) + V 的shape([src_len,batch_size,vdim * num_heads]):torch.Size([5, 2, 32]) + ---------------------------------------------------------------------- + ***** 注意,这里的W_q, W_k, W_v是多个head同时进行计算的. 因此,Q,K,V分别也是包含了多个head的q,k,v堆叠起来的结果 ***** + 多头注意力中,多头计算结束后的形状(堆叠)为([tgt_len,batch_size,num_heads*kdim])torch.Size([5, 2, 32]) + 多头计算结束后,再进行线性变换时的权重W_o的形状为([num_heads*vdim, num_heads*vdim ])torch.Size([32, 32]) + 多头线性变化后的形状为([tgt_len,batch_size,embed_dim]) torch.Size([5, 2, 32]) + + +``` + +### **4 Transformer 的实现过程** + +在前面几部分内容中,笔者陆续介绍了多头注意力机制的原理、Transformer 中编码器和解码器的工作流程以及多头注意力的实现过程等。接下来,笔者将会一步一步地来详细介绍如何通过 Pytorch 框架实现 Transformer 的整体网络结构,包括 Token Embedding、Positional Embedding、编码器和解码器等。 + +下面,首先要介绍的就是对于 Embedding 部分的编码实现。 + +### **4.1 Embedding 实现** + +### **4.1.1 Token Embedding** + +这里首先要实现的便是最基础的 Token Enbedding,也是字符转向量的一种常用做法,如下所示: + +``` +class TokenEmbedding(nn.Module): + def __init__(self, vocab_size: int, emb_size): + super(TokenEmbedding, self).__init__() + self.embedding = nn.Embedding(vocab_size, emb_size) + self.emb_size = emb_size + + def forward(self, tokens): + """ + :param tokens: shape : [len, batch_size] + :return: shape: [len, batch_size, emb_size] + """ + return self.embedding(tokens.long()) * math.sqrt(self.emb_size) + + +``` + +如上代码所示便是 TokenEmbedding 的实现过程,由于这部分代码并不复杂所以就不再逐行进行介绍。注意,第 12 行代码对原始向量进行缩放是出自论文中 3.4 部分的描述。 + +### **4.1.2 Positional Embedding** + +在 2.1.2 节中笔者已经对 Positional Embedding 的原理做了详细的介绍,其每个位置的变化方式如式$(1)$(1) 所示。 + +$$PE_{pos,2i}=sin(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\\ PE_{pos,2i+1}=cos(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\;\;(4.1) \\$$ + +PE_{pos,2i}=sin(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\\ PE_{pos,2i+1}=cos(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\;\;(4.1) \\ + +进一步,我们还可以对式$(4.1)$(4.1) 中括号内的参数进行化简得到如式$(4.2)$(4.2) 中的形式。 + +$$\frac{1}{10000^{2i/d_{model}}}=\text{exp}\{\text{log}(10000)^{\frac{-2i}{d_{model}}}\}=\text{exp}\{\frac{-2i\cdot\text{log(10000)}}{d_{model}}\}=\text{exp}\{2i\cdot(\frac{\text{-log}(10000)}{d_{model}})\}\;\;\;\;\;\;\;\;(4.2) \\$$ + +\frac{1}{10000^{2i/d_{model}}}=\text{exp}\{\text{log}(10000)^{\frac{-2i}{d_{model}}}\}=\text{exp}\{\frac{-2i\cdot\text{log(10000)}}{d_{model}}\}=\text{exp}\{2i\cdot(\frac{\text{-log}(10000)}{d_{model}})\}\;\;\;\;\;\;\;\;(4.2) \\ + +由此,根据式$(4.1)(4.2)$(4.1)(4.2) 便可以实现 Positional Embedding 部分的代码,如下所示: + +``` +class PositionalEncoding(nn.Module): + def __init__(self, d_model, dropout=0.1, max_len=5000): + super(PositionalEncoding, self).__init__() + self.dropout = nn.Dropout(p=dropout) + pe = torch.zeros(max_len, d_model) # [max_len, d_model] + position = torch.arange(0, max_len, dtype=torch.float).unsqueeze(1) # [max_len, 1] + div_term = torch.exp(torch.arange(0, d_model, 2).float() * (-math.log(10000.0) / d_model)) + # [d_model/2] + pe[:, 0::2] = torch.sin(position * div_term) # [max_len, d_model/2] + pe[:, 1::2] = torch.cos(position * div_term) + pe = pe.unsqueeze(0).transpose(0, 1) # [max_len, 1, d_model] + self.register_buffer('pe', pe) + + def forward(self, x): + """ + :param x: [x_len, batch_size, emb_size] + :return: [x_len, batch_size, emb_size] + """ + x = x + self.pe[:x.size(0), :] # [x_len, batch_size, d_model] + return self.dropout(x) + + +``` + +如上代码所示便是整个 Positional Embedding 的实现过程,其中第 5 行代码是用来初始化一个全 0 的位置矩阵(也就是图 1 中从左往右数第 2 个矩阵),同时还指定了一个序列的最大长度;第 6-10 行是用来计算每个维度(每一列)的相关位置信息;第 19 行代码首先是在位置矩阵中取与输入序列长度相等的前`x_len`行,然后在加上 Token Embedding 的结果;第 20 行是用来返回最后得到的结果并进行 Dropout 操作。同时,这里需要注意的一点便是,在输入`x`的维度中`batch_size`并不是第 1 个维度。 + +![][img-47] + +### **4.1.3 Embedding 代码示例** + +在实现完这部分代码后,便可以通过如下方式进行使用: + +``` +if __name__ == '__main__': + x = torch.tensor([[1, 3, 5, 7, 9], [2, 4, 6, 8, 10]], dtype=torch.long) + x = x.reshape(5, 2) # [src_len, batch_size] + token_embedding = TokenEmbedding(vocab_size=11, emb_size=512) + x = token_embedding(tokens=x) + pos_embedding = PositionalEncoding(d_model=512) + x = pos_embedding(x=x) + print(x.shape) # torch.Size([5, 2, 512]) + + +``` + +### **4.2 Transformer 实现** + +在介绍完 Embedding 部分的编码工作后,下面就开始正式如何来实现 Transformer 网络结构。如图 4-2 所示,对于 Transformer 网络的实现一共会包含 4 个部分:`TransformerEncoderLayer`、`TransformerEncoder`、`TransformerDecoderLayer`和`TransformerDecoder`,其分别表示定义一个单独编码层、构造由多个编码层组合得到的编码器、定义一个单独的解码层以及构造由多个解码层得到的解码器。 + +![][img-48] + +需要注意的是,图 4-2 中的一个 EncoderLayer 指的就是图 3-2 中的一个对应的 Encoder,DecoderLayer 同理。 + +### **4.2.1 编码层的实现** + +首先,我们需要实现最基本的编码层单元,也就是图 4-2 中的 TransformerEncoderLayer,其内部结构为图 4-3 所示的前向传播过程(不包括 Embedding 部分)。 + +![][img-49] + +对于这部分前向传播过程,可以通过如下代码来进行实现: + +``` +class MyTransformerEncoderLayer(nn.Module): + def __init__(self, d_model, nhead, dim_feedforward=2048, dropout=0.1): + super(MyTransformerEncoderLayer, self).__init__() + """ + :param d_model: d_k = d_v = d_model/nhead = 64, 模型中向量的维度,论文默认值为 512 + :param nhead: 多头注意力机制中多头的数量,论文默认为值 8 + :param dim_feedforward: 全连接中向量的维度,论文默认值为 2048 + :param dropout: 丢弃率,论文中的默认值为 0.1 + """ + self.self_attn = MyMultiheadAttention(d_model, nhead, dropout=dropout) + self.dropout1 = nn.Dropout(dropout) + self.norm1 = nn.LayerNorm(d_model) + + self.linear1 = nn.Linear(d_model, dim_feedforward) + self.dropout = nn.Dropout(dropout) + self.linear2 = nn.Linear(dim_feedforward, d_model) + self.activation = F.relu + + self.dropout2 = nn.Dropout(dropout) + self.norm2 = nn.LayerNorm(d_model) + +``` + +在上述代码中,第 10 行用来定义一个多头注意力机制模块,并传入相应的参数;第 11-20 行代码便是用来定义其它层归一化和线性变换的模块。在完成类`MyTransformerEncoderLayer`的初始化后,便可以实现整个前向传播的`forward`方法: + +``` + def forward(self, src, src_mask=None, src_key_padding_mask=None): + """ + :param src: 编码部分的输入,形状为 [src_len,batch_size, embed_dim] + :param src_mask: 编码部分输入的padding情况,形状为 [batch_size, src_len] + :return: # [src_len, batch_size, num_heads * kdim] <==> [src_len,batch_size,embed_dim] + """ + src2 = self.self_attn(src, src, src, attn_mask=src_mask, + key_padding_mask=src_key_padding_mask, )[0] # 计算多头注意力 + # src2: [src_len,batch_size,num_heads*kdim] num_heads*kdim = embed_dim + src = src + self.dropout1(src2) # 残差连接 + src = self.norm1(src) # [src_len,batch_size,num_heads*kdim] + + src2 = self.activation(self.linear1(src)) # [src_len,batch_size,dim_feedforward] + src2 = self.linear2(self.dropout(src2)) # [src_len,batch_size,num_heads*kdim] + src = src + self.dropout2(src2) + src = self.norm2(src) + return src # [src_len, batch_size, num_heads * kdim] <==> [src_len,batch_size,embed_dim] + +``` + +在上述代码中,第 7-8 行便是用来实现图 4-3 中 Multi-Head Attention 部分的前向传播过程;第 10-11 行用来实现多头注意力后的 Add&Norm 部分;第 13-16 行用来实现图 4-3 中最上面的 Feed Forward 部分和 Add&Norm 部分。 + +这里再次提醒大家,在阅读代码的时候最好是将对应的维度信息带入以便于理解。 + +### **4.2.2 编码器实现** + +在实现完一个标准的编码层之后,便可以基于此来实现堆叠多个编码层,从而得到 Transformer 中的编码器。对于这部分内容,可以通过如下代码来实现: + +``` +def _get_clones(module, N): + return nn.ModuleList([copy.deepcopy(module) for _ in range(N)]) + +class MyTransformerEncoder(nn.Module): + def __init__(self, encoder_layer, num_layers, norm=None): + super(MyTransformerEncoder, self).__init__() + """ + encoder_layer: 就是包含有多头注意力机制的一个编码层 + num_layers: 克隆得到多个encoder layers 论文中默认为6 + norm: 归一化层 + """ + self.layers = _get_clones(encoder_layer, num_layers) + # 克隆得到多个encoder layers 论文中默认为6 + self.num_layers = num_layers + self.norm = norm + +``` + +在上述代码中,第 1-2 行是用来定义一个克隆多个编码层或解码层功能函数;第 12 行中的`encoder_layer`便是一个实例化的编码层,`self.layers`中保存的便是一个包含有多个编码层的`ModuleList`。在完成类`MyTransformerEncoder`的初始化后,便可以实现整个前向传播的`forward`方法: + +``` + def forward(self, src, mask=None, src_key_padding_mask=None): + """ + :param src: 编码部分的输入,形状为 [src_len,batch_size, embed_dim] + :param mask: 编码部分输入的padding情况,形状为 [batch_size, src_len] + :return:# [src_len, batch_size, num_heads * kdim] <==> [src_len,batch_size,embed_dim] + """ + output = src + for mod in self.layers: + output = mod(output, src_mask=mask, + src_key_padding_mask=src_key_padding_mask) + # 多个encoder layers层堆叠后的前向传播过程 + if self.norm is not None: + output = self.norm(output) + return output # [src_len, batch_size, num_heads * kdim] <==> [src_len,batch_size,embed_dim] + + +``` + +在上述代码中,第 8-10 行便是用来实现多个编码层堆叠起来的效果,并完成整个前向传播过程;第 11-13 行用来对多个编码层的输出结果进行层归一化并返回最终的结果。 + +### **4.2.3 编码器使用示例** + +在完成 Transformer 中编码器的实现过程后,便可以将其用于对输入序列进行编码。例如可以仅仅通过一个编码器对输入序列进行编码,然后将最后的输出喂入到分类器当中进行分类处理,这部分内容在后续也会进行介绍。下面先看一个使用示例。 + +``` +if __name__ == '__main__': + src_len = 5 + batch_size = 2 + dmodel = 32 + num_head = 3 + num_layers = 2 + src = torch.rand((src_len, batch_size, dmodel)) # shape: [src_len, batch_size, embed_dim] + src_key_padding_mask = torch.tensor([[True, True, True, False, False], + [True, True, True, True, False]]) # shape: [batch_size, src_len] + + my_transformer_encoder_layer = MyTransformerEncoderLayer(d_model=dmodel, nhead=num_head) + my_transformer_encoder = MyTransformerEncoder(encoder_layer=my_transformer_encoder_layer, + num_layers=num_layers, + norm=nn.LayerNorm(dmodel)) + memory = my_transformer_encoder(src=src, mask=None, + src_key_padding_mask=src_key_padding_mask) + print(memory.shape) # torch.Size([5, 2, 32]) + + +``` + +在上述代码中,第 2-6 行定义了编码器中各个部分的参数值;第 11-12 行则是首先定义一个编码层,然后再定义由多个编码层组成的编码器;第 15-16 行便是用来得到整个编码器的前向传播输出结果,并且需要注意的是在编码器中不需要掩盖当前时刻之后的位置信息,所以`mask=None`。 + +### **4.2.4 解码层实现** + +在介绍完编码器的实现后,下面就开始介绍如何实现 Transformer 中的解码器部分。同编码器的实现流程一样,首先需要实现的依旧是一个标准的解码层,也就是图 4-4 所示的前向传播过程(不包括 Embedding 部分)。 + +![][img-50] + +对于这部分前向传播过程,可以通过如下代码来进行实现: + +``` +class MyTransformerDecoderLayer(nn.Module): + def __init__(self, d_model, nhead, dim_feedforward=2048, dropout=0.1): + super(MyTransformerDecoderLayer, self).__init__() + """ + :param d_model: d_k = d_v = d_model/nhead = 64, 模型中向量的维度,论文默认值为 512 + :param nhead: 多头注意力机制中多头的数量,论文默认为值 8 + :param dim_feedforward: 全连接中向量的维度,论文默认值为 2048 + :param dropout: 丢弃率,论文中的默认值为 0.1 + """ + self.self_attn = MyMultiheadAttention(embed_dim=d_model, num_heads=nhead, dropout=dropout) + # 解码部分输入序列之间的多头注意力(也就是论文结构图中的Masked Multi-head attention) + self.multihead_attn = MyMultiheadAttention(embed_dim=d_model, num_heads=nhead, dropout=dropout) + # 编码部分输出(memory)和解码部分之间的多头注意力机制。 + self.linear1 = nn.Linear(d_model, dim_feedforward) + self.dropout = nn.Dropout(dropout) + self.linear2 = nn.Linear(dim_feedforward, d_model) + + self.norm1 = nn.LayerNorm(d_model) + self.norm2 = nn.LayerNorm(d_model) + self.norm3 = nn.LayerNorm(d_model) + self.dropout1 = nn.Dropout(dropout) + self.dropout2 = nn.Dropout(dropout) + self.dropout3 = nn.Dropout(dropout) + self.activation = F.relu + + +``` + +在上述代码中,第 10 行代码用来定义图 4-4 中 Masked Multi-head Attention 部分的前向传播过程;第 12 行则是用来定义图 4-4 中编码器与解码器交互的多头注意力机制模块;第 14-24 行是用来定义剩余的全连接层以及层归一化相关操作。在完成类`MyTransformerDecoderLayer`的初始化后,便可以实现整个前向传播的`forward`方法: + +``` + def forward(self, tgt, memory, tgt_mask=None, memory_mask=None, tgt_key_padding_mask=None, + memory_key_padding_mask=None): + """ + :param tgt: 解码部分的输入,形状为 [tgt_len,batch_size, embed_dim] + :param memory: 编码部分的输出(memory), [src_len,batch_size,embed_dim] + :param tgt_mask: 注意力Mask输入,用于掩盖当前position之后的信息, [tgt_len, tgt_len] + :param memory_mask: 编码器-解码器交互时的注意力掩码,一般为None + :param tgt_key_padding_mask: 解码部分输入的padding情况,形状为 [batch_size, tgt_len] + :param memory_key_padding_mask: 编码部分输入的padding情况,形状为 [batch_size, src_len] + :return:# [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + """ + tgt2 = self.self_attn(tgt, tgt, tgt, # [tgt_len,batch_size, embed_dim] + attn_mask=tgt_mask, + key_padding_mask=tgt_key_padding_mask)[0] + # 解码部分输入序列之间的多头注意力(也就是论文结构图中的Masked Multi-head attention) + tgt = tgt + self.dropout1(tgt2) # 接着是残差连接 + tgt = self.norm1(tgt) # [tgt_len,batch_size, embed_dim] + + tgt2 = self.multihead_attn(tgt, memory, memory, # [tgt_len, batch_size, embed_dim] + attn_mask=memory_mask, + key_padding_mask=memory_key_padding_mask)[0] + # 解码部分的输入经过多头注意力后同编码部分的输出(memory)通过多头注意力机制进行交互 + tgt = tgt + self.dropout2(tgt2) # 残差连接 + tgt = self.norm2(tgt) # [tgt_len, batch_size, embed_dim] + + tgt2 = self.activation(self.linear1(tgt)) # [tgt_len, batch_size, dim_feedforward] + tgt2 = self.linear2(self.dropout(tgt2)) # [tgt_len, batch_size, embed_dim] + # 最后的两层全连接 + tgt = tgt + self.dropout3(tgt2) + tgt = self.norm3(tgt) + return tgt # [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + + +``` + +在上述代码中,第 12-14 行用来完成图 4-4 中 Masked Multi-head Attention 部分的前向传播过程,其中的`tgt_mask`就是在训练时用来掩盖当前时刻之后位置的注意力掩码;第 16-17 行用来完成图 4-4 中 Masked Multi-head Attention 之后 Add&Norm 部分的前向传播过程;第 19-21 行用来实现解码器与编码器之间的交互过程,其中`memory_mask`为`None`,`memory_key_padding_mask`为`src_key_padding_mask`用来对编码器的输出进行(序列)填充部分的掩盖,这一点同编码器中的`key_padding_mask`原理一样;第 23-31 行便是用来实现余下的其它过程。 + +### **4.2.5 解码器实现** + +在实现完一个标准的解码层之后,便可以基于此来实现堆叠多个解码层,从而得到 Transformer 中的解码器。对于这部分内容,可以通过如下代码来实现: + +``` +class MyTransformerDecoder(nn.Module): + def __init__(self, decoder_layer, num_layers, norm=None): + super(MyTransformerDecoder, self).__init__() + self.layers = _get_clones(decoder_layer, num_layers) + self.num_layers = num_layers + self.norm = norm + + def forward(self, tgt, memory, tgt_mask=None, memory_mask=None, tgt_key_padding_mask=None, + memory_key_padding_mask=None): + """ + :param tgt: 解码部分的输入,形状为 [tgt_len,batch_size, embed_dim] + :param memory: 编码部分最后一层的输出 [src_len,batch_size, embed_dim] + :param tgt_mask: 注意力Mask输入,用于掩盖当前position之后的信息, [tgt_len, tgt_len] + :param memory_mask: 编码器-解码器交互时的注意力掩码,一般为None + :param tgt_key_padding_mask: 解码部分输入的padding情况,形状为 [batch_size, tgt_len] + :param memory_key_padding_mask: 编码部分输入的padding情况,形状为 [batch_size, src_len] + :return: # [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + """ + output = tgt # [tgt_len,batch_size, embed_dim] + for mod in self.layers: # 这里的layers就是N层解码层堆叠起来的 + output = mod(output, memory, + tgt_mask=tgt_mask, + memory_mask=memory_mask, + tgt_key_padding_mask=tgt_key_padding_mask, + memory_key_padding_mask=memory_key_padding_mask) + if self.norm is not None: + output = self.norm(output) + return output # [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + + +``` + +在上述代码中,第 4 行用来克隆得到多个解码层;第 20-25 行用来实现多层解码层的前向传播过程;第 28 行便是用来返回最后的结果。 + +### **4.2.6 Transformer 网络实现** + +在实现完 Transformer 中各个基础模块的话,下面就可以来搭建最后的 Transformer 模型了。总体来说这部分的代码也相对简单,只需要将上述编码器解码器组合到一起即可,具体代码如下所示: + +``` +class MyTransformer(nn.Module): + def __init__(self, d_model=512, nhead=8, num_encoder_layers=6, + num_decoder_layers=6, dim_feedforward=2048, dropout=0.1): + super(MyTransformer, self).__init__() + + """ + :param d_model: d_k = d_v = d_model/nhead = 64, 模型中向量的维度,论文默认值为 512 + :param nhead: 多头注意力机制中多头的数量,论文默认为值 8 + :param num_encoder_layers: encoder堆叠的数量,也就是论文中的N,论文默认值为6 + :param num_decoder_layers: decoder堆叠的数量,也就是论文中的N,论文默认值为6 + :param dim_feedforward: 全连接中向量的维度,论文默认值为 2048 + :param dropout: 丢弃率,论文中的默认值为 0.1 + """ + # ================ 编码部分 ===================== + encoder_layer = MyTransformerEncoderLayer(d_model, nhead, dim_feedforward, dropout) + encoder_norm = nn.LayerNorm(d_model) + self.encoder = MyTransformerEncoder(encoder_layer, num_encoder_layers, encoder_norm) + # ================ 解码部分 ===================== + decoder_layer = MyTransformerDecoderLayer(d_model, nhead, dim_feedforward, dropout) + decoder_norm = nn.LayerNorm(d_model) + self.decoder = MyTransformerDecoder(decoder_layer, num_decoder_layers, decoder_norm) + self._reset_parameters() # 初始化模型参数 + self.d_model = d_model + self.nhead = nhead + + +``` + +在上述代码中,第 15-17 行是用来定义编码器部分;第 19-21 行是用来定义解码器部分;第 22 行用来以某种方式初始化 Transformer 中的权重参数,具体实现在稍后的内容中。在定义完类`MyTransformer`的初始化函数后,便可以来实现 Transformer 的整个前向传播过程,代码如下: + +``` + def forward(self, src, tgt, src_mask=None, tgt_mask=None, + memory_mask=None, src_key_padding_mask=None, + tgt_key_padding_mask=None, memory_key_padding_mask=None): + """ + :param src: [src_len,batch_size,embed_dim] + :param tgt: [tgt_len, batch_size, embed_dim] + :param src_mask: None + :param tgt_mask: [tgt_len, tgt_len] + :param memory_mask: None + :param src_key_padding_mask: [batch_size, src_len] + :param tgt_key_padding_mask: [batch_size, tgt_len] + :param memory_key_padding_mask: [batch_size, src_len] + :return: [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + """ + memory = self.encoder(src, mask=src_mask, src_key_padding_mask=src_key_padding_mask) + # [src_len, batch_size, num_heads * kdim] <==> [src_len,batch_size,embed_dim] + output = self.decoder(tgt=tgt, memory=memory, tgt_mask=tgt_mask, memory_mask=memory_mask, + tgt_key_padding_mask=tgt_key_padding_mask, + memory_key_padding_mask=memory_key_padding_mask) + return output # [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + + +``` + +在上述代码中,`src`表示编码器的输入;`tgt`表示解码器的输入;`src_mask`为空,因为编码时不需要对当前时刻之后的位置信息进行掩盖;`tgt_mask`用于掩盖解码输入中当前时刻以后的所有位置信息;`memory_mask`为空;`src_key_padding_mask`表示对编码输入序列填充部分的 Token 进行 mask;`tgt_key_padding_mask`表示对解码输入序列填充部分的 Token 进行掩盖;`memory_key_padding_mask`表示对编码器的输出部分进行掩盖,掩盖原因等同于编码输入时的 mask 操作。 + +到此,对于整个 Transformer 的网络结构就算是搭建完毕了,不过这还没有实现论文中基于 Transformer 结构的翻译模型,而这部分内容笔者也将会在下一节中进行详细的介绍。当然,出了上述模块之外,Transformer 中还有两个部分需要实现的就是参数初始化方法和注意力掩码矩阵生成方法,具体代码如下: + +``` + def _reset_parameters(self): + for p in self.parameters(): + if p.dim() > 1: + xavier_uniform_(p) + + def generate_square_subsequent_mask(self, sz): + mask = (torch.triu(torch.ones(sz, sz)) == 1).transpose(0, 1) + mask = mask.float().masked_fill(mask == 0, float('-inf')).masked_fill(mask == 1, float(0.0)) + return mask # [sz,sz] + + +``` + +### **4.2.7 Transfromer 使用示例** + +在实现完 Transformer 的整个完了结构后,便可以通过如下步骤进行使用: + +``` +if __name__ == '__main__': + src_len = 5 + batch_size = 2 + dmodel = 32 + tgt_len = 6 + num_head = 8 + src = torch.rand((src_len, batch_size, dmodel)) # shape: [src_len, batch_size, embed_dim] + src_key_padding_mask = torch.tensor([[True, True, True, False, False], + [True, True, True, True, False]]) # shape: [batch_size, src_len] + + tgt = torch.rand((tgt_len, batch_size, dmodel)) # shape: [tgt_len, batch_size, embed_dim] + tgt_key_padding_mask = torch.tensor([[True, True, True, False, False, False], + [True, True, True, True, False, False]]) # shape: [batch_size, tgt_len] + + my_transformer = MyTransformer(d_model=dmodel, nhead=num_head, num_encoder_layers=6, + num_decoder_layers=6, dim_feedforward=500) + tgt_mask = my_transformer.generate_square_subsequent_mask(tgt_len) + out = my_transformer(src=src, tgt=tgt, tgt_mask=tgt_mask, + src_key_padding_mask=src_key_padding_mask, + tgt_key_padding_mask=tgt_key_padding_mask, + memory_key_padding_mask=src_key_padding_mask) + print(out.shape) #torch.Size([6, 2, 32]) + + +``` + +在上述代码中,第 7-13 行用来生成模拟的输入数据;第 15-16 行用来实例化类`MyTransformer`;第 17 行用来生成解码输入时的注意力掩码矩阵;第 18-21 行用来执行 Transformer 网络结构的前向传播过程。 + +由于知乎字数限制,余下三节内容在这里就不在介绍。私信 “Transformer” 即可获得全文高清 PDF,建议直接下载 PDF 内容阅读。 + +### **5 基于 Transformer 的翻译模型** + +[空字符:This post is all you need(⑤基于 Transformer 的翻译模型)](https://zhuanlan.zhihu.com/p/398788125) + +### 6 基于 Transformer 的分类模型 + +[https://www.ylkz.life/deeplearning/p10550146/](https://link.zhihu.com/?target=https%3A//www.ylkz.life/deeplearning/p10550146/) + +### 7 基于 Transformer 的对联模型 + +[空字符:This post is all you need(基于 Transformer 的对联生成模型)](https://zhuanlan.zhihu.com/p/408310666) + +### **8 总结** + +在本篇文章中,笔者首先详细地介绍了 Transformer 论文的动机以及自注意力机制的原理与多头注意力机制的作用;然后介绍了 Transformer 中的位置编码以及整个预测和训练过程中模型的编码解码过程;接着进一步介绍了 Transformer 的网络结构、自注意力机制的原理实现以及 Transformer 网络的实现;最后,笔者还通过三个实例(包括论文中的翻译模型、文本分类模型,以及对联生成模型)从代码的角度来介绍了整个 Transformer 网络的原理与使用示例。 + +本次内容就到此结束,感谢您的阅读!如果你觉得上述内容对你有所帮助,欢迎分享至一位你的朋友!**青山不改,绿水长流,我们月来客栈见!** + +### **引用** + +[1] Vaswani A, Shazeer N, Parmar N, et al. Attention is all you need + +[2] The Illustrated Transformer [http://jalammar.github.io/illustrated-transformer/](https://link.zhihu.com/?target=http%3A//jalammar.github.io/illustrated-transformer/) + +[3] [https://towardsdatascience.com/illustrated-guide-to-transformers-step-by-step-explanation-f74876522bc0](https://link.zhihu.com/?target=https%3A//towardsdatascience.com/illustrated-guide-to-transformers-step-by-step-explanation-f74876522bc0) + +[4] [https://pytorch.org/docs/stable/generated/torch.bmm.html?highlight=bmm#torch.bmm](https://link.zhihu.com/?target=https%3A//pytorch.org/docs/stable/generated/torch.bmm.html%3Fhighlight%3Dbmm%23torch.bmm) + +[5] LANGUAGE TRANSLATION WITH TRANSFORMER [https://pytorch.org/tutorials/beginner/translation_transformer.html](https://link.zhihu.com/?target=https%3A//pytorch.org/tutorials/beginner/translation_transformer.html) + +[6] The Annotated Transformer [http://nlp.seas.harvard.edu/2018/04/03/attention.html](https://link.zhihu.com/?target=http%3A//nlp.seas.harvard.edu/2018/04/03/attention.html) + +[7] SEQUENCE-TO-SEQUENCE MODELING WITH NN.TRANSFORMER AND TORCHTEXT [https://pytorch.org/tutorials/beginner/transformer_tutorial.html](https://link.zhihu.com/?target=https%3A//pytorch.org/tutorials/beginner/transformer_tutorial.html) + +[8] Transformer model for language understanding [https://tensorflow.google.cn/text/tutorials/transformer?hl=en#multi-head_attention](https://link.zhihu.com/?target=https%3A//tensorflow.google.cn/text/tutorials/transformer%3Fhl%3Den%23multi-head_attention) + +[9] [https://github.com/multi30k/dataset](https://link.zhihu.com/?target=https%3A//github.com/multi30k/dataset) + +[[10] 你还在手动构造词表?试试 torchtext.vocab](https://link.zhihu.com/?target=http%3A//mp.weixin.qq.com/s%3F__biz%3DMzAwNjU0NjA3Ng%3D%3D%26mid%3D2247489373%26idx%3D1%26sn%3D1b9fdec0bbc6ee5bd74aa729b3be94c9%26chksm%3D9b0ae0aeac7d69b80390ed3b86699cdc4683ed2e1442c8c56241396b4624db261cb61d6baf5e%26token%3D1146417095%26lang%3Dzh_CN%23rd) + +[11] [https://github.com/moon-hotel/TransformerTranslation](https://link.zhihu.com/?target=https%3A//github.com/moon-hotel/TransformerTranslation) + +[12] [https://github.com/moon-hotel/TransformerClassification](https://link.zhihu.com/?target=https%3A//github.com/moon-hotel/TransformerClassification) + +[13] [https://pytorch.org/tutorials/beginner/text_sentiment_ngrams_tutorial.html](https://link.zhihu.com/?target=https%3A//pytorch.org/tutorials/beginner/text_sentiment_ngrams_tutorial.html) + +[14] [https://github.com/moon-hotel/TransformerCouplet](https://link.zhihu.com/?target=https%3A//github.com/moon-hotel/TransformerCouplet) + 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pGS1JMjI9DAaI2AO2XRtcct9XlYjW/BouJ9gyY8S9YFM1KLNbfSs41QYQozU2h3mnkKbM1bi2j0PdWghP4ednkQdsV1/GvHy8W4q/IyLa1EhPvaHu8+7JlLbTrpoZ7rLh9OpfjHomAVo5cfRTmYf3t9B+Pp4suFaOXH0U5mH97fQfj6eLLgAAAAAAAajzsZz8EcgOXqrZnsxVTqES06LJisTpFKp6pTyVyH0MNaNpMjURrcSR6dBcRX9mQ5Q3ydTONg7MwIzMYkVW57Sqzkd+o0KfYdcbQ44y6l5veUw0lWqXEJPtVaGZd0hZLmCy64H5p8LpuCuYjDamXdatRdZdnUKrtmth9bLiXG1KIjIzNK0pUXHpIhGLHTZXbHLLfl+vDGm4tndg83S7HtGoVqY5Os2MsuaiRlvq31qSalakjTUzMz9sBW55YPkTHqMs+Ct2fvB5YPkTHqMs+Ct2fvDZGwtvLZZ7Yxy76DVdhrhTZEqxKbEerdfh0eDOpkh6S4tLLKErjtutuLJp5ZJMnCSlo9V6mkj07yujIjkxyk5asJLjyw5X7IsGfVr6mRqpMta3WITkplMI1pbWptJGpJK4kR8NQHdeWD5Ex6jLPgrdn7w7nDTORyNXB3Ei38XcNcOk0q47WrcSsW/VGLTulS4c6M8l9h5KVmaTNDiEqIlEaTMuJGXAbkym9i1eVaw1+235U/7Kvtf0b7J/JnyJ6s8kOoWeqOf3+253nd/e1472uvEbA/5JJ/6nn/+HAZLb/Kl9jteN20WxrMxtuarVSv1iPTYEdiwqg0XPPOJbRvKebQkk7yiIz1PTXXTQWLCHOD+yz2J+NFAtrMPgFk9weq9KU+mfa11WhR2Ux3VsvaE805HMkuGh1oyI+Oikn7ImMAAAAKpclvog7Pl/qVifM6BP4QByW+iDs+X+pWJ8zoE/hb4T2EfFV4r2gAANlrgAAAAABG1V/yer75nPT75Cf8ALaiLQBV/yer75nPT75Cf8tqItAEdn2cfH5pr3tJ+HyAABIhAAAAAAJ2EbVX/ACTXzue9fd0rfyGmC0AVf8k187nvX3dK38hpgtAEVj2dKW/7WoAAEqIAAABr3Nt96pib7nta+QvDYQ17m2+9UxN9z2tfIXhjXsllRthDzkv/AJznh/8Ah2vfOkgWCivrkv8A5znh/wDh2vfOkgWCj5a9lHkyue1q8wAAZowAAAEfdrD52DmD9xm4/m18SCEfdrD52DmD9xm4/m18Y1+pLK17WGfbFLzo/Ll7j9D+SIEoBF/YpedH5cvcfofyRAlAKFdAAAAAAAAAAA8+XK0NnVdWAGNNqbYjK80/RpZ1qDGvuZStELp1ZYUlVNq6SIuBr5smVrPtScaY1I1OqM/QaKbuUI4B7Sfay4tUPIjlAwxXScJLQmN1C+MQLnqXkdTKrWTR9zZQRkbstiK2s9VMNupN9xaT0VHLQK/crETMHypra525fGZSjIgYf4f2zTn70plLkuFCiU2NuE5FZUehodqEw3VGRHvpbccMlKKORj1D0qlU6g0yNRKLTWIkKGwhiHDiMpbaYaQkkpQhKSJKUkkiIkkRERFoQqM2UnJ6b52VmdB3M9hvnml1W33KU9TJ1mvWaTZ1iG6hCjbkyClbqTbeQlxBoa11QniRGpKrUzv2p9yKx+Q/2gMsAYuxfr5f+EU9Ci/zHDL+0jHaQLspM7RBvmys/wCS8Wn6+gB2gAAAAAADG79it6MTUloZ6oWfpl0l/iMkHS3tHNyjk8kv4J4jUfsHqX9pkA6W0piYdWNx15KGzZVvmfRoXH/AamzNZOso2cC6qXduZHLhZ98yaDGdjUZ66qI1NOKy4eq0oS4k0lvGRK6OkiPpIjGxRw5NciQ7sas2QzITNepip5fcT3CZJwmyM1dBKNR8E9JkRn0EPkxmRMxLUeBmTDKplKxBcrWXbL7aFlu1+CqJOftm3I0JbyUmTiULUylJrSRlqRK10PXQd7mny94I5j8NmrUx5wity86XTqk3UIlOuaiszmGJBJW0TyEPJURLJDriSURaklZl3Rk2Ikw4CqbMR5pqSa9PT00Md1V4yatRn4yF6k/HMkK9ky4H+UVMzVV3ixTOuNcfpnHguoiKZw+IrjVOqf1ynxQ0615s4O8Rwj8AKf4oOtebODvEcI/ACn+KG9gHCTjcXE+0nnL0CMLhZj2dPKGietebODvEcI/ACn+KDrXmzg7xHCPwAp/ihvYB879i/wAyecvvdML+XTyhonrX+zfPpyI4S/B/T/FCAN3ZLsokXlENv4Dx8sliN2S/gguovWmi1opU5yWS5JdUKj7nNm5olPb6b3AuIt0FbF6cOU9W0f8A6vq/jJQ6bolfvX9L0011TMbpnPxhzHS6zas6Gqqt0xE74jLwSvouzb2fltVmHcluZK8MKfUYEpuTBnwbHhNPRnkKJaHW1obI0LSoiUSkmRpMiMj1ElKViZdR83T2o0eS4rRDRrbVvGfQWuhkR/q9sdJSberNbcJum05xwjVpzm7ogvbUfAZ9a1m020IyqnUJCFyCQZuvHwS2Xd3df1n3fYHrGNrwVqnKaYqq8I8f4eSYKnG3as+vNNPjM/8AXCsvBrD+1b5rGMLVlUdq87ljMMV+5GKe2mZLYZIyYjqeIt9TTZGe6gzNJGZmRcRlw4VDrUevQzqENtRNc6pLRr6VkXDXTuamMabxIl/ZedMNLKoSpfMpXunvFx3dSPXTTe4+0Ofpw1+/cqyjXTrn+l7VibNminOdVWqP7aNxL2TWRq971q9+1bJVhTVqhWqg9PqEyZZUFciTIeWbjri1ra7ZalqUo1GepmZmYxCfsn8gEBR9XbP7C1JJ/lHh5ANP5SaMv1iXd3XO9ayI804BPMOLNDnbbqkHpqWnAyPhr+TpH1oV3UK4UkmBK0d3dVR3OC/yd38Wo3rOJv27MVTaiqnflu37fk1LtizXdmmLs01bs9+5DEtmBs4knvFkTwm8AYHihA7LTktyi3Ft+MxGCFeyx2HMsygYcUeXRLWk2tFXT4D7kSkKW6ywpBttrUp10zUREZm4oz6TF5UqlUycW7Np7LpH/Sskr+0hrmk5McsFAx4rmZ2g4O0uFfty0tunV65YqnW35sZsmUobcSlZIVupYZIj03iJsi101GjpXE047BVW7NPUrnx/7EZlrBYm11v/AKZ5xl47480cOtgbOHvEsJvACn+KDrX2zi7xPCTwBp/ihML7XVokky8jVfnC/wB4YJdlMpdJrK4lInc80SdT7bU21d1Jn0Hp/wC4+JDhMVhtIYOiKq7mcfpM/XJBet37FOdVX8yjx1r7ZxF0ZE8JPAGn+KGV0XZ75FqvhnIwOTlBwzRQna4itR6CqzoSYblQSypjnjb5vc57mlGglmW9u6p10MbKAjNJkpKtDLzKhpW8ZfoqzmqZjzlBTeric5mebVdK2PGQWbJJubkMwlisp824uwqcZ/iImj1P9Q39hvhLgTlJw2RYOBmFdvWhQ0yFvs0W2qOzCYekLIt51SGUpSazJJbyzLUyIi7hEOJCxJuaFGKMbjT2nAlvNmatPbIy1/GOpqlXqNZlHNqUo3FmeideBEXpEXQRC0p0naw9iYtdaqqfGfBuRirVu3PZ5zVO/wAHc4Tt0OBe9cq7FJjR6hcryJNTlMsklct5psm0ms+lRk0lKCM9dEtkXQQ2lYVKt+k3jOuJqmst1CrQY8WVNSnRbjbCnltIUfpJN97T/TGkIUx+ny250ZW640slIV7Jf4emM+wtxdsDGOjTqzYNxRp6aVWpVIqzLLhGuFOjOG29HdT0oWRkSiJRFvJWlRapUkz3tDYuq/bqornOqNfwn/rYwN6blE0zOuG26pclMprZkbxOudxtpWp6+zp0DDp0t+oSly31arWep/sL2h2FMtKo1BpMlaktNL0MjVxMyP0iL/EyHbMWLTUERvSHln3dFERfk0P+0Xbfci0eZ8g2+Z3ddVc5/pa938Wg7UcOlUmHSGVMxN/dUvePfVrx6BzAAAAAAAAAGoM+GLWPuBOTzELF/K7hL9nOINv229LtO0ip78vyRlJMiSjmI6kvP6EZr5ppRLXubqTIzIxTB1/TlTXrLB/9nK9/pwC/4BQD1/TlTXrLB/8AZyvf6cJUbHnak7b/ADfZuzwmz9bN4sMrAK1ps1d1faquKgm3NbU0TLXP1OS605v7yy5tKd8/NEZElRGFqwAAAAAAAAAAAAAK0Kz6LOpPvMFfPzwsvFaFZ9FnUn3mCvn54BZePMXyUSQ9J25mIEiQtS3F2Hc6lrWepqM6pCMzMz4meo9Og8xmy3rTeQflV92YN4hyjp8a4sQrstVqTJf3Cdbnrdk0wzLUiVz60wiSk9dVPp0LUiAenMUS8uI/ihy8/wC0lw/J4IvaHnM5Z/jRHxizdYHZNsPULqtwWzQps6VT4J761S6zJjMxoxpI/wCFNMFKiSfHdkIMuCwF0mx+KuJ2UuW0rg0OR9o+19zTd/gPIuPzPmeH8Fuez6fHUSPGCZaMJo+AeXOwMCISSJmyrKpVBa3NCLdhw2o5aaERaaN9wiL0hnYAKMMcdjJyoq87ouuRau1+pj1BqNVlu0uJHxVuGmyFxFvKU0jm2KeTcdRoMiNtDpoTxSSlJ4neeADya4VUfH7k8WeqjYq7TXZyUbEidUKsuoUK+6tXpMt1ayWk3ZlNlE8uE9JQoyd3ZLHVKVLSe+zvkoeoLKhmlwYzqZfLYzN5fLo8lrTuyB1TTpKmubdbUlam3WHUHrzbrTqFtrRqeikGRGZaGcBuV10zDadsdq1UL4jQDq8O+6GdnOSyLnUT1Pml0mT6d84ZzNSLpQSj7gwbkYbF9o2Xl3uXE+6dGXjLUfsdbeUozS2VOp3PGjUtCbN3e0Ij82Tp6EZ6mFrGLP8AFXcv4AmfELFLfJgfOwm/dCq/92OLpMWf4q7l/AEz4hYpb5MD52E37oVX/uxxa6G98+EqvS3uvxhlXKPXHUbJe/kocMiXVqGSyJXSXkpGPQ/T4kRjC+S3+dmy/dKqvxEMb621OFlRxk2WmM9l0llxx9m101dDbKdVLKnSmKgoiLpPVMUy0LiYiByTjGSkVrK9iRgI5USVUrevdFbRGccPeKJNiNMluEZ+YJyEsz3S4G5qfFRa29f3dK0Z+MZKyj72iaojwq/pbCKCMV/Jg+VSxE0I9H/tqUbnNd3+B8jIvPea4fwe/wCz6XHQX7OussNKeecJCEEalrWrQiIuJmZ9wiFBezymR89HKO7gx/tVHVlu0e5bguJuU1otKqewyuDBe14kRKW7DPhrpvaJPoMvukPvVW6I2zMfwx0d923crnZFMr9QABZQrEG9sFse69tQ7jw/uO3sfo9kuWVHnsrS/QFzTkdULjqStJpfaNBoNk+HHXUuJacYpXNyXjMfR4bldw32nlRm11G85GTVLbmQEG5oZkan2qg+tGp9KiQoy110PoFyIDUrwOHu1zXMa5/Wf7blrHYm3RFETqj9I/pQrls2mm0M2Q2ciLlC2iV31K5rM6tjtVNdcqC6i7DgvKUTdTp81erjrBa7xtLNRbramyS24kyTfS06y+0l5lwloWRKQtCtSMj4kZH3SMUIcqyuG0blzrYe2XbKEy7jptgpbqzcZJrWlL8x5UZgyLXt/wCEWSS46OpP+UQvPwkoVWtfCm2LZr//AIfTrehRZvbGr7s2whC+J8T7Yj490QYCqum9ctTVnTTMZZ/r4NjH00VWrd3q5VVROeX6eKvDlUv3gFi+7dS/myri+Q+khQ3yqX7wCxfdupfzZVxfIfSQpdL+/T5QttF+6R5y8w3LUHnT2odgR1OqNCcA6YokmvgRnW62RmRemZEWvp6F6Q9PI87fLeMHKxCxhwMzBMxnnKfU7aqlvSHyTq2w9GkNyW0mfcUtMt0y16SaPToMXn5JMe6DmjygYZZhbcqJS4142NTKmp3njWpDzkdBvNrUZmfOId5xCtTMyUgyM9RWLJim1i86yzK+4BeXzHMFSnIcyr5WfmTOS4R0s6lahQ09rqUjm6tzx8O24o5jp4cOHHeFg3KMsxdt5cdjxjJUa1ObRMvChFaNEim6SFy5NSUUdaEamW8aI5yHjSWp7jKuHARb5GFgRVrB2eN7441ilrYPEHEd1NLeWki6pgwIzTCXEnpqZFJcmN6GehG2enSYC4kAAAFBvKtdq2/izXIOxvyiPybhrdVrcNOJiqGk3lPzOdQqFQWiTqbjvPc068lPmVJZb1NXOoRJTlFm3zibP21H8nmUyton463PAQT8+I2l9FnxHuCXlp4kqc6n+BZMj3CMnllobSHeh5OdsCpeUGIzn6zxUVNUxquNtUu3qVU3DkOWoxISo3HnVqM9+ovks99Z6m0lRoJW8twBKnYSbL6PssMiVIwjuY2H7+uaT5P4jTGFbyCqLraUpiIVqercdpKGiMuClpccIi5zQppgACtHLj6KczD+9voPx9PFlwrRy4+inMw/vb6D8fTxZcAAAAAAAAKZuV8bTOlYHZWoez1w2uRv7MMUOal3c0w4RuU+3WXd4kL0PVCpMhtKC/nNMSCMtFEZ2fZ3b4zXYc5YrrvDJPhBRr7xKh09SrbtuvVjqKO+5oeq94yInVJLtiZNbROGW7zreuoos2JOxuzTbR/O/X9p9tY7bryYNEvByT5AXjSVxJNz16O5uc2uMtKeagxFtpQbe6SFKaSwSTQh1JBrvYk7VC/tgPetRygbRfK5X7VszEWVDuhq4V0NaKrTTkRmW0SFIPjMh82hO82j7qy4TxElSzW0W++Vz5o8uubbIjgdiflpxqtu+KE9iDLM59u1RuQTClU8zJt5CT32HOB6tuElZGRkaSMjIXI51sg2U3aE4VuYPZr8Hqbc9MTvLpkx1JtTqU8Zac9EkoMnGF8C13T3VEW6tK0maTpPza8idv2FUpVayNZuqVPhq7aLbmJ8FyM80RdKTnQm3EumZa6ax2y10Iz01UQSbyncld2SWLuVrDTFe8rFvVyr3PYFGq1WdYvV9tC5MmCy86aUkWiUmtZmSS4EXAbB7EW2NXqeX14eSP3RAqj5I+WRZWaJCsPBzFOuV+g0SAmJTUUrESgTI8aMy0hDbbbdVWhzdJCSQlJI1LcPQi1Le4n/AC23/wDTz/8A1ABfhlMyv4VZLMvNsZYME2J7NqWpHej0ZmpzDkPobcfcfNKnDIjVot1REZlrpoRmZ8T2UPOLhrln5XRjpjZaVjZg8VMarQs2sXTDjXZclGvymQFUumvSEJlSU9QyEr1baNxSUpIzIyIklxHoso1Kj0KkRKHDkSXWocdthtybMckPLShJJJS3XFKW4syLU1qM1KPUzMzMzAc4AABVNkuNJ8oOz5af+Z2J8zoE/RUtB2jOTPINt9c6dczZ4zItKLcyLNjUR1VBnzuqnY1HZ55OkOO6aN3nE8VEkj14Geh6SH7JG2LXfpN+AFwfV4tcLXRTZiJqhW4i3XVcmYiU4gEHuyRtiz36TXgBcH1eHZI2xZ79JrwAuD6vE/a2uKOaDqXd08k4QEHuyRtiz36TXgBcH1eHZI2xZ79JrwAuD6vDtbW+Ob71Lu6eScICD3ZI2xZ79JrwAuD6vDskbYs9+k14AXB9Xh2trijmdS7unk1Dyen75fPT75GofLaiLPxRdsbtr3s7MrGOma+8MesxKaBTcScbJdesuT9itVk+SNPXKmrS+RMRVqa1S62e46SVFvcU6kek7+yRti136TfgBcH1eI7Ny3FuImqPH5pL1u5NyZimfD5JxAIPdkjbFnv0mvAC4Pq8OyRtiz36TXgBcH1eJO1tcUc0XUu7p5JwgIPdkjbFnv0mvAC4Pq8OyRtiz36TXgBcH1eHa2t8c33qXd08k4QEHuyRtiz36TXgBcH1eHZI2xZ79JrwAuD6vDtbW+OZFF3dPJqHkm3nc96e7nW/kNMFn4ot5PJtfNnbkeyWXRhPmizEJtW4KhitVKxDp6rVqsznITsSCht3fiRXUFqtl0t0zJRbnFJEZGc8eyRtiz36TXgBcH1eI7Ny3FuImqEl23cm5MxEpwgIPdkjbFnv0mvAC4Pq8OyRtiz36TXgBcH1eJO1tb45oupd3TyThAQe7JG2LPfpNeAFwfV4dkjbFnv0mvAC4Pq8O1tcUczqXd08k4Rr3Nt96pib7nta+QvCL/ZIuxZ79NrwAuD6vGG5ieUObHe+cv19WTa2cJuVVKzZtTg02L9gteRzz7sR1DaN5UAkp1Woi1UZEWupmRD5N23lP3o5vtNu51o+7PJzuTAec5Yf/h6vfOkgWDClrYPbZ/ZpZN9mtZ+AuZHMsi2rtpdWq70+knadXlm0h6e860fORojjR6oWlWiVGZa6HofATE7JG2LB9GdJrwBuD6vGNu7bi3TE1RsZ3bdc3KpimdqcICD3ZI2xZ79JrwAuD6vDskbYs9+k14AXB9XjPtbXFHNH1Lu6eScICD3ZI2xZ79JrwAuD6vDskbYs9+k14AXB9Xh2trijm+9S7unknCI/bWDjswswZf8AoZuP5tfGn+yRtiz36TXgBcH1eNObQvb5bJTHDIjjHg3hhm1RVLjunDOt0qg01Nk1xnquY/Cdbaa33YKG0by1EW8pSUlrqZkXEYV3LfVn70c2Vu3c68ap5LANil50fly9x+h/JECUAi1sSZkSfsjMuj0R4lpThLRmzMv5yI6UKL8SkmX4hKUUy2AAAAAAAHFqVUhUljn5bmmvmUl0qP2CH6nzmafFXMfXolJa9PSfcIvbGEz50utT+cUhSlrVuttJ46F3CIgH3rd0zZ6VqW7zEdJGZoJWhaF3VHw1/sHT4Y1q28YLeK78O7og1ajKlvxmqrAkE7HddYdUy8ltadUubjiFoM0maSUhSdd5JkXHx0yhYNZpcJp+C+YCjVaqW/VjIqpTaTddSpHVDehkbLjtOkMOONGR9s2pZoV3UnoM2wywysPBrDuh4U4W2tFoduW3SmKbQ6PAb3WYcVlBIbaQXE9CSki1MzM+kzM+IDTmf6180tv5Pb4ubJFVKarFKj0dc+2YlYpRSmKgpnt3IpN7yfurrZLQ2oz3ScNG8RlqK9uTbbcK+doxd16ZW869SpZ4mwNazZ8yDT0wEVGnIShuTE5pGieeYcIne6pSH3D0ImTMXFuOtt6c44lOv85WgixYWxc2ZGFGbfy9OHWV6PRsUSrUurpuOnXPVm20TJSHESHEwyldSJ30vOkaCZJP3Q9E6mAkXJsamrIzjOOtq9slF+vQ/wBY6aq2xUqZq9u860X8tsuj2y6S/sHd1K9GIL7kRqGtxbajSozUSS1L8o7KmTDn05qY4kiNxGpkXR+sBi1CumTSlJYkKU7H9JXSj/R/YMvjyGZjSZEdZKQotUqIY1dVtpjpVU6e3oj/AJ5tPc9kvY9Mu57XR87Oq6osryMfV9yePtN7uK/9/wDaAy0AAAHGqcVM2A9E7riDIvb7n6xyQAa9hPdSTmn1p15t0jUlXsHxH0vGNGTfbs5BJN1dJjIV6e6Tsgy/EZqMfu4YvUlakNFwI17ydPSPj/iIl5vc7l2Zf9qPlvy8pp6JVs4yWXc0KsnvGS4kunIalRpKf5xERSGlI7pSN7XVBEfyqqIiaqpyiNbKmmquqKaYzmdUJE3ta8242mFwnkJVH3+0XqW/rp3fxDmWk9IXQmo8xs0PRtWXUH0kaeBf93QxyKbWINXN06c5ziGlkk3S8yZ6a6F6eg/JTmG66dO3vujkYndPaVu6/j1/UK+mzh4xPeqavX1Tr1T4Rl+qwqv4mcL3Wun1NcatceM5/p5td3TAOm3BKi6aJ5w1I9o+2L+3QdeMsxTppokx6ohPBaDbX7ZcS/KRn+QYmOC0nh+7Y2ujwzzjynXD0PRWJ71gKK/HLKfONUgAA0W+Ctm8/RPVs+97c+MlCyYVs3n6J6tn3vbnxkodV0N/G6f94w5Ppl+CVf7wWWUm7rgoTZR6dUDS0StebWklJ49OmpHp+IKtc9xXKpEabKU4kzIkMtp0IzPo4F0n6Wo64iNR6FxMxm9hWS5TVFcVwJS0badWWneG5/nK9L2C7ndHsuKqw2Gibk0x1vDVGcy8Yw0YnETFuKp6vjr1RDtZbiLIsUm0qSTrcfcRp3XVdJl7RmZ+0Q1kRmkyUlWhl5lQyS/buYrlTbixE87EjH/K1InVd0+Gh6dwvxn3R+GbFOtQiqVrTkPtnwWw+okuNq9Iz6D9vgNbCUxhrU13tU1znMz8p3fFPi5nE3Yos64ojKI+sb2XVlpN12MbzadVuxkvIT3d8i3tPykZDWKFqbUS0KNKknqlRcDIyG1bIplSo9utU+qtpS4hSt1CVErQjPXQzLUu73Bra46eVKrsuAlOiW3j3E/5p8U/qMhHouumLty1E5xE5x5bE2k6Kpt27sxlMxlPm7Ok4lXJTEpaecRKbLh/lCe20/0i4/l1EdMLNqtemKW0+xU2fbWEdLp9Ow4s+BWGrlOpOPPz3JDMB3cNndSltKerFJ6VGe4R8NTIbrFcuU/TskvNB7llC+R0QaHSWzbw2ja7tuOrVnGuEeCxd+YqpmqZiKc45wswqd23DVyNEypL3D/5prtU+1oXT+PUdaADyO5duXas66pmf1Kq6q5zmcwAAYMQAAAEW9gjETWM7ufOmT3nFMs4y0xxlBOHo0tTU0lKSXQRmSEkZ6cSQWvQQlIIx8n5+/rz8e7FSvip4vuj/tq/L6rLR3tKvJaHToDdOiNw21mpLZGRGrp4nqOSADqlsAAAAAAAAAAw3HjHXCnLJg9cWP2Ot4N0C0bUpq59erD0d14ozCdCNRNsoW44ZmZESEJUpRmREkzMiEMeyjdhR38/9WVz/VgmdjxgVhTmbweuLAHHWz26/aN101cCvUd6Q6yUlhWhmknGVocbMjIjJaFJUkyIyURkRiGPYuWwo7xj+s25/rMA7KN2FHfz/wBWVz/Vg2pk822WzFz8YvfaHyn5nm7quzyLfqKaSq0azTzVGZNBOLS5NhstqMt9J7hKNRlqZEZJUZar7Fy2FHeMf1m3P9ZjaeTvYn7MfINi59vbKblfata6zpr1OKrru6sVBSIzppNxCUTZjzaTPcIjUSSVpqRHoZkYStAAAAAAAAAAAAABWhWfRZ1J95gr5+eFl4rQrPos6k+8wV8/PALLxTjyivk++MGdfE+Dn9yDPMtYsU+LGZuW2yqKYDtc6lLSLOiSVKSlqa0lLTWi1oSptps0rQpvRy44AHnktXa08rXw7tNvAOq7Oeu3DXIzCYSL5quBlXkS94i0J45UZ1FOcVw4uKbUkz4nqZjaWxn2AWca7s6SdqztiKquXejdVOt0O0arOZlz5NWLQo86abJmzHbYSlKmIrZ9oaGSMmks80q8kAHQYlUW5bgw7r9AsyrnT6vOokuPSZ6XDQcaStlSWnSNPEt1ZkrUuJacBSTycXY07V/IdtB7px2zcW6dsWdNtWfAqTp3xDqf2TzHJDKmXObjSHV8DQp3nHyQsvM6arURXqgAgnt6cgGb7Phlys53ItjE5Z+JWG18IuOhPIrz9MVK/wAlfjrQ1KZPVl8ie1QpWiTLfSakkvUVwUPae8rsyhU9rDXFbZ6zsUJkdHNIrc/CSbW3DSnQi3pFuSW2Fnpw31aqVxM1KPiPQWADzU4h7PjlGu37xatyqZ47SdwvsKjvEccrnpaaPAoqHDSTzrFK3zlypJoIzJTxdwkG80ky0v7yRZP8KMhGVy0MqGCkRxNCtGn9TtypSU8/OkLWpyRLeNJERuOurW4enAjXuloRERbbABjuLP8AFXcv4AmfELFLfJgfOwm/dCq/92OLpMWf4q7l/AEz4hYpb5MD52E37oVX/uxxa6G98+EqvS3uvxhYXUadArFPfpNUhtSIsplTMmO8klIdbURpUlRHwMjIzIyPpIUa47bJXaRbKzNxJzR7LOm1G6LUfce6jhUpKJcyJDdUS10uZDcVvzGdUkSXGyWo+bQszbdJJi9EB0WIwtvERGczExsmNsKDD4qvD55RExO2J2So4xSzbcpEz7WRKy5U3JrVrBhVuOUKt1OBYc631y46yNK0OTKq+aW0KLXf5o0K07XXdUaVT32M2ybo+zLwfqMq8qxDrWJF38yu6arC3jjw2WyM2oMc1ERqQhSlKUsySbij4kRIQRTQAR2cFTbudeuuaqo2Z+HklvY2a6OzopimmduXj5oO7fTJ5mvzp5PqPhhlMgHVKpDvJidWqAmuNQPJGEUaQjdNb622lkhxxC9xayI9N4tVJIjy7Yo5X8yOUHIZRMGM0r3NXHGrE2TGo/ko3M8iIbikm3F51pa21aKJbmiFKSnnd0j4CWgCXu1MYib2c55ZfohnE1zYi1lGWef6qus/tL2+2XTOLd+PGSuoyb9wtry4siBaRrjVFFPJENlpxjqJ9SX2tXW3F6xD0Vv7yjJS1JGnKltTeUk4gQl2LbOzvkW5UVkbJVyNg7WWVNq4J3ycnvuRddT3tVJNPd00F1ACCvBVzVM03KoifDP5bk9GNoimIqt0zMeOXz3qgtmdsJMx9x5mWM+u1JuBM+42KqVZg2lKqLc+VMqJKI2pE91s1NJbaMkqRHaNRapQlW4lBtrt9ABsYfD28NT1aPHbM7Za+IxFzE151+GyI2QrP5VL94BYvu3Uv5sq4vkPpIUN8ql+8AsX3bqX82VcXyH0kOZ0v79PlDo9F+6R5yjDta9mlhrtV8nlXyz3vWTo1Ualt1WzrmTH51VIqrSVpbdUjUt9paHHGnEakZtuqNJpUSVFSNllf5T9sIYFQy5YW5PalidYp1N16k0yJZ827aO045vKXIhuUpxEqMhw+3Ntw2y3+2NtK1r3vSuArFk83l2ZEeUKcoZxntqVn4suRg3hfQnzfQxWaCujw6Xv6E4qNSnnDmSpSkEaUrkGaUFqk3WyVuq9BGWzLzhblOwGtTLfgrQfIy1rNo7VOosRTm+vm0FxccVoW+4tZqcWsy1UtalHxMZ2AChbb57FXa6529qZBzD5UKKqp2h5E0pi27hVf8WnFab7LaUvKJt19D7f3Uje34zbij110NRaC9GXEuhmzlwodVQ/WU0022prjSUJckk3oThoLUkka+2NJakXRxIdwADyo2BsM+Us4U5nizf2rlfam4kM1x+rIuuv3jZlXWue4pSlTOaqEx1pTu8o1pcU3vIVopO6pJGUsP8Al13/AMfaxF/wAKfdmIvlZXl3bLTtGUwjwa3ppXmc37CdCR1E/wAwaPIf/K+c6o5kk7va6+b7XeFwQAArRy4+inMw/vb6D8fTxZcK0cuPopzMP72+g/H08WXAAAAAAAAAOPKkoixVyX3FJQ0g1rNKDM9CLU+BamftFxER8iu24yGbQ7MXfGWbLpfs564LN0diqrNPVDRcMZPavyIKXdHVpZcMkLS4hC9FEskmkzUQTAABW7tf+UMYebJbNbh/l5r2Bs2+2bkth6sXR5DVdLM+ltrk8xDNltaDbeUtTMvebUpB6E2ZKIuCgsiAaFzMZ1apl0yH1bO8eWS/K2uk2k1XpOHTTcNqtQ21tpWpEokvraa5glbz5tKeNtKFmlLm7ocb9htt5sMdrtbFes267Yg2Xirbch+XMs+NMU6zMpKnjJiXGW5op3m0qbaeLQjJzRZJSl1KUhYUAAAAAAKfcu2BmCWNXKBM80TGPB21btap8WyFwG7mt+NPTGUujt76myfQokGrdLUy010LXoE0vKGZGu8xwn+DqmeIEV8lPog7Pl/qVifM6BYAKfGVVRemInc0b8zFctT+UMyNd5jhP8HVM8QHlDMjXeY4T/B1TPEDbADV7S5vR9ed7U/lDMjXeY4T/B1TPEB5QzI13mOE/wAHVM8QNsAHaXN5153tT+UMyNd5jhP8HVM8QHlDMjXeY4T/AAdUzxA2wA+xcubyK5z2qiNg5lfyz4i5ic6VMxBy72NXo1BzBT4VDjVm0YcpunRilz0pZYS42ZMtkSUkSEkSSIiLTgQsf8oZka7zHCf4OqZ4gQY5PSWmZbPT75GofLaiLPxNiKqouTlO76M7kz151tT+UMyNd5jhP8HVM8QHlDMjXeY4T/B1TPEDbACDtLm9h153tT+UMyNd5jhP8HVM8QHlDMjXeY4T/B1TPEDbAB2lzeded7U/lDMjXeY4T/B1TPEB5QzI13mOE/wdUzxA2wA+xcuZ7SK5z2qhuS8ZXstOLmQG8LlxYy7WNdFRYxnrEVmfcNpQ5r7bCYVOUlpK3m1GTZGpRkkj0I1mZFxMWQ+UMyNd5jhP8HVM8QIL8k187mvX3dq38gpgtAEt+uuL05T4s7kz151tT+UMyNd5jhP8HVM8QHlDMjXeY4T/AAdUzxA2wAh7S5vYded7U/lDMjXeY4T/AAdUzxAeUMyNd5jhP8HVM8QNsAHaXN5153tT+UMyNd5jhP8AB1TPEDA802R3JVR8seI1WpWT/C6LLi2HV3o0mNh/TkONOJhPKStCkskaVEZEZGR6kfEhJQa9zb/ep4ne57WvkLwyprq60ayJnONav7k3uVHK3insmbFvPE7LXYFyViRW64iRVq9ZsGZJcSipSEpJTrrSlKIkkSSIz4EWhcBOvyhmRrvMcJ/g6pniBFHkv+pbHSwNf+nq/wDOkgWDDO/VXF2rKfFlcmevOtqfyhmRrvMcJ/g6pniA8oZka7zHCf4OqZ4gbYARdpc3sevO9qfyhmRrvMcJ/g6pniA8oZka7zHCf4OqZ4gbYAfe0ubzrzvan8oZka7zHCf4OqZ4gaK2oOS3J1aOzgx4uq08p+GlLqlOwjuCTTqlTrFp7D8Z5FPeUl1txDJKQtKiIyURkZGWpHqJmiP21g87DzCe4zcnza+M7VVXaRr8WVEz1o1s32KTTbeySy5k2ylJHhDRD0ItOJxUGZ/jPiJRCMGxT86Qy5e5BQ/kiBJ8XywAAAAAH8NW6RqVwIgGLXvUjelJpjSu1a7ZfsqP9hf2jk2ZRktseSshJGtepMl6Segz/H/Z7Y6FRuVercPNSH/y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Irt9l22OXXjY9IkbxiNP+Fci/oQPndfMxjBt981Pngea/hO1JPT9T1fgFNyf4/m5+Z31u3L27p0Y8JXV6nEG4a+VmpbEkFPNc8R4YWixVT787JLlSSSUVaqtfuqMkmgkkRjlVeSRu7nJ4y1gdMQ0w6acltD+WGLMnNO+BMJXSfNZKSa5YYwjRUFRJTuttY90LpII2uWNXxxuVirsro2qqbomwQ94RnSfE4V2jS36SPoIPm68Bvtfcvmh+eV5l9Z4TIj+r6jzNn25dtubrF39JCzvFHSg8N2DhI4c4otHo3qauqvmbr8A1OX/zeoxtFUtpaqrSo8PWgXrGrBTsdypTps6Xl38VXL43RYtKml7OHhG4dxfm1pwwFim7/Nne4FumI8H0VbU9U2p8VnWTxOdypuuyb7JuuxZ/9DXpz+dp85P5wWCfmN8I6/5kvmVo/Mzrefn6zwXq+q5ufxubl35u3fcDjh4vXEjTisaxqrVmuTHzBeE4dobUtg+aLzU5fBmvTrOv8Hg35ub63q+zbvUtKwr03tMN4YtuHfOyOv8AM+ghpuu+fRy8/VsRvNy+Yy7b7b7brt6ZDbpVeU+VuTnFpuuEMoMt8P4VtTsB2SodbMOWeChp1mdHIjpFjha1vOqNaiu23VGpuvYdLmW+grQ3WZe2GtrdGOVE801mpXzTS5c2xzpHLC1Vc5Vg3VVXtVV7VUD3NCmqam1t6P8ALvVjSYKfhtmPMMwXVbDJcEq1oXP3R8PXIxnWojkVEfyN5k2VWtVdkgJl10nfD2NuLbW8L6r0byW2joc0LzgyXMKXMNjtn0EtTE6rdRLQtRrHvp1VWrUbta7mVVVOVbSMPYfsOErBQ4VwpY6S2Wu2UcVJbbbb6VsMFJBG1GRxRRsRGxsY1Ea1iIiNREREREOMfW3lPjnPzjf5w5BZaV9PS4ix7qmxJhmyzVlS6GBKi4YjqaONJXsaqtiV03K9UR3iq7xV7lC5Dic9MMyuyJxzXZPcOXLay5m1ltkdFX5h4kqKhlj69u6OjpKeFY5a5iO76hJYo3cqrH1rHtkNQaP+mvZlrjelsmvHSnhyawVdaranEeVctTS1FtgVicrvAa2edKtUenjbVEOzXbojlZyyWocJvgt6UeFTlFbrJgbC9BiPMaana/FWZlyt7Fr66pVjmvbTq7mWjpkR7mMhjVN29sjpHq56wM6Ylw5cnLxpetnEQy/wLb7VjjDeJqO1YzulHA6JbxaqrrI43zoxqtkniqVga2R/K5Y5XtV7uWJgFjurPi76DdGmk3D+szNbOOOrwljS2R12AKew0y1FwxQ19Ok7GUdO5WLurHN5nSrFHEsjUlfGrk3pKze6bBreueMqupyF0pZVWTD/AIQ/wClxey53Ss6rZqM6yWnrKSPm3R6rtHt4yIn1qudrfo5/CIXi24zgzO1X5j1lyyayNmZa7dgZbhKr7hNUTzXBaBm2yUtGs0808zmKj5HTK1vKrnSR9LEeljTXFkVHpfiyDwizLmG3voYsENw9Tpa2070fzxpT8nVojuskVVRN1V7lVd1VVCA/Ba6SlkdxSMbT6es28BUuV2aPKstgtC33wuhxPE1nNL4JK+ON0dQzZzlpXczljTnY+RGyNjs7OOzXnldaOCrx0Llbcg33ansWVeYVkxNhWF9Y90rrfLDSXHwNJX7LNGjJpKVVcrudrHNe56q5V7EwK6OLD0krRzwtcyqzTzU4MxBmNmdR25tVXYYsMkVJR2p0sLJqeKtrJd1hdLHIyREiinc1i8zmt5mI+r/FPTOOJViy83G9ZL6P8p6PD9FEkktPdbTebtNRt8ZeaapgraZnLytVd1ib9aq/euKzN4DnDgzy134j4hWf+U9Xj7GGI47f1thxXXNqLBTS0dHFRxzNoUY1s6ughia9lS6aJVbzIxru0l9Y8P2LC9op7DhqyUluoaSPkpaKgpmwwxN+1axiIjU9ZEAoi0U9NPs2KMx6XCevXTNQ4Yw/WpyvxngCsqKlLfJu7Z01DMj5JI1RWoro5Ve3kVUjk5kRl7OFcUYdxxhe3Y0wjeKe5Wm8UMNda7hSSI+KpppWI+OVjk7HNcxyORfKilAnTN9CeRWXdFl3roy3wBR2PFOK8TVNgxzWW2JsUd5etMtRTVMzEVEdUNSKdqyonM9rmte5erj2nz0WLNXE2Z/Bey3psUS9dJhi6Xix0lQ527pKaKvlfCi+RORkyRIifwYm+XcDAeMH0kfH3CS1Vpp3xJw7q3FtmrrHTXPDmNZsyPMyC7xvbtM2OJLbOiOhlR0bkWRXdjXK1qPbvYDo21Z5T65dM2DtVGSN16+wYws8VZFTySMdPb51Tlnop0Y5WtnglR8UjUVUR8a7K5NlWOnHf4UuHuKtomueBcPWajTNHB0c12ysvFTytdHWbMWe3ukc5qMhq44mwuVzkY2RIJnI7qURaYeivcUG6aENXt14eepWruFhwjmViBaOjorrSLCuHsYNVlM1tQx6JJD4QkTaSRFRVbLHTcyMa2R7Q6GddetDKXh+6WMW6r86atUs+F7eslPb4p2MnulY9eWCig5lRFllkVGJ3o1N3r4rXKkPeChx6czOMdmpizC9q0EyYBwlg2yMqbzjd+ZCXSNK6WVraagbB5n06ufJG2ok50eqMbTrzIivYjqnukP8QrHvGC4iGGuHloxlfiXB+D8TNseHobU9ZYsSYlke6Gpr0e1uy08KKsEcnjMRkc87XrHMnLfxwseHhlnwwtGOGdLWXrY6mtpo0uONL4zdFvd9mijbV1myoioxVjZHG1U3bDDExVcrVcoSNAAFOXTUsc+Y3Dgy7wFDNyy3zOSlqHtT+HDTWu4cyfe55ol/EhzIHRD04a8LDlHp6sCS7JU4kxDUcnp9VT0Ld/xdb+k53gLfuhdYN83OJ7jXFs8O8VjyWuCsf9rNNc7ZG38rOuOn45xOhE26OXU7nldnRJvBgO2wo/yoj617lT8fV/oOjsAAAAAAAAAAAAAAwPVH+9lzG/AW7/qUpAjoyGAsy8kuDlgGzY6w9PaKnElzuOIbayfZJJLbVzc9LMiJ9a2WNElaq97JGu8pY5iyqpY7FPTVUDJW1THQrDIxHNe1ybORyL2KnLvvv2eRTyMEYfpdm1Xg7GQU+zKaFjURqbJ2bInciJtsm3+wD92TB89Y1Ku6bxsd2oxv1zvXX0v9pr3G3D10k5n5iVuZWauWdbi2rr5Kd81pxbi263WytdA6N8SxWmrqpKCDZ8Ub/qcDd3s513d4xuO6XSltNKtTUu7O5jE73L6SGNVGKb9c51jtrFYi9zIY+Z23rrtv+TYD8Z05uZaaZMlMRZ05k3WCz4VwXYZ7jc59442Q00Eau5GI5Wt5lRqMYzdOZytanaqFaPR0dM+c2YGIM1OL5qor6+03rUnfKq54OwA28yvoqCy1FQ2dlS6Bdmuke2KCKCVzedKaBrkdtUKhZpT4mv8Aapmx3ane5i/wZY+V23l2Xy/pPgtEjfN2nc3sRalu343AfbibBcUdLLJTQpPTOYrZqeVvN4qpsu6L2Obt3ovkI36TOEDwwNLmeFVqCyK0d4Zw/jmetmrKW9smqqlKKSVJUf4FDUTPht6cs0jEZTMiajFRiIjWtRJeq3mRWu7UUwu800mHr+k1L4reZJYUT0l70/Lun3gNP2PKnh2cGrIvMvP+12ijyxwTcr87E+Yt8qrhcrl19dUSMgSXaV88yufJJGxkEKbK+TZjN3LvpT6aN4FH3c//AKssT/8AdhN7MTLjLjOjA1blzm1l9ZMVYavETWXPD+I7VDXUVYxHNe1ssEzXRyIj2tciORURWoveiGofOneFl6mnp/8AcbsfyUCP0nSiOBO9ixv1ybtcmyp87PE/d/8A2w3w+1aZOINpoitlwfDjbKfNXDMT/qVRV0Lbta6pjXsVVY6Gop3KitVWqscjHIrXI1yORPp86d4WXqaen/3G7H8lMys2W+X2TVso8vcpcC2bC+HrVC1lpsWH7XFRUVFH9dyQwQtbHG3mVV2aiJuq9gCw4Fs+Vtkt2X2D7a6htdioIaOz0yTPf1NLCxGQtRznK52zGonM5Vcu3aqrufJbMC4VtmLL9mNbbXIy94h8F83K11dM9tSlPGsUC9U56xxq1i8quY1quTbm5laipnmLbhTw2trWNRZalERjvKjO9V37ezyfjPlsVifPh+qmc3x6ln1FvrJ2p+VUAxjOTT7k3rB093rTtqGwh80OD8RU7KO/WdbhUUnhMccrJmN62mkjlZs9ka7te1V2232VUX5cM4Z0rcNvSUyw2OO35fZT5YYemmTwqtnmhtdDGr5XudJM6SaVyuc5e1XyPe/ZOZzkRctwPcVgrH256+LMnMz+kn+9P9h6eNcE4OzJwncsA5iYRtl/sF5o5KS72S90EdVSVtPInK+GaGVrmSsciqiscitVOxUAo+yU1YaeNZ3S4ME546Yc0KLFuFarKWrpIbxQQyxsWeG01rZI1ZMxj0VF272puioqboqKXsmpMoNCGh7T7jFuY2QWjPKrA+IGU0lOy+4Qy7tlsrGwv2540mpoGSI12ybt32XbtQ22APludwgtdI+tn7m9zfK5fIiH1HwV1hoblUtqa10kiNbskXWKjPv7IB4+F6d008+Ibh3duzuXyr9cvZ5ETs7tu/0j0MURxVlgfLHIx3IqSRqjt0XZduxfvKenFHHFGkcUaNa3sRGt2RPxGP4gwpI9XVdpTsd2yQJ3ffb/ALvyAfZg2tSptKQqqc8D1b+Je1P934j1JYYZmdXPE17fKj27p+kxzAb5Yqupp3o5E5EVWr5FRdv+sycD+cMMMDeWCFrG9+zGoifoP6AAVo8c/FFxyp1d6Pc/K3LrF18w5g/EuMZsRTYRwrV3aajZUWeOnhV0VMx7kR0j0RN0TuVfIu2M+fB6cf5lM9vcNvvyctQR267L3r3dvefrt27fx9pF4zKsLj7kV3ddYjTgmO3oSeAznFZfbm3aiNJnXhif87FVvnw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Wv/fT/wCNdfRRdhdnIf8ACrfBH/QvWv8A30/+NH/CrfBH/QvWv/fT/wCNdfRRdhdnIf8ACrfBH/QvWv8A30/+Nc58EbWCx8YfEO0toxFbwX8cUSDoqrJOAPwAr1KvM/g3/wAj78Sv+wmv/o24q4O5UT2KiiitCgooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigBK8d8Tf8nN+Ff8AsFP/AOg3NexV474m/wCTm/Cv/YKf/wBBuamXwsa3PVa8u+HZF18UfiHdzANPHcwwI2OQmZBj8kX8q9RryCXUP+FY/E3XNR1S1uToGuhJVvIYy6xSjOQ2OnLP78j3xxQ1TRtIu/FEeR45+Hl1F8sx1QQlh3RnjBH5E/ma9SryP7c3xQ+IWg3umWlyvh7Qna5a8mjKLNNwVCg9cFV/X2z2Fx42+z/Emz8H/wBlzP8AabY3H2wP8q4DHG3HT5cZz1IGKck7JdUJM5vwTi6+M3ju6lAaaIQwo3dUxjH/AI4v5UnxcUQ654GvY/luI9YRFcdQpZMj9BVPUL1vhv8AFTVdb1G1uX8P63Cha5hjLiCVQOGx77j/AMCHXBpLnUf+FqeOPD50e2uf+Ef0af7XcXs0RRJZAQVRc9eRj8T6DNpe8pdLC8j1+vKvCTf8Jt8U9X8VsfM0zSB/Z+nHqrP/ABuPwJP0celdB8UvEknhzwVc/ZCx1G+YWdoqZ3b34JGO4GSPfFaXgbw2nhPwdp+kgDzo4987D+KVuW/XgewFZr3Y37lPc6P0rxXxJ/ycx4e/69V/9Blr2r0rxXxJ/wAnMeHv+vVf/QZadLqKR7TXl3w7Iuvij8Q7uYBp47mGBGxyEzIMfki/lXqNeQS6h/wrH4m65qOqWtydA10JKt5DGXWKUZyGx05Z/fke+FDVNDkXfiiPI8c/Dy6i+WY6oISw7ozxgj8ifzNep15EL5vih8QtBvdMtblfD2hO1y15PGUWabgqFB64Kr+vtnsNQ8bfYPiLpnhL+y5pft1uZvtYfhMb+NuOR8nJyMZqpJ2S6oSZo+I/Ef8AwjsUEn9i6xqfnMV26Za+eUx3bkYB7fSvOfCWqQeMvjBNrt2Rpl1YWhtrbS51Zbhl5Jd8gDo7cDJ5Hpk9drvxIsPC2uz2GuadqFraKqtDqCwmSGXIGRkdCDkY56ds1xbXh+I3xV8P6x4fsLqPTNJy1xqUsRjWUZzsBPUdgOvzHgDmnFWT0BkviTVZ4fjzbMmk3eqy2Ol/6Ja2+OJGJy7E8KMMRn6V0KfEi/03WrHT/FfhS40RL6QRW9yt2lzGXPQMVAx19/yyazPGTT+DfifYeNXs57jR57M2V68Cb2hOSQxHp938j3Izm+J9dh+LF9omieGbW6uLK3vku7zUHhaOOJVBG0Ejrgnj1AxnnDsmlpoLY9n9K8W8b/8AJxXhH/r1i/8ARk1e0+leLeN/+TivCP8A16xf+jJqilu/QqR7TXl3gnFz8ZvHd1KA00QghRj1VMYx/wCOL+Veo15Df3rfDf4qarrmo2ty/h/W4ULXMMZcQyqAMNj33H/gQ64NKGt0Ei58XFEOu+Br2P5biPWERXHXaWTI/QV6jXkNzqP/AAtTxx4fOj21z/wj+jT/AGy4vZoiiSyAgqi568jH4n0Gey1jxt/ZHjzRvC/9mSzf2lGz/alfAjxu424+b7uTyMAjrTknZR6iT6mH4w07xJB8TNG8R6JoJ1aK1sZIXj+1xwfMxYfeb2bPSr2lfEaR/Edv4f8AEnh+60LUbrP2fzJVmilI7CRQBn/PcVd8QfEbQvC+qPY6xHf24VVZbj7KzRPnsrLnJHQ8VxV7qMnxR8e+GZtDsbpdG0W5+1zajPEUVyGVgq5652AevzdABmmlde8tO4eg7xhqc0Pxz0cDS7rVGsdNaW2tLcAkysXBY5ICgDHPbAreb4lajpOqWdt4r8JXOi217KIYbtbtLiMMegcqBt/PP5Gs/wAdC58K/EjRvG4s57nS1tmsr8wJvaIZYh8enzf+O47jOT4v8QW/xZj03w54Xtrq5g+2JPeXzwMkUCAEdT3wSfwwM5qrJpaaCPae9eT+Kv8Ak4bwX/16v/KWvWO9eT+Kv+ThvBf/AF6v/KWpofGOex7LRRRXaYhWD4q8I6R4y0+Cx1mGSa3hnE6qkhTLBWXBI5xhjW9RQBhaL4N8N+HQDpOi2Vq4481YgZP++zlj+deK/DT/AJOM8Vf9db//ANKBXb+N/jNa+Cdan0i40K9mukQSRuZFWORSOGB5OM5B46g1wHwMGoa78T9b8SyW5WCWOZ5pAPkEssittB9ep+goA+j68H/aG13w7d6Va6Qt0JtctbjzAkIDeUpBDBz2zwcdeBxiqnxB8YfEvUPFlx4P0vT2smYZQWGXeaI9H8042r7gLgggmtvwD8CbPSZI9U8VNHqF995bQfNDGfVs/fP6fXrQBwfwS8MWPi7xXJqOs3ouJNMSN4bORizSbQFQnPVEAUY/3R04P0tqer6fo0Ec+pXkNpDJKsKyTNtUuegz26V4H8RvAGseA/EX/Ca+DTJHaq5lljhXJtSfvfL3jPPsM46Yrl/H3xauvH/hnTtHbTPs06TiW4aOQssrhSqhVxkD5icHPbrQB9YKwZQykEHkEHrTq5n4f6BL4Z8CaRpVwW+0RQBpgxztdiWZfoCcfhXTUAFFFFAHD/GD/klGv/8AXJP/AEYlJ8Pv+SeeH/8Arxi/9BFL8YP+SUa//wBck/8ARiUnw+/5J54f/wCvGL/0EVnU2NKW55p8YNA1PRvFWn+O9HhaQQFDcbVJ2Oh4ZsfwlflP0962ofj54WbTBPNbX6Xe35rZYw3zegbOMe/H07V6oQCCDyD1FZJ8KeHDc/aToGlefnPm/Y49+fXO3NZ8ya1NOV30PI/h5pOq+OPiJcePdWtWt7KNi1qjZwzbdqhc9Qo5J7n8cegfE3xjeeCPC8WpWNtBPcS3S24E+Sq5VmyQCCfu46967JVCqFUAAcADtUF7YWep2ptr+0gurdiCYp4xIhI6cEEUOV2NRsjD8B+JJ/Fng2x1m5t0gnn3h0jzsyrsuVyc4OKp+JPib4a8KasdN1Se4W5CK5EcJYAHpzXV21tBZ28dvawRwQRjakUSBVUegA4Aqjf+G9C1W5+06jounXk+Avm3FqkjYHQZIJpaXDWx862/jXRo/jmfFbSTf2UXdt3lnfg25T7v+8a918K+P9B8ZXFxBpEszyW6B3EkRTgnHFW/+EJ8Kf8AQsaL/wCAEX/xNXdO0LR9IaR9M0qxsmkADm2t0jLAeu0DNVKUWhRTRy/xh/5JVrf0h/8ARyVc+GX/ACTbQf8Ar1H8zVP4w/8AJKtb+kP/AKOSrnwy/wCSbaD/ANeo/maX2Q+0cB8ZvDmp2Ou6d440eJpHtNn2jaCfLKNuRyP7vY/Qetatr8fPDD6Ws91bX0V4F+a2SMNlvRWyAR9cfSvViMjB6VkN4V8Ovc/aX0DS2nznzTZxls/XbmhSTVmHK07o8g8DabqnxC+JT+OdTtWt9Ntm3WytnDMowir67fvE+v149I+JHi278GeE21Syt4Z7gzpComzsGcnJAIJ6eo611qqqIqIoVVGAAMACoLyxtNRtmtb61gurd8bop4w6NjkZBGDQ5XY1GyOf+H3ie58X+D7XV7u3jgndnR1iB2EqxGVyScfjXjPxW8eyeIPE8nhlbp7HRLO4MN1IFLNK6thmIHUAjhe5GT2x9EWtrb2NtHbWlvFb28YwkUSBFUegA4FZtz4U8OXtzJc3Xh/Sri4kO55ZbONmY+pJXJoUkncTi2rHnfh34ofDnwvo8Ol6W13HBGMkm2O6Ru7Me5Ndl4W+IWgeMLye00iad5oY/MYSQlPlzjg/U1d/4Qnwp/0LGi/+AEX/AMTV3TtB0fSJHk0zSbCydxtdra2SMsPQ7QM0NxY0mc18W/8Akluuf9c4/wD0alO+E3/JL9D/AOuT/wDoxqb8W/8Akluuf9c4/wD0alO+E3/JL9D/AOuT/wDoxqPsi+2cZ8a/C+orf6d4y0iJ5JrEKJwgyY9jbkkx6Akg+nHvi/YfHzw1JpSzX1vew3oT95bxxBwW77WyOPrivV6yJfCvh2a4+0S6Bpck+c+a1nGW/PGaOZWsw5Xe6PHPCNjqfxN+Jo8ZX9m1vpFk6tArg4JT7iKe5DfMT0z9a9Q+Ifii58H+EJ9Ws4Ipp1dI0WbO0FjjJwQT+YrqERI0VI1VUUYVVGAB7VHd2drf2r215bQ3NvIMPFMgdG+oPBocrsajZHM/DnxXdeMvCUeq3ltHBcea8TiIEI2Mcrkk9/XqK5+7+NWjaT4g1DSNY02/tJLW4eJZFUSK6g4D9iMjkcHr1r0W0srXT7VLaytoba3T7sUMYRF+gHAqO+0vTtUjCahYWt2g6LcQrIP/AB4GldXCzseWa/8AHjRksXh8PWt3d6hKNsJki2IjHgEjOSfYDn1FT/BfwRqGgWl5resRvFe36hY4ZB86R5yS3oWOOPb3wPRbHw9ommSeZp+j6faSf3re1SM/mAK0qbkrWQlF3uzk/ib/AMk217/r1P8AMVo/Cv8A5Jd4e/69B/M1nfE3/km2vf8AXqf5itH4V/8AJLvD3/XoP5mtKWxnV3OwooorQzCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAK8U+EP/ACMfjv8A7Cp/9Dlr2uvFPhD/AMjH47/7Cp/9DlqZ7Cex6rVDUNc0jSSo1LVLGzLfdFzcJHn8yK5/4leLH8H+Dri+tyv22Zhb22ezsD83vgAn04Fee+BvhHa+JNGj8ReKrq8ubrUB5yRiXHyH7rM3JJI569CKzS6shI9nsdSsNTh86wvba7iH8dvKsi/mCatV86+M/DF18Ite07xB4bvbg2U0mxo5WzhhzsbGNysM47jHrg17/peow6tpNnqNv/qbqFJkz2DAEA+/NDVtQZboJAGScAckmiuL8f8Ag3UvGn9m2UGsNYaZGZDeomS02duwADg4w/U8Z6GpQI3X8V+HI7g28mv6Uk2ceW15GGz9N2a1lZXRXRgysMhgcgivLLv4CeF5NMaC1uL6G7C/JcvKH+b/AGlwAR9MfWuY+Cmt6ppfi6/8H3srSW8YlxGTkQyxthtuegPOR6ge9Vyq2g7HvdeO/BT/AJGXx1/1+R/+hz17FXjvwU/5GXx1/wBfkf8A6HPQtmC2PYqo6hrelaTj+0tTsrPd0+0zrHn6ZIrE+Ifio+D/AAdd6nEEN2xENsG6eY3Q++AC2P8AZrzTwL8KYfFulDxN4tu7y4uL8mSOMS4JXs7N1JPYDgDH0Akt2JI9psNU0/VIjLp99a3cY6vbzLIB+IJq3Xzt458IXHwo1TT/ABJ4YvrhbZ5fLZJWztb72wkY3IwU8H0r3rRNUi1zQrHVIBiO7gSYKTyuRkj6g8fhQ11QNF+iiuX8e+Kbjwn4fS7srB769ubhbW2hUE5kYMQSByRhTwOvt1qVqBu6hqunaTCs2pX9rZRM21XuZljBPoCSOasxyJNEskbq8bqGVlOQwPQg9xXy38Q9A8VxWNp4i8W3ga8vZTHHaA58lMZxxwv+6M+5zmvpHwx/yKejf9eMH/osVTjZDaNWvGfg9/yPnjj/AK+v/aslezV4z8Hv+R88cf8AX1/7VkoWzBbHs1UtQ1jS9JVTqOpWdmG6G5nWPP8A30RWR488T/8ACI+EL3VUCtcKBHbo3QyMcDPqB1I9BXlfgT4YJ41sG8U+Lb27uJb52aKNZNpZc43McZ6jgDAAA+gEluxWPbbDVtO1WMyadqFreIOrW8yyAfkTVuvnjx74Im+F93Y+JvC19cxw+d5bo75MbHkDIA3IQCCD+uePdPDusxeIfDun6tCu1bqFZNuc7T3X8DkfhQ11QNGnRRXmPxm8Z3XhvQrfTdMlaLUNRLL5ifejjGMkehJIAP1xzSSuC1O7vfEmhabP5F/rWm2sv/POe6SNvyJFXra6t7yFZ7WeKeJukkThlP4ivJvD3wJ0YaRHJ4gmu7jUplDy+XLtWNj2HHJHcnrXKPDefBf4k2kEN7NNoV7tZhI2A0ZO07gON6HnPp6ZIquVPYdkfRNeZ/Bv/kfPiV/2E1/9G3FemV5n8G/+R8+JX/YTX/0bcU6Y4nsVFFFaFBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFACV474m/5Ob8K/8AYKf/ANBua9irx3xP/wAnN+Ff+wU//oNzUy+FjW56tRRRXnHQFFFFABRRRQAUUUUAHpXiviT/AJOY8Pf9eq/+gy17V6V4r4k/5OY8Pf8AXqv/AKDLWtLr6ESPaqKKKyLCiiigAooooAKKKKAD0rxbxv8A8nFeEf8Ar1i/9GTV7T6V4t43/wCTivCP/XrF/wCjJq1pbv0Jke00UUVmUFFFFIAooooAKKKKADvXk/ir/k4bwX/16v8Aylr1jvXk/ir/AJOG8F/9er/ylrah8ZE9j2Wiiiu0xCiiigDA1nwX4c8Q6lBqGr6TBe3MEflxtNkgLnOCucHnPUd62LW0trK3S3tLeK3gQYSKJAiqPYDgVPRQA3ADE45IxmnUUUAJgEYPSufj8C+FYtZXV49AsEvlbesqwgYb+9jpnvnGa6GigAooooAKKKKAOH+MH/JKNf8A+uSf+jEpPh9/yTzw/wD9eMX/AKCKX4wf8ko1/wD65J/6MSk+H3/JPPD/AP14xf8AoIrOpsaU9zpKKKKwNwooooAKKKKYBRRRSA4f4w/8kq1v6Q/+jkq58Mv+SbaD/wBeo/map/GH/klWt/SH/wBHJVz4Zf8AJNtB/wCvUfzNX9kj7R1lFFFQWFFFFABRRRQAUUUUAcV8W/8Akluuf9c4/wD0alO+E3/JL9D/AOuT/wDoxqb8W/8Akluuf9c4/wD0alO+E3/JL9D/AOuT/wDoxqv7JH2js6KKKgsKKKKYBRRRSAKKKKAOT+Jv/JNte/69T/MVo/Cv/kl3h7/r0H8zWd8Tf+Sba9/16n+YrR+Ff/JLvD3/AF6D+ZrelsYVdzsKKKK0MwooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACvFPhD/yMfjv/sKn/wBDlr2uvFPhD/yMfjv/ALCp/wDQ5amewnsY37RVwy2Xh+252SSTyHnuoQD/ANDNexaTAtto1jboBtit40GB2CgV5F+0RaF9K0K9x8sU8sRP++qn/wBkr1bw3epqPhjSr2Ntyz2kT5+qjP61m/hRPQ4f46wpL8OGdhzFdxOvseV/kTW58LJGl+GWhMxyRAV/AOwH8q5349Xsdv4BitiR5lzeIqjvhQzE/oB+NdR8N7N7H4c6DDICGNqsmD/t5b/2an9kOh1NFFRzTRW0Ek88iRxRqXd3OAoHJJPYVAirrGrWmhaPdapfSBLe2jLufXHQD3J4A968T+CWmXWteMtY8XTpshJkUejSyNuIB74HX/eFN13V9U+MvilNA0TzIPD1o+6e4K8NjI8xv1Cr+J9va9C0Sx8O6NbaXp0Xl21um0Dux7s3qSeT9avZD2NGvHfgp/yMvjr/AK/I/wD0OevYq8d+Cn/Iy+Ov+vyP/wBDnpLZgtiP9oe4ZdD0W252SXLuee6qAP8A0I16n4bt1tfC+k26Y2xWcKDA9EArzD9oW0MnhvSLsA4iu2jJ9NyE/wDslej+Dr1dR8F6Ldo27zLKIk5z8wQBh+BBH4UP4UHQ5b43RLJ8Mrx2HMc8LL7HeB/ImrvwgkaX4WaIznJCzL+AmcD9BWZ8c72O2+HMkDkb7q5ijQfQ7z+i/rW18K7N7H4ZaFC+QWgaYZ9HdnH6NR9kOh2FFFFSI8b/AGhv+Re0b/r6f/0GvT/DH/Ip6N/14wf+ixXmH7Q3/IvaN/19P/6DXp/hj/kU9G/68YP/AEWKp/ChvY1a8Z+D3/I+eOP+vr/2rJXs1eM/B7/kfPHH/X1/7VkoWzBbE/7QlwyeFNLtxnbJe7zz/dRh/wCzV6J4OgFr4J0KBcfJp8AJHc+WuT+def8A7QNo0vg3T7pRkQXwDewZG5/MAfjXc+Ar1NQ8AaDcI+7/AEGJGOerKoVv1U0P4Q6GJ8Z4Vk+FmrMw5jaBl9j5yD+RNN+C7s/wu0wMchHmUew81j/Wo/jbex2vwyvoXIDXU0MKA9yHD/yQ1c+ENm9l8MNHWQYeVZJsezSMR+mD+NH2Q6Hb14L8Uib742eGLF/9UPsiYPI+ac5P8h+Fe9V4F8Yv+JV8V/DmsOdsKpA5bPQxzEn9CtENwR77Xh/7RUKG28Pz/wAYedM+oIQ/0/WvcAQRkHIPIIrwz9oS5E9z4e0uEb7g+bJsHX5iqr+ZDflRHcFuez6U7S6PYyOcs1vGxPqSorz/AODf/I+fEr/sJr/6NuK9Fsrf7JYW9tnJiiVM+uABXnXwb/5Hz4lf9hNf/RtxVQ6jiexUUUVoUFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAJXjvib/AJOb8K/9gp//AEG5r2KvBfif4itvCfx20DW7uGWaC20r5kixuO43CDGSB1YVMldMaep7dRXjv/DRPh3/AKBGqflH/wDFUf8ADRPh3/oEap+Uf/xVcfsp9jbmR7FRXjv/AA0T4d/6BGqflH/8VR/w0T4d/wCgRqn5R/8AxVHsp9g5kexUV47/AMNE+Hf+gRqn5R//ABVH/DRPh3/oEap+Uf8A8VR7KfYOZHsVFeO/8NE+Hf8AoEap+Uf/AMVR/wANE+Hf+gRqn5R//FUeyn2DmR7D3rxfxJ/ycx4e/wCvVf8A0GWp/wDhonw7/wBAjVPyj/8Aiq4HVfiZpl/8WtL8XR2V2tnaQiN4W2+YxAccc4/jHerhTkr3RMpI+oKK8d/4aJ8O/wDQI1T8o/8A4qj/AIaJ8O/9AjVPyj/+KqPZT7FcyPYqK8d/4aJ8O/8AQI1T8o//AIqj/honw7/0CNU/KP8A+Ko9lPsHMj2KivHf+GifDv8A0CNU/KP/AOKo/wCGifDv/QI1T8o//iqPZT7BzI9iorx3/honw7/0CNU/KP8A+Ko/4aJ8O/8AQI1T8o//AIqj2U+wcyPYq8W8b/8AJxXhH/r1i/8ARk1T/wDDRPh3/oEap/5D/wDiq4HxB8TdM1f4paJ4qhsrtLTT4UjkifbvYhpG4wcfxjv2rSnTkm7olyR9QUV47/w0T4d/6BGqflH/APFUf8NE+Hf+gRqn5R//ABVZ+yn2K5kexUV47/w0T4d/6BGqflH/APFUf8NE+Hf+gRqn5R//ABVHsp9g5kexUV47/wANE+Hf+gRqn5R//FUf8NE+Hf8AoEap+Uf/AMVR7KfYOZHsVFeO/wDDRPh3/oEap+Uf/wAVR/w0T4d/6BGqflH/APFUeyn2DmR7F0ryfxV/ycN4M/69X/lLVX/honw7/wBAjVPyj/8AiqwLTx1YeN/jh4U1CytbmCOBWgZZguSSJDngnj5hWlKnKMrtEykmj6OooorqMgooooAKKKKACikBBzgg44paACiiigAooooAKKKKAOF+Mab/AIT68Mkfu4zke0qGvKPDfwQtNc8Nabqj69dQtd26SmNYQQuRnA5r1n4wf8ko1/8A65J/6MSmfD7/AJJ74f8A+vGL/wBBFVFXJk7bHnn/AAz3Zf8AQx3f/fgf/FUf8M92X/Qx3f8A34H/AMVXs9FXyojmZ4x/wz3Zf9DHd/8Afgf/ABVH/DPdl/0Md3/34H/xVez0UcqDmZ4x/wAM92X/AEMd3/34H/xVH/DPdl/0Md3/AN+B/wDFV7PRRyoOZnjH/DPdl/0Md3/34H/xVH/DPdl/0Md3/wB+B/8AFV7PRRyoOZnzz41+Ddr4W8IX2tR63cXL2wTETxABtzqvXP8AtZqfwr8FLTxD4W07Vn125ga6iEhjWEELz0zmvR/jB/ySvW/pD/6OSrvwz/5JtoP/AF6j+ZpcqvYrmdjg/wDhnuy/6GO7/wC/A/8AiqP+Ge7L/oY7v/vwP/iq9nop8qJ5meMf8M92X/Qx3f8A34H/AMVR/wAM92X/AEMd3/34H/xVez0UcqDmZ4x/wz3Zf9DHd/8Afgf/ABVH/DPdl/0Md3/34H/xVez0UcqDmZ4x/wAM92X/AEMd3/34H/xVH/DPdl/0Md3/AN+B/wDFV7PRRyoOZnz34y+DNr4Y8JX+sx63c3D2yqRE8QAbLKvXPvS+Dvgxa+JfCdhrEmt3Nu10jMYlhBC4Yjrn2r0/4tf8ku1z/rnH/wCjUpfhP/yTDQ/+uT/+jGpcqvYrmdji/wDhnuy/6GO7/wC/A/8AiqP+Ge7L/oY7v/vwP/iq9nop8qJ5meMf8M92X/Qx3f8A34H/AMVR/wAM92X/AEMd3/34H/xVez0UcqDmZ4x/wz3Zf9DHd/8Afgf/ABVH/DPdl/0Md3/34H/xVez0UcqDmZ4x/wAM92X/AEMd3/34H/xVH/DPdl/0Md3/AN+B/wDFV7PRRyoOZngHir4KWnh7wtqOrJrlzO1rEZBG0IAbnpnNex/ChPL+Fvh9dxbNtuyfdmP9aofEz/km2vf9ep/mK0vhX/yS/wAPf9eg/maiSSLi7nYUUUVJQUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABXinwh/5GPx3/ANhU/wDocte114p8If8AkY/Hf/YVP/octTPYT2O28Z+F7fxh4YudIncRs+Hhlxny5B0b+h9ia8k0PUviZ8OrU6K/hmXVrKJj5LRRvKFB5+Vkz8p64Izz26V71RWalYi54VH4S8ZfE/xJa6j4vtP7M0i2+7bYKErnJVVJLZOBljj26AV7bdJJHpsyWahZViYQgY4bHH61YopN3Bs8j+D58bnVdV/4Sf8AtX7J5Y2f2hv/ANZu/g3dsZzjjpTPjefFV9FZaPo2mX1zp0ymS5a0geQuwPCNtBwB1x3z7V6/RT5tbhfU8B8L+K/F3hLQ4dL074bXwjTl5GtZ98rnqzHbyf5Diuo0b4jeN7/W7GzvPAd5bW086RyztBMoiQsAXJK44HP4V6tRRzLsO4V478FP+Rl8df8AX5H/AOhz17FXjvwU/wCRl8df9fkf/oc9C2YLY9H8W+G7fxZ4avNHuW2ecuY5cZ8txyrfn1HcZrx7Qrv4l/DWB9HHhyTV9PVyYTDG8oXPJKsmSAeuCO/avfKKFKwrnhLeGPG3xT1+0u/FNmdJ0a2ORAQUOD1CqSW3HABY4A7ele4eT5Fl5NqgQRx7IlHQYHAqaik3cLnj/wAIv+E7/wCEj1T/AISf+1vsXkHH2/fjzd4x5e7jGN/3eOntXf8AjPW9V0DQftuj6PJqt15yp9njVmIU5y2FBPGP1roaKG9QufN3jvV/G/juxtLW58D6narbSGQNHZzNuyMY5Wuu8N+PfG8LaRpE/gO9jtkMNs8728y7UGFLElcDjn0r2Oiq5tNh3CvGfg9/yPnjj/r6/wDaslezV4z8Hv8AkfPHH/X1/wC1ZKS2YLY9P8T+H7bxR4cvNHujtjuEwrgZKMDlW/AgH9K8Z0OT4k/DES6THoD6xpu8tF5MbygE90KcqD1II6+meffaKFKwkzwifw746+KutWcniOyOjaLbtu8oqUOD1wrZYuRxk8D8wfcrW2hs7SG1t0EcMMaxxoOiqBgD8qlopN3Bs8c+FP8Awnx8Yaj/AMJN/av2LyG3fbt3l+bvXHl546bvu8Y/Cus+JvgT/hONAjjtnSPUrRjJbO/Rsj5kJ7A4HPqBXb0U+bW4XPDdK8X/ABQ8NafHo934RuNReBfLiuPIkc4HA3MmVbHHPHue9XPCfgTxJ4i8Zp4w8bqIWhYPb2nGdy/d+UE7VU84zknr3z7NRRzDuFeZ/Bv/AJHz4lf9hNf/AEbcV6ZXmfwb/wCR8+JX/YTX/wBG3FVTHE9iooorQoKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAK8X8YIkn7SfhdHRWU6U2QwyOlzXtFeMeLf+TlvC/8A2Cn/AJXNOO4meh/YrT/n1g/79ij7Faf8+sH/AH7FT0V0EEH2K0/59YP+/Yo+xWn/AD6wf9+xU9FAEH2K0/59YP8Av2KPsVp/z6wf9+xU9FAEH2K0/wCfWD/v2KPsVp/z6wf9+xU9FAEH2K0/59YP+/Yrx/xBBCv7ROgxiKMRm2XKhRg/LL2r2evHPEP/ACcdoH/Xsv8A6DLUyGj1z7Faf8+sH/fsUfYrT/n1g/79ip6KoRB9itP+fWD/AL9ij7Faf8+sH/fsVPRQBB9itP8An1g/79ij7Faf8+sH/fsVPRQBB9itP+fWD/v2KPsVp/z6wf8AfsVPRQBB9itP+fWD/v2K8g8ZQQr8ffCsawxqjW0WVCjB/eTdq9mrxzxp/wAnBeFP+vaL/wBGTVMho9c+xWn/AD6wf9+xR9itP+fWD/v2KnoqhEH2K0/59YP+/Yo+xWn/AD6wf9+xU9FAEH2K0/59YP8Av2KPsVp/z6wf9+xU9FAEH2K0/wCfWD/v2KPsVp/z6wf9+xU9FAEH2K0/59YP+/YrzXXIo4f2gfByxRogNu+QqgdpfSvUa8x8Qf8AJwfg3/r2f+UtRPYcdz2uiiisSwoorB8Ywazc+EtQh8PSGPVmQfZ2DhSDuGeTwOM0Ab1ISFBJOAO5r59j8OfHZ3w2rvGP7zXcWP0zWP4uT4teFdBkvtc8R7bORhBtS5Us5YHgDb6ZP4UAQeE7q/8AG/x4uLqxv7q3spLt7qVreVk3QRnCg4I4ICL/AMCr6ir5N+Hngv4gXOnNr3hSdLKK4LQ+a0oRnCnnGQeMj8x7V2v/AAi3xz/6GBf/AAKX/wCJoA99orwL/hFvjn/0MC/+BS//ABNQv4d+OyOVXVZHA/iW8iwfzxQB9B0VFbiRbeIS/wCsCDd9cc1LQAUUUUAcP8YP+SUa9/1yT/0YlM+H3/JPfD//AF4xf+gin/GD/klGvf8AXJP/AEYlM+H3/JPfD/8A14xf+girpkz2Okorzj4pfEO48JxW2laNGJdavRmP5d3lKTgHb/ExPAHsfoebj8AfFG9tBf3HjSa3vWG4Wou5VUHrg7flB+gIq7kWPa6K8i+G3xB1qbxJP4P8W4/tGIsIZmUK7MvJRscHjkEdQO+RXrtCdwasFFFeW6/H8S/EniW+0/R5o9F0a2k2JdONjTcDkHBY9e2B70N2Elc9Sor5+8SaZ8Svh3bprQ8U3Oo2SMqys8zyhCTgbkkyMHOMj17cV634B8Wp408Kwap5axXAYw3EanhZFxnHsQQfxoTG0Zvxg/5JXrf0h/8ARyVd+Gf/ACTbQf8Ar1H8zVL4wf8AJK9b+kP/AKOSrvwz/wCSbaD/ANeo/maOodDq6K89+KXxBl8HWVvZaYiy6xe58oFdwiXON2O5J4A+vpg8tD4D+KWpWi6hdeMprS8cbxai5kVVPXDBPlB9gDRcEj2uivHvh58QNdi8WTeDPF5DXyFkhnYAPvAztYjhgV5Dd/fIr2GhO4NWCiivPviV8RJPCYttK0mBbrXL7HlRsMiME7Q2B1JPAHt+BbdhJXPQaK8dt/APxJ1iBbvVvHNzp9y4z9nt5Hwmex2Mq5+mR712fgbR/FmjDULfxLrEWpwlkNnKpJcD5t27IB/u8ZPQ0kx2Ivi1/wAku1z/AK5x/wDo1KX4T/8AJMND/wCuT/8AoxqT4tf8ku1z/rnH/wCjUpfhP/yTDQ/+uT/+jGo6h0Ozorgfij8QG8FaXBDYokuq3hIhVxlY1HVyO/UAD39sVyNt4F+KWr2i6jeeMZ7G7kUOtr9okQL3AYJhVPqADRcEj2yivG/AXj3xBYeMn8F+MnElzuKQXDAbg+MgEj7ysOh68j149koTuDVgoorzPxYfiNrnii60jw5s0rSbcIDfyfL5xKhjhiCeCcfKOqnJ7U27CSPTKK8E8ReHfiZ4K099bh8W3WowQfNMvnu+weux8gr6/wAq9L+GvjGTxr4UW+uY0S8gkMFwEGFLAAhgPcEfjmkmNol+Jn/JNte/69T/ADFaXwr/AOSXeHv+vQfzNZvxM/5Jtr3/AF6n+YrS+Ff/ACS7w9/16D+ZqJ7lQ2OwoooqCwooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACvFPhD/yMfjv/sKn/wBDkr2uvnn4eeLtB8OeJPGg1fUorU3Gps0W4Md4DyZIwD6j86mWwnse4UVx/wDwtTwR/wBDDbf98P8A/E0f8LU8Ef8AQw23/fD/APxNZWZFmdhRXH/8LU8Ef9DDbf8AfD//ABNH/C1PBH/Qw23/AHw//wATRZhZnYUVx/8AwtTwR/0MNt/3w/8A8TR/wtTwR/0MNt/3w/8A8TRZhZnYUVx//C1PBH/Qw23/AHw//wATR/wtTwR/0MNt/wB8P/8AE0WYWZ2FeO/BT/kZfHX/AF+R/wDoc9dl/wALU8Ef9DDbf98P/wDE15j8K/GHh/Qtd8XT6nqcVtFeXSPbsysfMUNKSRgejD86pJ2Y1se/UVx//C1PBH/Qw23/AHw//wATR/wtTwR/0MNt/wB8P/8AE1NmKzOworj/APhangj/AKGG2/74f/4mj/hangj/AKGG2/74f/4mizCzOworj/8Ahangj/oYbb/vh/8A4mj/AIWp4I/6GG2/74f/AOJoswszsKK4/wD4Wp4I/wChhtv++H/+Jo/4Wp4I/wChhtv++H/+JoswszsK8Z+D3/I++OP+vr/2rJXbf8LU8Ef9DDbf98P/APE15f8ADLxfoGi+MPFl5qOpRW9veT7rd2ViJB5jnIwPQj86pJ2Y0fQFFcf/AMLU8Ef9DDbf98P/APE0f8LU8Ef9DDbf98P/APE1NmKzOworj/8Ahangj/oYbb/vh/8A4mj/AIWp4I/6GG2/74f/AOJoswszsKK4/wD4Wp4I/wChhtv++H/+Jo/4Wp4I/wChhtv++H/+JoswszsKK4//AIWp4I/6GG2/74f/AOJo/wCFqeCP+hhtv++H/wDiaLMLM7CvM/g3/wAj78Sv+wmv/o24rc/4Wp4I/wChhtv++H/+JrnfgjdwX3jD4h3lrIJLee/jlicdGVpJyD+INXBWKie0UUUVoUFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAIa8Z8W/wDJyvhb/sFP/K5r2Y14z4t/5OV8Lf8AYKf+VzTjuJnpVFFcj4k8dro+sw6FpmlXGsazKnm/ZYGCCNPV3IO38vyyM73sQkddRXF+H/H/APaPiD/hH9a0a40TVmj8yKGaQSLMvP3XAGTgE9Ox54rtKL3AKK5PxP45j0LVLfRtP0y41bWbhPMS0gIUKn952OdvQ9u3bjNXQ/iC954hj0DXdEudE1OZC8CSyCRJQM9HAHPB7dqLoLHbUVyOueJfFOnatNa6b4Kk1K1QLsuhfpEHyoJ+UqSMHI/CsOT4l69Za5pWl6p4Jezk1GcRRE6ishxkAttCdBuz2+tF0Fj0qvHPEP8AycdoH/Xsv/oMtex1454h/wCTjtA/69l/9BlpSGj2OiiuR8SeO10fWYdC0zSrjWNZlTzfssDBBGnq7kHb+X5ZGXewkjrqK4vw/wCP/wC0fEH/AAj+taNcaJqzR+ZFDNIJFmXn7rgDJwCenY88V2lF7gFFRXNzDZ2stzcSLFBCheSRzgKoGST+FcN4N+Ji+MPEtzpKaPLaRR2zXUM8k2TKgZVB2bRjIbPU0XQWO+ork9e8R+J9N1V7bS/BsmqWoVSLlb9IgxI5G0qTx0rn7r4m+INN1PTLLVPA72j6hOsEOdSRyxJAJACc43CjmQWPTK8c8af8nBeFP+vaL/0ZNXsdeOeNP+TgvCn/AF7Rf+jJqUho9joork/E/jmPQtUt9G0/TLjVtZuE8xLSAhQqf3nY529D27duMu9hI6yiuJ0P4gveeIY9A13Q7nRNTmQvAksgkSUDPRwBzwe3au2oTAKKZLLHbwyTTOscUal3djgKAMkk+mK4Pwn8T4/FfiqXR4dIlt7fyXngupJeZkDBQdm0Yz9TRdILHf0VzHifxnF4fvrPS7awn1PV73Jgs4CFJUfxMx4UcHn2PpWZa/EG8ttdstJ8T+GrjRJL9/LtZvtKXETvwApZQMHJA/EdKLoLHdV5j4h/5OD8G/8AXs/8pa9OrzHxD/ycH4N/69n/AJS1M9hx3Pa6KKKxLCiiigDN1rX9K8O2aXer30NnbvIIlklOAWIJA+uAT+FfOvxB8Qz/ABa+IOneG/D7mTT4JDHHKAdrsf8AWSkf3VA49gfWtH49+P8ATtWSLwrpxjuvs1wJ7m5U5VJAGUIvqfmOT26euNX4aaHD4B+GF/48kgjvNSntjLGhbaEhB4XOOCTyT7AduQD2fRtKtdD0az0uyTZbWsSxRjvgDqfc9T7mvB/j7r+vaL4x05dM1zUbGCXT1JhtbqSJSwkf5iFIBJGBn2qSP9piUZ83wojem2/K/wDtM15v8SPH/wDwsLWLTUP7M+wfZ7fyfL8/zd3zFs52rjr0oA+y6K+f/wDhpr/qUf8Aypf/AGqur+Gvxen8f+I7jSpNGjslitGuRItwZCcOi4xtH9/r7UAeq0UUUAFFFFAHD/GD/klGvf8AXJP/AEYlM+H3/JPfD/8A14xf+gin/GD/AJJRr3/XJP8A0YlM+H3/ACT3w/8A9eMX/oIq6ZM9jyqQ/wBt/tNxpKN8VpJ8oP8AD5cG4f8Aj/P417zXgmnsbH9p6dJMDzZZBk/7VuWH9Pzr3uqiRI8C+IS/2T8fdBvIPle4a0lfafvfvDGfzVcV77XgvxP/ANL+OfhmCH5pFW0RgOx89z/Ig171RHcctkFFFV76+tdNsZr29nSC2hQvJI5wFAqiTjPjBqVvp/w11JJivmXWy3iVv4mLA/oAT+FZ3wK06ex+HhlmUqLy8kuIwRjK7VTP5oa4qYaj8bvHAEYktvDOnNjeeDtJ6/7746fwj9fe7W1gsbSG0tYlit4UEccajhVAwB+VStXcp6Kxxvxg/wCSV639If8A0clXfhn/AMk20H/r1H8zVL4wf8kr1v6Q/wDo5Ku/DP8A5JtoP/XqP5mn1F0PMdYI1v8AaYs7WUeZFaPEEB/6Zxeb+jZr3mvBJCbH9qJXkxiSUbSR1322B+pxXvdKI5HgfxUT+y/jP4d1KD5XkFtI2DglllI/LaFFe+V4N8Xz9p+LPhi0i+aYpAMD1acgCveaFuweyCvnuDX9KHx71jWtfu0htdMMqRFwT80eIgqqOSfvHAHv719CV86+DtD03Vfjnr9lrFol5Gk93IiTgkM4l4Yj+Lgng8c0SCJ3L/Hvwilx5awaq6Zx5qwJt+vLg/pXeeH/ABJpPijThfaRdrcQ7trYBVkb0ZTyDUs+h6Tc2TWU2mWb2rDaYjCu3H0xXiXwwiPh/wCNGt6FZu32LE8Wxj2Rspn1IHGfc0XaCyZ6T8Wv+SXa5/1zj/8ARqUvwn/5Jhof/XJ//RjUnxa/5Jdrn/XOP/0alL8J/wDkmGh/9cn/APRjU+ouh5z4sI1v9ozSrCX547R7ddvb5V87v9a95rwTWCbH9py1mkwFnlh25/2oBH/Ove6URyPA/jMn9mfEzw7q0PyylImO04JaOXIP5ED8K98rwb44f6T468NWcRBnKL8v+9LgfqDXvNC3YnsgrP1XXdK0OOOTVdRtrJJSQhnkCbiOuM9a0KxfEXhPQ/FcMEWt2IukgYtGPNdNpIweVINUI4P4ifEnQ7rw3eaHoc/9ralqEZgSO0UuFDcE5A5OOgGTmtj4ReFb3wr4NMWooY7y7nNw8J6xDAUKffC5/HHasrxF8EdAmsZJvDgn0zUYlLwbZ3dGYDgHcSRn1B4z36VU+CXjjUtfivNF1ad7ma0jWWCeQ5YpnBVj3wcYJ559qnrqV00Oz+Jn/JNte/69T/MVpfCv/kl3h7/r0H8zWb8TP+Sba9/16n+YrS+Ff/JLvD3/AF6D+ZqZ7jhsdhRRRUFhRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFfO3gDwZ4f8T+JPGZ1jTluvs2pssWZHTaC8mR8rD0FfRFeK/CH/kY/Hf8A2FT/AOhyVMnoJ7G//wAKh8Cf9ABP/Aib/wCLo/4VD4E/6ACf+BE3/wAXXbUVldkXOJ/4VD4E/wCgAn/gRN/8XR/wqHwJ/wBABP8AwIm/+LrtqKLsLnE/8Kh8Cf8AQAT/AMCJv/i6P+FQ+BP+gAn/AIETf/F121FF2Fzif+FQ+BP+gAn/AIETf/F0f8Kh8Cf9ABP/AAIm/wDi67aii7C5xP8AwqHwJ/0AE/8AAib/AOLrzT4XeCfDviDXPFlvqumrcRWNyiWymV18tS0oI+Vhn7q9fSvoGvHfgp/yMvjr/r8j/wDQ56pN2Y76HWf8Kh8Cf9ABP/Aib/4uj/hUPgT/AKACf+BE3/xddtRU3YrnE/8ACofAn/QAT/wIm/8Ai6P+FQ+BP+gAn/gRN/8AF121FF2Fzif+FQ+BP+gAn/gRN/8AF0f8Kh8Cf9ABP/Aib/4uu2oouwucT/wqHwJ/0AE/8CJv/i6P+FQ+BP8AoAJ/4ETf/F121FF2Fzif+FQ+BP8AoAJ/4ETf/F15j8NfBXh7XfF3iuy1PTlnt7GfZboZXXyx5jjGQwJ4A6+lfQleM/B3/kffHP8A19f+1ZKpN2Y1sdh/wqHwJ/0AE/8AAib/AOLo/wCFQ+BP+gAn/gRN/wDF121FTdiucT/wqHwJ/wBABP8AwIm/+Lo/4VD4E/6ACf8AgRN/8XXbUUXYXOJ/4VD4E/6ACf8AgRN/8XR/wqHwJ/0AE/8AAib/AOLrtqKLsLnE/wDCofAn/QAT/wACJv8A4uj/AIVD4E/6ACf+BE3/AMXXbUUXYXOJ/wCFQ+BP+gAn/gRN/wDF1hfBCzg0/wAXfEKytY/Lt7e/jiiTJO1FknAGTz0Fep15n8G/+R9+JX/YTX/0bcVcHcqJ7FRRRWhQUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAhrxnxb/ycr4W/wCwU/8AK5r2Y14z4t/5OV8Lf9gp/wCVzTjuJnpVeZ/D/wD0n4mePrqUBpo7mKFW7hMuMfki/lXpleSy3/8Awrb4k61qGp21wdC1sJKt3FGXEUozw2OnLP78j3xsyUXfiYPJ8beAbqP5Zv7TEJYd0Z4wR+RP516bXlAvW+Jnj7Q7zTbW4XQNEc3DXc0ZRZpeCoXPXBVf19s9dceMvI+Itp4S/s2VvtFsZ/tYf5VwGONuOny4znqRxQmBzngzFz8X/G9zKA00QhhRj1VMYx/44v5UnxWAi1vwVeR/LPHqyIrjrgsuR9OBVW+vG+HfxP1TWb+2uH0HWYkLXMMZcQyqBw2P+BH/AIEOuDTbjUD8T/GmgnSba4/sHSJvtc95LEUSWQYKquevTH4k9hldLAes15h4VP8AwmfxO1bxQx8zTdJH2HTj1Vn/AInH4En6OPSt74m+IpPD3g24+yljqF8RaWqp97e/BIx3AyR74rR8E+HU8LeEbDSgB5yR752H8Urct+vH0Ap7sEdBXjniH/k47QP+vZf/AEGWvY68c8Q/8nHaB/17L/6DLRIEex15n8P/APSfiZ4+upQGmjuYoVbuEy4x+SL+VemV5LLf/wDCtviTrWoanbXB0LWwkq3cUZcRSjPDY6cs/vyPfAwRd+Jg8nxt4Buo/lmOpiEsO6M8YI/In869NrygXrfEzx9od5ptrcLoGiObhruaMos0vBULnrgqv6+2eu1Dxn9h+IOm+Ff7Mlk+2wGb7WH4TG7jbjkfJyc8ZoT6gY/jGeXxZ4it/A9jIy24C3OszIfuQggrFnsWOP06jNUNCgitfj/rFvBGscMWiIkaKMBVBhAA9gK1b34V6bd6zf6pHrmv2c99L5sy2l2sak/TZnAzxkmuI0vwTEfjLqWkf21rgjtrBLgXQuh57nMfyu+3leemOw9KTvcD3KvMNBP/AAmnxZ1DXSfM0vQVNnZ/3WmOQzD1/i/NfSuj+I3iNvDPgy7uYGP224/0a1A6+Y/GR7gZb8Kn8A+Gx4W8HWOnOoFyV865PrK3J/Lhf+A03uCOlrxzxp/ycF4U/wCvaL/0ZNXsdeOeNP8Ak4Lwp/17Rf8AoyaiQI9jrzPwZi5+L/je5lAaaIQwox6qmMY/8cX8q9Mryi+vG+HfxP1TWb+2uH0HWYkLXMMZcQyqBw2P+BH/AIEOuDQxItfFZRFrfgq8jys8erIisOuCy5H6CvTa8muNQ/4Wf400I6TbXH9g6RN9rnvJYiiSyDBVFz16Y/EnsM9hq/jL+yvHOkeGv7Nlm/tGMv8AaVfAjxu4xjn7vPIwD3oT6jMjxvdT+JdatfAumysgnUT6tOnWG3B+7/vMf5jsazdOtYLL49va20SxQQ6IsccajhVBUACtnUfhdpt/rl9q6a3r1lc3rB5hZ3axqcDAH3M8e571wkPgaI/GGbRf7c10Rppwn+1i7H2g8j5S+37vtjtSd7gdL8TEbQPEOj+M7G7tv7Stl+yiwmJzdoSeEA53DefzHpg5cGuf8LC8e6VZ6zF/YUelSLdQ6ddBhPdS8EclQAox06kdueL3iO4Phn4ux+JNcs7ifRTYeTb3UcRkW0fIyTjp/F/337GqPjPWtO+I02jWHhOK4vL+C9SU6glu8a2qDqSzKO+D/wAB9cUmM9jrzHxD/wAnB+Df+vZ/5S16dXmPiH/k4Pwb/wBez/ylpz2FHc9rooorEsK8r+M03jtdLhg8MwsdPnIiuHswzXO5jgDjoh6ZHPrgdfVKKAPlTxT8KT4L+GS6xqr79Znuoo/LRvkt0IYlcj7zHAyegxgep98+Fv8AyTDw9/16L/M1y/7Qv/JNU/6/4v8A0F66H4b3tpZ/DDw59quYYN1oNvmyBc884zQB21fNH7SX/I4aR/14f+1Gr6I/tvSf+gpZf+BCf4185ftEXdteeLdKe2uIp1FjgmNwwB8xvSgD6coqh/bek/8AQUsv/AhP8aP7b0n/AKCll/4EJ/jQBfopiOsiK6MHRgCrKcgj1FPoAKKKKAOH+MH/ACSjXv8Arkn/AKMSmfD7/knvh/8A68Yv/QRT/jB/ySjXv+uSf+jEpnw+/wCSe+H/APrxi/8AQRV0yZ7Hmvxf0HU9G8Vaf460iFpBAUNztBOx0PDNj+Er8p+nvW1D8e/C7aYJ5ra/S72/NbLGG+b0DZxj34+navVCARgjIPBBrIPhTw6bn7SdA0vz85837HHvz65xmqs+hF11PI/h5pOqeN/iJP481a1a3so2LWqtnDNt2qFz1Cjknufxx6B8TfGN54J8LxalY20E88t0tuBPkouVZskAgn7uOveuyACqFUAAcADtUF7YWepWxtr+0gurdiCYp4xIpI6cEEU7aBcxPAfiOfxZ4OsdZurdIJ594dI87Mq5XK55wcV4j8TPHp8UeKT4fe6ksNAs7kxTsqlmlZSQzFR15Hyj8T7fRlvbQWdvHb2sEcEEY2pHEgVVHoAOAKzLjwl4au7iS4ufD2kzTyMWkkkso2Z2PUklck+9DTaBNXPP9D+Knw68OaTDpmmG7htohwPsxyx7sx7k+tdj4V8faD4xuLiDSJpnkt0DuJIinBOKtf8ACE+FP+hY0X/wAi/+Jq9p2haRo7SNpmlWNk0gAc21ukZYDpnaBmhXB2OW+MH/ACSvW/pD/wCjkq78M/8Akm2g/wDXqP5mqXxg/wCSV639If8A0clXfhn/AMk20H/r1H8zR1DocB8ZfDmpWWu6d430eJpGtNn2jaCfLKNuRyB/D2P0HrWra/Hrww+lrPdW19FdhfmtkjDZb0DZAI9zj6V6rjIwcVkP4V8OyXP2l9A0tp85802cZbP125pWfQLrqeQ+BtN1T4hfEl/HGpWrW+m2z7rZWzhmUYRV9dv3ifX68ej/ABI8WXfgzwo2qWVvDPcGdIVE2dgzk5IBBPT1711qqqIqIoVVGAoGABUN5Y2mo2r219awXVu+N0U8YdGxyMqRg07WQXOf+H/ie48X+D7XV7u3jguHZ0dYgdhKsRlcknH415X4+s9S+H/xSh8bWdq02n3Dh5MfdDFdsiMexI5BPc+1e62tpbWNtHbWlvFb28YwkUSBFUegA4FPkijmjaOVFdGGGRxkEehFFgTszyy8+PfhmPS2ns7a+mvCvy27xhAG/wBpskY+mao/Bzwvqkmrah401uJop7/f5Cuu1m3tuaTHYHoPUZ7YJ9Og8LeHrW4+0W+haXDPnPmx2catn1yBmtalZ31HddDi/i1/yS7XP+ucf/o1KX4T/wDJMND/AOuT/wDoxqT4tf8AJLtc/wCucf8A6NSl+E//ACTDQ/8Ark//AKMan1F0OM+NXhjUV1DTvGWkRPJLYhROEGTHsbckmPQEkH04960LD49+GpNKSa+t72G9CfPBHEHBb/ZbI4+uK9WrJl8K+HZrj7RLoOlyT5z5rWcZb88Zos+g7q2p454RsdT+JnxNHjK/s2t9IsnVoFfOCU/1aKe5DfMT0z9a9Q+Ifii58H+ELjVrO3imuFkSNFmzsBY4ycEE/mK6dESNFSNVVFGFVRgAe1R3dna39s9reW0NzbycPFMgdG78g8Giwr3OZ+HXiu68ZeE49VvbaOC4854nEQIRsY5XJJ7+vUVy158Yz4d8UahpHiXRLiCOK4dba4txnzItx2MVYjORg5B79BXp1pZ2un2yW1lbQ21un3IoYwiL9AOBSXlhZ6hD5N7aQXMX9yaMOPyNGoXR5V4g+O+hx6ZKmhQ3VzfyIViaSLYiMe5ycnHXAHPqKT4HeDL/AEOzvNb1OB7ea8VYoIZF2uIwcliO2TjA9vcV6VZeGtC02bzrHRNOtZR0eC1RD+YArUpJdWF10OU+Jn/JNte/69T/ADFaXwr/AOSXeHv+vQfzNZvxM/5Jtr3/AF6n+YrS+Ff/ACS7w9/16D+ZqZ7lQ2OwoooqCwooooAKKKKACiiigArnfG+k6nrXhG/s9G1C4sdSKb7eaCUxsWU527hyAcY/GuiooA+aPhH8TdXsPGA0TxNqd5c2163kq17K0jQTg4UZYkgE/KR6kHjBr6Xr5o+PfgY6RrSeKbCLbaX77bkIMeXP13f8CAz9QfUV6r8K/HsPivwR9ov7hFv9NXy75nbHAGRKfYgEk+oagBfi745Pgvwi4tJduq32YbXB5Tj5pPwHT3Irk/gNH4o1Zb3xDrWuandaeQbe3hubl5Fd8gs4DE4x0yO5PpXmuuXuofGP4qpb2W8Wsj+TbZBxDbqeZCO2eWPuQPSvqjR9KtNC0i00uwiEdraxiONfYdz6k9Se5NAF+iiigAooooAKKKKACiiigAooooAK8U+EP/Ix+O/+wqf/AEOWva68U+EP/Ix+O/8AsKn/ANDlqZ7Cex6rVDUNc0jSSo1LVLGzLfdFzcJHn8yK5/4leLH8H+Dri+tyv22Zhb22ezsD83vgAn04Fee+BvhHa+JNGj8ReKrq8ubrUB5yRiXHyH7rM3JJI569CKzS6shI9nsdSsNTh86wvba7iH8dvKsi/mCatV86+M/DF18Ite07xB4bvbg2U0mxo5WzhhzsbGNysM47jHrg17/peow6tpNnqNv/AKm6hSZM9gwBAPvzQ1bUGW6KK8n+M/jC/wBMhsfDWjSOl/qfMjRnDiMnaqr6bmyM/wCyfWkldgtT0O68T6BYXBt7zXNNt5gcGOa7jRvyJzWjBPDcwrNBMksTcq8bBgfxFeVaR8BfD0Wkxpq093cX7pmWWKXYqMRyEGOQD3Oc/pXKaM9/8JPirDoL3kk2i6gyABzwUc7VcjoGVhgkdQD7YfKnsOx9CV478FP+Rl8df9fkf/oc9exV478FP+Rl8df9fkf/AKHPQtmC2PYqo6hrelaTj+0tTsrPd0+0zrHn6ZIrE+Ifio+D/B13qcQQ3bEQ2wbp5jdD74ALY/2a808C/CmHxbpQ8TeLbu8uLi/JkjjEuCV7OzdST2A4Ax9AJLdiSPabDVNP1SIy6ffWt3GOr28yyAfiCat187eOfCFx8KNU0/xJ4YvrhbZ5fLZJWztb72wkY3IwU8H0r3rRNUi1zQrHVIBiO7gSYKTyuRkj6g8fhQ1bVA0X6q3+p2GlW4uNRvrazgLBBJcSrGpb0ySBnjp7VaryH9oT/kUdM/6/x/6Lakldgj0H/hNvCn/Qz6L/AOB8X/xVW9P8RaJq05g03WNPvJlXeY7a6SRgvTOFJ4yRz71wGm/BXwbc6XaTyW92XlhR2IuD1Kgmuj8MfDbw54R1N9Q0qCdbhojFukmLgKSCePwFN2DQ66vGfg9/yPnjj/r6/wDaslezV4z8Hv8AkfPHH/X1/wC1ZKFsxrY9mqlqGsaXpKqdR1Kzsw3Q3M6x5/76IrI8eeJ/+ER8IXuqoFa4UCO3RuhkY4GfUDqR6CvK/AnwwTxrYN4p8W3t3cS3zs0UaybSy5xuY4z1HAGAAB9AJLdise22GradqsZk07ULW8QdWt5lkA/ImrdfPHj3wRN8L7ux8TeFr65jh87y3R3yY2PIGQBuQgEEH9c8e6eHdZi8Q+HdP1aFdq3UKybc52nuv4HI/ChrqgaNOiiuS8e+FtT8XafaabZasdOtTMWvGXO6RMcKAMZ57EgfXGKlAa83irw7bXH2efXtLimzjy3vI1b8ic1qRyxzRLLE6yRsMqyHII9iK8v/AOFC+E/sBgE+o/aMf8fBmXIP+7txj2/WuQ+Et3qXhn4mX/g+W6M9pumjZQTsDx5IdQemQD+ftVcqa0HY+ga8z+Df/I+fEr/sJr/6NuK9MrzP4N/8j58Sv+wmv/o24qqY4nsVFFFaFBRRRQAUUUUAFFFFABRXk/if47aT4Z8SXujSaRezyWj7HkR1UMcAnAP1rJ/4aU0X/oAX/wD39SgD26ivEf8AhpTRf+gBf/8Af1KP+GlNF/6AF/8A9/UoA9uorH8L+IbbxX4bsdbtI3jhu0LBJMblIYqRx7g1sUAFFFFABRRRQAUUUUAIa8Z8W/8AJyvhb/sFP/K5r2Y14z4t/wCTlfC3/YKf+VzTjuJnpVFFFdBAUUUUAFFFFABRRRQAV454h/5OO0D/AK9l/wDQZa9jrxzxD/ycdoH/AF7L/wCgy1Mho9joooqhBRRRQAUUUUAFFFFABXjnjT/k4Lwp/wBe0X/oyavY68c8af8AJwXhT/r2i/8ARk1TIaPY6KKKoQUUUUAFFFFABRRRQAV5j4h/5OD8G/8AXs/8pa9OrzHxD/ycH4N/69n/AJS1E9hx3Pa6KKKxLCiiigDyz49aXqmr+BLO10qwu72b+0o2eK1haRtgjk5IUE4zt59cVnab8Lh4x+FnhbT9ZmvdLuNPSUmIw7XBZzwysMjgD869kooA8WT9m7w6FAfWdUZu5XywPy2mnf8ADN3hv/oMat+cf/xFez0UAeMf8M3eG/8AoMat+cf/AMRUcn7NugHHla3qS+u5Y2z+gr2uigCpplium6VZ2COXW2gSFWbqwVQM/pVuiigAooooA4f4wf8AJKNe/wCuSf8AoxKZ8Pv+Se+H/wDrxi/9BFP+MH/JKNe/65J/6MSmfD7/AJJ74f8A+vGL/wBBFXAmex0lFFFaGYUUUUAFFFFABRRRQBw/xg/5JXrf0h/9HJV34Z/8k20H/r1H8zVL4wf8kr1v6Q/+jkq78M/+SbaD/wBeo/maXUfQ6uiiimIKKKKACiiigAooooA4v4tf8ku1z/rnH/6NSl+E/wDyTDQ/+uT/APoxqT4tf8ku1z/rnH/6NSl+E/8AyTDQ/wDrk/8A6Mal1H0OzooopiCiiigAooooAKKKKAOU+Jn/ACTbXv8Ar1P8xWl8K/8Akl3h7/r0H8zWb8TP+Sba9/16n+YrS+Ff/JLvD3/XoP5ms57lx2OwoooqCwooooAKKKKACiiigAooooAy/EOh2fiTQb3R79N1vdRlCe6nsw9wcEfSvjG8bVvCGqa3ocV6Yy2+yu/IfKzIGBx9Dt+uCQepFfVnxQ8bJ4I8ITXUTr/aNzmGyQ/3yOXx6KOfrgd6+e/B3ww1Txt4X1zXleXzoQfsatybqYHc4JPXjjPdm9jQB638AvB9vpPhY+IpDHLe6nkIykHyolONufUkZP0A7V6/Xzf8AfHB07VJPCeoSEW92xe0LH7k3dPowH5j3r6QoAKKKKACiiigAooooAKKKKACiiigArxT4Q/8jH47/wCwqf8A0OWva68U+EP/ACMfjv8A7Cp/9DlqZ7CexjftFXDLZeH7bnZJJPIee6hAP/QzXsWkwLbaNY26AbYreNBgdgoFeRftEWhfStCvcfLFPLET/vqp/wDZK9W8N3qaj4Y0q9jbcs9pE+fqoz+tZv4UT0OH+OsKS/DhnYcxXcTr7Hlf5E1ufCyRpfhloTMckQFfwDsB/Kud+PV7Hb+AYrYkeZc3iKo74UMxP6AfjXUfDezex+HOgwyAhjarJg/7eW/9mp/ZDodTXgvizN/+0do8En3YHttueeg8z+Zr3qvAvHrDRv2gNE1CQ7IpmtZGfPAXcYyfyFKAI99rwP8AaEHka34fuo+JvKkGcf3WUj9Sa98rwX46Eat408OaJCczsmCB2MsgUD6/L+tENwR71XjvwU/5GXx1/wBfkf8A6HPXsVeO/BT/AJGXx1/1+R/+hz0LZh0I/wBoe4ZdD0W252SXLuee6qAP/QjXqfhu3W18L6TbpjbFZwoMD0QCvMP2hbQyeG9IuwDiK7aMn03IT/7JXo/g69XUfBei3aNu8yyiJOc/MEAYfgQR+FD+FB0OW+N0SyfDK8dhzHPCy+x3gfyJq78IJGl+FmiM5yQsy/gJnA/QVmfHO9jtvhzJA5G+6uYo0H0O8/ov61tfCuzex+GWhQvkFoGmGfR3Zx+jUfZDodhXlfx202+1LwppyWNncXTpfBmWCIuQNjckAdK9UopJ2EjxiH4reK9J06Bbr4eaglvBGqGSQSoCAMZyY8DpXY+CfifonjaRrSBZbTUVXcbabB3AdSjDg4/A+1dtXzz4ttYtF/aC0ptIRY5J7m2kljjGBudtrj2yvJ/3jVKzHoz6Grxn4Pf8j544/wCvr/2rJXs1eM/B7/kfPHH/AF9f+1ZKS2YLYn/aEuGTwppduM7ZL3eef7qMP/Zq9E8HQC18E6FAuPk0+AEjufLXJ/OvP/2gbRpfBun3SjIgvgG9gyNz+YA/Gu58BXqah4A0G4R93+gxIxz1ZVCt+qmh/CHQxPjPCsnws1ZmHMbQMvsfOQfyJpvwXdn+F2mBjkI8yj2Hmsf61H8bb2O1+GV9C5Aa6mhhQHuQ4f8Akhq58IbN7L4YaOsgw8qyTY9mkYj9MH8aPsh0O3qlrGpRaNo17qc0ckkVpC8zrGMswUZIFXaKkR4tqX7QunrZv/Zei3T3RHyfaWVUB9TtJJ+nH1FP+DegQXurX/i+91i0v9UuCxMMD5MJc5ZnGBgnoBjGM9e3r93Z2t/bvb3ltFcQuMNHKgZSPcGvnbVLRPAXx2sodCJht554B5AJwElIDp7jqR6celWrPRFI+kK8z+Df/I+fEr/sJr/6NuK9MrzP4N/8j58Sv+wmv/o24p0wiexUUUVoUFFFFABRRRQAUUUUAcZrHwq8Fa9qs+p6logmvLhg0sguZk3HGM4VwO3pVL/hSXw8/wChe/8AJ24/+OVzPi349r4Y8U3+ip4bN0LOTyzM175e44BPy+WcdfWsX/hpr/qUf/Kl/wDaqAPQP+FJfDz/AKF7/wAnbj/45R/wpL4ef9C9/wCTtx/8crz/AP4aa/6lH/ypf/aqP+Gmv+pR/wDKl/8AaqAPc9K0qy0TS7fTNNt1gs7ddkUSknaPqck/U1drD8I+Io/FnhTT9cjt2tlu0LeSzbthDFSM4GRkHnArcoAKKKKACiiigAooooAK8Y8W/wDJyvhb/sFP/K5r2evA/ijr9p4X+O2gazfRzSW9tpXzrAoLncbhRgEgdWHemtwPX6K8r/4X94V/6B+s/wDfmL/45R/wv7wr/wBA/Wf+/MX/AMcrbmRnZnqlFeV/8L+8K/8AQP1n/vzF/wDHKP8Ahf3hX/oH6z/35i/+OUcyCzPVKK8r/wCF/eFf+gfrP/fmL/45R/wv7wr/ANA/Wf8AvzF/8co5kFmeqUV5X/wv7wr/ANA/Wf8AvzF/8co/4X94V/6B+s/9+Yv/AI5RzILM9UrxzxD/AMnHaB/17L/6DLV//hf3hX/oH6z/AN+Yv/jlcDqvxH0e++LOmeKora+FjawiN42RPNJw44G7H8Q70pSQ0j6Soryv/hf3hX/oH6z/AN+Yv/jlH/C/vCv/AED9Z/78xf8AxynzIVmeqUV5X/wv7wr/ANA/Wf8AvzF/8co/4X94V/6B+s/9+Yv/AI5RzILM9Uoryv8A4X94V/6B+s/9+Yv/AI5R/wAL+8K/9A/Wf+/MX/xyjmQWZ6pRXlf/AAv7wr/0D9Z/78xf/HKP+F/eFf8AoH6z/wB+Yv8A45RzILM9Urx3xp/ycF4U/wCvaL/0ZNV7/hf3hX/oH6z/AN+Yv/jlcF4g+I+j6t8UdE8TwW18tlYwpHLHIiCQkM5O0BiOjjuO9JyQ0j6Roryv/hf3hX/oH6z/AN+Yv/jlH/C/vCv/AED9Z/78xf8AxynzIVmeqUV5X/wv7wr/ANA/Wf8AvzF/8co/4X94V/6B+s/9+Yv/AI5RzILM9Uoryv8A4X94V/6B+s/9+Yv/AI5R/wAL+8K/9A/Wf+/MX/xyjmQWZ6pRXlf/AAv7wr/0D9Z/78xf/HKP+F/eFf8AoH6z/wB+Yv8A45RzILM9UrzHxB/ycH4N/wCvZ/5S1D/wv7wr/wBA/Wf+/MX/AMcrBsvG2m+Mvjh4UvtOhu4ooVaBhcIqsWIk6YY8fMKmbTRSR9H0UUVkUFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAcL8Yk3/AAn14biv7uM5HtKhryjw38GbjWvDWm6mviy5txdW6SiFYCRHkZxnzB/KvWfjB/ySjXv+uSf+jEpvw+/5J54f/wCvGL/0EVMm0tBN2PPP+FC3P/Q6Xn/gMf8A45R/woW5/wCh0vP/AAGP/wAcr2eis+eRN2eMf8KFuf8AodLz/wABj/8AHKP+FC3P/Q6Xn/gMf/jlez0Uc8guzxj/AIULc/8AQ6Xn/gMf/jlH/Chbn/odLz/wGP8A8cr2eijnkF2eMf8AChbn/odLz/wGP/xyj/hQtz/0Ol5/4DH/AOOV7PRRzyC7Pnnxt8I5/DPhC/1h/E9xerbhP9HeAqH3Oq9d56Zz07VP4V+Dk+veFtO1VfFVzarcxBxCsBITnpneP5V6P8Yf+SVa39If/RyVc+GX/JNtB/69R/M1XM7XC+hwn/Chbn/odLz/AMBj/wDHKP8AhQtz/wBDpef+Ax/+OV7PRU88guzxj/hQtz/0Ol5/4DH/AOOUf8KFuf8AodLz/wABj/8AHK9noo55BdnjH/Chbn/odLz/AMBj/wDHKP8AhQtz/wBDpef+Ax/+OV7PRRzyC7PGP+FC3P8A0Ol5/wCAx/8AjlH/AAoW5/6HS8/8Bj/8cr2eijnkF2fPfjL4Qz+G/CV/q7eKLi8W2VSYHgKh8uq9d59c9O1L4O+EE/iLwnp+rL4oubRblGYQLAWCYYjrvHp6d69O+Lf/ACS7XP8ArnH/AOjUp3wn/wCSX6H/ANcn/wDRjVXM7XC+hxf/AAoW5/6HS8/8Bj/8co/4ULc/9Dpef+Ax/wDjlez0VPPILs8Y/wCFC3P/AEOl5/4DH/45R/woW5/6HS8/8Bj/APHK9noo55BdnjH/AAoW5/6HS8/8Bj/8co/4ULc/9Dpef+Ax/wDjlez0Uc8guzxj/hQtz/0Ol5/4DH/45R/woW5/6HS8/wDAY/8AxyvZ6KOeQXZ4B4q+Dk+g+FtR1VvFVzdC2iMhhaAgPz0zvP8AKvYvhQmz4W+H1LFv9Gzk+7McVQ+Jv/JNte/69T/MVpfCv/kl/h7/AK9B/M1pFtrUpM7CiiiqGFFFFABRRRQAUUUUAFRySJDE8srhI0UszMcBQOpNSVyfxF0LXPE3g+50fQru1tZ7plSZ7hmUGHncoKgkE8Dp0yKAPnPxbrF/8XPidDZ6buNs0n2axVgcJEDlpCO2eWPsAO1fU2g6JZ+HNCs9IsE2W1rGEXjlj3Y+5OSfc1598KPhRJ4Elu9Q1We1udTmXyozbkskUfU4LAHJOM8dvrXqdAHy18a/CEvhPxlH4g0wNDaX8nno8fHk3AOWA9Mn5h+PpXu/w48ZReN/CFtqWVW8j/c3kY/hlAGSB6HqPrjtV3xp4WtvGXhW80a5IQyruhlIz5Ug+6359fYkV598K/hh4q8BeIp7m81LTZNNuYik0MDyMzMOUbDIACOe/QmgD2KiiigAooooAKKKKACiiigAooooAK8U+EP/ACMfjv8A7Cp/9Dlr2uvFPhD/AMjH47/7Cp/9DlqZ7Cex23jPwvb+MPDFzpE7iNnw8MuM+XIOjf0PsTXkmh6l8TPh1anRX8My6tZRMfJaKN5QoPPysmflPXBGee3SveqKzUraEXPCo/CXjL4n+JLXUfF9p/ZmkW33bbBQlc5KqpJbJwMsce3QCvbbpJI9NmSzULKsTCEDHDY4/WrFFJu4Nnkfwf8A+E3Oqar/AMJP/av2Tyxs/tHf/rN38G7tjPTjpW18Vfh9J410qCfT2RNVss+UHOBKh6pnscjIP16ZyPQqKfNrcLniFj45+KWkWSaZd+Dp725iUIly1tI2ccAuU+Vvrkf1rQ8C+AdfvfF7eNPGZC3ud8FsSCQ2MAkDhQB0XrnrjHPr9FHN2HcK8d+Cn/Iy+Ov+vyP/ANDnr2KvHfgp/wAjL46/6/I//Q56FswWx6P4t8N2/izw1eaPcts85cxy4z5bjlW/PqO4zXj2hXfxL+GsD6OPDkmr6erkwmGN5QueSVZMkA9cEd+1e+UUKVhXPCW8MeNvinr9pd+KbM6To1sciAgocHqFUktuOACxwB29K9w8nyLLybVAgjj2RKOgwOBU1FJu4XPH/hF/wnf/AAkeqf8ACT/2t9i8g4+378ebvGPL3cYxv+7x09q6bx1e+PdM1G1vPCtnBf2AiIuLZ1Unfn73UN09D+Fd1RRfW4XPGJPiP8S7hDb23gKaG5Py+bJazFAfXnA/XH1q34A+G2rp4lfxf4xmEmqMxeKDcGKsRjc5HHA4CjgfgBXrlFPm7DuFeM/B7/kfPHH/AF9f+1ZK9mrxn4Pf8j544/6+v/aslC2YLY9P8T+H7bxR4cvNHujtjuEwrgZKMDlW/AgH9K8Z0OT4k/DES6THoD6xpu8tF5MbygE90KcqD1II6+meffaKFKwkzwifw746+KutWcniOyOjaLbtu8oqUOD1wrZYuRxk8D8wfcrW2hs7SG1t0EcMMaxxoOiqBgD8qlopN3Bs8c+FP/CfHxhqP/CTf2r9h8ht327d5fm71x5eeOm77vGPwrpviFaeOEvLDVfB9xvFujJcWRYYkyQQdrcN3HYjt1rvaKfNrcL6njDfEf4miM2x8Byfa+nmi1mMefX0/wDHqPA/w48QX3jD/hMfGbBbkSedHbkgu0gGFLY4UKMYHXgdMc+z0Uc3YdwrzP4N/wDI+fEr/sJr/wCjbivTK8z+Df8AyPnxK/7Ca/8Ao24qqY4nsVFFFaFBRRRQAUUUUAFFFFAHNal4A8J6vqE1/qGg2VxdTEGSV05YgYyfwFVf+FW+Bv8AoWbD/vg/4119FAHIf8Kt8Df9CzYf98H/ABo/4Vb4G/6Fmw/74P8AjXX0UAVrCwtdLsYbGxt47e1hXZHFGMKo9qs0UUAFFFFABRRRQAUUUUAFeLeMoo5v2kfDEcsayIdKbKuMg8XNe014x4t/5OW8L/8AYKf+VzTjuJnf/wBl6f8A8+Nt/wB+V/wo/svT/wDnxtv+/K/4VborexBU/svT/wDnxtv+/K/4Uf2Xp/8Az423/flf8Kt0UWAqf2Xp/wDz423/AH5X/Cj+y9P/AOfG2/78r/hVuiiwFT+y9P8A+fG2/wC/K/4Uf2Xp/wDz423/AH5X/CrdFFgKn9l6f/z423/flf8ACvIfEFpbL+0PoMC28Qia2XMYQbT8svavaa8c8Q/8nHaB/wBey/8AoMtKQ0esf2Xp/wDz423/AH5X/Cj+y9P/AOfG2/78r/hVuinYRU/svT/+fG2/78r/AIUf2Xp//Pjbf9+V/wAKt0UWAqf2Xp//AD423/flf8KP7L0//nxtv+/K/wCFW6KLAVP7L0//AJ8bb/vyv+FH9l6f/wA+Nt/35X/CrdFFgKn9l6f/AM+Nt/35X/CvIvGNpbJ8e/C0KW8SxNbRlkVAFPzy9RXtFeOeNP8Ak4Lwp/17Rf8AoyalIaPWP7L0/wD58bb/AL8r/hR/Zen/APPjbf8Aflf8Kt0U7CKn9l6f/wA+Nt/35X/Cj+y9P/58bb/vyv8AhVuiiwFT+y9P/wCfG2/78r/hR/Zen/8APjbf9+V/wq3RRYCp/Zen/wDPjbf9+V/wo/svT/8Anxtv+/K/4VboosBU/svT/wDnxtv+/K/4V5xrVvBb/tA+DlghjiU27khFCgnEvpXqVeY+IP8Ak4Pwb/17P/KWpnsOO57XRRRWJYUUVFOkklvKkUpikZCEkAB2HHBweDigCWivn4618dzcyQx2DPsdl3/ZYVVsHGQWxwe3rVjzv2gLgKBDDbhud/8AofH1BJ/lQB7zRXy23jH4r3PjVfCj69s1VpRAVVIQinbnlkTHA7j0rq5Ph78ZL/i58aRQrkA7L+ZDj/gCCgD3dmVFLMwVRySTgCq9pqFlfmQWd5b3BibbJ5MqvsPocHg14PL8AfE2qYOr+MFmI5+cSTc9vvEdq7H4efCa/wDAGtPeweJxdW08ey4tDY7BJj7pDeYcEHvjoSO9AHqNFFFABRRRQBw/xg/5JRr/AP1yT/0YlN+H3/JPPD//AF4Rf+ginfGD/klGv/8AXJP/AEYlN+H3/JPPD/8A14Rf+gionsTLY6SivOPil8Q7jwnFbaVo0Yl1q9GY/l3eUpOAdv8AExOQB7H6Hmo/AHxSvbQX9x40mt71hvFqLuVVB64O35QfoCKhRJse2UV5F8NviDrU3iWfwf4tx/aMRZYZmUK7MvJRscHjkEdQO+RXrtJqwNBRRXBeO/ibZ+Epl0uytn1DXZQPLtUBwuehYjqT2Ucn2yDQlcDvaK+e/BXiXxhd/GexsPEOoXqO5l86xMhWJf3DOo8sHaMfKfXjnmvoShqwNWOH+MH/ACSvW/pD/wCjkq58Mv8Akm2g/wDXqP5mqfxg/wCSV639If8A0clXPhl/yTbQf+vUfzNP7IdDrKK88+KXxBl8HWVvZaWiy6xe58oMu4RLnG7Hck8AfX0weWh8BfFLUrRdQuvGc1peON4tftUihT1w2z5QfYA0KIWPbKK8e+HfxA12LxZN4M8XkNeoWSGdgA28DO0kcMCvIbv75Few0mrA0FFFeRePvH+u3HiyLwZ4NwNQYhZ7jAJVsZKrngALyW/lihK4JHrtFeI3ngP4o6ZZNqNr4yuLy6jUu1qLmVg3qFDfKx9iBXVfCn4hTeM9OuLTUwi6tZY8wou0SoeA2OxzwR05HrgNxHYv/Fv/AJJdrn/XOP8A9GpTvhP/AMkv0P8A65P/AOjGpvxb/wCSXa5/1zj/APRqU74T/wDJL9D/AOuT/wDoxqOgdDs6K4H4o/EBvBWlwQ2KJJqt4SIVcZWNR1cjvyQAPf2xXIW3gX4paxZrqN54ynsbqRQ62v2iRAvcBgmFU+oANCjoJI9torxvwF4+8QWHjJ/BfjJg9zuKQ3Dgbg+MgEj7ysOh68j149kpNWBoKKK8N8f3PiPVPjDa+HNK8Q3umxz26BBDcOiKdrMSVUjJ460JXBK57lRXjX/CrviB/wBFFvv/AAJn/wDiq9C8E6Fq/h7Q3s9a1mXVrlp2kE8rMxVSFAXLEnGQT+NNpdwK3xM/5Jtr3/Xqf5itL4V/8kv8Pf8AXoP5ms74mf8AJNte/wCvU/zFaPwr/wCSX+Hv+vQfzNXDYqOx2FFFFWUFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAV4p8If+Rj8d/8AYVP/AKHLXtdfP3w48T6HoPiTxqNU1S2tPP1Nmi818bwHkyR+YqZbCex7XRXL/wDCx/Bv/Qyaf/39o/4WP4N/6GTT/wDv7WVmRZnUUVy//Cx/Bv8A0Mmn/wDf2j/hY/g3/oZNP/7+0WYWZ1FFcv8A8LH8G/8AQyaf/wB/aP8AhY/g3/oZNP8A+/tFmFmdRRXL/wDCx/Bv/Qyaf/39o/4WP4N/6GTT/wDv7RZhZnUV478FP+Rl8df9fkf/AKHPXdf8LH8G/wDQx6f/AN/a8u+E/inQtH1/xhNqOqW1rHd3SPA0r4EgDTHI9fvD86pJ2Y1se80Vy/8Awsfwb/0Mmn/9/aP+Fj+Df+hk0/8A7+1NmKzOoorl/wDhY/g3/oZNP/7+0f8ACx/Bv/Qyaf8A9/aLMLM6iiuX/wCFj+Df+hk0/wD7+0f8LH8G/wDQyaf/AN/aLMLM6iiuX/4WP4N/6GTT/wDv7R/wsfwb/wBDJp//AH9oswszqK8Z+D3/ACPvjj/r5/8Aasld9/wsfwb/ANDHp/8A39ryv4XeKND0nxl4vutQ1S2toLq43QSSPgSDzJDkevBH51STsxo98orl/wDhY/g3/oZNP/7+0f8ACx/Bv/Qyaf8A9/amzFZnUUVy/wDwsfwb/wBDJp//AH9o/wCFj+Df+hk0/wD7+0WYWZ1FFcv/AMLH8G/9DJp//f2j/hY/g3/oZNP/AO/tFmFmdRRXL/8ACx/Bv/Qyaf8A9/aP+Fj+Df8AoZNP/wC/tFmFmdRXmfwc/wCR9+JX/YTX/wBG3FdJ/wALH8G/9DHp/wD39rlvgncw3njL4iXVtKssE2oJJHIpyGUyTkEexFXBNblRPZ6KKK0KCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAENeM+Lf+TlfC3/YKf+VzXsxrxnxb/wAnK+Fv+wU/8rmnHcTPSqKK5HxJ47XR9Zh0LTNKuNY1mVPN+ywMEEaeruQdv5flkZ3vYhI66iuL8P8Aj/8AtHxB/wAI/rWjXGias0fmRQzSCRZl5+64AycAnp2PPFdpRe4BRXJ+J/HMehapb6Np+mXGrazcJ5iWkBChU/vOxzt6Ht27cZq6H8QXvPEMega7olzompzIXgSWQSJKBno4A54PbtRdBY7aiuR1zxL4p07VprXTfBUmpWqBdl0L9Ig+VBPylSRg5H4VhyfEvXrLXNK0vVPBL2cmoziKInUVkOMgFtoToN2e31ougselV454h/5OO0D/AK9l/wDQZa9jrxzxD/ycdoH/AF7L/wCgy0pDR7HRRXI+JPHa6PrMOhaZpVxrGsyp5v2WBggjT1dyDt/L8sjLvYSR11FcX4f8f/2j4g/4R/WtGuNE1Zo/MihmkEizLz91wBk4BPTseeK7Si9wCiuV8QeMLnS9VGk6T4fvtY1DyhM6xERxIpJA3SHIBODxiqnhj4hJrWvzeH9U0m40fWI1Li3mcOHA5+VsDJxz06d6LoLHa0VgeKvF2n+E7OGS7WWe5uX8u1tLdd0szeij05GT7+pArO07xR4nuNQt4tQ8D3NnaTOE+0LfRymMHuyAAgetFwsdhXjnjT/k4Lwp/wBe0X/oyavY68c8af8AJwXhT/r2i/8ARk1KQ0ex0UUVQgorlfFPjeHw9f2uk2mn3GqazdruhsoCAdvPzMx+6OD2PQ1R0f4hST+IYNC8QaDc6Hf3Kk2wklEscuOwcAc//q9Mq6Cx3FFFcd4s8bXvh/XtM0bTdBbVr2/jkdEFyIcbBk9VOeAT26UN2BHY0VyOieJfFOoavDa6l4Jk020fd5l22oJKI8KSPlCgnJAH45rrqLgFeY+If+Tg/Bv/AF7P/KWvTq8x8Q/8nB+Df+vZ/wCUtTPYcdz2uiiisSwoorz/AOIlr8Qri+0w+CLuO3jVZPtRkMWM8beHBz/F0FAGf42tPirN4qdvCN9Db6S0KY83yCA4B3ffUtXPSWPx4ijaSTXdPVEBZmKW+AB3/wBXT/7N+Pn/AEG7D/vi3/8AjVcZ4+8R/FLw3ZDTPEniC2aPUYnRoII4C7RkYbJVAVBzjOeefQ0AYPgmz8beLvGd3r+gXETazbkzy3cyoFDOCvQqVyRuwMdvavUf7N+Pn/QbsP8Avi3/APjVcz4I8G/FnRNDSfw5PaafbX4W4KTLEZDkcbt6Ejjt7/Wum/s34+f9Buw/74t//jVAAdN+Pf8A0G7A/wDALb/43XcfDmHxtDY33/CbzLLdNMpgKmPATbz/AKsADmuH/s34+f8AQbsP++Lf/wCNVFPpfx6aM/8AE5tGxyFj+zqT+OwUAe50Vz3giDXrbwhYxeJpDJrA8w3DFlbOZGK8rx93b0roaACiiigDh/jB/wAko1//AK5J/wCjEpvw+/5J54f/AOvCL/0EU74wf8ko1/8A65J/6MSm/D7/AJJ54f8A+vCL/wBBFRPYmWx5TIf7c/acjSUb4rST5Qf4fLg3D/x/n8a96rwPT2Nj+09OkmB5ssgyf9qAsP6D8a98qJdBM8C+ISf2T8fdAvYPle4a0lfafvZkMZ/NVxXvteC/E8fa/jn4Zgh+aRVtEI9D57H+RBr3qiWyBhWbH4f0mPXZtbWxi/tOZFR7lss20DAAz93j0xnvWlRUiPBLT/k6Zv8ArrJ/6SGve68EtP8Ak6Zv+usn/pIa97qpdBs4f4wf8kr1v6Q/+jkq58Mv+SbaD/16j+Zqn8YP+SV639If/RyVc+GX/JNtB/69R/M0fZF0PMdYI1v9piztZR5kVo8QQf8AXOLzf0bNe9V4HITY/tRK0mMSSjaT3322B+pxXvlEug2eB/FVP7L+M/h3UoPleQW0jY4JZZSPy2hRXvleDfGA/afiz4YtIvmlKQDA9WnOBXvNOWyB7BXgvwTI1j4g+JNck+eRkZlY9vNk3fyWveq8E+ABNp4k8Q6fJjzBEuR3+RyD+rUo7MFse914H4KT+yP2h9Xsoflime5Xap4Cn94B+GBXvleDeGf9L/aT1WWE7kikuN5HbC7D/wCPcU47MEeifFv/AJJdrn/XOP8A9GpTvhP/AMkv0P8A65P/AOjGpvxb/wCSXa5/1zj/APRqU74T/wDJL9D/AOuT/wDoxqXQOh5z4sI1v9o3SrCX547Rrddvb5V87+te814HrBNj+05azyYCzyw7c/7UAj/nXvlEugM8D+Myf2Z8TfDurQ/LIUiY7Tglo5cg/kQPwr3yvBvjji58d+GrOI5nMa4X/elwP1Br3mh7IHsgrwbxnq9loP7QVhqeoSmK0t4EaRwpYgGNx0HPUiveaydQ8L6Bq16LzUdGsLy5ChBJcW6yHAzgcj3pRdhI5u0+MPge7mWIaz5TNwDNBIi/mVwPxrtre4huoI57eaOaGRdySRsGVh6gjqK5LXPhf4R1qwlt/wCxrSylZSEns4hEyN2OFwD9DXnnwG1W9ttZ1nwxcSM8MCGZFzkI6uEbH1yPy+tOyauh6HpPxM/5Jtr3/Xqf5itH4V/8kv8AD3/XoP5ms74mf8k217/r1P8AMVo/Cv8A5Jf4e/69B/M1cNhx2OwoooqygooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACvnTwF4I8O+KfEnjI6zp32n7NqTLD++kTaC8mR8rDPQda+i68U+EP/Ix+O/8AsKn/ANDkqZbCext/8Kc8Bf8AQB/8nJ//AIuj/hTngL/oA/8Ak5P/APF13VFZcz7kXZwv/CnPAX/QB/8AJyf/AOLo/wCFOeAv+gD/AOTk/wD8XXdUUczC5wv/AApzwF/0Af8Aycn/APi6P+FOeAv+gD/5OT//ABdd1RRzMLs4X/hTngL/AKAP/k5P/wDF0f8ACnPAX/QB/wDJyf8A+LruqKOZhdnC/wDCnPAX/QB/8m5//i682+F/gbw54i1zxXbarp32iKwuUjtl8+RPLUtKCPlYZ4VeuelfQdeO/BT/AJGXx1/1+R/+hz1Sbsx30Oo/4U54C/6AP/k5P/8AF0f8Kc8Bf9AH/wAnJ/8A4uu6oqeZ9xXZwv8AwpzwF/0Af/Jyf/4uj/hTngL/AKAP/k5P/wDF13VFHMwucL/wpzwF/wBAH/ycn/8Ai6P+FOeAv+gD/wCTk/8A8XXdUUczC5wv/CnPAX/QB/8AJyf/AOLo/wCFOeAv+gD/AOTk/wD8XXdUUczC7OF/4U54C/6AP/k5P/8AF15n8NvA/h3X/Fviqx1PTvPtrCfZbJ50i7B5jjGVYE8Adc9K+hq8Z+Dv/I+eOf8Ar6/9qyVSbsxpnWf8Kc8Bf9AH/wAnJ/8A4uj/AIU54C/6AP8A5OT/APxdd1RU8z7iucL/AMKc8Bf9AH/ycn/+Lo/4U54C/wCgD/5OT/8Axdd1RRzMLnC/8Kc8Bf8AQB/8nJ//AIuj/hTngL/oA/8Ak5P/APF13VFHMwuzhf8AhTngL/oA/wDk5P8A/F0f8Kc8Bf8AQB/8nJ//AIuu6oo5mF2cL/wpzwF/0Af/ACcn/wDi6xfgfZW+neLfiDY2kfl21tfRwxJknaiyTgDJ5PA716pXmfwb/wCR9+JX/YTX/wBG3FXBlRPYqKKK0KCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAENeM+Lf+TlfC3/AGCn/lc17Ma8Z8W/8nK+Fv8AsFP/ACuacdxM9KrzP4f/AOk/Ezx9dSgNNHcxQq3cJlxj8kX8q9MryWW//wCFbfEnWtQ1O2uDoWthJVu4oy4ilGeGx05Z/fke+NmSi78TB5PjbwDdR/LN/aYhLDujPGCPyJ/OvTa8oF63xM8faHeaba3C6Bojm4a7mjKLNLwVC564Kr+vtnrrjxl5HxFtPCX9myt9otjP9rD/ACrgMcbcdPlxnPUjihMDnPBmLn4v+N7mUBpohDCjHqqYxj/xxfypPisBFrfgq8j+WePVkRXHXBZcj6cCqt9eN8O/ifqms39tcPoOsxIWuYYy4hlUDhsf8CP/AAIdcGm3GoH4n+NNBOk21x/YOkTfa57yWIoksgwVVc9emPxJ7DK6WA9ZrzDwqf8AhM/idq3ihj5mm6SPsOnHqrP/ABOPwJP0celb3xN8RSeHvBtx9lLHUL4i0tVT729+CRjuBkj3xWj4J8Op4W8I2GlADzkj3zsP4pW5b9ePoBT3YI6CvHPEP/Jx2gf9ey/+gy17HXjniH/k47QP+vZf/QZaJAj2OvM/h/8A6T8TPH11KA00dzFCrdwmXGPyRfyr0yvJZb//AIVt8Sda1DU7a4Oha2ElW7ijLiKUZ4bHTln9+R74GCLvxMHk+NvAN1H8sx1MQlh3RnjBH5E/nXpteUC9b4mePtDvNNtbhdA0RzcNdzRlFml4Khc9cFV/X2z12oeM/sPxB03wr/Zksn22Azfaw/CY3cbccj5OTnjNCfUDqa8q0wr4v+N765YAtpuh2ptTcgfLLKQ4wD3/ANY3PovuMw/FPx4LXU4/CUV2+nRzKrX9/sZikRGdqAckkd/fHqRqeE/HvgCxisPD2hXMiCSRYolNtIC7sQMsdvUnqTSbTdgtoZXiLVJ4fjlbsml3WqS2Wmf6LbW+OHYnLMTwowxGfpW+nxEvtO1mysPFHhe40ZL6QRW9wt0lxGXPQMVAx19/5mszxe0/hD4lWPjF7SefSJrQ2l48KbmhOSQxHp938j7Zz/Eutw/FK+0bRvDltcz2cF6l1d37wtHHEqgjaCe+CePYe+AD2CvHPGn/ACcF4U/69ov/AEZNXsdeOeNP+TgvCn/XtF/6MmpyBHsdFFFUI8z8M4ufjh4unlAaSC2hijJ/hUqmQPypPjABF/wit4ny3EOrxiN+655P6qPyqtrFzJ4A+Kd54jvLa4k0LV7ZUmnhjL+RIoUc/wDfOf8AgXHTFRajqg+KXinQrXRbe4bQ9NuReXd7LEURmXoi56nqPX5vQVHSwz1uvPPGem+IE8f+HvEGjaKdUSxgnR4hcpDyylR8zdPvZ6dq2tX8Zf2V450jw1/Zss39oxl/tKvgR43cYxz93nkYB70eIPH+jeF9R+yatHfQKUDrci2Zomz2DDPP4d6bsxIoaf8AEOVPEFroniTQLnQ7y8O22ZplmilbONodQOckD8R6iu4ryHVdUb4neK/D8Wg2V0dK0y6F1c6jNEUQ4IO1c/THrk9MDNevUIbCvMfEP/Jwfg3/AK9n/lLXp1eY+If+Tg/Bv/Xs/wDKWlPYI7ntdFFFYlhRRXmfxf8AG/iPwZpEMmjabG0VwTG2oOd/kOeg2Y6nqCcjjGDQBtePviLpPgPTTJdMLjUZFJt7JGw8nuf7q+/txmvmbT4PEnxS8ePKtxbvqsoM6m4OI0VcEKBgjaOMDHPfPNeieAPhDqnibUv+En8dtOySsJFtbhj5twexk7qv+z1PsOvOJ4avPEXxy17SdJ1R9HlWe4ZJ4ARtVT90BSMCgDu/+EZ+OQGB4osP++l/+NUv/CNfHP8A6Gmw/wC+l/8AjVJ/wpXxh/0Ui/8A/I3/AMco/wCFK+MP+ikX/wD5G/8AjlAGfrln8afD+iXerXnii0NtaRmSQRlC2B6DyxXafBHxJq/ijwZeXutXrXdzHqDwrIyquEEcZA+UDux/OuB8XfCnxPo3hLU9Ru/Hd5fW9vCXktn83Eo9DmQj9K6n9nH/AJJ5f/8AYVk/9FRUAewUUUUAFFFFAHD/ABg/5JRr/wD1yT/0YlN+H3/JPPD/AP14Rf8AoIp3xg/5JRr/AP1yT/0YlN+H3/JPPD//AF4Rf+gionsTLY81+L+gano3irT/AB3pELSCAobnaCdjoeGbH8JX5T9PetqH49+F20wTzW1+l3t+a2WMN83oGzjHvx9K9UIBGCMg8EGsg+FPDpuftJ0DSvPznzfsce/PrnGai6tqK55H8PNJ1Xxv8Q5/HurWzW9lGxa2Vs4Ztu1QueoUck9z+OPQPib4xvPBHheLUrG3gnnlult1E+Si5VmyQCCfu46967JVCqFUAAcADtUF7YWepWzW1/aQXduxBMU8YkQkdOCCKL3YrmJ4D8Rz+LPBtjrN1bpBPPvDpHnZlXK5XPODj+lUvEnxN8N+FdWOm6nNcLchFciOEsAD05rq7a2gs7eO3tYI4IIxtSOJAqqPQAcAVRv/AA5oWqXP2nUNF068nwF824tUkbA6DJBOKWlw0Pna38a6NH8cj4raSb+yi7tu8s78GAoPl/3jXuvhXx9oXjG4uINIlmeS3QO4kiKcE4q1/wAIT4U/6FjRf/ACL/4mrunaFpGjvI+maVY2TSABzbW6RlgPXaBmqbTG2mcv8YP+SV639If/AEclXPhl/wAk20H/AK9R/M1T+MH/ACSvW/pD/wCjkq58Mv8Akm2g/wDXqP5ml9kXQ4H4zeHNTstd07xvo8TSPabPtG0Z8so25HIH8PY/Qetatr8e/DD6Ws91bX0V4F+e3SMNlvRWyAR7nH0r1XGRg4rIbwr4de5+0voGltPnPmmzjLZ+u3NF1bUdzyDwNpuqfEL4kv441O1a3022fdbK2cMyjCKvrt+8T0z9ePSPiR4su/BnhRtUsreGe4M6QqJslBnJyQCCenr3rrVVURURQqqMBQMACobyxtNRtWtb61gurd8bop4w6NjnkEYNDd2K5z3w+8T3Pi/wfa6vd28cFw7OjrEDsJViMrkk4/GvJfEEOofCj4qyeJIbOSfRtQdyxXoQ5y6Z7MG5APUAe+PfLW0t7G2jtrS3it7eMYSKJAiKPQAcCnTQxXELQzxJLE3DI6hgfwNCeoJnleq/Hrw7FpTyaXb3lxfMpEUUsQRVbsXOen0z/WmfBjwhqFib/wAU61G6X2o5ESyrh9hbczsO244x9PevRrXwxoFlcfaLTQ9Mt5858yK0jVs/UDNatF+iHc4r4t/8ku1z/rnH/wCjUp3wn/5Jfof/AFyf/wBGNTfi3/yS7XP+ucf/AKNSnfCf/kl+h/8AXJ//AEY1HQOhxnxq8Maiuoad4y0iJ5JbEKJwgyY9jbkkx6Akg+nHvjQsPj34al0pZr62vYb0J89vHGHBb/ZbI4+uK9WrIk8K+HZrj7RLoOlyT9fNazjLfmRmjmXULnjvhGx1L4mfE0eMr+0a30iydWgV84JT7iKe5DfMT0z9a9Q+Ifii58H+EJ9Ws4IprhZEjRZs7AWOMkAgn866dESJFSNVVFGAqjAA9qju7O11C1e1vLaG5t5Bh4pkDo31U8Ghu7Fc5n4c+K7rxl4Tj1W9to4LjznicRAhGxjlcknv69q5+7+NWjaT4g1DSNY0y/tJLW4eJZVUOrqGwH7EAjnoevWvRbSztdPtktrK2htrdPuxQxhFX6AcCo77S9O1OMJqFha3aDotxCsg/JgaV1cDy3Xvjxo6WLw+HrW7u9QlG2JpItiIx4BPOSfbHPqKm+C/gjUNAtLzW9YjaK91BQscMn30jzklvQscHHbHvgei2Ph3RNMk8zT9H0+0k/vW9qkZ/MAVpU21sh37HKfEz/km2vf9ep/mK0fhX/yS/wAPf9eg/mazviZ/yTbXv+vU/wAxWj8K/wDkl/h7/r0H8zVw2HHY7CiiirKCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAK8U+EP/Ix+O/8AsKn/ANDlr2uvFPhD/wAjH47/AOwqf/Q5amewnseq0VznjrxVH4O8KXWrFBJMMR28bdHkbpn2HJPsDXkvh34c678SdPXxD4p1+6SK5Ja3hA3Hb03AE4QegA561mlpdkWPfaK+d9VtfEfwU16wuLXVJb/Q7lsGJ+FYD7yFckK2Dww/xFfQNndw39jb3lu++C4iWWNvVWGQfyNJqwNE9FFc1438ZWngnQhqFxBJcSSSeTBCnG9yCeT2HHXn6Gla4HS0V8rfES48aanb2WseJ1a1tbt2FnY5KiMAA52duvVvm/DFfTmjknRLAk5Jto8k/wC6KpxsDVi7XjvwU/5GXx1/1+R/+hz17FXjvwU/5GXx1/1+R/8Aoc9C2Y1sexUVgeM/E0XhHwteaxIgkeIBYYifvyE4UfTPJ9ga8g8OeAtf+KFmfEPifXrmK2uHY28CjOQDjIUnai54AxzjPuRLqJI9+or521rTfEfwW1exvtO1WW+0ad9pif5UbHJRlyQCR0Yc8Hp39/02/g1XTLTULVt1vdQrNGT/AHWAI/nSasDRaooryP8AaCdl8HaaoYhWvxkA8H5HoSuwR65RXidj8AdJu9PtrhtbvVaWJZCBGnGQDXWeCPhTYeCdak1O21K6uZHgaHZIqqMEqc8f7tOy7hoegV4z8Hv+R88cf9fX/tWSvZq8Z+D3/I+eOP8Ar6/9qyULZjWx7NRVe/vYNN066v7litvbRPNKwGSFUEk4+grwPxX4t8YePtE1G90q0l0zwvaRs0kjNsa4A4wSPvf7q8DuelJRbElc+hKK8x+A5J+HbZJOL6X8OFr06hqzBhRRXA/FfxzL4M8PRrYlRqd6xSBmAPlqB8z47kZAHufbFCVwR31FeG6Z8FdR8R6dHqfinxDeDULhfMERHmGLIzhix6+wxj1qlpGreIPhT8QLbw9rGoyX2i3RUI7kldrHAdcklSDkFc+vXg0+Xsx2Pf68z+Df/I+fEr/sJr/6NuK9MrzP4N/8j58Sv+wmv/o24qqY4nsVFFFaFBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFACGvGfFv/Jyvhb/sFP8Ayua9mNeM+Lf+TlfC3/YKf+VzTjuJnpVFFFdBAUUUUAFFFFABRRRQAV454h/5OO0D/r2X/wBBlr2OvHPEP/Jx2gf9ey/+gy1Mho9joooqhBRRRQAUUUUAFFFFABXjnjT/AJOC8Kf9e0X/AKMmr2OvHPGn/JwXhT/r2i/9GTVMho9joooqhBRRRQAUUUUAFFFFABXmPiH/AJOD8G/9ez/ylr06vMfEP/Jwfg3/AK9n/lLUT2HHc9rooorEsKjkjSVdsiK65DYYZGQcg/gQDUlFABXyfe6JoviD43+ILHX9VXTLE3Vw5uGmSMBg3Ay/HNfWFfPMHwZ1XXPilrV34h06eHQbq7up47iG6i3NukJTgEkZB7j8qAE/4VT8K/8AoocH/gytaP8AhVPwr/6KHB/4MrWuw/4Z68Ff89NU/wDAlf8A4mj/AIZ68Ff89NU/8CV/+JoA858T/Dn4d6V4av77S/G0V7fQRF4bcX1u5kb0wvJ/Cu9/Zx/5J5f/APYVk/8ARUVVfEP7P+gQ+H76TQk1GfVFiJto5LlArP2ByAP1FdF8FfC2s+EvBt5Ya5Z/ZLmTUHmVPNSTKGOMA5UkdVP5UAekUUUUAFFFFAHD/GD/AJJRr/8A1yT/ANGJTfh9/wAk88P/APXhF/6CKd8YP+SUa/8A9ck/9GJTfh9/yTzw/wD9eMX/AKCKiexMtjpKKKKyJCiiigAooooAKKKKAOH+MH/JK9b+kP8A6OSrnwy/5JtoP/XqP5mqfxg/5JXrf0h/9HJVz4Zf8k20H/r1H8zVfZDodZRRRUgFFFFABRRRQAUUUUAcV8W/+SXa5/1zj/8ARqU74T/8kv0P/rk//oxqb8W/+SXa5/1zj/8ARqU74T/8kv0P/rk//oxqroPodnRRRUiCiiigAooooAKKKKAOU+Jn/JNte/69T/MVo/Cv/kl/h7/r0H8zWb8TP+Sba9/16n+YrS+Ff/JL/D3/AF6D+ZrWGxUdjsKKKKsoKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigArxT4Q/wDIx+O/+wqf/Q5a9rrxT4Q/8jH47/7Cp/8AQ5amewnsZP7RN2yaZoNmCdss00p+qKoH/oZr1zQ7VbHQNOtEUKsFrFGAOgAUCvIf2ibZnsNAuh92OWaM/VghH/oBr17Qrpb7w/pt2jBlntYpAR3yoNZv4UT0OA+PFsk/w7ErAboLyJ1P1DL/AOzV0Hwvmef4aaE79Rb7B9FYqP0FYHx3uY4fh35Tkb57yJEHuAzfyFdD8Mbd7X4a6DG4+Y2wkHHZiWH6Gn9kOh1lQ3Fna3TQtcW0MzQv5kRkQMY2wRuGehwTyPWpqKgR4n+0T/yDtA/66zfyWvX9G/5Aen/9e0f/AKCK8g/aJ/5B2gf9dZv5LXr+jf8AID0//r2j/wDQRVP4UN7F2vHfgp/yMvjr/r8j/wDQ569irx34Kf8AIy+Ov+vyP/0OehbMFsJ+0NdMnh3R7QE7ZbtpCP8AdTA/9Dr03wtarY+EtHtVAAisoVwPUIM/rXmH7Q9szaDo11ztjunjP1Zc/wDsleneFbpb7wjo10pyJbKF8+5QZ/Wm/hQPY4/442yT/DS5kcDdBcQyLkdCW2/yY1pfCOZ7j4W6I78kJKg+iyuo/QVnfHC5jg+GlzG5w09xDGnud27+SmtL4TWz2nwv0OOQEFo5JB9HkZh+hFL7IdDtK8i/aEB/4RDTDjj7eOf+2b167TZIo5V2yIrrnowzSTsxI8d0749+HrWxtbaXTNU/dRJGzKsZzgAZHzivQvC/jjQPGETtpN4HmjGZLeQbJEHrg9R7jI963bi1t7qAwXEEU0R6xyIGU/ga+etZsIfBHx60tNEXyYLmeAmCM8KsrbHQD0PJA7ZHpVJJj0Z9FV4z8Hv+R88cf9fX/tWSvZq8Z+D3/I+eOP8Ar6/9qyUlswWx7HNDFcwSQTxJLDIpSSORQyspGCCD1BHauV+IsMVv8MdbhhjSKJLMqiIoUKBjAAHQV1tcr8Sv+Sb69/16n+YpLcSOa+Av/JO3/wCv6X/0FK9PrzD4C/8AJO3/AOv6X/0Fa9PoluD3CvBfiyf7S+MPhjS3G6HFshVuhLzkH9AK96rwP4sk6b8ZPDepOdsQW2k3HoCkzZ/TB/GnDccT3yvDf2irZPL8P3QwHzPGeOo+Qj8ufzr3KvDv2iJ1ZPD1ouWlLTSYHp8gH5/0ohuC3PZ9Nma40u0mc/PJAjn6lQa89+Df/I+fEr/sJr/6NuK9D0+BrXTbW3f78UKIfqFArzz4N/8AI+fEr/sJr/6NuKqHUcT2KiiitCgooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigArxjxb/wAnK+Fv+wU/8rmvZ68C+KXiC28L/HXQNZvI5ZYLbSvmSEAsdxuFGMkDqw701uB7BRXk/wDwv/w1/wBAzVv++I//AIuj/hf/AIa/6Bmrf98R/wDxdbcyIsz1iivJ/wDhf/hr/oGat/3xH/8AF0f8L/8ADX/QM1b/AL4j/wDi6OZBZnrFFeT/APC//DX/AEDNW/74j/8Ai6P+F/8Ahr/oGat/3xH/APF0cyCzPWKK8n/4X/4a/wCgZq3/AHxH/wDF0f8AC/8Aw1/0DNW/74j/APi6OZBZnrFeOeIf+TjtA/69l/8AQZat/wDC/wDw1/0DNW/74j/+Lrg9U+I+l33xW0zxXHaXi2VrCI3iZV8wnDjgbsfxDvUykmCTPpSivJ/+F/8Ahr/oGat/3xH/APF0f8L/APDX/QM1b/viP/4uq5kFmesUV5P/AML/APDX/QM1b/viP/4uj/hf/hr/AKBmrf8AfEf/AMXRzILM9Yoryf8A4X/4a/6Bmrf98R//ABdH/C//AA1/0DNW/wC+I/8A4ujmQWZ6xRXk/wDwv/w1/wBAzVv++I//AIuj/hf/AIa/6Bmrf98R/wDxdHMgsz1ivHfGn/JwXhT/AK9ov/Rk1Wv+F/8Ahr/oGat/3xH/APF1wniD4j6Vq3xP0XxPDa3iWdhCkckbqvmMQzngBsfxjvSlJAkz6Toryf8A4X/4a/6Bmrf98R//ABdH/C//AA1/0DNW/wC+I/8A4unzILM9Yoryf/hf/hr/AKBmrf8AfEf/AMXR/wAL/wDDX/QM1b/viP8A+Lo5kFmesUV5P/wv/wANf9AzVv8AviP/AOLo/wCF/wDhr/oGat/3xH/8XRzILM9Yoryf/hf/AIa/6Bmrf98R/wDxdH/C/wDw1/0DNW/74j/+Lo5kFmesV5j4g/5OD8G/9ez/AMpaq/8AC/8Aw1/0DNW/74j/APi6wrPxzp/jD43eFNQsba6iihBtys6qGLEPg8E8fMKmck0NJn0lRRRWRQUUUUAFFFFABRRRQAUUUUAFFFFABRRRQBw/xfi874U6+u4riJGyPaRD/SvMvCfwXsNd8J6XqkmvanC91brIY4yu1c9h7V6j8Wv+SV+IP+vcf+hrTPht/wAk38P/APXmlY1pOMbouCuziv8AhQOm/wDQyav+a/4Uf8KB03/oZNX/ADX/AAr1+iub2s+5fKjyD/hQOm/9DJq/5r/hR/woHTf+hk1f81/wr1+ij2s+4cqPIP8AhQOm/wDQyav+a/4Uf8KB03/oZNX/ADX/AAr1+ij2s+4cqPIP+FA6b/0Mmr/mv+FH/CgdN/6GTV/zX/CvX6KPaz7hyo+ffHnwfsfDHgrUdYi1vUbl7YRkRTFdrbpFXnH+9n8Kl8GfBux8Q+D9N1aXXNSge5jLmKIrtX5iOPyr0L4x/wDJKNc/3Yf/AEclWvhV/wAkw0H/AK4H/wBDatPaS5Li5Vc5H/hQOm/9DJq/5r/hR/woHTf+hk1f81/wr1+is/az7j5UeQf8KB03/oZNX/Nf8KP+FA6b/wBDJq/5r/hXr9FHtZ9w5UeQf8KB03/oZNX/ADX/AAo/4UDpv/Qyav8Amv8AhXr9FHtZ9w5UeQf8KB03/oZNX/Nf8KP+FA6b/wBDJq/5r/hXr9FHtZ9w5UeA+Nfg3Y+HfB2patFrmpXD20YcRSldrfMBz+dM8CfB+x8TeC9O1ibW9Rt3uQ5MUJXauJGXjP8Au5/GvTviv/yS/Xv+uC/+hrUPwe/5JTof+5L/AOjnrT2kuS4uVXscz/woHTf+hk1f81/wo/4UDpv/AEMmr/mv+Fev0Vn7WfcfKjyD/hQOm/8AQyav+a/4Uf8ACgdN/wChk1f81/wr1+ij2s+4cqPIP+FA6b/0Mmr/AJr/AIUf8KB03/oZNX/Nf8K9foo9rPuHKjyD/hQOm/8AQyav+a/4Uf8ACgdN/wChk1f81/wr1+ij2s+4cqPB/FvwXsND8J6nqkeu6lM9rA0ojkK7WI7H2r074RJs+FWgDcT+5Y8+8jGj4k/8k38Qf9eb0/4S/wDJK/D/AP17n/0Nq6aMnKOpnNJM7SiiitiQooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACvFPhD/wAjH47/AOwqf/Q5a9rrxT4Q/wDIx+O/+wqf/Q5amewnsdX8Q/CQ8Z+Ep9NjKrdowmtXboJBng+xBI/HPavKvDXxO1j4e6Yvh7xPoF2wtSUgkzsYL/d5GGHoQenrXv8ARWalpZkXPn68XxJ8avENkG02bTPD1q2TI+cYPVskDc5AwABx+ZPu0qf2do7x2UQH2e3IgiA4+VflUAfQCrdFJu4XPI/g/wCNvE/irVNVg1uTz7eCMMr+Qsflvuxs+UDPGevPFdx438Y23gjRI9TurSa5SS4WAJEQCCVY5JPb5TXSUUXVwPl74nfEiz8d22nRWthPam0d2YysDu3ADjH0r0Pwx8bNMvrvSNDXSLxZZnhtBJvUgE4XP0zzXr1FPmW1h3QV478FP+Rl8df9fkf/AKHPXsVeO/BT/kZfHX/X5H/6HPQtmC2O98e+FV8Y+ErrSgypccS27t0WRemfY8g+xryPwx8R9a+G2n/8I94m0C6aK3YiCTO1lBOdoJGHGc4IP519A0UJ6WYkz591KfxL8atZsbeDS5tN0C3fc0r5I54LbiAGbHAUdM/jXvEFtHpmlR2tnEFitoRHDGB0CrgD9KtUUmwbPH/hF458U+KfEep2mtv51tDAXB8hY/Jk3gBOAOoLdcn5a6Xx14z1/wAJalaSWXh19U0p4iZ5Ig25Hz0yAQBj1H413dFO+uwXPGJP2gIZUMNl4Zu5b08CJpRgN+AJPPbH5VF4G8GeIfEnjb/hOPFsLWpVxLBbOpVmYDC/KeVVRgjPJIHua9soo5rbDuFeM/B7/kfPHH/X1/7Vkr2avGfg9/yPnjj/AK+v/aslC2YLY9ev7tbDTrq8dGdLeF5WVOrBQTge/FeF+KvjbpniDwvqOkxaRdxSXUJjV3dSFPqcV75RSTSEj5u+HXxYsPBfhltKudMubmQ3Dy743UDBAGOfpX0FouqJreh2OqRRPFHdwJMqP1UMM44q/RTbTBu5458KfHfizxN4w1Gw1o+ZaxQM5TyFj+zuHUBcgA9yMHJ49jW58X/Atx4v0OC501A+pWBYpHnHmxnG5R78Aj6Ed69Hopc2t0FzwzSvjffaLp0Wm+IvD12+pQKI9+fLMpHALKwyD64z9O1N0DQfEHxM8eweKvENg9jpNoVaCGRSN4U5VFBwWGeWbGDyPp7rRT5uyHcK8z+Df/I+fEr/ALCa/wDo24r0yvM/g3/yPnxK/wCwmv8A6NuKqmOJ7FRRRWhQUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAV414x/5ON8I/9g9/5T17LXjfjH/k43wj/wBg9/5T1L2HHdHp9FFFcx1BRRRQAUUUUAFFFFABXjPiz/k43wz/ANeqfzlr2avGfFn/ACcb4Z/69U/nLVwInsezUUUVJYUUUUgCiiigAooooAK8Y8ef8l/8If8AXGH/ANGyV7PXjHjz/kv/AIQ/64w/+jZKuBEtj2eiiipKCiiikMKKKKACiiigAryzxb/yXnwR/wBc2/8AZ69Tryzxb/yXrwR/1zb/ANnrSnuZ1PhPaKKKK3MAooooAKz9b1NdF0HUdVaIyrZWstyYwcFwiFsZ7ZxWhWF40iM/gXxDCDgyaZcqCe2YmFAHPfDj4mRfEN9REGlSWS2IjLM8wfcX3YHQf3DXc3E8VrbS3E8ixwxIXkdjgKoGST7Yrwr9miIC18STZ5Z7dcfQSH+te84BGD0oA4bwn8V/DPi/WrnSrGeSK4jb9x9oAT7SoHJTnr14POOfXHdV4L8VfhC9rI/irwfG8FxC3nXFnb/KVI58yLHQjqVH1Hoes+D/AMSbjxvpktjqUEn9p2KDzbhEPlzKeASRwr+o79R3AAPTqKKKACiiigDi/i1/ySvxB/17j/0NaZ8Nv+Sb+H/+vNKf8Wv+SV+IP+vcf+hrTPht/wAk38P/APXmlc+I+FF09zqaK57xh4z0rwTpIvtTdyZCVggjGXlYDOB6D1J/wFfPfjT4h+O9QmtNSklvdD0653NZQ28jRb1GMsSMM/Ucng9u9YwpuRbkkfU1FFFZFhRRXj3xA+IOvXPi6LwV4LwNQYhZ7kAEq2NxVc8ABeS38sVUYuTshN2PYKOteHXngH4qaZZNqNp40uL27jUyNaC6lYN3IUN8rH2IFdV8JviJP41025tNTEa6tZY8woNolQ8B8diDwQOOR64FunpdO5PMXvjH/wAko1z/AHYf/R0dWfhV/wAkw0H/AK9z/wChtVb4x/8AJKNc/wB2H/0dHVn4Vf8AJMNB/wCvc/8AobUf8u/mP7R2FFef/FP4ht4I0mCGxRJdWvSRArjKxqOrkd+SAB7+2K4+18B/FXWLRdRvfGk9hdyKHW1+0yIF7gMEwq+4ANKNO6u3YHI9xpK8Y8AfEDxDp/jR/BPjRxJdbjHBcOBuD4yASPvKw6HryPXj2iplFxdmNO4UnFFeW+KR8S/EXii80vw+yaNo1sVX7bJ8pnJUElWwWPUj5QBxyaIx5gbsep5pOK+fvEmg/E7wFYHXYvF11qVrCR5wM7yeWCcZKSZBXoDj19Oa9V+HHjBvG3hCLU5o0juo5GguVT7vmKAcj2IYHHvVSp2V07iUuhD8V/8Akl+vf9cF/wDQ1qH4O/8AJKdD/wByX/0c9TfFf/kl+vf9cF/9DWofg7/ySnQ/9yX/ANHPT/5d/MPtHc0lcJ8UfiAvgXQ4jbIkuqXhZbZH5VAMbnb1AyMDuT7GuIsvBHxV8QWKapfeMp9OuJlDx2v2iSPAIyAyx4Vfpg4/SlGndXbsJyPc6K8T8D+PvEmieOP+EL8ayedJI/lwXL43ByPk+YY3K3Y9ckfQe2UpRcWUncKTilry/wAWf8LJ17xXd6P4caPSdHtwg/tCQbTMSiscNgk4JI+UdV5NKMeZg3Y9QpK+fvEugfE7wJYnXYfF11qVtCQZgZ3k8sZ6mOTIK9Pz6Y5r0/4aeNv+E48Li9niWK+t5PIuUT7pbAIZfQEHp6gj3qpU7K6dyVLoWfiT/wAk38Qf9eb0/wCEv/JK/D//AF7n/wBDamfEn/km/iD/AK83p/wl/wCSV+H/APr3P/obVvh/hZFTc7SiiiuggKKKKACiiigAooooAKKKKACiiigAooooAKKKKACims6r95gKjNzGOmT9BQBNRUH2pPRqcs8bfxYPvQBLRSA5HFLQAUUUUAFeKfCH/kY/Hf8A2FT/AOhy17XXgfw11/R9F8S+N11TVLOyaXVGMYuJlj3YeTOMnnr+tTLYT2PZqKzNR8RaNo7oup6paWTP90XMoj3fTOM1ftLm3v7WO6tZkmt5V3JJG25XHqCOorLlbIsSUUy5vLWyWNrq4hgWR1iQyuF3OTgKM9ST0FSvgKWJAAGSTVODHyjaK5//AITvwj/0M2k/+Bif40f8J34R/wChm0n/AMDE/wAamzFY6Ciuf/4Tvwj/ANDNpP8A4GJ/jR/wnfhH/oZtJ/8AAxP8aLMLHQV478FP+Rl8df8AX5H/AOhz16F/wnfhL/oZdJ/8DE/xryv4R+ItF0rxB4yl1DVrK1jubqNoGmnVBKN03Kknkcj8xVJOzGtj3SgDNc9/wnfhL/oZtJ/8DE/xqxaeMfDV7dRWtpr+mzXErBY4o7pGZj6AA80kgSNkjFFQ6hqFlpdm93qF1Da2yEBpZnCKMnA5PvWL/wAJ34S/6GXSf/AxP8aHGzBo6Ciuf/4Tvwj/ANDNpP8A4GJ/jR/wnfhH/oZtJ/8AAxP8aVmKx0FFc/8A8J34R/6GbSf/AAMT/Gj/AITvwj/0M2k/+Bif40WYWOgrxn4Pf8j745/6+v8A2rJXov8AwnfhL/oZtJ/8DE/xryn4WeIdG03xp4xuL7VbO2gubjdDJNOqrIPMkOVJPPBH51STsxo93pcE1z3/AAnfhL/oZdJ/8DE/xqa18Z+GLq6itrfxDpcs8rBEjS7QszHgADPJpJaiSNqinkZrnpvG3haCaSGbxFpccsbFHR7pAVIOCCM8GhxaG1Y3qK5//hO/CP8A0M2k/wDgYn+NH/Cd+Ef+hm0n/wADE/xpWYrHQUVz/wDwnfhH/oZtJ/8AAxP8aP8AhO/CP/QzaT/4GJ/jRZhY6CvM/g3/AMj58Sv+wmv/AKNuK6z/AITvwl/0Muk/+Bif41xvwYuoZ/GXxGuoJFlgl1FHSSMhldTJcEEHuCO9XBMqJ7RRTEkWQZU/hSTKXjIHWtCiSiqkMxUhW5Hqe1W6ACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAK8b8Y/8AJxvhH/sHv/KevZK8b8Y/8nG+Ef8AsHv/ACnqXsOO6PT6KK4/xL48XRtah0LS9KudZ1qWPzfssDBBGnq7kHb+X5ZGedK50t2OworivD/xB/tHxD/wj2t6NcaJq7x+ZDDNIJFmXn7rgDPQ9scHniu1oasCdworlPEPjK50vVhpGk+Hr7WNQ8oTOsREcSKSQN0hyATg8Yqn4X+Iqa34gm8ParpFxo2sxqXFtM4cOo5+VsDJxz06dzRysOZHb0Vy3iTxhPo+qR6TpegX2sak8AuDHBhI0QsVBeQ8Lkqe3as/w38RhqviN/Dms6NcaJrG0vHBLIJFkAGflYAZOAT0xweeKfK7BzI7mvGfFn/Jxvhn/r1T+ctezV4z4s/5ON8M/wDXqn85acCZ7I9moorkfFHjqPQtVt9F0/TLjV9auE8xLOAhQqc/M7HO3oex6duMylcpux11FcRofxDa88RR+H9e0O50PVJkLwJLIJI5gM9HAHPB7dvWu3oaa3BO4UVyviXxhcaPqkWkaXoF7rGpSQicxwYSONCWALyEELkqcfT6VR8N/EQ6r4kbw5rOiXOi6xsMkcMsgkWVQM/KwAycAnpjg88U+V2C6O4orjPF3ji98Pa/pmi6ZoDave38ckiILoQ42jJ6qc8Ant0p+h+JvFeo6xBa6n4Il0yzfdvu21BJRHhSR8oUE5IA/HNHK7XC6Owrxjx5/wAl/wDCH/XGH/0bJXs9eMePP+S/+EP+uMP/AKNkpw3Jlsez0UVyfirxzD4d1C10mz0+41XWrtd8NlbkA7efmZj90cHnB6GpSuU3Y6yiuG0f4iST+IoNB8Q6Bc6HqFypNsJZRLHNjsHAHP8A+r0z3NDTQJ3CiuY8S+LptF1CHTNO0K+1jUZovNEVvhURckAu54XJB7dqy/D/AMSDqHiYeHNc0O50TVZFLQxyyiRJRgnhgB2BxxjgjOeKfKxXR3dFcv4p8a2/hy8s9Mt7GfU9Yvcm3sbfAYqM/MxPCrwefY+hNZ1h8QbqLxBaaL4n8Oz6Fc3x22khuUuIpW/u71AAOSBjnkjpmjlY+ZHc15Z4t/5L14I/65t/7PXqdeWeLf8AkvXgj/rm3/s9OnuTU+E9ooooroOcKiuI2ltpY1OGdCoJ7ZFS0UAfP0PwD8UwA+V4yWMt12GUZ/I1X1b4K+K7HRr68m8ZNNFBbySvHul+cKpJHJ7gV9E1keKv+RP1v/rwn/8ARbUAfLvwz8A6z40ttRl0rXjpi2zosiguN5IOD8pHTH613n/CivGH/Q8N/wB9zf8AxVT/ALNH/IM8Rf8AXaD/ANBeva9Tn+y6VeXGSPKgd8g4xhSaAPnT4B3Woaj8Q7r7RqN1cwW9jI48yV2Uneig4J9Ca+idO0nT9Igkg06zgtYpJWldYkChnY5J4714D+zVb7tY1+5x/q7eKPOP7zMev/AK+i6ACiiigAooooA4v4tf8kr8Qf8AXuP/AENaZ8Nv+Sb+H/8ArzSn/Fr/AJJX4g/69x/6GtM+G3/JN/D/AP15pXPiPhRdPc19U8PaTrdzZXGp2MV1JZOZLfzckIxxk7eh6DqD0rxL9o7i+8PDt5U/80r3+vAP2j/+P7w9/wBc5/5pWVF++kXLY+gKKKKyLErwL4Hkaz8Q/Euuy/PIyMwY9vNk3d/92vfa+f8A9nwm08S+ItPkx5oiTI7/ACOQf1atYfBIh7o+ge1fP3ghP7H/AGjNYsYPline6Xap4Cn94B+GBX0B2rwLwx/pn7TGqywnckMlxvI7YXYf/HuKKWzCW6PRPjH/AMko1v8A3Yf/AEdHVn4Vf8kw0H/r3P8A6G1VvjH/AMko1v8A3Yf/AEdHVn4Vf8kw0H/r3P8A6G1L/l38x/aPMvFpGt/tI6Tp8vzx2b267e3yr53/ALNXv1fP2sk2P7UVrPJgLPLBtz/tQCP+dfQNOrtH0FHqfP3xqT+zPih4c1eD5ZSkTHacEtHLkH8iB+FfQNeA/HXF1498M2URzOY1wv8AvS4H6g179RU+GIR3YnFZ2reINH0ERHVtTtbETZ8v7RKE34xnGeuMj860aw/Eng7QPFy2y65p4uxbFjD+9dCu7GfusOuB+VZxtfUpnnvxL+JGi6l4auvDvh+Y6vqWoKIgtohkVFJGTkDk44AGetdJ8JfCt54S8Dx2moLsvLmdrqWLOfLLBVC/XCjPua57xT8EdCGmzXvhk3Gl6lbI0kISd2RyB0JYlgT6g8Z6Gl+B/jnUfElhe6Vq0z3NzYhHiuHOWeM5GGPcgjr1Ofatnbk93Yhb6nUfFf8A5Jfr3/XBf/Q1qH4O/wDJKdD/ANyX/wBHPU3xX/5Jfr3/AFwX/wBDWofg7/ySnQ/9yX/0c9R/y7+ZX2jzr4g/8Tv9oHQNMky8Nu1sjR9sbjI3X1Br36vn/wAWsbD9pTSJ5CAs0trtyOzDy/517/TqbRFHdnz/APHxf7M8ZeHtZh+WcRdQcEmKQMD/AOPda+gO9eBftDD7Vrvhyzi+ado5ML/vMoH6g1773on8EQW7FooqG5uYLO2lubmVIYIlLySO2FVR1JPYVkWct8UNSt9M+G+uSXDKBNbNbxg/xO42jH55/CuQ/Z80+4tvBt9eyoVju7s+VkfeVVAJHtnI/wCAmuX1m91D43eNotJ0rzIfDmntuknIxkdDIQf4jyFX+XOPetM0200fS7bTrGIRWttGI40HYD+Z7k1rL3YcvVkLV3MH4k/8k38Qf9eb0/4S/wDJK/D/AP17n/0NqZ8Sf+Sb+IP+vN6f8Jf+SV+H/wDr3P8A6G1a4f4WRU3O0oooroICiiigAooooAKKKKACiiigAooooAKKKKAEyAOelVZbgnITgetFxLk7AeB1p0MGPmcc9hQBEkTyc449TUotR3Y/gKsEgDJOBURuYx0yfoKAENqnYtUbWrD7rA/WpknRzgHB96c8ipjccZoAqBpIWxyPY1ailEg9GHUUfJMvqPWqhDQye46H1oAv0U1GDoGHenUAFcRdfCLwLe3k93caAjzzyNJI/wBomG5mOSeH9TXb0UAc/qnh7StS0s6RfWaXViECCOYlyABwdxO7P+1nPvWpa2dtBZwxQwrFFGgREXgKoGAB7UyU5lb60hkYqF7DsKAM3U/Begarqdvq19ZPcXlowlt3e5l2xspyCqbto5A7c1fe3ju0e3lUtHKpRwCRlSOeRyOKmjY7HXPG2lthmb6CgDj/APhTPw//AOhdj/8AAmb/AOLo/wCFM/D/AP6F2P8A8CZv/i67yigDg/8AhTPw/wD+hdj/APAmb/4uj/hTPw//AOhdj/8AAmb/AOLrvKKAOD/4Ux8P/wDoXY//AAJm/wDi6QfBf4fLkjw6nPrdTn/2eu9pOlAHn7fB/wCHyMQ/htcdiLmbn/x+pdP+GngzSNSg1DTtCjguoG3xSefK20+uCxFdq+Zlwqjb/eP9KheHy1yWH0oAj2eZlNu7PBBHWuau/hT4K1O7ku73w9bGeQ5YxO8YJ7nCMBn3xXVwsEid/wABUsM3mDB+8KAOJ/4Uz8P/APoXY/8AwJm/+Lo/4Uz8P/8AoXY//Amb/wCLrvKKAOD/AOFM/D//AKF2P/wJm/8Ai6P+FM/D/wD6F2P/AMCZv/i67yigDg/+FMfD/wD6F2P/AMCZv/i6hb4QeAY38r/hHothIY5uJic/XfkD26V6CzBVLHoKoMTI+e5PSgDjZPhB8PU4Hh1GPtczf/F1JYfDLwXpl4l3aaBbpMhDIzu8m0g5BG5jg5713EcCoMsAW/lUU5USqMDA64oAhALHAGfpUgtjs+cqq+hqcvEo2h9v+7TfJWQbhISPegDmNa8E+GNfb/iZ6NaXDA8SbNjn/gS4bHtms+P4OfD6RA3/AAjqf+BM3/xddt9kH9/9KmjQRrtBzQBw3/Cmfh//ANC7H/4Ezf8AxdH/AApn4f8A/Qux/wDgTN/8XXeUUAcH/wAKZ+H/AP0Lsf8A4Ezf/F1ueHvBfh7wkl2ND05bMXQXzsSO+7bnb95jjG49PWugqCWZQCo5JGOKAK0bFXBXr6etaFZykqwI6irscm6MM2BQBWuF2yn0PNWgw2DLAZHrVaeRXYbe3eoetAE0hlib7xI7Gp4ZfMXnqOtEanygrgH2NSBQowAAKAFooooAKKKKACiiigAooooAKKKKACiiigAooooAK8b8Y/8AJxvhH/sHv/KevZK8d8Z+Wv7Q/g9t58w2MgKkcAYmxz7nP5UnsOO6PTa8w+HpF18T/iDdSgNPHcwwq2OQmZBj8kX8q9PryKW//wCFZ/EvW9R1O2uDoOuBJVu4Yy6xSjPDY6cs/vyPfGEeqOiXRl34njyPHHw+uo/lm/tQQlh3RnjBH5E/ma9QryX7a3xO+IOhXmm2twvh/Q3Nw15NGUWaXgqFB64Kr+vtntJPFk6/EKDwtHo1zLHJbfaJL9CSkXDYDDbwDtxnPUgYoaeiEmtWdNXk2mFfGPxzk12wBbTdDtTam5A+SWUhwQD3/wBY3P8Asj1Gdr4gT+JdTuYvDejafqFvZ3GPt+qxwMwSM9UTHUnuffHqR03hvS7PRNLt9L0rSrq2tYxjMke0k92Ynkk9zTUWkJyTZs15PER4x+OsOoaeN+neH7cwzXIHyvKd42g9+X/8dPqK7PxppXirWbVNI0BobKG54u9Qkl+aOPusajksR349jzkUor/wl8NZdL8IrKbe4ughiQRs7SszbNzsB1LDqf5ChRaVwck3Y7KvGfFn/Jxvhn/r1T+ctezV4z4s/wCTjfDP/Xqn85aUBz2PZq8x8F4ufjH45uZQGmiEMKP3VMdP/HF/KvUERnOFGa4JtO0zwH411nxNqutx29jrAQeSbaRtjqByXXI67uCB19qIq6YSaujL+LKiHXPBF5H8s8eroiuOu0suR+gr0+uA13Sm8f6/4X1LR76xvPD+nXJubiWGbc/mDBVSuOOgHXPzHI4FamoeNPsHxD0zwn/Zksn26Azfaw/CY38bccj5OTkYzTadkgTV2zS8Q+IP+EetoZv7I1bU/NfZs02285k4zlhkYHvXm/h7VoPGfxii1e8/4lM+mWzQ2mm3SlbmbIbLEEAYw7cAk8fU12Gv/EOy8La29nrOnX8FnsV4tQjhMkLk9VOBwQfr+FcmZ4Pil8SNAvtDjurex0XM8uoyWzBZyHQiIHjsG6+rcepFCkzY8a6Z4hT4g+HfEOi6IdVSwgnSSIXKQcspUfM3T72eh6Va0/4jSp4gtND8TeHrnQr28O22Z5lnilbONodQOckD8R6itDxD8Q9E8L6m1lqq3sIChvtK27PCT/d3LnkemO4ridW1Rvij4s8OxaBZXR0nTLsXdzqM0JRDgg7Vz1zjHrk9MAmhLugv2Z7DXjHjz/kv/hD/AK4w/wDo2SvZ68Y8ef8AJf8Awh/1xh/9GyUobjnsez15j4YxdfHTxfPKA0kFtDFET/CpVMgfXFeoSqsRQFx8/wB33ryXWLmT4ffFW98SXlrcS6Dq9sqTTwxl/IkUKPm/75z/AMC46YoSeqBvZln4xgRf8IpeJ8txDrEYjfuueT+qr+Ven15DqOqD4q+KtBtdEt7ltC025F5eX0sJRHZeiLnqeo/4F0wK9G1rXf7G1bQ7I2xmGqTPFuViDEFXO4jGCOgPI696bTtYE1e5sV5PcsPGPxxsX08eZY+HYmF1cr93zTu+QHvyQPwb0q78S/F19b6np/g7SGltb3VmRHv9jHyUdtuExyWOD9B6ZyL2max4N+H86eELV51uY3RJGW1kcyysB8zOBgk5HsOnGMUJNK4m03YxvFNy3hD4u2virUbaeXRp7D7K1zFGXFu+e+On/wBkeuKw/id450bxLpejnQmurhrbVIpftn2V0iThht3MB8xODjH8J9K9L8S+PNH8JX0VvrCXsMcsfmLcpbl4upG3I/i46Y6EVxt3fT/FXxJo8OnWN1F4Y024W8nvLiMoLl1+6qA9R1H/AAInjAy13YPyPWa8s8W/8l68Ef8AXNv/AGevU68s8W/8l68Ef9c2/wDZ6VP4h1PhPaKKKK3OcK8m+Kvw18SeNtcsr3RdRs7WGC28p1nnkQltxOQFQ8YNes0UAfOI/Z/8YYG7xJZBscgSzH/2Wqup/AvxXp+k3l7N4itJIreB5XQSS5YKpJHI9q+mKyPFX/In63/14T/+i2oA+VPh58O9Z8c29/LpWqQWS2rIsgldxuLA4+6D6V2jfs++LmBVvElkVIwQZJef/Ha2P2aP+QZ4i/67Qf8AoL17tQB80P8As/eJtOtZ7hfEGnxoiF32NKMgAnstWv2cmuLnxLrM8s0six2ap85JALOD+H3a9w8Z3qad4I127dwnlWExBJx82wgD6k4H415D+zTaEW3iK8I4d4IlPpgOT/6EtAHvdFFFABRRRQBxfxa/5JX4g/69x/6GtM+G3/JN/D//AF5pT/i1/wAkr8Qf9e4/9DWmfDb/AJJv4f8A+vNK58R8KLp7lrxV4y0fwZZwXOsSypHPIY08uMuSQM9q+ffjF430XxpdaRJo8kzi1SVZPNjKYLFcY/I19K6jpGm6vEkWp6daXsaNuRLmBZAp9QGBwazv+EI8J/8AQr6J/wCC+L/4msqc4x16ltNmDo3xe8J69rFrpdjcXRubl9kYe3KgnHrVz4leLrvwV4SOq2NvDPcGdIVWbJQZyckAgnp6jrWxaeE/DlhdR3Vn4f0q2uIzlJYbONHU+xC5FaF5Y2mo2r2t/awXVu+N0U8YdGxyMg5BqW48yaWg9bHO/DzxRc+MPB1rrF3bRwXEjujrEDsJViMrkk4/E15F4hh1D4S/FiXxLDZyT6LqDuWK9Csh3PHnswbkA9QB74+gLW0trG1jtrS3it7eMYSKFAiKPQAcCnzQxXMLRTxJLEwwyOoZT9Qaamk3powaujyfVvj94ci0p5NKtr25v2UiKKWIIqt2LnPT6Z/rTPgp4P1GwOoeKtbjeO+1LIiWVcPsLbmYjtuOMfT3r0m18L+H7G4FxaaFplvPnPmxWkaNn6gZrWoc0laIrdWcL8Y/+SUa5/uw/wDo6OrPwq/5JhoP/Xuf/Q2qt8Y/+SUa5/uw/wDo6OrPwq/5JhoP/Xuf/Q2pf8u/mP7Rw3xu8L6kuoab400eJ5JrAKLgIMmPY25JMdwCSD6ce+NDT/2gPDEulJNf219BehP3lvHEHBbvtbI4+uK9Z4PSsiXwp4cmuftEugaVJPnPmtZxlvz25pqaatJbCs76HjPg+x1P4n/FAeM7+za30eydWt1fOCU/1aKe5DfMT0zx3FepfEXxVc+DvB9xq9nbxT3CyJGizZ2AscZOCCfzFdUiJFGqIqoijAVRgAVFd2drqFq9te20NzbycPFNGHRvqDwaTmm12QJWRy/w38WXfjTwjHq17bR29x5zxOIgQjbccrkk459eoNclL8axoPiO/wBH8U6Hc2vk3DrDPbrnfHuIVirEdRj5gTn0FeqWdla6fapa2VtDbW6fcihjCIv0A4FNvdOsdSh8m/s7e6i/uTxK4/Ig0KUbvTQdmeR+KPjxojaRPa+HoLu5v54zHG8kWxIyeM8nJI6gY5q38DfBV94d0m91bVIHt7jUNixQuMMka5OWHYknp6Aetej2PhvQtMmEthomm2kv9+3tUjP5qBWnTc1blihJa3ZxvxX/AOSX69/1wX/0Nah+Dv8AySnQ/wDcl/8ARz1N8V/+SX69/wBcF/8AQ1qH4O/8kp0P/cl/9HPR/wAu/mP7RyXxy8J6hdNp3izSI5JLnTwEnEYyyoG3I4HopJz9QegNWtK+P/huXSUl1S3vYL9UHmwxRB1Zsc7DnoffH9a9brIn8K+Hbq5NzPoGlSz5z5slnGzfmVzQppq0lsKzvdHi3hy11L4s/FGLxXd2T2+h6eymLfnBCElEB/iO47m7DkemfWviB4muPCPgy91m1ginnhKKiS52ZZguTjB79OK6SONIY1jjRURRhVUYAHsBTLq0t761ktru3iuLeQbXilQOrD0IPBpOabXZAlZHJfDLxjeeN/CjanfWsVvcR3LwMIQQjYCncAST/Fjr1Bryb4weP5tY8RSeFILl7HSLWYR3ku0kyuDySByVXsO5GfTH0HZWFnp1qtrY2sFrbpnbFBGEQZ9AABVC78KeHL+6kur3w/pVzcSHLyzWcbux6ckrk1UZxUr2Bp2PNPDPxO+G3hLRYtL0t7xIk5dzanfK/dmPcn9Og4rtfC3xI8O+MdSl0/SJp3uIoTMyyQlBsBAJz9WH51of8IR4T/6FfRP/AAXxf/E1c07w9omkTNNpmj6fYyuuxntrZI2Zc5wSoGRkdPalJwfqCTMf4k/8k38Qf9eb0/4S/wDJK/D/AP17n/0NqZ8Sf+Sb+IP+vN6f8Jf+SV+H/wDr3P8A6G1bYf4WRU3O0oooroICiiigAooooAKKKKACiiigAooooAKZI2yNj6Cn1XujhVHqaAIoE3yZPQc1cJABJ6CorZcRZ9TTbp8KFHfrQBDJI0re3YVIltkZckewpLZMsXPbpVugCpJb7VLKc47Gomdnxk9K0KziMMR70AXLcYiHvzTblcpu7g1MowoHoKZP/qWoAjtWyrD0NWKq2n3mq1QAUUUUAUJP9c31p86omFUc9SaY/wDr2/3qfcqfMz69KAFjXEEjeootf9YfpTEkIVlJ+Ug/hT7X/WN9KALdFFFABRRRQAVDckiLj15qakYBhgjIoAqNcsQAoC0OoWLLnMjevahjHGfk5b36CoiSxJJyaAAAnpU8BjU53fMR3ohgVkDNk57VN5Ef9wUASUUgAAwOlLQAUUUUAMl5ib6VFbR4G89T0qxTGkRDhiBQBFNOUcqoHHeq4DSNwCSae2xpSxf5T6CpPPjRcIpzQBHIqxrt6sepqS1BAY9jVfOWy3PrU4ugBgR8D3oAtUVW+1/7H61OjrIuVoAdUcsnl4JGQetSUhUMMHoaAKkk7PwOBUNTvbOG+XkUjxiKLnlm/SgAgiD5LdB29afKDLII0xhRzTIpRHG394ngUbzEpAzvbqfSgCN12NtJBPtRGwRgxGcdqb1qSKPfJtbIoAsR3CudpBBNTVBGkW8hR8y+tT0AFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABXOWfiKa817WrJY4vIsbWKaJhnLFmlBzz0/djH1NdC670ZclcjGR1FYFlpOm22o6ndWt7FiWziglQMG8sK0p3sc995Hb7n5AFax1nVtQlt2+xwfZ2lUM65yBnnq1T6jrWoQavJY2dtDLtUN82c9B7ipNMSwsIIbePUreZt/ADrkknpjJqrN/wAjnP8A9cR/IVldpGqSbsW59Sv4/Dlxd3MEUdwjgBByMZUevuals55JbSGbcEeSNWJA4GR6VFrn/IsXf1X/ANDWpNKhMumWuGAxCnB/3RSd3Yasr3Kt5F4ghkXytThaNujNGqnPpjBp91PqNp4XnmnuQ10rDEiDoCwHoKvX1nez2Xk20sSPuB3OCcAelJe6fPe6JJZl41mfbk87cgg/0qlcjQx7LTtWvoY55NYmjjdA/wApPGRnHUVHZ6ajamLhtU+2PDkEHk9wMnJrYl0+/wD7GjsbeaJHCBGc56Ac44qKy0lNIswpdS7H529T/hUyTsXFq5YrxrxWCf2jvDAHU2yfzlr2WvJ9VjWX9pvw0Gxgaezc+oScilT3KnseoatqDWYjs7RQ91LwB/U+1QweHkbEt632mdupkbj6AU3S1F34hvrmTny38pPbHWowZNZ1uVWkdbW2kC7VONzA9/pQSX49PgsrlZYolikH9zjI9D601p/L1WW0bugljPqp6j8DVOTfN4umG9mSKPIUnhSQBj+tS6l8viPTwv3vKdW+mKH1GuhPqmpz2E1pBbWsczzqeGOOmKja/wBbjRZDpUAyenmjI/WrpiiZ0uBbtPcxKdgJHy/TJArOkstW1K6D3Ya1t0ORGkgLN9SD/n9ad3bQmyvqKl3roDS/2TbFWPRXAb6k55qb7fejSru4ubKOJ4gCqhwdw71be2uSo8p3iYHIKkH8weorP1a7EVoYr+1kHmfK8kPK4Pf2Pt+pou7ahZX0LEF+66JLeqFEnk+YFPIzgmuJ1LXviIfFukR6bpkT6NcRo88ogyq5Zs5bORxtrtI7WNrAW6hmhMeznrjFeXeMZvEVt8WvDGnaXfarb6W0ESyrDJJ5OfMcHcAdp4x17Yog+g5rqelNN4nbGILVceg6/mantbnXPtcSXcNqkJPzFc5x7c0tvb3Gnqbi91Ke44+VMEAfXHX6Vm2Z1a+1BrmWWRLYNlVaPbuHoB2HvTbsJK5dsryS61W+gmCKkMmFK55GT1/Kpo9VkuNca0gGbeOM+Y4H3W7f59/akhs4oLiaWNSJJiC/PU/5NF+YND0uaeKNVklbnaOrGpi2OSRDp2pzywXdxd3EDCBmVVCleR3NFhql/e2d5PjAJJtsJluO2B1//XUc1zpFjGVuIZv9IG5y0YO72JHGataZq2mXNwltaeYGCnapXAAFUriaVijBdazewxy+bZGJucYYEeo6da1KyY9d0mJWji85PnPDIAPwxWtWctzSNrBXlni3/kvXgj/rm3/s9ep15Z4t/wCS9eCP+ubf+z06e4qnwntFFFFdBzhRRRQAVgeN5vs3gPxDMCAyabcEbumfLbH61v1R1fS7bXNIu9LvN5trqMxShG2kqeozQB4p+zRIpsvEkQ+8slux+hEmP5Gvcru2S8s57WRnVJo2jZo2KsARjII5B9DXPeEPAOheB/tn9ixTp9s2eb5spfOzdjGen3jXUUAfMUnwg+JutSyWmoX7/Y1kOx7/AFAyKwB4bapYjj1Ga9u+HXgaHwF4a/s1bj7TcSyma4m27QXIAwo7AACuvooAKKKKACiiigDi/i1/ySvxB/17j/0NaZ8Nv+Sb+H/+vNKf8Wv+SV+IP+vcf+hrTPht/wAk38P/APXmlYYj4UXT3OqooorkNgooooAKKKKACiiigDhfjH/ySjW/92H/ANHR1Z+FX/JMNB/69z/6G1VvjH/ySjW/92H/ANHR1Z+FX/JMNB/69z/6G1af8u/mT9o7GiiisygooooAKKKKACiiigDjPiv/AMkv17/rgv8A6GtQ/B3/AJJTof8AuS/+jnqb4r/8kv17/rgv/oa1D8Hf+SU6H/uS/wDo560/5d/Mj7R3NFFFZlhRRRQAUUUUAFFFFAHK/En/AJJv4g/683p/wl/5JX4f/wCvc/8AobUz4k/8k38Qf9eb0/4S/wDJK/D/AP17n/0Nq68P8LMam52lFFFbkBRRRQAUUUUAFFFFABRRRQAUUUUAFVbr76/SrVVrsfdP4UASw/6pfpVe5OZfwqe3OYgPTiorpeQ34UASW4xCPepqrWzjGw9c8VZ6UANZtqknsKpRjdKv15qSebd8qnjufWkthmXPoKALlV7l8KF9etSySCNcnr6VUVWnkyfxPpQBPbLtjJ9TU9IAAMDoKWgAooqOVtsTGgConzTD3ap55Qo2j7x/SmWy5kLelDxrE4YglDQAkUWUZyOMHFFr/rT9Ks5DRnaRjFVbc/vloAu0UUUAFFFFADW3FflOD71XZJ3OD0+vFWqilmCDA5b0oAqyJ5ZC5ye9OeEpGHJ57inwRlm8x/wz3qW5/wBSfrQBWSR4wD/CexqwlwjdeD6GkhUPBg8jNQSxGM+q+tAF6iqCSunQ8elTLdD+JfyoAs0UgYMMjoaWgBjluidfU9qhNsW5Z+T7VKrAM4JAOe9NknVBgHJ9qAI2gSNcu59sVCqGR8KP/rUOzvlz0/lUiTCOMBV57k0AWBEirjaDjuRULJC78Pg+naoi0kpxyfYU1lKnDDBoAsG19G/MU6GFo2JLDB7Ci2cspB7d6noAKKKKAGPIqfeP4VSdzI2T+FWLhC4UqM461E0JSIs3XsKAFt49zbj0H61LJBvbcDg0Wv8Aqj/vVJJvC5QAn0NADI4AhyfmP8qglYLPuQ80rGd+CGHsBSG3YIWPUdqAFgVjLu7DqauVXtnBUoeo6VPnnFAC0UUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAMkRZI2RhlWBB5xxXP6uNJ0OzSBj9mGozLahgSxJwzdz2UNXQkhQSTgAck14F8VfFckXxK0GTyrm40mwgaQpAuSzvvVmHboFxn39aT2BHrkOhadZ30CiNmkDCSN2Y84P5ccU2a3mHi2SUxP5bxAK2OCcCvM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K1zf6wVAVTi1fwW/2k/FX8rXN/rBUBXnSf9i2/wAXyJ70b5f7T/h+ZYSAAKmLSAAAA4F5RbegDI09PNuOJuoQfL3mZd2w19lvVBg3Bl40CysvZAiUCXdKZB0V+pGbcZ02TaJaVPGXI0fyVO3OZEfXY9+g+0qVWtPdpxcnx4JZfDi+C7Ejpq1qdGG9UkkuHFvC4vC5+k2MA9eLLjzo7cqJJQ606gltutKJSVpMtyMjLvIy6kZD2DHzijtTTWUfKLoh+Z0pX8p1T4++Pc1Aaj5mAaC9dNSxPV59OZkIZTPbnRkNKWsty2STqnSSZ7lupBdS7tjIz9TRF8zpS+n/ALZVL48+NZcResVa8q1YunW3FEciv1ZL8nZXsU8xNN8xF128txR/Ue4L7/aqllsfRq0pNTVOCjhJ5bwksNekpBW1K82vrUasU4Oc3LLawk228prqRIHDuQJmU8a0jIU+2l0g6tGOQ3AXI7VSGzUfIZr5U+ySRK226b7de88lHq0SkQrfo0Sg01lLceFGbYjoLoRIQkkpIveIh7QlttGaoRjUeZJLL5cccXhdrIpcyjKvJ01uxbeF2LPBcexAAAds/sPuOmH213lrHgt/tJ2Kf5Wub8v1AWEH3GK9/Bb/AGk7FP8AK1z/AOsFQFhB9xjyrW+9kenaX2IgAAcDsAAAAAAADxqJW/Xzd/ugSvJ5iLboP3uPYj+EY1lPKFnYesOoZKv+pqh0elNpcnykR1um0g1JTzciCNR9VF3EZ7eYx01KsKUHOUkkk22+CSXNt+g+06c6tRQgm5NpJLi23wSS7WZKSty27uncPwlILyd+uwx3HWTbAyzbTN441u6n1umyD2RMp0hLid/OkzSfkqLzpPqR9DIjGRILYufzbdw+06tOtBTg00+Ka4p9zFSnUpTcJpprg0+DT9KKCOLR7fLkT7D9v/0hgwzni0e3y5F+w/b/APSGDDzZ0n/mufqx8Eep+i38oU/Wl4s0PxB2bZt3T3X77qFWq8appZZjUpUKvymG+3W4RF8hQ6TSj5TUajNBmZF3+SW3Y6BMfTLC0zUJ+ruuOT66lVVmOOLNSjN4i5NzPc+jSUENU8SGqSsnZKx1pioKlLfqtWRMnoRuXKhSuxQZ7ehPbK7uhFuNx5l1J2pgKnpsezLHqt1Vum01Cyt23mFrOFFQkiS5IWlKiYRyl0MyMzLry7dS7p2upVtkrTT6Kc6laTqYz9mEcKPF8k3x4tI+Qu7CntXdX9VqNOhGNPl9qcvrPguLaWFwTZtoBq/SnqdoWqawZN40u3XqRIhTTjTqe9KJ4m17EpKkrJKedJpPvNKT3Iy26bntAQG+sbvTbuVtcR3ZxeGuHD4ZT70ydWN9a6jawubeW9GSynx4rufFdzN7+Dxe295t+wtTPj7Iu8+f+AUh+Dxe295t+wtTPj7Iu8+f+Aer9lvy3aezj4I8g7Yfmi79pLxP0AASEjgAAAHj3LvMvN3j8I9vfIupDHcn5Ps7DthVDJd/VJUOjUptLlQlIjrdNpBqSjm5EEaj2NRdxGe3mMeTHeTMf5Ztli8cbXfT61TZPyqZTpSXEb+dJmk/JUXnSexkfQyIxju4oKt5LeW/jO7lZx2454ydioV3R8tuvdzjOHjPPGeWePIyEv8AcKBuLV7fPkX7D9A/pC/kv9woG4tXt8+RfsP0D+kIztv+VLv1fmiXdH/5vtfWfgzBgAB5RPXQAAAAb28Hj9t8zZ9hamfH2hokb38Hi9t8zZ9hamfH2hZ3RP8AmSXs34xKt6XPyxH2kfBl3pdxABdxAPRx5lAAAA8aiVv183f7oEryeYi26D97j2I/hGNZTyhZ2HrDqGSr/qaodHpTaXJ8pEdbptINSU83IgjUfVRdxGe3mMdNSrClBzlJJJNtvgklzbfoPtOnOrUUIJuTaSS4tt8Eku1mSkrctu7p3D8JSC8nfrsMdx1k2wMs20zeONbup9bpsg9kTKdIS4nfzpM0n5Ki86T6kfQyIxkSC2Ln823cPtOrTrQU4NNPimuKfcxUp1KU3Caaa4NPg0/Sigji0e3y5E+w/b/9IYMM54tHt8mRPsP2/wD0hgw82dJ/5rn6sfBHqbot/KFP1peLAAArssUAAADe/g8XtvebfsLUz4+yLvPn/gFIfg8XtvebfsLUz4+yLvPn/gHrvZX8t2ns4+CPG+2H5ou/aS8T9AAEhI2AAAB49y7zLzd4/CPb3yLqQx3J+T7Ow7YVQyXf1SVDo1KbS5UJSI63TaQako5uRBGo9jUXcRnt5jHkx3kzH+WbZYvHG130+tU2T8qmU6UlxG/nSZpPyVF50nsZH0MiMY7uKCreS3lv4zu5WcduOeMnYqFd0fLbr3c4zh4zzxnlnjyMhL/cKBuLV7fPkX7D9A/pC/kv9woG4tXt8+RfsP0D+kIztv8AlS79X5ol3R/+b7X1n4MwYAAeUT10AAAAG9vB4/bfM2fYWpnx9oaJG9/B4vbfM2fYWpnx9oWd0T/mSXs34xKt6XPyxH2kfBl3pdxABdxAPRx5lAAAA8aiVv183f7oEryeYi26D97j2I/hGNZTyhZ2HrDqGSr/AKmqHR6U2lyfKRHW6bSDUlPNyII1H1UXcRnt5jHTUqwpQc5SSSTbb4JJc236D7Tpzq1FCCbk2kkuLbfBJLtZkpK3Lbu6dw/CUgvJ367DHcdZNsDLNtM3jjW7qfW6bIPZEynSEuJ386TNJ+SovOk+pH0MiMZEgti5/Nt3D7Tq060FODTT4prin3MVKdSlNwmmmuDT4NP0ooI4tHt8uRPsP2//AEhgwzni0e3yZE+w/b/9IYMPNnSf+a5+rHwR6m6LfyhT9aXiwAAK7LFAAAA3v4PF7b3m37C1M+Psi7z5/wCAUh+Dxe295t+wtTPj7Iu8+f8AgHrvZX8t2ns4+CPG+2H5ou/aS8T9AAEhI2B87XhlXEhK78i2vwz8cV/mgWv2NyZI8Xc6OVF1o/EIS9tj+RR3FSFJPdKjlMH0U30+iURpydwfuGJmjIdYyvlnRJYNw3HX5y5tZrdWo5PSJj6z3U4tZnuZ/wAxFsRbEWwA+JkfR54G/wASA8lYSuThwZIr/PWbC7SvWCT6/Kfoz7xeNRk79/YSXCcIu80zNi6N9KcdBmIcZZE4y2OsH3tZNOqloVPOzFJqFvTGSVFkQTqRtnHUjuNBo8nb0D6y8F8K3h16Y8mQcyafdHlkWhdNMQ8iBXaFSSYkMpdbU04klEfcpC1JMj6GRgCQYAAAAAxRWZ8Qt5MXhZ7K9uIvFMJuYq1V1thNS8WWakof8WNfam2pSVJJZJ5TNCiI90mRAZWAAAAAAAAAAAAAAAAAA4GnruXm84+UjRB8znS/5Uqfx58fVurpsfpHyf6N6pEoml6NWZ6zQxDl1Z99XoQmZJUo/uEJ70dTUNaqSfLycvGJBtv4OposIrnvx8JGqc6VGmZe17W/ZtVno9QrGhePVZxzYmmTbT4w4pZmexF0ZSZn7w2Bkiy7n1EWRV7yyPelYtGyWIL0imUamqS2/KYQg1FJlqUk/JURcyWCItk7bmSj6aV0bWXcWozNN35RuKMTdvzKl29XJSf+OLN3tW4n1HMTa3PSTaUn0Ue+6OItko7F09yLbp7vLNuWUintJQex9iXlumRejlSST/7QSu1kq+l3eoXGdycpSS4rexwinjqXDCz1keuk6Gq2mn2+PKQjFZ4Pdzxk1nhl8cvHJI6Dhd1a4Z+GqxCqMt96nxK4bdMN5W5J3bQpaElufKW5krYum5n6RJoa80p4ubxHge3rSVG7OWqGUupek5Dpc69/e3JPvIIbDEw0C3qWmkUadR/Wws+jPHHuzgh2v3NO71itVpr6rk8enHDPvxkCXvBD4pGEtEXDNxzp5yVYt1VOrU71SnvTaHHjLjKbnVGTNaSRuvoVuluQhKt07Eoj2My2M4hCXvBD4W+EtbvDNxzqGyVfV1UyrVH1SgPQqHIjIjJbg1GTCaUROsLVupuOhSt1bGoz2Ii2Io1tn9CeUofSe9uYljd7fq9hv9kPpnyFb6OxvZjnPZ9bt9JLL9v/ANK30J8g/eMH9LH5+3/6VvoT5A+8YP6WP39oA0rfRYyD9/Qf0Qfn7QBpW+ixkD7+g/oghP8AR7/efqSz/wBef9H6D9v/ANK30J8gfeMH9LD9v/0rfQnyB94wf0sP2gDSt9FjIH39B/RA/aANK30WMgff0H9ED+j3+8/Uf+vP+j9D9Lj/AOlfb+9PkD7xg/pYiDxSde+Ldcs6ypGM7Ur9LTbLVQROKussINw3zjmnk7J1zfbsVb77d5bb9dpfFwANK+399jIH39B/RBEHik6CMW6Gp1lR8Z3XX6om5mqgucddeYWbZsHHJPJ2TTe2/bK3337i226773Zr9zvpen+x7/lOOM8uXH9Mmm1/97fomf7Zu+T4ZxjPNY5ek15pe4hGp/SbIZh47vpcyhoXu5bFb5pMBRb7mSEmolMH7rRpMz79+4WU6VeM1ppzv4vbWUXv1AXC7snsqvIJVPfX3fI5WxEjf0Okj0EajFa2l7h76n9WUhmZjuxVw6Gtezlz1vmjQElvsZoUaTU+fuNEoyPv27xZTpV4MumnBHi9y5RZ/V/cLWyu1q8ck09hff8AI4u5kvb0umv0kSTHPbL90N2XlPvv+jGc/wDV1fHicdkv3qzHyf3P/XnGPR1/DgUH6JGXGNPFNaebNKk1WpkojTsZGU9/cjIbWkPsxmFyZDiUNtoNS1n3ERFuZn7xDVOiV5x/TzTXXXDUpVVqRqM1bmZnOf3MzHn1mZFLGWnO46w05/dM2L6nQy9Lj3kb/Ag1K+ATHTbqFnsxSrv7Maaf/wDymRjUrad3tPVoR5yqtfGWDQemG9GK5mHIeqOqU2RUn5E71MtWA2RE5NfeUfZst7nsSiabRufclJqUZ7EY9zXDiS5WcPHlzL2Vqg7cXqgwimUGnrSmmRVKPc2W0GXMpaUEozdMyMzR1LqW2UcOzDFWpWOKdkq8meXte3XbsJSPlaXTInJSv8dxKEoSfmbR09me/Ra5pL+adRFiaaaXIUpon0yqmltfsO1PqZ7dxoZQtRe44IlK2mtl/KVk96o/qx4rM5vm8c3x4ehEwjc03tR5OjhRpr60sJ4jBfZWeS4cWutkgNNtQuGq4FtKp3W+t2e/QmFvuvq5luboLlUo9z3M07GZn1M+8ZuPDTqfDpNPYpVOjpajxWUtR2kdyEJIkpSXuERbDzCxLanKjZRpSeXFJZ7cLGSuLmoq97OqlhSbeOzLzgl5wQOKPhTRFwy8caesl2NddSq9OKpz3plDjxlxjROqMma0kjdfQrmS3IQlW6diUR7GZbGcs/XAGlj6FOQfvGD+liJnBA4XGE9bvDLxzqGyXfN102rVEqnAdh0ORGRGJEGoyYTSiJ1hauZTcdClbq2NRnsRFsRSz9b/AOlj6K2Qfv6D+iCll+4eP/N8pv8AXz59f6lu1P33335Pc3c8OXLq/Q/P2/8A0rfQnyB94wf0sP2//St9CfIH3jB/Sw/aANK30WMgff0H9ED9oA0rfRYyB9/Qf0Qff6Pf7z9Tr/8AXn/R+g/b/wDSt9CfIH3jB/Sw/b/9K30J8gfeMH9LD9oA0rfRYyB9/Qf0QP2gDSt9FjIH39B/RA/o9/vP1H/rz/o/QiHxSNe2LNck2ypGMrUuCmJtlmoInFXWWEG4b5xzT2fZOub7dirfm27y2367a70v8QjVBpNksw8d30uZQ0K3ctmuc0mCot9zJCTUSmDPzm0aTM/Zb9w2JxSNBOLNDc2yo+MrruCppuZmoLnHXXmFm2bBxyT2fZNN7b9srfm37i2267670v8AD31QaspLMzHdirh0NatnLmrnNGgpLfYzQo0mp8y85NEoyP2W3eLDsv3a/dunvY/Z+ON/nzeffnl1kEvP3i+n57ufL8M7ncscurHuLKdKvGa0053KNbOUHf1AXC5sjsqtIJVPfX3fI5WxEjf0OkjbuI1GKDtEba2dPFMadbNKk1WpkojLYyMp8jcjIX46VeDLppwQUa5soNfq/uFvZfa1aOSaewvv+RxdzJe3pdNe/eRJMUHaI3FvaeKY664alKqtTNRme5mZz5G5mYjOyn0L+9FT6M3tzced7lzjy68d5J9pfpn92IfSO7v78cY58pc+rPcbaEUdes93J+aseacYElXZy5iZdUbbL2CFr5CUfX51tLquvcXUSuEGrNptw6pdcNzV+iPKZo0YnIk+pNlsbUFJEwaGz7yW8hKkc3eSXFqLqRCVbWVZStqVnBZlVmlhc2k8vwWSN7J0oxuat5N7saUW8vkm1heLwu0kHUqDcmouM7RqDdM62MdwkHGjS6O4luXXCR5CltuGkyZjFtykexm5ymfROw1Pw03pcC+8g2pQK7In21Bko9T3JB9FL7VxKHOUj2SpaE7mZF15S37iG69VF90/COm6t1CjNtRFJpxU2ksslyk2t0uyQSSLu5EmaiIvMgYzw88XNY909w67Jhm3PuN46hJNXf2Z+SyXvchcxfVmMWVq5bSW8FLM4RlKby+T4JY5JdnxMyN3/wCmribjiE5KMFhc1xcm+bfb6eWEb1EveCHxSMJaIuGbjnTzkqxbqqdWp3qlPem0OPGXGU3OqMma0kjdfQrdLchCVbp2JRHsZlsZxCEveCHwt8Ja3eGbjnUNkq+rqplWqPqlAehUORGRGS3BqMmE0oidYWrdTcdClbq2NRnsRFsRdG2f0J5Sh9J725iW7u9v1ez0DZD6Z8hW+jsb2Y53uz63b6SWX7f/AKVvoT5B+8YP6WPz9v8A9K30J8gfeMH9LH7+0AaVvosZB+/oP6IPz9oA0rfRYyB9/Qf0QQn+j3+8/Uln/rz/AKP0H7f/AKVvoT5A+8YP6WH7f/pW+hPkD7xg/pYftAGlb6LGQPv6D+iB+0AaVvosZA+/oP6IH9Hv95+o/wDXn/R+h+lx/wDSvt/enyB94wf0sRB4pOvfFuuWdZUjGdqV+lptlqoInFXWWEG4b5xzTydk65vt2Kt99u8tt+u0vi4AGlfb++xkD7+g/ogiDxSdBGLdDU6yo+M7rr9UTczVQXOOuvMLNs2Djknk7Jpvbftlb779xbbdd97s1+530vT/AGPf8pxxnly4/pk02v8A72/RM/2zd8nwzjGeaxy9JrzS9xCNT+k2QzDx3fS5lDQvdy2K3zSYCi33MkJNRKYP3WjSZn379wsp0q8ZvTTnfxe2sou/qAuF3ZPZVeQSqe+vu+RytiJG/odJHoI1GK1tL3D31P6spDMzHdirh0Na9nLnrfNGgJLfYzQo0mp8/caJRkfft3iynSrwZNNOCPF7lyiz+r+4WtldrV45Jp7C+/5HF3Ml7el01+kiSY57Zfuhuy8p99/0Yzn/AKur48Tjsl+9WY+T+5/684x6Ov4cCg7RK243p4prTrZpUmq1IlEadjIynv7kZDS1FuyiX/rsunLlyy1OULH8FTcVaG+bd1GzDbaE/PLW6tw0JLqo9iLqNjYEyCjG+iiZkSc4a1U1VXfLnVuanfHn+UjP3VmRfCNZ8ODEVduiHMyld7RepRVg5MFlTf8Ax6cgjST6vShnnc5S7udwz70FtmOcrmhpllSWXuqb9CUUk373n3HyNOnaXGp3tV4W84Ltbby0vdw95lWqDGd33/g+4MuZyvyo0JqHBN+h2dS3UeLRFGZEyiQZkfjLylGklGkyJBmZEZkXXNuH9VrkrOmCiSrlmPPKQ9JahuPucyjjpdUlJbmZnsnY0lv3ERF3DBeJfek2bQrYwTbxqXPuaqoddZQfU0IUSG0mXoU4sjL/ALMSHxrZFLxpYFHsOjtkmPSqe3HRy/PmReUo/dNW6j90xtdOt4vaitKk21TgoybbeZN57uGOxczValczezFKNRJOpNuKSSUYpY7+LfN5bxxZ3gAAl9T7t9xD6f3i70TI4HHEsxLou4YmNcA5Csm46jU4TVSqTsqjMMKjm3PqMmc0kjdeQrmS3IQlXk7Eoj2My2M5aJ47Omrfc8WXx3d/ikL9JES+Bxw08S60eGJjXP2Qr2uOnVOa1Uqa7Foz7CY5NwKjJgtKInWVq5lNx0KV5WxqM9iItiKWieBNpq32PKd8d3d43C/Rh4Jv/wDxJ/bavkPJ7m893OOWXj9D3bZ/+F37JT8v5Xf3VvYzzws/qP29nTd9Cu+PvaF+kh+3s6bvoV3x97Qv0kP2ibTd9FS+PvmF+jB+0TabvoqXx98wv0YYn9Kf92ZH9Ev97+o/b2dN30K74+9oX6SH7ezpu+hXfH3tC/SQ/aJtN30VL4++YX6MH7RNpu+ipfH3zC/Rg/pT/ux/RL/e/qP29nTd9Cu+PvaF+kh+3s6bvoV3x97Qv0kP2ibTd9FS+PvmF+jB+0TabvoqXx98wv0YP6U/7sf0S/3v6guOzprIumLL439PikP9JGutWnF2wRn7TxdGILYx7d0So1yAlmPJqEeKlltROIVuo0PqP50+4jGxS4E2msy6ZTvjf0eNw/0Ya61acInBGAdPF0ZftjIV3S6jQ4CXo8aoSIqmXFG4hOyiQwk/nj7jIYOp/wDiT9H1fL+T8nuvexjOMPOPTgz9K/8AC/6Uo/s/ld/fju5zjeysZ9GcEH8SZwy3gm5U3ZiK/ahQZxbdocR75G8RdSS62rdDqf8AFWRl7gnvph431MlnGtjVPaXiLhmSDuegMqW16OZ6Nua0+k1Nmrc+5BEIDYmwplfO1zJtDEliVKuzz252oTO6GUmexKdcVshpO/zyzSn3RPfS/wAEOmxTjXTqnuo5i9yX+paguqQ0Xn5XpGxKV6DS2Sdj7nDIQvYr99PKr6Nz5PPHf+x6ef8A28Sd7dfuJ5FvVMeVxw3PvPRy6vW4FfnEjyJY2VeNtfV9Y5uuHWaTNw7QDjT6fIJxteyjJRbl3KI+hpPYyPctiMdEO+4kmOrHxTxt77sTHFqQqLSYWHaCUeBAjk22jdW6j2LvUZ9TUe5me57mY1hqEyNGxLhO5sgvyCbXT6S6qL5Wxm+ouRoi901qSQ+7eW91d7YRoSSc5qmuHLLSXD0d52dH1xa2exjrwbVODqS+tjOE2+OOGe4h5Ssi1PJfEDuS+baaaqNTpa10ey4q+ZTJvkk2O3Xttsy2gn31mW3mIj3UW8kMqroGkvTJdN0UqSt6quQ3HJVVkeVIqNSf2bJ9xXnM1rI+XuSktiIiIiGtuFrgqFbeNpOd64yl6r3M843DeWW6mYiFmk9j8xrcSZmfnJKfdHXcT66ajedasbTJbLvNNr1URKktl3kRq7FjmL0cynTP6ncb69qUdT2soaRb/c0FFTfaqay0/Qnn3t+g1dl5bTdk62rXC/8AOruTgutOo8J97yu5LvMt4XmN51madVXXVWzQ/dFUcmt825mbCSJtBn185pWr3SMhJEY7jxdn0CyWaBbcxCKZbjBU9UlaTbaQUdBJUZKUREpKdjJSkmaSUSiM90ntkLbjbjaXWnEqSpJGRpVuSiPuMjFa7Q3lbUdar3U4tb0nwfUupe5YLF2fsaem6PRtYyT3Yriut9b97yZdwpdTVo6N+IplvNd/USpVGnVLHtKobUakIbU+h43ikc5k6tCeTlbMtyMz3Mum3UWRFx2NNm/lYsvjb0lEh7/GRW7wpdMto6yOIplvCl/VupU6nU3HtKrjUmkLbS+t4nij8hm6haeTlcM9iIj3Iuu3QWRFwJ9Nm/lZTvjb0FLh7/Fhb+m/v/8ARtD9g3PJbkN3PP7K554lJ6x/4d/S1f6R8p5bfnvbvL7TxjB+/t7Om76Fd8fe0L9JD9vZ03fQrvj72hfpIftE2m76Kl8ffML9GD9om03fRUvj75hfowzv6U/7s1n9Ev8Ae/qP29nTd9Cu+PvaF+kh+3s6bvoV3x97Qv0kP2ibTd9FS+PvmF+jB+0TabvoqXx98wv0YP6U/wC7H9Ev97+prjVpxdcFZ+09XRiG18eXbDn1yCTEaRPjxUsoV2iFbqND6j+dPuIxCHEmcMt4IuVN2Yjv2oUOaW3aHEe+RvkXUkutq3Q6n/FWSi9wTe1acIrBeAdPNz5ftfIV2zJ9Dgk/GjT5EVTLijcQnZRIYSfzx9xkIP4mwplfO1zJtDEliVKuzz252oTO6GkmexKdcVshpO/zyzSn3RXG1j2v+maX7Z99urd8nzxl45eks7Y5bGPQ6/7H+H3nv+U5Zwv63DGME99MXG9pkw41r6prT8RVuSDuegMKW16OZ6Nua0+k1Nmvc+5BEK/+JNf1l5T42l73/j25YtXo1Sw3QVQqhCeJbbpEs0qIjLuUSiNJpPY0qIyMiMjIWAaYOCHTYZx7q1T3V44vov8AUvQHlIaLz8r0nYlK9BpbJOx9zhkK/wDiTWDZeLONpe9gY9tqLSKNTcN0FMKnwmSQ20RrNSjIi71GozUaj3NSjMzMzMzE3rfvb+5d19L43dxbuft81z6vn2kItP3L/fm1+ht7O897H3fJ8s8f+3sMfAAFDnoEAAAAMt4Umpq0tG/EVy3mu/qLUqjTalj2lURqNR0NqfQ8bxP85k6tCeTlbMtyMz3Mum3UYkMt4UmmW0tZHEVy3hS/q1UqdTabj2lVtqTR1tpfW8TxMchm6haeTlcM9iIj3Iuu3QTbYX6W+kqv0bjyu48b3L7Ue0gu3/0P9E0/pTe8jvre3c5+zLBZH+3s6bvoV3x97Qv0kP29nTd9Cu+PvaF+kh+0TabvoqXx98wv0YP2ibTd9FS+PvmF+jC0v6U/7v8AQqH+iX+9/Uft7Om76Fd8fe0L9JD9vZ03fQrvj72hfpIftE2m76Kl8ffML9GD9om03fRUvj75hfowf0p/3Y/ol/vf1BcdnTWRdMWXxv6fFIf6SNdatOLtgjP2ni6MQWxj27olRrkBLMeTUI8VLLaicQrdRofUfzp9xGNilwJtNZl0ynfG/o8bh/ow11q04ROCMA6eLoy/bGQrul1GhwEvR41QkRVMuKNxCdlEhhJ/PH3GQwdT/wDEn6Pq+X8n5Pde9jGcYecenBn6V/4X/SlH9n8rv78d3Ocb2VjPozgg/iTOGW8E3Km7MRX7UKDOLbtDiPfI3iLqSXW1bodT/irIy9wT30w8b6mSzjWxqntLxFwzJB3PQGVLa9HM9G3NafSamzVufcgiEBsTYUyvna5k2hiSxKlXZ57c7UJndDKTPYlOuK2Q0nf55ZpT7onvpg4IdNinGunVPdRzF7kv9S1BeUhovPyvSNiUr0Glsk7H3OGQhexX76eVX0bnyeeO/wDY9PP/ALeJO9uv3E8i3qmPK44bn3no5dXrcCv7iSX/AGblTjaXvf8Aj244lWotSw3QlQqlCdJbbpEs0qIjLuUSiNJpPY0qIyMiMjIdAO/4klgWbivjaXvYGPbciUmi03DdCTCpsJokNtEazUoyIu9RqM1Go9zUozMzMzMx0Axukjy37yvy2N7chnHLOFnHXjvM/o08h+6sfI53d6eN7Gcb3DOOHwAAAgRPwAAAMt4Uupq0dG/EUy3mu/qJUqjTqlj2lUNqNSENqfQ8bxSOcydWhPJytmW5GZ7mXTbqLIi47GmzfysWXxt6SiQ9/jIrd4UumW0dZHEUy3hS/q3UqdTqbj2lVxqTSFtpfW8TxR+QzdQtPJyuGexER7kXXboLIi4E+mzfysp3xt6Clw9/iwvrTf3/APo2h+wbnktyG7nn9lc88Tz1rH/h39LV/pHynlt+e9u8vtPGMH7+3s6bvoV3x97Qv0kP29nTd9Cu+PvaF+kh+0TabvoqXx98wv0YP2ibTd9FS+PvmF+jDO/pT/uzWf0S/wB7+o/b2dN30K74+9oX6SH7ezpu+hXfH3tC/SQ/aJtN30VL4++YX6MH7RNpu+ipfH3zC/Rg/pT/ALsf0S/3v6muNWnF1wVn7T1dGIbXx5dsOfXIJMRpE+PFSyhXaIVuo0PqP50+4jEIcSZwy3gi5U3ZiO/ahQ5pbdocR75G+RdSS62rdDqf8VZKL3BN7VpwisF4B083Pl+18hXbMn0OCT8aNPkRVMuKNxCdlEhhJ/PH3GQg/ibCmV87XMm0MSWJUq7PPbnahM7oaSZ7Ep1xWyGk7/PLNKfdFcbWPa/6Zpftn326t3yfPGXjl6SztjlsY9Dr/sf4fee/5TlnC/rcMYwT30xcb2mTDjWvqmtPxFW5IO56AwpbXo5no25rT6TU2a9z7kEQr/4k1/WXlPjaXvf+Pbli1ejVLDdBVCqEJ4ltukSzSoiMu5RKI0mk9jSojIyIyMhYBpg4IdNhnHurVPdXji+i/wBS9AeUhovPyvSdiUr0Glsk7H3OGQr/AOJNYNl4s42l72Bj22otIo1Nw3QUwqfCZJDbRGs1KMiLvUajNRqPc1KMzMzMzMTet+9v7l3X0vjd3Fu5+3zXPq+faQi0/cv9+bX6G3s7z3sfd8nyzx/7ewx8AAUOegQAAAAy3hSamrS0b8RXLea7+otSqNNqWPaVRGo1HQ2p9DxvE/zmTq0J5OVsy3IzPcy6bdRiQy3hSaZbS1kcRXLeFL+rVSp1NpuPaVW2pNHW2l9bxPExyGbqFp5OVwz2IiPci67dBNthfpb6Sq/RuPK7jxvcvtR7SC7f/Q/0TT+lN7yO+t7dzn7MsFkf7ezpu+hXfH3tC/SQ/b2dN30K74+9oX6SH7RNpu+ipfH3zC/Rg/aJtN30VL4++YX6MLS/pT/u/wBCof6Jf739R+3s6bvoV3x97Qv0kP29nTd9Cu+PvaF+kh+0TabvoqXx98wv0YP2ibTd9FS+PvmF+jB/Sn/dj+iX+9/UFx2dNZF0xZfG/p8Uh/pI11q04u2CM/aeLoxBbGPbuiVGuQEsx5NQjxUstqJxCt1Gh9R/On3EY2KXAm01mXTKd8b+jxuH+jDXWrThE4IwDp4ujL9sZCu6XUaHAS9HjVCRFUy4o3EJ2USGEn88fcZDB1P/AMSfo+r5fyfk9172MZxh5x6cGfpX/hf9KUf2fyu/vx3c5xvZWM+jOCD+JM4ZbwTcqbsxFftQoM4tu0OI98jeIupJdbVuh1P+KsjL3BPfTDxvqZLONbGqe0vEXDMkHc9AZUtr0cz0bc1p9JqbNW59yCIQGxNhTK+drmTaGJLEqVdnntztQmd0MpM9iU64rZDSd/nlmlPuie+mDgh02Kca6dU91HMXuS/1LUF5SGi8/K9I2JSvQaWyTsfc4ZCF7Ffvp5VfRufJ547/ANj08/8At4k726/cTyLeqY8rjhufeejl1etwK/uJJf8AZuVONpe9/wCPbjiVai1LDdCVCqUJ0ltukSzSoiMu5RKI0mk9jSojIyIyMh0A7/iSWBZuK+Npe9gY9tyJSaLTcN0JMKmwmiQ20RrNSjIi71GozUaj3NSjMzMzMzHQDG6SPLfvK/LY3tyGccs4WcdeO8z+jTyH7qx8jnd3p43sZxvcM44fAAACBE/AAAA3v4PF7b3m37C1M+Psi7z5/wCAUh+Dxe295t+wtTPj7Iu8+f8AgHrrZX8t2ns4+CPG+2H5ou/aS8T9AAEiI2AAAB8afDX9vtxV9shG/Kpj7LB8afDX9vtxV9shG/Kpj7LAAAAAAQo4lHAX0JcUW+mcx5si3bQb+hUhim0+9LQuJceQzHZccdZQbLyXY6iSt1Z8xNksyVtzlskymuK1+KxkTjx481t2wnhvXJj+Tj6oWJvBs694sJpuvV9mQ6p+GmU+ltZSTjqZcba8aZSttmQpJKNlwyAh5kDRv4Qdwk8kNwMD8TNdyYccc2o10ZQ7aoUellz8qIVVS+1LXSEq5tkymzTEMy+SPR1KSk98xuNZxldG8dhHEn4NtYr9DQnnfyFgycdQh9iW3K+pltctpJKT5XySQyW59Ep7i65jwlbOWlp9vGXGe4VF/wCNPGleJTLrtaF4/RJ/MRpXyNyTJtbfmMmpUkzSZ7EZlse2eCzxNdNGpvVBlXSJo1uyrXBiK27ep90Y8XUaO/DK2kvuqYnUJpL6ErKI06bLsVG3K0h51hsyaYaQgD1be8KS4buZqBaUDBF91Jq9rkyRbVvu2JedryosxqJPqseLLkdqya43MxHceeLleWXM0lJp8shZoNL574emiDVBX4t3Z20t2ZcFdgSm5MC5XqK2zVYzqFktK25rJIkNmS0kryXC6kRjdAAAAAAAAAAAAA4GXTm9BfzD49qTLvVHDxk0jHNu1Gp1Sq1CoQW2aZBW86TblQf7RRpbIzIuQlFvtsRmQ+whSk7l6OUfKRofIi06Uvb/AK0qfx58TXYOg7vU61FS3d6lJZXNZceKIdtpcK006lWcd7dqxeHyeE+B7+kHF0rEun+gWxVKecaousHMqbS2zQ4l90+Y0rI+vMlJpQe/dybeYai1i2Fk7JOpuyIcTGdarVsUlDTz6oMXdlSzeNTqVuqMkIM0toI+cy6d2+4lSAuC60Shc6ZTslJxjHd5Y4qOOD6uPX6SqLXXK1tqk75wUpT3ueeG91rr4Ef9TD2UrLiWddC8m1SLJqN6w4k2lUuQlqG2w4ozNlJpQlxzYkERqWZ8xmo+VJGSSkANIa4OtvWJ5P8A7otM/wDXG7x806DpancQUm0lDm2+a48+30HZqclV0m2qNJNufJJcmscgLV/Bb/aT8Vfytc3+sFQFVAtX8Fv9pOxV/Ktzf6wVAQXpP+zbf4vkTLo25XP+H5lhIAAqUtIAAADxG0lfcnrt3jX2W9L+Ds53jQL2y9YEO4JdrIkFRWalu5GaN42zWpbJnyOn8iRtzkZF12LfqNiEfKkj3+AcVHv5+/3e4faVarRlvU5OL48U8PisPivRwOmpQpVobtSKkuHBrK4cuHoPHFiR4MduLEjIaaaQSG2mkklKEkWxERF3ERdCIh7BgBj43k7UklhHyiaIkknTnSyL/rOpfH3xguvizMl5fr1lYos21apIpb1T8ZrE+NTnFx2DUom0G46lJpTyoN1RkZlsRkfoGdaIeb9jnS+b/rOpfH3xtseh7Gwjqey9C3lJxi4QzjnhJPHvxjuKEvb/AOjNqK9zGKlKM54z2vKz7s5PXpNMhUWlxqNTI6GY0SOhlhltOyUISRJSRF5iIiEUMS4/zbU9ZV6ZQrmNKhFccXIj0SsVSN2cWKg1E2h5Jq2N/ZlGyUt78xnsZpIzUUtwGzvtIp30qP1nFUnlJY4vGFz7DXafq1SwjWxBSdVYbeeCzl8ueTVdxYTyRkdUiTcWdbroKWDNmkRrdmNRtkpLlJ+SptO763DLnNJGlKSPlIiPcx6Oki+8lVpi68b5RrBVabZlcOnt1vs+RU1vYzSai7uYiIjM9zPYyI9zLmPYt/Xn+pKlJRTYfj1YnqNijUtKySqU/tuRGfzqEl5a19yUkZ9+xH6WIMZs4utH1HdmlLqMyW7OrU807eNS3lczqyLvJO/kpI+pJIiPc+oxXY+T1GNSjKXBS3222nlcFhvGc8eHIy438qumSp11Hi47mIpNYfFppZxjg888+guC8Fv9pOxT/K1z/wCsFQFhB9xivfwW/wBpOxT/ACtc/wCX6gLCD7jHnKr97Iv6l9iIAAHA7AAAANc5Y0wYOzteNv3rl6wYlwS7XRIKitVEjcjNG8bRrUtkz5HT+RI25yMi67Fv1GeRYUSHGbjRYyGm2kEhttpBElCSLYiIi7i26bEPMpPcRnt7wGRkrbfuHKdatOmoSk3Fck3wXHLwuridEKNKnUlOMUm+bxxeOCy+4/VeyHykaH/mc6X/ACpU/jz4+rdfsh8pGh/5nOl/ypU/jz4nnRv59l7N+MSF9IPmSPrx8JGaZmrVw0DFNfqto0mZNqqKY8mmxoMVbzyn1J5EbISRmrZRkZ7F0IjMav4fWHa3ivC7s67qC9ArVcqTkiUzMjqakNtp8htK0qIjLuUsiMi+Wb+cb2AXBU06FXU4XkpPMItRXUm2svvwVRT1KVLS52cY8JyTb62lyXdl5Iy8RizcqZHjWjZlj2TVqtTFVByRU/UuIp3lWRJSglGXRHkrdPdWxe70Gzixdka6qDGoD98VC0KMURttFMt91pMuI02jkbZJ/kUSFGXlOKSaupJSg9kmtezB6tYgP1SmP06LV5VPdebNCJcNLZvMmfzye1SpG5e6ky9wYz0Wkr2tcylKTmlmKeOCWEk1h8ePX1mXHWqv7HQtoxjFQbxLGeLeW2nlcOHVk1DgCJliys0XdimvXxUrntqmxIsqn1asv9tKjvOlv4up0yI3D5d1H5iJKTIk82x3f+C5e0oYr5lH/wArXNv+EFQFEOHIWWcJ6oZeGLjv+Vc9BuKlO1mHKqJ80hhxKySrmPzGZ+SZFsk/JMiSe5C93wXHf9pRxUW5dKrc3+sFQFUbYz3rK3ptSTjKaak8tcU0k8vKSawWhsvBq8r1MxkpxptOKwpcGm2sLDbTz6SwoAAQEm4AAAHiNpK+5PXbvGvst6X8HZzvGgXtl6wIdwS7WRIKis1LdyM0bxtmtS2TPkdP5EjbnIyLrsW/UbEI+VJHv8A4qPfz9/u9w+0q1WjLepycXx4p4fFYfFejgdNShSrQ3akVJcODWVw5cPQeOLEjwY7cWJGQ000gkNtNJJKUJItiIiLuIi6ERD2DAD7h8bydySSwfGVd8PIty6E7fx7ji0qtVXqxdE71QKmU118m2G576/LNBGSCNzk7+/Y/QYlliKxYuM8ZUKxIrKEFS6Yyw72SdiW4SS51e+a91GfnMxhGiHpp0pX8p1T4++NtD0Ns1psKdtRvXJuUqcEl1RSSeF3viyhdptSnUuatlGOIxqzk3/WbfN9y4ETr5sXL93cQFm9peKqpUaLQmG0UaU6z2UPdLPMlanj8nlJ5xSjJO6+nRJmWwkqdcpuP7YZmZIvqE0fNyyKnUn2ozK3VmZ8qTMyJKSM+VKTM1cpFuaj3M+8Gk9VbNyUWfbmoOymmq21YE2QutUVKyUfYuNpS64kuvK62nr16kR79xGR5H7KtDo17iEnOU5OTz1JtZ4Li1FHSrr6dr0LapFQjCKisdbS4LL4JyfDsy+s3JTqvSKw32tKqcaUjkSvnjPJWXKot0nukz6GXUj85dw1jpYeyG+1ezd/XBNqBR74mx6cua8pZttINJElBn3IIz6JLZJdSIiGWYhg2DIt5+/Mef8SuySVXcWaSSXO42hJlykRcp+RuZdT5jUZme4yWLBhQScKDDaZJ11TrnZNknnWZ7qUe3eoz7zPqYzfJTuvJ3EpY3VLgnwaa4P4GAq0LR1baMc7zjxaw00+K9HHgWu+C3e0nYp2/62ub/WCoCwg+4xXv4Lf14J2KT/8Aja5vy/UBYQfcY8z1vvZHoul9iIAAHA7AAAAAAAA4cm/m6DGcqYts7Mlh1HG1+QHJdGqraWqhGbfU0bqCWSuXnSZKT7EiMyMj27jIZKZ+Tt5vPv5gIunQ9+g6p0oVabhNJpppp8U0+afeITnSmpwbUotNNcGmuKafoMbxti3HuIraas3Gdm06iU1nqiJT2EtoM9uqlbF5Sj86j3M+8zMxkncrY99gT/AM/N6QMi26l5uuxj5SpUqUFCCSS4JLgl3I+zqVKs3Obbk+LbeW36WUD8Wfpx58ikfd+s/b/wDSIaWznhO2tQFgu43u+sVSHTn5CHnzpTyG3XOQ90pUa21ltzbHttvuRdRuri0e3x5F+w/b/wDSGDDzp0i3Ney20dejLdnFQafY0uDPT/RtbUbzYmFGtHehJzTT5NN8V7zqLCsmhY3sul2FbLa0QKTCbjRe0URrNCU7bqMiIjUfeZkRbmZ9CGBZP0f4oy9lqmZku2XW01SlstsstQambLS0oUoyNRpSTiTI1H1QtI2oAg1tq+o2l3O5o1HGpLKclze9z+JPbjS9PuraFCrTThBppNcFjl8CP+qor/VdNg4BxpdVMo9Muao9jIpjdGMzREipJ13mWl9O7JpJKTZQlBqLmI3Nj2G9qIzWY9LZYuGdFkzEp2fkQ4ao7Sz3PqltTjhoLbYtjWr3/MNGRLgh3Jr4qqprDj7lo2pHg02E20k3TdlKJx19JKMvIQg9lL3Ii6JLc1Ek9+jdbQ1KtGxtLWSX2FNvCTcptvLeMv6u6ufF9xqdChCre3Vym+M3BLLaSgksJcl9bPuN7+Dxe295t+wtTPj7Iu8+f+AUh+Dxe295t+wtTPj7Iu8+f+Aej9lvy3aezj4I8ubYfmi79pLxP0AASEjYAAAGL5SxbZ+ZbDqONr+gLl0aqtpbqEVt9TRuoJSVcvOgyUnc0kRmRke3cZDljbF2PMR201ZmMrMp1EpjHVuJT4yWkme2xrVsXlqPbqo9zPvMzMZF/jJ7vQPw+pej0mMf9noOt5XdW/jGcLOOzPPB2K4rqj5FSe7nO7l4zyzjlnCRzL/cKBuLV7fPkX7D9A/pC/kv9woG4tXt8+RfsP0D+kIztv8AlS79X5ol3R/+b7X1n4MwYAAeUT10AAAAG9/B4vbfM2fYWpnx9oaIG9vB4/bfM2fYWpnx9oWd0T/mSXs34xKt6XPyxH2kfBl3xdxABdxAPRx5lAAAA4cm/m6DGcqYts7Mlh1HG1+QHJdGqraWqhGbfU0bqCWSuXnSZKT7EiMyMj27jIZKZ+Tt5vPv5gIunQ9+g6p0oVabhNJpppp8U0+afeITnSmpwbUotNNcGmuKafoMbxti3HuIraas3Gdm06iU1nqiJT2EtoM9uqlbF5Sj86j3M+8zMxkncrY99gT/AADPzekDItupebrsY+UqVKjBRgkkuCS4JdyPs6lSrNzm25Pi23lt+llBHFo9vkyJ9h+3/wCkMGGc8Wj2+XIn2H7f/pDBh5t6T/zXP1Y+CPU3Rb+UKfrS8WAABXZYoAAAG9/B4vbe82/YWpnx9kXefP8AwCkPweL23vNv2FqZ8fZF3nz/AMA9d7K/lu09nHwR432w/NF37SXifoAAkJGwAAAMXyli2z8y2HUcbX9AXLo1VbS3UIrb6mjdQSkq5edBkpO5pIjMjI9u4yHLG2LseYjtpqzMZWZTqJTGOrcSnxktJM9tjWrYvLUe3VR7mfeZmYyL/GT3egfh9S9HpMY/7PQdbyu6t/GM4WcdmeeDsVxXVHyKk93Od3LxnlnHLOEjmX+4UDcWr2+fIv2H6B/SF/Jf7hQNxavb58i/YfoH9IRnbf8AKl36vzRLuj/832vrPwZgwAA8onroAAAAN7+Dxe2+Zs+wtTPj7Q0QN7eDx+2+Zs+wtTPj7Qs7on/MkvZvxiVb0ufliPtI+DLvi7iAC7iAejjzKAAABw5N/N0GM5UxbZ2ZLDqONr8gOS6NVW0tVCM2+po3UEslcvOkyUn2JEZkZHt3GQyUz8nbzeffzARdOh79B1TpQq03CaTTTTT4pp80+8QnOlNTg2pRaaa4NNcU0/QY3jbFuPcRW01ZuM7Np1EprPVESnsJbQZ7dVK2LylH51HuZ95mZjJO5Wx77An+AZ+b0gZFt1LzddjHylSpUYKMEklwSXBLuR9nUqVZuc23J8W28tv0soI4tHt8mRPsP2//AEhgwzni0e3y5E+w/b/9IYMPNvSf+a5+rHwR6m6LfyhT9aXiwAAK7LFAAAA3v4PF7b3m37C1M+Psi7z5/wCAUh+Dxe295t+wtTPj7Iu8+f8AgHrvZX8t2ns4+CPG+2H5ou/aS8T9AAEhI2AAAB8afDX9vtxV9shG/Kpj7LB8afDX9vtxV9shG/Kpj7LAAAAAAV3cU3j4aXeGzqho+mDUnphve6KY9blNuuTc1EpsSVGgGqoOtxnEsyVoJS2pEQlk4Skmlwk8u6kixERk1+Zh0TaY65Z+oXVNqgo2K6lFcep8Z+dIaWd0UlZoXNpL8NSFrmRzIkLJSE87DpoUlSScW26BjWmfjXcJnXjTU2ljzVbZ0iZU2zQ7Z97bUqW8fTmaKPPSgpBl3mTRuEZEZkZkR7bW09Wdo6w1my+sF6atP1o2LcEOh0W47sOz7Qg0xmpx6i9Umob61xUJN9faU6aR85bp7y3Je5xCf4cvg53GPpU668L2djCu1Vku2n1TEtYKjVOGbnQnZMWIps91GXQ5LKiM9zLruM54V3A7sXhMZwvjIGGdSF1XXa9527DpibcvGGy9Lp5xHlrYUmYybaVoSh15HZkwnbmIyPpsAJ3AIz6BLI4j1n5AzdK14ZSoFxUCq5MkysNR6M20TlOoBqcNtlzs2WzIiQbCSSs1rJTbpmtRKJRyYAAAAAAAAAAAAHBXsjHykaIvmdaV/KdT+PPj6uHNi6j5TtIdLmWvjGpY7qzSmqja15Vmk1JlxJpUiQ1OdNSVJPqky5y3I+pCe9G7S1ySfXB+MSDdIEW9DTXVOPgzaYAAvMpQ1nqAwXeWbXaRHgZJhUWFRqqxUo7Z2+qS4uQ0Z7c7njCCNHX2JII+/cz82wqOzWY9Maar8+LKmJLZ+REiqYbWe/eTanHDQW23Q1H7/mHtAMWlZW9G4nXgnvzxni2njlwbwsGZWvrivbU7eTW5DOOCTWefFLLz6WBav4Ldt+0nYq3/AOtbmL/+YKgKoahUIlJp79VqDpNsRmVOvOn0JCEkalGfvEQtp8GJoNWoPBMw4daiLjuTXbgmMtOJMjJl2vVBbaveUgyWR+clEYrHpPksWy6/rfIsbo3Txcvq+p/3E/gABU5aQAAAANgAAAPuADAHyi6I/mdKX/KdS+PvjbQ1bpDps218Y1LHlWZU1UbWvGtUmpsuINKkSGprpqSaT6pMuctyPqQ2kPS2zklLQrZr+pHwR502ii465cp/15eIAAG6NMafuLBGoWpX/OvygaqG6WqWjsY8RFjRpCYzBHuTSFPPKMiM9jUZbcyiIz7kkWU4nxvke0Js2sZRzG9eE19pDMNxVFZp6IzRGalkltlRkpSlcpmo9j2QReYZuPBUKhEpNPfqtQdJtiMyp150+hIQkjUoz94iGqWl2lCTrRcs8XxnJrL5vDbX8javVby4iqMlHHBcIQTwuSykn+pa/wCC1nvwS8VH/wDG1z/6wVAWECAPgw1Aq1v8EnDh1qGuO5PduCayytJkZMu16oKbV7ykGSyPzpURifw8z1XmpJnoynwggAAOBzAAAAbAAADgroox8pGiL5nWlfynU/jz4+rhzYuo+U7SHS5lr4xqWO6s0pqo2teVZpNSZcSaVIkNTnTUlST6pMuctyPqQnvRu0tckn1wfjEg3SBFvQ011Tj4M2mAALzKUAxe87YylU7jg1mxspx6REjsqRLpE63kTGJSt+izWTrTiDIumxL2P0enKAHVWowrwxJtL0Np8PSsM7bevKhU3opZ9KUlx9DTXvxwMdtqwUUu5JN8V6p+qVclxURVzExSZbYjpM1EyyjdRoQajMz3UpSld5mRJIrePBcFf+wn4q3L/wBtbm3/AAgqAqiqFQiUmnv1WoOk2xGZU686fQkISRqUZ+8RC2jwYqhVahcEzDvqzEWw7PduCay0tJkZMu16oKbV7ykmSyPzpWRiqOkqnSpQtoQWPtP444vr4lpdHtWtWdzOf/QvhvcET/AAFVlmgAAAA2AAAA+4AMAfKLoj+Z0pf8p1L4++NtDVukOmzbXxjUseVZlTVRta8a1Samy4g0qRIamumpJpPqky5y3I+pDaQ9L7OSUtCtWv6kfBHnTaKLjrlyn/AF5eIGu3cNXtEh16k25lbsItyTZMmoJnURL7kftuikx1E6gmyJvYvkiXS3TzEREfKNiANjXtaN1jfzwzybXPnyaNfbXda1b8m1xxzSfLlzTOox/ZFCxrZlOsS2G1og0yMlmObrnMtRF3qUfTdRmZmexEW59CIh24DwVCoRKTT36rUHSbYjMqdedPoSEJI1KM/eIh9cKdGhuRWIxWF2JI4b9SvX3pPMpPL7W2Wv8AgtntJeKv5Wuf/WCoCwgQB8GGoFWt/gk4cOtQ1x3J7twTWWXEmRky7XqgptXvKQZLI/OlRGJ/DyzVeakmem6fCCAAA4HMAAAAAAAGwAAAAAACgLiz9OPNkUvTiC3/AOkMIGxuMjQZdo8dyuyqmXI3dmB6RPpqldCcJma7GUkj85kbKzMu8i9wa5HmjpQi47VSb64R8MHqborknsjTS6pS8c/MAACuixgAAPrbfM+JJcje/g8XtvmbfT+stTNvv5oXeERdxpFJHg51Pl1jivag7ogx1Lg0TFlCptQkJLdLcl+QTzaDPzGaGXD2/wAQ/QLt9j9PnHrvZaLjs7ap/wDLj4I8bbXyUtprtp/+5LxP0AASAjoAAAAAAAcS8/1IoF4s/TjzZF+w/b/9IX88xke5ChXjI0CVaPHfrsupEaG7swNSJ9NUroThMzXYykkfnMjZWZl3kXuCK7awlLZa7Uf6vg0yX7AyUdrbVv8ArP8AVNGuAAB5NPXoAAAAb18HlP8A9l7zaX/kWpnx9oaKG/PBz6dLrPFd1CXRAYUuFRcWUGm1CQkt0tyH5BPNoM/MZoZcPb/EP0Cz+iiLltFNrqpvxiVX0vSS2Ygs86kfCRdwAAPRp5nAAAAbAAAAAAAKAuLP0482RS9OILf/AKQwgbG4yNBl2jx3K7KqZcjd2YHpE+mqV0JwmZrsZSSPzmRsrMy7yL3BrkeaOlCLjtVKT64x8MHqborknsjTS6pS8c/MAACuixgAAAN7+Dxe2+Zt9P6y1M2+/mhd4RF3GkUkeDnU+XWOK9qDuiDHUuDRMWUKm1CQkt0tyX5BPNoM/MZoZcPb/EP0C7fY/T5x682Wi47O2qf/AC4+CPGu18lLaa7af/uS8T9AAEgI6AAAAAAAHEvP9SKBeLP0482RfsP2/wD0hfzzGR7kKFeMjQJVo8d+uy6kRobuzA1In01SuhOEzNdjKSR+cyNlZmXeRe4IrtrCUtlrtR/q+DTJfsDJR2ttW/6z/VNGuAAB5NPXoAAAAb18HlP/ANl7zaX/AJFqZ8faGihvzwc+nS6zxXdQl0QGFLhUXFlBptQkJLdLch+QTzaDPzGaGXD2/wAQ/QLP6KIuW0U2uqm/GJVfS9JLZiCzzqR8JF3AAA9GnmcAAABsAAAAAAAoC4s/TjzZFL04gt/+kMIGxuMjQZdo8dyuyqmXI3dmB6RPpqldCcJma7GUkj85kbKzMu8i9wa5HmjpQi47VSk+uMfDB6m6K5J7I00uqUvHPzAAArosYAAADe/g8XtvmbfT+stTNvv5oXeERdxpFJHg51Pl1jivag7ogx1Lg0TFlCptQkJLdLcl+QTzaDPzGaGXD2/xD9Au32P0+cevNlouOztqn/y4+CPGu18lLaa7af8A7kvE/QABICOgAAAfGnw1/b7cVfbIRvyqY+ywfGnw1/b7cVfbIRvyqY+ywAAAAAFZuurhx6e9R3G/xnlvXhap3Tja5MOyLax5R6rIcTS03fFmPS1w30oURc70B6Q8yhR8rqoj++6mmyOzIVf8ceu8Wqs5goWE9K2FMS3xia6Lbj7W7fko4MysXC1KecONFnHLjHFmNoRGkRlNPsvkttS2lKUyrkA7rUP4NNo7frkXO/DsuGuabcwW+741bV2WRVJDkBT6S6NSoTzikmwovIWlo2yURnzpdTzNqkxw89UWbM02tX8LavrBh2rm3GUxmBflNpbhqp9WYdSs4dcpyldVQZiWnTSRkSm3WH2VESmjFXuAvCL9enDpNOHuNDoDyjGokR7sKHkWPSiOetkuVKGn3HEsw6mtJHsclp1Cj2LmS4s1LOUGgHjNaHuIhrzreYsc5Soli0ujY8atOmUrINbgUyuXdOempmG4zE7dSlRoiEmhCjUalOTpGySJBqUBZgAxrIGU8fYtpFOr1/3XGpcSrV2n0WmypG5okT50luLDYI0kflOvuttp32I1LIty3GSgAAAAAAAAAAADgSiUe+3QyFAnGy0R33w79Y10a2LNtGdUcFZhqxVS85lMireOzbkdURPyH0pIzTGluK7TtP8ApHFI2I0tJdv75Ul3H5h6Fet+hXbRZdtXTRolSps+OuPPgTo6XmJLSkmlbbiFkaVpMjMjSZGRkexkMzTtQutMu43FB4lH4PtT9DMK+srfUbSdvWWYy+K7GvTk+aS37ioN10livWzWItQhPp5mZcR9Ljbhe4aTMvf9A90WjZs8F74WuVbylX1jujX5iOdNUpyYzie7zgRnHDPfnTHkNSGmdvMhpKEF/BGpsueDD6AcLY1rmVb2116p2KXQKc7MmKLJFM5jShO5ISR0rqpR7JSXnMyLzi0rbpJhUcYTtm5PCwnzfoys8ewrS46O1T3qiucRXHLjyXp49XaQSAzJJGpStiL2ShIzh18CPRNrjxTULtrOr/UpRrkotUVFrFGpeSoJsttL3VHeQTtNWvZaCNJmatjcbcMiSnlSUkre8E+4dcapsysjZvz7fkBt0lvUW68jM+KvpLvbX4nDjucp+flWlXoMZN90hR0+vK3q20lOLw1lY8OT8Dostgo39CNencpxaynu8fHmirawMW5Z4lmZWtDOjtKpr9RWhGRb6YYN2mWnSVKMnnHnU+Sp5aUqQhoj3WrdBGStzR9K+A8LWJpvwraeAcWUtcS3LLt6JRqKw4rmWUeO0lpBrVsXMsyTzKVtupRmZ9THV6atKWnLRxjWPh7TFh2hWXbsdXOdPosIkG+5sRG6+4e7kh0yIiN11SlmRFuo9hsMzLm3Ii6+6Kv1zW7rXbzy9bhhYjFckuz/AFLI0fSLXRbTyFHjni2+bfb/AKHlAAGoNuAAAAAAAAAAAUAcbPRHfXDt1h3Pras20J9SwXmGrFVLymU2Kt47NuN1RE/IfSkjNMaW4rtO0/6RakbEaWku6Rt+4qDdlJYr1sVqLUYElPMzMhyEuNuF7ikmZe/6B9LNeoFDuuiy7buijRKlTahGXHnU+oRkvMSWlkaVtuNrI0rSZGZGkyMjI9jIV85t8F64W2VLzk35jui35iOdNWpyY1ii7jgRnHDPfnTHkNSGmdvMhpKEF5kicbO7b3Oi26tqsN+C5ccNZ6uvK9BCdf2OttZr/tEJ7k3z4ZTx19WH6SrkBOzLfgwmgTC2Nq5le9tdeqdmlUCmuzJaiyRTOY0oTuS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C1uzuiy6mELIcMAQBkH1oA7r4jHSx8PdcOrrC1sLSQqsuOZNp2bc/xbsY75xXO/B+7fSvg3ZX2sTeTaQLPMHkH3IQ7HPTOOpHsRjtRb/A/wALrdxT6heazqwiOUi1C7DoPXhVXrgZHfFaHxbheH4Ra3DYqsKxwRqqRrgLGJE3KAOg25FAHP2Xj/x94xgl1Hwb4a0+PSUdlil1SU758ccBWAGMc8kc9eDW74H+Idxr+s33hvX9LGkeIbEbpLfzAySrwcp+BBxkggggnto/DGWGb4ZeHWt3RkFkiEr03Dhh9QwIPvXDzhLj9qO0ax8qTydOJvSpyUPluBn3+aP8DQBt6h448Uax4u1Pw/4J0vTpf7K2re3mpSN5Yc5+RVQg9jz/ALJ4HBrq/Cl14lutOl/4SnTrSyvUl2r9kl3xyJgfMMkkc54Jrk/EPw21WLxNceKPBOuf2Vqt0c3ME67rebjGSAp69eQeSSMGtD4ceM9S8TLq2l65Zx22s6NMsF15LZRydwDD0OUbIBx+eKAKXgnxj4o8bfDi61eyg0iPW1uTDAkqyLbkKUJ3YYtnaWxz1x71518MZ/iB/a/iw6DaaF57X2b4Xxk2rLufIj2N0zu6+3Ndt+z1/wAk1f8A6/5f/QUqL4Mo0XiT4gRuMMursCPcPLQB0XjnxhqvhRvDEUENlJLqd/HaXW9WIUHG4phhjqcZz9K0PHfjqw8CaMl7dRSXNzO/l2trGcNM+Omew6ZOD1HB6Vyfxn/4/wDwP/2HIv5rVD4rSCD4q/Dya6dVs1uztL/dV/Mjyfb+DntigC7deKvi1YWX9r3HhHSJLBEMslrFM32lE2k8nfjI9ApPtXYeHvGln4p8EP4i0wAFYZC8Eh3GKVFyUbH4HtkEHjNdHPJDFbySXDokKKWkaQgKFA5JJ4xivFPgnEy/DbxVLGoFm9zP5J5yQIhnr2xt/WgC14b+J/jfxpo0P/COeHbCW+iB+3XdyWjtUbc21EXduY7NpJ3cE9MYrqPAHj+98R6nqXh/X9MTTfEGmgNPDG4ZHXgFl5J6kdyMMvJzVT4FKB8KNOIABM05OB1/eNWfosap+014jZRgvoqM3uf9HH8gKAOm8Ra54yXWm0vwx4cgmVI1d9Rv5SkAJ/hAGC2O+DWPpPjrxRp3jex8L+NNK0+GTUUZrO80528piBnaQxJ7EfUrxg5qDVvEnivxL8SL7wj4Xv7fR7fTIUkur+S3E7OW2nCqwx/FjHfaeelcvq2ia3o3xh8DrrfiiTXJZZZDGXtVg8kD2VjnOevtQB0fxR/5KV8M/wDr/m/9Chr1evKPij/yUr4Z/wDX/N/6FDXq9AHBfFfx6fAvhgSWu06pesYrQMMhMD5pCO4XI49SO2a8l8H/AAku/FsQ8ReLdQuh9t/epGrZllB5DMxzgHsMdPSrXx6zffE3w7pkpJga2i+XPHzzMp/RRXuKqqKFUBVUYAA4ArixleVNJR6m1GClqzzxfgl4KCgG0umPqbluaX/hSfgr/nzuf/Alq9DorzfrFX+ZnR7OPY88/wCFJ+Cv+fO5/wDAlqP+FJ+Cv+fO5/8AAlq9Doo+sVf5mHs49jzz/hSfgr/nzuf/AAJaj/hSfgr/AJ87n/wJavQ6KPrFX+Zh7OPY88/4Un4K/wCfO5/8CWo/4Un4K/587n/wJavQ6KPrFX+Zh7OPY87/AOFJ+Cv+fO5/8CWo/wCFJ+Cv+fO5/wDAlqufEjxnf+DrTS5NPgtpXu7ryX+0KxAXHbBHNdxVOrWUVLmeouWF7WPPP+FJ+Cv+fO5/8CWo/wCFJ+Cv+fO5/wDAlq9DoqfrFX+Zj9nHseef8KT8Ff8APnc/+BLVHF8D/Bke7dDeyZORvuT8vsMAV6PRR9Yq/wAzD2cex55/wpPwV/z53P8A4EtR/wAKT8Ff8+dz/wCBLV6HRR9Yq/zMPZx7Hnf/AApPwV/z53P/AIEtS/8ACk/BX/Pnc/8AgS1eh1gaB4u0/wAR6prOnWcdyk+kXH2e485QAzbmXK4JyMoeuD7U1WrNNpvQXJDsc3/wpPwV/wA+dz/4EtR/wpPwV/z53P8A4EtXodFL6xV/mY/Zx7Hnn/Ck/BX/AD53P/gS1H/Ck/BX/Pnc/wDgS1eh0UfWKv8AMw9nHseef8KT8Ff8+dz/AOBLUf8ACk/BX/Pnc/8AgS1eh0UfWKv8zD2cex55/wAKT8Ff8+dz/wCBLUf8KT8Ff8+dz/4EtXodFH1ir/Mw9nHseXal8CPC91bsLGa9spsfK4k8xQfdSMn8CK5Twb4k1z4SeNk8L6/N5mjXDgAliUjDHAmQnoM/eH17ivfK8V/aFtIjp+iXm0CVZZYt3qpAOPzH6murCYmbnySd0zKrTXLdH0LRWR4WuZL3wjot1KxaSawgkck9SY1JrXr1TmCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigDwb4s/EPWNQ8RDwN4SeVZ2YRXMsBw7uefLVv4QB94/UcAHNXRv2f7L7Kr67q1y9ywyyWe1VU+m5gc/XArJ+C6DVviLrusXX7y4EckgZuoaSTlvrjI/E179Xm4vEzhLkhodFKmmrs8q/4UB4U/5/8AWf8Av9F/8bo/4UB4U/5/9Z/7/Rf/ABuvVaK4/rVb+Y29nDseVf8ACgPCn/P/AKz/AN/ov/jdH/CgPCn/AD/6z/3+i/8Ajdeq0UfWq38wezh2PKv+FAeFP+f/AFn/AL/Rf/G6P+FAeFP+f/Wf+/0X/wAbr1Wij61W/mD2cOx5V/woDwp/z/6z/wB/ov8A43R/woDwp/z/AOs/9/ov/jdegeIfEWmeFtIfUtVn8m3U7VAG5pHIJCqO5OD+RJwATXCf8LW1u7h+16T8PtYvdPbmKcsylx6hVRuPoTWsKmJmrp/kQ401uRf8KA8Kf8/+s/8Af6L/AON0f8KB8Kf8/wDrP/f6L/43XUeEfiHpPi+eezgjuLPUrfPm2d0oVwAcEjHXB4PQj0rramVevB2kylCD1SPKv+FAeFP+f/Wf+/0X/wAbo/4UB4U/5/8AWf8Av9F/8br1Wio+tVv5g9nDseUt8APCxU7dQ1gH1MsR/wDadL/woHwp/wA/+s/9/ov/AI3XoOjeItK8QrdNpd2LgWsxgm+Rl2OO3zAZ+o4rUqnia6dmw9nB9Dyr/hQHhT/n/wBZ/wC/0X/xuj/hQHhT/n/1n/v9F/8AG69VoqfrVb+YPZw7HlX/AAoDwp/z/wCs/wDf6L/43R/woDwp/wA/+s/9/ov/AI3XqtFH1qt/MP2cex5V/wAKB8Kf8/8ArP8A3+i/+N0f8KA8Kf8AP/rP/f6L/wCN16DqfiLSdGv9OsdQuxBc6jIYrRCjHzGBUYyAQOWXrjrWpTeJrpXbF7OHY8q/4UB4U/5/9Z/7/Rf/ABuj/hQHhT/n/wBZ/wC/0X/xuvVaKX1qt/MP2cOx5V/woDwp/wA/+s/9/ov/AI3R/wAKA8Kf8/8ArP8A3+i/+N16rRR9arfzB7OHY8q/4UB4U/5/9Z/7/Rf/ABuj/hQHhT/n/wBZ/wC/0X/xuvVaKPrVb+YPZw7HgviT4M6j4aj/ALa8JapdSzWo8zyids6gdSjLjJ9sD8elekfB/wCJD+NtIlstTZf7ZsQDIwAHnxngPjsc8HHGcHvgdlXhHgdF0n9pO8srQeXBLLdIyLwNpQyY+mQPyrvweIlUvGRz1YKOqPpKiiiu8xCiuc8aeNNN8CaLHqmqRXUsMk626rbIrMWKs38TAYwp71yn/C79J/6FbxZ/4L0/+OUAenUVQ0bVI9b0e11KGC4gjuYw6xXCbZF9mAJwfxq/QAUUUUAFFFFABRRRQAUVz/jTxMvg7wjf681oboWoT9yJNm8s6oOcHH3s9O1Q3HjK3svh5D4wurOfyHsobtraD946+YFOAeM43cnjgE0AdNRWZ4f1qHxH4fsdYtoZoYbuISoky7XAPr/j3HNadABRRRQAUUUUAFFFFABXIeOvA/8Awmn9j/8AEx+x/wBnXYuf9T5nmYx8v3hj68119FABUc8EV1byW88ayQyqUdGGQykYIP4VJRQB5VH8INR0WaZfCfjnU9GsJGL/AGNovPRCf7vzL9M4JwBkmuq8GeA9M8FxXT281xeX92265vrtt0snoM9h/kk8V1dFAHnd78ONZh1K/ufDvjjUdIhvp3uZbZ7dbhFkdizlMkbck/8A162/BXgbTvBFndx2k9xd3V7L5t1d3LBpJW5xk+gyT65Y8811NFAHKfD7wWPAfhn+xxfm9JneYzGLy+WwMbcn09a5zUfhJcnxVqOtaB4tv9DXU2LXsFvHu3knLFW3DaSSSDgkEnHpXp1FAHI+K/A48Tt4e3alJCuj3kdyS8fmPPtxwWyME464PXpV7xh4P0vxtobaXqiuEDiSKWI4eJxxuGeOhIwfWugooA8pb4R65d2raZqfxF1i60ZiQ1r5eJGTOdpkLNn8Rj2xxXoFp4fsdN8MjQdNiW1s1gaCNVGdu4HJPqckk+pJrWooA5zwN4VHgvwnaaGLw3hgaRjOY/L3bnLfdycYzjqelV7TwWtp8S77xiL8sbuxFmbQxfdIKHdvz/sdMd+tdXRQB5/4h+Gkt94rbxP4e8Q3Og6vNH5VxJHAsySrgDlCRzwvUkfKOM81TtPhCIPFOk+JLrxJfX+qWczSXEt0gbz1xhUUAjywvPrnJ9semUUAcp4n8FjxJ4m8Naw1+bcaJO83kiLd5xbYcbsjbjZ6HOe1dXRRQB85fG3/AJLR4b/69bX/ANKJK9yrw342/wDJaPDf/Xra/wDpRJXuVeXmO8TpobMKKKK846AooooAKKKKACiiigDyX46/8eHh7/r/AP6Vu/GDUL3TPAE1zp95cWk4uIgJYJGjYAnkZBBrC+Ov/Hh4e/6//wClanxv/wCSbz/9fMX867ae1L1Zi/tFRPCXjXxRo66lfeMLrSryaNXt7SxJWKJcZAcqQWJzycn8cAVr/CzxRqPiTw9cx6wQ2pafctbTOABvwAQTjjPUceme9dbo/wDyA7D/AK9o/wD0EV5z8GP+Zq/7Cjf1qXLnpyutth2s0ZPh668Y+IfGXizSNP1uS1sbfVHM11LIZXgi8yQLFCrZC5wfQAKPoZdVm8RfC/xJo88/iG+1nQr+XybhL1/MkjPAJGST0ORjGcEHtmDwD4m0nQ/iX43stTu0tXvtScwPKdqEpLLkFj0PzjGfQ1Y+LmoWPii/0Dwnps63V7Peq8ht2DiJSCvOM4OGLewGTXQ7+15be7bt5EfZvfU2/ixqmoaW3ho2F9cWvm6kqSeTKU3rxw2DyPY13mqu0ej3zoxV1t5CrKcEHaeRXnHxu3QaXoOomN3gtNRV5Si5IGM/TtjnuRXT+JfGnh6y8LXN0dUt51uIWjgS3kEjysykAKAef5DvXM4OUIWXcu9m7nPfDxdR8W/CcwXet6jFdSzuovo52M6BXDDDE57Y69CRXGeBfB17qvinxhaQ+KdYsXsb0RST20xV7k75RukOeT8pP/AjXdfBD/km0H/XzL/Osb4d6lYaV8QPiFHqF5b2rPfGZfOkCAoskpJyTjjev51vzSi6ij/WpNk+Vs9ZtIDa2cFu00kxijVDLIcs+Bjcx7k9ampkUsc8KSxOskbqGR0OQwPQg9xT685m4UUUUAFFFFABRRRQAV45+0J/yAdG/wCvl/8A0GvY68c/aE/5AOjf9fL/APoNdGE/jRM6vwM9i8F/8iL4e/7Blt/6KWtysPwX/wAiL4e/7Blt/wCilrcr3TiCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigD5o+AX/Iy69/1wX/ANDNe+V4H8Av+Rm17/rgv/oZr3yvFxv8ZnZR+AKKKK5DUKKKKACiiigDx/xjEPFHxu0Dw9drv020h+0SRMMq7YZzkdwdqL+devqAqhVAAAwAO1ePePGPhT4w+HvFt1G39mSx/Z5ZVBOx9roc+nyuCPXB44r163uIbu3juLaaOaCRQySRsGVwehBHBFdNZPkhba34mcN3c8h+JdtD4f8AiV4Q8Q2SeRcXN15d1JGMb1DIpz7lHZfXA9q6Tx74l1bQ/Fvgyy0+5EVtqV6YbuMxq3mLviXGSMjh26Y61zPiu+i8dfFjw5omlOl3baRKbm9kTJQYZSwJHBwFVc+r4q78W5EtvF3gC8mYJbwaiWkc/wAI8yE5/IH8q3iruEZ72f8AwCG92j0LxPeXGneFNZvbWTy7i2sZ5YnwDtdYyQcHg8jvXLeGb7xL4t+FWn31rrEdprU5ctdtbowIWV1xtxgZUDoK2PiBqNnp3gPWzd3EcPnWM0MQY8u7IVVQO5JIrM+D3/JK9F/7b/8Ao+SsIq1Lmtrctu8reR5z8N9J8ZXn9u/2J4lt7Dy74rc77RJPNk5+YZU4+ldx8R/Fus+FdZ8KRae8k6XcsiXFtHEha6IMYVQSCVJLEcetUvgywE3iyEsBImpkshPKg7gMjt0P5GoPi/dwWHi7wDeXUgjt4L95ZXIyFVZICTx7CuhvnxHK1p/wCFpC6LWq/wDC1bbSZNeGoabE8EZmk0eK3V/lGSV3nJZgPRucce/TeG/Fv/CT+ADrsCiG5EEglQciOVQc4z26EexFa2s6rp9p4ZvNSnuIzYrbs5lU7lZSMDGOuc4981598IbG4i+Ed6zZYXclxJCPbYEx/wB9Iax0nT5mrWZW0rJnR/C3X9S8SeCINQ1W4E92ZpEMgRUyAeOFAH6VVHiTVR8aT4e+0g6WbDzRAY14fGc7sbvwziqXwMuIpfh4Io3BeG7lWRf7pOGH6EVmWOo2epftEySWVzHcRxaeYmeM5AcDkZ749qpwXtKmnRiv7qMX4mab4mj8eeGfP16KUXOpP/ZX+jKv2PMkWN2B8+Mp1znb716v4W0/xJp8NyPEetxapI7L5Jjt1i8sc5+6BnPH5VxXxXIj8bfD2VyFjTUjuc8Bf3kB5Pbofyr1WprTbpQ/rqOK95hRRRXIahRRRQAUUUUAFeFeGv8Ak6Kb/rvcf+iGr3WvCvDX/J0U3/Xe4/8ARDV35f8AG/Qwr7H0hRRRXrHKeP8A7R3/ACTyw/7Csf8A6Klrsf8AhaXgb/oZrD/vs/4Vx37R3/JPLD/sKx/+ipa9A/4QTwf/ANCpof8A4Lof/iaAK3xC8S3XhTwFqOvaclvNcW4iMazAtG26VEOdpBPDHvXH2/jz4g+JdPXVfCnhWybTEXHmX8hV7th94xLuXaM5AznPrnIGz8bf+SQ67/27/wDpRHXT+E1VPBuhqoCqNPtwABwB5a0AZfw98bweO/Dp1Bbc2t1BKYLq3LZ2OADkd8EHjPuO1c3qHxF8R614qv8Aw/4D0S0vTpp23l/eyEQq2SNoAIPUEDnJIPGBmoPgsix3fjWNBhV1qQAegBNVv2fGA0DxBFcOW1FdUY3BPU5VcH1+8HoA7DwZ4j8SaleXel+KvD39mahbxrKs0D74J1JI+U5OCOOMnrziudm+JHiHxLrt9pfw/wBFtLyKwO241C/kKwlskYUAgnocHPPoByfSL9pDZXUVvIBdGBzGAfmBwcHH1ry79neWBvh5cxRsnmpqEhkUdRlEwT+A6+3tQBe0L4j65Z+LbXwv450W30y9vAfsl3bS5gmOSFHJOM9BznJAIGa0/H3xAm8L3lhoujad/aniDUebe1DEBVzjc2O3Ddx90kkAVynxnWO48Z+Aba28t9S/tDKx55CF48FsdFyOvscdDUt4yQftP2P2slfO0si23Zwx2v0/J/x96AMH4l+JvG0PgC/0rxh4dtIU1Dyhb32nSFo43WRHMcilmIJCnBzjsM8kehW+tXPh34GadrFokT3FpodtJGswJQkRJ1AIP61D8b5Y4/hJrCSSIrSNAqBjgu3nIcD1OAT9Aap6v/ybbH/2L1v/AOikoA2Z/F+oRfCAeLRDbfbzpyXfllW8reQDjG7OOfX8a5fTfiD8QPF2jQ3/AIU8M2DRRwqJ7i+cok84UeYsK7wQobIBLEcckc1Yu/8Ak2df+wHH/wCgrXW/DdQvw28OBQAP7PiPA/2RQBV+HnjtfG+m3ZnsjY6np83kXlqWzsbnBHfBwRz3UjnGayb7x34k1rxVqWg+B9Ksbj+yzsu9Q1F3EIkzgxqq4OQQRnPUHjABOf8ACuNYviR8TFQYB1GJuvcvOT+prn/C3iO98NeN/Gt9pnh3V9c0S91V18+wiEjxzqWZxtHVfn4PoF9aANnwx46+IesfEKfwtqNj4etJLArLfALLuMOVyYyJCCSHXGf7wz6V7BXmHgbRda1P4hax471nS20pLq3FnaWUxzLtBXLsP4T8n6ntgn0+gAooooAKKKKACivALDwVo/jj4z+NINbSeRLZkePy5ShBOB/IV6J4e+EXhTwvrttrOmQXS3lvu8svcFh8ylTx9GNAHd0VjXvirQ9O1saPe6jHb3v2U3hSUMqrCCQXLkbQMqep7VlaV8TvBmt6qumafr0Et4z7ERkdA7eisygN7YJzQB11FRyyxwQvNNIscUalndyAFUDJJJ6CuOX4t+A31BbEeJLXzmbaGKuI8+8hXYBx1JxQB2tFRSTwxW7XEkqJCil2kZgFCgZJJ6Yx3rjH+L/gGO+NofEduZQcblikaP8A77C7fxzQB3FFQ21zBeW0Vzazxz28qh45YnDK6noQRwRXM618S/B3h7Uf7P1PXYIbsHa0SI8hQ8cNsB29e+KAOhOqaeNTGmG+thqBj8wWpmXzSn97ZnOPfFWN6eZ5e9d+N23POPXFeO2N9aal+0jFeWNzFc20uj7o5YXDKwx2IrqNQ0rwm/xj0y+ub+7TxQtkWt7RS3lPFiRd5O3AON4xuHTpzyAd7RWRf+J9G0vWbTSL6+SC9u45JYUdW2lEUs7F8bVACk8kdKxrL4peCdQ1caXa+IbZ7tm2KCrqjtkABXKhSSTxg80AdhRUcsscELzTSLHFGpZ3cgBVAySSegriLn4yfD+1uHgk8RRM6HBMVvNIv4MqEH8DQB3dFYnhvxbofi60mutCvTdwQyeXI/kyR4bGcfOozwR0rboA+cvjb/yWjw3/ANetr/6USV7lXhvxt/5LR4b/AOvW1/8ASiSvcq8vMd4nTQ2YUUUV5x0BRRRQAUUUUAFFFFAGVrfhvSfEcdsmrWa3K20omiBdl2sO/wApGfoeKk1vQ9N8RaY+narbC5tHYMYy7LyDkHKkEfnWjRVc8lbXYVkRwwpbwRwxLtjjUKi5zgAYFZ2i+HNJ8Pfav7LtPs/2uXzpv3jvvf1+YnH4Vq0UuZhY8c8BaLpuu+LviNZ6pZQ3dudTB2yDOD5s/IPUH3Feh6B4I8OeGJnm0fSoraZwVMpZpHwcZG5iSBwOK6CitaleU3poiYwSK99Y2upWUtne28dxbTLtkikXKsKwNJ+HfhLQ5zPp+iQRzcgSSM0rL/ulySp9xiunorNTklZMrlTM3RNB03w5pq6fpNt9mtVYuI97PyevLEmszW/AHhbxDqQ1HVNHinu8AGUO6FsdN21gG4wOc8ADpXS0UKck+ZPULLYZDDHbQRwQoqRRqERFGAqgYAFPooqRhRRRQAUUUUAFFFFABXjn7Qn/ACAdG/6+X/8AQa9jrxz9oT/kA6N/18v/AOg10YT+NEzq/Az2LwX/AMiL4e/7Blt/6KWtysPwX/yIvh7/ALBlt/6KWtyvdOIKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAPmj4Bf8AIza9/wBcF/8AQzXvleB/AL/kZte/64L/AOhmvfK8XG/xmdlH4AooorkNQooooAKKKKAKOraPp2u6fJYapZxXVs/VJB0PqD1B56jBFcC/wN8LGeR4bvV7eJyMwRXK7MenKEkfU969MorSFacFaLJcU9zF8O+E9E8KWrQaPYpb78eZISWkkx6seT9OgycAVJ4j8Oab4q0h9M1WEyQMwdSpwyMOjKex5P4EjvWtRU88ubmvqPlVrHBWPwi8NWcJSZ7++ZUZIHvLjebcEYygACgjAIODgiuo8N6Ba+F9AtdGsZJpLa237GnILncxY5IAHVj2rVopyqzkrSYlFLY4LVvhF4b1bV7nUTJqFm11n7RDaThI5SSSSQVJ5Poce3WsH4s2kE/i/wCHtnNCsltJftE8bjIZDJACDnqMcV63VS60ywvp7ee8sba4mtW328k0Su0TZByhI+U5A5HoK0p15KScnewpQVtDhpfgv4Wmudxk1NbQSGQWK3X7gE56DG4dfWu/traCytYrW2hSGCJQkcaDCqo6ACpaKznVnPSTuNRS2OCvfhH4cu9auNSil1Gya4JM0FpcCOJyeuRjPOegIFaWl/DzQdE8Q2+saZFLbSQWxtkgRh5W0kkk5BYtz1LV1dFU61RqzYckTB8V+ENJ8ZaYtjqsT4jbfFNE22SI9yDg9R1BBHtkDDPCvg7T/CUV0tncXtzJdMrTTXkvmO20YHIA6A+ldDRU+0ly8l9A5Ve4UUUVBQUUUUAFFFFABXhXhr/k6Kb/AK73H/ohq91rwrw1/wAnRTf9d7j/ANENXfl/xv0MK+x9IUUUV6xynIfEbwMvxA8Ow6SdQNiYrpbkSiHzckKy4xuH9/17Vgf8K78df9FUvf8AwXL/APHK9OooA47WvBd7r/w2k8Kahrrz3cqoJNSe2GWKyh8lA3ooHX3rptMsl0zSbOwVzItrAkIcjBYKoGf0q3RQByng7wYPCN1rsq35ul1S/e8CmLZ5W4k7c5O7r14+lYut/CsT+JbjxB4Z1+68O6jdAi6MEYkjmJIJYrkYJ6nnBODwc59FooA5Lwh4HXwxd3mo3esX2sateKqT3d238IydqLztXJ6ZOOgrC1X4St/wkF1rfhbxNf8Ah26vH8y5SFfMikPOTs3L3JPJIBJwB29KooA4bwt8NbfQ9dfxDq2q3eua6yeWt5dAARLjB2LztyCR1PBwMZOZ/HPw+tPGn2O5F/c6bqtiSbW+tid0eexGRkZweCDxwRmuyooA8qu/g3NrdjcL4j8W6hrF8YylpLPGVitmPBcRB8E4x3HSutu/CH2r4bL4Q+3bcafHY/a/Jz9xQu7Zu746Z/GuoooA5SfwYs3w0Hg5b8qBYpZ/azFnoAN2zPt0z+NbHh3SBoHhvTdIWYzCytkg80rt37QBnGTjPpk/U1p0UAcp4Y8Fjw34m8S6wt+bga3Ok3kmLb5JXecbsndnf6DGO9eS+A9FTxtqXiLW/wDhKLzwzLPfNv0rS7k27pj+KQE85ye2MhvoPoWuR1r4YeDPEN817qWgwSXLks8kTvCXJ6ltjLuPuaAOGtNS1fwp8UtD8PWPiy88SWd8ri7t7kiZ7YDo5cdOmT9DnqK9nrB8PeC/DvhTzDomkwWjyDa8i5Z2HHBZiTjgcZ681vUAFFFFABRRRQB8/wCnaDrOvfGbxpHo3iWbQ5InVpJIoBL5gOOMFhjFep+EvDHiHQry4m1nxhca5FJGFjiktREIznO7O459K85t9Q1vwZ8WfFmp/wDCH67qdrfsqxSWdo7KQMHIbGD+FdtoPxF1HWtbttPn8DeItOjmJBurq1ZY48KT8xIGOmPxoA5Dxz4fsvE37QmgaZqIdrJ9JEk0StjzQjzMFJ9CQM/5NXPjj4Z0i2+HX2+y020tLmwnh8mS3iWNlUnbtG0dORx7CtXVNJ1GX9oTRdUjsbltPh0do5LoRHylbdN8pbGM/MOOvNXfjLpt9qvwy1G106znu7gyQkQwRl3YCRc4Ucn8KAOb+Muq3s3w70LTYpWE2tXEEczgAbht3EdurbT+Fd5H8P8AwpHoMWjNoNjJZxoFAkhUuTjG4tjO7/aznmuf8eeB7vxl8N7CxtHMGqWSRXECudu51TBQ+hOTz2IHQZrOg+I3jh7JNP8A+Fdak+uhdjyuDHaF+m4OeMd8bvx4zQBnfGJFsdH8G+B7SWaDTr65jtXKtkmKLy0UEnr99T9VFejr4H8Lroq6OdCsHslTYEaBSfrnGd3JOeuea5b4heC9d8VeDdHuIJYh4p0ry7hfLYLHJNtXeFzwPmGVzgcc9aoj4l+NJrI2SfDfVo9ZK7Fcqfs2/HLbyAAOpxk9hnvQBg/CzWL3w/4O8f6clz53/COmaS1DD7pCyn06Fo84+vrW38FPCukXHgOLXr6xgvdS1SSZp7i6USuwEjLjLA4B25PqTz2xteAfh8+ieENSs9dl+0ajrm+TUipGBvBBQEDBwGOT0yTjiuQ8Iap4z+GmnzeFbvwbqWsxxTObK6ssmJgxzgttIVSxJyem45HFADdB8Pad4a/aSms9Kh8i1k095xCD8qMwGQvoM9u304rb1j/k5nw//wBgR/5z1neGtK8XS/G6HX/EOmtAt3prsPIjLRWoyVWFpAMF8Lk8/wAX4Vu6ppOoy/tCaLqkdjctp8OjtHJdCI+UrbpvlLYxn5hx15oAwvijott4i+LngzSb0yC1uIpRKI22llGWK5HQHGD7GtT4w+EdDj+Fl/LZ6TZW02niN7Z4oVQxjzFDAEDOCpPHc49Ks+K9K1G7+NHgu+t7G5ls7aKfzrhIiY4vlbG5sYGe2etbfxRsbvUvhrrdpY20tzcyQrshhQs7YdSQAOTwDQBx/j+61K7/AGdLK8SWRpZbGyku3U4LKypuJx2JIyB/Kp/Fy+DW+CM32X+zVt0sFFntKs6y7QVAPJ3Z69+ue9Z/xCi+yfAHw/Z3szWtykFihspYm3XDrGMwkDDLyMnoRtrLs9IWzvF1d/gbIsuPMGzUfMUN1/1BGF+mOOlAHqXw0hng+G3h9LlNk32OMkbdpxj5c/8AAdtdXXP+D/F1h400Iapp6SxqshhmhmXDxSAAlT+Y/OugoA+cvjb/AMlo8N/9etr/AOlEle5V4b8bf+S0eG/+vW1/9KJK9yry8x3idNDZhRRRXnHQFFUtXYrot+ykgi3kII7fKa8R+Fvw28O+K/CT6jqkVw9x9qeMFJioCgLjgfU1tTpxlFyk7WIlJp2R73RXMeFvAWheD7m4n0mOdJJ0CP5kpfgHPerMnjTw7DPqcM2qwxPphAu/NVkEZOcAEgBicHAXJqHC7tDUd9NTeorntC8c+GfEs/2fSdXhnn5xEwaNzgZOFcAnj0qo/wATPBkep/2c+v2wn3bMkN5YPvJjYPzo9lO9rMOZdzpb28g0+xuL26k8u2tomllfBO1FBJOByeB2qDR9YsNf0uDU9Mn8+zm3eXJsZd2GKnhgCOQe1UPGRVvAXiBlIIOmXJBHf901cT8PfF2geGPhToZ1jVIbVmEzLGcs7Dz5BkIoLEZ74q40uanzLe9hOVpWPU6Ky9D8R6P4ktDdaPqEN3EuA2zIZCem5Tgr+Ip2s+INI8PWouNW1CCzjY4XzG5c8fdXq3UdBxWfJK/LbUq6tc0qK5vRPH3hbxFc/ZtL1mCa4JwsThonfjPyhwC34ZrfubmCytZbm5mSGCJS8kjnCqo6kmhwlF2aBNMlrL0HxFpPiewa+0e7F1bLIYmcIyYYAEjDAHoR+dZWnfEfwhq2o/YLPXIHuSxVVZXQMfQMwAP4HmuT+AP/ACIl9/2E5P8A0VFWvsWqcpSVmrE812kj1Wsu98RaVp+tWWkXV2I7++BNvEUY78deQMD8SKoa7488MeGrsWmratFBc4BMSo8jKD0yEBx+NcJ4m1Sw1j4r+BrzTruG6tmLgSRNuGQTkfWlTouWslpZhKVtj1qW4hhZFlmjjMjbUDsBuPoM9TUlcT480zwvqGpeHW8RX9xazx3e2xWI8SyMU+VvlbAyF54x610er+INL0J7NNSuvIa9mEEA8tm3ueg+UHH1OBUuGit1HzdzTorlLv4leDrDUfsFxr1sLjeIzsVnVW46uoKjrzk8c56GuoiljniSWJ1kjdQyOhyGB6EHuKmUJR3Q009h9FcvrHxG8I6DeNZ6hrcMdwpKvHGjylCOobYDg+xo0X4i+FPEWpx6dpWq/aLuQErH9nlTIAyeWUDpVeyna9nYXMtrnUUUUVmUFeOftCf8gHRv+vl//Qa9jrxz9oT/AJAOjf8AXy//AKDXRhP40TOr8DPYvBf/ACIvh7/sGW3/AKKWtysPwX/yIvh7/sGW3/opa3K904gooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooA+aPgF/yM2vf9cF/9DNe+V4H8Av8AkZte/wCuC/8AoZr3yvFxv8ZnZR+AKKKK5DUKK82+Nuq6hpHgq1n02+uLOZ9QSNpLeUxsV8uQ4yOcZA/Kkt/hrqsttFI3xB8ShmQMcXTdx/vVvGiuRTlK1yHLWyR6VRWTpdqnhrw7HBqGry3KWwZpL6/l+YgsTlmJ7ZxyegFS3PiDRbO1t7q61ewgt7gZglluUVJR1ypJweo6etZcrvpqVfuaNFQPeWsdobt7mFLYDJmaQBAPXd0qLT9W03Vo3k03ULS9RDtdraZZAp9CVJxS5Xa9guOutT0+xntoLy+trea6bZBHNKqNK2QMICfmOSOB6irVeVfFT/ke/h1/2Ez/AOjYK9Em17R7a+Wxn1awivGIC273KLIfopOa0lStCMl1JUtWjRoorPv9d0jSXVNS1Wxs3YZVbm4SMkc8/MR6H8qzSb2KbNCio4ZoriFJoJUlicZV0YMGHqCOtQ32o2OmQefqF7b2kPTzLiVY1/MkUkm3YLhfalY6ZEkt/e21pE7iNXuJVjDMckKCSMng8e1Wq8j+OV9Z6j8PLC4sbqC6gOpxgSQSB1P7qXuDivXK1lT5YKXe5KldtBVWz1Kx1FZGsb23ulicxyGCVX2MOqnB4PtUFv4g0W7vTZW2r2E10OsEdyjOP+Ag571578GP+Zq/7Cjf1oVL3HJ9ActUj1OiuP8ADGiR6d4s8RXqeJjqT3EoaSx35+x5ZmCkbjjjgcDgV0iatpskt1EmoWjSWgzcoJlJgHXLjPy9D19KmULOy1GmXKKo2GtaVqsksenanZ3jxY8xbedZCn1AJx0P5VeqWmtGNMKKxZfF/hmCVopvEWkRyKcMr3sYI+oLVe0/VdO1aJptNv7W9iRtrPbTLIFPXBKk4NNwkldoLouUUUVIwrwrw1/ydFN/13uP/RDV7rXhXhr/AJOim/673H/ohq78v+N+hhX2PpCiiivWOUKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooA5Lx/4K/wCE00q1jgvmsNRsbhbq0uQm8K47MvcHj6EDryDg/wBm/GCWFrWTW/DEaMChu44pTMo/vBdoXP6V6XRQBzPgbwZZ+BvD40y1mkuZZJDNc3Mgw00hABOMnAwBgZ/M5J6aiigD5y+Nv/JaPDf/AF62v/pRJXuVeG/G75fjL4bY8L9mtuf+3iSvcq8vMd4nTQ2YUUUV5x0FLWP+QHf/APXtJ/6Ca8S+F3hjxFrHhFrnS/GM+kWwuXT7NHaiQFgFy2dw65/SvcNShe40q8hiXdJJA6IM4ySpArxj4e+Idb8F+GTpVx4I8RXEhuHm3x2bgcgDHK+1dlDm9nJR3uv61Mp25lc9W8MaRqujafLb6trsmsTNKXWeSHyyq4A243HIyCfxrzPw94e03XfjV4qk1K3FytnIssULnMZfgAsv8WOcZ45r0Dwv4su/EVzcRXPhrVdJWJAwe+hKB8nGBkDmue8H6VqFp8WPGF5cWNxFa3AQwzvGQknT7rYwfwpRco899HYHZ2Oc+LHhzTT4z8Hx21ulm2qXDWly9sojLoWjTnHU7ZGH04rrPHfg/QLf4aarb2ml2tutpbtPC0cQDKy853dcnkE56E1U+JOl6hf+NPAc9nY3NxDa6gXuJIYmdYl8yE5YgfKMA8n0NdX43t57vwPrdvbQyTTyWcqpHGpZnJU4AA5JqvaO1PX+ri5VeRzGlXcl7+z/ACzTMzP/AGJcISxySFR1H6Cqnwc8L6MPAtlq8tlHPfXfmh5JlD7VWVlCrnoPlz9SavaFpt9D8CZdOlsrlL46VdRi2aJhLuIkwu3GcnIwPeud8F6p408D+FbKzv8Awpd6jp7B3gFop+0W+5iSkiYz1JP49ewppuElF63Fs032JLG1h8L/ALQgsNNQQWerWjSSQJ9wHYzcDt80ZPtkgYBxWdqOsx3Pxm1a61Dw/qOtx6XGtva2tpbeeIjwd7DtyWI9z7Cuk8GaLr2t+Obvxv4isTpwMH2eysX5eNSByc4I43dQCSx4AAFRa/oviDwj8QLjxj4e0s6ta30BS9skba6kBeV6k5Kg8AnO4Y5FUpR57Pe1vn6is7X6XOd8e6jd+JbaxuNH8C+IrHWLK5WWC7OnMu0DJxwDnnaR6Ee5zvfGGe6v4/Cfhxt8KaveqLjY4BBBRdvoeZM9cZUVpr8QPEt80UWneANWV3kCs97+5VRkZPI56+36VY+KPhO/8RaTY3ujqG1bS7gT26EgbxxuUE45yqnr/DjvSU+WcVJWtfrcdrp2Ni+8BeGL/RBpEmj2sdsqbYzFGFeM/wB5WxnPfJzk9c1xHwNuPsnw21W527/Jv5pNucZxDGcZrRh8Y+NNesV0+w8IXWm6k+2Oa8vlKW8OchnXOC2OoAz269z4N6Jd6X4M1LT9UsriAvqMvyXELRmRDHGuQD2ODzUPmjSkpvqh6OSsZ3wb0Oz1TRr7xNqltFd6lfXkmZp0D7VGOmc4yS2fw9Ko6/4a0rw/8a/CsmlWq2q3jl5Io+IwwyMqv8P0HHFS+G28T/C+7v8AQm8N3+s6RLcNNZ3NkpducD5sZC5AGQcYIPUHNNubHxfq/wATfC+u6tpMlvb+a4S3gQyC0iHIMrjIDNu9ug6dBrr7SUr+6138ieiVtTS+L3/Id8Ef9hMf+hR1H8cIBc2vhu3ZmVZdRCFkOGGQBke9X/ilpl/qGs+D5LKxublLfUQ8zQxM4jXdHy2BwODyfSl+LWlahqS+GzYWVxdeRqSvL5ERfYvHJwOBx1rOlJL2evcqS+I2tV8DeG4vBV5pcWk2yQRW0hjfywZEYKcOHIJ3e9Y/wlury6+E8Koxknh8+KDJ54JKjOfU49hiu61VGk0e+jjVndreQKqjJJ2ngV5/8O7K50f4Q3cOqm40d1FyzyzwlXgUg/PtYZOOoHfFZxk5U2m+qG1aRQ+D8fh1vBdzLfCybUZJ5DqBuypcgHI3buduOfTOak+D0Vs2r+L5bCCL+yU1EixkUAjBL5CnqBt8v8COtcH4W0+DUfD9uG+GkmtxRSPGNRgu5LczAMTkgdSM469sdq9V8D+NNJur0+Fk0Gfw9fW6F0sZYwqsvUkcAk855HPXJ5reumlO2t/wIg9jvqKKK846Arxz9oT/AJAOjf8AXy//AKDXsdeN/tCEf2Fow7/aX/8AQa6MJ/GiZ1fgZ7H4L/5EXw9/2DLb/wBFLW5WH4MBHgbw+D1Gm23/AKKWtyvdOIKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAPmj4Bf8jNr3/XBf8A0M175XgfwC/5GbXv+uC/+h175Xi43+Mzso/AFFFFchqeVfH/AP5ESx/7Ccf/AKKlq3b2XxZNtEY9U8NKhQbQVk4GOP4KrfHxHfwFaMqMwTUY2YgfdHlyDJ9OSB+NWbf41eDYraKNrm73IgU4tm7Cu6PN7GPLG+5i7c7u7G38QBOPhdrAuihuPsX73Yfl3cZxwOM1y/gD4c6Dqvg6x1LW4X1S6vLZQDO7AQxjIVEweMDv1z6Vu+KtatPEvwg1bVdNMj2s9rIULJtb5WKnj6qa0Pht/wAk50H/AK9R/M1ClKFF20dx2TkeX/D/AMG2uteI/EmhahdXU+h6JfsIrHzSqSOXdQzY64Ef6/XOtq2i2Xgn4xeF59EiFpb6mGt5oI/unop4PQHcp+q5q/8ACv8A5Hv4i/8AYTH/AKNnpfiN/wAlQ8A/9fLf+hpW0pydZxb0t+hCS5blb4yW0l54p8CWsNy9tLNevGk8f3omLwAMPcdfwra1f4S+Fm8LXdpbWGy7WFmivGctL5gyQWJPOT1Hp6dsb4x/b18T+B5NMthc30V1NLBCTgO6tCwB5HHFWNX+MFsdKuNPt9F1OPxFIjQpYSQZKPgjJ9VHXgZOO3UJe0cIcn9ajfLd3G+AvGN1H8Fr3VJ2M9xpKywRluS21QUDZ7Deo+g9a5LwhrPw3ttJ+1eKHGo65dM0t1Lc20kuCTwBkEfUjqfbFd94U8BXFn8JLjw5ehbe+1COV5cHIjkcYXOOuAEzj0IrB8J/EGPwHosPhnxfp9/ZXVkXSKcRb45k3ZGD3xuxxkYA55xVJxfPyau/Ri10uQfC/VtNi+JWs6V4allk8PXVv9pjjdWHlSLtBxnoPmYc9flGTgZm0/Tbf4j/ABZ1+TWhLcaZoTfZ7ezYkIH3FSTg9CUdsd8jPAxXd+GfHNp4r1K5t7DTdRit4Yw/2q5h2I5zjaP/AK/oeOK4OS+l+FvxL1q/1CzuZNA1thN9qiUsI5CS2D2yGZxjOcEH2qVJuUrK0rDtZLsZPxj8DaT4c0O21PRxLaRT3ixTWauTEzbHIcAnggKR/wAC7d+1+Mus3uneFLfT9PkkjuNUuRbF0OPkwcjI554HHYmuI+K/iq48W+GYZdP0y4h0K3uY5PttypQzysrBQikcgAtk/wD1s978XfDl/rvhWK40pJJNQ064W5jjjGXcdCFHcjhv+A4HJp6/u/ab3Yfzco5Pg/4TTRIrFbSRLqNQRqEcjLMJAPv5zjrzjp7VifA2J7ez8RwySmZ49Q2NK3VyAQSfr1q7Z/GC21SwSDTdD1C618gI2nrGQqSZwdz44UcnJHTrjnFX4JR3EUPiaO7KG5TUispTpvAOce2c1ElUVKftPIa5eZWHfDn/AJKh4+/6+V/9DesTS/DFr4p+MHiu21GaY6fBKk0tqjFVuGHChyOwyePetv4c/wDJUPH3/Xyv/ob07wQpX4yeNwwIPyHke4qnJxcmuy/QSV0vUyfHPh3TvA3inwxrvh2H7DJLeiCeGNjskU7exPGRuBA65z169H8a726s/APl28skUd1dx29zIg+7EQxOcdiQB2znHfBo/Gf/AJlX/sKL/SrPxtYr4NtjJPGtmL6JrmDzNklwgz8iep7/AIZ7cqDcnTb1eoPRSsU/HPw88IaT8Nr6a2sI4ZbOBXhuw37xnyANzZw248Y6fNwM4rqvhtZW1p4E0qW3sY7SS6t0mmCJt8xyoG8/UAH054ryWOfwCTDNqVj40/syHDJa3nzWkWcAAYO7HPHP+Fe5eH9Z0nXdHhu9FmjksgPLQRptCYA+XbgYwMcVOI5o0+V3eu44WbualFFFcRsFeFeGv+Topv8Arvcf+iGr3WvCvDX/ACdFN/13uP8A0Q1d+X/G/Qwr7H0hRRRXrHKFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB4Z+0P4cupbbS/FFmrH7FmC4K9UUtlG9gGyPqwrr/A/jbT/ABnosNxBNGt+iAXVtnDRt3OO6k9D/Wu+uraC9tZbW5hSaCZCkkci5V1IwQR3FeG+Iv2e5U1Br7whrAszuLLb3LMPL/3ZFycfUZ9658RQVZWejLhPkZ67RXhn/Cp/iyOB4m49tVm/wo/4VP8AFr/oZj/4NZv8K4/7Of8AMbfWF2Pc6K8M/wCFT/Fr/oZj/wCDWb/Cj/hU/wAWv+hmP/g1m/wo/s+X8wfWF2Pc6K8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\ No newline at end of file diff --git a/理论知识/用户增长/基本概念.md b/理论知识/用户增长/基本概念.md new file mode 100644 index 0000000..5548b4b --- /dev/null +++ b/理论知识/用户增长/基本概念.md @@ -0,0 +1,17 @@ + +## AARRR海盗模型 + +海盗模型是用户分析的经典模型,它反映了增长是系统性地贯穿于用户生命周期各个阶段: + +A 拉新(Acquisition):  通过各种推广渠道,以各种方式获取目标用户,并对各种营销渠道的效果评估,不断优化投入策略,降低获客成本。 +- 涉及关键指标例如 新增注册用户数、激活率、注册转化率、新客留存率、下载量、安装量等,我们通过这些指标就可反应出获取目标用户的效果是怎样的。 + +A 活跃(Activation):活跃用户指真正开始使用了产品提供的价值,我们需要掌握用户的行为数据,监控产品健康程度。这个模块主要反映用户进入产品的行为表现,是产品体验的核心所在。 + +- 涉及关键指标例如 DAU/MAU 、日均使用时长、启动APP时长、启动APP次数等。通过这些指标可以反映出用户的活跃情况。 + +R 留存(Retention):衡量用户粘性和质量的指标。涉及关键指标例如 留存率、流失率等。通过这些指标可以反映出用户的留存情况。 + +R 变现(Revenue): 主要用来衡量产品商业价值。涉及关键指标例如 生命周期价值(LTV)、客单价、GMV等。这些指标可以反映出产品的商业价值。 + +R 推荐(Referral):衡量用户自传播程度和口碑情况。涉及关键指标例如 邀请率、裂变系数等。 \ No newline at end of file diff --git a/理论知识/车联网/通讯协议/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md b/理论知识/车联网/通讯协议/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md new file mode 100644 index 0000000..fb78c5e --- /dev/null +++ b/理论知识/车联网/通讯协议/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md @@ -0,0 +1,174 @@ +--- +doc_type: hypothesis-highlights +url: 'https://www.cnblogs.com/cxuanBlog/p/14917187.html' +--- + +## Metadata +- Author: [cnblogs.com]() +- Title: MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园 +- Reference: https://www.cnblogs.com/cxuanBlog/p/14917187.html +- Category: #article + +## Page Notes +## Highlights + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/abd5baa3d078f37535e2d82720b201b6.png) + +- 还有一个优势就是 MQTT 在客户端容易实现,而且具有易用性,非常适合当今资源有限的设备。 + +- MQTT 协议与 HTTP 相比具有一个明显的优势:数据包开销较小 + +- pub/sub 最重要的方面是 publisher 与 subscriber 的解藕 + + - 空间解耦 + - 时间解藕 + - 同步 Synchronization 解藕 + + - 发布/订阅模式消除了传统客户-服务器之间的直接通信,把通信这个操作交给了 broker 进行代理,并在空间、时间、同步三个维度上进行了解藕。 + +- pub/sub 比传统的客户端-服务器模式有了更好的拓展,这是由于 broker 的高度并行化,并且是基于事件驱动的模式。事件驱动中的程序流程会由诸如用户操作(点击鼠标、键盘)、传感器输出或者从其他程序或传递的消息事件决定。- 事件驱动编程是图形用户界面和其他应用程序比如 Web 中使用的主要范式,这些应用程序能够响应用户输入执行某些操作为中心,这同时也适用于驱动程序的编程 。 + +- broker 能够对消息进行过滤,使每个订阅者只接收自己感兴趣的消息: + + - 基于主题的过滤:每条消息都会有一个 topic ,接收客户端会向 borker 订阅感兴趣的 topic,订阅后,broker 就会确保客户端收到发布到 topic 中的消息 + + - 基于内容的过滤 :broker 会根据特定的内容过滤消息,接受客户端会经过过滤他们感兴趣的内容。这种方法的一个显著的缺点就是必须事先知道消息的内容,不能加密或者轻易修改 + + - 基于类型的过滤 + +- 为了发布/订阅系统的挑战,MQTT 具有三个服务质量级别,你可以指定消息从客户端传到 broker 或者从 broker 传到客户端,在 topic 的订阅中,会存在 topic 没有 subscriber 订阅的情况,作为 broker 必须知道如何处理这种情况。 + +- 订阅发布模式与消息队列模式区别 + - 在传统的消息队列模式中,一条消息会存储在消息队列中等待被消费,每个传入的消息都存储在消息队列中,直到它被客户端(通常称之为消费者)所接收,如果没有客户端消费消息的话,这条消息就会存在消息队列中等待被消费。但是在消息队列中,不会存在消息没有客户端消费的情况,但是在 MQTT 中,确存在 topic 无 subscriber 订阅的情况。 + + - 在传统的消息队列模式中,一条消息只能被一个客户端所消费,负载会分布在队列的每个消费者之间;而在 MQTT 中,每个订阅者都会受到消息,每个订阅者有相同的负载。 + + - 在传统的消息队列模式中,必须使用单独的命令来显式创建队列,只有队列创建后,才可以生产或者消费消息;而在 MQTT 中,topic 比较灵活,可以即时创建。 + +- MQTT基本概念 + - MQTT Client + - publisher 和 subscriber 都属于 MQTT Client。 + + - 发布和订阅的功能也可以由同一个 MQTT Client 实现。 + + - MQTT 客户端是指运行 MQTT 库并通过网络连接到 MQTT broker 的任何设备,这些设备可以从微控制器到成熟的服务器. + + - MQTT Broker + - broker 负责接收所有消息,过滤消息,确定是哪个 client 订阅了每条消息,并将消息发送给对应的 client,broker 还负责保存会话数据,这些数据包括订阅的和错过的消息。broker 还负责客户端的身份验证和授权。 + + - MQTT 是基于 TCP/IP 协议基础之上的,所以 MQTT 的 client 和 broker 都需要 TCP/IP 协议的支持。 + + - MQTT链接 + - MQTT 的连接总是在 client 和 broker 之间进行,client 和 client 之间并不会相互连接。如果要发起连接的话,那么 client 就会向 broker 发起 CONNECT 消息,代理会使用 CONNACK 消息和状态码进行响应 + + - 一旦 client 和 broker 的连接建立后,broker 就会使客户端的连接一直处于打开状态,直到 client 发出断开命令或者连接中断。 + +- 消息 + - MQTT 的消息报文主要分为 CONNECT 和 CONNACK 消息。 + + - CONNECT + + - 为了初始化连接,需要 client 向 broker 发送 CONNECT 消息 + + - 一个 MQTT 客户端发送一条 CONNECT 连接,这条 CONNECT 连接可能会包含下面这些信息 + + ![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/a705b334a0d4cb20f22070038ec1cc98.png) + + - ClientId:显而易见,这个就是每个客户端的 ID 标识,也就是连接到 MQTT broker 的每个 client。 + + - 这个 ID 应该是每个 client 和 broker 唯一的,如果你不需要 broker 持有状态的话,你可以发送一个空的 ClientId,空的 ClientId 会没有任何状态。在这种情况下,ClientSession 需要设置为 true,否则将会拒绝连接。 + + - CleanSession:CleanSession 会话标志会告诉 broker client 是否需要建立持久会话。在持久会话 (CleanSession = false)中,broker 存储 client 的所有订阅以及服务质量(Qos) 是 1 或 2 订阅的 client 的所有丢失的消息。如果会话不是持久的(CleanSession = true),那么 broker 则不会为 client 存储任何内容并且会清除先前持久会话中的所有信息。 + + - Username/Password :MQTT 会发送 username 和 password 进行 client 认证和授权 + + - LastWillxxx :LastWillxxx 表示的是遗愿,client 在连接 broker 的时候将会设立一个遗愿,这个遗愿会保存在 broker 中,当 client 因为非正常原因断开与 broker 的连接时,broker 会将遗愿发送给订阅了这个 topic(订阅遗愿的 topic)的 client。 + + - keepAlive:keepAlive 是 client 在连接建立时与 broker 通信的时间间隔,通常以秒为单位。这个时间指的是 client 与 broker 在不发送消息下所能承受的最大时长。 + + - CONNACK + - 当 broker 收到 CONNECT 消息时,它有义务回复 CONNACK 消息进行响应 + + - CONNACK 消息包括两部分内容 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/43255ffc270491b4b99a411422899b01.png) + + - SessionPresent:会话当前标识,这个标志会告诉 client 当前 broker 是否有一个持久性会话与 client 进行交互。 SessionPresent 标志和 CleanSession 标志有关,当 client 在 CleanSession 设置为 true 的情况下连接时,SessionPresent 始终为 false,因为没有持久性会话可以使用。如果 CleanSession 设置为 false,则有两种可能性,如果 ClientId 的会话信息可用,并且 broker 已经存储了会话信息,那么 SessionPresent 为 true,否则如果没有 ClientId 的任何会话信息,那么 SessionPresent 为 false。 + + - ReturnCode:CONNACK 消息中的第二个标志是连接确认标志。这个标志包含一个返回码,告诉客户端连接尝试是否成功。连接确认标志有下面这些选项。 + +- 消息类型 + + - 发布 + + - MQTT 使用的是基于 topic 主题的过滤。每条消息都应该包含一个 topic ,broker 可以使用 topic 将消息发送给感兴趣的 client。除此之外,每条消息还会包含一个负载(Payload),Payload 中包含要以字节形式发送的数据。 + + - MQTT 是数据无关性的,也就是说数据是由发布者 - publisher 决定要发送的是 XML 、JSON 还是二进制数据、文本数据 + + - MQTT 中的 PUBLISH 消息结构如下 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/c0633b77a9c1cfb864bf472795e73131.png) + + - Packet Identifier:这个 PacketId 标识在 client 和 broker 之间唯一的消息标识。packetId 仅与大于零的 Qos 级别相关 + + - TopicName:主题名称是一个简单的字符串,/ 代表着分层结构 + + - Qos:这个数字表示的是服务质量水平,服务质量水平有三个等级:0、1 和 2,服务级别决定了消息到达 client 或者 broker 的保证类型,来决定消息是否丢失 + + - RetainFlag:这个标志表示 broker 将最近收到的一条 RETAIN 标志位为true的消息保存在服务器端(内存或者文件)。MQTT 服务器只会为每一个 Topic 保存最近收到的一条 RETAIN 标志位为true的消息 + + - Payload:这个是每条消息的实际内容 + + - Dupflag:这个标志表示该消息是重复的并且由于预期的 client 或者 broker 没有确认所以重新发送了一次。 + + - 当 client 向 broker 发送消息时,broker 会读取消息,根据 Qos 的级别进行消息确认,然后处理消息。处理消息其实就是确定哪些 subscriber 订阅了 topic 并将消息发送给他们。 + + - 发布消息的 client 不会知道是否有人对发布的消息感兴趣,同时也不知道多少 client 从 broker 收到了消息。 + + - 订阅 + + - client 会向 broker 发送 SUBSCRIBE 消息来接收有关感兴趣的 topic,这个SUBSCRIBE 消息非常简单,它包含了一个唯一的数据包标识和一个订阅列表 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/400a2de3b1cca165e543c3de7214eab6.png) + + - Packet Identifier:这个 PacketId 和上面的 PacketId 一样,都表示消息的唯一标识符。 + - ListOfSubscriptions:SUBSCRIBE 消息可以包含一个 client 的多个订阅,每个订阅都会由一个 topic 和一个 Qos 构成。订阅消息中的 topic 可以包含通配符。 + + - 确认消息 + - client 在向 broker 发送 SUBSCRIBE 消息后,为了确认每个订阅,broker 会向 client 发送 SUBACK 确认消息。这个 SUBACK 包含原始 SUBSCRIBE 消息的 packetId 和返回码列表。 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/2a0be7b3a5825b41d6282c893853f137.png) + + - 发布 - 订阅 - 确认消息,这三种消息的示意图如下。 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/1617d6fdc0aba70e124f06bded808008.png) + + - 退订 + + - SUBSCRIBE 消息对应的是 UNSUBSCRIBE 消息,这条消息发送后,broker 会删除关于 client 的订阅。 + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/e8ce80a3cb32f0f98372e2ade155df75.png) + + - 确认退订 + + - 取消订阅也需要 broker 的确认,此时 broker 会向 client 发送一个 UNSUBACK 消息。 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/0b069167a84eaf73290022c071ef8456.png) + + - 退订和确认退订的流程如下 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/e3d655c72474894f37c5e02cb2719edf.png) + +- Topic + + - MQTT Topic 非常轻量级,client 在发布或订阅之前不需要先创建所需要的 Topic,broker 在接收每个 Topic 前不用进行初始化操作。 + + - 当客户端订阅 Topic 时,它可以订阅已发布消息的确切 Topic,也可以使用通配符来同时订阅多个 Topic + + - 单级通配符可以替换 Topic 的一个级别,+ 号代表 Topic 中的单级通配符 + + - 多级通配符涵盖多个 Topic,# 代表 Topic 中的多级通配符。为了让 broker 能够确定和哪些 Topic 匹配,多级通配符必须作为 Topic 中的最后一个字符放置,并以 / 开头 + + - 当 client 订阅带有多级通配符的 Topic 时,不论 Topic 有多长多深,它都会收到通配符之前 Topic 的所有消息。如果你只将 Topic 定义为 # 的话,那么你将会收到所有的消息。 + + + diff --git a/电脑使用经验/Ubuntu/Ubuntu源码编译安装Python.md b/电脑使用经验/Ubuntu/Ubuntu源码编译安装Python.md new file mode 100644 index 0000000..e47968e --- /dev/null +++ b/电脑使用经验/Ubuntu/Ubuntu源码编译安装Python.md @@ -0,0 +1,25 @@ + +1. 安装依赖: + +```bash +sudo apt install build-essential zlib1g-dev libncurses5-dev libgdbm-dev libnss3-dev libssl-dev libsqlite3-dev libreadline-dev libffi-dev libbz2-dev liblzma-dev +``` + +2. 下载源码(以Python3.7.9为例)并解压 + +```shell +wget https://www.python.org/ftp/python/3.7.9/Python-3.7.9.tgz +tar -zxvf Python-3.7.9.tgz +``` + +3. 编译安装 +```shell +# 进入目标文件夹 +cd Python3.7.9 +# 生成配置 +./configure --enable-optimizations +# make +make +# 安装,强烈推荐使用altinstall而不是install,因为install会覆盖系统原有的python,这会影响系统的正常运行 +sudo make altinstall +``` diff --git a/电脑使用经验/kindle/越狱与刷入Android.md b/电脑使用经验/kindle/越狱与刷入Android.md new file mode 100644 index 0000000..49c4df6 --- /dev/null +++ b/电脑使用经验/kindle/越狱与刷入Android.md @@ -0,0 +1,86 @@ +## 1. 越狱 + +使用**WinterBreak**越狱,前提是将kindle切换到美区,要能看到购物车图标: + ![image.png](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/202501292055816.png) + +1. 下载WinterBreadk,[官网链接](https://github.com/KindleModding/WinterBreak/releases/latest) +2. 将文件解压,注意其中的隐藏文件夹**.active_content_sandbox**,后续复制的时候一定要复制进去,解压后文件结构如下: + ![image.png](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/202501292054293.png) + +3. 开启Kindle的飞行模式 + + ![image.png](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/202501291908756.png) +4. 将kindle连接至电脑并将之前解压的文件放到kindle根目录下; +5. 弹出 Kindle 磁盘并**拔掉 USB 数据线**; +6. 重启 Kindle 设备; +7. 进入 Kindle 后点击商店图标; +8. 这时会出现如下图所示的提示框,选择“好的”: + ![image.png](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/202501292057794.png) + +9. 正常情况下会看到如下图所示页面 + ![image.png](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/202501292057693.png) + +10. 点击 WinterBreak 图片出现如下界面: + ![Kindle中WinterBreak完成越狱](https://bookfere.com/wp-content/uploads/2025/01/kindle-winter-break-completed.png) +11. 越狱完毕; + +## 2. 安装补丁 + +安装热修复补丁(**Hotfix**)可以防止越狱在更新固件后失效,步骤如下: +1. 下载Hotfix,[官方地址](https://github.com/KindleModding/Hotfix/releases/latest/download/Update_hotfix_universal.bin) +2. 用 USB 数据线将你的 Kindle 连接到电脑; +3. 将下载到的 .bin 文件拷贝到 Kindle 根目录; +4. 弹出 Kindle 磁盘并断开 USB 数据线连接; +5. 前往【设置 → 更新您的 Kindle】安装补丁; +6. 等待 Kindle 自动重新启动; +7. 进入 Kindle 后点击名为“Run Hotfix”的电子书。 + +以上完成后,越狱就算成功了,可以删除拷贝到kindle的文件,尤其需要删除.active_content_sandbox,否则可能无法正常访问商店; + + +## 3. 安装插件 + +为安装android系统,需要安装MRPI和KUAL两款插件,其中MRPI需选择支持HF 的版本 + +1. MRPI安装: + 1. 下载 MRPI(支持HF版本),[官方链接](https://fw.notmarek.com/khf/#:~:text=MRPI%20%2D%20modified%20to%20support%20HF) + ![image.png](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/202501292235965.png) + + 2. 将下载得到的文件解压; + 3. 把文件夹内的 **extensions** 和 **mrpackages** 拷贝到 Kindle 的根目录; + 4. 在搜索栏中输入;log mrpi 点击回车 +2. KUAL安装: + 1. 下载KUAL,[官方链接](http://www.mobileread.com/forums/showthread.php?t=225030) + ![image.png](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/202501292237155.png) + 2. 将下载到的文件解压缩; + 3. 在解压的文件夹中找到 Update_KUALBooklet_v2.x.xx_install.bin 文件,拷贝到 Kindle 根目录下的 mrpackages 文件夹; + 4. 在搜索栏中输入;log mrpi 点击回车; + 5. 这时会调用 mrpi 安装 KUAL,安装完成并等待 Kindle 重启完毕后即可使用 KUAL。 + +## 4. 刷入Android + +1. 安装fastboot驱动,[驱动链接](https://xdaforums.com/attachments/adb-setup-1-4-3-zip.5759975/); +2. 下载对应kindle版本的文件,[文件链接](https://xdaforums.com/t/guide-installing-android-on-your-aging-kindle-e-reader.4450117/),下面以paperwhite3为例, 下载文件名:kpw3.220810.zip; +3. 将下载到的文件解压,得到两个文件夹,kpw3和uboot; +4. 将uboot文件夹里的**main-htmlviewer.tar.gz**拷贝到Kindle根目录,**该文件不要解压**! +5. 将uboot文件夹中的extensions.zip解压,并将解压后的内容拷贝到Kindle的extensions文件夹中; + ![image.png](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/202501292256360.png) +6. 打开KUAL,可以看到FlashAndroid选项,点击(请注意,**保证Kindle的电量足够**); + ![image.png](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/202501292257895.png) +7. 点击FlashAndroid后,kindle会重启,其启动进度条可能会卡主,这是正常的,此时电脑应该会发出U盘不断插入拔出的声音; +8. 运行kpw3文件夹中的Start.exe文件,在选项表中选择8; + ![image.png](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/202501292301620.png) +9. 等待刷写完成,kindle可能会自动重启,如果没有需要手动重启,重启完成后kindle应进入android系统; + ![Snipaste_2025-01-29_23-05-48.jpg](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/202501292306570.jpg) + +## 5. 安装微信读书 + +1. 下载1.5.2版本的微信读书墨水瓶版, [百度网盘链接(搜集自网络,安全性自行评估)](https://pan.baidu.com/s/17sIg8wejIvne-hW2uVwOPA),提取码496m; +2. 将apk文件拷贝到kindle,并安装; + +### 参考链接 + +1. 书伴:[2025 Kindle 越狱教程:不限 Kindle 型号,不限固件版本](https://bookfere.com/post/1145.html) +2. 书伴:[Kindle 越狱插件资源下载及详细安装步骤](https://bookfere.com/post/311.html) +3. CSDN:[kindle刷安卓系统,安装微信读书](https://blog.csdn.net/qq_33441128/article/details/143233642) +4. XDA论坛:[(guide)Installing android on your (aging) kindle e-reader](https://xdaforums.com/t/guide-installing-android-on-your-aging-kindle-e-reader.4450117/) \ No newline at end of file diff --git a/电脑使用经验/obsidian/网页标记.md b/电脑使用经验/obsidian/网页标记.md new file mode 100644 index 0000000..0dbcd52 --- /dev/null +++ b/电脑使用经验/obsidian/网页标记.md @@ -0,0 +1,5 @@ +- 使用Edge浏览器Hypothesis插件和Obsidian的Hypothesis插件; + + + +[Hypothesis 使用小记](https://seviche.cc/2022-05-25-hypothesis/) diff --git a/知识管理/2023年工作.xmind b/知识管理/2023年工作.xmind new file mode 100644 index 0000000..cce5537 Binary files /dev/null and b/知识管理/2023年工作.xmind differ diff --git a/知识管理/Excalidraw/Drawing 2024-10-27 22.16.10.excalidraw.md b/知识管理/Excalidraw/Drawing 2024-10-27 22.16.10.excalidraw.md new file mode 100644 index 0000000..69a1b4e --- /dev/null +++ b/知识管理/Excalidraw/Drawing 2024-10-27 22.16.10.excalidraw.md @@ -0,0 +1,14 @@ +--- + +excalidraw-plugin: parsed +tags: [excalidraw] + +--- +==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving' + + +## Drawing +```compressed-json +N4IgLgngDgpiBcIYA8DGBDANgSwCYCd0B3EAGhADcZ8BnbAewDsEAmcm+gV31TkQAswYKDXgB6MQHNsYfpwBGAOlT0AtmIBeNCtlQbs6RmPry6uA4wC0KDDgLFLUTJ2lH8MTDHQ0YNMWHRJMRZFAFZFFjIkT1UYRjAaBABtAF1ydCgoAGUAsD5QSXw8LOwNPkZOTExyHRgiACF0VABrQq5GXABhekx6fAQQAGIAM1GxkABfCaA== +``` +%% \ No newline at end of file diff --git a/知识管理/additive attention与dot-product attention.md b/知识管理/additive attention与dot-product attention.md new file mode 100644 index 0000000..d280d00 --- /dev/null +++ b/知识管理/additive attention与dot-product attention.md @@ -0,0 +1,30 @@ +--- +doc_type: hypothesis-highlights +url: 'https://www.zhihu.com/tardis/zm/art/366993073?source_id=1003' +--- +# additive attention与dot-product attention + +## Metadata + +- Title: additive attention与dot-product attention + +- Reference: https://www.zhihu.com/tardis/zm/art/366993073?source_id=1003 + +- Category: #source/article🗞 + +- Tags: + +## Highlights + +- “加型注意力机制”与“点积型注意力机制”最大的区别就是解码器隐状态与编码器输出的编码的交互过程,也就是两者关系大小的评估过程。在这里传统编码-解码结构使用了一个全连接神经网络结构,意味着两者的关系是加和的关系。因为我们知道全连接神经网络的公式是 ,如果将解码器的隐状态 和编码器每一步的隐状态 分别视作全连接神经网络的 和 的话,计算公式显然为 ,显然这里解码器隐状态与编码器输出编码的交互方式为加和。 + + + +- 矩阵 和矩阵 、 的交互为矩阵的乘积,所以这里解码器隐状态与编码器输出编码的交互方式为乘积。 + + + +- 根据Transformer论文的说法,加型注意力机制和点乘注意力机制有着相同的计算复杂度,但点乘注意力机制运算可以使用高度优化的并行矩阵乘法代码,会更快也更节省空间。 + + + diff --git a/知识管理/个人生活/愿望清单/电影清单.md b/知识管理/个人生活/愿望清单/电影清单.md new file mode 100644 index 0000000..b1eac23 --- /dev/null +++ b/知识管理/个人生活/愿望清单/电影清单.md @@ -0,0 +1,12 @@ + - [x] 闻香识女人 +- [x] 42号传奇 +- [x] 触不可及 +- [ ] 指环王 +- [ ] 教父 +- [ ] 阿甘正传 +- [ ] 美丽人生 +- [ ] 末代皇帝 +- [ ] 蝙幅侠:黑暗骑士 +- [ ] 天堂电影院 +- [ ] 美丽心灵 +- [ ] 血战钢锯岭 \ No newline at end of file diff --git a/知识管理/个人生活/愿望清单/购物清单.md b/知识管理/个人生活/愿望清单/购物清单.md new file mode 100644 index 0000000..7f81e31 --- /dev/null +++ b/知识管理/个人生活/愿望清单/购物清单.md @@ -0,0 +1,15 @@ +## 必须的 + +- [ ] 儿童安全座椅 +- [ ] 爬爬垫 +- [ ] 围栏 +- [ ] 婴儿保险 + - [ ] 重疾 + - [ ] 意外 + - [ ] 小额医疗 + + +## 没啥用的 + +- [ ] 子擎loong传感器 +- [ ] 窗帘伴侣 \ No newline at end of file diff --git a/知识管理/个人生活/愿望清单/阅读清单.md b/知识管理/个人生活/愿望清单/阅读清单.md new file mode 100644 index 0000000..1f2b81d --- /dev/null +++ b/知识管理/个人生活/愿望清单/阅读清单.md @@ -0,0 +1 @@ +1. \ No newline at end of file diff --git a/知识管理/个人生活/未来计划/2024年9月8日.md b/知识管理/个人生活/未来计划/2024年9月8日.md new file mode 100644 index 0000000..9e81c63 --- /dev/null +++ b/知识管理/个人生活/未来计划/2024年9月8日.md @@ -0,0 +1,29 @@ + +## 学习内容 + +1. 投资知识: 投资知识要主动学习,目标为读懂财报可以在感兴趣的赛道中选取合适的企业,再通过技术指标和量化分析确定入/离场时间; + - [ ] 财报分析 + - [ ] 技术指标 + - [ ] Python量化 + +2. 带娃知识:带娃知识要主动学习,要让宝宝能健康成长,并且爸妈不焦虑; + - [ ] 每月大运动目标 + - [ ] 每月益智游戏 + - [ ] 喂养方法 + +3. 专业知识:这个主要通过工作中学习获取,要及时进行总结; + 1. 数据库 + 1. 数据库基础 + 2. SQL优化 + 2. 数理统计 + + 4. 个人兴趣 + 1. IT技术 + 1. 个人服务器维护 + 2. Linux知识 + 3. 编程能力 + 4. rime维护 + 2. 智能家居 + 1. 米家极客版 + 2. Hass + 3. 军事和历史 \ No newline at end of file diff --git a/知识管理/个人生活/每日总结/2024年9月10日.md b/知识管理/个人生活/每日总结/2024年9月10日.md new file mode 100644 index 0000000..6f21a69 --- /dev/null +++ b/知识管理/个人生活/每日总结/2024年9月10日.md @@ -0,0 +1,34 @@ +## 1. 工作内容 + +1. 空调屏幕操作便利性: ^8f1112 + 1. 与yajia交流完成,按原内容完成温度等操作所需步骤和时间 [[2024年9月11日#^173d6f]]^7547e8 +2. 能量流宽表的验证[[2024年9月11日#^d1a013]]: ^6c1d4f + 1. 热管理低压侧能耗有问题; + 2. 驾驶信息(车速、加速度等)有问题; +3. 售后判则线上表: + 1. 还需要验证一下 柴工改完的结果[[2024年9月11日#^02a71e]]; ^c82f87 +4. 胎压检测需求: ^ee8cca + 1. 需要跟业务方要一下tcam log的解析方式[[2024年9月11日#^4033ba]]; + 2. 需要梳理一下还需要哪些信号; +5. 洗车模式渗透率: + 1. *已完成报告;* ^b399be +6. 看板开发: + 1. 调整了电动开门模式使用的字段[[2024年9月11日#^4b33f9]]; + 1. 要检查一下电动开门渗透率是否正常; + 2. 对出行分析看板增加了需要的字段[[2024年9月11日#^3f1dd4]]; ^1d7422 + 1. 需要在看板上增加筛选项; +7. 能耗售后报告内容更新: + 1. 与康建沟通了需求; ^e6f389 +8. 待开展工作: + 1. KC数据库PDF解析; ^a6d34a + 1. 主要是解决pandas操作Excel的问题[[2024年9月11日#^2990a0]] + 2. 探查方向盘按键控制播放功能占比[[2024年9月11日#^1c4ba4]]: + 1. 更新看板,增加到看板上; + +## 2. 生活 +1. 今天又没有健身; +2. 提醒老婆约下周的按摩; +3. 坐班车好像还是挺舒服的~ + +## 3. 阅读 +1. 继续阅读《一本书读懂财报》; \ No newline at end of file diff --git a/知识管理/个人生活/每日总结/2024年9月11日.md b/知识管理/个人生活/每日总结/2024年9月11日.md new file mode 100644 index 0000000..5142831 --- /dev/null +++ b/知识管理/个人生活/每日总结/2024年9月11日.md @@ -0,0 +1,31 @@ +## 1. 工作内容 + +1. 空调屏幕操作便利性: + 1. 调整了所需操作时间和步骤的数据底表[[2024年9月13日#^636e6e]]; ^173d6f +2. 售后判则线上表: + 1. 验证完成,待柴工维护业务数据owner; ^02a71e + 2. 搭建看板[[2024年9月13日#^b67cea]]; +3. 胎压检测需求: + 1. 继续对接tcam log的解析方法,考虑要不要拉个会[[2024年9月13日#^71091c]]; ^4033ba +4. 看板开发: + 1. 完成电动开门渗透率的调整; ^4b33f9 + 2. 完成出行分析看板所需内容的增加; ^3f1dd4 +5. KC数据库PDF解析[[2024年9月13日#^10b927]]: + 1. 完成解析,需要总结一下用到的函数(pd.melt等) ^2990a0 +6. 待开展工作: + 1. 能量流宽表的验证[[2024年9月13日#^120775]]; ^d1a013 + 2. 探查方向盘按键控制播放功能占比: + 1. 更新看板,增加到看板上[[2024年9月13日#^7928e4]]; ^1c4ba4 + 3. 给生管和质量使用的view写一个仓颉任务,以方便查看[[2024年9月13日#^2ab874]]; +7. **工作中待改进内容**: + 1. 多项任务切换不太明确,一项任务完成或受阻的时候不知道下一步该干啥; + +## 2. 生活 +1. 今天健身啦,快走25分钟,明天记得穿运动鞋; +2. 提醒老婆约下周的按摩; +3. 要研究一下孩子的保险; + 1. 先看看卜卓家娃的保险; + +## 3. 阅读 +1. 继续阅读《一本书读懂财报》; + 1. 试着分析一下均胜电子和德赛西威的还债能力; \ No newline at end of file diff --git a/知识管理/个人生活/每日总结/2024年9月13日.md b/知识管理/个人生活/每日总结/2024年9月13日.md new file mode 100644 index 0000000..5822b36 --- /dev/null +++ b/知识管理/个人生活/每日总结/2024年9月13日.md @@ -0,0 +1,30 @@ +## 1. 工作 + +1. 售后判则线上表[[2024年9月18日#^4dc5c5]]: ^b67cea + 1. 看板搭建中,需要验证日报看板数据准确性; + 2. 重新搭建周报看板; +3. 胎压检测需求[[2024年9月18日#^2fe7ee]]: + 1. tcam log接入持续沟通中; ^71091c +4. 能量流宽表的验证[[2024年9月18日#^636c62]]: + 1. 空调使用的这些平均值问题很大; ^120775 +5. KC数据库PDF解析: + 1. 等待葛工的结论; ^10b927 +6. 空调屏幕操作便利性[[2024年9月18日#^94c130]]: + 1. 图都已经出完了,要把报告写出来; ^636e6e +7. 待开展工作: + 1. 给生管和质量使用的view写一个仓颉任务,以方便查看; ^2ab874 + 2. 生管实时表哪些字段要能重新写成null[[2024年9月18日#^31e0bf]]; + 3. 生管实时表中有哪些案例同步日期和实际日期对不上; + 4. 看板需求: + 1. 车辆配置看板加入极越07的信息; + 2. 充电分析看板上增加充电桩类型、充电量分布; + 3. 唐锐需求: ^7928e4 + 1. 方向盘按键控制播放功能占比; + 2. 用户出行时行程开始的环境温度; + +## 2. 生活 +1. 买了新的模型,感觉不错; + +## 3. 阅读 +1. 继续阅读《一本书读懂财报》; + 1. 试着分析一下均胜电子和德赛西威的还债能力; diff --git a/知识管理/个人生活/每日总结/2024年9月18日.md b/知识管理/个人生活/每日总结/2024年9月18日.md new file mode 100644 index 0000000..b412aac --- /dev/null +++ b/知识管理/个人生活/每日总结/2024年9月18日.md @@ -0,0 +1,26 @@ +## 1. 工作 + +1. 售后判则看板搭建: + 1. 已完成看板的搭建[[2024年9月19日#^48b288]]; ^4dc5c5 +2. 胎压检测需求: + 1. tcam log接入持续沟通中,确定tcam log可以解析,还是卡在时间戳上[[2024年9月19日#^35a13b]]; ^2fe7ee +3. 空调屏幕操作便利性: + 1. 报告写好了,需要和yajia再对一下; ^94c130 +4. 能量流宽表的验证: + 1. 需要尽快把验证报告写好交给ruiwei; ^636c62 +5. 生管实时表哪些字段要能重新写成null: + 1. 确定只有锁单时间可以变回null; ^31e0bf +6. 电池寿命影响因素分析: + 1. 已经写好了取数逻辑,需要写报告[[2024年9月19日#^1b5f8d]]; + 2. 跟jian.kang商量一下行程车速的分布的怎么处理; +7. 待开展工作: + 1. 给生管和质量使用的view写一个仓颉任务,以方便查看; ^2ab874 + 2. 生管实时表中有哪些案例同步日期和实际日期对不上; + 3. 看板需求: + 1. 车辆配置看板加入极越07的信息[[2024年9月19日#^726de5]]; + 2. 充电分析看板上增加充电桩类型、充电量分布; + 3. 唐锐需求: ^7928e4 + 1. 方向盘按键控制播放功能占比; + 2. 用户出行时行程开始的环境温度; +## 2. 阅读 +1. 读完了《一本书读懂财报》; \ No newline at end of file diff --git a/知识管理/个人生活/每日总结/2024年9月19日.md b/知识管理/个人生活/每日总结/2024年9月19日.md new file mode 100644 index 0000000..11e51e8 --- /dev/null +++ b/知识管理/个人生活/每日总结/2024年9月19日.md @@ -0,0 +1,24 @@ +## 1. 工作 + + +1. 售后判则看板搭建: + 1. 进一步调整了口径; + 2. 需要和业务进一步拉齐,确定口径[[2024年9月23日#^1b1f42]]; ^48b288 +2. 胎压检测需求: + 1. tcam log可以接入了[[2024年9月23日#^a86b36]]; ^35a13b +3. 电池寿命影响因素分析: + 1. 确定好了需求[[2024年9月23日#^3d6d1f]]; ^1b5f8d +4. 车辆配置看板加入极越07的信息: + 1. 已经确定好了数据源[[2024年9月23日#^a1c758]]; ^726de5 +5. 2.0版本ASD能耗对比: + 1. 已经写好了取数的SQL,还需要跑2.0升级后的数据[[2024年9月23日#^d1c9ef]]; +6. 待开展工作: + 1. 给生管和质量使用的view写一个仓颉任务,以方便查看; ^2ab874 + 2. 生管实时表中有哪些案例同步日期和实际日期对不上[[2024年9月23日#^106312]]; + 3. 看板需求: + 1. 空调屏幕操作便利性报告要和yajia对一下[[2024年9月23日#^f0f01d]]; + 2. 尽快把能量流宽表验证报告写好交给ruiwei; + 3. 充电分析看板上增加充电桩类型、充电量分布[[2024年9月23日#^92f3bd]]; + 4. 唐锐需求: ^7928e4 + 1. 方向盘按键控制播放功能占比; + 2. 用户出行时行程开始的环境温度[[2024年9月23日#^42ff84]]; \ No newline at end of file diff --git a/知识管理/个人生活/每日总结/2024年9月23日.md b/知识管理/个人生活/每日总结/2024年9月23日.md new file mode 100644 index 0000000..2c51f1c --- /dev/null +++ b/知识管理/个人生活/每日总结/2024年9月23日.md @@ -0,0 +1,38 @@ +## 1. 工作 + +1. 售后判则看板搭建: + 1. 拉齐了业务方,确定了口径; ^1b1f42 + 2. 需要修改逻辑; +2. 胎压检测需求: + 1. 继续沟通tcam解析方法; ^a86b36 + 2. 需要整理一下其他指标的取数方法; +3. 电池寿命影响因素分析: + 1. 已完成报告; ^3d6d1f + 2. 后续增加看板内容; +4. 车辆配置看板加入极越07的信息: + 1. 完成看板的搭建; ^a1c758 + 2. 尚缺少选装包(方向盘和轮辋)的配置信息,待郭老师补上; +5. 2.0版本ASD能耗对比: + 1. 已完成报告; ^d1c9ef +6. 生管实时表中有哪些案例同步日期和实际日期对不上: + 1. 取数完成,1:1的时候确定一下23点过点,第二天0点同步数据的算不算问题; ^106312 +7. 空调屏幕操作便利性报告: + 1. 已与yajia沟通; ^f0f01d + 2. 增加单词调整温度区间分布; +8. 充电分析看板上增加充电桩类型、充电量分布: + 1. 已在看板上添加; ^92f3bd +9. 用户出行时行程开始的环境温度: + 1. 已在看板上添加; ^42ff84 +10. 待开展工作: + 1. 给生管和质量使用的view写一个仓颉任务,以方便查看; + 2. 唐锐需求: + 1. 方向盘按键控制播放功能占比; + 2. 空调下面两个出风口水平开启量; + 3. 售后抱怨报告更新; + 4. 尽快把能量流宽表验证报告写好交给ruiwei; + +## 2. 明日工作重点 + +1. 把售后判则看板逻辑更新好; +2. 完成能量宽表验证报告; +3. 提供胎压检测其他指标的取数方法; \ No newline at end of file diff --git a/知识管理/个人生活/每日总结/2024年9月9日.md b/知识管理/个人生活/每日总结/2024年9月9日.md new file mode 100644 index 0000000..de47aab --- /dev/null +++ b/知识管理/个人生活/每日总结/2024年9月9日.md @@ -0,0 +1,32 @@ +## 1. 工作内容 + +1. 完成了屏幕上操作空调所需时长的出图,已经发给yajia; + 1. Next Step:与yajia交流,确定需求,完成报告其余部分;[[2024年9月10日#^7547e8]] +2. 开始了能量流宽表的验证: + 1. 电池热管理能耗有问题;[[2024年9月10日#^6c1d4f]] +3. 售后判则线上表: + 1. *完成验证工作;* [[2024年9月10日#^c82f87]] + 2. 接下来是搭建看板; +4. 胎压检测需求: + 1. *沟通需求;* + 2. *WTI报警有埋点数据;* + 3. TCAM日志需要接入,需要梳理一下还需要哪些信号;[[2024年9月10日#^ee8cca]] +5. 洗车模式渗透率: + 1. *找好了语音和屏幕的埋点内容;* + 2. 下一步需求取数,写报告;[[2024年9月10日#^b399be]] +6. 待开展工作: + 1. 能耗售后报告内容更新;[[2024年9月10日#^e6f389]] + 2. 康建看板需求搭建;[[2024年9月10日#^1d7422]] + 3. KC数据库PDF解析;[[2024年9月10日#^a6d34a]] + 1. 主要是解决pandas操作Excel的问题 + +## 2. 生活 + +1. 今天是2周年的结婚纪念日; +2. 要了婴儿推车的优惠; +3. 又没做锻炼; + +## 3. 阅读 +1. 整理了一下豆瓣上的信息; +2. 继续阅读《一本书读懂财报》; +3. \ No newline at end of file diff --git a/知识管理/临时记录.md b/知识管理/临时记录.md new file mode 100644 index 0000000..6d070eb --- /dev/null +++ b/知识管理/临时记录.md @@ -0,0 +1,5 @@ +在注意力机制中,key是用于参考的信息,通常是由Encoder产生的表示数据,它与查询向量(query)共同用于计算当前位置下上下文向量(context vector)的权重。对于原始输出的key(比如,CNN中的feature map),往往需要通过一些变换(如一个全连接层)将维度缩小,以通过query和key之间的相似度计算了解关注的位置。 + +具体来说,Encoder中的输出通常是一个二维矩阵,其维度为[batch_size, hidden_size],其中hidden_size表示representation的大小。当我们将Encoder的输出作为key时,首先需要为key定义权重向量(weight vector),来描述当前query与key的相似度。由于key的输入维度至少是hidden_size才能提取出有意义的信息,因此通常会将hidden_size的维度扩展至2倍,即2*hidden_size。 + +这种做法的主要目的是增加模型的表达能力,通过增加key的维度,可以更好地捕捉到query和key之间的暗示关系,进而提高模型的性能。同时,这种做法也可以通过增加参数数量使模型更加复杂。不过对于使用不同类型的Encoder或Decoder,key维度(或其他变换操作)可能会有所改变,具体操作以实际模型为准。 \ No newline at end of file diff --git a/知识管理/基础知识/用户增长/基本概念.md b/知识管理/基础知识/用户增长/基本概念.md new file mode 100644 index 0000000..5548b4b --- /dev/null +++ b/知识管理/基础知识/用户增长/基本概念.md @@ -0,0 +1,17 @@ + +## AARRR海盗模型 + +海盗模型是用户分析的经典模型,它反映了增长是系统性地贯穿于用户生命周期各个阶段: + +A 拉新(Acquisition):  通过各种推广渠道,以各种方式获取目标用户,并对各种营销渠道的效果评估,不断优化投入策略,降低获客成本。 +- 涉及关键指标例如 新增注册用户数、激活率、注册转化率、新客留存率、下载量、安装量等,我们通过这些指标就可反应出获取目标用户的效果是怎样的。 + +A 活跃(Activation):活跃用户指真正开始使用了产品提供的价值,我们需要掌握用户的行为数据,监控产品健康程度。这个模块主要反映用户进入产品的行为表现,是产品体验的核心所在。 + +- 涉及关键指标例如 DAU/MAU 、日均使用时长、启动APP时长、启动APP次数等。通过这些指标可以反映出用户的活跃情况。 + +R 留存(Retention):衡量用户粘性和质量的指标。涉及关键指标例如 留存率、流失率等。通过这些指标可以反映出用户的留存情况。 + +R 变现(Revenue): 主要用来衡量产品商业价值。涉及关键指标例如 生命周期价值(LTV)、客单价、GMV等。这些指标可以反映出产品的商业价值。 + +R 推荐(Referral):衡量用户自传播程度和口碑情况。涉及关键指标例如 邀请率、裂变系数等。 \ No newline at end of file diff --git a/知识管理/基础知识/车联网/通讯协议/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md b/知识管理/基础知识/车联网/通讯协议/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md new file mode 100644 index 0000000..33f8181 --- /dev/null +++ b/知识管理/基础知识/车联网/通讯协议/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md @@ -0,0 +1,176 @@ +--- +doc_type: hypothesis-highlights +url: 'https://www.cnblogs.com/cxuanBlog/p/14917187.html' +--- + +# MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园 + +## Metadata +- Author: [cnblogs.com]() +- Title: MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园 +- Reference: https://www.cnblogs.com/cxuanBlog/p/14917187.html +- Category: #article + +## Page Notes +## Highlights + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/abd5baa3d078f37535e2d82720b201b6.png) + +- 还有一个优势就是 MQTT 在客户端容易实现,而且具有易用性,非常适合当今资源有限的设备。 + +- MQTT 协议与 HTTP 相比具有一个明显的优势:数据包开销较小 + +- pub/sub 最重要的方面是 publisher 与 subscriber 的解藕 + + - 空间解耦 + - 时间解藕 + - 同步 Synchronization 解藕 + + - 发布/订阅模式消除了传统客户-服务器之间的直接通信,把通信这个操作交给了 broker 进行代理,并在空间、时间、同步三个维度上进行了解藕。 + +- pub/sub 比传统的客户端-服务器模式有了更好的拓展,这是由于 broker 的高度并行化,并且是基于事件驱动的模式。事件驱动中的程序流程会由诸如用户操作(点击鼠标、键盘)、传感器输出或者从其他程序或传递的消息事件决定。- 事件驱动编程是图形用户界面和其他应用程序比如 Web 中使用的主要范式,这些应用程序能够响应用户输入执行某些操作为中心,这同时也适用于驱动程序的编程 。 + +- broker 能够对消息进行过滤,使每个订阅者只接收自己感兴趣的消息: + + - 基于主题的过滤:每条消息都会有一个 topic ,接收客户端会向 borker 订阅感兴趣的 topic,订阅后,broker 就会确保客户端收到发布到 topic 中的消息 + + - 基于内容的过滤 :broker 会根据特定的内容过滤消息,接受客户端会经过过滤他们感兴趣的内容。这种方法的一个显著的缺点就是必须事先知道消息的内容,不能加密或者轻易修改 + + - 基于类型的过滤 + +- 为了发布/订阅系统的挑战,MQTT 具有三个服务质量级别,你可以指定消息从客户端传到 broker 或者从 broker 传到客户端,在 topic 的订阅中,会存在 topic 没有 subscriber 订阅的情况,作为 broker 必须知道如何处理这种情况。 + +- 订阅发布模式与消息队列模式区别 + - 在传统的消息队列模式中,一条消息会存储在消息队列中等待被消费,每个传入的消息都存储在消息队列中,直到它被客户端(通常称之为消费者)所接收,如果没有客户端消费消息的话,这条消息就会存在消息队列中等待被消费。但是在消息队列中,不会存在消息没有客户端消费的情况,但是在 MQTT 中,确存在 topic 无 subscriber 订阅的情况。 + + - 在传统的消息队列模式中,一条消息只能被一个客户端所消费,负载会分布在队列的每个消费者之间;而在 MQTT 中,每个订阅者都会受到消息,每个订阅者有相同的负载。 + + - 在传统的消息队列模式中,必须使用单独的命令来显式创建队列,只有队列创建后,才可以生产或者消费消息;而在 MQTT 中,topic 比较灵活,可以即时创建。 + +- MQTT基本概念 + - MQTT Client + - publisher 和 subscriber 都属于 MQTT Client。 + + - 发布和订阅的功能也可以由同一个 MQTT Client 实现。 + + - MQTT 客户端是指运行 MQTT 库并通过网络连接到 MQTT broker 的任何设备,这些设备可以从微控制器到成熟的服务器. + + - MQTT Broker + - broker 负责接收所有消息,过滤消息,确定是哪个 client 订阅了每条消息,并将消息发送给对应的 client,broker 还负责保存会话数据,这些数据包括订阅的和错过的消息。broker 还负责客户端的身份验证和授权。 + + - MQTT 是基于 TCP/IP 协议基础之上的,所以 MQTT 的 client 和 broker 都需要 TCP/IP 协议的支持。 + + - MQTT链接 + - MQTT 的连接总是在 client 和 broker 之间进行,client 和 client 之间并不会相互连接。如果要发起连接的话,那么 client 就会向 broker 发起 CONNECT 消息,代理会使用 CONNACK 消息和状态码进行响应 + + - 一旦 client 和 broker 的连接建立后,broker 就会使客户端的连接一直处于打开状态,直到 client 发出断开命令或者连接中断。 + +- 消息 + - MQTT 的消息报文主要分为 CONNECT 和 CONNACK 消息。 + + - CONNECT + + - 为了初始化连接,需要 client 向 broker 发送 CONNECT 消息 + + - 一个 MQTT 客户端发送一条 CONNECT 连接,这条 CONNECT 连接可能会包含下面这些信息 + + ![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/a705b334a0d4cb20f22070038ec1cc98.png) + + - ClientId:显而易见,这个就是每个客户端的 ID 标识,也就是连接到 MQTT broker 的每个 client。 + + - 这个 ID 应该是每个 client 和 broker 唯一的,如果你不需要 broker 持有状态的话,你可以发送一个空的 ClientId,空的 ClientId 会没有任何状态。在这种情况下,ClientSession 需要设置为 true,否则将会拒绝连接。 + + - CleanSession:CleanSession 会话标志会告诉 broker client 是否需要建立持久会话。在持久会话 (CleanSession = false)中,broker 存储 client 的所有订阅以及服务质量(Qos) 是 1 或 2 订阅的 client 的所有丢失的消息。如果会话不是持久的(CleanSession = true),那么 broker 则不会为 client 存储任何内容并且会清除先前持久会话中的所有信息。 + + - Username/Password :MQTT 会发送 username 和 password 进行 client 认证和授权 + + - LastWillxxx :LastWillxxx 表示的是遗愿,client 在连接 broker 的时候将会设立一个遗愿,这个遗愿会保存在 broker 中,当 client 因为非正常原因断开与 broker 的连接时,broker 会将遗愿发送给订阅了这个 topic(订阅遗愿的 topic)的 client。 + + - keepAlive:keepAlive 是 client 在连接建立时与 broker 通信的时间间隔,通常以秒为单位。这个时间指的是 client 与 broker 在不发送消息下所能承受的最大时长。 + + - CONNACK + - 当 broker 收到 CONNECT 消息时,它有义务回复 CONNACK 消息进行响应 + + - CONNACK 消息包括两部分内容 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/43255ffc270491b4b99a411422899b01.png) + + - SessionPresent:会话当前标识,这个标志会告诉 client 当前 broker 是否有一个持久性会话与 client 进行交互。 SessionPresent 标志和 CleanSession 标志有关,当 client 在 CleanSession 设置为 true 的情况下连接时,SessionPresent 始终为 false,因为没有持久性会话可以使用。如果 CleanSession 设置为 false,则有两种可能性,如果 ClientId 的会话信息可用,并且 broker 已经存储了会话信息,那么 SessionPresent 为 true,否则如果没有 ClientId 的任何会话信息,那么 SessionPresent 为 false。 + + - ReturnCode:CONNACK 消息中的第二个标志是连接确认标志。这个标志包含一个返回码,告诉客户端连接尝试是否成功。连接确认标志有下面这些选项。 + +- 消息类型 + + - 发布 + + - MQTT 使用的是基于 topic 主题的过滤。每条消息都应该包含一个 topic ,broker 可以使用 topic 将消息发送给感兴趣的 client。除此之外,每条消息还会包含一个负载(Payload),Payload 中包含要以字节形式发送的数据。 + + - MQTT 是数据无关性的,也就是说数据是由发布者 - publisher 决定要发送的是 XML 、JSON 还是二进制数据、文本数据 + + - MQTT 中的 PUBLISH 消息结构如下 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/c0633b77a9c1cfb864bf472795e73131.png) + + - Packet Identifier:这个 PacketId 标识在 client 和 broker 之间唯一的消息标识。packetId 仅与大于零的 Qos 级别相关 + + - TopicName:主题名称是一个简单的字符串,/ 代表着分层结构 + + - Qos:这个数字表示的是服务质量水平,服务质量水平有三个等级:0、1 和 2,服务级别决定了消息到达 client 或者 broker 的保证类型,来决定消息是否丢失 + + - RetainFlag:这个标志表示 broker 将最近收到的一条 RETAIN 标志位为true的消息保存在服务器端(内存或者文件)。MQTT 服务器只会为每一个 Topic 保存最近收到的一条 RETAIN 标志位为true的消息 + + - Payload:这个是每条消息的实际内容 + + - Dupflag:这个标志表示该消息是重复的并且由于预期的 client 或者 broker 没有确认所以重新发送了一次。 + + - 当 client 向 broker 发送消息时,broker 会读取消息,根据 Qos 的级别进行消息确认,然后处理消息。处理消息其实就是确定哪些 subscriber 订阅了 topic 并将消息发送给他们。 + + - 发布消息的 client 不会知道是否有人对发布的消息感兴趣,同时也不知道多少 client 从 broker 收到了消息。 + + - 订阅 + + - client 会向 broker 发送 SUBSCRIBE 消息来接收有关感兴趣的 topic,这个SUBSCRIBE 消息非常简单,它包含了一个唯一的数据包标识和一个订阅列表 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/400a2de3b1cca165e543c3de7214eab6.png) + + - Packet Identifier:这个 PacketId 和上面的 PacketId 一样,都表示消息的唯一标识符。 + - ListOfSubscriptions:SUBSCRIBE 消息可以包含一个 client 的多个订阅,每个订阅都会由一个 topic 和一个 Qos 构成。订阅消息中的 topic 可以包含通配符。 + + - 确认消息 + - client 在向 broker 发送 SUBSCRIBE 消息后,为了确认每个订阅,broker 会向 client 发送 SUBACK 确认消息。这个 SUBACK 包含原始 SUBSCRIBE 消息的 packetId 和返回码列表。 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/2a0be7b3a5825b41d6282c893853f137.png) + + - 发布 - 订阅 - 确认消息,这三种消息的示意图如下。 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/1617d6fdc0aba70e124f06bded808008.png) + + - 退订 + + - SUBSCRIBE 消息对应的是 UNSUBSCRIBE 消息,这条消息发送后,broker 会删除关于 client 的订阅。 + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/e8ce80a3cb32f0f98372e2ade155df75.png) + + - 确认退订 + + - 取消订阅也需要 broker 的确认,此时 broker 会向 client 发送一个 UNSUBACK 消息。 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/0b069167a84eaf73290022c071ef8456.png) + + - 退订和确认退订的流程如下 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/e3d655c72474894f37c5e02cb2719edf.png) + +- Topic + + - MQTT Topic 非常轻量级,client 在发布或订阅之前不需要先创建所需要的 Topic,broker 在接收每个 Topic 前不用进行初始化操作。 + + - 当客户端订阅 Topic 时,它可以订阅已发布消息的确切 Topic,也可以使用通配符来同时订阅多个 Topic + + - 单级通配符可以替换 Topic 的一个级别,+ 号代表 Topic 中的单级通配符 + + - 多级通配符涵盖多个 Topic,# 代表 Topic 中的多级通配符。为了让 broker 能够确定和哪些 Topic 匹配,多级通配符必须作为 Topic 中的最后一个字符放置,并以 / 开头 + + - 当 client 订阅带有多级通配符的 Topic 时,不论 Topic 有多长多深,它都会收到通配符之前 Topic 的所有消息。如果你只将 Topic 定义为 # 的话,那么你将会收到所有的消息。 + + + diff --git a/知识管理/工作笔记/工作总结/工作经验总结/sql开发检查.md b/知识管理/工作笔记/工作总结/工作经验总结/sql开发检查.md new file mode 100644 index 0000000..b5d3038 --- /dev/null +++ b/知识管理/工作笔记/工作总结/工作经验总结/sql开发检查.md @@ -0,0 +1,16 @@ +1. 开发前 + - [ ] 匹配信号、赛博坦和SOA + - [ ] 确认所需数据上报和落表情况 +2. 开发中 + - [ ] 确认信号连续性,是变化上传还是周期上传 + - [ ] 确认信号是否多个节点上传的情况 + - [ ] 确认信号的物理和逻辑范围 +3. 开发后 + - [ ] 确认获得的值逻辑性正确 + - [ ] 保证计算了全部的原始信号 + - [ ] 保证逻辑计算准确性 + - [ ] 确认计算后时间的连续性,并且无重复 + - [ ] 确认计算后业务上相关的数据之间关系符合业务逻辑,如加和相等,包含关系中子项和不超过父项和 + - [ ] 确认调度逻辑正确性 + - [ ] 确认插入数据时间和分区正确 + - [ ] \ No newline at end of file diff --git a/知识管理/工作笔记/工作总结/算法项目总结.md b/知识管理/工作笔记/工作总结/算法项目总结.md new file mode 100644 index 0000000..975ebfa --- /dev/null +++ b/知识管理/工作笔记/工作总结/算法项目总结.md @@ -0,0 +1,44 @@ +1. 数据预处理: + 1. 异常值: + 1. 基于业务逻辑:各物理测量值不可超过物理限制; + 2. 基于统计的:3σ标准; + 2. 归一化; + 3. 特征选择: + 1. 基于车辆动力学基础知识,参考论文、官方统计数据及友商对标; + 2. 基于相关性分析; +2. 驾驶行为评价指标体系如何选择、验证: + 1. 选择:基于车辆动力学基础知识,参考论文、官方统计数据及友商对标; + 2. 验证: + 1. 安全:基于保险公司的出险数据,参考了交通部交通事故原因统计数据; + 2. 能耗:基于车辆行驶的实际油耗数据,取相同地区、在近似的天气环境下、空调使用等等条件下,比较不同油耗区间车辆的驾驶行为指标数据; + 3. 舒适性:未能找到比较合适的验证方法因此模型未上线; + 3. 驾驶事件识别模型: + 1. 模型: + 1. 驾驶工况: + 1. 以2分钟切分工况段; + 2. 根据最大方向盘转角、最大方向盘转角速度和最大侧向加速度三个变量区分直行和侧向工况,根据不同车速点做聚类(kmeans),就分两类(直行和侧向),车速点 40,60,80,100(要求车速大于15小于100km/h); + 3. 直线工况:根据不同车速范围划分加速度阈值,取90百分位的加速度值作为阈值基础,取0.5m/s2作为回滞; + 4. 侧向工况:换道、车道保持、转向和其他,支持向量机(高斯核、OVO(没有数据不平衡的问题,总共是(4*(4-1)/2)6个分类器)、软间隔、hinge损失函数),指标 最大侧向加速度、最大质心转向角度、最大方向盘转角、方向盘转角速度; + 2. 换道、车道保持:隐马尔可夫模型(高斯混合),指标:车速、侧向加速度、方向盘转角、方向盘转角速度; + 2. 训练、验证数据采集:实车实验,can信号收集,实验工况记录及视频录像; + 3. 验证指标: + 1. 换道、转向:四类:换道、车道保持、转向和其他,log损失函数 + 4. 驾驶风格识别模型: + 1. 模型: + 1. 数据指标:当车速大于15km/h,且总行驶里程大于10km,最大加速度、平均车速(不计怠速时间)、加速度方差、平均车速方差、最大冲击度、最大冲击度方差、每公里急加速次数/急减速次数、最大方向盘转角速度; + 2. 数据预处理: + 1. 归一化; + 2. PCA; + 3. kmeans聚类; + 4. 验证:找同事开车进行实车验证,由其他同事打分; + + + + + + +1. ~~主成分分析~~ +2. 因子分析 抽样适合性检验,bartlett球形检验 +3. SVM 调参 +4. kmeans咋选的聚类类别数; +5. D-S 证据理论 \ No newline at end of file diff --git a/知识管理/工作笔记/工作总结/自动驾驶总结.md b/知识管理/工作笔记/工作总结/自动驾驶总结.md new file mode 100644 index 0000000..475d3e0 --- /dev/null +++ b/知识管理/工作笔记/工作总结/自动驾驶总结.md @@ -0,0 +1,29 @@ +1. 北极星指标: + 1. ASD里程渗透率(性能方面); + 2. ASD订阅率(商业化方面); +2. 一级指标: + 1. 性能方面: + 1. 单次接管可行驶里程,接管:方向盘、制动、系统开关; + 2. 特别场景下表现: + 1. 变道场景; + 2. 路口通行; + 3. 主辅路切换; + 4. 上下匝道; + 2. 商业化方面: + 1. 买断率 +3. 二级指标: + 1. 性能方面: + 1. 高速、高架、城市单次接管可行驶里程 + 2. 场景表现: + 1. 变道:转向灯、导航(下匝道)、避障、效率(超车)、选道(根据用户偏好)、高速驶入快车道(选道的一种) + 2. 路口通行:红绿灯左转、右转 + 3. 上下匝道: + 1. 高速、高架上匝道 + 2. 高速、高架下匝道 + 4. 主辅路切换(只在高精地图覆盖): + 1. 切换成功率 + +智驾方面我主要是参与了一部分ASD性能评价体系的搭建,ASD性能评价体现的北极星指标是ASD里程渗透率,就是ASD激活的行驶里程/ASD可用的行驶里程;这个指标主要是反应了用户对ASD系统的接受度,因此我们针对可能影响用户接受度的性能指标做了拆分,一级指标为单次接管的可行驶里程和特定场景下的表现,如变道成功率、路口左转右转的成功率、主辅路切换成功率、上下匝道成功率等;二级指标主要是对一级指标的场景细化,单次接管可行驶里程拆分为高速、高架、城市三种场景,变道拆分为转向灯换道、导航换道(下匝道)、避障换道、效率换道、选道(高速驶入快车道);路口通行:左转、右转;上下匝道:高速上匝道,高架上匝道,高速下匝道,高架下匝道;此外,会有一些专门的用户操作分析,比如出现事故车辆的危险操作分析 + +接管: +1. 退出到人工:按键、制动踏板、方向盘、加速踏板(加速踏板要超时) \ No newline at end of file diff --git a/知识管理/工作笔记/工作总结/阶段总结/2023/9月28日.md b/知识管理/工作笔记/工作总结/阶段总结/2023/9月28日.md new file mode 100644 index 0000000..6fa0d1c --- /dev/null +++ b/知识管理/工作笔记/工作总结/阶段总结/2023/9月28日.md @@ -0,0 +1,159429 @@ +--- + +excalidraw-plugin: 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100644 index 0000000..634ddbf --- /dev/null +++ b/知识管理/工作笔记/工作记录/分析报告/SE薅羊毛问题.md @@ -0,0 +1,9 @@ +1. 背景:有用户使用SE权限给极越01充电后,再使用极越01的对外放电功能为其他车辆充电; +2. 目标:找出可能的违规使用SE权限的案例; +3. 假设: + 1. 违规用户一定是SE用户; + 2. 违规用户的充电量应明显高于正常用户; + 3. 违规用户的行驶里程与其充电量明显不成比例; +4. 可能的特征: + 1. 动力电池输出电量与电机电耗、DCDC电耗和热管理电耗差值较大; + 2. 日均充电次数高,每次平均充电量大(充电起始SOC); \ No newline at end of file diff --git a/知识管理/工作笔记/工作记录/分析报告/续航里程优化.md b/知识管理/工作笔记/工作记录/分析报告/续航里程优化.md new file mode 100644 index 0000000..dbbd348 --- /dev/null +++ b/知识管理/工作笔记/工作记录/分析报告/续航里程优化.md @@ -0,0 +1,7 @@ +1. 目前策略: + 1. 充电后的续航里程:根据历史能耗和可用能量计算可用的续航里程,同时要求计算得出的续航里程值不小于标称续航\*SOC的一半; + 2. 行驶中的续航里程:根据历史能耗和剩余可用能量计算可用的续航里程,若SOC上升则续航里程也上升,但如果上升里程小于5km的时候不实施; +2. 可能衍生的问题: + 1. 在充电前能耗较低显示的续航里程较多,之后行驶时,能耗升高,导致续航里程下降过快; + 2. 由于存在50%的续航里程显示限制,可能导致行驶时续航里程下降过快; + 3. \ No newline at end of file diff --git a/知识管理/工作笔记/工作记录/分析报告/行程划分.md b/知识管理/工作笔记/工作记录/分析报告/行程划分.md new file mode 100644 index 0000000..610a549 --- /dev/null +++ b/知识管理/工作笔记/工作记录/分析报告/行程划分.md @@ -0,0 +1,29 @@ +#### 2023年12月12日版本 +1. 背景: + 1. 目前以连续的usegmode划分行程,无法准确地反应用户的用车习惯,一个行程应包括上车准备,行驶,临时停车,行驶,下车前动作,下车锁车几个部分 + 2. 应该将连续的多段usegmode合并到一个行程中 + 3. 要解决的问题是以何种规则合并比较合理 +2. 划分行程合理性的依据: + 1. 假设大多数用户是通勤需求; + 2. 参考《2023年度中国主要城市通勤监测报告》; + 1. 分析用户所在地,放一个饼图; + 2. 说明用户大多在主要城市,可以参考报告中的通勤时间和通勤距离; +3. 不合理的划分会引起的问题: + 1. 行程数过多; + 2. 行程时间和里程过短; +4. 报告内容: + 1. 现有划分方式下行程个数分布,平均行程时间和里程分布; + 2. 行驶状态usgmode之间间隔分布,去除连续的时间; + 3. 按新划分方式下行程个数分布,平均行程时间和里程分布; + 4. 使用工作日的行程次数、行驶时长和行程里程与报告中的通勤时间和通勤距离相比,确定合理性; + 5. 同时列一下整周的行程次数、行驶时长和行程里程; + + +#### 2023年12月12日后版本 +1. 目标: + 1. 行程划分基础:以连续的usage mode=2,11,13划分行程,仅设置极短的间隔时间来合并用户异常的快速上下电操作和数据上的异常情况; + 2. 确定极短的间隔时间是多短比较好; +2. 分析内容: + 1. 连续的usage mode=2,11,13合并行程后,较短的0和1的时间分布情况,并根据分布情况确定几个待选的合并间隔; + 2. 根据上面确定的待选合并间隔确定最终的行程合并方案,要考虑行程的次数分布、行程行驶里程和时长,对比不同间隔下,短时间行程(如5分钟以内)的行程的(行程时长)分布变化; + 3. 要给出一些特殊case的分析,如星亮给的两辆车以及行程合并后两次行程间隔较短的车辆情况,探讨其行程没有被合并是否合理; \ No newline at end of file diff --git a/知识管理/工作笔记/工作记录/分析报告/误换档分析.md b/知识管理/工作笔记/工作记录/分析报告/误换档分析.md new file mode 100644 index 0000000..6d0c50c --- /dev/null +++ b/知识管理/工作笔记/工作记录/分析报告/误换档分析.md @@ -0,0 +1,4 @@ +1. 都有哪些种类 + 1. 误激活换档器,什么叫误激活换档器,激活换档器之后,档位未变 + 2. 误换档,档位持续时间为1s。 + 3. \ No newline at end of file diff --git a/知识管理/工作笔记/工作记录/分析报告/雨刮.md b/知识管理/工作笔记/工作记录/分析报告/雨刮.md new file mode 100644 index 0000000..59497cc --- /dev/null +++ b/知识管理/工作笔记/工作记录/分析报告/雨刮.md @@ -0,0 +1,6 @@ +### 要回答的问题: + + +1. 用户使用自动挡的意愿?明日使用自动挡时长占比来计算? +2. 为什么用户会退出雨刮的自动挡?天气情况如何?车速情况如何? +3. 退出后用户是调到哪个档位? \ No newline at end of file diff --git a/知识管理/工作笔记/工作记录/分析报告/预估续航准确性探查_冬季.md b/知识管理/工作笔记/工作记录/分析报告/预估续航准确性探查_冬季.md new file mode 100644 index 0000000..708732e --- /dev/null +++ b/知识管理/工作笔记/工作记录/分析报告/预估续航准确性探查_冬季.md @@ -0,0 +1,22 @@ +1. 目的:探索预估续航的准确性 +2. 评价标准:单次行程中续航里程的变化情况(~~变化速率,跳变情况,~~续航里程的变化情况,与实际里程之间的差距),行程前后实际里程与预估里程的差距 +3. 数据量:取10日至16日的行程进行计算 +4. 总体情况: + 1. 准确性分布 + 1. 里程的影响 + 2. 温度的影响 + 3. 热管理功率的影响 + 4. 驾驶模式的影响:平均车速,最大车速,车速方差,平均加速度,最大加速度,加速度方差,平均减速度,最大减速度,减速度方差,驾驶激烈评价 + 2. 跟随性分布 + 1. 同上; +5. 特殊案例探查 + 1. 实际里程远长于预估里程 + 2. 实际里程远短于预估里程 + 3. 行程中预估里程增长 + 4. 预估里程长时间不变/下降过慢 + 5. 行程中预估里程变化与实际里程差距过大 +6. 问题 + 1. 如何定义下降速度 + + + diff --git a/知识管理/工作笔记/工作记录/文档类/2023年Q4 OKR.md b/知识管理/工作笔记/工作记录/文档类/2023年Q4 OKR.md new file mode 100644 index 0000000..362aa4c --- /dev/null +++ b/知识管理/工作笔记/工作记录/文档类/2023年Q4 OKR.md @@ -0,0 +1,14 @@ +1. 整车工程对接 + 1. 建立对标数据库,至少包括存储空间、总布置对标数据; + 2. 开发能量管理相关看板,至少包括车辆能耗、能量流、续航里程、小电池补电; + 3. 售后相关数据支持 + +1. 触点产品 + 1. + + + + + + + diff --git a/知识管理/工作笔记/工作记录/文档类/人员需求.md b/知识管理/工作笔记/工作记录/文档类/人员需求.md new file mode 100644 index 0000000..ac632ae --- /dev/null +++ b/知识管理/工作笔记/工作记录/文档类/人员需求.md @@ -0,0 +1,33 @@ +- 整车工程工作责任 + - 内饰:内饰硬件、结构件开发,安全气囊、安全带、内灯、智能表面 + - 进入系统:门及其控制器开发,数字钥匙和NFC钥匙开发 + - 外饰:外饰硬件、结构件开发,外灯、窗等 + - 底盘 + - 三电 + - 热管理 + - 整车集成 +- 可能的业务需求 + - 需求定义阶段: + - 用户使用习惯统计 + - 驾驶习惯,用车习惯,充电习惯 + - 功能使用习惯 + - 对标数据 + - 对标数据库 + - 爬虫,这个需要我们写么? + - 功能开发阶段 + - 试验车异常情况监控 + - 开发结果验证 + - 模型评价与调优,这个主要是数据支持,指标计算 + - 上市交付后 + - 故障监控 + - 大面积故障识别 + - 单车故障排查 + - 专项故障调查 + - 用户使用情况 + - 重点功能渗透率 + - 重点功能指标劣化异动监控和分析 + - 不同版本变更前后差异反馈 +- 人员需求: + - 内饰,外饰,进入系统:一人,主要工作:建立维护相关系統对标数据库;编写爬虫获取数据;统计计算用户对内外饰和进入系统的使用习惯,相关系统重点功能的渗透率;与业务方共同制定功能评价指标体系,并建立对应数据集;监控关键指标异动,支持专项功能优化和故障排查; + - 三电,热管理:一人,主要工作:统计用户的用车习惯,如行程里程和时长;车辆能耗、续航里程数据分析,建立续航里程、能耗异常监控看板,为续航里程模型优化提供数据支持;编写算法识别不同工况边界条件;支持专项问题优化和排查; + - 底盘,整车集成:一人,主要工作:建立维护相关系统对标数据库;监控车辆制动、转向和悬架系统故障情况,支持专项故障排查,单车故障调查及重大事故调查工作;支持NVH分析与优化 \ No newline at end of file diff --git a/知识管理/工作笔记/工作记录/看板开发/能量流.md b/知识管理/工作笔记/工作记录/看板开发/能量流.md new file mode 100644 index 0000000..2bdc689 --- /dev/null +++ b/知识管理/工作笔记/工作记录/看板开发/能量流.md @@ -0,0 +1,7 @@ +1. 使用模式和充电状态时间融合: + 1. 先确定为什么有的充电状态结束时间是null,计划填充当日23:59:59 + 2. 对充电状态的开始和结束时间进行格式化; + 3. 将使用模式开始和结束时间,充电状态的开始和结束时间union all; + 4. 分别对开始时间和结束时间排序,并用row_number赋予行号rn; + 5. 将开始时间和结束时间进行left join,条件为 vid相等,且rn相等; + 6. 使用lead、lag串行重新配对开始和结束时间; \ No newline at end of file diff --git a/知识管理/工作笔记/工作记录/行程划分.md b/知识管理/工作笔记/工作记录/行程划分.md new file mode 100644 index 0000000..610a549 --- /dev/null +++ b/知识管理/工作笔记/工作记录/行程划分.md @@ -0,0 +1,29 @@ +#### 2023年12月12日版本 +1. 背景: + 1. 目前以连续的usegmode划分行程,无法准确地反应用户的用车习惯,一个行程应包括上车准备,行驶,临时停车,行驶,下车前动作,下车锁车几个部分 + 2. 应该将连续的多段usegmode合并到一个行程中 + 3. 要解决的问题是以何种规则合并比较合理 +2. 划分行程合理性的依据: + 1. 假设大多数用户是通勤需求; + 2. 参考《2023年度中国主要城市通勤监测报告》; + 1. 分析用户所在地,放一个饼图; + 2. 说明用户大多在主要城市,可以参考报告中的通勤时间和通勤距离; +3. 不合理的划分会引起的问题: + 1. 行程数过多; + 2. 行程时间和里程过短; +4. 报告内容: + 1. 现有划分方式下行程个数分布,平均行程时间和里程分布; + 2. 行驶状态usgmode之间间隔分布,去除连续的时间; + 3. 按新划分方式下行程个数分布,平均行程时间和里程分布; + 4. 使用工作日的行程次数、行驶时长和行程里程与报告中的通勤时间和通勤距离相比,确定合理性; + 5. 同时列一下整周的行程次数、行驶时长和行程里程; + + +#### 2023年12月12日后版本 +1. 目标: + 1. 行程划分基础:以连续的usage mode=2,11,13划分行程,仅设置极短的间隔时间来合并用户异常的快速上下电操作和数据上的异常情况; + 2. 确定极短的间隔时间是多短比较好; +2. 分析内容: + 1. 连续的usage mode=2,11,13合并行程后,较短的0和1的时间分布情况,并根据分布情况确定几个待选的合并间隔; + 2. 根据上面确定的待选合并间隔确定最终的行程合并方案,要考虑行程的次数分布、行程行驶里程和时长,对比不同间隔下,短时间行程(如5分钟以内)的行程的(行程时长)分布变化; + 3. 要给出一些特殊case的分析,如星亮给的两辆车以及行程合并后两次行程间隔较短的车辆情况,探讨其行程没有被合并是否合理; \ No newline at end of file diff --git a/知识管理/工作笔记/工作记录/需求分析/充电习惯分析.md b/知识管理/工作笔记/工作记录/需求分析/充电习惯分析.md new file mode 100644 index 0000000..e3d103a --- /dev/null +++ b/知识管理/工作笔记/工作记录/需求分析/充电习惯分析.md @@ -0,0 +1,20 @@ +1. 指标体系 + 1. 充电操作 + 1. 充电时段,开始和结束的时段(工作日和休息日),充电时长,低收费时段和高低费时刻 + 2. 充电桩类型 + 3. 充电开始SOC,充电结束SOC + 4. 平均充电量 + 5. 充电目标SOC分布 + 2. 充电间隔 + 1. 两次充电之间的行驶里程分布 + 2. 两次充电之间行驶次数 + 3. 平均充电间隔分布,按季节区别 + ~~4. 能否知道为了充电的平均行驶里程~~ + 3~~. 预约充电 + 1. 预约充电的使用频率 + 2. 预约的充电时段 + 3. 预约充电的设置源,手机和屏幕~~ + 4. 其他 + 1. 充电次数与电池健康度关系 + ~~5. ~~预约充电和直~~接充电的差别 + 1. ~~充电开始时间的差别~~~~ diff --git a/知识管理/工作笔记/工作记录/需求分析/核心指标分解/外灯使用.md b/知识管理/工作笔记/工作记录/需求分析/核心指标分解/外灯使用.md new file mode 100644 index 0000000..f89b366 --- /dev/null +++ b/知识管理/工作笔记/工作记录/需求分析/核心指标分解/外灯使用.md @@ -0,0 +1,19 @@ +1. 外灯自动档使用时长 + 1. 时间段 + 2. 阳光量 + 3. 环境光量 + 4. 车速 + 5. 手动切换的次数 + 1. 开启次数 + 2. 关闭次数 +2. 自动远光灯 + 1. 时间段 + 2. 阳光量 + 3. 环境光量 + 4. 车速 + 5. 白天黑夜状态 + 6. 跟车距离 + 7. 对向车距离 + + + diff --git a/知识管理/工作笔记/工作记录/需求分析/核心指标分解/空调.md b/知识管理/工作笔记/工作记录/需求分析/核心指标分解/空调.md new file mode 100644 index 0000000..80c5385 --- /dev/null +++ b/知识管理/工作笔记/工作记录/需求分析/核心指标分解/空调.md @@ -0,0 +1,20 @@ +1. 空调自动模式设置率: + 1. 自动模式组成: + 1. 风速自动控制模式设置率 + 2. 吹风自动控制模式设置率: + 1. 主驾吹风自动控制模式设置率 + 2. 副驾有人且吹风自动控制模式设置率 + 3. 内外循环自控制模式设置率 + 2. 外部影响因素: + 1. 内外温度差(座舱内温度- 环境温度) + 2. 环境温度 + ~~3. 地域~~ + ~~4. 时间段~~ + 5. 湿度 + 6. 阳光量 + 7. 电池SOC + 8. PM 2.5 + 9. 空气质量 + 10. 雨量大小,是否下雨 + 11. 用户设置的空调温度 + 12. diff --git a/知识管理/工作笔记/工作记录/需求分析/核心指标分解/车门.md b/知识管理/工作笔记/工作记录/需求分析/核心指标分解/车门.md new file mode 100644 index 0000000..0a9929e --- /dev/null +++ b/知识管理/工作笔记/工作记录/需求分析/核心指标分解/车门.md @@ -0,0 +1,37 @@ +1. 车门电动开启渗透率: + 1. 影响因素:哪些客观因素影响用户使用 + 1. 时空因素: + 1. 地域 + 2. 出行时间(tbd) + 2. 用车习惯: + 1. 用车频率 + 3. 用车目的,如网约车?(tbd) + 2. 流失率:用户为什么关闭电动开门设置,***用户可能不会关闭设置*** + 1. 地域因素 +2. 车门电动开启完成率: + 1. 时空因素: + 1. 时间段 + 2. 地域因素 + 2. 失败原因: + 1. 解锁失败原因 + 2. 移动失败原因 + 3. 手动干预原因 ***目前的无手动干预指门开,门不处在最小位置且门未上报向外移动受阻,开启过程中停止,如果手动拉到指定位置也算成功*** + 3. 不同触发源的成功率 + 4. 不同位置的成功率 +3. 车门电动关闭完成率: + 1. 与开启相同 + +流失原因分析: +1. 失败率较高 + 1. 故障: + 1. 解锁故障 + 2. 移动故障 + 1. 破冰失败 + 3. 手动干预原因:开或停止门 + 1. 停止后手动干预,有障碍物/无障碍物 + 2. 防夹触发后,手动干预 + +2. 出现/接近现事故 + 1. 未检测到障碍物时门开受阻或停止 +3. 开门情况不满意 + 1. 开门速度较慢→开门速度跳变 diff --git a/知识管理/工作笔记/工作记录/需求分析/核心指标分解/雨刮.md b/知识管理/工作笔记/工作记录/需求分析/核心指标分解/雨刮.md new file mode 100644 index 0000000..1a9b5f1 --- /dev/null +++ b/知识管理/工作笔记/工作记录/需求分析/核心指标分解/雨刮.md @@ -0,0 +1,7 @@ +1. 雨刮自动模式时长占比 + 1. 雨量大小 + 2. 阳光量 + 3. 时间段 + 4. 地域 + 5. 手动干预的方向(快或慢) + 6. 车速 \ No newline at end of file diff --git a/知识管理/工作笔记/工作记录/需求分析/能量流分析.md b/知识管理/工作笔记/工作记录/需求分析/能量流分析.md new file mode 100644 index 0000000..106f232 --- /dev/null +++ b/知识管理/工作笔记/工作记录/需求分析/能量流分析.md @@ -0,0 +1,3 @@ +1. 问题: + 1. 热管理能耗和PTC能耗、压缩机能耗和水泵能耗之间的关系 + 2. \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/专利灵感/2023年.md b/知识管理/工作笔记/归档/一汽工作记录/专利灵感/2023年.md new file mode 100644 index 0000000..6d163d7 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/专利灵感/2023年.md @@ -0,0 +1 @@ +基于DMS和OMS摄像头的呼吸暂停检测- \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月19日Mini EYE DMS交流.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月19日Mini EYE DMS交流.md new file mode 100644 index 0000000..d4cf9f9 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月19日Mini EYE DMS交流.md @@ -0,0 +1,16 @@ +1. 已经通过了DDAW(蔚来(ET7海外)、大通海外车型),正在做E-NCAP; +2. RX5、哪吒U和U pro是在8155(cDSP上)做SDK,蔚来是orin做SDK; +3. smart上做到ASIL-B,计划年底量产,做整体的供应商,包括软件和硬件; +4. 与上汽在谈一个低成本过DDAW的方案,目标成本400; +5. 自研的推理框架; +6. 视线检测可以做到点APP和点中控屏,; +7. 儿童检测有视觉和雷达融合方案,Mini EYE认为纯视觉能拿1分,融合方案能拿3分; +8. 算力占用, +9. 2022和2023年的DDAW有区别,了解一下; +10. 有座舱自标定系统,需要在座舱顶棚上有锚点,锚点不能被遮盖; +11. 儿童可以做到正负3岁的误差; +12. 手势识别可以做平面的动态手势,需要深度信息的不太好做; +13. 计划明年Q2-Q3拿到功能安全ASIL-B的认证; +14. 利用人脸关键点检测与HUD的投影范围做联动; +15. 在蔚来做了云端的faceid的注册算法; +16. 整体的高温测试,测试在高温下摄像头性能裂化时的算法情况; \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月19日未动功能安全方案讨论.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月19日未动功能安全方案讨论.md new file mode 100644 index 0000000..5c425e6 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月19日未动功能安全方案讨论.md @@ -0,0 +1,12 @@ +1. 未动的DMS算法需要检测整个时间窗口中所有信息; +2. 若一路做正常检测,一路做插帧硬件资源无法支持; +3. 未动有DMS监控方案; + 1. SOS侧算法向 MCU发送监控信息; + 2. 只能检测SOC侧算法失效; + 3. DMS监控算法放在MCU侧安全岛; +4. 错误码的保存,若DMs算法错误,TDA4也挂了,怎么办(系统会提供整体的方案检测); +5. 对外依赖都是硬件驱动,摄像头读取和CNN加速驱动; +6. Pse 52的接口需要内部确认→未动. +7. 插帧对算法的影响 +8. A核上开发环境是ap +9. 确认工具链的授权 \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月19日虹软功能安全交流.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月19日虹软功能安全交流.md new file mode 100644 index 0000000..106680d --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月19日虹软功能安全交流.md @@ -0,0 +1,8 @@ +1. 由于依赖上下文,单帧插入无法监控DMs软件问题 +2. ADAs的感知算法也在非功能安全域运行 +3. 只把控制逻辑放到安全域,感知部分放到非功能安全域→需要确认 +4. 安全域的监控项都有什么?→提供清单 +5. 安全域和非安全域的代码量比例→提供统计,数量级 +6. 提供软件架构图 +7. 评估pse52接口是否能支持控制逻辑及感知算法 +8. 是否能从安全运行时访问加速器 \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月21日商汤DMS功能安全方案沟通.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月21日商汤DMS功能安全方案沟通.md new file mode 100644 index 0000000..6ecdb33 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年10月21日商汤DMS功能安全方案沟通.md @@ -0,0 +1,5 @@ +1. 安全域中没有办法访问 openvx加速器 +2. 安全域和通用域有硬隔离 +3. 放在安全域中需要的依赖→评估 +4. 拆分的话,该如何拆分,能监控哪些失效 +5. 链路上比较关注的内容→与海霞姐沟通 \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年11月29日科思创动.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年11月29日科思创动.md new file mode 100644 index 0000000..3cdb628 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年11月29日科思创动.md @@ -0,0 +1,13 @@ +感知层 + +- 生命特征感知 +- 慢病指标,心血管,糖尿病风险,酒精,抑郁症,心率不齐(待验证) +- 实时亚健康指标 +- 实时心理指标 + +应用层 +- 实时应用 +- 长程应用 +- 健康管理→健康关爱、健康干预、健康报告 +- 今年年底交付,明年5-6月量产 +- 明年一月有内部版本 \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年12月26日星迈科技.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年12月26日星迈科技.md new file mode 100644 index 0000000..7fe40f8 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2022年12月26日星迈科技.md @@ -0,0 +1,9 @@ +硅谷成立,国内独立运营 + +大数据平台的部署问题 + + + +手环硬件定制 + +数据来源为 \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月10日商泰交流.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月10日商泰交流.md new file mode 100644 index 0000000..7a9a38d --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月10日商泰交流.md @@ -0,0 +1,48 @@ +>这是原始记录,整理后的记录请见: +>[[2023年2月10日商泰交流(整理)]] + + +## DMS开发 + +1. 人脸识别、疲劳、分神、视线追踪 +2. 情绪(几种) +3. 年龄: +4. 性别: +5. 手势识别(几种): + 1. 静态:6钟 + 2. 动态:5种 +6. OMS(遗留物检测、宠物检测) +7. 特征点:多少? +8. FaceID:车外可以么?没做过 +9. 注视亮屏:视线落点?可以做 +10. 疲劳分几级,定义逻辑?2级,根据眼睛开合程度和打哈气次数; +12. 年龄的精度?识别年龄段更有意义; +13. 宠物种类,遗留物种类; +14. 隐私保护; +15. 人体生理指标? +17. hard case识别 +18. 只剩一个眼睛?可以; +19. 无响应的驾驶员识别?没做过 +20. 功能安全?没做过 +21. TI和xinqing的芯片;做过TDA4的AD产品;心擎的没做过; +22. 移植到新平台大致需要3-6个月; +23. 开源数据、自己采的数据、商业数据;有平台做预标注,人工调整(外包加自己);几十万的数据量级; +24. faceID支持多人种识别; +25. 有驾驶员存在检测; +26. 分神以头部姿态为主、辅以视线; +27. 雷达(成本):100-200元; +29. 有没有海外认证经验;没有 +30. 有没有应用层的经验;有 +31. DMS支持的安装位置: + 1. A柱; + 2. 方向盘管柱; + 3. 中控台上方; + 4. 内后视镜; +32. OMS支持的安装位置: + 1. 内后视镜; + 2. IVI屏幕上方 + 3. IVI屏幕下方; +33. DMS和OMS融合的方案有么? +34. 白盒范围: + 1. 数据集?不包括 + 2. 标注平台?可以谈 diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月15日健康有益交流.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月15日健康有益交流.md new file mode 100644 index 0000000..c556632 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月15日健康有益交流.md @@ -0,0 +1,55 @@ +1. 与一汽合作: + 1. 红旗展车,旗境舱更新(参与23年4月上海车展); + 2. 解放:卡车司机的健康管理方案; + 3. 与商汤有合作; + 4. 华为手机的相机卡路里识别、 +2. 技术介绍: + 1. BTCM理论; + 2. 健康档案(测评加报告): + 1. 线下,体检中心等; + 2. 线上,传感器、智能穿戴等; + 3. 问卷量表; + 3. 千人千方案; + 4. 执行反馈; +3. 底层库可以每年重构,并按3-5年付费; +4. 比亚迪也在做; +5. 库可以以黑盒的方式部署到一汽云; + 1. 部署; + 2. 维护; +6. 智能座舱解决方案: +7. 生态资源; +8. 健康管理:研究风险,不给出结论; +9. 301医院,因为心脑血管疾病比较强; +10. 心理指标缺乏统一的逻辑,准确性可能受限; +11. 酒驾等可以放入异常状态的检测,但是可能无法准确地识别出是酒驾还是亢奋等情况; +12. 分析用药和潜在疾病等信息对驾驶员的可能影响(与互联网医院等机构合作,获取可能的药物信息); +13. 健康推荐: + 1. 膳食营养; + 2. 运动健康; + 3. 生活起居; + 4. 医学体检; +14. 心理类的推荐: + 1. 自有音乐(自主研发的音乐信息); + 2. 调用外部库的时候需要匹配第三方的标签信息; + 3. 科普文章; + 4. 冥想; + 5. 运动信息; +15. 医疗辅助的服务费用是按次进行收费,有一个起订量; +16. 微医、京东健康; +17. 生态资源: + 1. 康健数字化健康管理研究院; + 2. 专家资源:曾强、武阳丰、王燕芳、闫爽; + 3. 食物营养数据库(120w); + 4. 运动数据库;*高速堵车时做个娱乐的内容* + 5. 特色理疗数据库(2247条); + 6. 科普知识数据库(10w+条); + 7. 健康风险评估模型; + +- 待办任务 +- [ ] 介绍材料(公司、方案介绍) +- [ ] 聊一下感知部分的算法内容 +- [ ] 确定费用的方式 +- [ ] **汇报材料增加一个整体的方案介绍** +- [ ] 构建数据中台、业务中台 +- [ ] 膳食指南查一下 +- [ ] 以车载环境为主 \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月15日鹰瞳交流.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月15日鹰瞳交流.md new file mode 100644 index 0000000..793b306 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月15日鹰瞳交流.md @@ -0,0 +1,4 @@ +1. 检测视网膜的信息检测心血管、脑部肿瘤、糖尿病等疾病风险; +2. 设备已经通过二类医疗器械认证,算法拿到三类认证(医疗诊断级); +3. 用图标展示疾病风险的改变; +4. \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月16日东南大学交流.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月16日东南大学交流.md new file mode 100644 index 0000000..86dcdcd --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月16日东南大学交流.md @@ -0,0 +1,23 @@ +1. 总体情况: + 1. 穿戴技术医疗化; + 2. 传感技术生物化; +2. 医疗级的可穿戴设备; +3. (可穿戴设备)脉搏、血氧、心电、体温、血压和体成分; +4. 心率变异性和老年痴呆的相关性; +5. 认知功能: + 1. 儿童认知测试; + +6. 医疗检测: + 1. 检测中耳炎(插入式传感器); + 2. ECG检测; + 3. 脑电检测,人机共驾; + +7. 心率要达到和华为手环差不多的精度; + +8. 基于视听觉的生理心理多模检测: + 1. 生理信号:语音和图像; + 2. 行为信号 +9. 车载无感健康检测系统: + 1. 集成在方向盘中的传感器; +10. 真实世界的事件和驾驶员的反应; +11. 从反应时间来确定驾驶员的一些状态信息; \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月17日星迈科技.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月17日星迈科技.md new file mode 100644 index 0000000..382c88d --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月17日星迈科技.md @@ -0,0 +1,18 @@ +1. 癫痫疾病检测: + 1. 需要PPG原始信号、动作信号; +2. 房颤: + 1. PPG和ECG原始信号,指原始的波形图; + 2. 使用rPPG信号的话需要调整算法,精度会降低; +3. 居家养示范基地 + +4. 实时生理、心理状态评估; + 1. 异常状态判断; + 2. 压力、疲劳打分; + 3. 实时驾驶状态评估:结合图像表情(); +5. 中期:个人数据库: + 1. 建立个性化的精准生理参数基准线; +6. 长期: + 1. 全天候生理指标检测; + 2. 生态引入; + 3. 健康风险评估; +7. \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月17日未动交流.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月17日未动交流.md new file mode 100644 index 0000000..6eaa317 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月17日未动交流.md @@ -0,0 +1,2 @@ +1. TOF摄像头可以用来判断眼睛的3D位置,可以和AR HUD联动; +2. \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月17日虹软车外人脸解锁.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月17日虹软车外人脸解锁.md new file mode 100644 index 0000000..0d0eb37 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月17日虹软车外人脸解锁.md @@ -0,0 +1,6 @@ +1. 通过按钮激活系统; +2. 安装于车外B柱位置,通过LED灯和装饰灯显示识别结果; +3. 按钮需要接30电; +4. 虹软已经完成的算法在TDA4上跑; +5. TOF摄像头中心较亮,四周亮度会有衰减; +6. 精确性:FAR=1ppm,FRR=1%; \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月22日海康DMS交流.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月22日海康DMS交流.md new file mode 100644 index 0000000..1f2b81d --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月22日海康DMS交流.md @@ -0,0 +1 @@ +1. \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月27日商汤DMS kickoff.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月27日商汤DMS kickoff.md new file mode 100644 index 0000000..8854f7e --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年2月27日商汤DMS kickoff.md @@ -0,0 +1,9 @@ +1. E702 DMS考虑仪表屏下方案; +2. 3月底要有一版软件,需要有服务层的内容,仅针对8155; +3. **健康的应用场景,是否有静态检测的需求;** +4. 数据采集需要3周,训练还需要一个月; +5. **健康的开发周期还需要确认;** +6. 健康的开发人员:高勇, gaoyong@senseauto.com; +7. 功能安全对接人:白晓宇; +8. **功能安全,DIA、实验计划确认;** +9. \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年3月29日商泰DMS交流.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年3月29日商泰DMS交流.md new file mode 100644 index 0000000..1f2b81d --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年3月29日商泰DMS交流.md @@ -0,0 +1 @@ +1. \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年3月30日.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年3月30日.md new file mode 100644 index 0000000..fb793e5 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年3月30日.md @@ -0,0 +1,6 @@ +1. 异常场景 +2. 得分曲线,没有逻辑上的引导性 +3. 排名展示相对比例 +4. dock栏,卡片 +5. 阈值评审 +6. \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年4月10日复旦人体健康交流.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年4月10日复旦人体健康交流.md new file mode 100644 index 0000000..8f2cd09 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/原始记录/2023年4月10日复旦人体健康交流.md @@ -0,0 +1,18 @@ +1. 目前能做的指标和精度 + 1. 心率、呼吸、血压 + 2. 被试者保持静止、光照固定 + 3. 可以对动作做一些补偿,可以依据关键点做补偿 +2. 精度评价方法 + 1. 指标:MAE、MAPE和RMSE +3. 数据情况,是否可以共享 + 1. 用的都是开源数据集 + 2. 公司有标注的云平台 + 3. 19年长春资助开发的平台 +4. 数据采集方法 + 1. 有其他项目的数据采集经验 +5. 是否有嵌入式的移植经验 + 1. 算法可以部属在安卓中,使用经典的分析方法; +6. 人数:复旦:医疗组,博士4,硕士6; + +- 利用机器视觉识别医疗动作是否合理 +- \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/整理后/2023年2月10日商泰交流(整理).md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/整理后/2023年2月10日商泰交流(整理).md new file mode 100644 index 0000000..4cd86da --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/供应商交流/整理后/2023年2月10日商泰交流(整理).md @@ -0,0 +1,35 @@ +>原始记录请见 +>[[2023年2月10日商泰交流]] +> +1. 功能 + 1. 可实现的功能: + 1. 人脸识别(FaceID),可实现活体检测,可实现多人种检测,承诺在20ms内完成识别,没做过车外人脸识别功能; + 2. 疲劳驾驶识别,给通用做的项目分为两级,以眼睛开合程度和打哈气的频率确定; + 3. 分神检测:以头部姿态检测为主,以视线追踪为辅,在demo演示中,头部大转角(仅剩一只眼睛在图像内容)也可以检出分心; + 4. 危险动作检测:可检测喝水、抽烟、打电话; + 5. 视线追踪:承诺可实现视线落点检测,可实现注视亮屏等功能; + 6. 面部属性:可实现情绪检测、性别检测、年龄检测; + 7. 手势识别:可检测静态手势6种、动态手势5种; + 8. OMS:可实现遗留物检测和宠物检测; + 9. 儿童遗留检测:使用毫米波雷达,安装位置大致处于B柱上方,通过检测心率、呼吸等指标实现; + 10. 驾驶员存在检测:可实现; + 11. 摄像头遮挡检测:可实现,通用项目已做; + 12. 隐私保护:可以实现对特定内容的模糊处理,PPT展示了车外摄像头对人物、车牌等目标的模糊处理; + 2. 缺乏的功能: + 1. 人体健康; + 2. 功能安全; +2. 工程经验 + 1. 项目经验:量产项目集中在通用车型,目前已有量产产品完成开发; + 2. 系统整合:承诺可以实现在QNX、Android和Linux上的算法集成; + 3. 有量产经验的功能:疲劳检测、分神检测、危险动作检测、摄像头遮挡、面部属性; + 4. 有量产经验的芯片:高通、安霸、瑞萨等,**TDA4系列上做过ADAS功能,没做过DMS内容,完全没做过芯擎的芯片**,移植到新的芯片平台需要时间**3-6个月**; + 5. 没有欧标和ENCAP经验,DDAW和ADDW正在计划适配; + 6. 没有功能安全经验; + 7. 测试平台:有自建的测试平台,可实现自动化测试和预标注,测试后会输出测试报告; + 8. 数据来源:包括三部分,开源数据集、外购数据集和自采数据集,数据量在几十万; + 9. 数据标注:使用有测试平台做预标注,之后由人工确认和调整(外包加自己); + 10. 有应用层的开发经验,可实现到指定车速激活等功能; +3. 开源内容 + 1. 算法; + 2. 测试和数据标注平台; + 3. **不包括数据集**; \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年2月20日驾驶行为产品形态.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年2月20日驾驶行为产品形态.md new file mode 100644 index 0000000..a50c2d8 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年2月20日驾驶行为产品形态.md @@ -0,0 +1,7 @@ + +> 对接人:何云廷 + +1. 安全指标需要一个合适的展示方式; +2. 行驶里程变化趋势,按天统计; +3. 月报、周报设计问题,月报是否应该和周报的内容保持一致,还是按月推送; +4. 行程总结是否增加一个关闭的选项; \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年2月24日车端网联驾驶行为产品形态讨论.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年2月24日车端网联驾驶行为产品形态讨论.md new file mode 100644 index 0000000..6703031 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年2月24日车端网联驾驶行为产品形态讨论.md @@ -0,0 +1,4 @@ +1. 新能源所有车的平均能耗信息是否增加; +2. 动力经济性,王燕(系统集成); +3. 周一的时候显示上周内容; +4. 在车机上增加轻量的单次历史行程查询; \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月10日悦驾CLUB手机APP交流.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月10日悦驾CLUB手机APP交流.md new file mode 100644 index 0000000..abe7900 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月10日悦驾CLUB手机APP交流.md @@ -0,0 +1,9 @@ +1. 标签增加解释内容,考虑正面标签; +2. 行车小贴士的文本内容,我们先出,之后再讨论; +3. 只显示未读的第一条,全已读后显示第一条; +4. 排名的展示可能设计隐私问题,是否考虑取消; +5. 行程轨迹可能存在性能问题,是否考虑取消; +6. DMS和ADAS的信息展示,是否改成提示类的信息; +7. 历史最高能耗意义不大,历史最低改成提示类信息; +8. 历史行驶是否做限制; + diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月13日悦驾CLUB内部评审.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月13日悦驾CLUB内部评审.md new file mode 100644 index 0000000..94afdb8 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月13日悦驾CLUB内部评审.md @@ -0,0 +1,4 @@ +1. 行驶轨迹问题,请车端网联所正式评估,若无法实现上飞刃会评审; +2. 排名页面,引入授权弹窗,要考虑实现接口; +3. DMS、ADAS和历史最低能耗信息展示接受建议,改为提示类信息; +4. 历史单次行程限制在半年内, 周期限制在一年内; \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月14日科大迅飞DMS交流.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月14日科大迅飞DMS交流.md new file mode 100644 index 0000000..4ca7a2c --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月14日科大迅飞DMS交流.md @@ -0,0 +1,2 @@ +1. 生理监测现在给奇瑞做; +2. \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月16日悦驾CLUB.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月16日悦驾CLUB.md new file mode 100644 index 0000000..304e15b --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月16日悦驾CLUB.md @@ -0,0 +1,6 @@ +1. 总结弹窗: +2. 手机: + 1. 标签:标签可以分期上; + 2. 排名:实际意义不大; + 3. 大迭代跟车型,小迭代可以多次更新; + diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月3日空间所人体健康交流.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月3日空间所人体健康交流.md new file mode 100644 index 0000000..6ebc51b --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月3日空间所人体健康交流.md @@ -0,0 +1,4 @@ +- 找供应商讨论应用场景; +- 产品规划在前,技术支撑在后,项目落地最后; +- 座舱健康,声音健康、光健康、人体健康; +- 传感器归智能驾驶管; \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月3日车端网联驾驶行为交流.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月3日车端网联驾驶行为交流.md new file mode 100644 index 0000000..75085e8 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月3日车端网联驾驶行为交流.md @@ -0,0 +1,8 @@ +1. 增加; +2. GPS点先试一下效果,问一下刘雨恒; +3. 瞬时能耗的值, +4. 新能源对平均能耗显示的意见; +5. 指标和算法的对应关系; +6. 行程总结: + 1. 展示的等级太强; + 2. 弹出时机; \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月3日高首席汇报.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月3日高首席汇报.md new file mode 100644 index 0000000..4056721 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月3日高首席汇报.md @@ -0,0 +1,24 @@ +1. 要包含:硬件——摄像头,软件的部署位置——车还是云,产品表达; +2. 策划要完整; +3. 联动座舱功能设备,场景提示; +4. 驾驶员失能情况下,联动智能驾驶系统; +5. 平台化设计,每年度平台化产品能力计划,技术支撑需求; +6. 产品分级,按成本区分; +7. 确定不同算法、硬件支持的精度等内容; +8. 目标车型之一:解放长途运输车; +9. 在框架确定之后,人体健康按照总体目标进行立项; +10. 按阶段目标推进产品上线; +11. 场景设计,相关的责任; +13. 人体健康随舒享座舱立项,不单独立项; +14. 定义为体检初筛的等级; +15. 成熟驾驶员模型研究; +16. 一期目标先做实时的内容,长期健康风险放到后面做; + + +- [ ] 启动与供应商技术交流,探讨产品形态、场景设计; +- [ ] 17. 雷达的研发、摄像头的数据 +18. 是否监测整车,或仅驾驶员; +19. 算力和能耗的情况; +20. 算法: + 1. 全车调度算法,各功能协同; + 2. 健康识别后,后续应该进行的内容; \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月7日云平台对接.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月7日云平台对接.md new file mode 100644 index 0000000..1f2b81d --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月7日云平台对接.md @@ -0,0 +1 @@ +1. \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月7日车端网联驾驶行为形态交流.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月7日车端网联驾驶行为形态交流.md new file mode 100644 index 0000000..597cdfe --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月7日车端网联驾驶行为形态交流.md @@ -0,0 +1,7 @@ +1. 行程总结不建议 + 1. 和仪表信息多数是重复的 +2. 车机单次的历史行程不上了,只上周报; +3. **月报也不要,有继承性,可视效果可能不太好,指标和周报重复较多;** +4. 实时信息的指标项还是想放上; +5. 疲劳驾驶、分心、愤怒显示策略; +6. 平均车速、最长行驶里程、最高车速; diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月8日揭榜挂帅.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月8日揭榜挂帅.md new file mode 100644 index 0000000..326466a --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年3月8日揭榜挂帅.md @@ -0,0 +1,3 @@ +- [ ] 整理人体健康感知算法需求 +- + \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年4月14日人体健康立项汇报.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年4月14日人体健康立项汇报.md new file mode 100644 index 0000000..122d83f --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/内部评审/2023年4月14日人体健康立项汇报.md @@ -0,0 +1,32 @@ +1. 项目要分为三个层次: + 1. 数据获取 + 2. 算法实现 + 3. 产品应用 + +2. 数据获取部分: + 1. 由产品目标提出需要哪些数据,由数据需求匹配传感器需求; + 2. PRD要论证所有可能的传感器选型,并分阶段实现; + 3. 会上讨论过的传感器: + 1. 摄像头 + 2. 雷达:雷达要明确布置和性能、尺寸参数等; + 3. ECG传感器:要明确布置和使用方法; + 4. 智能穿戴; + +3. 算法实现: + 1. 算法要分级别,要明确每个级别的算法需要什么技术实现; + 2. 算法要能明确提出对数据的需求; + 3. 算法的核心是要研究如何准确的平均人的状态; + +4. 产品应用: + 1. 产品应用要分等级: + 1. 提示 + 2. 联动座舱环境 + 3. 干预: + 1. 在线医疗协助,帮助用户缓解症状等; + 2. 自动驾驶接管; + 2. 要开发可以展示的产品Demo; + +5. 领导的其他要求: + 1. 目前阶段要明确项目要干什么,干到什么程度; + 2. 立项中要体现产品应用的内容; + 3. 明确技术采购范围; \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/晨会/2023年3月13日.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/晨会/2023年3月13日.md new file mode 100644 index 0000000..129c799 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/晨会/2023年3月13日.md @@ -0,0 +1,3 @@ +1. 人体健康算法 +2. 人脸关键点 +3. 训练环境创建 diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/晨会/2023年3月8日.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/晨会/2023年3月8日.md new file mode 100644 index 0000000..1f2b81d --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/晨会/2023年3月8日.md @@ -0,0 +1 @@ +1. \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/会议记录/晨会/2023年4月19日.md b/知识管理/工作笔记/归档/一汽工作记录/会议记录/晨会/2023年4月19日.md new file mode 100644 index 0000000..bd6cd9f --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/会议记录/晨会/2023年4月19日.md @@ -0,0 +1,11 @@ +- 人体健康 + - 立项材料 +- 驾驶行为 + - 产品形态 + - 接口对接 + - 测试 + - 服务器 + - CICD +- 算法 + - 传统方法 + - 深度学习 \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/丰田/手机/手机APP.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/丰田/手机/手机APP.md new file mode 100644 index 0000000..cfe39c1 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/丰田/手机/手机APP.md @@ -0,0 +1,38 @@ +[手机APP视频](https://myonemanager.lzybetter.repl.co/picbed_big/filebed/e40qlG069TdhNZWtpiRyTqOIRIVFJQ6XiGdRYV0L0oE.mp4) + +丰田手机APP统计驾驶行为信息,包括: + +- 首页 + + - 急加速 + + - 急减速 + + - 急转向 + +- 单次行程 + + - 行程地图,包括起止地点及不良驾驶行为发生地点 + + - 行程开始时间 + + - 行程结束时间 + + - 行程开始地点 + + - 行程结束地点 + + - 急加速 + + - 急减速 + + - 急转向 + + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/caaf2290d111f86fe11a967752799d2e.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/8cab6f8218b42862445cf859ea343f99.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/adf94eda066b6e83bc4a7ca0788d8f17.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/7e8007103d1514af22233a59736a083c.png) \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/丰田/车机/车机-行程总结.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/丰田/车机/车机-行程总结.md new file mode 100644 index 0000000..40e05e7 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/丰田/车机/车机-行程总结.md @@ -0,0 +1,13 @@ +亚洲龙在熄火时,仪表中会弹出上面的内容,包括: + +- 行驶距离 + +- 总时间 + +- 燃油经济性 + +- 总评分 + +- 起步、巡航、停车三个阶段的评价 + +![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/b205157afba015d5d5f478263bdcf19e.png) diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/几何(吉利)/车机/几何C车机.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/几何(吉利)/车机/几何C车机.md new file mode 100644 index 0000000..a179abe --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/几何(吉利)/车机/几何C车机.md @@ -0,0 +1,15 @@ +几何C车机上提供了一个较为简单的驾驶行为评价产品,提供如下功能: + +- 驾驶评分; + +- 行驶里程; + +- 行驶时长; + +- 急加速、急减速、急转弯和超速次数统计; + +- 驾驶评分计算规则为:初始分80,如没有发生三急一超事件,则分数随驾驶时长上升,满分100,如果发生三急一超则扣除响应分数; + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/166b72eefc9733496d43993161c43bef.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/c36bccba45f9ec29427604eb9e744da5.png) \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/哪吒/哪咤车机产品总结.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/哪吒/哪咤车机产品总结.md new file mode 100644 index 0000000..e666708 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/哪吒/哪咤车机产品总结.md @@ -0,0 +1,76 @@ +### 哪吒 + +合众/哪咤提供名为驾驶达人的车机产品,功能包括:每月的行驶里程、减少碳排放量、行驶时长、驾驶习惯、百公里电耗、充电情况等; + +#### 功能入口 + +在哪咤U5 pro车型中,驾驶达人为一个单独的APP,可以在应用界面进入; +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/bf53b92524643a6c9fddb334016f950b.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/abf19650d1a34728d8d6870c37578e47.png) + +#### 功能介绍 + +哪咤驾驶达人产品分三个功能模块:驾驶达人、每日排行和月度PK赛 + +##### 新用户 + +新用户需要达到一定里程之后才会展示内容 +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/836295d3759383179d0f9e8840d63a63.png) + +##### 驾驶达人 + +驾驶达人模块提供按月统计的: + +- 总行驶里程; + +- 单次行驶最长里程; + +- 单日最常里程; + +- 每月行驶里程; + +- 累计减少碳排放统计; + +- 称号; + +- 急加速和急减速次数统计; + +- 车辆闲置次数; + +- 百公里电耗; + +- 低电量行驶次数; + +- 充电习惯:高温充电次数、低温充电次数、总充电次数、慢充次数和快充次数; + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/ebdff3d496ea7e1c773edd3b9a9c196a.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/e11b07b4856b7aa8c6681495e7a2f158.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/90cb4c38e3e23ccab49a807d6fe4b46e.png) + + +##### 每日排行 + +哪咤的排行分为两种,按里程和按电耗排名: + +- 电耗排名 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/a0fcadc58cdfe82523f5a63928a85e54.png) + +- 里程排名 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/f939d6c5dd733498cad24680c363e123.png) + +##### 月度PK赛 + +月度PK赛提供月度排名查询和月度报告: + +- 月度排名查询 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/f939d6c5dd733498cad24680c363e123.png) + +- 月度报告:提供历史各月份的行驶里程、减少碳排放量、行驶时长、驾驶习惯、百公里电耗、充电情况等信息 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/2b7330c8e892dda333691a6bdc14b3a5.png) diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/大众/大众手机APP.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/大众/大众手机APP.md new file mode 100644 index 0000000..14f1234 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/大众/大众手机APP.md @@ -0,0 +1,47 @@ +大众提供的手机APP中提供了驾驶风格识别,并引导用户改善驾驶风格以获得最佳能耗 + +大众的手机APP主要是引导驾驶员改善驾驶风格以获得最佳能耗表现,内容包括: + +- 行程开始地点 + +- 行程结束地点 + +- 开始时间 + +- 结束时间 + +- 行驶里程 + +- 开始里程 + +- 结束里程 + +- 平均车速 + +- 最大车速 + +- 油耗 + +- 评分 + +- 总评分 + +- 发动机转速 + +- 加速 + +- 减速 + +- 车速 + +- 空调 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/9f3c10a589e1663c32242268977f762e.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/34c8b4ed10629ccfe5b47b9559141dfb.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/3cb012c633f7cea4467023a1a11cbdde.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/3852f6afa8bc5def440cd20116dbd558.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/0f111d5f06beac65432d0e3769b7b835.png) diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/奔驰/手机APP/奔驰节能驾驶手机APP.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/奔驰/手机APP/奔驰节能驾驶手机APP.md new file mode 100644 index 0000000..30a3723 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/奔驰/手机APP/奔驰节能驾驶手机APP.md @@ -0,0 +1,19 @@ +奔驰在国外推出了一个名eco-coach的手机应用,其通过一些列的挑战成就引导驾驶员改善驾驶习惯,包括: + +- 纯电行驶占比 + +- 充电次数 + +对个人数据,其按5日、5周、5个月的周期进行统计,包括: + +- 燃油消耗 + +- 二氧化碳排放量 + +- 电耗 + +- 纯电行驶占比 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/47627a2c7d25a888b4d39bc2711d59bb.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/42e74e398437e7d2929ee6fed2c4a077.png) diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/奔驰/车机APP/奔驰车机产品总结.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/奔驰/车机APP/奔驰车机产品总结.md new file mode 100644 index 0000000..5ec2b54 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/奔驰/车机APP/奔驰车机产品总结.md @@ -0,0 +1,60 @@ +### 奔驰 + +奔驰在S级和C级车辆上推出了Eco display功能,用于向驾驶员展示其驾驶行为对车辆能耗的影响,并在S级车型上提供一个”ECO Assist“功能,引导驾驶员改善驾驶行为; + +#### 功能入口 + +奔驰的Eco display功能可以在仪表和HUD(S级)上显示; + +#### 功能介绍 + +##### C级车型 + +显示驾驶行为对能耗的影响,参与评价的驾驶行为包括: + +- 加速度:当隔段填满,且颜色变为绿色,表示加速较为缓和,有利于节能。当隔段不满,且颜色变为灰色,表示加速较为激进,不利于节能; + +- 减速度:当隔段填满,且颜色变为绿色,表示减速较为缓和,有利于节能。当隔段不满,且颜色变为灰色,表示减速较为激进,不利于节能; + +- 车速稳定性:当隔段填满,且颜色变为绿色,表示车速较为稳定,有利于节能。当隔段不满,且颜色变为灰色,表示车速变化较大,不利于节能; + +
+ +##### S级车型 + +1. ECO Display + +显示驾驶行为对能耗的影响及节能评分等级: + +- 标记1显示节能评分等级,其从行程开始进行评价,行程开始五颗星均为空,如果驾驶行为有利于节能,则五颗星会依次填满; + +- 标记3显示了有利于节能的驾驶风格区域; + +- 标记2显示一个可以前后移动的球,当这个球位于节能驾驶风格区域时,球显示为绿色,否则显示为橙色; + +ECO Display认为有利于节能的驾驶行为包括: + +- 在正确的时机减速; + +- 车速保持稳定; + +- 加速较为柔和; + +
+ + +2. ECO Assist + +ECO Assist功能通过识别行驶工况并评价驾驶员的驾驶行为,并提供驾驶员改善驾驶习惯以获得最佳的能耗体验; + +- 标识1表示推荐驾驶员放松加速踏板; + +- 标识2表示驾驶员可以通过改善驾驶习惯来获得更低的能耗; + +- 系统可以识别的路况包括:环岛、S弯、急转弯、T字路口、下坡、前方有车辆、限速; + +
+ +
+ +[奔驰S级用户手册](https://myonemanager.lzybetter.repl.co/picbed/filebed/S-Sedan%20Owners%20Manual.pdf) \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/奥托立夫/手机产品.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/奥托立夫/手机产品.md new file mode 100644 index 0000000..5c4c56b --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/奥托立夫/手机产品.md @@ -0,0 +1,15 @@ +奥托立夫开发了一个名为Driving Avatar的手机APP,评价驾驶行为对行车安全的影响,指标包括: + +- 平顺驾驶 +- 驾驶预判 +- 专注驾驶 +- 合法驾驶 + + + ![9Tn4sliu5slUUe6oRlm8i-BNUqVinmEE0n2YTAsaY5s.jpeg](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/008bba97b33066209d3f7836752bf12b.jpeg) +![9Tn4sliu5slUUe6oRlm8i-BNUqVinmEE0n2YTAsaY5s.jpeg](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/ec466d800926536ca1dfb5f959340c3b.jpeg) + + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/07707d46de1638aae505cf31d964f573.jpeg) + +![qSx0g0KiGtkcifP5YEmheTi_Sf1nCUiXGVRdyo9_57A.jpeg](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/41e72f17f83b870708f24dddb4fea295.jpeg) diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/宝马/宝马车机产品总结.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/宝马/宝马车机产品总结.md new file mode 100644 index 0000000..bc7c5b4 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/宝马/宝马车机产品总结.md @@ -0,0 +1,42 @@ +### 宝马 + +宝马在5系和7系车型上推出了名为”ECO PRO“的功能,引导驾驶员改善驾驶行为以改善能耗,同时推出了”Driving style analysis“功能; + +#### 功能入口 + +1. ECO PRO功能可以通过实体按键开启; + +2. Driving style analysis功能位于娱乐屏; + +#### 功能介绍 + +##### ECO PRO功能 + +ECO PRO通过实体按键开启后显示驾驶行为及驾驶风格的建议 + +- 如下图所示,表示可以通过调整驾驶风格来获得额外的续航里程; +
+ +- 如下图中,当双箭头为蓝色,表示当前驾驶风格有利于节能;当双箭头为灰色,表示应该调整驾驶风格; +
+ +- 如下图中箭头表示应该较小加速踏板开度; + +
+ +- 其他指示灯 +
+ +##### Driving style analysis + +展示驾驶员影响能耗的驾驶行为统计: + +- 预判次数; + +- 加速次数; + +- 通过节能驾驶增加的剩余驾驶里程; + +
+ + diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/智驾分/智驾分.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/智驾分/智驾分.md new file mode 100644 index 0000000..8959e56 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/智驾分/智驾分.md @@ -0,0 +1,40 @@ + +1. 基本情况:2021年11月1日上线,根据驾驶员在辅助驾驶系统激活时的表现对驾驶员进行扣分,满分100,12个月为一个周期重置分数,对于得分较低的推送提醒、考试等,如果智驾分被扣到0分,驾驶员必须通过考试才能继续使用辅助驾驶系统; + 总体来说是引导驾驶员正确使用辅助驾驶系统的一个评分系统,并不评价驾驶员的其他方面行为; + +2. “智驾分”界面 +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/62881cba9643c790c73b1aef58ba714a.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/f266cc56c032a812dd2acfade3389f3f.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/3bcc27131a2fda2d8d72b08a0ebf5248.png) + + +3. "智驾分"扣分项:每位车主的“智驾分”满分都是100分,每12个月为一个周期,在智能辅助驾驶状态下,车主的错误操作将会形成扣分项,一旦分数被减到0,车主必须重新考试才能使用智能辅助驾驶功能。 + +4. 积分方法和周期: + 频繁触发脱手一级提醒或者长时间脱手二级提醒; + 当系统发出接管提示后,用户未及时接管车辆(如系统发出“前方施工,立即接管”或“立即减速,请求接管”等); + 当天连续行驶4小时后仍开启智能辅助驾驶功能,会触发疲劳驾驶提醒; + 驾驶过程中频繁/长时间不注意路面情况,会触发一级/二级分神提醒。 + +此外,系统将自动判断以上行为的危险程度,根据不同危险程度扣减不同分值,扣减分值越高代表该行为危险程度越高,分数会在隔天发生变动。 + +5. 奖惩机制: + 惩罚: + 查看正确智驾操作图示; + 阅读功能使用安全须知; + 完成相关行为安全答题; + 参加安全考试(分数扣减为0分时,用户须再次完成安全考试,才能重新获取100智驾分)。 + 奖励:为了鼓励高分用户(个人智驾分阶段剩余分值在90分以上),未来可以优先获得小鹏OTA公测权益。 + +6. 功能介绍 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/45a44e34bfc0a1829c2e9646e9875c7a.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/32809a84357f890f47512d4f99319b3f.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/510a4d4c5bf8bb15400bb10fd5feebd0.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/661a7cdcf184ccfbba931c0be7024c00.png) +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/c036bde3ea5b2fbfa96bfed52b583bb1.png) diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/能耗报告/小鹏G3能耗报告.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/能耗报告/小鹏G3能耗报告.md new file mode 100644 index 0000000..8b238df --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/能耗报告/小鹏G3能耗报告.md @@ -0,0 +1,103 @@ +相信很多鹏友已经收到了小P推送的能耗报告,被其他车主打败的鹏友是不是该温柔一点对待自己的G3呢?哈哈,其实能耗高与低也不用过于在意,只要按照自己最适合的驾驶方式去开车就好啦!当然了,如果我们多了解一些关于“能耗”方面的知识和建议,适当调整一些驾驶习惯的话,是能够大大延长续航的哦。所以,下面给你揭开“能耗报告”的面纱吧! + +一、能耗报告是如何生成的? + +统计和计算整车的能耗报告,需要G3具备较高的电气化水平,其中包括动力总成、电子电器、温控等多个与能耗息息相关的系统。这些系统实时将数据传输给车联网平台进行统计和计算,根据复杂的算法将各个系统的能耗做统计分类,并用图形化的方式表达出来。 + +能耗报告目前固定每周一生成,总结上周车辆的能耗表现,并推送到小鹏APP。要生成能耗报告,有个前提哦,这个前提就是上周开车要达到一定里程。如果里程达不到最低要求,不能真正反映出开车过程的能耗综合表现。 + +小P除了在APP每周向你推送能耗报告之外,在大屏上也会根据每日能耗表现,进行提醒。两者区别如下: + +1、在APP推送的能耗报告倾向于总结、回顾和建议,以“周”为时间单位统计数据,可以看到最近几周的能耗趋势等信息。 + +2、在大屏推送的能耗消息,倾向于能耗异常提醒。在你每日能耗表现较好/较差、进步/退步等情况下才会进行提醒,希望能帮你及时发现问题和提供建议。它以“日”为时间单位统计数据。目前大屏以“日”为单位的能耗报告暂时没有固定入口,只有收到提醒消息时才能看到哦。 + +二、能耗报告怎么阅读? + +能耗报告即将发布新版本,小P这里给大家提前透露下。新版本能耗报告增加了不少数据内容,也有很多指标和数字哦。为方便大家更好的理解,小P在这里给大家介绍下这些数据信息的含义吧。 + +1、APP端能耗报告: + +APP端能耗报告,总共有5部分数据内容,分别如下。 + +周能耗总结 +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/e7b6dbf5630c1076515184a614e9e60f.png) + +小P会对你本周的能耗各项数据进行归纳性总结,方便大家快速了解能耗的总体表现。其中的能耗勋章,根据这周的能耗水平对应获得,一共有5个等级,由高到低分别是:传说右脚、黄金右脚、白银右脚、青铜右脚和任性右脚。让我们一起朝着【传说右脚】发起挑战吧。 + +周能耗趋势 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/7d06ebea92354273635654d89e1e7adb.png) + +小P会为你记录最近几周的能耗水平,让你直观看到最近一段时间的能耗趋势是怎么样的。从这个趋势,你可以看到自己能耗表现是进步了呢、还是退步了呢、还是停滞不前了呢?小P也会给出相应的点评和建议。 + +除了记录你最近几周的能耗水平,小P也会根据你的能耗表现,为你量身定制下周的能耗目标,一起努力完成目标吧。 + +之外,小P还为你提供当前这周跟能耗相关的几个相关数据,方便你整体上了解这周的开车情况。分别如下: + +行驶距离:指你本周累计行驶的距离,单位是公里,就是这周开了多少公里;用车时长:指你本周累计的驾车时长,单位是分钟,就是这周开车多少时间;百公里能耗:指你本周的百公里能耗水平,单位是kWh/百公里;电量焦虑线:指你近一个月充电时平均剩余的电量比例,单位是百分比,就是近一个月以来,你一般会在电量剩余多少的时候会充电。 + +周能耗诊断 +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/cfcfa9cb10a8fc345b9500b94a06afa0.png) + +小P会对你本周的能耗分布进行统计,在这里你可以看到能耗主要用在了哪些地方。并且你可以跟鹏友圈平均水平进行对比,发现自己的优点和问题。小P也会根据分布情况,给出能耗诊断意见。这里面的指标稍微专业一些,我逐个跟大家解释下。 + +行车消耗占比:该指标统计在开车过程中动力消耗相关的电量使用,分母是本周能量消耗总量。一般情况来说,频繁加减速会增加耗能,要注意驾驶平顺哦; + +空调消耗占比:该指标统计空调相关的电量使用,分母是本周能量消耗总量。一般情况来说,空调温度设置过低、长时间开启外循环、空调加热等都会增加能耗哦; + +其他消耗占比:该指标统计除动力和空调之外的电量使用,分母是本周能量消耗总量。主要是一些电子电器部件的电量使用,例如座椅加热、大灯、大屏、仪表盘、还有一些车内部的各种电子元器件,都会有电量消耗呢; + +能量回收占比:该指标统计开车过程中的能量回收效果,分母是本周能量消耗总量。能量回收有三个等级,一般情况下能量回收等级越高回收效果越好,但是回收效果也取决你的驾驶习惯、路面情况等各种因素,具体可以了解下用户手册该功能的介绍。 + +周最佳能耗行程 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/58796340ddfd32b79fe656973e078b14.png) + +小P为你记录了本周能耗最低的3次行程,方便你回顾最棒的行驶路程。这里小P只统计了行驶距离大于5公里的行程,这样的行程能更加合理的反映出能耗水平。 + +美好的事情或许总是发生在最不经意的路程之上呢,一起探索吧! + +周能耗大神榜 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/5707b38705301dd0667465f645da0fbd.png) + +小P统计了本周鹏友圈能耗表现最棒的99位大神,只有周行驶距离超过50公里的用户才能上榜哦。一起来冲击这个荣誉榜吧! + +周能耗报告分享 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/969c753bbe2c89d6eff6c7e56ae82400.png) + +能耗报告最后有一个分享按钮,你可以点击进行分享。分享时候,我们自动帮你进行截图处理,方便你以图片方式分享到鹏友圈,大家一目可阅哦。 + +特别提醒:点击按钮分享报告时,考虑到数据实用性,默认只会分享【小P总结】、【能耗概况】、【能耗诊断】3部分数据内容,【最佳行程】、【大神榜】不会包含在分享图片里面。如果要分享全文,要辛苦你进行截长图咯。 + +2、大屏端能耗报告: + +大屏端能耗报告的数据项跟APP端基本一致,但是信息相对精简一些。因大屏跟手机的屏幕大小不一,阅读习惯不同,所以信息呈现样式也有所不同。 + +数据统计口径上也有所区别,大屏端上的数据,都是以“日”为时间单位的,统计每日的能耗表现。报告总共有3部分,分别如下: + +日能耗概况 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/f925ba8b412e268a882c9b2fd75c4260.png) + +主要呈现用户当日的用车基本情况。主要有4个指标,分别是:用车时长:该指标统计当日的累计开车时长,单位是分钟,就是开了多长时间的车;行驶距离:该指标统计当日的累计行驶距离,单位是公里,就是开了多少距离;百公里能耗:该指标统计当日的平均能耗水平,并折算成以百公里为单位;碳减排:该指标相对油车来说,当日的开车距离会为地球碳减排的量,单位是克。 + +日能耗分布 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/df262648d46797cf73cdf067042643d9.png) + +主要呈现当日的能耗分布,各项数据指标的定义跟APP端的能耗报告中的一致,只是统计时间范围有所不同,这里是统计每日的,APP端统计的是每周的。 + +日能耗趋势 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/ff191ebb05813b3ab6cd6168554967a2.png) + +主要呈现你每天的能耗水平趋势,还可以和整个鹏友圈的平均水平进行对比哦。 + +日能耗报告分享 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/2f2e0ef133725ad6b8eae4ec9f4e3a0b.png) + +如果你希望分享日能耗报告,可以通过小鹏APP进行扫码分享哦。手机扫码后,看到的日能耗报告,信息还会更加丰富一些哦,样式也有所不同,期待你的探索和分享,希望你能喜欢。 \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/能耗报告/小鹏P7能耗报告.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/能耗报告/小鹏P7能耗报告.md new file mode 100644 index 0000000..8e8b106 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/能耗报告/小鹏P7能耗报告.md @@ -0,0 +1,40 @@ +小鹏P7手机APP中的能耗报告统计上一周的能耗情况,包括: + +- 本周里程 + +- 本周能耗 + +- 能耗成本 + +- 能耗分析,展示本周能耗的变化情况 + +- 能耗排行,排行变化情况 + +- 我的能耗变化趋势 + +- 同配置车友均值 + +- 能耗诊断 + +- 能耗可下降空间 + +- 能耗表现亮点 + +- 本周和上周的对比情况 + +- 中高速行驶 + +- 驾驶行为 + +- 能量回收强度 + +- 路况和环境 + +- 低速行驶 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/813e7611bec6a5765385cc8e69a30881.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/886c1768116b0473665c5dd768c343d4.png) + + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/88b4d825f9d49ce4559632cfbd01fb3e.png) diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/行程报告/行程报告.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/行程报告/行程报告.md new file mode 100644 index 0000000..fb3121a --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/小鹏/行程报告/行程报告.md @@ -0,0 +1,59 @@ +## 1. 取消情况 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/0bdbac36ac507b34498e4b97c0026f34.png) + +已剪辑自: [https://bbs.xiaopeng.com/qa/102555](https://bbs.xiaopeng.com/qa/102555) + +2. 发布官方介绍 + +行程报告即将出炉了!这是继能耗报告后,小P推出的另一款产品。通过行程报告,帮助大家了解自己的行程表现、洞察自己的驾驶习惯。从中,若能针对一些不良驾驶行为,予以规避纠正,对驾驶安全可是大大助益哦。 +目前已有部分内测用户先行体验咯。在这里,小P提前给大家揭开行程报告的面纱吧! +一、行程报告如何生成? +行程报告的生成需要小P具有很强的实时数据处理能力,这样才能保证在你行程结束后数分钟内进行报告的生成和推送。同时,小P还需要在纷繁复杂的电子信号中练就火眼金睛,发现各式各样的不良驾驶行为或习惯,为你的安全驾驶保驾护航。 +行驶距离超过5公里以上的行程才会生成行程报告,符合条件的行程结束后,会向APP推送报告消息。点击消息,可以查阅本次行程的报告,通过报告上面的《历史行程》按钮,可以查看往期的报告。 +二、如何理解行程报告? +行程报告主要由“小P总结”、“行程概况”、“驾驶诊断”3部分组成。 + +“小P总结”,是对本次行程的简要分析和总结,方便你快速获取报告结论。 + +“行程概况”,为本次行程的数据概要,方便你整体了解行程的核心数据表现。 + +“驾驶诊断”,为行程报告的核心内容,将对你本次出行的驾驶技术进行评分,评分越高代表你的驾驶技术越出色、驾驶安全系数越高哦! + +1、小P总结 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/f172698ba02f9864bf30fcc2e72e3f01.png) + +小P会对你本次行程进行归纳性总结,方便大家快速了解行程的总体表现,以及需要注意的驾驶行为。其中,小P驾驶技术认证得分来自于“驾驶诊断”,得分越高代表驾驶技术越出色、驾驶安全系数越高;你也可以跟鹏友圈比一比哦。 + +2、行程概况 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/4624e737f23744ab181b1ce13ca9b7bf.png) + +小P会为你记录本次行程的核心数据表现,方便你回忆本次行程的概况。同时,小P还为你记录了全程车速变化情况,你可以从中发现此次行程的时间,是不是大部分浪费在堵车或等人上了呢? + + +行驶距离:指本次行程的累计行驶的距离,就是开了多少公里。 + +用车时长:指车辆出发时间-车辆下电时间,车辆出发时间从首次车速大于0开始计算。 + +百公里能耗:指本次行程的平均百公里能耗水平,单位是kWh/百公里。 + +平均车速:指你开车过程的平均车速,车辆停止过程不纳入计算。 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/985fce5013da434fd172152072defe1b.png) + +小P会对你本次行程的驾驶技术进行诊断,你可以从中发现自己哪方面的得分高了还是低了,也可以跟鹏友圈平均水平对比,看看自己的差距。点击《诊断详情》,还可以查阅本次行程更加细节的行为表现哦! +目前小P的驾驶技术诊断主要包含4个方面,分别为:平安驾驶、规范驾驶、平稳驾驶、高效停车。每方面还有多个评估指标,每个指标都有独立的得分、且有不同的权重,最后综合得分根据各个指标得分乘以权重计算得出。满分是100分,一起冲击吧! + +平安驾驶:指与生命安全密切相关的高危驾驶行为发生情况平安驾驶目前包括4个评估指标,分别是:急刹车次数、急加速次数、急转弯次数和超高速驾驶距离。其中,超高速驾驶指车速大于危险车速值,不是指大于道路限速值哦。 + +规范驾驶:指不符合道路安全驾驶规范的行为发生情况。规范驾驶目前包括2个评估指标,分别是:未系安全带行驶距离、未保持安全车距行驶次数。其中,各指标含义如名称所述内涵。 + +平稳驾驶:指影响车辆行驶过程稳定性的行为发生情况。平稳驾驶目前包括3个评估指标,分别是:快速经过颠簸路段距离、车辆打滑次数、车速顿挫次数。“快速经过颠簸路段”指车速大于一定值前提下,经过坑洼、不平等路面时且产生足够车身晃动的行为。“车辆打滑”指车速大于一定值前提下,四个轮胎车速不一、出现打滑的行为。“车速顿挫”指未能合理保持车速平滑地变动,刹车/加速造成车速发生突变、身体感到“顿挫感”的行为。 + +高效停车:衡量车主停车的效率。高效停车目前包括2个评估指标,分别是:停车用时、倒车次数。其中,倒车次数指倒车期间挂R挡的次数。 + +“驾驶诊断”是小P的核心能力之一,旨在帮助各位鹏友提升驾驶安全系数。目前诊断模型仍在持续完善和迭代中,评估指标还会增加,指标口径也会不断调优。若有不精准的地方,还望各位鹏友多多提意见! + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/fff761c2c4079f3fd86406b5abc3a237.png) diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/日产/日产车机产品总结.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/日产/日产车机产品总结.md new file mode 100644 index 0000000..12edd60 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/日产/日产车机产品总结.md @@ -0,0 +1,26 @@ +日产在leaf电动车上提供名为”Energy usage informantion display“的应用,以展示车辆能耗的分布; + +#### 功能入口 + +”Energy usage informantion display“位于”MENU“->“Info”->“EV Info”->“Energy Usage” + +#### 功能介绍 + +”Energy usage informantion display“提供以下功能: + +- 剩余里程“Driving Range”; + +- 关闭空调获得的行驶里程“Turn off Climate Control”; + +- 电机能耗“Electric Motor”:电机消耗的能量和制动能量回收的能量; + +- 空调能耗“Climate Control”:空调消耗的能耗; + +- 其他系统能耗“Other Systems”:其他系统的能耗; + +
+ +
+ + +[日产leaf用户产品手册](https://myonemanager.lzybetter.repl.co/picbed/filebed/2020-nissan-connect-leaf.pdf) diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/本田/车机/车机APP.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/本田/车机/车机APP.md new file mode 100644 index 0000000..48a5648 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/本田/车机/车机APP.md @@ -0,0 +1,27 @@ +### 本田 + +本田在旗下的插电混动车辆上推出了ECO SCORE和ECO Driving display功能,指导驾驶员保持经济驾驶; + +#### 功能入口 + +eco score和eco driving display功能均在仪表中显示; + +#### 功能介绍 + +##### ECO SCORE + +ECO SCORE提供实时和行程两种评分,均采用类似树的形式进行展示 + +1. 实时评分:展示该行程中实时的驾驶行为对能耗的影响; + +![image](https://s2.loli.net/2023/02/07/nfjhpikslr1XC2q.png) + +2. 行程评分:在行程结束时显示,显示该行程中驾驶行为对能耗的影响,下方的进度条用于展示全生命周期驾驶行为对能耗的影响; + +![image](https://s2.loli.net/2023/02/07/NZJOXbj4dtkRzf2.png) + +##### Eco Driving Display + +用于引导驾驶员改善其驾驶行为; + +![image](https://s2.loli.net/2023/02/07/HB1DoxZQqCiFh2P.png) \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/欧拉(长城)/欧拉.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/欧拉(长城)/欧拉.md new file mode 100644 index 0000000..a849224 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/欧拉(长城)/欧拉.md @@ -0,0 +1,39 @@ +欧拉好猫车型提供了驾驶评价和能耗助手两个功能; + +#### 功能入口 + +好猫的用户手册提到了两种类型的多媒体主机,两种类型的多媒体主机,驾驶行为产品入口位置不同; + +##### 类型一 + +类型一主机提供一个名叫能耗助手的APP,可以在常驻菜单中进入; + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/9896988515cee7f6c12f47eba7ebc532.png) + +##### 类型二 + +现场展示车辆中,驾驶评分功能位于个人中心界面 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/475dfe6d95beec48004d5d9464109586.png) + +#### 功能介绍 + +##### 类型一 + +类型一多媒体主机的能耗助手APP,其包含能耗信息、驾驶行为评价、能量流和充电设置四项功能: + +1. 能耗信息:提供续航里程、剩余电量、平均能耗、即时能耗和电机功率的统计; + + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/645b8fc69ce367c5e6d20d64cc0d9d41.png) + +2. 驾驶评价:提供评分、行驶里程和急加速、急减速次数统计,以及驾驶建议功能; + + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/24f153adf0f7952352e694e566893a3e.png) + +##### 类型二 + +类型二多媒体主机仅提供驾驶评分功能:展示驾驶评分总分、急加速和急减速次数统计,以及行驶里程。其用户手册说类型二多媒体主机也提供驾驶建议,但是实车上未找到该功能入口。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/4b02134434fe046f3d6991a9ebffdea5.png) \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/比亚迪/比亚迪宋PLUS DM-i车机.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/比亚迪/比亚迪宋PLUS DM-i车机.md new file mode 100644 index 0000000..06c965f --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/比亚迪/比亚迪宋PLUS DM-i车机.md @@ -0,0 +1,188 @@ + +[office](byqh7VdpgzX-tShcS4_BWPXg36V8H5O924VG9dJ6RII.mp4) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/3d71db245560f4340f4a1e1c41322d7f.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/5a5ff16f8f3e138cc0a0c8e680fdd3cb.png) + +入口:驾驶行为分析位于负一屏卡片中,卡片包含内容: + +- 本次行驶里程 + +- 行驶时长 + +- 能耗 + +- 费用 + +- 驾驶行为评分 + + - 安全性 + + - 节能性 + + - 文明度 + + - 环保度 包括四个页面: + +- 本次行程 + +- 我的行程 + +- 我的成就 + +- 数据统计 + + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/ab12af08e042a1148bcfa9db928ab479.png) + +本次行程中提供当前行程的驾驶行为评分: + +- 总分 + +- 行程开始时间 + +- 行驶里程 + +- 行驶时长 + +- 行驶能耗 + +- 费用 + +- 安全评分 + + - 急加速 + + - 急刹车 + + - 急转弯 + + - 安全带未系 + + - 疲劳驾驶 + +- 节能评分 + + - 平均车速 + + - 平稳指数 + + - 怠速时长 + +- 文明指数 + + - 转向灯指数 + + - 变道指数 + +- 环保指数 + + - 空调使用 + + - 耗能指数 + + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/3354209c0f1b09a76298aff2dd287cca.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/1a022baced913c6f01003901c2aa1458.png) + +我的行程包括两级页面 + +- 历史行程选择,包括 + + - 最近一次行程评分展示及排名; + + - 历史行程列表 + + - 开始时间 + + - 里程 + + - 时长 + + - 能耗 + + - 费用 + + - 总评分 + +- 历史行程详情 + + - 总评分 + + - 排名 + + - 评级 + + - 分项评分 + + - 安全性 + + - 节能型 + + - 文明度 + + - 环保度 + + - 驾驶建议 + + - 行程轨迹地图 + + - 起点 + + - 终点 + + - 行驶里程 + + - 行驶时长 + + - 能耗 + + - 费用 + + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/5bf6fce27497218b707c72cf705223e5.png) + +我的成就,包括: + +- 月度评分 + + - 总评分 + + - 安全性 + + - 节能型 + + - 文明度 + + - 环保度 + + - 评级 + + - 排名 + +- 最高成就 + + - 历史最高分及评级,获得日期 + + - 排名 + + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/0acabce3c67dc55ea235caf7da71fcff.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/12e8485ee4c7b435507e50a2e835118d.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/ce00ab0d5ccfe2cda6a928b7bfe8a264.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/09feefb3149b22131de1e2fe646aa563.png) + +数据统计包括四个统计项 + +- 驾驶评分:按月展示每天的总评分变化曲线 + +- 驾驶里程:按月展示每天的行驶里程变化曲线,明确标记纯电行驶里程 + +- 耗电/油:按月展示每天的耗油和耗电量 + +- 每日费用:按月展示每天的电费和油费变化曲线 \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/比亚迪/比亚迪汉车机.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/比亚迪/比亚迪汉车机.md new file mode 100644 index 0000000..4f337f9 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/比亚迪/比亚迪汉车机.md @@ -0,0 +1,52 @@ +比亚迪汉车机上提供了驾驶行为分析功能 + +#### 功能入口 + +该功能位于个人界面; + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/f1448623c4c0daed8877b3d291ed95bb.png) + +#### 功能介绍 + +该驾驶行为分析功能包含四大模块:本次行程、我的行程、我的成就和数据统计 + +##### 本次行程 + +本次行程页面展示实时驾驶行为评价,提供以下信息: + +- 急加速、急减速和急转弯次数统计; + +- 平均车速; + +- 未系安全带时长; + +- 车速平稳指数; + +- 疲劳驾驶情况; + +- 怠速时长; + +- 总评分; + +- 安全评分; + +- 节能评分; + +- 文明指数; + +- 环保指数; + +- 行驶里程; + +- 行驶时长; + +- 电耗和预计费用; + + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/1d5fccdd889c32643051afd7775a38ce.png) + +##### 我的行程 + +我的行程展示历史行程信息、评分、排名等信息; + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/2db6e9e504bc511e74ca7dd1a9baa85c.png) \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/沃尔沃/沃尔沃车机产品总结.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/沃尔沃/沃尔沃车机产品总结.md new file mode 100644 index 0000000..4df0358 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/沃尔沃/沃尔沃车机产品总结.md @@ -0,0 +1,22 @@ +在XC40和C40纯电款车型上,沃尔沃推出了名为”Range assistant“的功能,引导驾驶员实现经济驾驶; + +#### 功能入口 + +”Range assistant“可以从应用中心进入; + +#### 功能介绍 + +”Range assistant“功能提供如下信息: + +- 剩余里程估计; + +- 平均能耗; + +- 能耗影响因素:车速、驾驶风格、空调 + +- 三个影响因素周围均有一个刻度线表示三者对能耗的影响,当其刻度线颜色由蓝变为黄色时,表示该影响因素对能耗影响较高; + +
+
+ +[沃尔沃range assistant介绍](https://myonemanager.lzybetter.repl.co/picbed_big/filebed/289321_Optimise_the_range_of_your_fully_electric_Volvo_with_new_Range_Assistant.pdf) diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/APP界面.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/APP界面.md new file mode 100644 index 0000000..399161b --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/APP界面.md @@ -0,0 +1,16 @@ +V1.0 +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/6ec63e3f470961d208c5fbf09908b442.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/64bc73d074f5792a939b86f4a03e6588.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/81562a1248440c0555a1e5277a928b0d.png) + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/3a05ac7c4ff833db3e31aa431416d23b.jpg) + +V1.2/V2.0 + +![trip-start-visualization.webp](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/1b913b70c749ae7297f799a46cd11d56.webp) + +![trip-visualization.webp](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/ce3d427280c45ce5863eb9e45e490bc6.webp) + +![safety-score-4.webp](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/bec8de5600fd194664381826a473e717.webp) diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/Safety Score V1.2.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/Safety Score V1.2.md new file mode 100644 index 0000000..7a94564 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/Safety Score V1.2.md @@ -0,0 +1,29 @@ +*官网地址:https://www.tesla.com/support/safety-score#version-1.2 + +特斯拉安全得分1.2版本: +1. 评价指标: + 1. **autopilot未激活的里程中**,每1000英里的前向碰撞报警,该值的上限是117.5/1000miles; + 2. 急减速,减速度超过0.3g识别为急减速,计算急减速**次数**(1.0中为时长)在减速次数(大于0.1g)中所占比例,autopilot激活中的急减速不计入,该值的上限为10.9%; + 3. 急转向,侧向加速度超过0.4g识别为急转向,计算急转向**次数**\(1.0中为时长\)在所有转向次数(侧向加速度大于0.2g)中所占比例,autopilot激活中的急转向不计入,该值的上限是22.9%; + 4. 不安全跟车,计算在车速大于50mph时,headway小于1s的行驶时长占headway小于3s的行驶时长,autopilot激活中的不安全跟车不计入,该值的上限为63.2%; + 1. headway计算为,两车相对距离除两车相对速度,表征前车突然制动,本车的反应时间; + 5. 辅助驾驶系统强制退出,表示用户在启用autopilot期间没有把手放在方向盘上或者分神,该值只有0和1两个可能值,当出现辅助驾驶系统强制退出时记为1,否则为0; + 6. **深夜行驶时长,在晚上10点到凌晨4点的行驶时长占总行驶时长的比例,如行程是跨天的,那么行程会被归到行程结束的那天,不论是否启用了autopilot深夜行驶的时间都将被计入,该值的上限为29.3%;** + +2. 评价公式: +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/02929edbf32e14b447ba3dcdc0bc6206.png) +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/448291df2af04ed00a164d2e7e99073a.png) + + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/1d5186ba1c5418ab338942657074116e.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/299544c4abbdf449e17cdeeca8d5987c.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/7aff45ebe6f565301cf225df124db56d.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/ef57d8d37ad9632af711e84ecfa6fa81.png) + + + +官网: +https://www.tesla.com/support/safety-score#version-1.2 \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/Safety Score V2.0.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/Safety Score V2.0.md new file mode 100644 index 0000000..d115197 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/Safety Score V2.0.md @@ -0,0 +1,44 @@ +*官网地址:https://www.tesla.com/support/safety-score#version-2.0* + +特斯拉安全得分2.0版本: +1. 评价指标: + 1. 前向碰撞预警:autopilot未激活的里程中,每1000英里的前向碰撞报警,该值的上限是130.7/1000miles; + 2. 急减速,减速度超过0.3g识别为急减速,计算急减速在减速(大于0.1g)中所占比例,autopilot激活中的急减速不计入,**对于autopilot电脑3.0以上的车辆,当车辆识别到交通灯为黄灯时,其急减速也不计入**,该值的上限为5.8%; + 3. 急转向,侧向加速度超过0.4g识别为急转向,计算急转向在转向过程(侧向加速度大于0.2g)中所占比例,autopilot激活中的急转向不计入,该值的上限是15.7%; + 4. 不安全跟车,计算在车速大于50mph时,headway小于1s的行驶时长占headway小于3s的行驶时长,autopilot激活中的不安全跟车不计入,该值的上限为64.2%; + 1. headway计算为,两车相对距离除两车相对速度,表征前车突然制动,本车的反应时间; + 5. **超速行驶,计算车速大于85mph的行驶时长占总行驶时长的比例,该值的上限为7.6%;** + 6. 深夜行驶时长,在晚上10点到凌晨4点的行驶时长占总行驶时长的比例,如行程是跨天的,那么行程会被归到行程结束的那天,**深夜行驶中,在晚上10点到凌晨4点的不同时段行驶的权重不同**,不论是否启用了autopilot深夜行驶的时间都将被计入,该值的上限为15.2%; + 7. 辅助驾驶系统强制退出,表示用户在启用autopilot期间没有把手放在方向盘上或者分神,该值只有0和1两个可能值,当出现辅助驾驶系统强制退出时记为1,否则为0; + 8. **不系安全带行驶:计算当车速大于10mph时,不系安全带的行驶时长占总行驶时长的比例,该值的上限为4.1%;** + +2. 评分公式: +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/864921cf42c0b565e9665599ba055368.png) +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/8169e0728d56a935c45cb568e23953d5.png) + +3. 深夜出行的权重: +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/0bedf9d0d4ed1100852f9a9ea2e14f27.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/b178a88378cd933856e4f155a6dbadf9.png) + +仅对有夏令时的市场有效的规定,行驶时长是按照行程结束的地点的时区计算的。若行程中出行夏令时转换,深夜出行时间会记录为早上10点到下午4点之间的行驶时长。 +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/1347820df2409809a678bdfcf4a3063c.png) + + + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/8a466180ec5aff4003e0898920ba33d8.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/031d553e1a9aaba207087ff0d32a1dd8.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/f1895863b4a4953ee2a445f26faa18d7.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/dbcb800152774726a4fee6bdcccb39d9.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/6aedb8c65137b972858760827eb91a32.png) +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/af3550661ba5b174d5e2a7409eb126dc.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/5a2312a657dd0dfbaf9a643cc894ab17.png) + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/391f6b27cd3811efc282062105527126.png) + + diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/特斯拉:数据驱动汽车进化.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/特斯拉:数据驱动汽车进化.md new file mode 100644 index 0000000..eb495f2 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/特斯拉/特斯拉:数据驱动汽车进化.md @@ -0,0 +1,189 @@ +**导读:** + +本文由类星频道授权发布,作者为Chris Zheng。 + +上月末,期待已久的Tesla OS v2021.32.22 和特斯拉 App v4.1 版本更新,新更新的版本中更新了FSD 完全自动驾驶 Beta 版申请按钮」和「安全评分 Beta 版」两个功能,基于这两个功能,特斯拉在数据驱动业务的维度向前跨越了一大步。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/c1415e3639f33a6b31f1893e30ecd1f2.jpg) + +简单来说,美国地区选装了 FSD 的特斯拉车主可以在系统更新至 2020.32.22 后点击「申请完全自动驾驶能力 Beta 版」,系统内置的「特斯拉保险计算器」会运行「安全评分 Beta 版」,待系统连续 7 天认定驾驶员驾驶习惯安全可靠后,该车即可收到 FSD Beta 的推送更新。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/c32d50afcbb6360acf35fce8825dafcf.png) + +从 FSD 的全栈算法、公测用户的运营扩张乃至衍生的特斯拉 UBI(Usage-based insurance)车险,这一整个闭环的业务,特斯拉全部转向了基于数据驱动的机器学习。由此,特斯拉开启了全面升维的竞争。 + +_**1**_ + +**安全评分Beta版** + +之所以将「安全评分 Beta 版」放在开头介绍,是因为无论是「FSD 完全自动驾驶 Beta 版申请按钮」还是「特斯拉保险」,都是以「安全评分」为根基的业务。那么,什么是「安全评分」? + +据特斯拉的介绍,「安全评分」根据 5 个与安全相关的指标对特斯拉车主的驾驶行为进行评估,特斯拉将基于这些数据预测当事车主的驾驶习惯在未来驾驶车辆发生碰撞的可能性。 + +「安全评分」的目的是为驾驶员提供透明度和对其驾驶行为的反馈。「安全评分」介于 0 和100 之间,分数越高表明驾驶越安全,特斯拉认为绝大多数司机的评分应当 ≥ 80 分。 + +那 5 个「安全相关的指标」分别是什么呢? + +驾驶员对车辆的操作控制无外乎横向和纵向控制两大维度,其中横向控制主要通过往左右打方向盘来实现,纵向控制通过加速和制动踏板实现。特斯拉「安全评分」的 5 个指标也逃不出这三大执行操作: + +每千英里前方碰撞预警触发率(下记为 A) + +一个冗长但并不难理解的名词,每驾驶 1000 英里,驾驶员未介入而特斯拉 Autopilot 系统认为可能发生碰撞,从而触发「前方碰撞预警」的次数。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/9ddba7aeec00548055afe29513be9ec5.png) + +急刹车(下记为 B) + +一个比值。特斯拉的定义是在驾驶行程中,刹车减速度超过 0.3 g(相当每过一秒钟车速下降超过 6.7 mph(10.78 km/h)),除以刹车减速度超过 0.1 g(相当于每过一秒钟车速下降超过 2.2 mph(3.54 km/h))的比值。 + +猛转向(下记为 C) + +同样是一个比值。特斯拉的定义是在驾驶行程中,车辆左/右加速度超过 0.4 g(相当于每过一秒钟车辆向左/右的速度增加超过 8.9 mph(14.32 km/h)),除以车辆左/右加速度超过 0.2 g(相当于每过一秒钟车辆向左/右的速度增加超过 4.5 mph(7.24km/h))的比值。 + +不安全跟车(下记为 D) + +D 是一个动态值。Autopilot 根据本车速度、前车速度和两车间的距离判断。计算方法为当前车突然刹停,驾驶员做出反应并刹停所需的时间长度。D 的定义为反应时间低于 1 秒除以反应时间低于 3 秒的比值。此外,D 只有车速在 50 mph(80.47 km/h)才会被记录。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/c8192a6345fa230c19b505e8069c0a66.jpg) + +强制退出 Autopilot(下记为 E) + +特斯拉车主都知道,Autopilot 会在连续警告三次均得不到驾驶员的响应后退出,当驾驶员双手脱离方向盘或分心驾驶后,系统将发出警告。E 的定义是 5 个指标中最为简单的一个:如果驾驶行程中 Autopilot 出现强制退出,记为 1,否则记 0。 + +特斯拉有一个 PCF(Predicted Collision Frequency,预测碰撞频率)计算公式,将上述 A、B、C、D、E 五个数值计入如下公式,即可得出 PCF 值。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/ddcf3f92a9b6db73768aadbc0a3409dd.png) + +安全评分 = 115.382324 - 22.526504 × PCF + +你一定想问,这 8 个精确到小数点后 6 位的数都是怎么来的。特斯拉表示,当前公式都是基于 60 亿英里车队数据的统计模型得出的。 + +到这里,其实你已经能看出,这个「安全评分」并不简单。基于已有的 60 亿英里车队数据,准确地分辨出哪些车主的驾驶习惯良好,听上去就不是个轻松的事情,事实上,从首批车主的体验反馈看,连特斯拉也低估了 Ta 的难度。 + +_**2**_ + +**FSD内测规模如何有序扩张** + +自 2020 年 10 月 21 日特斯拉首次公测 FSD Beta 至今,围绕特斯拉 FSD 一个相当广泛的质疑是,FSD Beta 公测的车队规模一直保持在 2000 辆上下。没有进入美国更多的州,也没运行在更多的 FSD 车型上。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/1ba5efab86be298b7332286d0f45d1ad.jpg) + +这和大众对特斯拉 FSD 的预期相去甚远,世界不需要另一个可扩展性严重受限的自动驾驶系统。过去 5 年来,Waymo、Cruise 们都没能带给我们惊喜,而特斯拉几乎是唯一一家直到 2021 年仍然「逢自动驾驶必谈 Scalability」的主流自动驾驶玩家。 + +但在质疑背后,特斯拉一直在以近乎疯狂的效率迭代着 FSD Beta 的全栈算法,不夸张地说,从 2020 年 10 月至今,超 20 个大小版本迭代后的 FSD Beta 10.1 已经发生了脱胎换骨的变化。这一点从 8 月 19 日的特斯拉 AI Day 大会亦可看出端倪。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/30f1a611c326ff0e0229f36043fb03c0.jpg) + +今天,FSD Beta 进阶到了一个尴尬的境地:一方面,特斯拉需要更多、更丰富的场景,以加快加速算法的迭代,这意味着更大规模的公测车队;另一方面,FSD Beta 虽然已经取得了巨大的改进,但 Ta 还不够好,至少不足以放心地让特斯拉将之推送到每一辆 FSD 车上。 + +在这片技术的无人区中,包括美国在内的全球各地监管机构,对自动驾驶技术多是抱以支持和鼓励发展的宽松监管态度,却并没有就自动驾驶系统如何有序、安全、可控地扩展到每一辆车上给出详细的管理办法。 + +这是技术跑在监管前的窘境,首批 2000 名公测车主易选(实际上也不是那么容易),20000 名呢?200000 名呢?今天,特斯拉在全球的保有量已经超过了 2000000 辆。这是一个非常棘手的问题。 + +于是特斯拉基于 60 亿英里的车队数据得出的统计模型做出了安全评分 Beta。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/e01a3b05aa8723232e9c8f29f0350490.png) + +然后特斯拉的 Autopilot、座舱和 App 团队协作,面向美国的 FSD 车主同时推送 Tesla OS v2021.32.22 和特斯拉 App v4.1 版本更新。 + +不过,和特斯拉的第一版智能召唤 Beta、第一版自动辅助导航驾驶(NoA)Beta 甚至第一版 FSD Beta 一样,第一版的安全评分体验之差,开发之 Beta 超出了不少车主的预期。 + +例如,知名特斯拉博主 @TeslaJoy 和 @Scott Wainner 都表示,驾驶员并没有违反上述 5 个指标,仅仅是基于 Autopilot 或 NoA 驾驶了一段行程,就会被「安全评分」判定为存在「急刹车」、「猛转向」或「不安全跟车」行为,将分数扣掉。两位博主暴露的问题在于,由于版本过于 Beta,特斯拉开发的自动驾驶算法甚至不能通过特斯拉「安全评分」的考验。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/73a5ba4596ab56519dd95f8a763e6645.jpg) + +由于安全评分的标准过于苛刻,大量车主选择谨慎驾驶以避免被扣分。外媒 Electrek 甚至给出了这样的标题:到处都是慢吞吞的特斯拉(Slow Teslas everywhere)。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/2d8d276406117f2475af1240aa87f25e.png) + +知名赛道爱好者、Model S Plaid 车主 Dragtimes 在零接管的情况下被打出了 5 分的低分。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/1b67adff6acd37dfd6aacf0813c96a74.png) + +另一位特斯拉车主、通用旗下自动驾驶公司 Cruise 产品副总裁 Oliver Cameron 表示,如果一个致力于实现从 A 到 B 的自动驾驶产品,运行时给你的压力要比你自己开车压力还大,那 Ta 可能不是个好产品。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/615f6a5e3bc116d3a515bd0de8dfae85.jpg) + +_**3**_ + +**「安全评分」的想象力** + +「安全评分」的想象力不止于此。「安全评分」的本质,在于通过对驾驶员驾驶行为尽可能细颗粒度的拆解与统计,有效地预测车辆在未来的事故率。 + +驾驶数据越丰富、驾驶场景越细致、「安全评分」的预测准确性就越高。Elon 曾经说过,与传统汽车保险公司竞争的核心在于信息的准确性。得益于特斯拉全球第一大智能电动汽车制造商的地位,特斯拉坐拥业内最丰富也最详细的车队数据。从业务角度看,特斯拉对汽车保险公司的打击是降维的。 + +特斯拉进入汽车保险领域,这是比有序扩张 FSD 内测规模重要得多的新业务,这也是为什么,运行「安全评分」的主体名叫特斯拉保险计算器。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/571433f6bcadb44e3f88321cf4cd65ed.jpg) + +此外,特斯拉保险的全面推开还会有反向教育驾驶员,从而进一步降低事故率的潜力。Elon 认为,人们会为了更低的保费学习更谨慎的驾驶车辆。「这就像……如果你想为保险支付更多费用,你可以(高风险驾驶),但如果你想少付费,那请不要那么疯狂。人们会做出选择」。 + +当然,这一切的前提是特斯拉做得足够好,以当前铺天盖地的针对「安全评分」的吐槽来看,现有的汽车保险公司不仅没有感到压力,甚至差点笑出了声。 + +但特斯拉一点不慌。不仅不慌,特斯拉很可能在推送前就预知了这样的反馈。 + +因为特斯拉除了在博客中提到「随着我们获得更多的用户和数据洞察,我们希望在未来对公式进行迭代」,在上线当天,Elon 也特别提到目前还是一个非常 Beta 的版本,「安全评分」将随着时间的推移而进化,以更准确地预测事故率。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/01720bb4688b1f263b5a3c763c518b34.jpg) + +事实上,特斯拉对「安全评分」的布局甚至早于 FSD Beta 公测。在 2020 年 7 月 22 日的特斯拉 Q2 财报会议上,Elon 公开招聘「革命性精算师」: + +我特别欣赏一些精力充沛的精算师,我非常尊重精算师这个职业。你们的数学很好,请加入特斯拉,特别是如果你对保险行业的缓慢节奏感到恼火并想做出改变,这儿就是你要去的地方,我们需要革命性的精算师。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/9fa67559e0021956b3dff9e051391005.jpg) + +Elon 没开玩笑。今天,特斯拉建立起了一支精算师团队,Title 真的就叫革命性精算师(Revolutionary Actuary)。在特斯拉「革命性精算师」的职位描述中,有两条要求让人印象深刻,一是和「数据科学家」协作,二是熟练掌握Python,拥有开源机器学习库和框架,例如 Scikit-learn、PyTorch 和 Tensorflow 的应用经验。 + +特斯拉「数据科学家」隶属于车队分析(Fleet Analytics)团队,特斯拉称这是一支规模虽小但发展迅速的中央团队,赋能其他业务团队以改进产品,使特斯拉车主更安全。 + +特斯拉要求「数据科学家」要具有强大的机器学习和软件工程基础,拥有多种机器学习模型的开发经验,基于开源技术处理 PB(Petabyte,千万亿字节)级的时间序列数据。 + +特斯拉在中国也放出了「数据科学家」的职位,但对于特斯拉中国而言,相比算法,更重要的也许是先解决「数据原料」的问题。 + +Elon 在 2021 年世界互联网大会乌镇峰会上表态,特斯拉已经在中国建立了数据中心,用来存储中国业务产生的所有数据。包含生产数据、销售数据、服务数据和充电数据,所有个人身份信息都安全的存储在中国国内,不会转移到海外。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/0ba4e2d2ddd77c44a124a08bd6096275.jpg) + +在展台背景板上,特斯拉更详细地向中国政府和消费者解释了「如何处理客户个人信息和车辆数据」: + +收集:合法合规、最小必要、公开透明原则 + +存储:完全存储在中国境内,通过数据加密、鉴权、访问控制等技术确保存储安全 + +传输:通过数据加密,专用证书体系确保传输过程安全 + +删除:用户有权撤销自己的数据及数据使用授权 + +跨境:个人身份信息不出境。需要出境的重要数据均经主管部门批准后进行 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/a3d43f51a71936c974af59fd8fbce1fb.png) + +随着车队规模的持续增长,数据驱动开始越来越多的植入特斯拉的产品与工程。 + +2016 年 10 月,特斯拉开始基于车队数据,用机器学习算法驱动 Autopilot 辅助驾驶系统,逐步提高越来越多的场景下的驾驶自动化率。 + +2019 年 10 月,特斯拉基于车队数据中的 100 万张照片,训练出了机器学习算法 Deep Rain 神经网络,用以识别不同强度的雨量工况并匹配自动雨刮频率。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/82b817ad86a68e8521aae8ece30be647.jpg) + +2020 年 5 月,特斯拉基于储能电池 Powerwall、Powerpacks 和 Megapacks 的集群数据,推出了机器学习能源交易平台 Autobidder 和机器学习能源优化引擎 Opticaster,到 2021 年 5 月,Autobidder 平台上管理着超过 1.2 GWh 的电池资产,Opticaster 积累了超 1 亿小时的运营经验,为全球数千名特斯拉客户提供了数千万美元的价值。 + +2021 年 9 月,特斯拉基于 60 亿英里的车队数据推出了驾驶安全性评估软件「安全评分」,根据 Elon 的说法,在特斯拉保险之前,「安全评分」将首先评估和指引 FSD Beta 公测规模的扩张,从下周起,FSD Beta 公测车队将以 1000 辆/天的速度快速扩张。 + +2021 年 9 月,Elon 接受特斯拉车主的提议,决定基于车队数据训练一个新的深度神经网络,用以自动化控制各种工况下的特斯拉汽车空调,例如在堵车、山火烟雾、土路和暴雨时启动空气循环。 + +在过去,无论是辅助驾驶、自动雨刮还是能源交易&场景优化、汽车保险软件,无一例外是「由软件工程师手动编写规则」(软件 1.0)运行,在特斯拉,「数据驱动的机器学习」(软件 2.0)正在变得无孔不入。 + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/92d6a38c4ebf11b873ebdef09ae7311d.png) + +通过定义所需行为的数据集和深度神经网络架构和不同的权重,特斯拉相信第一版奇差无比的机器学习性能会变得更强,最终全面超越人类工程师编写的规则。 + +「越来越多的软件 1.0 被软件 2.0 取代,软件 1.0 吞噬世界,软件 2.0 吞噬软件 1.0。从长远来看,这种范式的前景是光明的,因为越来越清晰的是,当我们开发通用人工智能的时候,Ta 肯定会基于软件 2.0。」 + +这是一种全新的研发哲学,特斯拉高级 AI 总监 Andrej Karpathy 于 2017 年在一篇博客中提出,博客的标题就叫,软件 2.0。 + +**END** + +**入群申请** + +无人车情报局交流群开放喽~~自动驾驶、高精度定位、高精度地图和ADAS四类技术交流群欢迎大家申请。备注“姓名-公司/学校/单位-职位/专业”将会优先审核通过哦~~ \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/APP更新记录/NIO APP 3.10.2 相关更新内容.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/APP更新记录/NIO APP 3.10.2 相关更新内容.md new file mode 100644 index 0000000..b4afe76 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/APP更新记录/NIO APP 3.10.2 相关更新内容.md @@ -0,0 +1,9 @@ +用车: + +**1. 用车月报** + +本次更新后,主用车人可以在旅程列表中查看到2019年开始每个月的用车报告。本月月报一般会在下月初的第一天生成,大家可以通过切换月份就能找到当月报告。月报数据来源于云端数据服务聚合,所以可能个别情况下与实际车辆数据略有偏差。 +![image](https://s2.loli.net/2023/02/07/QCY5Jfx6Si9XgWt.jpg) + +此外,因为月报是粗颗粒度的数据聚合,因此无论当月是否有用车、车辆的旅程功能是否开启,云端都会生成月度使用报告,供大家在需要时查看。相关用车排行的产品也已经在计划中,要给研发同学们继续加鸡腿了。 +![image](https://s2.loli.net/2023/02/07/xXlKgnLCUFGbJoM.jpg) \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/APP更新记录/NIO APP 4.1.0 相关更新内容.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/APP更新记录/NIO APP 4.1.0 相关更新内容.md new file mode 100644 index 0000000..64a4ba4 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/APP更新记录/NIO APP 4.1.0 相关更新内容.md @@ -0,0 +1,33 @@ +大家好,NIO App 4.1.0已经在各大应用商店陆续上线了。本次升级,旅程页面上线用车排行榜功能,新增单次旅程瞬时能耗曲线的展示,惊喜商城支持领取和使用优惠券。 + +**一、爱车** + + **1. 新增“用车排行榜”功能** + +本次上线的“用车排行榜”功能,将与旅程月报一起,为大家提供更多维度的用车数据,大家可以通过“爱车-旅程-排行”进入。 + +本期提供的是以月为统计周期的榜单,涵盖了里程数据和电耗数据,支持“全国排行”和“城市排行”。需要说明的是:一、车辆数据都统计在主用车人名下,因此榜单显示的是主用车人的头像。二、为了尊重隐私,“用车排行榜”功能默认为关闭状态,在第一次进入排行页面时可选择是否参与。选择参与后,用车数据和排名会出现在榜单中,后续也可点击排行页面右上角的“榜单设置”进行更改。 + +大家如果有更多榜单建议和想法,欢迎在评论区留言。 + +![image](https://s2.loli.net/2023/02/07/PRMZqk9GWecLJ8l.jpg) + +**2.新增单次旅程瞬时能耗曲线展示** ^d2983f + +在旅程页面,我们增加了单次旅程的瞬时能耗曲线展示,方便大家回顾在这段旅程中车辆的瞬时能耗和动能回收的情况,从而更全面地了解自己的驾驶行为,同时建立能耗预期。 + +大家可在页面中查阅到最近1年的能耗数据。需要注意的是,由于存在部分场景下离线数据无法及时同步到云端和统计的情况。单次能耗的显示数据和实际数据会有一定出入。另外,因历史数据同步需一定时间,如大家要查看5月及之前的单次旅程能耗数据,可在6月15日之后查询。 + +![image](https://s2.loli.net/2023/02/07/iwWRChIA9HKuMyn.jpg) + +**二、惊喜商城支持领取和使用优惠券** + +新版本的惊喜商城支持领取和使用优惠券啦。大家可以在商城首页、商品详情页等多个页面领取优惠券。 + +![image](https://s2.loli.net/2023/02/07/OjJsa7qVviM2F9t.png) + +下单支付时,系统会默认选中账户中符合使用条件且优惠力度最大的一张优惠券,大家也可以点击“优惠券”一栏,查看和更换优惠券。 + +此外,「爱车」页面,优化了操作后备箱开启后的提示说明。朋友页面中,群聊会话上线了“群公告”功能,大家再也不用担心错过群内重要信息了。 + +以上就是本次升级的主要内容,期待大家及时更新体验。 \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/APP更新记录/NIO App 3.11.0相关更新内容.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/APP更新记录/NIO App 3.11.0相关更新内容.md new file mode 100644 index 0000000..dc67255 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/APP更新记录/NIO App 3.11.0相关更新内容.md @@ -0,0 +1,8 @@ +NIO App 3.11.0已经在各大应用商店陆续上线了。新版本中,在单次旅程页面以及用车月报页面增加了NIO Pilot使用数据的显示功能。 + +**用车: +1. 一键维保优化版本升级后,我们优化了维保预约可选时间的显示,加入了服务包有效期的判断;同时更新下单维保时加入选择问题类型后预约时间的计算逻辑,修改为实时计算。 +2. 车控产品旅程页面增加NP数据显示 截至2月底,NIO Pilot已辅助蔚来用户行驶超过2700万公里,提供了近40万小时的轻松旅程体验。从3月1日开始,App上单次旅程页面以及用车月报页面都增加了NIO Pilot使用数据的显示功能,车机版本在2.3及以上的旅程记录都可以在详情和分享页面中看到相应的数据展示; ^024a06 +3. 历史数据暂不追溯。和其他数据功能类似的,由于部分离线场景下数据可能会无法在云端被及时统计,因此显示上可能和实际行驶并不完全一致,仅供大家参考。 + +![image](https://s2.loli.net/2023/02/07/XrqZxfSdl7vFCu6.jpg) \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/手机APP/手机APP旅程模块.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/手机APP/手机APP旅程模块.md new file mode 100644 index 0000000..546f6a3 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/手机APP/手机APP旅程模块.md @@ -0,0 +1,73 @@ +旅程模块主要偏向行程记录,提供两个页面: + +#### 首页 + +- 总结文字,包括拥车的时间、总行驶里程 + +- 排行入口 + +- 行程列表选择 + + - 行程开始时间 + + - 行驶里程 + + - 行驶时间 + + - 减排量 + + +#### 行程详细信息页 + +- 行程地图 + + - 行程起始地点 + + - 行程结束地点 + +- 行驶里程 + +- 碳减排量 + +- 综合电耗 + +- 百公里电耗 + +- 行驶时间 + +- 平均速度 + +- 最高速度 + +- 行程能耗分布 + + - 驾驶 + + - 空调 + + - 电池热官理 + + - 其他 + +- NIO Pilot使用[[NIO App 3.11.0相关更新内容#^024a06]] + + - Pilot + + - ACC + +- 行驶速度变化图 + +- 瞬时能耗变化图[[NIO APP 4.1.0 相关更新内容#^d2983f]] + +- 驾驶表现 + + - 急加速 + + - 急减速 + + - 急转弯 + + +![image](https://s2.loli.net/2023/02/07/dSfA5CMKQ1shNRF.jpg) + +![image](https://s2.loli.net/2023/02/07/kDV4a3rUQ9ePvHM.jpg) \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/车机APP/车机能耗模块.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/车机APP/车机能耗模块.md new file mode 100644 index 0000000..74157b0 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/蔚来/车机APP/车机能耗模块.md @@ -0,0 +1,21 @@ +蔚来车机提供了能耗模块,提供功能包括: + +- 行程耗电量 + +- 能耗占比 + +- 实时能耗曲线 + +- 10公里 + +- 100公里 + +- 耗电量统计 + +- 月耗电量 + +- 年耗电量 + +![image.png](https://s2.loli.net/2023/02/07/MkmKLjgpCUErno1.png) + +![image.png](https://s2.loli.net/2023/02/07/Rao8iUgFdlO3fbT.png) diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/通用/手机APP/安吉星-国内.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/通用/手机APP/安吉星-国内.md new file mode 100644 index 0000000..539b9e4 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/通用/手机APP/安吉星-国内.md @@ -0,0 +1,13 @@ + +![image](https://s2.loli.net/2023/02/07/TZM53A8iXy4kdcp.png) + + +![image](https://s2.loli.net/2023/02/07/v269wcx1Qgo7Kqa.jpg) + +## 雪佛兰 +![image](https://s2.loli.net/2023/02/07/ctXjnbPoOYkFUh3.jpg) + + +## 威朗pro + +![image](https://s2.loli.net/2023/02/07/ktLiJ5m7qhAFjay.jpg) \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/通用/手机APP/安吉星-海外.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/通用/手机APP/安吉星-海外.md new file mode 100644 index 0000000..670458c --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/通用/手机APP/安吉星-海外.md @@ -0,0 +1,2 @@ + +![image](https://s2.loli.net/2023/02/07/7tEQwj4mvOUT6SN.png) \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/雷诺/车机/DRIVING ECO 2.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/雷诺/车机/DRIVING ECO 2.md new file mode 100644 index 0000000..ee2dc43 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/雷诺/车机/DRIVING ECO 2.md @@ -0,0 +1,135 @@ +From the home screen, press “Menu”, “Vehicle” then Driving eco2 to access the following menus: + +- “Standard”; +- “Advanced”; +- “Eco-coaching”. + +![image.png](https://s2.loli.net/2023/02/07/mczlpEIDtu9oGCT.png) + +### “Standard” + +This screen enables you to view the data for your current journey: + +- Score evolution; + +- “Global score”; + +- “Distance without fuel consumption”. + +SCORE EVOLUTION + +This bar diagram shows the progress of your score. + +- score above the green line (75%): eco-driving; + +- score below the orange line (45%): non-eco driving. + +“GLOBAL SCORE” + +This data allows you to find your overall score. + +The sheet is updated based on your score, from 0 to 100. + +“DISTANCE WITHOUT FUEL CONSUMPTION” + +This data allows you to find out the distance travelled without fuel consumption during your journey. + +![image.png](https://s2.loli.net/2023/02/07/LfJdjqXEDihVeI3.png) + +### “Advanced” + +This screen shows information about your current journey: + +- data; + +- breakdown of scores; + +- general score; + +- Distance without consumption. + +JOURNEY DATA + +The following on-board computer data is displayed: + +- total distance travelled; + +- average speed; + +- average fuel consumption. + +SCORE TREND 1 + +The positions of the arrow show the following: + +- the new score is higher than that of the previous journey: up arrow, + +- the new score is lower than that of the previous journey: down arrow, + +- the new score is the same as that of the previous journey: the arrow is shown at the horizontal. + +SCORE HISTORY 2 + +The number of stars (5 levels) is given based on the scores (0 to 10), based on: + +- acceleration; + +- gear changing; + +- anticipation. + +GENERAL SCORE AND DISTANCE WITHOUT FUEL CONSUMPTION + +For further information, please refer to the previous page. + +“Eco-coaching” + +This menu monitors your driving style and gives general advice on eco-driving (energy efficient and fuel-burning actions, how to load the vehicle, what tyre pressures, how to plan the trip, etc.). + +To access this menu, press “Eco-coaching” and read the advice carefully. Scroll through the pages by pressing “General”, “Acceleration”, “Gear change” and “Anticipation”. + +**Note:** “Eco-coaching” is disabled in the following cases: + +- if the vehicle speed is lower than the “Eco-coaching” threshold; + +**Note:** the default “Eco-coaching” threshold value is around 6 mph (10 km/h). + +- if the distance travelled does not exceed 400 meters since the last reset. + +![image.png](https://s2.loli.net/2023/02/07/BqovkagsRwF5WVX.png) + +Start a new journey + +To reset your journeys, press 3, then “Start a new trip”. A message will ask you to confirm the data reset. Press “Yes” to confirm or “No” to cancel. + +**Note:** The on-board computer trip data is reset at the same time. + +Clear score evolution + +To reset your score, press 3, then “Clear previous scores”. A confirmation message is displayed on the screen. Press “Yes” to delete the history or on “No” to cancel. + +“My preferred trips” + +From the “Driving eco2" menu, press "3”, then “My preferred trips”. + +![image.png](https://s2.loli.net/2023/02/07/zAnXTB7fL6SUxtm.png) + +### “Show report after trip” + +To display the after-journey record, from the “Driving eco2" menu, press 3, then “Show report after trip”. Press “Hide report after trip” to hide the journey record. + +“ADD TRIP” + +To save the current journey, from the “My preferred trips” menu, press one of the journey types, then “Add trip”. A message will ask you to confirm. The type of journey is as followings: + +- “Home-work”; + +- “Weekend”; + +- “Holiday”; + +- “Personal”. + +To reset your data, press the journey type you wish to reset from the “My preferred trips” menu, then 4 and “Clear trip history”. A confirmation message is displayed on the screen. Press “Yes” to delete all journeys or “No” to cancel. + +**Note:** only the selected journey type data will be deleted. \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/雷诺/车机/DRIVING ECO.md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/雷诺/车机/DRIVING ECO.md new file mode 100644 index 0000000..199e8aa --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/雷诺/车机/DRIVING ECO.md @@ -0,0 +1,142 @@ +![image.png](https://s2.loli.net/2023/02/07/rlIyjd7HG2JBc1Y.png) + +### “General” + +From the “General” view mode 1, you can view your current journey information: + +- “General score”; + +- “Score evolution”; + +- “Distance without fuel consumption”/“Distance w/o acceleration” (depending on configuration). + +“GENERAL SCORE” + +This data allows you to find your overall score. + +The sheet is updated based on your score, from 0 to 100. + +“SCORE EVOLUTION” + +This bar diagram shows the progress of your score. + +- score above the green line (75%): Eco driving; + +- score below the orange line (45%): dynamic driving. + +“DISTANCE WITHOUT FUEL CONSUMPTION”/“DISTANCE W/O ACCELERATION” + +This data allows you to find out the distance travelled without fuel consumption during your journey. + +![image.png](https://s2.loli.net/2023/02/07/To3ple9HSJ7ZAcy.png) + +### “Details” + +From the “Details” view mode 2, you can view the data related to your current journey: + +- “General score”; + +- “Breakdown of scores”; + +- “Distance without fuel consumption”/“Distance w/o acceleration” (depending on configuration); + +- “Eco Trip” data. + +JOURNEY DATA + +The information displayed is calculated based on the last journey reset: + +- distance travelled; + +- average speed; + +- average fuel consumption. + +CALCULATION OF SCORES 3 + +The number of stars (10 levels) is given in real-time according to scores based on: + +- acceleration; + +- gear changing; + +- anticipation. + +SCORE TREND 4 + +The arrows are positioned according to the data in real time as follows: + +- if the new score is higher than the previously stored journey score: the arrow points upwards; + +- if the new score is lower than the previously stored journey score: the arrow points downwards; + +- if the new score is the same as the previously stored journey score: the arrow points horizontally. + +### “Coaching” + +This menu monitors your driving style and gives general advice on Eco-Driving to optimise your fuel or electricity consumption (energy efficient and consuming actions, how to load the vehicle, tyre pressures, how to plan the trip etc). + +To access this menu, press “Coaching” 6 and read the instructions carefully + +Scroll through the pages by pressing “General”, “Acceleration”, “Change gear” and “Anticipation”. + +**Note:** “Coaching” is deactivated if the vehicle speed is over the “Coaching” threshold. + +The default “Coaching” threshold value is approximately 7 mph (12 km/h). + +The “Coaching” content is restricted if the distance driven since the last reset is insufficient. + +Pop-up menu + +Use the 5 pop-up menu to access the following settings: + +- “New journeyEco”; + +- “Show saved data”; + +- “Clear previous scores”; + +- “Report after trip” / “Hide journey record”. + +START A NEW JOURNEY + +To reset your journeys, press “New journey Eco”. A message will ask you to confirm the data reset. Press “Yes” to confirm or “No” to cancel. + +**Note:** the on-board computer trip data is reset at the same time. + +![image.png](https://s2.loli.net/2023/02/07/bkeiBVtoZa1znYl.png) + +MY FAVOURITE JOURNEYS + +To view the stored journeys, press “Show saved data”. + +From the 7 pop-up menu, you can “Save” or “Delete” your Eco journeys. + +The different journey types are classified in the following categories: + +- “Home-Work”; + +- “Journey”; + +- “Personal”. + +CLEAR SCORE EVOLUTION + +To reset your score, press 7, then “Clear previous scores”. A confirmation message is displayed on the screen. Press “Yes” to delete the history or on “No” to cancel. + +RECORD AFTER JOURNEY + + To display the end of journey record, press “Report after trip”. The hide the end of journey record, press “Hide journey record”. + +![image.png](https://s2.loli.net/2023/02/07/lJZ6jc7z3ExaSow.png) + +CONSUMPTION EVOLUTION + +Depending on your vehicle, information supplied by the “Driving Eco” menu may vary: + +- on a combustion engine vehicle, the multimedia system informs you of your fuel consumption 9; + +- on an electric vehicle, the multimedia system informs you of your energy consumption 10; +![image.png](https://s2.loli.net/2023/02/07/T9bV2jfFGM1Rzio.png) + +- on a hybrid vehicle, the multimedia system informs you of your average fuel consumption 9 (in bold) separately from your energy consumption 10. \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/雷诺/车机/雷诺(Renault).md b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/雷诺/车机/雷诺(Renault).md new file mode 100644 index 0000000..5b49341 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/对标记录/驾驶行为/雷诺/车机/雷诺(Renault).md @@ -0,0 +1,73 @@ +### 概述 + +- 雷诺推出了名为“[[DRIVING ECO]]”/“[[DRIVING ECO 2]]"的车机应用,以评价驾驶员驾驶行为对车辆能耗的影响; + +- 仪表上提供了名为“Driving Style Indicator”的功能,以展示驾驶员的驾驶风格; + +#### 功能入口 + +- 车机应用“Driving Eco”/“Driving Eco 2”位于车机的应用中心; + +- 仪表功能“Driving Style Indicator”位于仪表右侧界面,通过多功能开关进入; + +#### 功能介绍 + +##### Driving Eco/Driving Eco 2 + +Driving Eco/Driving Eco 2分为“General”和“Details”两大模块,使用应用界面左上角选项卡进行切换: + +1. 概览“General” + +在“General”界面下,提供一下信息: + +- 总评分“General Score”; + +- 分数趋势“SCORE EVOLUTION”:展示车辆总评分的变化趋势,当得分高于图中的绿线以上,代表该行程是节能行程,当得分低于图中的橙色线以下,代表该行程是动力行程; + +- 不耗油里程“Distance without fuel consumption”:代表行程中车辆0油耗的行驶里程; + +- 无加速行驶里程“Distance w/o acceleration”:该指标与“Distance without fuel consumption”占用屏幕上同一位置,根据用户的配置进行显示; + +![image](https://s2.loli.net/2023/02/07/XTQv58AZEuRgB9N.png) + +![image](https://s2.loli.net/2023/02/07/gtUvrHEdDpKFWze.png) + +![image](https://s2.loli.net/2023/02/07/AT6jGzbJgN9nSce.png) + +2. 详细“Details”:“Details”界面会展示用户当前行程的数据 + +- 总分; + +- 分数详情:加速、档位应用、预判,对于这些分项若新分数比之前行程的分数高,则箭头向上,若与之前行程的分数相同,则箭头水平,若比之前行程的分数低,则箭头向下; + +- 不耗油里程“Distance without fuel consumption”/无加速行驶里程“Distance w/o acceleration”:根据用户的配置进行显示; + +- 节能行程数据; + +- 行程数据:行驶里程、平均车速、平均油耗; + +教练”Coaching“:”Coaching“界面监控驾驶员的驾驶风格,并给出节能驾驶建议,点击屏幕下方中央的”Coaching“按钮; + +![image](https://s2.loli.net/2023/02/07/ZrNvd6wK7holjDb.png) + +![image](https://s2.loli.net/2023/02/07/eG3xRTorQkY2MSm.png) + +![image](https://s2.loli.net/2023/02/07/m2l3q6xb5oIAOij.png) + +弹出菜单”Pop-up menu“:点击屏幕右下角的”Pop-up menu“按钮,得到弹出菜单,包括一下功能: + +- 开始新节能行程“New journeyEco”:点击该按钮后会开始一段新的行程记录; + +- 显示保存的信息“Show saved data”:显示之前报错的数据,保存的行程根据行驶类型分为“Home-Word”、“Journey”和”Personal“三种类型,使用右下角的菜单可以删除保存的数据; +![image](https://s2.loli.net/2023/02/07/HfMqlDRWZANiodp.png) + +![image](https://s2.loli.net/2023/02/07/4OitBhWqLT7mPMf.png) + +- 清除得分趋势“CLEAR SCORE EVOLUTION”; + +- 在行程结束后显示报告“Report after trip”。 + +##### Driving Style Indicator + +”Driving Style Indicator“显示驾驶员的驾驶风格,显示为一个树叶,树叶越大代表驾驶员的驾驶风格越经济。 +![image](https://s2.loli.net/2023/02/07/pF9Y2ER3gtAnVGI.png) diff --git a/知识管理/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月14日.md b/知识管理/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月14日.md new file mode 100644 index 0000000..792d0da --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月14日.md @@ -0,0 +1,6 @@ +- 今日完成: + - 与云思创智进行交流,要注意云思创智的人员能力,同时其车端能力较差,模型需要较大的算力才可使用; + - 更新人体健康中台立项材料; +- 明日计划: + - [x] 与健康有益交流 + - [x] 修改驾驶评价部分的离线模型,想办法提升速度 \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月15日.md b/知识管理/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月15日.md new file mode 100644 index 0000000..f3db139 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月15日.md @@ -0,0 +1,8 @@ +- 今日完成任务 + - 完成健康有益和[鹰瞳科技](https://www.airdoc.com/)的交流,考虑后序推进将鹰瞳科技的产品移植到车上; + - 推进修复驾驶行为离线模型,目前15天用时4分钟; +- 明日任务: + - [x] 与东南大学交流; + - [x] 与车端网联所确定周期需求; + - [ ] 完成离线模型的效率提升; + diff --git a/知识管理/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月6日.md b/知识管理/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月6日.md new file mode 100644 index 0000000..0974485 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月6日.md @@ -0,0 +1,13 @@ +- 今日完成任务: + - 研究通过DataSourceV2自定义spark写入tdengne的数据源(只负责写入); +- 明日任务: + - [x] 联系健康有益,提供详细需求文件,并邀请到现场讲解; + - [x] 联系TDengine,恢复数据库license; + - [ ] 完成自定义TDengine数据源的开发; + - [x] 反馈手机APP原型设计问题; + - [x] 催车端网联所上会; +- 其他待完成的任务: + - [ ] 问新能源院,A new项目空调加热及电池热管理的工作模式; + - [x] 调整云端模型的行程判定逻辑; + - [ ] 云端模型测试; + - [ ] 车端模型测试; \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月7日.md b/知识管理/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月7日.md new file mode 100644 index 0000000..e17b1e3 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月7日.md @@ -0,0 +1,10 @@ +- 今日完成工作 + - 联系健康有益,提供详细需求文件,并邀请到现场讲解; + - 反馈手机APP原型设计问题; + - 更新PRD; + - 重新设计云端模型逻辑; + - 准备明天的汇报; +- 明日任务: + - [x] 完成自定义TDengine数据源的开发; + - [x] 调整行程判定逻辑; + - [x] 汇报模型开发进展; \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月8日.md b/知识管理/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月8日.md new file mode 100644 index 0000000..e014671 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/工作总结/每日总结/2023年/2月8日.md @@ -0,0 +1,5 @@ +- 今日完成工作 + - 工作汇报; + - 完成模型行程判定逻辑修改; +- 明日计划工作 + - [ ] 完成自定义TDengine数据源的开发; \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/工作总结/阶段总结/2023年/1月18日.md b/知识管理/工作笔记/归档/一汽工作记录/工作总结/阶段总结/2023年/1月18日.md new file mode 100644 index 0000000..319ad64 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/工作总结/阶段总结/2023年/1月18日.md @@ -0,0 +1,62 @@ +--- +mindmap-plugin: basic +--- + +# 2023年工作 + +## 悦驾CLUB +- 云端 + - 模型 + - 测试 + - 数据库 + - 切换到时序库 + - 性能测试报告√ + - Spark中Custom DataSource开发 + - 数据库架构调整 + - 行程业务数据库设计 + - 接口 + - 修复bug + - 性能测试 +- 车端 + - 边缘计算模型 + - 新增评价逻辑 + - 模型测试 + - 手机APP + - HMI设计 + - UE设计 + - 原型问题反馈 + - 开发计划排期 + - UI设计 + - 开发计划排期 + - 前端开发 + - 开发计划排期 + - 接口对接 + - 确认接口情况 + - GPS信息接口形式确认 + - APP + - 开发 + - 测试 + - 手机APP + - HMI设计 + - UE设计 + - 原型问题反馈 + - 开发计划排期 + - UI设计 + - 开发计划排期 + - 前端开发 + - 开发计划排期 + - APP + - 开发 + - 测试 +## 人体健康 +- 立项 + - 材料修改和提交 + - 汇报 +- 供应商定点 + - 寻找新供应商 + - 跟云思约时间 + - 确定供应商 +- 算法开发 +## DMS/OMS算法开发 +- 人脸关键点检测 +- 人体健康指标提取 \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/工作总结/阶段总结/2023年/2月6日.md b/知识管理/工作笔记/归档/一汽工作记录/工作总结/阶段总结/2023年/2月6日.md new file mode 100644 index 0000000..4caaf5d --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/工作总结/阶段总结/2023年/2月6日.md @@ -0,0 +1,71 @@ +## 一、悦驾CLUB开发 + +### 1.1 云端 +- [ ] 1.1.1 模型开发 + - [x] 行程判定逻辑修改 + - [ ] 时序数据库迁移 + - [x] 自定义DataSource开发 + - [x] 重新设计数据库结构 + - [ ] 确定周期数据库是否需要迁移 + - [ ] ***GPS点怎么办?*** +- [ ] 1.1.2 模型测试 + - [ ] 模型准确性测试 + - [ ] 行程划分、行程事件统计是否准确 + - [ ] 建立模拟的kafka topic检验准确性 + - [ ] 周期行程统计结果是否准确 + - [ ] 小贴士、评价是否准确 + - [ ] 模型性能测试 + - [ ] 实时行程延时 + - [ ] 接口延时 + - [ ] 周期行程计算延迟 +### 1.2 车端 +- [ ] 1.2.1 模型开发 + - [ ] 驾驶行为评价模型 + - [ ] 三急阈值实验 + - [ ] 修改超速识别方法,引入TSR识别的超速车速 + - [ ] 增加疲劳、分心和愤怒驾驶的识别,尤其是开始和结束时间 + - [ ] 补充FCW报警次数等信息 + - [ ] 修改安全驾驶评分计算公式 + - [ ] 能耗分配模型 + - [ ] 确定空调、电池热管理的计算方法 +- [ ] 1.2.2 模型测试 + - [ ] 驾驶行为模型测试 + - [ ] 驾驶行为事件识别的准确性,包括次数和持续时间 + - [ ] 驾驶行为评价模型的运行速度 + - [ ] 能耗分配模型测试 + - [ ] 能耗分配计算的准确性 + - [ ] 能耗分配模型的运行速度 +### 1.3 接口 +- [ ] 1.3.1 接口开发 + - [ ] 与车端网联所对接接口需求 + - [ ] 将行程接口迁移到时序数据库 + - [ ] bug修复 +- [ ] 1.3.2 接口测试 + - [ ] 准确性测试 + - [ ] 性能测试 +### 1.4 前端 +- [ ] 1.4.1 车机APP开发 + - [ ] 原型图设计修改 + - [ ] UI资源释放 + - [ ] 与边缘计算通讯拉通 + - [ ] APP开发 +- [ ] 1.4.2 手机APP开发 + - [ ] 原型图设计修改 + - [ ] UI资源释放 + - [ ] 接口对接 + - [ ] APP开发 +- [ ] 1.4.3 测试 + - [ ] 数据准确性测试 + - [ ] 性能测试 + - [ ] 车机实时驾驶行为更新频率测试 + - [ ] 手机APP数据查询速度测试 +## 二、人体健康开发 +### 2.1 供应商交流 +- [ ] 邀请意向供应商到南京现场交流 + - [ ] 科思创动 + - [ ] 确定时间 + - [x] 云思创智 + - [x] 健康有益 + - [x] 确定时间 +### 2.2 项目立项 +- [ ] 催保万全 \ No newline at end of file diff --git a/知识管理/工作笔记/归档/一汽工作记录/开源数据集/驾驶行为相关数据库.md b/知识管理/工作笔记/归档/一汽工作记录/开源数据集/驾驶行为相关数据库.md new file mode 100644 index 0000000..5193638 --- /dev/null +++ b/知识管理/工作笔记/归档/一汽工作记录/开源数据集/驾驶行为相关数据库.md @@ -0,0 +1,4 @@ +1. HCILAB:https://www.hcilab.org/research/hcilab-driving-dataset/; +2. PhysioNet:https://physionet.org/content/drivedb/1.0.0/; +3. UAH-DriveSet: [http://www.robesafe.uah.es/personal/eduardo.romera/uah-driveset/;](http://www.robesafe.uah.es/personal/eduardo.romera/uah-driveset/;) +4. NGSIM:[https://data.transportation.gov/Automobiles/Next-Generation-Simulation-NGSIM-Vehicle-Trajector/8ect-6jqj;](https://data.transportation.gov/Automobiles/Next-Generation-Simulation-NGSIM-Vehicle-Trajector/8ect-6jqj) \ No newline at end of file diff --git a/知识管理/工作笔记/归档/集度汽车/工作总结/工作经验总结/sql开发检查.md b/知识管理/工作笔记/归档/集度汽车/工作总结/工作经验总结/sql开发检查.md new file mode 100644 index 0000000..b5d3038 --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作总结/工作经验总结/sql开发检查.md @@ -0,0 +1,16 @@ +1. 开发前 + - [ ] 匹配信号、赛博坦和SOA + - [ ] 确认所需数据上报和落表情况 +2. 开发中 + - [ ] 确认信号连续性,是变化上传还是周期上传 + - [ ] 确认信号是否多个节点上传的情况 + - [ ] 确认信号的物理和逻辑范围 +3. 开发后 + - [ ] 确认获得的值逻辑性正确 + - [ ] 保证计算了全部的原始信号 + - [ ] 保证逻辑计算准确性 + - [ ] 确认计算后时间的连续性,并且无重复 + - [ ] 确认计算后业务上相关的数据之间关系符合业务逻辑,如加和相等,包含关系中子项和不超过父项和 + - [ ] 确认调度逻辑正确性 + - [ ] 确认插入数据时间和分区正确 + - [ ] \ No newline at end of file diff --git a/知识管理/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月14日.md b/知识管理/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月14日.md new file mode 100644 index 0000000..792d0da --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月14日.md @@ -0,0 +1,6 @@ +- 今日完成: + - 与云思创智进行交流,要注意云思创智的人员能力,同时其车端能力较差,模型需要较大的算力才可使用; + - 更新人体健康中台立项材料; +- 明日计划: + - [x] 与健康有益交流 + - [x] 修改驾驶评价部分的离线模型,想办法提升速度 \ No newline at end of file diff --git a/知识管理/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月15日.md b/知识管理/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月15日.md new file mode 100644 index 0000000..f3db139 --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月15日.md @@ -0,0 +1,8 @@ +- 今日完成任务 + - 完成健康有益和[鹰瞳科技](https://www.airdoc.com/)的交流,考虑后序推进将鹰瞳科技的产品移植到车上; + - 推进修复驾驶行为离线模型,目前15天用时4分钟; +- 明日任务: + - [x] 与东南大学交流; + - [x] 与车端网联所确定周期需求; + - [ ] 完成离线模型的效率提升; + diff --git a/知识管理/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月6日.md b/知识管理/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月6日.md new file mode 100644 index 0000000..0974485 --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月6日.md @@ -0,0 +1,13 @@ +- 今日完成任务: + - 研究通过DataSourceV2自定义spark写入tdengne的数据源(只负责写入); +- 明日任务: + - [x] 联系健康有益,提供详细需求文件,并邀请到现场讲解; + - [x] 联系TDengine,恢复数据库license; + - [ ] 完成自定义TDengine数据源的开发; + - [x] 反馈手机APP原型设计问题; + - [x] 催车端网联所上会; +- 其他待完成的任务: + - [ ] 问新能源院,A new项目空调加热及电池热管理的工作模式; + - [x] 调整云端模型的行程判定逻辑; + - [ ] 云端模型测试; + - [ ] 车端模型测试; \ No newline at end of file diff --git a/知识管理/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月7日.md b/知识管理/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月7日.md new file mode 100644 index 0000000..e17b1e3 --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月7日.md @@ -0,0 +1,10 @@ +- 今日完成工作 + - 联系健康有益,提供详细需求文件,并邀请到现场讲解; + - 反馈手机APP原型设计问题; + - 更新PRD; + - 重新设计云端模型逻辑; + - 准备明天的汇报; +- 明日任务: + - [x] 完成自定义TDengine数据源的开发; + - [x] 调整行程判定逻辑; + - [x] 汇报模型开发进展; \ No newline at end of file diff --git a/知识管理/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月8日.md b/知识管理/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月8日.md new file mode 100644 index 0000000..e014671 --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作总结/每日总结/2023年/2月8日.md @@ -0,0 +1,5 @@ +- 今日完成工作 + - 工作汇报; + - 完成模型行程判定逻辑修改; +- 明日计划工作 + - [ ] 完成自定义TDengine数据源的开发; \ No newline at end of file diff --git a/知识管理/工作笔记/归档/集度汽车/工作总结/算法项目总结.md b/知识管理/工作笔记/归档/集度汽车/工作总结/算法项目总结.md new file mode 100644 index 0000000..975ebfa --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作总结/算法项目总结.md @@ -0,0 +1,44 @@ +1. 数据预处理: + 1. 异常值: + 1. 基于业务逻辑:各物理测量值不可超过物理限制; + 2. 基于统计的:3σ标准; + 2. 归一化; + 3. 特征选择: + 1. 基于车辆动力学基础知识,参考论文、官方统计数据及友商对标; + 2. 基于相关性分析; +2. 驾驶行为评价指标体系如何选择、验证: + 1. 选择:基于车辆动力学基础知识,参考论文、官方统计数据及友商对标; + 2. 验证: + 1. 安全:基于保险公司的出险数据,参考了交通部交通事故原因统计数据; + 2. 能耗:基于车辆行驶的实际油耗数据,取相同地区、在近似的天气环境下、空调使用等等条件下,比较不同油耗区间车辆的驾驶行为指标数据; + 3. 舒适性:未能找到比较合适的验证方法因此模型未上线; + 3. 驾驶事件识别模型: + 1. 模型: + 1. 驾驶工况: + 1. 以2分钟切分工况段; + 2. 根据最大方向盘转角、最大方向盘转角速度和最大侧向加速度三个变量区分直行和侧向工况,根据不同车速点做聚类(kmeans),就分两类(直行和侧向),车速点 40,60,80,100(要求车速大于15小于100km/h); + 3. 直线工况:根据不同车速范围划分加速度阈值,取90百分位的加速度值作为阈值基础,取0.5m/s2作为回滞; + 4. 侧向工况:换道、车道保持、转向和其他,支持向量机(高斯核、OVO(没有数据不平衡的问题,总共是(4*(4-1)/2)6个分类器)、软间隔、hinge损失函数),指标 最大侧向加速度、最大质心转向角度、最大方向盘转角、方向盘转角速度; + 2. 换道、车道保持:隐马尔可夫模型(高斯混合),指标:车速、侧向加速度、方向盘转角、方向盘转角速度; + 2. 训练、验证数据采集:实车实验,can信号收集,实验工况记录及视频录像; + 3. 验证指标: + 1. 换道、转向:四类:换道、车道保持、转向和其他,log损失函数 + 4. 驾驶风格识别模型: + 1. 模型: + 1. 数据指标:当车速大于15km/h,且总行驶里程大于10km,最大加速度、平均车速(不计怠速时间)、加速度方差、平均车速方差、最大冲击度、最大冲击度方差、每公里急加速次数/急减速次数、最大方向盘转角速度; + 2. 数据预处理: + 1. 归一化; + 2. PCA; + 3. kmeans聚类; + 4. 验证:找同事开车进行实车验证,由其他同事打分; + + + + + + +1. ~~主成分分析~~ +2. 因子分析 抽样适合性检验,bartlett球形检验 +3. SVM 调参 +4. kmeans咋选的聚类类别数; +5. D-S 证据理论 \ No newline at end of file diff --git a/知识管理/工作笔记/归档/集度汽车/工作总结/自动驾驶总结.md b/知识管理/工作笔记/归档/集度汽车/工作总结/自动驾驶总结.md new file mode 100644 index 0000000..475d3e0 --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作总结/自动驾驶总结.md @@ -0,0 +1,29 @@ +1. 北极星指标: + 1. ASD里程渗透率(性能方面); + 2. ASD订阅率(商业化方面); +2. 一级指标: + 1. 性能方面: + 1. 单次接管可行驶里程,接管:方向盘、制动、系统开关; + 2. 特别场景下表现: + 1. 变道场景; + 2. 路口通行; + 3. 主辅路切换; + 4. 上下匝道; + 2. 商业化方面: + 1. 买断率 +3. 二级指标: + 1. 性能方面: + 1. 高速、高架、城市单次接管可行驶里程 + 2. 场景表现: + 1. 变道:转向灯、导航(下匝道)、避障、效率(超车)、选道(根据用户偏好)、高速驶入快车道(选道的一种) + 2. 路口通行:红绿灯左转、右转 + 3. 上下匝道: + 1. 高速、高架上匝道 + 2. 高速、高架下匝道 + 4. 主辅路切换(只在高精地图覆盖): + 1. 切换成功率 + +智驾方面我主要是参与了一部分ASD性能评价体系的搭建,ASD性能评价体现的北极星指标是ASD里程渗透率,就是ASD激活的行驶里程/ASD可用的行驶里程;这个指标主要是反应了用户对ASD系统的接受度,因此我们针对可能影响用户接受度的性能指标做了拆分,一级指标为单次接管的可行驶里程和特定场景下的表现,如变道成功率、路口左转右转的成功率、主辅路切换成功率、上下匝道成功率等;二级指标主要是对一级指标的场景细化,单次接管可行驶里程拆分为高速、高架、城市三种场景,变道拆分为转向灯换道、导航换道(下匝道)、避障换道、效率换道、选道(高速驶入快车道);路口通行:左转、右转;上下匝道:高速上匝道,高架上匝道,高速下匝道,高架下匝道;此外,会有一些专门的用户操作分析,比如出现事故车辆的危险操作分析 + +接管: +1. 退出到人工:按键、制动踏板、方向盘、加速踏板(加速踏板要超时) \ No newline at end of file diff --git a/知识管理/工作笔记/归档/集度汽车/工作总结/阶段总结/2023/1月18日.md b/知识管理/工作笔记/归档/集度汽车/工作总结/阶段总结/2023/1月18日.md new file mode 100644 index 0000000..319ad64 --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作总结/阶段总结/2023/1月18日.md @@ -0,0 +1,62 @@ +--- +mindmap-plugin: basic +--- + +# 2023年工作 + +## 悦驾CLUB +- 云端 + - 模型 + - 测试 + - 数据库 + - 切换到时序库 + - 性能测试报告√ + - Spark中Custom DataSource开发 + - 数据库架构调整 + - 行程业务数据库设计 + - 接口 + - 修复bug + - 性能测试 +- 车端 + - 边缘计算模型 + - 新增评价逻辑 + - 模型测试 + - 手机APP + - HMI设计 + - UE设计 + - 原型问题反馈 + - 开发计划排期 + - UI设计 + - 开发计划排期 + - 前端开发 + - 开发计划排期 + - 接口对接 + - 确认接口情况 + - GPS信息接口形式确认 + - APP + - 开发 + - 测试 + - 手机APP + - HMI设计 + - UE设计 + - 原型问题反馈 + - 开发计划排期 + - UI设计 + - 开发计划排期 + - 前端开发 + - 开发计划排期 + - APP + - 开发 + - 测试 +## 人体健康 +- 立项 + - 材料修改和提交 + - 汇报 +- 供应商定点 + - 寻找新供应商 + - 跟云思约时间 + - 确定供应商 +- 算法开发 +## DMS/OMS算法开发 +- 人脸关键点检测 +- 人体健康指标提取 \ No newline at end of file diff --git a/知识管理/工作笔记/归档/集度汽车/工作总结/阶段总结/2023/2月6日.md b/知识管理/工作笔记/归档/集度汽车/工作总结/阶段总结/2023/2月6日.md new file mode 100644 index 0000000..4caaf5d --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作总结/阶段总结/2023/2月6日.md @@ -0,0 +1,71 @@ +## 一、悦驾CLUB开发 + +### 1.1 云端 +- [ ] 1.1.1 模型开发 + - [x] 行程判定逻辑修改 + - [ ] 时序数据库迁移 + - [x] 自定义DataSource开发 + - [x] 重新设计数据库结构 + - [ ] 确定周期数据库是否需要迁移 + - [ ] ***GPS点怎么办?*** +- [ ] 1.1.2 模型测试 + - [ ] 模型准确性测试 + - [ ] 行程划分、行程事件统计是否准确 + - [ ] 建立模拟的kafka topic检验准确性 + - [ ] 周期行程统计结果是否准确 + - [ ] 小贴士、评价是否准确 + - [ ] 模型性能测试 + - [ ] 实时行程延时 + - [ ] 接口延时 + - [ ] 周期行程计算延迟 +### 1.2 车端 +- [ ] 1.2.1 模型开发 + - [ ] 驾驶行为评价模型 + - [ ] 三急阈值实验 + - [ ] 修改超速识别方法,引入TSR识别的超速车速 + - [ ] 增加疲劳、分心和愤怒驾驶的识别,尤其是开始和结束时间 + - [ ] 补充FCW报警次数等信息 + - [ ] 修改安全驾驶评分计算公式 + - [ ] 能耗分配模型 + - [ ] 确定空调、电池热管理的计算方法 +- [ ] 1.2.2 模型测试 + - [ ] 驾驶行为模型测试 + - [ ] 驾驶行为事件识别的准确性,包括次数和持续时间 + - [ ] 驾驶行为评价模型的运行速度 + - [ ] 能耗分配模型测试 + - [ ] 能耗分配计算的准确性 + - [ ] 能耗分配模型的运行速度 +### 1.3 接口 +- [ ] 1.3.1 接口开发 + - [ ] 与车端网联所对接接口需求 + - [ ] 将行程接口迁移到时序数据库 + - [ ] bug修复 +- [ ] 1.3.2 接口测试 + - [ ] 准确性测试 + - [ ] 性能测试 +### 1.4 前端 +- [ ] 1.4.1 车机APP开发 + - [ ] 原型图设计修改 + - [ ] UI资源释放 + - [ ] 与边缘计算通讯拉通 + - [ ] APP开发 +- [ ] 1.4.2 手机APP开发 + - [ ] 原型图设计修改 + - [ ] UI资源释放 + - [ ] 接口对接 + - [ ] APP开发 +- [ ] 1.4.3 测试 + - [ ] 数据准确性测试 + - [ ] 性能测试 + - [ ] 车机实时驾驶行为更新频率测试 + - [ ] 手机APP数据查询速度测试 +## 二、人体健康开发 +### 2.1 供应商交流 +- [ ] 邀请意向供应商到南京现场交流 + - [ ] 科思创动 + - [ ] 确定时间 + - [x] 云思创智 + - [x] 健康有益 + - [x] 确定时间 +### 2.2 项目立项 +- [ ] 催保万全 \ No newline at end of file diff --git a/知识管理/工作笔记/归档/集度汽车/工作总结/阶段总结/2023/9月28日.md b/知识管理/工作笔记/归档/集度汽车/工作总结/阶段总结/2023/9月28日.md new file mode 100644 index 0000000..0127df0 --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作总结/阶段总结/2023/9月28日.md @@ -0,0 +1,4965 @@ +--- + +excalidraw-plugin: parsed +tags: [excalidraw] + +--- +==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== + + +# Excalidraw Data +## Text Elements +%% +## Drawing +```compressed-json +N4KAkARALgngDgUwgLgAQQQDwMYEMA2AlgCYBOuA7hADTgQBuCpAzoQPYB2KqATLZMzYBXUtiRoIACyhQ4zZAHoFAc0JRJQgEYA6bGwC2CgF7N6hbEcK4OCtptbErHALRY8RMpWdx8Q1TdIEfARcZgRmBShcZQUebQBWbR4aOiCEfQQOKGZuAG1wMFAwYuh4cXQAM0CETyp+EsYWdi40AEY+AshG1k4AOU4xbgAOAHYeHniAZgA2AE4O4shCDmIs + 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at end of file diff --git a/知识管理/工作笔记/归档/集度汽车/工作记录/分析报告/SE薅羊毛问题.md b/知识管理/工作笔记/归档/集度汽车/工作记录/分析报告/SE薅羊毛问题.md new file mode 100644 index 0000000..634ddbf --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作记录/分析报告/SE薅羊毛问题.md @@ -0,0 +1,9 @@ +1. 背景:有用户使用SE权限给极越01充电后,再使用极越01的对外放电功能为其他车辆充电; +2. 目标:找出可能的违规使用SE权限的案例; +3. 假设: + 1. 违规用户一定是SE用户; + 2. 违规用户的充电量应明显高于正常用户; + 3. 违规用户的行驶里程与其充电量明显不成比例; +4. 可能的特征: + 1. 动力电池输出电量与电机电耗、DCDC电耗和热管理电耗差值较大; + 2. 日均充电次数高,每次平均充电量大(充电起始SOC); \ No newline at end of file diff --git a/知识管理/工作笔记/归档/集度汽车/工作记录/分析报告/用户用电习惯.md b/知识管理/工作笔记/归档/集度汽车/工作记录/分析报告/用户用电习惯.md new file mode 100644 index 0000000..e69de29 diff --git a/知识管理/工作笔记/归档/集度汽车/工作记录/分析报告/续航里程优化.md b/知识管理/工作笔记/归档/集度汽车/工作记录/分析报告/续航里程优化.md new file mode 100644 index 0000000..dbbd348 --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作记录/分析报告/续航里程优化.md @@ -0,0 +1,7 @@ +1. 目前策略: + 1. 充电后的续航里程:根据历史能耗和可用能量计算可用的续航里程,同时要求计算得出的续航里程值不小于标称续航\*SOC的一半; + 2. 行驶中的续航里程:根据历史能耗和剩余可用能量计算可用的续航里程,若SOC上升则续航里程也上升,但如果上升里程小于5km的时候不实施; +2. 可能衍生的问题: + 1. 在充电前能耗较低显示的续航里程较多,之后行驶时,能耗升高,导致续航里程下降过快; + 2. 由于存在50%的续航里程显示限制,可能导致行驶时续航里程下降过快; + 3. \ No newline at end of file diff --git a/知识管理/工作笔记/归档/集度汽车/工作记录/分析报告/行程划分.md b/知识管理/工作笔记/归档/集度汽车/工作记录/分析报告/行程划分.md new file mode 100644 index 0000000..610a549 --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作记录/分析报告/行程划分.md @@ -0,0 +1,29 @@ +#### 2023年12月12日版本 +1. 背景: + 1. 目前以连续的usegmode划分行程,无法准确地反应用户的用车习惯,一个行程应包括上车准备,行驶,临时停车,行驶,下车前动作,下车锁车几个部分 + 2. 应该将连续的多段usegmode合并到一个行程中 + 3. 要解决的问题是以何种规则合并比较合理 +2. 划分行程合理性的依据: + 1. 假设大多数用户是通勤需求; + 2. 参考《2023年度中国主要城市通勤监测报告》; + 1. 分析用户所在地,放一个饼图; + 2. 说明用户大多在主要城市,可以参考报告中的通勤时间和通勤距离; +3. 不合理的划分会引起的问题: + 1. 行程数过多; + 2. 行程时间和里程过短; +4. 报告内容: + 1. 现有划分方式下行程个数分布,平均行程时间和里程分布; + 2. 行驶状态usgmode之间间隔分布,去除连续的时间; + 3. 按新划分方式下行程个数分布,平均行程时间和里程分布; + 4. 使用工作日的行程次数、行驶时长和行程里程与报告中的通勤时间和通勤距离相比,确定合理性; + 5. 同时列一下整周的行程次数、行驶时长和行程里程; + + +#### 2023年12月12日后版本 +1. 目标: + 1. 行程划分基础:以连续的usage mode=2,11,13划分行程,仅设置极短的间隔时间来合并用户异常的快速上下电操作和数据上的异常情况; + 2. 确定极短的间隔时间是多短比较好; +2. 分析内容: + 1. 连续的usage mode=2,11,13合并行程后,较短的0和1的时间分布情况,并根据分布情况确定几个待选的合并间隔; + 2. 根据上面确定的待选合并间隔确定最终的行程合并方案,要考虑行程的次数分布、行程行驶里程和时长,对比不同间隔下,短时间行程(如5分钟以内)的行程的(行程时长)分布变化; + 3. 要给出一些特殊case的分析,如星亮给的两辆车以及行程合并后两次行程间隔较短的车辆情况,探讨其行程没有被合并是否合理; \ No newline at end of file diff --git a/知识管理/工作笔记/归档/集度汽车/工作记录/分析报告/误换档分析.md b/知识管理/工作笔记/归档/集度汽车/工作记录/分析报告/误换档分析.md new file mode 100644 index 0000000..6d0c50c --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作记录/分析报告/误换档分析.md @@ -0,0 +1,4 @@ +1. 都有哪些种类 + 1. 误激活换档器,什么叫误激活换档器,激活换档器之后,档位未变 + 2. 误换档,档位持续时间为1s。 + 3. \ No newline at end of file diff --git a/知识管理/工作笔记/归档/集度汽车/工作记录/分析报告/雨刮.md b/知识管理/工作笔记/归档/集度汽车/工作记录/分析报告/雨刮.md new file mode 100644 index 0000000..59497cc --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作记录/分析报告/雨刮.md @@ -0,0 +1,6 @@ +### 要回答的问题: + + +1. 用户使用自动挡的意愿?明日使用自动挡时长占比来计算? +2. 为什么用户会退出雨刮的自动挡?天气情况如何?车速情况如何? +3. 退出后用户是调到哪个档位? \ No newline at end of file diff --git a/知识管理/工作笔记/归档/集度汽车/工作记录/分析报告/预估续航准确性探查_冬季.md b/知识管理/工作笔记/归档/集度汽车/工作记录/分析报告/预估续航准确性探查_冬季.md new file mode 100644 index 0000000..708732e --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作记录/分析报告/预估续航准确性探查_冬季.md @@ -0,0 +1,22 @@ +1. 目的:探索预估续航的准确性 +2. 评价标准:单次行程中续航里程的变化情况(~~变化速率,跳变情况,~~续航里程的变化情况,与实际里程之间的差距),行程前后实际里程与预估里程的差距 +3. 数据量:取10日至16日的行程进行计算 +4. 总体情况: + 1. 准确性分布 + 1. 里程的影响 + 2. 温度的影响 + 3. 热管理功率的影响 + 4. 驾驶模式的影响:平均车速,最大车速,车速方差,平均加速度,最大加速度,加速度方差,平均减速度,最大减速度,减速度方差,驾驶激烈评价 + 2. 跟随性分布 + 1. 同上; +5. 特殊案例探查 + 1. 实际里程远长于预估里程 + 2. 实际里程远短于预估里程 + 3. 行程中预估里程增长 + 4. 预估里程长时间不变/下降过慢 + 5. 行程中预估里程变化与实际里程差距过大 +6. 问题 + 1. 如何定义下降速度 + + + diff --git a/知识管理/工作笔记/归档/集度汽车/工作记录/文档类/2023年Q4 OKR.md b/知识管理/工作笔记/归档/集度汽车/工作记录/文档类/2023年Q4 OKR.md new file mode 100644 index 0000000..362aa4c --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作记录/文档类/2023年Q4 OKR.md @@ -0,0 +1,14 @@ +1. 整车工程对接 + 1. 建立对标数据库,至少包括存储空间、总布置对标数据; + 2. 开发能量管理相关看板,至少包括车辆能耗、能量流、续航里程、小电池补电; + 3. 售后相关数据支持 + +1. 触点产品 + 1. + + + + + + + diff --git a/知识管理/工作笔记/归档/集度汽车/工作记录/文档类/人员需求.md b/知识管理/工作笔记/归档/集度汽车/工作记录/文档类/人员需求.md new file mode 100644 index 0000000..ac632ae --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作记录/文档类/人员需求.md @@ -0,0 +1,33 @@ +- 整车工程工作责任 + - 内饰:内饰硬件、结构件开发,安全气囊、安全带、内灯、智能表面 + - 进入系统:门及其控制器开发,数字钥匙和NFC钥匙开发 + - 外饰:外饰硬件、结构件开发,外灯、窗等 + - 底盘 + - 三电 + - 热管理 + - 整车集成 +- 可能的业务需求 + - 需求定义阶段: + - 用户使用习惯统计 + - 驾驶习惯,用车习惯,充电习惯 + - 功能使用习惯 + - 对标数据 + - 对标数据库 + - 爬虫,这个需要我们写么? + - 功能开发阶段 + - 试验车异常情况监控 + - 开发结果验证 + - 模型评价与调优,这个主要是数据支持,指标计算 + - 上市交付后 + - 故障监控 + - 大面积故障识别 + - 单车故障排查 + - 专项故障调查 + - 用户使用情况 + - 重点功能渗透率 + - 重点功能指标劣化异动监控和分析 + - 不同版本变更前后差异反馈 +- 人员需求: + - 内饰,外饰,进入系统:一人,主要工作:建立维护相关系統对标数据库;编写爬虫获取数据;统计计算用户对内外饰和进入系统的使用习惯,相关系统重点功能的渗透率;与业务方共同制定功能评价指标体系,并建立对应数据集;监控关键指标异动,支持专项功能优化和故障排查; + - 三电,热管理:一人,主要工作:统计用户的用车习惯,如行程里程和时长;车辆能耗、续航里程数据分析,建立续航里程、能耗异常监控看板,为续航里程模型优化提供数据支持;编写算法识别不同工况边界条件;支持专项问题优化和排查; + - 底盘,整车集成:一人,主要工作:建立维护相关系统对标数据库;监控车辆制动、转向和悬架系统故障情况,支持专项故障排查,单车故障调查及重大事故调查工作;支持NVH分析与优化 \ No newline at end of file diff --git a/知识管理/工作笔记/归档/集度汽车/工作记录/看板开发/能量流.md b/知识管理/工作笔记/归档/集度汽车/工作记录/看板开发/能量流.md new file mode 100644 index 0000000..2bdc689 --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作记录/看板开发/能量流.md @@ -0,0 +1,7 @@ +1. 使用模式和充电状态时间融合: + 1. 先确定为什么有的充电状态结束时间是null,计划填充当日23:59:59 + 2. 对充电状态的开始和结束时间进行格式化; + 3. 将使用模式开始和结束时间,充电状态的开始和结束时间union all; + 4. 分别对开始时间和结束时间排序,并用row_number赋予行号rn; + 5. 将开始时间和结束时间进行left join,条件为 vid相等,且rn相等; + 6. 使用lead、lag串行重新配对开始和结束时间; \ No newline at end of file diff --git a/知识管理/工作笔记/归档/集度汽车/工作记录/行程划分.md b/知识管理/工作笔记/归档/集度汽车/工作记录/行程划分.md new file mode 100644 index 0000000..610a549 --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作记录/行程划分.md @@ -0,0 +1,29 @@ +#### 2023年12月12日版本 +1. 背景: + 1. 目前以连续的usegmode划分行程,无法准确地反应用户的用车习惯,一个行程应包括上车准备,行驶,临时停车,行驶,下车前动作,下车锁车几个部分 + 2. 应该将连续的多段usegmode合并到一个行程中 + 3. 要解决的问题是以何种规则合并比较合理 +2. 划分行程合理性的依据: + 1. 假设大多数用户是通勤需求; + 2. 参考《2023年度中国主要城市通勤监测报告》; + 1. 分析用户所在地,放一个饼图; + 2. 说明用户大多在主要城市,可以参考报告中的通勤时间和通勤距离; +3. 不合理的划分会引起的问题: + 1. 行程数过多; + 2. 行程时间和里程过短; +4. 报告内容: + 1. 现有划分方式下行程个数分布,平均行程时间和里程分布; + 2. 行驶状态usgmode之间间隔分布,去除连续的时间; + 3. 按新划分方式下行程个数分布,平均行程时间和里程分布; + 4. 使用工作日的行程次数、行驶时长和行程里程与报告中的通勤时间和通勤距离相比,确定合理性; + 5. 同时列一下整周的行程次数、行驶时长和行程里程; + + +#### 2023年12月12日后版本 +1. 目标: + 1. 行程划分基础:以连续的usage mode=2,11,13划分行程,仅设置极短的间隔时间来合并用户异常的快速上下电操作和数据上的异常情况; + 2. 确定极短的间隔时间是多短比较好; +2. 分析内容: + 1. 连续的usage mode=2,11,13合并行程后,较短的0和1的时间分布情况,并根据分布情况确定几个待选的合并间隔; + 2. 根据上面确定的待选合并间隔确定最终的行程合并方案,要考虑行程的次数分布、行程行驶里程和时长,对比不同间隔下,短时间行程(如5分钟以内)的行程的(行程时长)分布变化; + 3. 要给出一些特殊case的分析,如星亮给的两辆车以及行程合并后两次行程间隔较短的车辆情况,探讨其行程没有被合并是否合理; \ No newline at end of file diff --git a/知识管理/工作笔记/归档/集度汽车/工作记录/需求分析/充电习惯分析.md b/知识管理/工作笔记/归档/集度汽车/工作记录/需求分析/充电习惯分析.md new file mode 100644 index 0000000..e3d103a --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作记录/需求分析/充电习惯分析.md @@ -0,0 +1,20 @@ +1. 指标体系 + 1. 充电操作 + 1. 充电时段,开始和结束的时段(工作日和休息日),充电时长,低收费时段和高低费时刻 + 2. 充电桩类型 + 3. 充电开始SOC,充电结束SOC + 4. 平均充电量 + 5. 充电目标SOC分布 + 2. 充电间隔 + 1. 两次充电之间的行驶里程分布 + 2. 两次充电之间行驶次数 + 3. 平均充电间隔分布,按季节区别 + ~~4. 能否知道为了充电的平均行驶里程~~ + 3~~. 预约充电 + 1. 预约充电的使用频率 + 2. 预约的充电时段 + 3. 预约充电的设置源,手机和屏幕~~ + 4. 其他 + 1. 充电次数与电池健康度关系 + ~~5. ~~预约充电和直~~接充电的差别 + 1. ~~充电开始时间的差别~~~~ diff --git a/知识管理/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/外灯使用.md b/知识管理/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/外灯使用.md new file mode 100644 index 0000000..f89b366 --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/外灯使用.md @@ -0,0 +1,19 @@ +1. 外灯自动档使用时长 + 1. 时间段 + 2. 阳光量 + 3. 环境光量 + 4. 车速 + 5. 手动切换的次数 + 1. 开启次数 + 2. 关闭次数 +2. 自动远光灯 + 1. 时间段 + 2. 阳光量 + 3. 环境光量 + 4. 车速 + 5. 白天黑夜状态 + 6. 跟车距离 + 7. 对向车距离 + + + diff --git a/知识管理/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/空调.md b/知识管理/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/空调.md new file mode 100644 index 0000000..80c5385 --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/空调.md @@ -0,0 +1,20 @@ +1. 空调自动模式设置率: + 1. 自动模式组成: + 1. 风速自动控制模式设置率 + 2. 吹风自动控制模式设置率: + 1. 主驾吹风自动控制模式设置率 + 2. 副驾有人且吹风自动控制模式设置率 + 3. 内外循环自控制模式设置率 + 2. 外部影响因素: + 1. 内外温度差(座舱内温度- 环境温度) + 2. 环境温度 + ~~3. 地域~~ + ~~4. 时间段~~ + 5. 湿度 + 6. 阳光量 + 7. 电池SOC + 8. PM 2.5 + 9. 空气质量 + 10. 雨量大小,是否下雨 + 11. 用户设置的空调温度 + 12. diff --git a/知识管理/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/车门.md b/知识管理/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/车门.md new file mode 100644 index 0000000..0a9929e --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/车门.md @@ -0,0 +1,37 @@ +1. 车门电动开启渗透率: + 1. 影响因素:哪些客观因素影响用户使用 + 1. 时空因素: + 1. 地域 + 2. 出行时间(tbd) + 2. 用车习惯: + 1. 用车频率 + 3. 用车目的,如网约车?(tbd) + 2. 流失率:用户为什么关闭电动开门设置,***用户可能不会关闭设置*** + 1. 地域因素 +2. 车门电动开启完成率: + 1. 时空因素: + 1. 时间段 + 2. 地域因素 + 2. 失败原因: + 1. 解锁失败原因 + 2. 移动失败原因 + 3. 手动干预原因 ***目前的无手动干预指门开,门不处在最小位置且门未上报向外移动受阻,开启过程中停止,如果手动拉到指定位置也算成功*** + 3. 不同触发源的成功率 + 4. 不同位置的成功率 +3. 车门电动关闭完成率: + 1. 与开启相同 + +流失原因分析: +1. 失败率较高 + 1. 故障: + 1. 解锁故障 + 2. 移动故障 + 1. 破冰失败 + 3. 手动干预原因:开或停止门 + 1. 停止后手动干预,有障碍物/无障碍物 + 2. 防夹触发后,手动干预 + +2. 出现/接近现事故 + 1. 未检测到障碍物时门开受阻或停止 +3. 开门情况不满意 + 1. 开门速度较慢→开门速度跳变 diff --git a/知识管理/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/雨刮.md b/知识管理/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/雨刮.md new file mode 100644 index 0000000..1a9b5f1 --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作记录/需求分析/核心指标分解/雨刮.md @@ -0,0 +1,7 @@ +1. 雨刮自动模式时长占比 + 1. 雨量大小 + 2. 阳光量 + 3. 时间段 + 4. 地域 + 5. 手动干预的方向(快或慢) + 6. 车速 \ No newline at end of file diff --git a/知识管理/工作笔记/归档/集度汽车/工作记录/需求分析/能量流分析.md b/知识管理/工作笔记/归档/集度汽车/工作记录/需求分析/能量流分析.md new file mode 100644 index 0000000..106f232 --- /dev/null +++ b/知识管理/工作笔记/归档/集度汽车/工作记录/需求分析/能量流分析.md @@ -0,0 +1,3 @@ +1. 问题: + 1. 热管理能耗和PTC能耗、压缩机能耗和水泵能耗之间的关系 + 2. \ No newline at end of file diff --git a/知识管理/我从未见过如此全面的Transformer剖析.md b/知识管理/我从未见过如此全面的Transformer剖析.md new file mode 100644 index 0000000..b6c4c2c --- /dev/null +++ b/知识管理/我从未见过如此全面的Transformer剖析.md @@ -0,0 +1,46 @@ +--- +doc_type: hypothesis-highlights +url: 'https://mp.weixin.qq.com/s/kBdFFcoFhOBWsPiR50s7ow' +--- +# 我从未见过如此全面的Transformer剖析 + +## Metadata + +- Title: 我从未见过如此全面的Transformer剖析 + +- Reference: https://mp.weixin.qq.com/s/kBdFFcoFhOBWsPiR50s7ow + +- Category: #source/article🗞 + +- Tags: + +## Highlights + +- Transformer架构的优点在于它完全摈弃了传统的循环结构,取而代之的是只通过注意力机制来计算模型输入与输出的隐含表示,而这种注意力的名字就是大名鼎鼎的自注意力机制(self-attention),也就是图1-2中的Multi-Head Attention模块 + + + +- 所谓自注意力机制就是通过某种运算来直接计算得到句子在编码过程中每个位置上的注意力权重;然后再以权重和的形式来计算得到整个句子的隐含向量表示。 + + + +- 1.2 技术手段 + + + +- 1.2.1 什么是self-Attention + + + +- 所谓的自注意力机制其实就是论文中所指代的“Scaled Dot-Product Attention“ + + + +- 自注意力机制的核心过程就是通过Q和K计算得到注意力权重;然后再作用于V得到整个权重和输出 + + + +- 对于输入Q、K和V来说,其输出向量的计算公式为:其中Q、K和V分别为3个矩阵,且其(第2个)维度分别为 (从后面的计算过程其实可以发现。而公式(1.1)中除以的过程就是图1-3中所指的Scale过程。之所以要进行缩放这一步是因为通过实验作者发现,对于较大的来说在完成后将会得到很大的值,而这将导致在经过sofrmax操作后产生非常小的梯度,不利于网络的训练。 + + + diff --git a/知识管理/投资理财/AI相关/算力服务器/国产AI算力.md b/知识管理/投资理财/AI相关/算力服务器/国产AI算力.md new file mode 100644 index 0000000..e50e92e --- /dev/null +++ b/知识管理/投资理财/AI相关/算力服务器/国产AI算力.md @@ -0,0 +1,25 @@ +1. 关注公司: + 1. 浪潮信息 + 2. 中科曙光 + 3. 工业富联 + 4. 神州数码 + + +2. 财务数据: + +| | | 中科曙光 | 工业富联 | 浪潮科技 | 神州数码 | +| :--: | -------- | ------ | ------ | ------ | ------ | +| 盈利能力 | | | | | | +| | 毛利率 | 26.26% | 8.06% | 10.04% | 3.99% | +| | 净利率 | 13.08% | 4.41% | 2.73% | 1.01% | +| | 总资产回报率 | 5.92% | 7.53% | 4.02% | 2.84% | +| | 净资产报酬率 | 10.30% | 15.63% | 9.89% | 14.65% | +| 运营能力 | | | | | | +| | 总资产周转率 | 0.453 | 1.666 | 1.476 | 2.811 | +| | 应收账款周转率 | 5.240 | 5.117 | 6.335 | 11.58 | +| | 应收账款周转天数 | 68.70 | 70.35 | 56.82 | 31.09 | +| | 存货周转率 | 5.24 | 5.688 | 3.471 | 39.03 | +| 偿债能力 | | | | | | +| | 流动比率 | 2.992 | 1.829 | 2.089 | 1.213 | +| | 速动比率 | 2.305 | 1.273 | 1.190 | 0.797 | +| | 资产负债率 | 38.38% | 51.13% | 62.00% | 79.37% | diff --git a/知识管理/投资理财/AI相关/算力服务器/工业富联 vs 中兴通讯.md b/知识管理/投资理财/AI相关/算力服务器/工业富联 vs 中兴通讯.md new file mode 100644 index 0000000..7af09f1 --- /dev/null +++ b/知识管理/投资理财/AI相关/算力服务器/工业富联 vs 中兴通讯.md @@ -0,0 +1,15 @@ + +## 1. 财务: + +23年财报主要信息对比: + +| | 工业富联 | 中兴通讯 | +| ----- | ------- | ------- | +| 收入 | 4763.4亿 | 1242.5亿 | +| 净利润 | 210.4亿 | 93.3亿 | +| 净利润率 | 4.42% | 7.51% | +| 扣非净利润 | 202.1亿 | 74.0亿 | +| 总资产 | 2877.1亿 | 2009.6亿 | +| 流动资产 | 2524.8亿 | 1585.0亿 | +| 营业成本 | 4379.6亿 | 720.5亿 | +| 毛利润率 | 8.06% | 41.53% | diff --git a/知识管理/投资理财/低空经济/低空感知.md b/知识管理/投资理财/低空经济/低空感知.md new file mode 100644 index 0000000..4959ac5 --- /dev/null +++ b/知识管理/投资理财/低空经济/低空感知.md @@ -0,0 +1,26 @@ +1. 考虑入手: + 1. 四川九洲 + +2. 关注股票: + 1. 纳睿雷达 + 2. 四创电子 + 3. 四川九洲 + +3. 财务数据对比 + + +| | | 纳睿雷达 | 四创电子 | 四川九洲 | +| ---- | -------- | ----- | ------ | ------ | +| 盈利能力 | 毛利率 | 78.8% | 16.49% | 21.63% | +| | 净利率 | 8.09% | -6.05% | 5.22% | +| | 总资产回报率 | 0.25% | -0.6% | 1.39% | +| | 净资产报酬率 | 0.27% | -1.81% | 2.28% | +| 运营能力 | | | | | +| | 总资产周转率 | 0.031 | 0.099 | 0.266 | +| | 应收账款周转率 | 0.279 | 0.317 | 0.738 | +| | 应收账款周转天数 | 645 | 567.3 | 244.0 | +| | 存货周转率 | 0.077 | 0.377 | 2.061 | +| 偿债能力 | | | | | +| | 流动比率 | 10.13 | 1.281 | 1.658 | +| | 速动比率 | 9.3 | 0.853 | 1.429 | +| | 资产负债率 | 9.27% | 66.15% | 50.67% | diff --git a/知识管理/投资理财/低空经济/动力.md b/知识管理/投资理财/低空经济/动力.md new file mode 100644 index 0000000..7fc53cc --- /dev/null +++ b/知识管理/投资理财/低空经济/动力.md @@ -0,0 +1,26 @@ +1. 考虑入手: + 1. 宗申动力 + 2. 卧龙电驱 +2. 关注股票: + 2. 宗申动力 + 3. 卧龙电驱 + 4. 应流股份,应流股份是做航空发动机、燃气轮机、核能等相关领域的新材料,和另外两个不是同一领域; + +3. 财务数据对比 + +| | | 宗申动力 | 卧龙电驱 | 应流股份 | +| ---- | -------- | ------ | ------ | ------ | +| 盈利能力 | 毛利率 | 14.39% | 25.70% | 34.37% | +| | 净利率 | 6.31% | 5.13% | 11.11% | +| | 总资产回报率 | 2.81% | 1.63% | 1.29% | +| | 净资产报酬率 | 5.73% | 4.09% | 3.37% | +| 运营能力 | | | | | +| | 总资产周转率 | 0.452 | 0.318 | 0.116 | +| | 应收账款周转率 | 2.644 | 1.552 | 1.173 | +| | 应收账款周转天数 | 68.07 | 116.0 | 153.5 | +| | 存货周转率 | 4.544 | 1.672 | 0.442 | +| 偿债能力 | | | | | +| | 流动比率 | 2.029 | 1.303 | 1.340 | +| | 速动比率 | 1.704 | 0.971 | 0.702 | +| | 资产负债率 | 53.12% | 56.51% | 55.91% | +| | | | | | diff --git a/知识管理/投资理财/低空经济/飞机制造.md b/知识管理/投资理财/低空经济/飞机制造.md new file mode 100644 index 0000000..c2947fa --- /dev/null +++ b/知识管理/投资理财/低空经济/飞机制造.md @@ -0,0 +1,25 @@ + +1. 考虑入手: + 1. 万丰奥威 +2. 关注股票: + 1. 万丰奥威 + 2. 中直股份 + 3. 亿航智能(美股) + +3. 财务数据(2024年半年报): + +| | | 万丰奥威 | 中直股份 | 亿航智能 | +| ---- | -------- | ------ | ------ | ------- | +| 盈利能力 | 毛利率 | 18.49% | 13.10% | 62.20% | +| | 净利率 | 7.08% | 3.58% | -82.46% | +| | 总资产回报率 | 2.96% | 0.64% | -- | +| | 净资产报酬率 | 5.79% | 2.45% | -- | +| 运营能力 | | | | | +| | 总资产周转率 | 0.418 | 0.177 | 0.29 | +| | 应收账款周转率 | 2.282 | 1.190 | 3.91 | +| | 应收账款周转天数 | 78.89 | 151.3 | 46.09 | +| | 存货周转率 | 86.83 | 581.3 | 189.97 | +| 偿债能力 | | | | | +| | 流动比率 | 1.488 | 1.32 | 2.12 | +| | 速动比率 | 1.018 | 0.628 | 1.99 | +| | 资产负债率 | 46.72% | 71.8% | 51.37% | diff --git a/知识管理/投资理财/关注领域/低空经济.md b/知识管理/投资理财/关注领域/低空经济.md new file mode 100644 index 0000000..ef8e7e2 --- /dev/null +++ b/知识管理/投资理财/关注领域/低空经济.md @@ -0,0 +1,9 @@ + +1. 基础设施空管系统:深城交、中信海直 +2. 航空发动机:宗申动力、卧龙电驱、应流股份 +3. 飞机制造:万丰奥威、中直股份、亿航智能 +4. eVTOL:亿航智能(美股)、 +5. 超新材料:光启技术、龙华科技 +6. 低空感知:纳睿雷达、四创电子、四川九洲 +7. 低空空域管理:中科星图、莱斯信息 +8. 其他:海特高新 \ No newline at end of file diff --git a/知识管理/投资理财/关注领域/储能概念.md b/知识管理/投资理财/关注领域/储能概念.md new file mode 100644 index 0000000..da31569 --- /dev/null +++ b/知识管理/投资理财/关注领域/储能概念.md @@ -0,0 +1,25 @@ +- 电化学储能: + +光大证券建议:成本占用电池占比60%,逆变器(PCS)占比20%,因此:重点关注储能逆变器和集成龙头阳光电源,户用储能逆变器龙头锦浪科技、固德威、德业股份、禾望电气,工商业储能逆变器龙头盛弘股份,全场景储能逆变器龙头科华数据。此外建议关注储能温控、储能消防、先进压缩空气储能、光热储能领域。 + +储能逆变器和集成龙头:阳光电源 + +户用储能逆变器龙头:锦浪科技、固德威、德业股份、禾望电气, + +工商业储能逆变器龙头:盛弘股份 + +全场景储能逆变器龙头:科华数据 + +大涨概念股: + +储能概念股大涨。德业股份拉升封板,禾迈股份、昱能科技、振邦智能、祥鑫科技、科华数据、派能科技等冲高 + +重点关注龙头: + +储能逆变器PCS:固德威、锦浪科技、盛弘股份、德业股份、阳光电源、昱能科技、古瑞瓦特、enphase + +储能电池:派能科技、比亚迪、鹏辉能源 + +温控系统:英维克、同飞股份 + +• 我们看好钠离子电池行业未来发展,推荐钠电池及材料布局前瞻的企业: • 1)电池企业:宁德时代; • 2)材料企业:当升科技、容百科技、厦钨新能、璞泰来、天赐材料。 \ No newline at end of file diff --git a/知识管理/投资理财/关注领域/具身智能.md b/知识管理/投资理财/关注领域/具身智能.md new file mode 100644 index 0000000..1ac0e78 --- /dev/null +++ b/知识管理/投资理财/关注领域/具身智能.md @@ -0,0 +1,12 @@ +## 1. 关注股票 + +1. 力传感:宇立仪器、坤维科技、鑫精诚、柯力传感、昊志机电、安培龙; +2. 执行器:三花智控、拓普集团; +3. 灵巧手:长盈精密、鸣志电器(空心电机)、禾川科技(无框电机)、步科股份(无框电机); +4. 空心杯电机:鸣志电器、鼎智科技、拓邦股份、伟创电气; +5. 谐波减速器:绿的谐波; +6. 触觉传感器:汉威科技; + +## 2. 领域 + +壁垒:灵巧手>关节>行星滚柱丝杠>六维力矩传感器>谐波减速器>空心杯电机>无框电机。灵巧手、关节、丝杠等赛道是人形机器人产业链的核心优质赛道。 \ No newline at end of file diff --git a/知识管理/投资理财/关注领域/国产AI算力.md b/知识管理/投资理财/关注领域/国产AI算力.md new file mode 100644 index 0000000..e50e92e --- /dev/null +++ b/知识管理/投资理财/关注领域/国产AI算力.md @@ -0,0 +1,25 @@ +1. 关注公司: + 1. 浪潮信息 + 2. 中科曙光 + 3. 工业富联 + 4. 神州数码 + + +2. 财务数据: + +| | | 中科曙光 | 工业富联 | 浪潮科技 | 神州数码 | +| :--: | -------- | ------ | ------ | ------ | ------ | +| 盈利能力 | | | | | | +| | 毛利率 | 26.26% | 8.06% | 10.04% | 3.99% | +| | 净利率 | 13.08% | 4.41% | 2.73% | 1.01% | +| | 总资产回报率 | 5.92% | 7.53% | 4.02% | 2.84% | +| | 净资产报酬率 | 10.30% | 15.63% | 9.89% | 14.65% | +| 运营能力 | | | | | | +| | 总资产周转率 | 0.453 | 1.666 | 1.476 | 2.811 | +| | 应收账款周转率 | 5.240 | 5.117 | 6.335 | 11.58 | +| | 应收账款周转天数 | 68.70 | 70.35 | 56.82 | 31.09 | +| | 存货周转率 | 5.24 | 5.688 | 3.471 | 39.03 | +| 偿债能力 | | | | | | +| | 流动比率 | 2.992 | 1.829 | 2.089 | 1.213 | +| | 速动比率 | 2.305 | 1.273 | 1.190 | 0.797 | +| | 资产负债率 | 38.38% | 51.13% | 62.00% | 79.37% | diff --git a/知识管理/投资理财/关注领域/车路云一体化.md b/知识管理/投资理财/关注领域/车路云一体化.md new file mode 100644 index 0000000..8f10d26 --- /dev/null +++ b/知识管理/投资理财/关注领域/车路云一体化.md @@ -0,0 +1,26 @@ + +1. 关于公司: + 1. 万集科技 + 2. 金溢科技 + 3. 千方科技 +2. 财务数据对比 + 下述数据为2023年年报数据 + +| | | 万集科技 | 金溢科技 | 千方科技 | +| :--: | -------- | ------- | ------ | ------ | +| 盈利能力 | | | | | +| | 毛利率 | 33.64% | 35.11% | 34.47% | +| | 净利率 | -42.24% | 9.62% | 7.33% | +| | 总资产回报率 | -11.49% | 1.86% | 2.925 | +| | 净资产报酬率 | -16.72% | 2.36% | 4.41% | +| 运营能力 | | | | | +| | 总资产周转率 | 0.272 | 0.194 | 0.399 | +| | 应收账款周转率 | 0.852 | 1.489 | 2.046 | +| | 应收账款周转天数 | 422.5 | 241.8 | 175.9 | +| | 存货周转率 | 1.476 | 2.385 | 2.116 | +| 偿债能力 | | | | | +| | 流动比率 | 2.618% | 4.230% | 1.818% | +| | 速动比率 | 2.129% | 3.980% | 1.460% | +| | 资产负债率 | 28.98% | 21.42% | 33.86% | + +3. \ No newline at end of file diff --git a/知识管理/投资理财/具身智能/六维力传感器.md b/知识管理/投资理财/具身智能/六维力传感器.md new file mode 100644 index 0000000..63c9f9d --- /dev/null +++ b/知识管理/投资理财/具身智能/六维力传感器.md @@ -0,0 +1,26 @@ + +1. 关注股票: + + 1. 柯力传感; + 2. 昊志机电; + 3. 安培龙; + +2. 财务指标对比: + + +| | | 柯力传感 | 昊志机电 | 安培龙 | +| ---- | -------- | ------ | ------ | ------ | +| 盈利能力 | | | | | +| | 毛利率 | 43.43% | 37.94% | 30.83% | +| | 净利率 | 23.55 | 8.97% | 8.55% | +| | 总资产回报率 | 3.25% | 2.19% | 1.79% | +| | 净资产回报率 | 4.52% | 4.88% | 3.02% | +| 运营能力 | | | | | +| | 总资产周转率 | 0.138 | 0.244 | 0.210 | +| | 应收账款周转率 | 1.588 | 1.203 | 1.309 | +| | 应收帐款周转天数 | 113.4 | 149.7 | 137.5 | +| | 存货周转率 | 0.609 | 0.762 | 1.357 | +| 偿债能力 | | | | | +| | 流动比率 | 2.074 | 1.399 | 1.873 | +| | 速动比率 | 1.643 | 0.833 | 1.416 | +| | 资产负债率 | 30.52% | 56.01% | 36.58 | diff --git a/知识管理/投资理财/具身智能/触觉传感器.md b/知识管理/投资理财/具身智能/触觉传感器.md new file mode 100644 index 0000000..3c176b6 --- /dev/null +++ b/知识管理/投资理财/具身智能/触觉传感器.md @@ -0,0 +1,26 @@ +1. 准备买入 + 1. 奥迪威(北交所) + 2. 汉威科技 +2. 关注股票 + 1. 汉威科技 + 2. 申昊科技 + 3. 奥迪威 +3. 财务指标 + +| | | 汉威科技 | 申昊科技 | 奥迪威 | +| ---- | -------- | ------ | -------- | ------ | +| 盈利能力 | 毛利率 | 27.75% | 24.65% | 35.16% | +| | 净利率 | 3.85% | -189.10% | 15.11% | +| | 总资产回报率 | 0.7% | -3.53% | 4.22% | +| | 静资产回报率 | 1.81% | -6.12% | 4.86% | +| 运营能力 | 总资产周转率 | 0.18 | 0.019 | 0.256 | +| | 应收账款周转率 | 0.803 | 0.069 | 1.803 | +| | 应收帐款周转天数 | 224.1 | 2627 | 99.82 | +| | 存货周转率 | 1.771 | 0.188 | 2.283 | +| 偿债能力 | | | | | +| | 流动比率 | 2.025 | 3.066 | 6.475 | +| | 速动比率 | 1.744 | 2.681 | 5.851 | +| | 资产负债率 | 47.82% | 45.81% | 14.68% | + + + \ No newline at end of file diff --git a/知识管理/投资理财/基础知识/财报分析/需要关注的指标.md b/知识管理/投资理财/基础知识/财报分析/需要关注的指标.md new file mode 100644 index 0000000..fd738bd --- /dev/null +++ b/知识管理/投资理财/基础知识/财报分析/需要关注的指标.md @@ -0,0 +1,17 @@ + +1. 盈利能力 + 1. 毛利率:毛利润/营业收入 + 2. 净利率:净利润/营业收入 + 3. 总资产回报率:息税前收益(净利润+所得税+利息费用)/((期初总资产+期末总资产)/2) + 4. 净资产报酬率:净利润/((期初股东权益+期末股东权益)/2) +2. 运营能力 + 1. 总资产周转率:营业收入/平均总资产额((期初+期末)/2) + 2. 应收账款周转率:营业收入/平均应收账款((期初+期末)/2) + 3. 应收账款周转天数:365/应收账款周转率 + 4. 流动资产周转率:营业收入/流动资产平均余额 + 5. 固定资产周转率:营业收入/固定资产平均净值 + 6. 存货周转率:营业成本/平均存货余额 +3. 偿债能力 + 1. 流动比率:企业流动资产与流动负债的比例(短期偿债能力) + 2. 速动比率:速动资产(流动资产-存货)/流动负债(短期偿债能力) + 3. 利息收入倍数:息税前收益(净利润+所得税+利息费用)/利息费用(财务费用) \ No newline at end of file diff --git a/知识管理/数据挖掘/数据集/驾驶行为相关数据库.md b/知识管理/数据挖掘/数据集/驾驶行为相关数据库.md new file mode 100644 index 0000000..5193638 --- /dev/null +++ b/知识管理/数据挖掘/数据集/驾驶行为相关数据库.md @@ -0,0 +1,4 @@ +1. HCILAB:https://www.hcilab.org/research/hcilab-driving-dataset/; +2. PhysioNet:https://physionet.org/content/drivedb/1.0.0/; +3. UAH-DriveSet: [http://www.robesafe.uah.es/personal/eduardo.romera/uah-driveset/;](http://www.robesafe.uah.es/personal/eduardo.romera/uah-driveset/;) +4. NGSIM:[https://data.transportation.gov/Automobiles/Next-Generation-Simulation-NGSIM-Vehicle-Trajector/8ect-6jqj;](https://data.transportation.gov/Automobiles/Next-Generation-Simulation-NGSIM-Vehicle-Trajector/8ect-6jqj) \ No newline at end of file diff --git a/知识管理/数据挖掘/理论知识/相关性分析/网页剪辑/Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通.md b/知识管理/数据挖掘/理论知识/相关性分析/网页剪辑/Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通.md new file mode 100644 index 0000000..a19f7e6 --- /dev/null +++ b/知识管理/数据挖掘/理论知识/相关性分析/网页剪辑/Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通.md @@ -0,0 +1,30 @@ +--- +doc_type: hypothesis-highlights +url: 'https://mengte.online/archives/1879' +--- +# Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通 + +## Metadata + +- Title: Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通 + +- Reference: https://mengte.online/archives/1879 + +- Category: #source/article🗞 + +- Tags: + +## Highlights + +- 先将变量X、Y分别从小到大排序编秩,用秩次RX和RY表示。排序时,出现数据相等从而造成秩次相同的现象称为相持(tie),此时,取其平均秩次为每个数据的秩次 + + + +- Spearman相关性分析,需要满足2个条件: 条件1:变量包含等级变量、或变量不服从正态分布或分布类型未知。 条件2:两变量之间存在单调关系。 + + + +- Spearman相关,又称秩相关、等级相关,是对两变量的秩次大小作线性相关分析,对原始变量的分布不作要求,属于非参数统计方法,适用范围较广。对于服从Pearson相关的数据亦可计算Spearman相关系数,但统计效能更低。 Spearman相关系数(rs)介于-1与1之间,rs >0为正相关,rs <0为负相关。rs的绝对值(|rs|)越大,变量间的相关性越强。 参考Pearson相关系数对rs进行等级划分:当0.9 [!万莹:推荐***,价格低点、房型尚可、单价可接受、初中学区不错] +> 5. ***万科海上传奇2期(2015)***:(链家挂牌均价9.999万,成交均价8.79万,最新成交高层3房928万-8.5万/平;22年高点10.2万,23年12月低楼层9.6万,现在挺合适的!) + 1. 965万,108.88平,8.86万元/平,南北不通透,有连廊 + 2. 御桥板块,外中环间,紧贴中环,御桥地铁站门口,周围有大型商业,有公园;东部(4S店、红星美凯龙) + 3. 学区:小学:上海市浦东新区御桥小学(御山校区),中学:上海市建平实验地杰中学(比较好) +6. 仁和都市花园(2016): + 1. 两房,780万,93.16平,8.3万元/平,南北通透 + 2. 御桥板块,在外中环间,离中环稍远,离御桥地铁站稍远,周围有大型商业,有公园; + 3. 学区:小学:上海市浦东新区御桥小学(高青校区)(学校还没建,统筹),中学:上海市浦东新区建平御山中学 +7. 宝华海尚郡领(2014): + 1. 两房,968万,100.95平,9.58万元/平,南北通透 + 2. 北蔡板块,在内中环间,离下南路地铁站不远(800米),周围有商业,有公园; + 3. 学区:小学:上海市浦东新区北蔡镇中心小学 ,中学:上海市新云台中学 +8. 万科翡翠公园(2017): + 1. 两房,850万,86.24平,9.85万元/平,南北不通透(张江最新小区) + 2. 张江,内中环间,在学林路地铁站边,公司较多,没有什么商业 + 3. 学区:小学:万科实验小学,中学:建平实验张江中学 + 凯德嘉博名邸(2012) + 两房两卫,920万,104平,8.77万元/平,南北通透 + 世博板块,紧邻大华,7号线杨高南路旁,山姆1.2km、巴黎春天2km + 学区:上海市浦东新区尚博实验小学(昌里校区);上海市上南中学北校 + +> [!万莹:户型一般、单价价格高、无学区] +> 凯德莲公馆(2015年) + 两房,980万,92平,10.6万元/平,双南户型 + 南码头板块东侧,在凯德嘉博名邸北边,交通与凯德嘉博名邸相同,所以更远一些7号线杨高南路300m,旁有河道,有南码头休闲广场 + 学区:上海市浦东新区浦三路小学,上海市上南中学北校 + + + \ No newline at end of file diff --git a/知识管理/日常生活/杂项/HR面准备.md b/知识管理/日常生活/杂项/HR面准备.md new file mode 100644 index 0000000..e2a7591 --- /dev/null +++ b/知识管理/日常生活/杂项/HR面准备.md @@ -0,0 +1,29 @@ + +1. 自我介绍 + +2. 未来转互联网: + 1. 第一个方面,最主要的,是我觉得互联网的机会对我来说更好,因为数据分析、数据算法这个岗位最早就是从互联网兴起的嘛,包括我在工作中也接触过从互联网行业来到汽车行业的同事,我认为在数据分析、数据算法这个方向还是互联网更加成熟,能让我接触到更多的项目,得到更好的锻炼,对我后续的职业发展更加有利; + 2. 第二个方面,是本身汽车行业现在确实是十分的动荡,数据分析、数据算法这个方向做的比较好的基本都是新势力的车企嘛,但是明年和后年,我觉得就是新势力的决赛圈了,从现在的情况看除了极少数的头部玩家,其他的新势力都要死,所以就是有点太不稳定了,我本身不是一个追求特别稳定的一个人,但是汽车行业尤其是新势力现在是太过动荡,这个情况对我,不论是未来的职业发展还是生活都不利; +3. 以前的哪些经验可以用在现在的工作上: + 1. 对数据分析和数据算法的基本能力: +4. 对岗位的理解: + 1. 第一个:风控,利用数据分析 +5. 为什么离职: + 1. 集度:因为失业了,集度闪崩,基本已经把所有员工都裁掉了; + 2. 一汽:因为是已经在上海定居了嘛,所以当时去一汽的时候就是想转一个业务方向,所以当时就是规划了去一汽做3-5年的时间然后再回到上海,去年正好也有这样的机会,所以就回来了; + 3. 上汽:主要是因为当时的工作内容,上汽的职位更多的偏项目管理多一点,我自己是更想做技术,就是实际的技术研发多一点,另外,我个人对数据啊、算法、智能这些开发都非常感兴趣,当时正好一汽这边有这个机会就跳槽到了一汽这边; +6. 未来的职业规划:我是想走技术专精这个方向的,未来我想成为一名技术专家,短期内的话,我希望通过更多的项目实践,让我的能力可以得到更好的提升; +7. 之前公司表现: + 1. 集度:我个人觉得表现是不错的,因为我去年是拿了5分,就是满分的绩效,入职之后,我很快的就协助业务方的同事建立了完整的评价体系,支持业务方迭代策略、硬件选型及售后问题排查,得到了两边领导和同事的高度评价; + 2. 一汽:在一汽的话我的表现也是不错的,离职前最后一年是拿了A的绩效,也是最好的绩效,在职期间,我负责驾驶行为产品的定义和算法开发,我基于数据情况重新设计了驾驶行为评价指标,开发了多个数据算法提高了驾驶行为识别的准确性,同时也协调各方推进产品具体的开发工作,没有出现开发延误错过节点等等问题; + +5. 加班和工作强度: + 1. 对于我个人来说,只要是工作很忙,工作量很大导致的,这种加班的话我是可以接受的; + 2. 从另外的角度来说,对于我的职业规划来讲,我是想走技术口的,走技术专家这个方向的,我希望在现在还算年轻,身体还允许的时候多做项目,尤其是那种比较复杂的项目,尽快的锤炼我的能力,让我在日后能后更好更高的竞争力; +6. 工作以外的爱好 + 1. 折腾一些电子类的产品吧,尤其是智能家居类的; + 2. 看看书,军事,历史,最近在看的叫 五代十国全史,唐末到宋初这段时间的历史 + + +7. 新机会在意的点: + 技术、平台 \ No newline at end of file diff --git a/知识管理/日常生活/杂项/个人.md b/知识管理/日常生活/杂项/个人.md new file mode 100644 index 0000000..b503ed9 --- /dev/null +++ b/知识管理/日常生活/杂项/个人.md @@ -0,0 +1,27 @@ +## 数据分析 + +~~1. 行驶环境检测:SVM、LVQ、KNN~~ +2. 不良驾驶行为识别:规则、RNN、HMM +~~3. 安全驾驶:Aprior算法~~ +~~4. 节能驾驶:因子分析~~ +5. 驻留点检测:DBSCAN聚类 +6. 常用路线检测:DTW算法 + + +## 产品经理 + +- [ ] 技能:Axure、xmind +- [ ] 个人优势 + - [ ] 6年项目管理检验,其中3年数据产品经理经验 + - [ ] 了解汽车、智能座舱产品,技术极客,了解各类科技产品 + - [ ] 学习能力 +- [ ] 驾驶行为产品经理 + - [ ] 调研、对标 + - [ ] 产品功能定义 + - [ ] 技术架构设计(整体架构、数据库模型、接口) + - [ ] 原型图设计、PRD文档编写、组织内部评审 + - [ ] 制定产品开发计划、跨部门沟通协作 +- [ ] 人体健康管理产品经理 + - [ ] 负责0~1产品调研、竞品分析、产品架构及功能设计; + - [ ] 技术方案设计(传感器、数据中台设计),供应商交流; + - [ ] 技术预研立项; \ No newline at end of file diff --git a/知识管理/日常生活/杂项/入党时间.md b/知识管理/日常生活/杂项/入党时间.md new file mode 100644 index 0000000..e61a014 --- /dev/null +++ b/知识管理/日常生活/杂项/入党时间.md @@ -0,0 +1 @@ + 2016年10月31日 \ No newline at end of file diff --git a/知识管理/日常生活/杂项/婚礼记录.md b/知识管理/日常生活/杂项/婚礼记录.md new file mode 100644 index 0000000..43db39b --- /dev/null +++ b/知识管理/日常生活/杂项/婚礼记录.md @@ -0,0 +1,33 @@ +## 礼物 + +- 林娜师姐,一堆碗,一个290元; + +- 蒋珊珊,配秀和的扇子; + +## 随礼 + +- 卜卓:1000 + +- 赵杨:1000 + +- 栗泽晨:1000 + +- 刘浩师兄:800 + +- 刘文超:500 + 200 + +- 骞剑策:1000 + +- 许晨:1000 + +- 杨天:500 + +- 袁鲁峰:200 + +- 丽丽姐:1000 + +- 刘伟涛:500 + +- 胡冰妍:1000 + +- 顾兴剑师兄:200 \ No newline at end of file diff --git a/知识管理/日常生活/杂项/我喜欢的那些句子.md b/知识管理/日常生活/杂项/我喜欢的那些句子.md new file mode 100644 index 0000000..379a0cd --- /dev/null +++ b/知识管理/日常生活/杂项/我喜欢的那些句子.md @@ -0,0 +1,47 @@ +1. 所有的英雄,都是凡人,千回百转,千锤百炼,矢志不改,如此而已——《明朝那些事儿》 + +2. 世间万事,风云变幻,苍黄翻覆。纵使波谲云诡,但制心一处,便无事不办。天定胜人,人定兮胜天——《画江湖之不良人3》袁天罡 + +3. 所谓的奇迹是真的发生后才具有价值——摘自鼠绘漫画网 + +4. 工程师让技术更加成熟,同时也让它变得简单——《数字战争:苹果、谷歌与微软的商业较量》 + +5. 不要总是着眼于失去的东西,失去的东西是不会回来的,问问你自己还剩下什么?——《海贼王》“海侠”甚平 + +6. 灾难总是接踵而至,这正是世间的常理。你以为只要解释一下,就有谁会来救你吗?要是死了,就只能说明我不过是如此程度的男人。——《海贼王》罗罗诺亚·索隆 + +7. 人的梦想,是不会完结的啊!——《海贼王》“黑胡子”帝奇 + +8. 人生最大的落差是你配不上自己的野心,又辜负了你所承受的苦难——摘自网络 + +9. 人民不应该害怕他们的政府,政府应该害怕它的人民——《V字仇杀队》V + +10. 正义必胜?那是理所当然的啊,因为只有胜利者才是正义的啊——《海贼王》多弗朗明哥 + +11. 记住,千万不要有和别人斗的心,不要和别人比,你要赢的是你自己——《头文字D》藤原文太 + +12. 一被人说成是弱者就气得浑身发抖之人一定是个弱者——摘自网络 + +13. 看清自己,看清世界,变强吧!——《海贼王》鹰眼 + +14. 丧家之犬是没有资格谈正义的——《海贼王》沙·克罗克达尔 + +15. 只有那些疯狂到认为自己可以改变世界的人才能改变世界——乔布斯 + +16. What does a man do, Walter? A man provides for his family. And he does it even when he's not appreciated, or respected, or even loved. He simply bears up and he does it. Because he's a man ——《绝命毒师》Gus Fring + +17. 成年人的世界哪有什么对错。——《妖怪名单》燕朝雪 + +18. 只有品尝过成功,失败和仓皇逃窜的滋味之后,男人才会真正长大,哭也没关系,要跨过去! ——《海贼王》“红发”香克斯 + +19. 人会长大三次。第一次是在发现自己不是世界中心的时候。第二次是在发现即使再怎么努力,终究还是有些事令人无能为力的时候。第三次是在,明知道有些事可能会无能为力,但还是会尽力争取的时候。——摘自网络 + +20. 能够改变未来的权利,对每个人来说都是平等的——《海贼王》贝吉 + +21. 改变世界的一定是拥有理想的现实主义者和认清了现实的理想主义者——摘自网络 + +22. 世界上只有一种真正的英雄主义,就是认清了生活的真相后还依然热爱它——罗曼·罗兰 + +23.  听好了,自己不去努力,反而去数落对方的缺点,妄图拉低对方身份,让对方和自己站在同样的高度,这就是嫉妒。本来只要采取行动,赶上并超越对方就行,但是人啊...却往往做不到这一点,因为嫉妒是毫不费力的啊!不过你要牢记住这点,现实会给你答案,将责任推卸给时代、推卸给世界,你的处境也不会有任何改变,现实就是现实,你要理解现状,并好好分析,现实中一定蕴含了人走到今天这一步的原因,如果你能发现其中真理,之后只要再采取行动即可,连现实都无法判断的人,在我看来就是笨蛋——《红鳉鱼》 + +24. \ No newline at end of file diff --git a/知识管理/日常生活/杂项/数据产品经理.md b/知识管理/日常生活/杂项/数据产品经理.md new file mode 100644 index 0000000..fb3f110 --- /dev/null +++ b/知识管理/日常生活/杂项/数据产品经理.md @@ -0,0 +1,37 @@ +各位老师好,我叫李振洋,2017年硕士毕业于吉林大学车辆工程专业,目前就职于一汽南京科技开发有限公司,目前我主要负责驾驶行为分析相关的产品开发,驾驶行为分析这个产品呢,主要功能是通过分析驾驶员的驾驶行为与行车安全和能耗之间的关系,引导驾驶员改善驾驶习惯。在这个产品中呢,我同时承担产品经理和数据算法开发两项工作。在产品经理这方面呢,负责PRD文档编写、原型图设计等,除此之外呢,我还负责对产品的功能体系和技术架构进行比较大的调整,功能项进行了精简和调整,;同时,我们对驾驶行为和行车安全及能耗做了相关性和关联分析,并根据分析结果,重新设计了驾驶行为的评价体系;在数据算法这方面呢,我们基于 SVM、聚类、DTW、RNN网络等开发驾驶工况和行驶环境识别、不良驾驶行为识别、驾驶风格识别、用路线识别等算法。 +除了驾驶行为分析这个产品之外呢,我还负责和参与了两个产品的开发,一个是主动人体健康管理,这个项目里,我主要负责人体健康管理产品0~1产品调研、竞品分析、产品架构,并且组织供应商技术交流,选定传感器、确定数据中台的设计方案等;另一个是伏羲大数据平台中驾驶行为相关模块的开发,伏羲大数据平台是一汽自研的车联大数据应用平台, 支撑数据驱动研发概念落地,负责驾驶行为分析模块数据指标设计、数据拉取、数据清理、数据计算及入库等工作,设计安全、 能耗、 辅助驾驶和舒适 4 个子模块 20 余项指标; +就我个人,我是一个开朗、外向的人,可以很快的融入不同的团队。在工作上,我是一个认真负责,能吃苦耐劳的人。同时呢,我也是一个渴望学习新知识并会学习的人,非常愿意面对全新的挑战。 + +数据清洗都做了哪些工作? + +mqtt协议和http协议; + +比较困难的工作点,如何解决的; + +有创新性的工作; + +为什么想来做产品经理; + +1. 建立分析体系 + 1. 流程:明确分析目的和思路——数据收集——数据处理——数据分析——数据展现——报告撰写 + 2. 例子:能耗相关性分析:要分析哪些驾驶行为与能耗相关——根据车辆动力学和电驱系统特性粗选指标——收集数据——相关性分析、因子分析——撰写分析报告 + 3. 常用方法: + 1. 趋势分析; + 2. 多维分解; + 3. 用户分群; + 4. 漏斗分析; + 5. 留存分析; + 6. AB 测试; +2. 指标字典 + 1. 确定分析指标——明确指标的维度和口径——指标评审——运营指标字典 + 2. 例子:伏羲大数据平台:分析APA系统的使用情况—— +3. 数据分析平台建设 + 1. 数据采集、数据整合、数据加工、数据可视化 +4. 大数据处理流程: + 1. 数据生产 + 2. 数据采集 + 3. 数据预处理 + 4. 数据储存 + 5. 数据挖掘、统计与分析 + 6. 数据ETL与存储关系系数据库 + 7. 数据可视化 \ No newline at end of file diff --git a/知识管理/日常生活/杂项/整理思路.md b/知识管理/日常生活/杂项/整理思路.md new file mode 100644 index 0000000..079f757 --- /dev/null +++ b/知识管理/日常生活/杂项/整理思路.md @@ -0,0 +1,91 @@ +1. 自我介绍 + 老师好,我叫李振洋,17年毕业于吉林大学车辆工程专业,现在上海集度汽车有限公司任数据分析师一职,在这期间我主要负责整车工程、座舱触点、生产管理与质量三个部门的数据分析任务,包括从需求对接、需求分析、数据获取、预处理、分析到撰写分析报告或者搭建看板;对于整车工程,我与业务方同事合作,设计建立北极星评价指标,并围绕北极星指标建立完整的评价体系,对整车能耗、续航里程估计准确性等用户感知较强的问题进行持续监控,对异常波动进行归因分析,为业务部门提供精准的优化建议,支持业务迭代升级。对于座舱触点,我们对智能化功能的渗透率进行分析,并对智能化功能的用户流失原因进行下钻分析,如退出空调自动挡、雨刮自动挡、关闭电动开门等;对于生管与质量部门,我们主要通过数据分析支持其解决用户抱怨问题,比如空调震动等;对于一些偶发难以复现的故障进行长期监控,提供故障发生时第一现场的车辆状态与用户操作数据;此外,会对车辆整个生产、交付环节中的用时、成本进行分析,提出卡点问题,促进业务的优化;此外,我们还会进行专题数据分析,通过大数据,探索用户驾驶风格、用车习惯等信息,并指导车辆功能设计和零部件选型,如电池加热策略更新、NVH优化方向、DCDC选型、VAVE等;最后,我们基于python等工具开发了一系列的辅助工具,实现重点业务指标、问题的自动推送,业务报告的自动生成,提升业务团队的效率;这是我在集度这边的一些主要工作内容。 +1. 做过的工作, + 1. 整车工程 + 1. 能耗: + 1. 能耗评价体系:电池、电机、热管理、行驶工况评价,与CLTC之间的差距; + 1. 北极星:整车能耗(百公里能耗水平) + 2. 一级指标: + 1. 电机能耗 + 2. 热管理能耗 + 3. DCDC高压侧能耗 + 4. 电池SOC与能耗匹配情况 + 5. 用户行为 + 3. 二级指标 + 1. 电机 + 1. 电机综合效率 + 2. 电机制动能量回收效率 + 2. DCDC高压侧能耗: + 1. DCDC高低压侧转换效率 + 2. DCDC低压侧用电器 + 1. 热管理低压侧功率:电池水泵、电机水泵、鼓风机、风扇 + 2. 其他低压侧功能使用情况:座椅加热、哨兵、ACU + 3. 热管理: + 1. 座舱热管理功率 + 2. 电池热管理功率 + 4. 用户行为: + 1. 行驶工况 + 2. 驾驶风格 + 3. 空调使用与设置 + 4. 制动能量回收设置 + + 2. 续航里程估计准确性影响因素:行驶里程、环境温度、驾驶激烈程度、电池健康度 + 3. 驾驶风格评价: + 1. 与能耗的关系:SVM分类; + 2. 聚类分析 + 4. 用户工况提取: + 1. 车辆的行驶工况: + 1. 不同路段的行驶时间占比、不同的特征(车速、加速度); + 2. 不同温度环境下用户的加速需求,针对电池低温下功率受限,调整加热策略; + 2. 用户用车场景: + 1. 静态:露营、小憩、游戏模式的使用; + 2. 动态:智能驾驶(开启的时间、持续里程) + 2. 电池: + 1. 算法有效性评估: + 1. 动态矫正评估 + 2. 异常报警监控 + 3. NVH: + 1. 用户常用工况提取; + 2. 空调系统异常震动原因分析; + 4. 人机:屏幕便利性 + 5. 商属:乘坐舒适性问卷分析; + 2. 触点: + 1. 渗透率 + 2. 智能功能流失原因: + 1. 雨刮:刮速、行驶工况 + 2. 自动空调:吹风模式、内外循环 + 3. 电动开门:开门速度、开门角度小 + 3. 生管、质量 + 1. 偶发问题监控:胎压系统报警、异常破冰激活 + 2. +2. 能力证明: + 1. 项目管理: + 1. 周例会:确定上周的工作进展、讨论新出现的问题、讨论卡点并确定下一步的行动计划; + 2. 预警机制; + 3. 排期:数据获取与预处理、分析与描述、报告或看板; + 4. 优先级:公司的重点(用户的抱怨、公司下一阶段重点任务),接下来的行动急迫性,对业务方的贡献度(投入产出比,询问业务方拿到数据后能做哪些工作); + 2. 专业成就: + 1. 集度: + 1. 搭建了完整的整车能耗评价和分析体系,这个分析体系一方面探查了整车能耗较高的组件、工况,为后续产品优化提供了明确的方向,另一方面在应对客户抱怨等方向上极大的提升了业务部门的工作效率,得到业务部门领导和同事的广泛好评; + 2. 难点:时间紧、任务重,几乎从零开始; + 3. 解决方法:与业务方合作,根据需求的紧迫程度和前置条件的满足度确定开发计划,并行推进数据采集、校验、数据分析、看板搭建等工作,并且两天与各个相关方碰头一次,确定业务进度、卡点及下一步行动方案; + 4. 结果:两周的时间从0到1搭建起来整车能耗评价体系,完成看板搭建,尤其对能耗问题较严重的热管理系统进行了深入的拆解,帮助业务部门明确了下一步的优化方向,并且协助业务部门成功应对了车辆上市初期较多的能耗抱怨问题(因为是冬天上市交车,能耗问题、尤其是续航打折、充电慢等问题较为突出); + 2. 实时驾驶行为评价,过去的驾驶行为产品需要等待车辆停止并熄火20分钟后才能呈现结果,但我们的新产品可以在行车过程中向用户显示信息,并且在车辆熄火后几乎立即显示评价结果。为了实现这一目标,我们进行了大规模的技术架构调整,引入了先进的技术方案,如边缘计算和流处理。然而,我们在这个过程中面临了许多技术难题,例如实时软件的效率不足、软件不够稳定,以及其他部门的阻力。为了解决这些问题,我们优化了软件代码,提高了效率和稳定性,并通过合理的产品设计来避免软件问题对用户体验造成严重影响。我们还采用了调研等方法来证明我们的设计合理性和必要性,并与其他部门的同事一起讨论技术方案,试图找到既能减少工作量又能满足我们需求的解决方案; +3. 使用过的算法和数据分析方法: + 1. 聚类: + 1. kmeans、密度聚类 + 2. 回归分析: + 1. 逻辑回归 + 3. 相关性分析 + 4. 支持向量机 + 5. 隐马尔可夫模型 + 6. D-S证据理论 + 7. 漏斗模型 +4. 如何做一个完整的分析: + 1. 目标确定 + 2. 数据获取,埋点、获取途径、质量验证 + 3. 数据预处理,异常值处理、打标签 + 4. 数据分析与描述,数据情况描述、数据变化、可视化 + 5. 总结结论及报告编写、搭建看板 +5. 问题: + 1. 数据产品的范围? \ No newline at end of file diff --git a/知识管理/日常生活/自律/每日作息.md b/知识管理/日常生活/自律/每日作息.md new file mode 100644 index 0000000..7c66fe4 --- /dev/null +++ b/知识管理/日常生活/自律/每日作息.md @@ -0,0 +1,13 @@ +早上 +7:10起床 +7:15洗漱完毕 +7:55早间英语练习 +9:00班车上读英文资料 + + +晚上 +9:00做好饭,洗衣服 +10:30编程、数据分析学习 +11:00洗漱完毕 +11:30看书,睡觉 + diff --git a/知识管理/日常生活/菜谱/炒米粉.md b/知识管理/日常生活/菜谱/炒米粉.md new file mode 100644 index 0000000..1a8bac0 --- /dev/null +++ b/知识管理/日常生活/菜谱/炒米粉.md @@ -0,0 +1,7 @@ +- 烧开水,把米粉抄一分钟 +- 把米粉焖十分钟 +- 冷水洗干净,沥干水 +- 放入冰箱,冷藏 +- 热锅下油,多放油 +- 先下米粉炒,然后放入配料 +- 炒5分钟将粉炒熟 \ No newline at end of file diff --git a/知识管理/日常生活/菜谱/煎豆腐.md b/知识管理/日常生活/菜谱/煎豆腐.md new file mode 100644 index 0000000..845eb3c --- /dev/null +++ b/知识管理/日常生活/菜谱/煎豆腐.md @@ -0,0 +1,6 @@ +- 用嫩豆腐 +- 豆腐切成三角状 +- 热锅下油,把豆腐煎至金黄 +- 加入生抽,老抽,盐翻炒 +- 加入水,盖过一半豆腐,盖锅盖焖 +- 待到水快收尽,加入芹菜,小米椒,姜,蒜翻炒,可以将豆腐弄成小块以提高入味 \ No newline at end of file diff --git a/知识管理/日常生活/行/旅游计划/2023十一贵州旅行/目的地.md b/知识管理/日常生活/行/旅游计划/2023十一贵州旅行/目的地.md new file mode 100644 index 0000000..d872c8a --- /dev/null +++ b/知识管理/日常生活/行/旅游计划/2023十一贵州旅行/目的地.md @@ -0,0 +1,22 @@ +- Day1:贵阳 +- Day2:天眼 +- Day3:荔波 +- day4:千户苗寨 +- day5:镇远古镇 +- day6:黄果树 + +Day0:抵达贵阳 9.30 +Day1:黄果树 10.1 +Day2: 10.2 +- 7:30: 从贵阳北站坐车4小时到荔波小七孔东门; +- 11:30:抵达小七孔,预计游玩5~6小时,住小七孔东门; +Day3:10.3 +- 8:30:从小七孔东门坐大巴到凯里南站,3小时; +- 11:30:住凯里南站附近民宿,先办理入住,放下东西去坐大巴到千户苗寨,大巴50分钟; +- 13:00:抵达千户苗寨,游玩,晚上打车回凯里南站; +Day4:10.4 +- 上午在凯里转转; +- 11:00:打车去凯里站,坐11:59的车到镇远县,1小时20分; +- 13:19:到镇远县,公交或打车到古城,住景区民宿; +Day5:10.5 +- 返回贵阳,火车 \ No newline at end of file diff --git a/知识管理/日常生活/行/旅游计划/2023十一贵州旅行/贵阳.md b/知识管理/日常生活/行/旅游计划/2023十一贵州旅行/贵阳.md new file mode 100644 index 0000000..7fbbb18 --- /dev/null +++ b/知识管理/日常生活/行/旅游计划/2023十一贵州旅行/贵阳.md @@ -0,0 +1,9 @@ +Day 0: +- 住:来住领域酒店 +- 玩:甲秀楼 + - 交通:15号公交30分钟到 +- 吃: + - 老凯俚酸汤鱼 + - 老贵阳牛肉粉店 + - 新大新豆米火锅 + diff --git a/知识管理/日常生活/行/旅游计划/婚假旅行/参考内容/参考路线/交通方式.md b/知识管理/日常生活/行/旅游计划/婚假旅行/参考内容/参考路线/交通方式.md new file mode 100644 index 0000000..0baefcd --- /dev/null +++ b/知识管理/日常生活/行/旅游计划/婚假旅行/参考内容/参考路线/交通方式.md @@ -0,0 +1,2 @@ + +1. 铁路:Z164 \ No newline at end of file diff --git a/知识管理/日常生活/行/旅游计划/婚假旅行/参考内容/参考路线/参考路线.md b/知识管理/日常生活/行/旅游计划/婚假旅行/参考内容/参考路线/参考路线.md new file mode 100644 index 0000000..ab88a94 --- /dev/null +++ b/知识管理/日常生活/行/旅游计划/婚假旅行/参考内容/参考路线/参考路线.md @@ -0,0 +1,21 @@ +![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/aeafccdd53cb299cc01cd785f17fa162.png) + +![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/d7b918c50114f74bedaa388ada7f2f81.png) + + +推荐此生必驾回春☘️11日路线: +▪️第1天 成都—雅安—泸定—康定—鱼子西—新都桥 +▪️第2天 新都桥—塔公—墨石公园—塔公—雅江 +▪️第3天 雅江—理塘—稻城—亚丁(香格里拉乡) +▪️第4天 亚丁一日游(长、短线自作选择) +短线:冲古寺、洛绒牛场、珍珠海 +长线:牛奶海、五色海 +▪️第5天 亚丁—乡城—白马雪山—梅里雪山—曲孜卡 +▪️第6天 曲孜卡—芒康—左贡—邦达—八宿 +▪️第7天 八宿—然乌—米堆冰川—波密 +▪️第8天 波密—古乡—通麦—鲁朗—林芝(巴宜市) +▪️第9天 林芝—墨竹工卡—拉萨 +▪️第10天 拉萨—羊湖—羊八井—当雄 +▪️第11天 当雄—纳木措—圣象天门—拉萨 + +![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/a43321ba0986d2bebc88323c958b053d.png) \ No newline at end of file diff --git a/知识管理/日常生活/行/旅游计划/婚假旅行/参考内容/参考路线/备选景点.md b/知识管理/日常生活/行/旅游计划/婚假旅行/参考内容/参考路线/备选景点.md new file mode 100644 index 0000000..3a0ba8d --- /dev/null +++ b/知识管理/日常生活/行/旅游计划/婚假旅行/参考内容/参考路线/备选景点.md @@ -0,0 +1,26 @@ +## 西藏景点 + +1. 拉萨(两天) + 1. Day 1: + 1. 布达拉宫(药王山拍照) + 2. 色拉寺 + 3. 宗角禄康公园 + 2. Day 2: + 1. 大昭寺 + 2. 八廓街 + 1. 转经道 + 2. 达赖密宫 + +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/6ca5705376f3c09217541aa3a200ef0b.png) + + +1. 日喀则 + 1. 珠峰大本营 +2. 羊湖(一天) + 1. 羊湖 + +3. 林芝(行程上不是很方便) + + +## 四川景点 + diff --git a/知识管理/日常生活/行/旅游计划/婚假旅行/计划/注意事项.md b/知识管理/日常生活/行/旅游计划/婚假旅行/计划/注意事项.md new file mode 100644 index 0000000..72f2f06 --- /dev/null +++ b/知识管理/日常生活/行/旅游计划/婚假旅行/计划/注意事项.md @@ -0,0 +1,10 @@ +## 预约 + +1、布达拉宫: 微信公众号搜“布达拉宫官方平台” +2、大昭寺: 微信公众号搜“大昭寺官方预约” +3、纳木措: 微信公众号搜“纳木措国家风景区” +4、珠峰大本营: 微信公众号搜“ 珠峰大本营” +5、巴松措: 微信公众号搜“巴松措景区” +6、雅鲁藏布江峡谷: 微信公众号H“雅鲁藏布江大峡谷” +7、南伊沟:微信公众号搜“南伊沟” +8、古格王朝:微信公众号搜“古格王朝” \ No newline at end of file diff --git a/知识管理/日常生活/购物/2023年双11清单.md b/知识管理/日常生活/购物/2023年双11清单.md new file mode 100644 index 0000000..a978a0e --- /dev/null +++ b/知识管理/日常生活/购物/2023年双11清单.md @@ -0,0 +1,58 @@ + +- [ ] 家居类 + - [x] 洗衣液 + - [x] 洗衣机清洗剂 + - [x] 洗碗机清洁块 + - [x] 洗碗机清洗液 + - [x] 厨房纸巾 + - [x] 脏衣篮 + - [x] 画架 + - [ ] 画 + - [x] 咖啡操作垫 + - [x] 咖啡豆 + - [x] 电源收纳盒 + - [x] 茶 + - [x] 微波炉架 + - [x] 暖水瓶 + - [x] 咖啡杯 + - [x] 人体工学椅 + - [x] 电脑桌 + - [x] 地毯 + - [x] 香水 + - [x] 电动牙刷头 + - [x] 洗手液 + - [ ] 炖盅 + - [x] 家居服 + - [x] 背包 + - [x] 桌面小拖把 + - [x] 油刷 +- [ ] 电器类 + - [x] 手机 + - [x] 耳机 + - [x] 打印机 + - [x] 电子表 + - [ ] 硬盘 + - [ ] 硬盘盒 + - [x] 米家传感器 + - [x] ipad 保护壳 + - [x] 电蚊拍 +- [ ] 汽车相关 + - [x] 充气泵 + - [x] 洗车工具 + - [x] 座椅套 +- [ ] 野营类 + - [ ] 卡式炉 + - [ ] 烤盘 + - [ ] 椅子 + - [ ] 推车 + - [x] 帐篷 +- [ ] 药 + - [x] 备孕 + - [ ] 怀孕 + - [x] 燕窝 +- [ ] 化妆品 +- [ ] 电子会员 + - [ ] qq音乐 + - [ ] b站 + - [ ] 京东 + - [ ] 芒果 \ No newline at end of file diff --git a/知识管理/日常生活/食/咖啡.md b/知识管理/日常生活/食/咖啡.md new file mode 100644 index 0000000..99489c9 --- /dev/null +++ b/知识管理/日常生活/食/咖啡.md @@ -0,0 +1,3 @@ +1. 豆:花魁8.0 +2. 粉:17g +3. 水:250g \ No newline at end of file diff --git a/知识管理/日常生活/食/咖啡/paradox part ii.md b/知识管理/日常生活/食/咖啡/paradox part ii.md new file mode 100644 index 0000000..a2c8aad --- /dev/null +++ b/知识管理/日常生活/食/咖啡/paradox part ii.md @@ -0,0 +1,7 @@ + +店名 paradox part ii + +咖啡豆 + +哥伦比亚 天堂庄园 卡比拉 中浅烘焙 有甜味 像彩虹糖一样 +秘鲁 74158 水洗 有温暖不刺激的酸味 \ No newline at end of file diff --git a/知识管理/日常生活/食/咖啡/咖啡探店/paradox part ii.md b/知识管理/日常生活/食/咖啡/咖啡探店/paradox part ii.md new file mode 100644 index 0000000..a2c8aad --- /dev/null +++ b/知识管理/日常生活/食/咖啡/咖啡探店/paradox part ii.md @@ -0,0 +1,7 @@ + +店名 paradox part ii + +咖啡豆 + +哥伦比亚 天堂庄园 卡比拉 中浅烘焙 有甜味 像彩虹糖一样 +秘鲁 74158 水洗 有温暖不刺激的酸味 \ No newline at end of file diff --git a/知识管理/日常生活/食/咖啡/自己冲泡/2025年1月.md b/知识管理/日常生活/食/咖啡/自己冲泡/2025年1月.md new file mode 100644 index 0000000..99489c9 --- /dev/null +++ b/知识管理/日常生活/食/咖啡/自己冲泡/2025年1月.md @@ -0,0 +1,3 @@ +1. 豆:花魁8.0 +2. 粉:17g +3. 水:250g \ No newline at end of file diff --git a/知识管理/日常生活/食/菜谱/日料/烤香菇.md b/知识管理/日常生活/食/菜谱/日料/烤香菇.md new file mode 100644 index 0000000..849e6bd --- /dev/null +++ b/知识管理/日常生活/食/菜谱/日料/烤香菇.md @@ -0,0 +1 @@ +先160℃烤5分钟,刷酱料,再烤10分钟 \ No newline at end of file diff --git a/知识管理/日常生活/食/菜谱/炒米粉.md b/知识管理/日常生活/食/菜谱/炒米粉.md new file mode 100644 index 0000000..1a8bac0 --- /dev/null +++ b/知识管理/日常生活/食/菜谱/炒米粉.md @@ -0,0 +1,7 @@ +- 烧开水,把米粉抄一分钟 +- 把米粉焖十分钟 +- 冷水洗干净,沥干水 +- 放入冰箱,冷藏 +- 热锅下油,多放油 +- 先下米粉炒,然后放入配料 +- 炒5分钟将粉炒熟 \ No newline at end of file diff --git a/知识管理/日常生活/食/菜谱/煎豆腐.md b/知识管理/日常生活/食/菜谱/煎豆腐.md new file mode 100644 index 0000000..845eb3c --- /dev/null +++ b/知识管理/日常生活/食/菜谱/煎豆腐.md @@ -0,0 +1,6 @@ +- 用嫩豆腐 +- 豆腐切成三角状 +- 热锅下油,把豆腐煎至金黄 +- 加入生抽,老抽,盐翻炒 +- 加入水,盖过一半豆腐,盖锅盖焖 +- 待到水快收尽,加入芹菜,小米椒,姜,蒜翻炒,可以将豆腐弄成小块以提高入味 \ No newline at end of file diff --git a/知识管理/日常生活/食/菜谱/鸽子汤.md b/知识管理/日常生活/食/菜谱/鸽子汤.md new file mode 100644 index 0000000..fb7b586 --- /dev/null +++ b/知识管理/日常生活/食/菜谱/鸽子汤.md @@ -0,0 +1,5 @@ +鸽子:放冷水去除血水; +放生姜,几片; +肉(瘦肉,2、3两瘦肉,放点盐)或者鸡蛋(带壳); +用电饭煲炖(隔水炖),拿个碗少放点水(没过鸽子),电饭煲里也防水; +调料:盐; \ No newline at end of file diff --git a/知识管理/未命名.md b/知识管理/未命名.md new file mode 100644 index 0000000..ebc8937 --- /dev/null +++ b/知识管理/未命名.md @@ -0,0 +1,6 @@ +简单来说就是利用当前叶子上所有样本的一阶梯度和二阶梯度计算当前叶子的权重(weight/score)。具体公式如下: + +![](https://pic1.zhimg.com/50/v2-37146b1b19c041b3e7937887138fc87c_720w.jpg?source=1940ef5c) + +其中 $w_j$ 是当前树第j个叶子节点, $g_i$ 是落在第j个叶子节点的第i个样本的一阶梯度, $h_i$ 是落在第j个叶子节点的第i个样本的二阶梯度,$\lambda$ 是正则化系数。当前叶子节点的权重就是按照上述方式计算出来的 + diff --git a/知识管理/模板/excalidraw/Drawing 2023-09-28 16.14.34.excalidraw.md b/知识管理/模板/excalidraw/Drawing 2023-09-28 16.14.34.excalidraw.md new file mode 100644 index 0000000..d3c7c93 --- /dev/null +++ b/知识管理/模板/excalidraw/Drawing 2023-09-28 16.14.34.excalidraw.md @@ -0,0 +1,15 @@ +--- + +excalidraw-plugin: parsed +tags: [excalidraw] + +--- +==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== + + +%% +# Drawing +```json +{"type":"excalidraw","version":2,"source":"https://github.com/zsviczian/obsidian-excalidraw-plugin/releases/tag/1.9.19","elements":[],"appState":{"gridSize":null,"viewBackgroundColor":"#ffffff"}} +``` +%% \ No newline at end of file diff --git a/知识管理/模板/excalidraw/Drawing 2024-12-05 20.40.46.excalidraw.md b/知识管理/模板/excalidraw/Drawing 2024-12-05 20.40.46.excalidraw.md new file mode 100644 index 0000000..d3c7c93 --- /dev/null +++ b/知识管理/模板/excalidraw/Drawing 2024-12-05 20.40.46.excalidraw.md @@ -0,0 +1,15 @@ +--- + +excalidraw-plugin: parsed +tags: [excalidraw] + +--- +==⚠ Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== + + +%% +# Drawing +```json +{"type":"excalidraw","version":2,"source":"https://github.com/zsviczian/obsidian-excalidraw-plugin/releases/tag/1.9.19","elements":[],"appState":{"gridSize":null,"viewBackgroundColor":"#ffffff"}} +``` +%% \ No newline at end of file diff --git a/知识管理/模板/zotero/import.md b/知识管理/模板/zotero/import.md new file mode 100644 index 0000000..f927727 --- /dev/null +++ b/知识管理/模板/zotero/import.md @@ -0,0 +1,56 @@ +--- +title: {{title}} +date: {{importDate | format("YYYY-MM-DD HH:mm:ss")}} +categories: +tags:{% for tag in tags %} + - {{tag.tag}}{% endfor %} +--- + +### Matedata +#zotero + +##### Item Type:: +[[{{itemType}}]] + +##### Authors:: +{{authors}} + +{%if date %}##### Year:: +[[{{date | format("YYYY")}}]]-{{date | format("MM")}}{% endif %} + +{%if conferenceName %}##### Conference Name +[[{{conferenceName}}]]{% else %}{% if publicationTitle %}##### Publication Title +[[{{publicationTitle}}]]{% endif %}{% endif %} + +{%if DOI %}##### DOI:: +[{{DOI}}](https://doi.org/{{DOI}}){% endif %} + +{%if pdfLink %}##### PDF Attachment:: +{{pdfLink}}{% endif %} + +##### Zotero Link +- [Local]({{select}}) +- [Cloud]({{uri}}) + +# {{title}}({%if date %}{{date | format("YYYY")}}{% endif %}) +>[DOI] [{{DOI}}](https://doi.org/{{DOI}}) + +## Abstract +{{abstractNote}} + +## 摘要 + +## 正文 +{% for annotation in annotations %}{% if annotation.type == "highlight" %}{% if annotation.colorCategory %}{% if annotation.colorCategory == "Orange" %} +```ad-main_idea +{{annotation.annotatedText}}({% if pdfLink %}{% if citeKey %}[{{citeKey}}]{% elif citationKey %}[{{citationKey}}]{% else %}[Link]{% endif %}{% if annotation.attachment.desktopURI and annotation.page %}({{annotation.attachment.desktopURI | replace("select", "open-pdf")}}?page={{annotation.page}}){% else %}{{pdfLink | replace(r/^\[.*\]/, "")}}{% endif %}{% endif %}) +``` +{% elif annotation.colorCategory == "Yellow" %} +```ad-detail +{{annotation.annotatedText}}({% if pdfLink %}{% if citeKey %}[{{citeKey}}]{% elif citationKey %}[{{citationKey}}]{% else %}[Link]{% endif %}{% if annotation.attachment.desktopURI and annotation.page %}({{annotation.attachment.desktopURI | replace("select", "open-pdf")}}?page={{annotation.page}}){% else %}{{pdfLink | replace(r/^\[.*\]/, "")}}{% endif %}{% endif %}) +``` +{% elif annotation.colorCategory == "Red" %} +```ad-todo +- [ ] {{annotation.annotatedText}}({% if pdfLink %}{% if citeKey %}[{{citeKey}}]{% elif citationKey %}[{{citationKey}}]{% else %}[Link]{% endif %}{% if annotation.attachment.desktopURI and annotation.page %}({{annotation.attachment.desktopURI | replace("select", "open-pdf")}}?page={{annotation.page}}){% else %}{{pdfLink | replace(r/^\[.*\]/, "")}}{% endif %}{% endif %}) +``` +{% endif %}{% endif %}{% if annotation.comment %}{{annotation.comment}}{% endif %}{% endif %}{% endfor %} \ No newline at end of file diff --git a/知识管理/理论知识/基础理论/信号处理/独立分量分析(independent component analysis, ICA).md b/知识管理/理论知识/基础理论/信号处理/独立分量分析(independent component analysis, ICA).md new file mode 100644 index 0000000..b098326 --- /dev/null +++ b/知识管理/理论知识/基础理论/信号处理/独立分量分析(independent component analysis, ICA).md @@ -0,0 +1,134 @@ +## 1. 盲源分析(BSS) + +1. 盲源分离指在完全不知道任何先验知识或者只知道少量先验知识的情况下,只利用观测信号提取或分离出各个源信号的方法[[#^f9e7f7]]; +3. 这里的“盲”是指:1.源信号是不可观测的;2.混合系统是事先未知的。 +4. 常用方法: + 1. 独立分量分析(ICA) + 2. 熵最大化方法 + 3. 非线性主分量分析 +> 可以证明,独立分量分析和熵最大化方法是等价的[[#^f9e7f7]] + +## 2. 概览 + +### 2.1 用途 + +ICA是BSS的一种常用方法,用于从观测信号中提取或分离原始信号; + +### 2.2 基本原理 + +根据中心极限定理,对于混合信号,其概率密度比任何一个源信号的概率分布都接近高斯分布;反过来,最大化信号的非高斯性与最大化信号的统计独立性是一致的,这是ICA的基本原理[[#^62f060]]。 + +### 2.3 前提 + +使用ICA分离原始信号时,应满足以下前提[[#^7903a9]]: + +1. 独立性,即原始信号是相互独立的; +2. 非高斯性,即原始信号不服从高斯分布,换言之,ICA无法提取混合信号中符合高斯分布的原始信号; +3. 复杂性,即混合信号的复杂度应大于所有的原始信号; + +## 4. 独立性评估方法[[#^7903a9]] + +ICA有三种评估分量独立性的方法:1. 基于非高斯度;2. 基于互信息度;3. 基于最大似然估计; + +### 4.1 基于非高斯度的方法 + +ICA常用峭度和负熵来衡量独立分量的非高斯度: + +1. 峭度(Kurtosis): 峭度可以用来评估信号的非高斯度,因此通过寻找让峭度最大的矩阵来提取混合的信号;基于峭度的方法优点是容易计算,但是峭度对异常值十分敏感,因此该方法的鲁棒性不高。峭度(K)定义如下: + +$$ +K= E[x^4]-3(E[x^2])^2 +$$ + + +2. 负熵(Negative entropy): 由信息论理论可知,在所有等方差的随机变量中,高斯变量的熵最大,所以可以利用熵来度量非高斯性。一般采用熵的修正形式——负熵来评价独立成分的非高斯度,根据中心极限定理,当一个随机变量是许多相互独立的随机变量之和时,如果这些随机变量具有有限的均值和方差,那么这个随机变量越接近高斯分布[[#^bff01c]]。因此,当独立成分分离的负熵达到最大时,说明完成各独立成分的分离。负熵(J)的定义如下: +$$ +J(y)=H(y_{Gaussian})-H(y)) +$$ + 其中,$H(y_{Garussian})$代表协方差矩阵与y相同的高斯变量的熵; + +> 应注意,负熵永远是非负值,因为在协方差相同的条件下,高斯分布具有最大的熵,当且仅当所有变量均服从高斯分布时,负熵为0; + +### 4.2 基于互信息度的方法 + +互信息是一种用于衡量两个随机变量之间相互依赖程度的指标。给定两个随机变量X和Y,它们的互信息I(X;Y)定义为它们联合概率分布p(x,y)与它们各自的边缘概率分布p(x)和p(y)之间的差异,其定义为: +$$ +I(X,Y)=H(X)-H(X|Y)=H(Y)-H(Y|X) +$$ +其中,H(X)和H(Y)分别是X和Y的熵,H(X|Y)和H(Y|X)分别是在给定Y和X的条件下X和Y的条件熵。互信息的值越大,表示两个变量之间的相互依赖程度越高,反之则越低。 +在ICA中,互信息用于衡量两个分离出来的信号之间的独立性程度。基于互信息的方法通过最小化互信息来获取独立成分。 + +### 4.3 基于最大似然估计的方法 + +基于最大似然估计的方法和基于互信息度的方法本质上是等价的,仅相差符号和一个常数;应该注意到,如果关于独立分量的先验知识是错误的,那么最大似然估计可能会给出错误的结果,但是基于非高斯度的方法并不需要任何先验知识。 + +### 4.4 迭代缩减 + +非高斯性测量指标可以使得独立成分的逐个估计成为可能,这是互信息或似然方法所不能实现的。在ICA中,通常使用一种称为“迭代缩减”(deflationary)的方法,该方法一次估计一个独立成分。在每一次迭代中,使用非高斯性测量指标来选择最不高斯的信号作为下一个独立成分。这种方法通常比同时估计所有独立成分的方法更有效。 +与互信息或似然方法相比,使用非高斯性测量指标具有更好的性质。互信息和似然方法通常需要一次性估计所有的独立成分,因此可能存在估计过程中的交叉干扰,导致估计结果不准确。而使用非高斯性测量指标则可以逐个估计独立成分,避免了这种交叉干扰,提高了估计的准确性。 +在ICA中,通过最小化独立成分的峭度或最大化独立成分的负熵来选择最不高斯的信号作为下一个独立成分。 + +## 5. 常用算法 + +### 5.1 投影追踪(Projection pursuit) + +1. 投影追寻是一种用于寻找多维数据可能投影的统计学方法,在基本的一维投影追寻中,其目标是寻找一些列投影方向,在这些方向上,数据分布尽可能的偏离高斯分布,而这于ICA的目标一致,因此,ICA也会被认为是投影追寻的一个变种。 +2. 投影追寻中,独立分量是逐个被提取出来的。通过不断重复寻找使非高斯度最大的投影方向来逐个提取独立分量。这种方法被称为紧缩。 +3. 其步骤如下: + 1. 初始化:选择一个随机的投影向量w,然后归一化该向量,得到w。 + 2. 投影:将高维信号X投影到一维空间中,得到一个一维向量y,y=X^Tw。 + 3. 非高斯性度量:对y进行非高斯性度量,如负熵,得到一个标量g。 + 4. 梯度更新:利用g对w进行梯度更新,w=w+μg∇w g,其中μ为学习率,∇w g为g对w的梯度。这一步更新后,再对w进行归一化。 + 5. 收敛判断:对步骤2~4进行迭代,直到w的变化很小或者达到最大迭代次数,判断算法是否收敛。 + 6. 得到ICA模型:迭代结束后,得到的投影向量w即为一组独立成分,将该向量与原始数据矩阵X相乘,即可得到ICA模型。 + +### 5.2 FastICA + +1. FastICA算法通过一种固定点迭代的策略来最大化非高斯度从而提取独立分量; +2. FastICA次或至少二次收敛速度,因此它比基于比梯度算法的线性收敛快得多; +3. FastICA算法没有学习率或其他任何需要调整的参数,因此容易使用; +4. 其步骤如下: + 1. 初始化:随机初始化投影矩阵W。 + 2. 分离:使用一个迭代算法来更新W,以最大化非高斯性度量(如峭度或负熵),使得独立成分被逐个分离出来。 + 3. 旋转:由于FastICA中提取的独立成分的顺序和符号是不确定的,需要进行旋转来确定它们的顺序和符号。常用的方法是正交化或者正交矩阵分解。 + 4. 重构:将分离出来的独立成分重构成原始数据。 +5. FastICA是一个迭代算法,它需要设定停止条件; + +## 6. 预处理 + +ICA需要两步的预处理: +1. 中心化 +2. 白化 + +## 7. 不确定性 + +ICA不能唯一确定分离结果,其不确定性包括[[#^374d36]]: + +1. 不能确定独立成分的方差或者说能量:因为变换矩阵A和原始信号s都是未知的,s缩放的倍数可以在A上补偿回来。因此我们统一假设各独立分量的方差为1。其实,这样假设之后仍然存在一个不确定性,独立分量乘以-1并不影响方差。不过在实际应用时,并不影响。 +2. 不能确定各独立分量的顺序:同样,由于变换矩阵A和原始信号s都是未知的,在预测时我们可以任意改变A和s对应分量的位置,在矩阵运算中就是乘以一个置换矩阵。 + +## 7. 优缺点 + +### 7.1 优点[[#^46c57e]] + +1. 收敛速度快。 +2. 并行和分布计算,要求内存小,易于使用。 +3. 能通过使用一个非线性函数g便能直接找出任何非高斯分布的独立分量。 +4. 能够通过选择一个适当的非线性函数g而使其达到最佳化。特别是能得到最小方差的算法。 +5. 仅需要估计几个(不是全部)独立分量,能极大地减小计算量。 + +### 7.2 缺点 + +1. ICA 的结果具有一定的不确定性,因为独立成分的顺序和符号是未知的。这就需要对结果进行后处理,例如通过交叉验证选择最优的解。 +2. ICA 对于数据的要求较高,需要假设数据是相互独立的,并且每个独立成分必须是非高斯分布。如果数据不符合这些要求,ICA的效果可能会受到影响。 +3. ICA 计算复杂度较高,对于大规模数据的处理需要更多的计算资源和时间。 +4. ICA 是一种线性模型,对于非线性的混合模型,其效果可能不如其他非线性模型,例如深度学习模型。 + +### 参考文献 + +1. [[盲源分离——理论、应用与展望]] ^f9e7f7 +2. [[Independent component analysis:An introduction]] ^7903a9 +3. [独立成分分析(Independent component analysis, ICA)](https://www.cnblogs.com/ytxwzqin/p/9675217.html) ^62f060 +4. [ICA独立成分分析—FastICA基于负熵最大](https://blog.csdn.net/zb1165048017/article/details/48464573) ^bff01c +5. [尝试理解ICA(Independent Component Analysis)独立成分分析](https://blog.csdn.net/u014485485/article/details/78452820) ^374d36 +6. [人工智能–ICA算法](https://cloud.tencent.com/developer/news/197255) ^46c57e diff --git a/知识管理/理论知识/基础理论/用户增长/基本概念.md b/知识管理/理论知识/基础理论/用户增长/基本概念.md new file mode 100644 index 0000000..9d96dae --- /dev/null +++ b/知识管理/理论知识/基础理论/用户增长/基本概念.md @@ -0,0 +1,17 @@ + +## 1. AARRR海盗模型 + +海盗模型是用户分析的经典模型,它反映了增长是系统性地贯穿于用户生命周期各个阶段: + +A 拉新(Acquisition):  通过各种推广渠道,以各种方式获取目标用户,并对各种营销渠道的效果评估,不断优化投入策略,降低获客成本。 +- 涉及关键指标例如 新增注册用户数、激活率、注册转化率、新客留存率、下载量、安装量等,我们通过这些指标就可反应出获取目标用户的效果是怎样的。 + +A 活跃(Activation):活跃用户指真正开始使用了产品提供的价值,我们需要掌握用户的行为数据,监控产品健康程度。这个模块主要反映用户进入产品的行为表现,是产品体验的核心所在。 + +- 涉及关键指标例如 DAU/MAU 、日均使用时长、启动APP时长、启动APP次数等。通过这些指标可以反映出用户的活跃情况。 + +R 留存(Retention):衡量用户粘性和质量的指标。涉及关键指标例如 留存率、流失率等。通过这些指标可以反映出用户的留存情况。 + +R 变现(Revenue): 主要用来衡量产品商业价值。涉及关键指标例如 生命周期价值(LTV)、客单价、GMV等。这些指标可以反映出产品的商业价值。 + +R 推荐(Referral):衡量用户自传播程度和口碑情况。涉及关键指标例如 邀请率、裂变系数等。 \ No newline at end of file diff --git a/知识管理/理论知识/基础理论/相关性分析/网页剪辑/Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通.md b/知识管理/理论知识/基础理论/相关性分析/网页剪辑/Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通.md new file mode 100644 index 0000000..a19f7e6 --- /dev/null +++ b/知识管理/理论知识/基础理论/相关性分析/网页剪辑/Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通.md @@ -0,0 +1,30 @@ +--- +doc_type: hypothesis-highlights +url: 'https://mengte.online/archives/1879' +--- +# Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通 + +## Metadata + +- Title: Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通 + +- Reference: https://mengte.online/archives/1879 + +- Category: #source/article🗞 + +- Tags: + +## Highlights + +- 先将变量X、Y分别从小到大排序编秩,用秩次RX和RY表示。排序时,出现数据相等从而造成秩次相同的现象称为相持(tie),此时,取其平均秩次为每个数据的秩次 + + + +- Spearman相关性分析,需要满足2个条件: 条件1:变量包含等级变量、或变量不服从正态分布或分布类型未知。 条件2:两变量之间存在单调关系。 + + + +- Spearman相关,又称秩相关、等级相关,是对两变量的秩次大小作线性相关分析,对原始变量的分布不作要求,属于非参数统计方法,适用范围较广。对于服从Pearson相关的数据亦可计算Spearman相关系数,但统计效能更低。 Spearman相关系数(rs)介于-1与1之间,rs >0为正相关,rs <0为负相关。rs的绝对值(|rs|)越大,变量间的相关性越强。 参考Pearson相关系数对rs进行等级划分:当0.9*笔记*: +> encoder-decoder模型的问题是encoder会将整个输入都转换为唯一的语义编码C,之后C会作用于整个decoder的解码过程,这会导致两个问题:1. 在解码过程中输入对输出的每个部分影响是相同的,这与实际情况不符;2. 对于较长的输入,全部压缩成一个语义编码会导致信息的丢失;attention机制就是为了解决这两个问题提出的; + +- 将Source中的构成元素想象成是由一系列的数据对构成(对应到咱们上里面的例子,key和value是相等地,都是encoder的输出值h),此时给定Target中的某个元素Query(对应到上面的例子也就是decoder中的$h_i$),通过计算Query和各个Key的相似性或者相关性,得到每个Key对应Value的权重系数,然后对Value进行加权求和,即得到了最终的Attention数值。所以本质上Attention机制是对Source中元素的Value值进行加权求和,而Query和Key用来计算对应Value的权重系数 + +>*笔记:* +>注意力机制计算过程: +>1. 利用encoder的输出$h_1, h_2, h_3, ..., h_j$与当前时刻decoder的隐藏值$H_i$计算相关性$F_i$; +>2. 利用softmax函数处理$F_1$得到注意力分配权重$\alpha_{ij}$(j是encoder的时刻,i是decoder的时刻); +>3. 将encoder的输出值h与对应的注意力分配权重α进行点乘求和,就得到注意力attention; + + +- 相似度计算方法1: 点积:就是将Query和Keyi进行点积,Transformer中就是用的这种方法。 +$$ +Similarity(Q,K_i) = Query \times Key_i +$$ +>*笔记* +>就是将decoder的隐藏值$H_i$分别与encoder的输出值$h_j$进行点乘 + +- 相似度计算方法2::Cosine相似性-余弦相似度: +$$ +Similarity(Q,K_i) = \frac{Query\times Key_i}{||Query||·||Key_i||} +$$ +- 分子就是两个向量Query与Key的点积 分母就是两个向量的L2范数,(L2范数:指向量各元素的平方和然后求平方根) + +- 相似度计算方法3:MLP网络: +$$ +Similarity(Q,K_i) = MLP(Query, Key_i) +$$ + +- 计算出Query和Keyi的相似性后,第二阶段引入类似SoftMax的计算方式对第一阶段的相似性得分进行数值转换,一方面可以进行归一化,将原始计算分值整理成所有元素权重之和为1的概率分布;另一方面也可以通过SoftMax的内在机制更加突出重要元素的权重; +$$ +\alpha_i=Softmax(Sim_i)=\frac{e^{Sim_{i}}}{\sum_{j=1}^{L_X}{e^{Sim_i}}} +$$ + +- 第二阶段的计算结果 $\alpha_i$ 即为 $Value_i$ 对应的权重系数,然后进行加权求和即可得到Attention数值: +$$ +Attention(Query, Value) = \sum_{i=1}^{L_x}{\alpha_i·Value_i} +$$ + +![image](https://myonemanager.lzybetter.repl.co/picbed/picbed/20200322210257300.png) + +- 阶段1:Query与每一个Key计算相似性得到相似性评分s +- 阶段2:将s评分进行softmax转换成\[0,1\]之间的概率分布 a +- 阶段3:将$[a_1,a_2,a_3…a_n]$作为权值矩阵对Value进行加权求和得到最后的Attention值 + +> Attention中: +> Query是上个步长的decoder的hidden_state; +> Key是encoder的output的线性变换; +> Value是encoder的output的线性变换; + +- 优缺点: +- 优点: 1.速度快。Attention机制不再依赖于RNN,解决了RNN不能并行计算的问题。这里需要说明一下,基于Attention机制的seq2seq模型,因为是有监督的训练,所以咱们在训练的时候,在decoder阶段并不是说预测出了一个词,然后再把这个词作为下一个输入,因为有监督训练,咱们已经有了target的数据,所以是可以并行输入的,可以并行计算decoder的每一个输出,但是再做预测的时候,是没有target数据地,这个时候就需要基于上一个时间节点的预测值来当做下一个时间节点decoder的输入。所以节省的是训练的时间。 +- 2.效果好。效果好主要就是因为注意力机制,能够获取到局部的重要信息,能够抓住重点。 +- 缺点: 1.只能在Decoder阶段实现并行运算,Encoder部分依旧采用的是RNN,LSTM这些按照顺序编码的模型,Encoder部分还是无法实现并行运算,不够完美。 +- 2.就是因为Encoder部分目前仍旧依赖于RNN,所以对于中长距离之间,两个词相互之间的关系没有办法很好的获取。 + +>*笔记:* +>总结来说,attention机制主要集中于对decoder的优化,并没有对encoder有太多优化; + +- Self Attention顾名思义,指的不是Target和Source之间的Attention机制,而是Source内部元素之间或者Target内部元素之间发生的Attention机制,也可以理解为Target=Source这种特殊情况下的注意力计算机制。其具体计算过程是一样的,只是计算对象发生了变化而已,相当于是Query=Key=Value,计算过程与attention一样 + +
+- 我们想知道这句话中的its,在这句话里its指代的是什么,与哪一些单词相关,那么就可以将its作为Query,然后将这一句话作为Key和Value来计算attention值,找到与这句话中its最相关的单词。通过self-attention我们发现its在这句话中与之最相关的是Law和application,通过我们分析语句意思也十分吻合。 + +- 如此引入Self Attention后会更容易捕获句子中长距离的相互依赖的特征,因为如果是RNN或者LSTM,需要依次序序列计算,对于远距离的相互依赖的特征,要经过若干时间步步骤的信息累积才能将两者联系起来,而距离越远,有效捕获的可能性越小。但是Self Attention在计算过程中会直接将句子中任意两个单词的联系通过一个计算步骤直接联系起来,所以远距离依赖特征之间的距离被极大缩短,有利于有效地利用这些特征。除此外,Self Attention对于增加计算的并行性也有直接帮助作用。正好弥补了attention机制的两个缺点,这就是为何Self Attention逐渐被广泛使用的主要原因。 + diff --git a/知识管理/理论知识/深度学习/Transformer机制学习.md b/知识管理/理论知识/深度学习/Transformer机制学习.md new file mode 100644 index 0000000..be108d8 --- /dev/null +++ b/知识管理/理论知识/深度学习/Transformer机制学习.md @@ -0,0 +1,1198 @@ + +近 4 万余字、50 张图、3 个实战示例,带你一网打尽 Transformer。 + +最新修订内容请直接参见 PDF 文件! + +另外,This post is all you need (下卷)——步步走进 BERT 也整理完毕了,有需要可自取! + +[月来客栈:This post is all you need(下卷)——步步走进 BERT](https://zhuanlan.zhihu.com/p/519432336) + +### **1. 多头注意力机制原理** + +### **1.1 动机** + +各位朋友大家好,欢迎来到**月来客栈**。今天要和大家介绍的一篇论文是谷歌 2017 年所发表的一篇论文,名字叫做”Attention is all you need“[1]。虽然,网上已经有了大量的关于这篇论文的解析,不过好菜不怕晚笔者在这里也会谈谈自己对于它的理解以及运用。按照我们一贯解读论文的顺序,首先让我们先一起来看看作者当时为什么要提出 Transformer 这个模型?需要解决什么样的问题?现在的模型有什么样的缺陷? + +### **1.1.1 面临问题** + +在论文的摘要部分作者提到,现在主流的序列模型都是基于复杂的循环神经网络或者是卷积神经网络构造而来的 Encoder-Decoder 模型,并且就算是目前性能最好的序列模型也都是基于注意力机制下的 Encoder-Decoder 架构。为什么作者会不停的提及这些传统的 Encoder-Decoder 模型呢?接着,作者在介绍部分谈到,由于传统的 Encoder-Decoder 架构在建模过程中,下一个时刻的计算过程会依赖于上一个时刻的输出,而这种固有的属性就限制了传统的 Encoder-Decoder 模型就不能以并行的方式进行计算,如图 1-1 所示。 + +> This inherently sequential nature precludes parallelization within training examples, which becomes critical at longer sequence lengths, as memory constraints limit batching across examples. + +![](https://pic4.zhimg.com/v2-65762b44477389077c098f6611ac33e7_r.jpg) + +随后作者谈到,尽管最新的研究工作已经能够使得传统的循环神经网络在计算效率上有了很大的提升,但是本质的问题依旧没有得到解决。 + +> Recent work has achieved significant improvements in computational efficiency through factorization tricks and conditional computation, while also improving model performance in case of the latter. The fundamental constraint of sequential computation, however, remains. + +### **1.1.2 解决思路** + +因此,在这篇论文中,作者首次提出了一种全新的 Transformer 架构来解决这一问题,如图 1-2 所示。当然,Transformer 架构的优点在于它完全摈弃了传统的循环结构,取而代之的是只通过注意力机制来计算模型输入与输出的隐含表示,而这种注意力的名字就是大名鼎鼎的自注意力机制(self-attention),也就是图 1-2 中的 Multi-Head Attention 模块。 + +> To the best of our knowledge, however, the Transformer is the first transduction model relying entirely on self-attention to compute representations of its input and output without using sequence- aligned RNNs or convolution. + +![](https://pic1.zhimg.com/v2-6da4c9720ec88860295bd63e19344820_r.jpg) + +总体来说,**所谓自注意力机制就是通过某种运算来直接计算得到句子在编码过程中每个位置上的注意力权重;然后再以权重和的形式来计算得到整个句子的隐含向量表示**。最终,Transformer 架构就是基于这种的自注意力机制而构建的 Encoder-Decoder 模型。 + +### **1.2 技术手段** + +在介绍完整篇论文的提出背景后,下面就让我们一起首先来看一看自注意力机制的庐山真面目,然后再来探究整体的网络架构。 + +### **1.2.1 什么是 self-Attention** + +首先需要明白一点的是,所谓的自注意力机制其实就是论文中所指代的 “Scaled Dot-Product Attention“。在论文中作者说道,注意力机制可以描述为将 query 和一系列的 key-value 对映射到某个输出的过程,而这个输出的向量就是根据 query 和 key 计算得到的权重作用于 value 上的权重和。 + +> An attention function can be described as mapping a query and a set of key-value pairs to an output, where the query, keys, values, and output are all vectors. The output is computed as a weighted sum of the values, where the weight assigned to each value is computed by a compatibility function of the query with the corresponding key. + +不过想要更加深入的理解 query、key 和 value 的含义,得需要结合 Transformer 的解码过程,这部分内容将会在后续进行介绍。 具体的,自注意力机制的结构如图 1-3 所示。 + +![](https://pic2.zhimg.com/v2-21ebe709cd12dda0a9c9da7559d3e045_r.jpg) + +从图 1-3 可以看出,自注意力机制的核心过程就是通过 Q 和 K 计算得到注意力权重;然后再作用于 V 得到整个权重和输出。具体的,对于输入 Q、K 和 V 来说,其输出向量的计算公式为: + +$$\text{Attention}(Q,K,V)=\text{softmax}(\frac{QK^T}{\sqrt{d_k}})V\;\;\;\;\;\;(1.1) +$$ + +其中 Q、K 和 V 分别为 3 个矩阵,且其(第 2 个)维度分别为 $d_q,d_k,d_v$d_q,d_k,d_v (从后面的计算过程其实可以发现。而公式 $d_q=d_v)。而公式$d_q=d_v)。而公式 (1.1)​中除以 $\sqrt{d_k}$的过程就是图 1-3 中所指的 Scale 过程。 + +之所以要进行缩放这一步是因为通过实验作者发现,对于较大的 $d_k$d_k 来说在完成 $QK^T$QK^T 后将会得到很大的值,而这将导致在经过 sofrmax 操作后产生非常小的梯度,不利于网络的训练。 + +> We suspect that for large values of dk, the dot products grow large in magnitude, pushing the softmax function into regions where it has extremely small gradients. + +如果仅仅只是看着图 1-3 中的结构以及公式 $(1.1)$(1.1) 中的计算过程显然是不那么容易理解自注意力机制的含义,例如初学者最困惑的一个问题就是图 1-3 中的 Q、K 和 V 分别是怎么来的?下面,我们来看一个实际的计算示例。现在,假设输入序列 “我 是 谁”,且已经通过某种方式得到了 1 个形状为 $3\times4$ 的矩阵来进行表示,那么通过图 1-3 所示的过程便能够就算得到 Q、K 以及 V[2]。 + +![](https://pic4.zhimg.com/v2-28903ee6a9c01d4895af7836b1e5997f_r.jpg) + +从图 1-4 的计算过程可以看出,Q、K 和 V 其实就是输入 X​分别乘以 3 个不同的矩阵计算而来(但这仅仅局限于 Encoder 和 Decoder 在各自输入部分利用自注意力机制进行编码的过程,Encoder 和 Decoder 交互部分的 Q、K 和 V 另有指代)。此处对于计算得到的 Q、K、V,你可以理解为这是对于同一个输入进行 3 次不同的线性变换来表示其不同的 3 种状态。在计算得到 Q、K、V 之后,就可以进一步计算得到权重向量,计算过程如图 1-5 所示。 + +![](https://pic4.zhimg.com/v2-3173490f0b8fb89b22a22b65d2851c7f_r.jpg) + +如图 1-5 所示,在经过上述过程计算得到了这个注意力权重矩阵之后我们不禁就会问到,这些权重值到底表示的是什么呢?对于权重矩阵的第 1 行来说,0.7 表示的就是 “我” 与“我”的注意力值;0.2 表示的就是 “我” 与”是”的注意力值;0.1 表示的就是 “我” 与“谁”的注意力值。换句话说,在对序列中的 “我“进行编码时,应该将 0.7 的注意力放在“我” 上,0.2 的注意力放在 “是” 上,将 0.1 的注意力放在谁上。 + +同理,对于权重矩阵的第 3 行来说,其表示的含义就是,在对序列中”谁 “进行编码时,应该将 0.2 的注意力放在“我” 上,将 0.1 的注意力放在 “是” 上,将 0.7 的注意力放在 “谁” 上。从这一过程可以看出,通过这个权重矩阵模型就能轻松的知道在编码对应位置上的向量时,应该以何种方式将注意力集中到不同的位置上。 + +不过从上面的计算结果还可以看到一点就是,**模型在对当前位置的信息进行编码时,会过度的将注意力集中于自身的位置**(虽然这符合常识)而可能忽略了其它位置 [2]。因此,作者采取的一种解决方案就是采用多头注意力机制(MultiHeadAttention),这部分内容我们将在稍后看到。 + +> It expands the model’s ability to focus on different positions. Yes, in the example above, $z_1$z_1 contains a little bit of every other encoding, but it could be dominated by the the actual word itself. + +在通过图 1-5 示的过程计算得到权重矩阵后,便可以将其作用于 V ,进而得到最终的编码输出,计算过程如图 1-6 所示。 + +![](https://pic3.zhimg.com/v2-a574d12396e1e2006716eb58f9fa5806_r.jpg) + +根据如图 1-6 所示的过程,我们便能够得到最后编码后的输出向量。当然,对于上述过程我们还可以换个角度来进行观察,如图 1-7 所示。 + +![](https://pic2.zhimg.com/v2-3de3645627bd94e4258a89c4376227c1_r.jpg) + +从图 1-7 可以看出,对于最终输出 “是” 的编码向量来说,它其实就是原始 “我 是 谁”3 个向量的加权和,而这也就体现了在对“是” 进行编码时注意力权重分配的全过程。 + +当然,对于整个图 1-5 到图 1-6 的过程,我们还可以通过如图 1-8 所示的过程来进行表示。 + +![](https://pic4.zhimg.com/v2-b7d6df77ab5e43ce30a4aaa05a0d65d3_r.jpg) + +可以看出通过这种自注意力机制的方式确实解决了作者在论文伊始所提出的 “传统序列模型在编码过程中都需顺序进行的弊端” 的问题,有了自注意力机制后,仅仅只需要对原始输入进行几次矩阵变换便能够得到最终包含有不同位置注意力信息的编码向量。 + +对于自注意力机制的核心部分到这里就介绍完了,不过里面依旧有很多细节之处没有进行介绍。例如 Encoder 和 Decoder 在进行交互时的 Q、K、V 是如何得到的?在图 1-3 中所标记的 Mask 操作是什么意思,什么情况下会用到等等?这些内容将会在后续逐一进行介绍。 + +下面,让我们继续进入到 MultiHeadAttention 机制的探索中。 + +### **1.2.2 为什么要 MultiHeadAttention** + +经过上面内容的介绍,我们算是在一定程度上对于自注意力机制有了清晰的认识,不过在上面我们也提到了自注意力机制的缺陷就是:**模型在对当前位置的信息进行编码时,会过度的将注意力集中于自身的位置,** 因此作者提出了通过多头注意力机制来解决这一问题。同时,使用多头注意力机制还能够给予注意力层的输出包含有不同子空间中的编码表示信息,从而增强模型的表达能力。 + +> Multi-head attention allows the model to jointly attend to information from different representation subspaces at different positions. + +在说完为什么需要多头注意力机制以及使用多头注意力机制的好处之后,下面我们就来看一看到底什么是多头注意力机制。 + +![](https://pic4.zhimg.com/v2-849a1a08e54a4ab3b2bfadfaceddfeab_r.jpg) + +如图 1-9 所示,可以看到所谓的多头注意力机制其实就是将原始的输入序列进行多组的自注意力处理过程;然后再将每一组自注意力的结果拼接起来进行一次线性变换得到最终的输出结果。具体的,其计算公式为: + +$$\text{MultiHead}(Q,K,V)=\text{Concat}(\text{head}_1,...,\text{head}_h)W^O\\ \;\;\;\;\;\;\;\text{where}\;\;\text{head}_i=\text{Attention}(QW_i^Q,KW_i^K,VW_i^V)\;\;\;\;\;\;(1.2) \\$$ + +\text{MultiHead}(Q,K,V)=\text{Concat}(\text{head}_1,...,\text{head}_h)W^O\\ \;\;\;\;\;\;\;\text{where}\;\;\text{head}_i=\text{Attention}(QW_i^Q,KW_i^K,VW_i^V)\;\;\;\;\;\;(1.2) \\ + +其中 + +,,, + +$$W^Q_i\in\mathbb{R}^{d_{model}\times d_k},W^K_i\in\mathbb{R}^{d_{model}\times d_k},W^V_i\in\mathbb{R}^{d_{model}\times d_v},W^O\in\mathbb{R}^{hd_v\times d_{model}} \\$$ + +W^Q_i\in\mathbb{R}^{d_{model}\times d_k},W^K_i\in\mathbb{R}^{d_{model}\times d_k},W^V_i\in\mathbb{R}^{d_{model}\times d_v},W^O\in\mathbb{R}^{hd_v\times d_{model}} \\ + +同时,在论文中,作者使用了 $h=8$h=8 个并行的自注意力模块(8 个头)来构建一个注意力层,并且对于每个自注意力模块都限定了 $d_k=d_v=d_{model}/h=64$d_k=d_v=d_{model}/h=64。**从这里其实可以发现,论文中所使用的多头注意力机制其实就是将一个大的高维单头拆分成了 $h$h 个多头**。因此,整个多头注意力机制的计算过程我们可以通过如图 1-10 所示的过程来进行表示。 + +![](https://pic4.zhimg.com/v2-382a68f2a5543f00b7a4a1fd84e29b83_r.jpg) + +注意:图中的 d_m 就是指 $d_{model}$d_{model} + +如图 1-10 所示,根据输入序列 X 和 $W^Q_1,W^K_1,W^V_1$W^Q_1,W^K_1,W^V_1 我们就计算得到了 $Q_1,K_1,V_1$Q_1,K_1,V_1,进一步根据公式 $(1.1)$(1.1) 就得到了单个自注意力模块的输出 $Z_1$Z_1;同理,根据 X 和 $W^Q_2,W^K_2,W^V_2$W^Q_2,W^K_2,W^V_2 就得到了另外一个自注意力模块输出 $Z_2$Z_2。最后,根据公式 $(1.2)$(1.2) 将 $Z_1,Z_2$Z_1,Z_2 水平堆叠形成 $Z$Z,然后再用 $Z$Z 乘以 $W^O$W^O 便得到了整个多头注意力层的输出。同时,根据图 1-9 中的计算过程,还可以得到 $d_q=d_k=d_v$d_q=d_k=d_v。 + +到此,对于整个 Transformer 的核心部分,即多头注意力机制的原理就介绍完了。 + +### **1.2.3 同维度中的单头与多头的区别** + +在多头注意力中,对于初学者来说一个比较经典的问题就是,在相同维度下使用单头和多头的区别是什么?这句话什么意思呢?以图 1-10 中示例为例,此时的自注意力中使用了两个头,每个头的维度为 $d_q$d_q,即采用了多头的方式。另外一种做法就是,只是用一个头,但是其维度为 $2d_q$2d_q,即采用单头的方式。那么在这两种情况下有什么区别呢? + +首先,从论文中内容可知,作者在头注意力机制与多头个数之间做了如下的限制 + +$$d_q=d_k=d_v=\frac{d_{model}}{h}\;\;\;\;\;\;(1.3) \\$$ + +d_q=d_k=d_v=\frac{d_{model}}{h}\;\;\;\;\;\;(1.3) \\ + +从式 $(1.3)$(1.3) 可以看出,单个头注意力机制的维度 $d_k$d_k 乘上多头的个数 $h$h 就等于模型的维度 $d_{model}$d_{model}。 + +注意:后续的 d_m,$d_m$d_m 以及 $d_{model}$d_{model} 都是指代模型的维度。 + +同时,从图 1-10 中可以看出,这里使用的多头数量 $h=2$h=2,即 $d_{model}=2\times d_q$d_{model}=2\times d_q。此时,对于第 1 个头来说有: + +![](https://pic2.zhimg.com/v2-0252f4593cd8d54042e8ba46086fdbdd_r.jpg) + +对于第 2 个头来说有: + +![](https://pic2.zhimg.com/v2-fde36a07fb98af2111b6c034202977a1_r.jpg) + +最后,可以将$Z_1,Z_2$Z_1,Z_2 在横向堆叠起来进行一个线性变换得到最终的$Z$Z。因此,对于图 1-10 所示的计算过程,我们还可以通过图 1-13 来进行表示。 + +![](https://pic4.zhimg.com/v2-36ae9333ba8227d1f70bbbc907a97057_r.jpg) + +从图 1-13 可知,在一开始初始化$W^Q,W^K,W^V$W^Q,W^K,W^V 这 3 个权重矩阵时,可以直接同时初始化$h$h 个头的权重,然后再进行后续的计算。而且事实上,在真正的代码实现过程中也是采用的这样的方式,这部分内容将在 3.3.2 节中进行介绍。因此,对图 1-13 中的多头计算过程,还可以根据图 1-14 来进行表示。 + +![](https://pic3.zhimg.com/v2-3fe945489e1e3114fdce63b2a3327a3e_r.jpg) + +说了这么多,终于把铺垫做完了。此时,假如有如图 1-15 所示的头注意力计算过程: + +![](https://pic2.zhimg.com/v2-8766512d1e76fc64470fe1a14d3da2f5_r.jpg) + +如图 1-15 所示,该计算过程采用了头注意力机制来进行计算,且头的计算过程还可通过图 1-16 来进行表示。 + +![](https://pic1.zhimg.com/v2-8ac630c7f2406a4a5583fcacf967c2b0_r.jpg) + +那现在的问题是图 1-16 中的$Z$Z 能够计算得到吗?答案是不能。为什么?因为我没有告诉你这里的$h$h 等于多少。如果我告诉你多头$h=2$h=2,那么毫无疑问图 1-16 的计算过程就等同于图 1-14 的计算过程,即 + +![](https://pic4.zhimg.com/v2-3b7a321842c2387ef274b93168a8a183_r.jpg) + +且此时$d_k=d_m/2$d_k=d_m/2。但是如果我告诉你多头$h=3$h=3,那么图 1-16 的计算过程会变成 + +![](https://pic2.zhimg.com/v2-a22a051c3827054ecb69b066317fee0d_r.jpg) + +那么此时$d_k$d_k 则为$d_m/3$d_m/3。 + +现在回到一开始的问题上,根据上面的论述我们可以发现,在$d_m$d_m 固定的情况下,不管是使用单头还是多头的方式,在实际的处理过程中直到进行注意力权重矩阵计算前,两者之前没有任何区别。当进行进行注意力权重矩阵计算时,$h$h 越大那么$Q,K,V$Q,K,V 就会被切分得越小,进而得到的注意力权重分配方式越多,如图 1-19 所示。 + +![](https://pic1.zhimg.com/v2-8837a813f9028886bb8529a59c6cd9c8_r.jpg) + +从图 1-19 可以看出,如果$h=1$h=1,那么最终可能得到的就是一个各个位置只集中于自身位置的注意力权重矩阵;如果$h=2$h=2,那么就还可能得到另外一个注意力权重稍微分配合理的权重矩阵;$h=3$h=3 同理如此。因而多头这一做法也恰好是论文作者提出用于克服**模型在对当前位置的信息进行编码时,会过度的将注意力集中于自身的位置**的问题。这里再插入一张真实场景下同一层的不同注意力权重矩阵可视化结果图: + +![](https://pic3.zhimg.com/v2-a6ea117d23e7e0fca431f54318a90bea_r.jpg) + +同时,当$h$h 不一样时,$d_k$d_k 的取值也不一样,进而使得对权重矩阵的 scale 的程度不一样。例如,如果$d_m=768$d_m=768,那么当$h=12$h=12 时,则$d_k=64$d_k=64;当$h=1$h=1 时,则$d_k=768$d_k=768。 + +所以,当模型的维度$d_m$d_m 确定时,一定程度上$h$h 越大整个模型的表达能力越强,越能提高模型对于注意力权重的合理分配。 + +### **2. 位置编码与编码解码过程** + +### **2.1 Embedding 机制** + +在正式介绍 Transformer 的网络结构之前,我们先来一起看看 Transformer 如何对字符进行 Embedding 处理。 + +### **2.1.1 Token Embedding** + +熟悉文本处理的读者可能都知道,在对文本相关的数据进行建模时首先要做的便是对其进行向量化。例如在机器学习中,常见的文本表示方法有 one-hot 编码、词袋模型以及 TF-IDF 等。不过在深度学习中,更常见的做法便是将各个词(或者字)通过一个 Embedding 层映射到低维稠密的向量空间。因此,在 Transformer 模型中,首先第一步要做的同样是将文本以这样的方式进行向量化表示,并且将其称之为 Token Embedding,也就是深度学习中常说的词嵌入(Word Embedding)如图 2-1 所示。 + +![](https://pic4.zhimg.com/v2-9e4cb60bd2ed3e1aca137928bf34a537_r.jpg) + +如果是换做之前的网络模型,例如 CNN 或者 RNN,那么对于文本向量化的步骤就到此结束了,因为这些网络结构本身已经具备了捕捉时序特征的能力,不管是 CNN 中的 n-gram 形式还是 RNN 中的时序形式。但是这对仅仅只有自注意力机制的网络结构来说却不行。为什么呢?根据自注意力机制原理的介绍我们知道,自注意力机制在实际运算过程中不过就是几个矩阵来回相乘进行线性变换而已。因此,这就导致即使是打乱各个词的顺序,那么最终计算得到的结果本质上却没有发生任何变换,换句话说仅仅只使用自注意力机制会丢失文本原有的序列信息。 + +![](https://pic4.zhimg.com/v2-a61fbde8b2b7958eef3dd134f722c69b_r.jpg) + +如图 2-2 所示,在经过词嵌入表示后,序列 “我 在 看 书” 经过了一次线性变换。现在,我们将序列变成“书 在 看 我”,然后同样以中间这个权重矩阵来进行线性变换,过程如图 2-3 所示。 + +![](https://pic4.zhimg.com/v2-9aede5435fe5c6f010457c5818ec3ce3_r.jpg) + +根据图 2-3 中的计算结果来看,序列在交换位置前和交换位置后计算得到的结果在本质上并没有任何区别,仅仅只是交换了对应的位置。因此,基于这样的原因,Transformer 在原始输入文本进行 Token Embedding 后,又额外的加入了一个 Positional Embedding 来刻画数据在时序上的特征。 + +> Since our model contains no recurrence and no convolution, in order for the model to make use of the order of the sequence, we must inject some information about the relative or absolute position of the tokens in the sequence. + +### **2.1.2 Positional Embedding** + +说了这么多,那到底什么又是 Positional Embedding 呢?数无形时少直觉,下面我们先来通过一幅图直观看看经过 Positional Embedding 处理后到底产生了什么样的变化。 + +![](https://pic3.zhimg.com/v2-8110b24565ffbfb028866a19050940fa_r.jpg) + +如图 2-4 所示,横坐标表示输入序列中的每一个 Token,每一条曲线或者直线表示对应 Token 在每个维度上对应的位置信息。在左图中,每个维度所对应的位置信息都是一个不变的常数;而在右图中,每个维度所对应的位置信息都是基于某种公式变换所得到。换句话说就是,左图中任意两个 Token 上的向量都可以进行位置交换而模型却不能捕捉到这一差异,但是加入右图这样的位置信息模型却能够感知到。例如位置 20 这一处的向量,在左图中无论你将它换到哪个位置,都和原来一模一样;但在右图中,你却再也找不到与位置 20 处位置信息相同的位置。 + +下面,笔者通过两个实际的示例来进行说明。 + +![](https://pic1.zhimg.com/v2-9a4be9596e49f523e90c2c9eb7b37864_r.jpg) + +如图 2-5 所示,原始输入在经过 Token Embedding 后,又加入了一个常数位置信息的的 Positional Embedding。在经过一次线性变换后便得到了图 2-5 左右边所示的结果。接下来,我们再交换序列的位置,并同时进行 Positional Embedding 观察其结果。 + +![](https://pic3.zhimg.com/v2-d98e246f487827ee1ad6411cc00928e6_r.jpg) + +如图 2-6 所示,在交换序列位置后,采用同样的 Positional Embedding 进行处理,并且进行线性变换。可以发现,其计算结果同图 2-5 中的计算结果本质上也没有发生变换。因此,这就再次证明,如果 Positional Embedding 中位置信息是以常数形式进行变换,那么这样的 Positional Embedding 是无效的。 + +在 Transformer 中,作者采用了如公式$(2.1)$(2.1) 所示的规则来生成各个维度的位置信息,其可视化结果如图 2-4 右所示。 + +$$PE_{pos,2i}=sin(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\\ PE_{pos,2i+1}=cos(pos/10000^{2i/d_{model}})\;\;\;\;\;\;(2.1) \\$$ + +PE_{pos,2i}=sin(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\\ PE_{pos,2i+1}=cos(pos/10000^{2i/d_{model}})\;\;\;\;\;\;(2.1) \\ + +其中$PE$PE 就是这个 Positional Embedding 矩阵,$pos\in[0,max\_len)$pos\in[0,max\_len) 表示具体的某一个位置,$i\in[0,d_{model}/2)$i\in[0,d_{model}/2) 表示具体的某一维度。 + +最终,在融入这种非常数的 Positional Embedding 位置信息后,便可以得到如图 2-7 所示的对比结果。 + +![](https://pic3.zhimg.com/v2-0c62651daf9f5c0c1de77e9137b058b6_r.jpg) + +从图 2-7 可以看出,在交换位置前与交换位置后,与同一个权重矩阵进行线性变换后的结果截然不同。因此,这就证明通过 Positional Embedding 可以弥补自注意力机制不能捕捉序列时序信息的缺陷。 + +说完 Transformer 中的 Embedding 后,接下来我们再来继续探究 Transformer 的网络结构。 + +### **2.2 Transformer 网络结构** + +如图 2-8 所示便是一个单层 Transformer 网络结构图。 + +![](https://pic1.zhimg.com/v2-6da4c9720ec88860295bd63e19344820_r.jpg) + +如图 2-8 所示,整个 Transformer 网络包含左右两个部分,即 Encoder 和 Decoder。下面,我们就分别来对其中的各个部分进行介绍。 + +### **2.2.1 Encoder 层** + +首先,对于 Encoder 来说,其网络结构如图 2-8 左侧所示(尽管论文中是以 6 个这样相同的模块堆叠而成,但这里我们先以堆叠一层来进行介绍,多层的 Transformer 结构将在稍后进行介绍)。 + +![](https://pic3.zhimg.com/v2-5da93887d468045677e9983f14b35db6_r.jpg) + +如图 2-9 所示,对于 Encoder 部分来说其内部主要由两部分网络所构成:多头注意力机制和两层前馈神经网络。 + +> The encoder is composed of a stack of N = 6 identical layers. Each layer has two sub-layers. The first is a multi-head self-attention mechanism, and the second is a simple, position- wise fully connected feed-forward network. + +同时,对于这两部分网络来说,都加入了残差连接,并且在残差连接后还进行了层归一化操作。这样,对于每个部分来说其输出均为$\text{LayerNorm(x+Sublayer(x))}$\text{LayerNorm(x+Sublayer(x))},并且在都加入了 Dropout 操作。 + +> We apply dropout to the output of each sub-layer, before it is added to the sub-layer input and normalized. + +进一步,为了便于在这些地方使用残差连接,这两部分网络输出向量的维度均为$d_{model}=512$d_{model}=512。 + +对于第 2 部分的两层全连接网络来说,其具体计算过程为 + +$$\text{FFN}(x)=\text{max}(0,xW_1+b_1)W_2+b_2\;\;\;\;\;\;(2.2) \\$$ + +\text{FFN}(x)=\text{max}(0,xW_1+b_1)W_2+b_2\;\;\;\;\;\;(2.2) \\ + +其中输入$x$x 的维度为$d_{model}=512$d_{model}=512,第 1 层全连接层的输出维度为$d_{ff}=2048$d_{ff}=2048,第 2 层全连接层的输出为$d_{model}=512$d_{model}=512,且同时对于第 1 层网络的输出还运用了 Relu 激活函数。 + +到此,对于单层 Encoder 的网络结构就算是介绍完了,接下来让我们继续探究 Decoder 部分的网络结构。 + +### **2.2.2 Decoder 层** + +同 Encoder 部分一样,论文中也采用了 6 个完全相同的网络层堆叠而成,不过这里我们依旧只是先看 1 层时的情况。对于 Decoder 部分来说,其整体上与 Encoder 类似,只是多了一个用于与 Encoder 输出进行交互的多头注意力机制,如图 2-10 所示。 + +![](https://pic1.zhimg.com/v2-8ab2c37e224137c05332419d525c88cc_r.jpg) + +不同于 Encoder 部分,在 Decoder 中一共包含有 3 个部分的网络结构。最上面的和最下面的部分(暂时忽略 Mask)与 Encoder 相同,只是多了中间这个与 Encoder 输出(Memory)进行交互的部分,作者称之为 “Encoder-Decoder attention”。对于这部分的输入,**Q 来自于下面多头注意力机制的输出,K 和 V 均是 Encoder 部分的输出(Memory)经过线性变换后得到**。而作者之所以这样设计也是在模仿传统 Encoder-Decoder 网络模型的解码过程。 + +> In "encoder-decoder attention" layers, the queries come from the previous decoder layer, and the memory keys and values come from the output of the encoder. This mimics the typical encoder-decoder attention mechanisms in sequence-to-sequence models + +为了能够更好的理解这里 Q、K、V 的含义,我们先来看看传统的基于 Encoder-Decoder 的 Seq2Seq 翻译模型是如何进行解码的,如图 2-11 所示。 + +![](https://pic2.zhimg.com/v2-a880c482d673551bba2c1c5afbcff90d_r.jpg) + +如图 2-11 所示是一个经典的基于 Encoder-Decoder 的机器翻译模型。左下边部分为编码器,右下边部分为解码器,左上边部分便是注意力机制部分。在图 2-11 中,$\overline{h_i}$\overline{h_i} 表示的是在编码过程中,各个时刻的隐含状态,称之为每个时刻的 Memory;$h_t$h_t 表示解码当前时刻时的隐含状态。此时注意力机制的思想在于,希望模型在解码的时刻能够参考编码阶段每个时刻的记忆。 + +因此,在解码第一个时刻`""`时,$h_t$h_t 会首先同每个记忆状态进行相似度比较得到注意力权重。这个注意力权重所蕴含的意思就是,在解码第一个时刻时应该将$50\%$50\% 的注意力放在编码第一个时刻的记忆上(其它的同理),最终通过加权求和得到 4 个 Memory 的权重和,即 context vector。同理,在解码第二时刻`"我"`时,也会遵循上面的这一解码过程。可以看出,此时注意力机制扮演的就是能够使得 Encoder 与 Decoder 进行交互的角色。 + +回到 Transformer 的 Encoder-Decoder attention 中,**K 和 V 均是编码部分的输出 Memory 经过线性变换后的结果**(此时的 Memory 中包含了原始输入序列每个位置的编码信息),**而 Q 是解码部分多头注意力机制输出的隐含向量经过线性变换后的结果**。在 Decoder 对每一个时刻进行解码时,首先需要做的便是通过 Q 与 K 进行交互(query 查询),并计算得到注意力权重矩阵;然后再通过注意力权重与 V 进行计算得到一个权重向量,该权重向量所表示的含义就是在解码时如何将注意力分配到 Memory 的各个位置上。这一过程我们可以通过如图 2-12 和图 2-13 所示的过程来进行表示。 + +![](https://pic2.zhimg.com/v2-22669eedb0931017b8ed1d56dcd28089_r.jpg) + +如图 2-12 所示,待解码向量和 Memory 分别各自乘上一个矩阵后得到 Q、K、V。 + +![](https://pic4.zhimg.com/v2-56ab4338fc9da4ca495fe070904846cf_r.jpg) + +如图 2-13 所示,在解码第 1 个时刻时,首先 Q 通过与 K 进行交互得到权重向量,此时可以看做是 Q(待解码向量)在 K(本质上也就是 Memory)中查询 Memory 中各个位置与 Q 有关的信息;然后将权重向量与 V 进行运算得到解码向量,此时这个解码向量可以看作是考虑了 Memory 中各个位置编码信息的输出向量,也就是说它包含了在解码当前时刻时应该将注意力放在 Memory 中哪些位置上的信息。 + +进一步,在得到这个解码向量并经过图 2-10 中最上面的两层全连接层后,便将其输入到分类层中进行分类得到当前时刻的解码输出值。 + +### **2.2.3 Decoder 预测解码过程** + +当第 1 个时刻的解码过程完成之后,解码器便会将解码第 1 个时刻时的输入,以及解码第 1 个时刻后的输出均作为解码器的输入来解码预测第 2 个时刻的输出。整个过程可以通过如图 2-14 所示的过程来进行表示。 + +![](https://pic2.zhimg.com/v2-5391d2e0ecdd0cb2620966bead1fb34d_r.jpg) + +如图 2-14 所示,Decoder 在对当前时刻进行解码输出时,都会将当前时刻之前所有的预测结果作为输入来对下一个时刻的输出进行预测。假设现在需要将`"我 是 谁"`翻译成英语`"who am i"`,且解码预测后前两个时刻的结果为`"who am"`,接下来需要对下一时刻的输出`"i"`进行预测,那么整个过程就可以通过图 2-15 和图 2-16 来进行表示。 + +![](https://pic3.zhimg.com/v2-6855d1f18983c20518644402918cc826_r.jpg) + +如图 2-15 所示,左上角的矩阵是解码器对输入`" who am"`这 3 个词经过解码器中自注意力机制编码后的结果;左下角是编码器对输入`"我 是 谁"`这 3 个词编码后的结果(同图 2-12 中的一样);两者分别在经过线性变换后便得到了 Q、K 和 V 这 3 个矩阵。此时值得注意的是,左上角矩阵中的每一个向量在经过自注意力机制编码后,每个向量同样也包含了其它位置上的编码信息。 + +进一步,Q 与 K 作用和便得到了一个权重矩阵;再将其与 V 进行线性组合便得到了 Encoder-Decoder attention 部分的输出,如图 2-16 所示。 + +![](https://pic2.zhimg.com/v2-d7280a8a6899220578ecbfb79090d809_r.jpg) + +如图 2-16 所示,左下角便是 Q 与 K 作用后的权重矩阵,它的每一行就表示在对 Memory(这里指图 2-16 中的 V)中的每一位置进行解码时,应该如何对注意力进行分配。例如第 3 行$[0.6,0.2,0.2]$[0.6,0.2,0.2] 的含义就是在解码当前时刻时应该将$60\%$60\% 的注意力放在 Memory 中的`"我"`上,其它同理。这样,在经过解码器中的两个全连接层后,便得到了解码器最终的输出结果。接着,解码器会循环对下一个时刻的输出进行解码预测,直到预测结果为`""`或者达到指定长度后停止。 + +同时,这里需要注意的是,在通过模型进行实际的预测时,只会取解码器输出的其中一个向量进行分类,然后作为当前时刻的解码输出。例如图 2-16 中解码器最终会输出一个形状为`[3,tgt_vocab_len]`的矩阵,那么只会取其最后一个向量喂入到分类器中进行分类得到当前时刻的解码输出。具体细节见后续代码实现。 + +### **2.2.4 Decoder 训练解码过程** + +在介绍完预测时 Decoder 的解码过程后,下面就继续来看在网络在训练过程中是如何进行解码的。从 2.2.3 小节的内容可以看出,在真实预测时解码器需要将上一个时刻的输出作为下一个时刻解码的输入,然后一个时刻一个时刻的进行解码操作。显然,如果训练时也采用同样的方法那将是十分费时的。因此,在训练过程中,解码器也同编码器一样,一次接收解码时所有时刻的输入进行计算。这样做的好处,一是通过多样本并行计算能够加快网络的训练速度;二是在训练过程中直接喂入解码器正确的结果而不是上一时刻的预测值(因为训练时上一时刻的预测值可能是错误的)能够更好的训练网络。 + +例如在用平行预料`"我 是 谁"`<==>`"who am i"`对网络进行训练时,编码器的输入便是`"我 是 谁"`,而解码器的输入则是`" who am i"`,对应的正确标签则是`"who am i "`。 + +假设现在解码器的输入`" who am i"`在分别乘上一个矩阵进行线性变换后得到了 Q、K、V,且 Q 与 K 作用后得到了注意力权重矩阵(此时还未进行 softmax 操作),如图 2-17 所示。 + +![](https://pic4.zhimg.com/v2-7039ba4dab40ef3a4e1b9f2e40cb45a3_r.jpg) + +从图 2-17 可以看出,此时已经计算得到了注意力权重矩阵。由第 1 行的权重向量可知,在解码第 1 个时刻时应该将$20\%$20\%(严格来说应该是经过 softmax 后的值)的注意力放到`""`上,$30\%$30\% 的注意力放到`"who"`上等等。不过此时有一个问题就是,在 2.2.3 节中笔者介绍到,模型在实际的预测过程中只是将当前时刻之前(包括当前时刻)的所有时刻作为输入来预测下一个时刻,也就是说模型在预测时是看不到当前时刻之后的信息。因此,Transformer 中的 Decoder 通过加入注意力掩码机制来解决了这一问题。 + +> self-attention layers in the decoder **allow each position in the decoder to attend to all positions in the decoder up to and including that position**. We need to prevent leftward information flow in the decoder to preserve the auto-regressive property. We implement this inside of scaled dot-product attention by masking out (setting to −∞) all values in the input of the softmax which correspond to illegal connections. + +如图 2-18 所示,左边依旧是通过 Q 和 K 计算得到了注意力权重矩阵(此时还未进行 softmax 操作),而中间的就是所谓的注意力掩码矩阵,两者在相加之后再乘上矩阵 V 便得到了整个自注意力机制的输出,也就是图 2-10 中的 Masked Multi-Head Attention。 + +![](https://pic4.zhimg.com/v2-ef714b246dfc08c912db18aaec0542cb_r.jpg) + +那为什么注意力权重矩阵加上这个注意力掩码矩阵就能够达到这样的效果呢?以图 2-18 中第 1 行权重为例,当解码器对第 1 个时刻进行解码时其对应的输入只有`""`,因此这就意味着此时应该将所有的注意力放在第 1 个位置上(尽管在训练时解码器一次喂入了所有的输入),换句话说也就是第 1 个位置上的权重应该是 1,而其它位置则是 0。从图 2-17 可以看出,第 1 行注意力向量在加上第 1 行注意力掩码,再经过 softmax 操作后便得到了一个类似$[1,0,0,0,0]$[1,0,0,0,0] 的向量。那么,通过这个向量就能够保证在解码第 1 个时刻时只能将注意力放在第 1 个位置上的特性。同理,在解码后续的时刻也是类似的过程。 + +到此,对于整个单层 Transformer 的网络结构以及编码解码过程就介绍完了,更多细节内容见后续代码实现。 + +### **2.2.5 位置编码与 Attention Mask** + +在刚接触 Transformer 的时候,有的人会认为在 Decoder 中,既然已经有了 Attention mask 那么为什么还需要 Positional Embedding 呢?如图 2-18 所示,持这种观点的朋友认为,Attention mask 已经有了使得输入序列依次输入解码器的能力,因此就不再需要 Positional Embedding 了。这样想对吗? + +根据 2.2.4 节内容的介绍可以知道,Attention mask 的作用只有一个,那就是在训练过程中掩盖掉当前时刻之后所有位置上的信息,而这也是在模仿模型在预测时只能看到当前时刻及其之前位置上的信息。因此,持有上述观点的朋友可能是把 “能看见” 和“能看见且有序”混在一起了。 + +虽然看似有了 Attention mask 这个掩码矩阵能够使得 Decoder 在解码过程中可以**有序地**看到当前位置之前的所有信息,但是事实上没有 Positional Embedding 的 Attention mask 只能做到看到当前位置之前的所有信息,**而做不到有序**。前者的 “有序” 指的是喂入解码器中序列的顺序,而后者的 “有序” 指的是序列本身固有的语序。 + +如果不加 Postional Embedding 的话,那么以下序列对于模型来说就是一回事: + +``` + → 北 → 京 → 欢 → 迎 → 你 → + → 北 → 京 → 迎 → 欢 → 你 → + → 北 → 京 → 你 → 迎 → 欢 → + +``` + +虽然此时 Attention mask 具有能够让上述序列一个时刻一个时刻的按序喂入到解码器中,但是它却无法识别出这句话本身固有的语序。 + +### **2.2.6 原始 Q、K、V 来源** + +在 Transformer 中各个部分的 Q、K、V 到底是怎么来的一直以来都是初学者最大的一个疑问,并且这部分内容在原论文中也没有进行交代,只是交代了如何根据 Q、K、V 来进行自注意力机制的计算。虽然在第 2 部分的前面几个小节已经提及过了这部分内容,但是这里再给大家进行一次总结。 + +根据图 2-8(Transformer 结构图)可知,在整个 Transformer 中涉及到自注意力机制的一共有 3 个部分:Encoder 中的 Multi-Head Attention;Decoder 中的 Masked Multi-Head Attention;Encoder 和 Decoder 交互部分的 Multi-Head Attention。 + +① 对于 Encoder 中的 Multi-Head Attention 来说,其原始 q、k、v 均是 Encoder 的 Token 输入经过 Embedding 后的结果。q、k、v 分别经过一次线性变换(各自乘以一个权重矩阵)后得到了 Q、K、V(也就是图 1-4 中的示例),然后再进行自注意力运算得到 Encoder 部分的输出结果 Memory。 + +② 对于 Decoder 中的 Masked Multi-Head Attention 来说,其原始 q、k、v 均是 Decoder 的 Token 输入经过 Embedding 后的结果。q、k、v 分别经过一次线性变换后得到了 Q、K、V,然后再进行自注意力运算得到 Masked Multi-Head Attention 部分的输出结果,即待解码向量。 + +对于 Encoder 和 Decoder 交互部分的 Multi-Head Attention,其原始 q、k、v 分别是上面的带解码向量、Memory 和 Memory。q、k、v 分别经过一次线性变换后得到了 Q、K、V(也就是图 2-12 中的示例),然后再进行自注意力运算得到 Decoder 部分的输出结果。之所以这样设计也是在模仿传统 Encoder-Decoder 网络模型的解码过程。 + +### **3. 网络结构与自注意力实现** + +在通过前面几部分内容详细介绍完 Transformer 网络结构的原理后,接下来就让我们来看一看如何借用 Pytorch 框架来实现 MultiHeadAttention 这一结构。同时,需要说明的一点是,下面所有的实现代码都是笔者直接从 Pytorch 1.4 版本中`torch.nn.Transformer`模块里摘取出来的简略版,目的就是为了让大家对于整个实现过程有一个清晰的认识。并且为了使得大家在阅读完以下内容后也能够对 Pytorch 中的相关模块有一定的了解,所以下面的代码在变量名方面也与 Pytorch 保持了一致。 + +### **3.1 多层 Transformer** + +在第 2 部分中,笔者详细介绍了单层 Transformer 网络结构中的各个组成部分。尽管多层 Transformer 就是在此基础上堆叠而来,不过笔者认为还是有必要在这里稍微提及一下。 + +![](https://pic1.zhimg.com/v2-6da4c9720ec88860295bd63e19344820_r.jpg) + +如图 3-1 所示便是一个单层 Transformer 网络结构图,左边是编码器右边是解码器。而多层的 Transformer 网络就是在两边分别堆叠了多个编码器和解码器的网络模型,如图 3-2 所示。 + +![](https://pic1.zhimg.com/v2-c3386c8304447106d4ff669cf5dd4714_r.jpg) + +如图 3-2 所示便是一个多层的 Transformer 网络结构图(原论文中采用了 6 个编码器和 6 个解码器),其中的每一个 Encoder 都是图 3-1 中左边所示的网络结构(Decoder 同理)。可以发现,它真的就是图 3-1 堆叠后的形式。不过需要注意的是其整个解码过程。 + +在多层 Transformer 中,多层编码器先对输入序列进行编码,然后得到最后一个 Encoder 的输出 Memory;解码器先通过 Masked Multi-Head Attention 对输入序列进行编码,然后将输出结果同 Memory 通过 Encoder-Decoder Attention 后得到第 1 层解码器的输出;接着再将第 1 层 Decoder 的输出通过 Masked Multi-Head Attention 进行编码,最后再将编码后的结果同 Memory 通过 Encoder-Decoder Attention 后得到第 2 层解码器的输出,以此类推得到最后一个 Decoder 的输出。 + +值得注意的是,在多层 Transformer 的解码过程中,每一个 Decoder 在 Encoder-Decoder Attention 中所使用的 Memory 均是同一个。 + +### **3.2 Transformer 中的掩码** + +由于在实现多头注意力时需要考虑到各种情况下的掩码,因此在这里需要先对这部分内容进行介绍。在 Transformer 中,主要有两个地方会用到掩码这一机制。第 1 个地方就是在 2.2.4 节中介绍到的 Attention Mask,用于在训练过程中解码的时候掩盖掉当前时刻之后的信息;第 2 个地方便是对一个 batch 中不同长度的序列在 Padding 到相同长度后,对 Padding 部分的信息进行掩盖。下面分别就这两种情况进行介绍。 + +### **3.2.1 Attention Mask** + +如图 3-3 所示,在训练过程中对于每一个样本来说都需要这样一个对称矩阵来掩盖掉当前时刻之后所有位置的信息。 + +![](https://pic4.zhimg.com/v2-ef714b246dfc08c912db18aaec0542cb_r.jpg) + +从图 3-3 可以看出,这个注意力掩码矩阵的形状为`[tgt_len,tgt_len]`,其具体 Mask 原理在 2.2.4 节中笔者已经介绍过 l,这里就不再赘述。在后续实现过程中,我们将通过`generate_square_subsequent_mask`方法来生成这样一个矩阵。同时,在后续多头注意力机制实现中,将通过`attn_mask`这一变量名来指代这个矩阵。 + +### **3.2.2 Padding Mask** + +在 Transformer 中,使用到掩码的第 2 个地方便是 Padding Mask。由于在网络的训练过程中同一个 batch 会包含有多个文本序列,而不同的序列长度并不一致。因此在数据集的生成过程中,就需要将同一个 batch 中的序列 Padding 到相同的长度。但是,这样就会导致在注意力的计算过程中会考虑到 Padding 位置上的信息。 + +![](https://pic3.zhimg.com/v2-6e62ae19572d34c45e98d8e0092924a6_r.jpg) + +如图 3-4 所示,P 表示 Padding 的位置,右边的矩阵表示计算得到的注意力权重矩阵。可以看到,此时的注意力权重对于 Padding 位置山的信息也会加以考虑。因此在 Transformer 中,作者通过在生成训练集的过程中记录下每个样本 Padding 的实际位置;然后再将注意力权重矩阵中对应位置的权重替换成负无穷,经 softmax 操作后对应 Padding 位置上的权重就变成了 0,从而达到了忽略 Padding 位置信息的目的。这种做法也是 Encoder-Decoder 网络结构中通用的一种办法。 + +![](https://pic4.zhimg.com/v2-ee68b3009689ca74cc921237384d1993_r.jpg) + +如图 3-5 所示,对于`"我 是 谁 P P"`这个序列来说,前 3 个字符是正常的,后 2 个字符是 Padding 后的结果。因此,其 Mask 向量便为`[True, True, True, False, False]`。通过这个 Mask 向量可知,需要将权重矩阵的最后两列替换成负无穷,在后续我们会通过`torch.masked_fill`这个方法来完成这一步,并且在实现时将使用`key_padding_mask`来指代这一向量。 + +到此,对于 Transformer 中所要用到 Mask 的地方就介绍完了,下面正式来看如何实现多头注意力机制。 + +### **3.3 实现多头注意力机制** + +### **3.3.1 多头注意力机制** + +根据前面的介绍可以知道,多头注意力机制中最为重要的就是自注意力机制,也就是需要前计算得到 Q、K 和 V,如图 3-6 所示。 + +![](https://pic4.zhimg.com/v2-28903ee6a9c01d4895af7836b1e5997f_r.jpg) + +图 3-6. Q、K 和 V 计算过程 + +然后再根据 Q、K、V 来计算得到最终的注意力编码,如图 3-7 所示: + +![](https://pic4.zhimg.com/v2-b7d6df77ab5e43ce30a4aaa05a0d65d3_r.jpg) + +同时,为了避免单个自注意力机制计算得到的注意力权重过度集中于当前编码位置自己所在的位置(同时更应该关注于其它位置),所以作者在论文中提到通过采用多头注意力机制来解决这一问题,如图 3-8 所示。 + +![](https://pic4.zhimg.com/v2-382a68f2a5543f00b7a4a1fd84e29b83_r.jpg) + +**3.3.2 定义类 MyMultiHeadAttention** + +综上所述,我们可以给出类`MyMultiHeadAttentiond`的定义为 + +``` +class MyMultiheadAttention(nn.Module): + def __init__(self, embed_dim, num_heads, dropout=0., bias=True): + super(MyMultiheadAttention, self).__init__() + """ + :param embed_dim: 词嵌入的维度,也就是前面的d_model参数,论文中的默认值为512 + :param num_heads: 多头注意力机制中多头的数量,也就是前面的nhead参数, 论文默认值为 8 + :param bias: 最后对多头的注意力(组合)输出进行线性变换时,是否使用偏置 + """ + self.embed_dim = embed_dim # 前面的d_model参数 + self.head_dim = embed_dim // num_heads # head_dim 指的就是d_k,d_v + self.kdim = self.head_dim + self.vdim = self.head_dim + self.num_heads = num_heads # 多头个数 + self.dropout = dropout + assert self.head_dim * num_heads == self.embed_dim, "embed_dim 除以 num_heads必须为整数" + # 上面的限制条件就是论文中的 d_k = d_v = d_model/n_head 条件 + self.q_proj_weight = Parameter(torch.Tensor(embed_dim, embed_dim)) + # embed_dim = kdim * num_heads + # 这里第二个维度之所以是embed_dim,实际上这里是同时初始化了num_heads个W_q堆叠起来的, 也就是num_heads个头 + self.k_proj_weight = Parameter(torch.Tensor(embed_dim, embed_dim)) + # W_k, embed_dim = kdim * num_heads + self.v_proj_weight = Parameter(torch.Tensor(embed_dim, embed_dim)) + # W_v, embed_dim = vdim * num_heads + self.out_proj = nn.Linear(embed_dim, embed_dim, bias=bias) + # 最后将所有的Z组合起来的时候,也是一次性完成, embed_dim = vdim * num_heads + +``` + +在上述代码中,`embed_dim`表示模型的维度(图 3-8 中的 d_m);`num_heads`表示多头的个数;`bias`表示是否在多头线性组合时使用偏置。同时,为了使得实现代码更加高效,所以 Pytorch 在实现的时候是多个头注意力机制一起进行的计算,也就上面代码的第 17-22 行,分别用来初始化了多个头的权重值(这一过程从图 3-8 也可以看出)。当多头注意力机制计算完成后,将会得到一个形状为`[src_len,embed_dim]`的矩阵,也就是图 3-8 中多个$z_i$z_i 水平堆叠后的结果。因此,第 24 行代码将会初始化一个线性层来对这一结果进行一个线性变换。 + +### **3.3.3 定义前向传播过程** + +在定义完初始化函数后,便可以定义如下所示的多头注意力前向传播的过程 + +``` + def forward(self, query, key, value, attn_mask=None, key_padding_mask=None): + """ + 在论文中,编码时query, key, value 都是同一个输入, + 解码时 输入的部分也都是同一个输入, + 解码和编码交互时 key,value指的是 memory, query指的是tgt + :param query: # [tgt_len, batch_size, embed_dim], tgt_len 表示目标序列的长度 + :param key: # [src_len, batch_size, embed_dim], src_len 表示源序列的长度 + :param value: # [src_len, batch_size, embed_dim], src_len 表示源序列的长度 + :param attn_mask: # [tgt_len,src_len] or [num_heads*batch_size,tgt_len, src_len] + 一般只在解码时使用,为了并行一次喂入所有解码部分的输入,所以要用mask来进行掩盖当前时刻之后的位置信息 + :param key_padding_mask: [batch_size, src_len], src_len 表示源序列的长度 + :return: + attn_output: [tgt_len, batch_size, embed_dim] + attn_output_weights: # [batch_size, tgt_len, src_len] + """ + return multi_head_attention_forward(query, key, value, self.num_heads, + self.dropout, self.out_proj.weight, self.out_proj.bias, + training=self.training, + key_padding_mask=key_padding_mask, + q_proj_weight=self.q_proj_weight, + k_proj_weight=self.k_proj_weight, + v_proj_weight=self.v_proj_weight, + attn_mask=attn_mask) + + +``` + +在上述代码中,`query`、`key`、`value`指的并不是图 3-6 中的 Q、K 和 V,而是没有经过线性变换前的输入。例如在编码时三者指的均是原始输入序列`src`;在解码时的 Mask Multi-Head Attention 中三者指的均是目标输入序列`tgt`;在解码时的 Encoder-Decoder Attention 中三者分别指的是 Mask Multi-Head Attention 的输出、Memory 和 Memory。`key_padding_mask`指的是编码或解码部分,输入序列的 Padding 情况,形状为`[batch_size,src_len]`或者`[batch_size,tgt_len]`;`attn_mask`指的就是注意力掩码矩阵,形状为`[tgt_len,src_len]`,**它只会在解码**时使用。 + +注意,在上面的这些维度中,`tgt_len`本质上指的其实是`query_len`;`src_len`本质上指的是`key_len`。只是在不同情况下两者可能会是一样,也可能会是不一样。 + +### **3.3.4 多头注意力计算过程** + +在定义完类`MyMultiHeadAttentiond`后,就需要定义出多头注意力的实际计算过程。由于这部分代码较长,所以就分层次进行介绍。 + +``` +def multi_head_attention_forward( + query, # [tgt_len,batch_size, embed_dim] + key, # [src_len, batch_size, embed_dim] + value, # [src_len, batch_size, embed_dim] + num_heads, + dropout_p, + out_proj_weight, # [embed_dim = vdim * num_heads, embed_dim] + out_proj_bias, + training=True, + key_padding_mask=None, # [batch_size,src_len/tgt_len] + q_proj_weight=None, # [embed_dim,kdim * num_heads] + k_proj_weight=None, # [embed_dim, kdim * num_heads] + v_proj_weight=None, # [embed_dim, vdim * num_heads] + attn_mask=None, # [tgt_len,src_len] + ): + # 第一阶段: 计算得到Q、K、V + q = F.linear(query, q_proj_weight) + # [tgt_len,batch_size,embed_dim] x [embed_dim,kdim * num_heads] + # = [tgt_len,batch_size,kdim * num_heads] + k = F.linear(key, k_proj_weight) + # [src_len, batch_size,embed_dim] x [embed_dim,kdim * num_heads] + # = [src_len,batch_size,kdim * num_heads] + v = F.linear(value, v_proj_weight) + # [src_len, batch_size,embed_dim] x [embed_dim,vdim * num_heads] + # = [src_len,batch_size,vdim * num_heads] + + +``` + +在上述代码中,第 17-23 行所做的就是根据输入进行线性变换得到图 3-6 中的 Q、K 和 V。 + +``` +# 第二阶段: 缩放,以及attn_mask维度判断 + tgt_len, bsz, embed_dim = query.size() # [tgt_len,batch_size, embed_dim] + src_len = key.size(0) + head_dim = embed_dim // num_heads # num_heads * head_dim = embed_dim + scaling = float(head_dim) ** -0.5 + q = q * scaling # [query_len,batch_size,kdim * num_heads] + + if attn_mask is not None: + # [tgt_len,src_len] or [num_heads*batch_size,tgt_len, src_len] + if attn_mask.dim() == 2: + attn_mask = attn_mask.unsqueeze(0) # [1, tgt_len,src_len] 扩充维度 + if list(attn_mask.size()) != [1, query.size(0), key.size(0)]: + raise RuntimeError('The size of the 2D attn_mask is not correct.') + elif attn_mask.dim() == 3: + if list(attn_mask.size()) != [bsz * num_heads, query.size(0), key.size(0)]: + raise RuntimeError('The size of the 3D attn_mask is not correct.') + # 现在 atten_mask 的维度就变成了3D + + +``` + +接着,在上述代码中第 5-6 行所完成的就是图 3-7 中的缩放过程;第 8-16 行用来判断或修改`attn_mask`的维度,当然这几行代码只会在解码器中的 Masked Multi-Head Attention 中用到。 + +``` +# 第三阶段: 计算得到注意力权重矩阵 + q = q.contiguous().view(tgt_len, bsz * num_heads, head_dim).transpose(0, 1) + # [batch_size * num_heads,tgt_len,kdim] + # 因为前面是num_heads个头一起参与的计算,所以这里要进行一下变形,以便于后面计算。 且同时交换了0,1两个维度 + k = k.contiguous().view(-1, bsz*num_heads, head_dim).transpose(0,1) + #[batch_size * num_heads,src_len,kdim] + v = v.contiguous().view(-1, bsz*num_heads, head_dim).transpose(0,1) + #[batch_size * num_heads,src_len,vdim] + attn_output_weights = torch.bmm(q, k.transpose(1, 2)) + # [batch_size * num_heads,tgt_len,kdim] x [batch_size * num_heads, kdim, src_len] + # = [batch_size * num_heads, tgt_len, src_len] 这就num_heads个QK相乘后的注意力矩阵 + + +``` + +继续,在上述代码中第 1-7 行所做的就是交换 Q、K、V 中的维度,以便于多个样本同时进行计算;第 9 行代码便是用来计算注意力权重矩阵;其中上`contiguous()`方法是将变量放到一块连续的物理内存中;`bmm`的作用是用来计算两个三维矩阵的乘法操作 [4]。 + +需要提示的是,大家在看代码的时候,最好是仔细观察一下各个变量维度的变化过程,笔者也在每次运算后进行了批注。 + +``` +# 第四阶段: 进行相关掩码操作 + if attn_mask is not None: + attn_output_weights += attn_mask # [batch_size * num_heads, tgt_len, src_len] + if key_padding_mask is not None: + attn_output_weights = attn_output_weights.view(bsz, num_heads, tgt_len, src_len) + # 变成 [batch_size, num_heads, tgt_len, src_len]的形状 + attn_output_weights = attn_output_weights.masked_fill( + key_padding_mask.unsqueeze(1).unsqueeze(2), float('-inf')) + # 扩展维度,从[batch_size,src_len]变成[batch_size,1,1,src_len] + attn_output_weights = attn_output_weights.view(bsz * num_heads, tgt_len,src_len) + # [batch_size * num_heads, tgt_len, src_len] + + +``` + +进一步,在上述代码中第 2-3 行便是用来执行图 3-3 中的步骤;第 4-8 行便是用来执行图 3-5 中的步骤,同时还进行了维度扩充。 + +``` + attn_output_weights = F.softmax(attn_output_weights, dim=-1) + # [batch_size * num_heads, tgt_len, src_len] + attn_output_weights = F.dropout(attn_output_weights, p=dropout_p, training=training) + attn_output = torch.bmm(attn_output_weights, v) + # Z = [batch_size * num_heads, tgt_len, src_len] x [batch_size * num_heads,src_len,vdim] + # = # [batch_size * num_heads,tgt_len,vdim] + # 这就num_heads个Attention(Q,K,V)结果 + + attn_output = attn_output.transpose(0, 1).contiguous().view(tgt_len, bsz, embed_dim) + # 先transpose成 [tgt_len, batch_size* num_heads ,kdim] + # 再view成 [tgt_len,batch_size,num_heads*kdim] + attn_output_weights = attn_output_weights.view(bsz, num_heads, tgt_len, src_len) + + Z = F.linear(attn_output, out_proj_weight, out_proj_bias) + # 这里就是多个z 线性组合成Z [tgt_len,batch_size,embed_dim] + return Z, attn_output_weights.sum(dim=1) / num_heads # 将num_heads个注意力权重矩阵按对应维度取平均 + + +``` + +最后,在上述代码中第 1-4 行便是用来对权重矩阵进行归一化操作,以及计算得到多头注意力机制的输出;第 14 行代码便是用来对多个注意力的输出结果进行线性组合;第 16 行代码用来返回线性组合后的结果,以及多个注意力权重矩阵的平均值。 + +### **3.3.5 示例代码** + +在实现完类`MyMultiHeadAttention`的全部代码后,便可以通过类似如下的方式进行使用。 + +``` +if __name__ == '__main__': + src_len = 5 + batch_size = 2 + dmodel = 32 + num_head = 1 + src = torch.rand((src_len, batch_size, dmodel)) # shape: [src_len, batch_size, embed_dim] + src_key_padding_mask = torch.tensor([[True, True, True, False, False], + [True, True, True, True, False]]) # shape: [src_len, src_len] + + my_mh = MyMultiheadAttention(embed_dim=dmodel, num_heads=num_head) + r = my_mh(src, src, src,key_padding_mask = src_key_padding_mask) + + +``` + +在上述代码中,第 6-11 行其实也就是 Encoder 中多头注意力机制的实现过程。同时,在计算过程中还可以打印出各个变量的维度变化信息: + +``` +进入多头注意力计算: + 多头num_heads = 1, d_model=32, d_k = d_v = d_model/num_heads=32 + query的shape([tgt_len, batch_size, embed_dim]):torch.Size([5, 2, 32]) + W_q 的shape([embed_dim,kdim * num_heads]):torch.Size([32, 32]) + Q 的shape([tgt_len, batch_size,kdim * num_heads]):torch.Size([5, 2, 32]) + ---------------------------------------------------------------------- + key 的shape([src_len,batch_size, embed_dim]):torch.Size([5, 2, 32]) + W_k 的shape([embed_dim,kdim * num_heads]):torch.Size([32, 32]) + K 的shape([src_len,batch_size,kdim * num_heads]):torch.Size([5, 2, 32]) + ---------------------------------------------------------------------- + value的shape([src_len,batch_size, embed_dim]):torch.Size([5, 2, 32]) + W_v 的shape([embed_dim,vdim * num_heads]):torch.Size([32, 32]) + V 的shape([src_len,batch_size,vdim * num_heads]):torch.Size([5, 2, 32]) + ---------------------------------------------------------------------- + ***** 注意,这里的W_q, W_k, W_v是多个head同时进行计算的. 因此,Q,K,V分别也是包含了多个head的q,k,v堆叠起来的结果 ***** + 多头注意力中,多头计算结束后的形状(堆叠)为([tgt_len,batch_size,num_heads*kdim])torch.Size([5, 2, 32]) + 多头计算结束后,再进行线性变换时的权重W_o的形状为([num_heads*vdim, num_heads*vdim ])torch.Size([32, 32]) + 多头线性变化后的形状为([tgt_len,batch_size,embed_dim]) torch.Size([5, 2, 32]) + + +``` + +### **4 Transformer 的实现过程** + +在前面几部分内容中,笔者陆续介绍了多头注意力机制的原理、Transformer 中编码器和解码器的工作流程以及多头注意力的实现过程等。接下来,笔者将会一步一步地来详细介绍如何通过 Pytorch 框架实现 Transformer 的整体网络结构,包括 Token Embedding、Positional Embedding、编码器和解码器等。 + +下面,首先要介绍的就是对于 Embedding 部分的编码实现。 + +### **4.1 Embedding 实现** + +### **4.1.1 Token Embedding** + +这里首先要实现的便是最基础的 Token Enbedding,也是字符转向量的一种常用做法,如下所示: + +``` +class TokenEmbedding(nn.Module): + def __init__(self, vocab_size: int, emb_size): + super(TokenEmbedding, self).__init__() + self.embedding = nn.Embedding(vocab_size, emb_size) + self.emb_size = emb_size + + def forward(self, tokens): + """ + :param tokens: shape : [len, batch_size] + :return: shape: [len, batch_size, emb_size] + """ + return self.embedding(tokens.long()) * math.sqrt(self.emb_size) + + +``` + +如上代码所示便是 TokenEmbedding 的实现过程,由于这部分代码并不复杂所以就不再逐行进行介绍。注意,第 12 行代码对原始向量进行缩放是出自论文中 3.4 部分的描述。 + +### **4.1.2 Positional Embedding** + +在 2.1.2 节中笔者已经对 Positional Embedding 的原理做了详细的介绍,其每个位置的变化方式如式$(1)$(1) 所示。 + +$$PE_{pos,2i}=sin(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\\ PE_{pos,2i+1}=cos(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\;\;(4.1) \\$$ + +PE_{pos,2i}=sin(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\\ PE_{pos,2i+1}=cos(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\;\;(4.1) \\ + +进一步,我们还可以对式$(4.1)$(4.1) 中括号内的参数进行化简得到如式$(4.2)$(4.2) 中的形式。 + +$$\frac{1}{10000^{2i/d_{model}}}=\text{exp}\{\text{log}(10000)^{\frac{-2i}{d_{model}}}\}=\text{exp}\{\frac{-2i\cdot\text{log(10000)}}{d_{model}}\}=\text{exp}\{2i\cdot(\frac{\text{-log}(10000)}{d_{model}})\}\;\;\;\;\;\;\;\;(4.2) \\$$ + +\frac{1}{10000^{2i/d_{model}}}=\text{exp}\{\text{log}(10000)^{\frac{-2i}{d_{model}}}\}=\text{exp}\{\frac{-2i\cdot\text{log(10000)}}{d_{model}}\}=\text{exp}\{2i\cdot(\frac{\text{-log}(10000)}{d_{model}})\}\;\;\;\;\;\;\;\;(4.2) \\ + +由此,根据式$(4.1)(4.2)$(4.1)(4.2) 便可以实现 Positional Embedding 部分的代码,如下所示: + +``` +class PositionalEncoding(nn.Module): + def __init__(self, d_model, dropout=0.1, max_len=5000): + super(PositionalEncoding, self).__init__() + self.dropout = nn.Dropout(p=dropout) + pe = torch.zeros(max_len, d_model) # [max_len, d_model] + position = torch.arange(0, max_len, dtype=torch.float).unsqueeze(1) # [max_len, 1] + div_term = torch.exp(torch.arange(0, d_model, 2).float() * (-math.log(10000.0) / d_model)) + # [d_model/2] + pe[:, 0::2] = torch.sin(position * div_term) # [max_len, d_model/2] + pe[:, 1::2] = torch.cos(position * div_term) + pe = pe.unsqueeze(0).transpose(0, 1) # [max_len, 1, d_model] + self.register_buffer('pe', pe) + + def forward(self, x): + """ + :param x: [x_len, batch_size, emb_size] + :return: [x_len, batch_size, emb_size] + """ + x = x + self.pe[:x.size(0), :] # [x_len, batch_size, d_model] + return self.dropout(x) + + +``` + +如上代码所示便是整个 Positional Embedding 的实现过程,其中第 5 行代码是用来初始化一个全 0 的位置矩阵(也就是图 1 中从左往右数第 2 个矩阵),同时还指定了一个序列的最大长度;第 6-10 行是用来计算每个维度(每一列)的相关位置信息;第 19 行代码首先是在位置矩阵中取与输入序列长度相等的前`x_len`行,然后在加上 Token Embedding 的结果;第 20 行是用来返回最后得到的结果并进行 Dropout 操作。同时,这里需要注意的一点便是,在输入`x`的维度中`batch_size`并不是第 1 个维度。 + +![](https://pic2.zhimg.com/v2-6d2488b53690d90e237cb2cf697acabd_r.jpg) + +### **4.1.3 Embedding 代码示例** + +在实现完这部分代码后,便可以通过如下方式进行使用: + +``` +if __name__ == '__main__': + x = torch.tensor([[1, 3, 5, 7, 9], [2, 4, 6, 8, 10]], dtype=torch.long) + x = x.reshape(5, 2) # [src_len, batch_size] + token_embedding = TokenEmbedding(vocab_size=11, emb_size=512) + x = token_embedding(tokens=x) + pos_embedding = PositionalEncoding(d_model=512) + x = pos_embedding(x=x) + print(x.shape) # torch.Size([5, 2, 512]) + + +``` + +### **4.2 Transformer 实现** + +在介绍完 Embedding 部分的编码工作后,下面就开始正式如何来实现 Transformer 网络结构。如图 4-2 所示,对于 Transformer 网络的实现一共会包含 4 个部分:`TransformerEncoderLayer`、`TransformerEncoder`、`TransformerDecoderLayer`和`TransformerDecoder`,其分别表示定义一个单独编码层、构造由多个编码层组合得到的编码器、定义一个单独的解码层以及构造由多个解码层得到的解码器。 + +![](https://pic1.zhimg.com/v2-4b68836b8245f41ba043863b2b74387c_r.jpg) + +需要注意的是,图 4-2 中的一个 EncoderLayer 指的就是图 3-2 中的一个对应的 Encoder,DecoderLayer 同理。 + +### **4.2.1 编码层的实现** + +首先,我们需要实现最基本的编码层单元,也就是图 4-2 中的 TransformerEncoderLayer,其内部结构为图 4-3 所示的前向传播过程(不包括 Embedding 部分)。 + +![](https://pic3.zhimg.com/v2-5da93887d468045677e9983f14b35db6_r.jpg) + +对于这部分前向传播过程,可以通过如下代码来进行实现: + +``` +class MyTransformerEncoderLayer(nn.Module): + def __init__(self, d_model, nhead, dim_feedforward=2048, dropout=0.1): + super(MyTransformerEncoderLayer, self).__init__() + """ + :param d_model: d_k = d_v = d_model/nhead = 64, 模型中向量的维度,论文默认值为 512 + :param nhead: 多头注意力机制中多头的数量,论文默认为值 8 + :param dim_feedforward: 全连接中向量的维度,论文默认值为 2048 + :param dropout: 丢弃率,论文中的默认值为 0.1 + """ + self.self_attn = MyMultiheadAttention(d_model, nhead, dropout=dropout) + self.dropout1 = nn.Dropout(dropout) + self.norm1 = nn.LayerNorm(d_model) + + self.linear1 = nn.Linear(d_model, dim_feedforward) + self.dropout = nn.Dropout(dropout) + self.linear2 = nn.Linear(dim_feedforward, d_model) + self.activation = F.relu + + self.dropout2 = nn.Dropout(dropout) + self.norm2 = nn.LayerNorm(d_model) + +``` + +在上述代码中,第 10 行用来定义一个多头注意力机制模块,并传入相应的参数;第 11-20 行代码便是用来定义其它层归一化和线性变换的模块。在完成类`MyTransformerEncoderLayer`的初始化后,便可以实现整个前向传播的`forward`方法: + +``` + def forward(self, src, src_mask=None, src_key_padding_mask=None): + """ + :param src: 编码部分的输入,形状为 [src_len,batch_size, embed_dim] + :param src_mask: 编码部分输入的padding情况,形状为 [batch_size, src_len] + :return: # [src_len, batch_size, num_heads * kdim] <==> [src_len,batch_size,embed_dim] + """ + src2 = self.self_attn(src, src, src, attn_mask=src_mask, + key_padding_mask=src_key_padding_mask, )[0] # 计算多头注意力 + # src2: [src_len,batch_size,num_heads*kdim] num_heads*kdim = embed_dim + src = src + self.dropout1(src2) # 残差连接 + src = self.norm1(src) # [src_len,batch_size,num_heads*kdim] + + src2 = self.activation(self.linear1(src)) # [src_len,batch_size,dim_feedforward] + src2 = self.linear2(self.dropout(src2)) # [src_len,batch_size,num_heads*kdim] + src = src + self.dropout2(src2) + src = self.norm2(src) + return src # [src_len, batch_size, num_heads * kdim] <==> [src_len,batch_size,embed_dim] + +``` + +在上述代码中,第 7-8 行便是用来实现图 4-3 中 Multi-Head Attention 部分的前向传播过程;第 10-11 行用来实现多头注意力后的 Add&Norm 部分;第 13-16 行用来实现图 4-3 中最上面的 Feed Forward 部分和 Add&Norm 部分。 + +这里再次提醒大家,在阅读代码的时候最好是将对应的维度信息带入以便于理解。 + +### **4.2.2 编码器实现** + +在实现完一个标准的编码层之后,便可以基于此来实现堆叠多个编码层,从而得到 Transformer 中的编码器。对于这部分内容,可以通过如下代码来实现: + +``` +def _get_clones(module, N): + return nn.ModuleList([copy.deepcopy(module) for _ in range(N)]) + +class MyTransformerEncoder(nn.Module): + def __init__(self, encoder_layer, num_layers, norm=None): + super(MyTransformerEncoder, self).__init__() + """ + encoder_layer: 就是包含有多头注意力机制的一个编码层 + num_layers: 克隆得到多个encoder layers 论文中默认为6 + norm: 归一化层 + """ + self.layers = _get_clones(encoder_layer, num_layers) + # 克隆得到多个encoder layers 论文中默认为6 + self.num_layers = num_layers + self.norm = norm + +``` + +在上述代码中,第 1-2 行是用来定义一个克隆多个编码层或解码层功能函数;第 12 行中的`encoder_layer`便是一个实例化的编码层,`self.layers`中保存的便是一个包含有多个编码层的`ModuleList`。在完成类`MyTransformerEncoder`的初始化后,便可以实现整个前向传播的`forward`方法: + +``` + def forward(self, src, mask=None, src_key_padding_mask=None): + """ + :param src: 编码部分的输入,形状为 [src_len,batch_size, embed_dim] + :param mask: 编码部分输入的padding情况,形状为 [batch_size, src_len] + :return:# [src_len, batch_size, num_heads * kdim] <==> [src_len,batch_size,embed_dim] + """ + output = src + for mod in self.layers: + output = mod(output, src_mask=mask, + src_key_padding_mask=src_key_padding_mask) + # 多个encoder layers层堆叠后的前向传播过程 + if self.norm is not None: + output = self.norm(output) + return output # [src_len, batch_size, num_heads * kdim] <==> [src_len,batch_size,embed_dim] + + +``` + +在上述代码中,第 8-10 行便是用来实现多个编码层堆叠起来的效果,并完成整个前向传播过程;第 11-13 行用来对多个编码层的输出结果进行层归一化并返回最终的结果。 + +### **4.2.3 编码器使用示例** + +在完成 Transformer 中编码器的实现过程后,便可以将其用于对输入序列进行编码。例如可以仅仅通过一个编码器对输入序列进行编码,然后将最后的输出喂入到分类器当中进行分类处理,这部分内容在后续也会进行介绍。下面先看一个使用示例。 + +``` +if __name__ == '__main__': + src_len = 5 + batch_size = 2 + dmodel = 32 + num_head = 3 + num_layers = 2 + src = torch.rand((src_len, batch_size, dmodel)) # shape: [src_len, batch_size, embed_dim] + src_key_padding_mask = torch.tensor([[True, True, True, False, False], + [True, True, True, True, False]]) # shape: [batch_size, src_len] + + my_transformer_encoder_layer = MyTransformerEncoderLayer(d_model=dmodel, nhead=num_head) + my_transformer_encoder = MyTransformerEncoder(encoder_layer=my_transformer_encoder_layer, + num_layers=num_layers, + norm=nn.LayerNorm(dmodel)) + memory = my_transformer_encoder(src=src, mask=None, + src_key_padding_mask=src_key_padding_mask) + print(memory.shape) # torch.Size([5, 2, 32]) + + +``` + +在上述代码中,第 2-6 行定义了编码器中各个部分的参数值;第 11-12 行则是首先定义一个编码层,然后再定义由多个编码层组成的编码器;第 15-16 行便是用来得到整个编码器的前向传播输出结果,并且需要注意的是在编码器中不需要掩盖当前时刻之后的位置信息,所以`mask=None`。 + +### **4.2.4 解码层实现** + +在介绍完编码器的实现后,下面就开始介绍如何实现 Transformer 中的解码器部分。同编码器的实现流程一样,首先需要实现的依旧是一个标准的解码层,也就是图 4-4 所示的前向传播过程(不包括 Embedding 部分)。 + +![](https://pic1.zhimg.com/v2-8ab2c37e224137c05332419d525c88cc_r.jpg) + +对于这部分前向传播过程,可以通过如下代码来进行实现: + +``` +class MyTransformerDecoderLayer(nn.Module): + def __init__(self, d_model, nhead, dim_feedforward=2048, dropout=0.1): + super(MyTransformerDecoderLayer, self).__init__() + """ + :param d_model: d_k = d_v = d_model/nhead = 64, 模型中向量的维度,论文默认值为 512 + :param nhead: 多头注意力机制中多头的数量,论文默认为值 8 + :param dim_feedforward: 全连接中向量的维度,论文默认值为 2048 + :param dropout: 丢弃率,论文中的默认值为 0.1 + """ + self.self_attn = MyMultiheadAttention(embed_dim=d_model, num_heads=nhead, dropout=dropout) + # 解码部分输入序列之间的多头注意力(也就是论文结构图中的Masked Multi-head attention) + self.multihead_attn = MyMultiheadAttention(embed_dim=d_model, num_heads=nhead, dropout=dropout) + # 编码部分输出(memory)和解码部分之间的多头注意力机制。 + self.linear1 = nn.Linear(d_model, dim_feedforward) + self.dropout = nn.Dropout(dropout) + self.linear2 = nn.Linear(dim_feedforward, d_model) + + self.norm1 = nn.LayerNorm(d_model) + self.norm2 = nn.LayerNorm(d_model) + self.norm3 = nn.LayerNorm(d_model) + self.dropout1 = nn.Dropout(dropout) + self.dropout2 = nn.Dropout(dropout) + self.dropout3 = nn.Dropout(dropout) + self.activation = F.relu + + +``` + +在上述代码中,第 10 行代码用来定义图 4-4 中 Masked Multi-head Attention 部分的前向传播过程;第 12 行则是用来定义图 4-4 中编码器与解码器交互的多头注意力机制模块;第 14-24 行是用来定义剩余的全连接层以及层归一化相关操作。在完成类`MyTransformerDecoderLayer`的初始化后,便可以实现整个前向传播的`forward`方法: + +``` + def forward(self, tgt, memory, tgt_mask=None, memory_mask=None, tgt_key_padding_mask=None, + memory_key_padding_mask=None): + """ + :param tgt: 解码部分的输入,形状为 [tgt_len,batch_size, embed_dim] + :param memory: 编码部分的输出(memory), [src_len,batch_size,embed_dim] + :param tgt_mask: 注意力Mask输入,用于掩盖当前position之后的信息, [tgt_len, tgt_len] + :param memory_mask: 编码器-解码器交互时的注意力掩码,一般为None + :param tgt_key_padding_mask: 解码部分输入的padding情况,形状为 [batch_size, tgt_len] + :param memory_key_padding_mask: 编码部分输入的padding情况,形状为 [batch_size, src_len] + :return:# [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + """ + tgt2 = self.self_attn(tgt, tgt, tgt, # [tgt_len,batch_size, embed_dim] + attn_mask=tgt_mask, + key_padding_mask=tgt_key_padding_mask)[0] + # 解码部分输入序列之间的多头注意力(也就是论文结构图中的Masked Multi-head attention) + tgt = tgt + self.dropout1(tgt2) # 接着是残差连接 + tgt = self.norm1(tgt) # [tgt_len,batch_size, embed_dim] + + tgt2 = self.multihead_attn(tgt, memory, memory, # [tgt_len, batch_size, embed_dim] + attn_mask=memory_mask, + key_padding_mask=memory_key_padding_mask)[0] + # 解码部分的输入经过多头注意力后同编码部分的输出(memory)通过多头注意力机制进行交互 + tgt = tgt + self.dropout2(tgt2) # 残差连接 + tgt = self.norm2(tgt) # [tgt_len, batch_size, embed_dim] + + tgt2 = self.activation(self.linear1(tgt)) # [tgt_len, batch_size, dim_feedforward] + tgt2 = self.linear2(self.dropout(tgt2)) # [tgt_len, batch_size, embed_dim] + # 最后的两层全连接 + tgt = tgt + self.dropout3(tgt2) + tgt = self.norm3(tgt) + return tgt # [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + + +``` + +在上述代码中,第 12-14 行用来完成图 4-4 中 Masked Multi-head Attention 部分的前向传播过程,其中的`tgt_mask`就是在训练时用来掩盖当前时刻之后位置的注意力掩码;第 16-17 行用来完成图 4-4 中 Masked Multi-head Attention 之后 Add&Norm 部分的前向传播过程;第 19-21 行用来实现解码器与编码器之间的交互过程,其中`memory_mask`为`None`,`memory_key_padding_mask`为`src_key_padding_mask`用来对编码器的输出进行(序列)填充部分的掩盖,这一点同编码器中的`key_padding_mask`原理一样;第 23-31 行便是用来实现余下的其它过程。 + +### **4.2.5 解码器实现** + +在实现完一个标准的解码层之后,便可以基于此来实现堆叠多个解码层,从而得到 Transformer 中的解码器。对于这部分内容,可以通过如下代码来实现: + +``` +class MyTransformerDecoder(nn.Module): + def __init__(self, decoder_layer, num_layers, norm=None): + super(MyTransformerDecoder, self).__init__() + self.layers = _get_clones(decoder_layer, num_layers) + self.num_layers = num_layers + self.norm = norm + + def forward(self, tgt, memory, tgt_mask=None, memory_mask=None, tgt_key_padding_mask=None, + memory_key_padding_mask=None): + """ + :param tgt: 解码部分的输入,形状为 [tgt_len,batch_size, embed_dim] + :param memory: 编码部分最后一层的输出 [src_len,batch_size, embed_dim] + :param tgt_mask: 注意力Mask输入,用于掩盖当前position之后的信息, [tgt_len, tgt_len] + :param memory_mask: 编码器-解码器交互时的注意力掩码,一般为None + :param tgt_key_padding_mask: 解码部分输入的padding情况,形状为 [batch_size, tgt_len] + :param memory_key_padding_mask: 编码部分输入的padding情况,形状为 [batch_size, src_len] + :return: # [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + """ + output = tgt # [tgt_len,batch_size, embed_dim] + for mod in self.layers: # 这里的layers就是N层解码层堆叠起来的 + output = mod(output, memory, + tgt_mask=tgt_mask, + memory_mask=memory_mask, + tgt_key_padding_mask=tgt_key_padding_mask, + memory_key_padding_mask=memory_key_padding_mask) + if self.norm is not None: + output = self.norm(output) + return output # [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + + +``` + +在上述代码中,第 4 行用来克隆得到多个解码层;第 20-25 行用来实现多层解码层的前向传播过程;第 28 行便是用来返回最后的结果。 + +### **4.2.6 Transformer 网络实现** + +在实现完 Transformer 中各个基础模块的话,下面就可以来搭建最后的 Transformer 模型了。总体来说这部分的代码也相对简单,只需要将上述编码器解码器组合到一起即可,具体代码如下所示: + +``` +class MyTransformer(nn.Module): + def __init__(self, d_model=512, nhead=8, num_encoder_layers=6, + num_decoder_layers=6, dim_feedforward=2048, dropout=0.1): + super(MyTransformer, self).__init__() + + """ + :param d_model: d_k = d_v = d_model/nhead = 64, 模型中向量的维度,论文默认值为 512 + :param nhead: 多头注意力机制中多头的数量,论文默认为值 8 + :param num_encoder_layers: encoder堆叠的数量,也就是论文中的N,论文默认值为6 + :param num_decoder_layers: decoder堆叠的数量,也就是论文中的N,论文默认值为6 + :param dim_feedforward: 全连接中向量的维度,论文默认值为 2048 + :param dropout: 丢弃率,论文中的默认值为 0.1 + """ + # ================ 编码部分 ===================== + encoder_layer = MyTransformerEncoderLayer(d_model, nhead, dim_feedforward, dropout) + encoder_norm = nn.LayerNorm(d_model) + self.encoder = MyTransformerEncoder(encoder_layer, num_encoder_layers, encoder_norm) + # ================ 解码部分 ===================== + decoder_layer = MyTransformerDecoderLayer(d_model, nhead, dim_feedforward, dropout) + decoder_norm = nn.LayerNorm(d_model) + self.decoder = MyTransformerDecoder(decoder_layer, num_decoder_layers, decoder_norm) + self._reset_parameters() # 初始化模型参数 + self.d_model = d_model + self.nhead = nhead + + +``` + +在上述代码中,第 15-17 行是用来定义编码器部分;第 19-21 行是用来定义解码器部分;第 22 行用来以某种方式初始化 Transformer 中的权重参数,具体实现在稍后的内容中。在定义完类`MyTransformer`的初始化函数后,便可以来实现 Transformer 的整个前向传播过程,代码如下: + +``` + def forward(self, src, tgt, src_mask=None, tgt_mask=None, + memory_mask=None, src_key_padding_mask=None, + tgt_key_padding_mask=None, memory_key_padding_mask=None): + """ + :param src: [src_len,batch_size,embed_dim] + :param tgt: [tgt_len, batch_size, embed_dim] + :param src_mask: None + :param tgt_mask: [tgt_len, tgt_len] + :param memory_mask: None + :param src_key_padding_mask: [batch_size, src_len] + :param tgt_key_padding_mask: [batch_size, tgt_len] + :param memory_key_padding_mask: [batch_size, src_len] + :return: [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + """ + memory = self.encoder(src, mask=src_mask, src_key_padding_mask=src_key_padding_mask) + # [src_len, batch_size, num_heads * kdim] <==> [src_len,batch_size,embed_dim] + output = self.decoder(tgt=tgt, memory=memory, tgt_mask=tgt_mask, memory_mask=memory_mask, + tgt_key_padding_mask=tgt_key_padding_mask, + memory_key_padding_mask=memory_key_padding_mask) + return output # [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + + +``` + +在上述代码中,`src`表示编码器的输入;`tgt`表示解码器的输入;`src_mask`为空,因为编码时不需要对当前时刻之后的位置信息进行掩盖;`tgt_mask`用于掩盖解码输入中当前时刻以后的所有位置信息;`memory_mask`为空;`src_key_padding_mask`表示对编码输入序列填充部分的 Token 进行 mask;`tgt_key_padding_mask`表示对解码输入序列填充部分的 Token 进行掩盖;`memory_key_padding_mask`表示对编码器的输出部分进行掩盖,掩盖原因等同于编码输入时的 mask 操作。 + +到此,对于整个 Transformer 的网络结构就算是搭建完毕了,不过这还没有实现论文中基于 Transformer 结构的翻译模型,而这部分内容笔者也将会在下一节中进行详细的介绍。当然,出了上述模块之外,Transformer 中还有两个部分需要实现的就是参数初始化方法和注意力掩码矩阵生成方法,具体代码如下: + +``` + def _reset_parameters(self): + for p in self.parameters(): + if p.dim() > 1: + xavier_uniform_(p) + + def generate_square_subsequent_mask(self, sz): + mask = (torch.triu(torch.ones(sz, sz)) == 1).transpose(0, 1) + mask = mask.float().masked_fill(mask == 0, float('-inf')).masked_fill(mask == 1, float(0.0)) + return mask # [sz,sz] + + +``` + +### **4.2.7 Transfromer 使用示例** + +在实现完 Transformer 的整个完了结构后,便可以通过如下步骤进行使用: + +``` +if __name__ == '__main__': + src_len = 5 + batch_size = 2 + dmodel = 32 + tgt_len = 6 + num_head = 8 + src = torch.rand((src_len, batch_size, dmodel)) # shape: [src_len, batch_size, embed_dim] + src_key_padding_mask = torch.tensor([[True, True, True, False, False], + [True, True, True, True, False]]) # shape: [batch_size, src_len] + + tgt = torch.rand((tgt_len, batch_size, dmodel)) # shape: [tgt_len, batch_size, embed_dim] + tgt_key_padding_mask = torch.tensor([[True, True, True, False, False, False], + [True, True, True, True, False, False]]) # shape: [batch_size, tgt_len] + + my_transformer = MyTransformer(d_model=dmodel, nhead=num_head, num_encoder_layers=6, + num_decoder_layers=6, dim_feedforward=500) + tgt_mask = my_transformer.generate_square_subsequent_mask(tgt_len) + out = my_transformer(src=src, tgt=tgt, tgt_mask=tgt_mask, + src_key_padding_mask=src_key_padding_mask, + tgt_key_padding_mask=tgt_key_padding_mask, + memory_key_padding_mask=src_key_padding_mask) + print(out.shape) #torch.Size([6, 2, 32]) + + +``` + +在上述代码中,第 7-13 行用来生成模拟的输入数据;第 15-16 行用来实例化类`MyTransformer`;第 17 行用来生成解码输入时的注意力掩码矩阵;第 18-21 行用来执行 Transformer 网络结构的前向传播过程。 + +由于知乎字数限制,余下三节内容在这里就不在介绍。私信 “Transformer” 即可获得全文高清 PDF,建议直接下载 PDF 内容阅读。 + +### **5 基于 Transformer 的翻译模型** + +[空字符:This post is all you need(⑤基于 Transformer 的翻译模型)](https://zhuanlan.zhihu.com/p/398788125) + +### 6 基于 Transformer 的分类模型 + +[https://www.ylkz.life/deeplearning/p10550146/](https://link.zhihu.com/?target=https%3A//www.ylkz.life/deeplearning/p10550146/) + +### 7 基于 Transformer 的对联模型 + +[空字符:This post is all you need(基于 Transformer 的对联生成模型)](https://zhuanlan.zhihu.com/p/408310666) + +### **8 总结** + +在本篇文章中,笔者首先详细地介绍了 Transformer 论文的动机以及自注意力机制的原理与多头注意力机制的作用;然后介绍了 Transformer 中的位置编码以及整个预测和训练过程中模型的编码解码过程;接着进一步介绍了 Transformer 的网络结构、自注意力机制的原理实现以及 Transformer 网络的实现;最后,笔者还通过三个实例(包括论文中的翻译模型、文本分类模型,以及对联生成模型)从代码的角度来介绍了整个 Transformer 网络的原理与使用示例。 + +本次内容就到此结束,感谢您的阅读!如果你觉得上述内容对你有所帮助,欢迎分享至一位你的朋友!**青山不改,绿水长流,我们月来客栈见!** + +### **引用** + +[1] Vaswani A, Shazeer N, Parmar N, et al. Attention is all you need + +[2] The Illustrated Transformer [http://jalammar.github.io/illustrated-transformer/](https://link.zhihu.com/?target=http%3A//jalammar.github.io/illustrated-transformer/) + +[3] [https://towardsdatascience.com/illustrated-guide-to-transformers-step-by-step-explanation-f74876522bc0](https://link.zhihu.com/?target=https%3A//towardsdatascience.com/illustrated-guide-to-transformers-step-by-step-explanation-f74876522bc0) + +[4] [https://pytorch.org/docs/stable/generated/torch.bmm.html?highlight=bmm#torch.bmm](https://link.zhihu.com/?target=https%3A//pytorch.org/docs/stable/generated/torch.bmm.html%3Fhighlight%3Dbmm%23torch.bmm) + +[5] LANGUAGE TRANSLATION WITH TRANSFORMER [https://pytorch.org/tutorials/beginner/translation_transformer.html](https://link.zhihu.com/?target=https%3A//pytorch.org/tutorials/beginner/translation_transformer.html) + +[6] The Annotated Transformer [http://nlp.seas.harvard.edu/2018/04/03/attention.html](https://link.zhihu.com/?target=http%3A//nlp.seas.harvard.edu/2018/04/03/attention.html) + +[7] SEQUENCE-TO-SEQUENCE MODELING WITH NN.TRANSFORMER AND TORCHTEXT [https://pytorch.org/tutorials/beginner/transformer_tutorial.html](https://link.zhihu.com/?target=https%3A//pytorch.org/tutorials/beginner/transformer_tutorial.html) + +[8] Transformer model for language understanding [https://tensorflow.google.cn/text/tutorials/transformer?hl=en#multi-head_attention](https://link.zhihu.com/?target=https%3A//tensorflow.google.cn/text/tutorials/transformer%3Fhl%3Den%23multi-head_attention) + +[9] [https://github.com/multi30k/dataset](https://link.zhihu.com/?target=https%3A//github.com/multi30k/dataset) + +[[10] 你还在手动构造词表?试试 torchtext.vocab](https://link.zhihu.com/?target=http%3A//mp.weixin.qq.com/s%3F__biz%3DMzAwNjU0NjA3Ng%3D%3D%26mid%3D2247489373%26idx%3D1%26sn%3D1b9fdec0bbc6ee5bd74aa729b3be94c9%26chksm%3D9b0ae0aeac7d69b80390ed3b86699cdc4683ed2e1442c8c56241396b4624db261cb61d6baf5e%26token%3D1146417095%26lang%3Dzh_CN%23rd) + +[11] [https://github.com/moon-hotel/TransformerTranslation](https://link.zhihu.com/?target=https%3A//github.com/moon-hotel/TransformerTranslation) + +[12] [https://github.com/moon-hotel/TransformerClassification](https://link.zhihu.com/?target=https%3A//github.com/moon-hotel/TransformerClassification) + +[13] [https://pytorch.org/tutorials/beginner/text_sentiment_ngrams_tutorial.html](https://link.zhihu.com/?target=https%3A//pytorch.org/tutorials/beginner/text_sentiment_ngrams_tutorial.html) + +[14] [https://github.com/moon-hotel/TransformerCouplet](https://link.zhihu.com/?target=https%3A//github.com/moon-hotel/TransformerCouplet) \ No newline at end of file diff --git a/知识管理/理论知识/深度学习/simpread-This post is all you need(上卷)——层层剥开 Transformer.md b/知识管理/理论知识/深度学习/simpread-This post is all you need(上卷)——层层剥开 Transformer.md new file mode 100644 index 0000000..046da24 --- /dev/null +++ b/知识管理/理论知识/深度学习/simpread-This post is all you need(上卷)——层层剥开 Transformer.md @@ -0,0 +1,1302 @@ +> 本文由 [简悦 SimpRead](http://ksria.com/simpread/) 转码, 原文地址 [zhuanlan.zhihu.com](https://zhuanlan.zhihu.com/p/420820453) [![][img-0]This post is all you need (上卷)——层层剥开 Transformer v1.3.1.pdf3.9M · 百度网盘](https://pan.baidu.com/link/zhihu/7dhHzSuMhKiGW1YWQ1ZPFkxkNzOahDWwZtFF==) + +近 4 万余字、50 张图、3 个实战示例,带你一网打尽 Transformer。 + +最新修订内容请直接参见 PDF 文件! + +另外,This post is all you need (下卷)——步步走进 BERT 也整理完毕了,有需要可自取! + +[月来客栈:This post is all you need(下卷)——步步走进 BERT](https://zhuanlan.zhihu.com/p/519432336) + +### **1. 多头注意力机制原理** + +### **1.1 动机** + +各位朋友大家好,欢迎来到**月来客栈**。今天要和大家介绍的一篇论文是谷歌 2017 年所发表的一篇论文,名字叫做”Attention is all you need“[1]。虽然,网上已经有了大量的关于这篇论文的解析,不过好菜不怕晚笔者在这里也会谈谈自己对于它的理解以及运用。按照我们一贯解读论文的顺序,首先让我们先一起来看看作者当时为什么要提出 Transformer 这个模型?需要解决什么样的问题?现在的模型有什么样的缺陷? + +### **1.1.1 面临问题** + +在论文的摘要部分作者提到,现在主流的序列模型都是基于复杂的循环神经网络或者是卷积神经网络构造而来的 Encoder-Decoder 模型,并且就算是目前性能最好的序列模型也都是基于注意力机制下的 Encoder-Decoder 架构。为什么作者会不停的提及这些传统的 Encoder-Decoder 模型呢?接着,作者在介绍部分谈到,由于传统的 Encoder-Decoder 架构在建模过程中,下一个时刻的计算过程会依赖于上一个时刻的输出,而这种固有的属性就限制了传统的 Encoder-Decoder 模型就不能以并行的方式进行计算,如图 1-1 所示。 + +> This inherently sequential nature precludes parallelization within training examples, which becomes critical at longer sequence lengths, as memory constraints limit batching across examples. + +![][img-1] + +随后作者谈到,尽管最新的研究工作已经能够使得传统的循环神经网络在计算效率上有了很大的提升,但是本质的问题依旧没有得到解决。 + +> Recent work has achieved significant improvements in computational efficiency through factorization tricks and conditional computation, while also improving model performance in case of the latter. The fundamental constraint of sequential computation, however, remains. + +### **1.1.2 解决思路** + +因此,在这篇论文中,作者首次提出了一种全新的 Transformer 架构来解决这一问题,如图 1-2 所示。当然,Transformer 架构的优点在于它完全摈弃了传统的循环结构,取而代之的是只通过注意力机制来计算模型输入与输出的隐含表示,而这种注意力的名字就是大名鼎鼎的自注意力机制(self-attention),也就是图 1-2 中的 Multi-Head Attention 模块。 + +> To the best of our knowledge, however, the Transformer is the first transduction model relying entirely on self-attention to compute representations of its input and output without using sequence- aligned RNNs or convolution. + +![][img-2] + +总体来说,**所谓自注意力机制就是通过某种运算来直接计算得到句子在编码过程中每个位置上的注意力权重;然后再以权重和的形式来计算得到整个句子的隐含向量表示**。最终,Transformer 架构就是基于这种的自注意力机制而构建的 Encoder-Decoder 模型。 + +### **1.2 技术手段** + +在介绍完整篇论文的提出背景后,下面就让我们一起首先来看一看自注意力机制的庐山真面目,然后再来探究整体的网络架构。 + +### **1.2.1 什么是 self-Attention** + +首先需要明白一点的是,所谓的自注意力机制其实就是论文中所指代的 “Scaled Dot-Product Attention“。在论文中作者说道,注意力机制可以描述为将 query 和一系列的 key-value 对映射到某个输出的过程,而这个输出的向量就是根据 query 和 key 计算得到的权重作用于 value 上的权重和。 + +> An attention function can be described as mapping a query and a set of key-value pairs to an output, where the query, keys, values, and output are all vectors. The output is computed as a weighted sum of the values, where the weight assigned to each value is computed by a compatibility function of the query with the corresponding key. + +不过想要更加深入的理解 query、key 和 value 的含义,得需要结合 Transformer 的解码过程,这部分内容将会在后续进行介绍。 具体的,自注意力机制的结构如图 1-3 所示。 + +![][img-3] + +从图 1-3 可以看出,自注意力机制的核心过程就是通过 Q 和 K 计算得到注意力权重;然后再作用于 V 得到整个权重和输出。具体的,对于输入 Q、K 和 V 来说,其输出向量的计算公式为: + +$$\text{Attention}(Q,K,V)=\text{softmax}(\frac{QK^T}{\sqrt{d_k}})V\;\;\;\;\;\;(1.1) \\$$ + +\text{Attention}(Q,K,V)=\text{softmax}(\frac{QK^T}{\sqrt{d_k}})V\;\;\;\;\;\;(1.1) \\ + +其中 Q、K 和 V 分别为 3 个矩阵,且其(第 2 个)维度分别为 $d_q,d_k,d_v$d_q,d_k,d_v (从后面的计算过程其实可以发现。而公式 $d_q=d_v)。而公式$d_q=d_v)。而公式 (1.1)​中除以 $\sqrt{d_k}$\sqrt{d_k} 的过程就是图 1-3 中所指的 Scale 过程。 + +之所以要进行缩放这一步是因为通过实验作者发现,对于较大的 $d_k$d_k 来说在完成 $QK^T$QK^T 后将会得到很大的值,而这将导致在经过 sofrmax 操作后产生非常小的梯度,不利于网络的训练。 + +> We suspect that for large values of dk, the dot products grow large in magnitude, pushing the softmax function into regions where it has extremely small gradients. + +如果仅仅只是看着图 1-3 中的结构以及公式 $(1.1)$(1.1) 中的计算过程显然是不那么容易理解自注意力机制的含义,例如初学者最困惑的一个问题就是图 1-3 中的 Q、K 和 V 分别是怎么来的?下面,我们来看一个实际的计算示例。现在,假设输入序列 “我 是 谁”,且已经通过某种方式得到了 1 个形状为 $3\times4$3\times4 的矩阵来进行表示,那么通过图 1-3 所示的过程便能够就算得到 Q、K 以及 V[2]。 + +![][img-4] + +从图 1-4 的计算过程可以看出,Q、K 和 V 其实就是输入 X​分别乘以 3 个不同的矩阵计算而来(但这仅仅局限于 Encoder 和 Decoder 在各自输入部分利用自注意力机制进行编码的过程,Encoder 和 Decoder 交互部分的 Q、K 和 V 另有指代)。此处对于计算得到的 Q、K、V,你可以理解为这是对于同一个输入进行 3 次不同的线性变换来表示其不同的 3 种状态。在计算得到 Q、K、V 之后,就可以进一步计算得到权重向量,计算过程如图 1-5 所示。 + +![][img-5] + +如图 1-5 所示,在经过上述过程计算得到了这个注意力权重矩阵之后我们不禁就会问到,这些权重值到底表示的是什么呢?对于权重矩阵的第 1 行来说,0.7 表示的就是 “我” 与“我”的注意力值;0.2 表示的就是 “我” 与”是”的注意力值;0.1 表示的就是 “我” 与“谁”的注意力值。换句话说,在对序列中的 “我“进行编码时,应该将 0.7 的注意力放在“我” 上,0.2 的注意力放在 “是” 上,将 0.1 的注意力放在谁上。 + +同理,对于权重矩阵的第 3 行来说,其表示的含义就是,在对序列中”谁 “进行编码时,应该将 0.2 的注意力放在“我” 上,将 0.1 的注意力放在 “是” 上,将 0.7 的注意力放在 “谁” 上。从这一过程可以看出,通过这个权重矩阵模型就能轻松的知道在编码对应位置上的向量时,应该以何种方式将注意力集中到不同的位置上。 + +不过从上面的计算结果还可以看到一点就是,**模型在对当前位置的信息进行编码时,会过度的将注意力集中于自身的位置**(虽然这符合常识)而可能忽略了其它位置 [2]。因此,作者采取的一种解决方案就是采用多头注意力机制(MultiHeadAttention),这部分内容我们将在稍后看到。 + +> It expands the model’s ability to focus on different positions. Yes, in the example above, $z_1$z_1 contains a little bit of every other encoding, but it could be dominated by the the actual word itself. + +在通过图 1-5 示的过程计算得到权重矩阵后,便可以将其作用于 V ,进而得到最终的编码输出,计算过程如图 1-6 所示。 + +![][img-6] + +根据如图 1-6 所示的过程,我们便能够得到最后编码后的输出向量。当然,对于上述过程我们还可以换个角度来进行观察,如图 1-7 所示。 + +![][img-7] + +从图 1-7 可以看出,对于最终输出 “是” 的编码向量来说,它其实就是原始 “我 是 谁”3 个向量的加权和,而这也就体现了在对“是” 进行编码时注意力权重分配的全过程。 + +当然,对于整个图 1-5 到图 1-6 的过程,我们还可以通过如图 1-8 所示的过程来进行表示。 + +![][img-8] + +可以看出通过这种自注意力机制的方式确实解决了作者在论文伊始所提出的 “传统序列模型在编码过程中都需顺序进行的弊端” 的问题,有了自注意力机制后,仅仅只需要对原始输入进行几次矩阵变换便能够得到最终包含有不同位置注意力信息的编码向量。 + +对于自注意力机制的核心部分到这里就介绍完了,不过里面依旧有很多细节之处没有进行介绍。例如 Encoder 和 Decoder 在进行交互时的 Q、K、V 是如何得到的?在图 1-3 中所标记的 Mask 操作是什么意思,什么情况下会用到等等?这些内容将会在后续逐一进行介绍。 + +下面,让我们继续进入到 MultiHeadAttention 机制的探索中。 + +### **1.2.2 为什么要 MultiHeadAttention** + +经过上面内容的介绍,我们算是在一定程度上对于自注意力机制有了清晰的认识,不过在上面我们也提到了自注意力机制的缺陷就是:**模型在对当前位置的信息进行编码时,会过度的将注意力集中于自身的位置,** 因此作者提出了通过多头注意力机制来解决这一问题。同时,使用多头注意力机制还能够给予注意力层的输出包含有不同子空间中的编码表示信息,从而增强模型的表达能力。 + +> Multi-head attention allows the model to jointly attend to information from different representation subspaces at different positions. + +在说完为什么需要多头注意力机制以及使用多头注意力机制的好处之后,下面我们就来看一看到底什么是多头注意力机制。 + +![][img-9] + +如图 1-9 所示,可以看到所谓的多头注意力机制其实就是将原始的输入序列进行多组的自注意力处理过程;然后再将每一组自注意力的结果拼接起来进行一次线性变换得到最终的输出结果。具体的,其计算公式为: + +$$\text{MultiHead}(Q,K,V)=\text{Concat}(\text{head}_1,...,\text{head}_h)W^O\\ \;\;\;\;\;\;\;\text{where}\;\;\text{head}_i=\text{Attention}(QW_i^Q,KW_i^K,VW_i^V)\;\;\;\;\;\;(1.2) \\$$ + +\text{MultiHead}(Q,K,V)=\text{Concat}(\text{head}_1,...,\text{head}_h)W^O\\ \;\;\;\;\;\;\;\text{where}\;\;\text{head}_i=\text{Attention}(QW_i^Q,KW_i^K,VW_i^V)\;\;\;\;\;\;(1.2) \\ + +其中 + +,,, + +$$W^Q_i\in\mathbb{R}^{d_{model}\times d_k},W^K_i\in\mathbb{R}^{d_{model}\times d_k},W^V_i\in\mathbb{R}^{d_{model}\times d_v},W^O\in\mathbb{R}^{hd_v\times d_{model}} \\$$ + +W^Q_i\in\mathbb{R}^{d_{model}\times d_k},W^K_i\in\mathbb{R}^{d_{model}\times d_k},W^V_i\in\mathbb{R}^{d_{model}\times d_v},W^O\in\mathbb{R}^{hd_v\times d_{model}} \\ + +同时,在论文中,作者使用了 $h=8$h=8 个并行的自注意力模块(8 个头)来构建一个注意力层,并且对于每个自注意力模块都限定了 $d_k=d_v=d_{model}/h=64$d_k=d_v=d_{model}/h=64。**从这里其实可以发现,论文中所使用的多头注意力机制其实就是将一个大的高维单头拆分成了 $h$h 个多头**。因此,整个多头注意力机制的计算过程我们可以通过如图 1-10 所示的过程来进行表示。 + +![][img-10] + +注意:图中的 d_m 就是指 $d_{model}$d_{model} + +如图 1-10 所示,根据输入序列 X 和 $W^Q_1,W^K_1,W^V_1$W^Q_1,W^K_1,W^V_1 我们就计算得到了 $Q_1,K_1,V_1$Q_1,K_1,V_1,进一步根据公式 $(1.1)$(1.1) 就得到了单个自注意力模块的输出 $Z_1$Z_1;同理,根据 X 和 $W^Q_2,W^K_2,W^V_2$W^Q_2,W^K_2,W^V_2 就得到了另外一个自注意力模块输出 $Z_2$Z_2。最后,根据公式 $(1.2)$(1.2) 将 $Z_1,Z_2$Z_1,Z_2 水平堆叠形成 $Z$Z,然后再用 $Z$Z 乘以 $W^O$W^O 便得到了整个多头注意力层的输出。同时,根据图 1-9 中的计算过程,还可以得到 $d_q=d_k=d_v$d_q=d_k=d_v。 + +到此,对于整个 Transformer 的核心部分,即多头注意力机制的原理就介绍完了。 + +### **1.2.3 同维度中的单头与多头的区别** + +在多头注意力中,对于初学者来说一个比较经典的问题就是,在相同维度下使用单头和多头的区别是什么?这句话什么意思呢?以图 1-10 中示例为例,此时的自注意力中使用了两个头,每个头的维度为 $d_q$d_q,即采用了多头的方式。另外一种做法就是,只是用一个头,但是其维度为 $2d_q$2d_q,即采用单头的方式。那么在这两种情况下有什么区别呢? + +首先,从论文中内容可知,作者在头注意力机制与多头个数之间做了如下的限制 + +$$d_q=d_k=d_v=\frac{d_{model}}{h}\;\;\;\;\;\;(1.3) \\$$ + +d_q=d_k=d_v=\frac{d_{model}}{h}\;\;\;\;\;\;(1.3) \\ + +从式 $(1.3)$(1.3) 可以看出,单个头注意力机制的维度 $d_k$d_k 乘上多头的个数 $h$h 就等于模型的维度 $d_{model}$d_{model}。 + +注意:后续的 d_m,$d_m$d_m 以及 $d_{model}$d_{model} 都是指代模型的维度。 + +同时,从图 1-10 中可以看出,这里使用的多头数量 $h=2$h=2,即 $d_{model}=2\times d_q$d_{model}=2\times d_q。此时,对于第 1 个头来说有: + +![][img-11] + +对于第 2 个头来说有: + +![][img-12] + +最后,可以将$Z_1,Z_2$Z_1,Z_2 在横向堆叠起来进行一个线性变换得到最终的$Z$Z。因此,对于图 1-10 所示的计算过程,我们还可以通过图 1-13 来进行表示。 + +![][img-13] + +从图 1-13 可知,在一开始初始化$W^Q,W^K,W^V$W^Q,W^K,W^V 这 3 个权重矩阵时,可以直接同时初始化$h$h 个头的权重,然后再进行后续的计算。而且事实上,在真正的代码实现过程中也是采用的这样的方式,这部分内容将在 3.3.2 节中进行介绍。因此,对图 1-13 中的多头计算过程,还可以根据图 1-14 来进行表示。 + +![][img-14] + +说了这么多,终于把铺垫做完了。此时,假如有如图 1-15 所示的头注意力计算过程: + +![][img-15] + +如图 1-15 所示,该计算过程采用了头注意力机制来进行计算,且头的计算过程还可通过图 1-16 来进行表示。 + +![][img-16] + +那现在的问题是图 1-16 中的$Z$Z 能够计算得到吗?答案是不能。为什么?因为我没有告诉你这里的$h$h 等于多少。如果我告诉你多头$h=2$h=2,那么毫无疑问图 1-16 的计算过程就等同于图 1-14 的计算过程,即 + +![][img-17] + +且此时$d_k=d_m/2$d_k=d_m/2。但是如果我告诉你多头$h=3$h=3,那么图 1-16 的计算过程会变成 + +![][img-18] + +那么此时$d_k$d_k 则为$d_m/3$d_m/3。 + +现在回到一开始的问题上,根据上面的论述我们可以发现,在$d_m$d_m 固定的情况下,不管是使用单头还是多头的方式,在实际的处理过程中直到进行注意力权重矩阵计算前,两者之前没有任何区别。当进行进行注意力权重矩阵计算时,$h$h 越大那么$Q,K,V$Q,K,V 就会被切分得越小,进而得到的注意力权重分配方式越多,如图 1-19 所示。 + +![][img-19] + +从图 1-19 可以看出,如果$h=1$h=1,那么最终可能得到的就是一个各个位置只集中于自身位置的注意力权重矩阵;如果$h=2$h=2,那么就还可能得到另外一个注意力权重稍微分配合理的权重矩阵;$h=3$h=3 同理如此。因而多头这一做法也恰好是论文作者提出用于克服**模型在对当前位置的信息进行编码时,会过度的将注意力集中于自身的位置**的问题。这里再插入一张真实场景下同一层的不同注意力权重矩阵可视化结果图: + +![][img-20] + +同时,当$h$h 不一样时,$d_k$d_k 的取值也不一样,进而使得对权重矩阵的 scale 的程度不一样。例如,如果$d_m=768$d_m=768,那么当$h=12$h=12 时,则$d_k=64$d_k=64;当$h=1$h=1 时,则$d_k=768$d_k=768。 + +所以,当模型的维度$d_m$d_m 确定时,一定程度上$h$h 越大整个模型的表达能力越强,越能提高模型对于注意力权重的合理分配。 + +### **2. 位置编码与编码解码过程** + +### **2.1 Embedding 机制** + +在正式介绍 Transformer 的网络结构之前,我们先来一起看看 Transformer 如何对字符进行 Embedding 处理。 + +### **2.1.1 Token Embedding** + +熟悉文本处理的读者可能都知道,在对文本相关的数据进行建模时首先要做的便是对其进行向量化。例如在机器学习中,常见的文本表示方法有 one-hot 编码、词袋模型以及 TF-IDF 等。不过在深度学习中,更常见的做法便是将各个词(或者字)通过一个 Embedding 层映射到低维稠密的向量空间。因此,在 Transformer 模型中,首先第一步要做的同样是将文本以这样的方式进行向量化表示,并且将其称之为 Token Embedding,也就是深度学习中常说的词嵌入(Word Embedding)如图 2-1 所示。 + +![][img-21] + +如果是换做之前的网络模型,例如 CNN 或者 RNN,那么对于文本向量化的步骤就到此结束了,因为这些网络结构本身已经具备了捕捉时序特征的能力,不管是 CNN 中的 n-gram 形式还是 RNN 中的时序形式。但是这对仅仅只有自注意力机制的网络结构来说却不行。为什么呢?根据自注意力机制原理的介绍我们知道,自注意力机制在实际运算过程中不过就是几个矩阵来回相乘进行线性变换而已。因此,这就导致即使是打乱各个词的顺序,那么最终计算得到的结果本质上却没有发生任何变换,换句话说仅仅只使用自注意力机制会丢失文本原有的序列信息。 + +![][img-22] + +如图 2-2 所示,在经过词嵌入表示后,序列 “我 在 看 书” 经过了一次线性变换。现在,我们将序列变成“书 在 看 我”,然后同样以中间这个权重矩阵来进行线性变换,过程如图 2-3 所示。 + +![][img-23] + +根据图 2-3 中的计算结果来看,序列在交换位置前和交换位置后计算得到的结果在本质上并没有任何区别,仅仅只是交换了对应的位置。因此,基于这样的原因,Transformer 在原始输入文本进行 Token Embedding 后,又额外的加入了一个 Positional Embedding 来刻画数据在时序上的特征。 + +> Since our model contains no recurrence and no convolution, in order for the model to make use of the order of the sequence, we must inject some information about the relative or absolute position of the tokens in the sequence. + +### **2.1.2 Positional Embedding** + +说了这么多,那到底什么又是 Positional Embedding 呢?数无形时少直觉,下面我们先来通过一幅图直观看看经过 Positional Embedding 处理后到底产生了什么样的变化。 + +![][img-24] + +如图 2-4 所示,横坐标表示输入序列中的每一个 Token,每一条曲线或者直线表示对应 Token 在每个维度上对应的位置信息。在左图中,每个维度所对应的位置信息都是一个不变的常数;而在右图中,每个维度所对应的位置信息都是基于某种公式变换所得到。换句话说就是,左图中任意两个 Token 上的向量都可以进行位置交换而模型却不能捕捉到这一差异,但是加入右图这样的位置信息模型却能够感知到。例如位置 20 这一处的向量,在左图中无论你将它换到哪个位置,都和原来一模一样;但在右图中,你却再也找不到与位置 20 处位置信息相同的位置。 + +下面,笔者通过两个实际的示例来进行说明。 + +![][img-25] + +如图 2-5 所示,原始输入在经过 Token Embedding 后,又加入了一个常数位置信息的的 Positional Embedding。在经过一次线性变换后便得到了图 2-5 左右边所示的结果。接下来,我们再交换序列的位置,并同时进行 Positional Embedding 观察其结果。 + +![][img-26] + +如图 2-6 所示,在交换序列位置后,采用同样的 Positional Embedding 进行处理,并且进行线性变换。可以发现,其计算结果同图 2-5 中的计算结果本质上也没有发生变换。因此,这就再次证明,如果 Positional Embedding 中位置信息是以常数形式进行变换,那么这样的 Positional Embedding 是无效的。 + +在 Transformer 中,作者采用了如公式$(2.1)$(2.1) 所示的规则来生成各个维度的位置信息,其可视化结果如图 2-4 右所示。 + +$$PE_{pos,2i}=sin(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\\ PE_{pos,2i+1}=cos(pos/10000^{2i/d_{model}})\;\;\;\;\;\;(2.1) \\$$ + +PE_{pos,2i}=sin(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\\ PE_{pos,2i+1}=cos(pos/10000^{2i/d_{model}})\;\;\;\;\;\;(2.1) \\ + +其中$PE$PE 就是这个 Positional Embedding 矩阵,$pos\in[0,max\_len)$pos\in[0,max\_len) 表示具体的某一个位置,$i\in[0,d_{model}/2)$i\in[0,d_{model}/2) 表示具体的某一维度。 + +最终,在融入这种非常数的 Positional Embedding 位置信息后,便可以得到如图 2-7 所示的对比结果。 + +![][img-27] + +从图 2-7 可以看出,在交换位置前与交换位置后,与同一个权重矩阵进行线性变换后的结果截然不同。因此,这就证明通过 Positional Embedding 可以弥补自注意力机制不能捕捉序列时序信息的缺陷。 + +说完 Transformer 中的 Embedding 后,接下来我们再来继续探究 Transformer 的网络结构。 + +### **2.2 Transformer 网络结构** + +如图 2-8 所示便是一个单层 Transformer 网络结构图。 + +![][img-28] + +如图 2-8 所示,整个 Transformer 网络包含左右两个部分,即 Encoder 和 Decoder。下面,我们就分别来对其中的各个部分进行介绍。 + +### **2.2.1 Encoder 层** + +首先,对于 Encoder 来说,其网络结构如图 2-8 左侧所示(尽管论文中是以 6 个这样相同的模块堆叠而成,但这里我们先以堆叠一层来进行介绍,多层的 Transformer 结构将在稍后进行介绍)。 + +![][img-29] + +如图 2-9 所示,对于 Encoder 部分来说其内部主要由两部分网络所构成:多头注意力机制和两层前馈神经网络。 + +> The encoder is composed of a stack of N = 6 identical layers. Each layer has two sub-layers. The first is a multi-head self-attention mechanism, and the second is a simple, position- wise fully connected feed-forward network. + +同时,对于这两部分网络来说,都加入了残差连接,并且在残差连接后还进行了层归一化操作。这样,对于每个部分来说其输出均为$\text{LayerNorm(x+Sublayer(x))}$\text{LayerNorm(x+Sublayer(x))},并且在都加入了 Dropout 操作。 + +> We apply dropout to the output of each sub-layer, before it is added to the sub-layer input and normalized. + +进一步,为了便于在这些地方使用残差连接,这两部分网络输出向量的维度均为$d_{model}=512$d_{model}=512。 + +对于第 2 部分的两层全连接网络来说,其具体计算过程为 + +$$\text{FFN}(x)=\text{max}(0,xW_1+b_1)W_2+b_2\;\;\;\;\;\;(2.2) \\$$ + +\text{FFN}(x)=\text{max}(0,xW_1+b_1)W_2+b_2\;\;\;\;\;\;(2.2) \\ + +其中输入$x$x 的维度为$d_{model}=512$d_{model}=512,第 1 层全连接层的输出维度为$d_{ff}=2048$d_{ff}=2048,第 2 层全连接层的输出为$d_{model}=512$d_{model}=512,且同时对于第 1 层网络的输出还运用了 Relu 激活函数。 + +到此,对于单层 Encoder 的网络结构就算是介绍完了,接下来让我们继续探究 Decoder 部分的网络结构。 + +### **2.2.2 Decoder 层** + +同 Encoder 部分一样,论文中也采用了 6 个完全相同的网络层堆叠而成,不过这里我们依旧只是先看 1 层时的情况。对于 Decoder 部分来说,其整体上与 Encoder 类似,只是多了一个用于与 Encoder 输出进行交互的多头注意力机制,如图 2-10 所示。 + +![][img-30] + +不同于 Encoder 部分,在 Decoder 中一共包含有 3 个部分的网络结构。最上面的和最下面的部分(暂时忽略 Mask)与 Encoder 相同,只是多了中间这个与 Encoder 输出(Memory)进行交互的部分,作者称之为 “Encoder-Decoder attention”。对于这部分的输入,**Q 来自于下面多头注意力机制的输出,K 和 V 均是 Encoder 部分的输出(Memory)经过线性变换后得到**。而作者之所以这样设计也是在模仿传统 Encoder-Decoder 网络模型的解码过程。 + +> In "encoder-decoder attention" layers, the queries come from the previous decoder layer, and the memory keys and values come from the output of the encoder. This mimics the typical encoder-decoder attention mechanisms in sequence-to-sequence models + +为了能够更好的理解这里 Q、K、V 的含义,我们先来看看传统的基于 Encoder-Decoder 的 Seq2Seq 翻译模型是如何进行解码的,如图 2-11 所示。 + +![][img-31] + +如图 2-11 所示是一个经典的基于 Encoder-Decoder 的机器翻译模型。左下边部分为编码器,右下边部分为解码器,左上边部分便是注意力机制部分。在图 2-11 中,$\overline{h_i}$\overline{h_i} 表示的是在编码过程中,各个时刻的隐含状态,称之为每个时刻的 Memory;$h_t$h_t 表示解码当前时刻时的隐含状态。此时注意力机制的思想在于,希望模型在解码的时刻能够参考编码阶段每个时刻的记忆。 + +因此,在解码第一个时刻`""`时,$h_t$h_t 会首先同每个记忆状态进行相似度比较得到注意力权重。这个注意力权重所蕴含的意思就是,在解码第一个时刻时应该将$50\%$50\% 的注意力放在编码第一个时刻的记忆上(其它的同理),最终通过加权求和得到 4 个 Memory 的权重和,即 context vector。同理,在解码第二时刻`"我"`时,也会遵循上面的这一解码过程。可以看出,此时注意力机制扮演的就是能够使得 Encoder 与 Decoder 进行交互的角色。 + +回到 Transformer 的 Encoder-Decoder attention 中,**K 和 V 均是编码部分的输出 Memory 经过线性变换后的结果**(此时的 Memory 中包含了原始输入序列每个位置的编码信息),**而 Q 是解码部分多头注意力机制输出的隐含向量经过线性变换后的结果**。在 Decoder 对每一个时刻进行解码时,首先需要做的便是通过 Q 与 K 进行交互(query 查询),并计算得到注意力权重矩阵;然后再通过注意力权重与 V 进行计算得到一个权重向量,该权重向量所表示的含义就是在解码时如何将注意力分配到 Memory 的各个位置上。这一过程我们可以通过如图 2-12 和图 2-13 所示的过程来进行表示。 + +![][img-32] + +如图 2-12 所示,待解码向量和 Memory 分别各自乘上一个矩阵后得到 Q、K、V。 + +![][img-33] + +如图 2-13 所示,在解码第 1 个时刻时,首先 Q 通过与 K 进行交互得到权重向量,此时可以看做是 Q(待解码向量)在 K(本质上也就是 Memory)中查询 Memory 中各个位置与 Q 有关的信息;然后将权重向量与 V 进行运算得到解码向量,此时这个解码向量可以看作是考虑了 Memory 中各个位置编码信息的输出向量,也就是说它包含了在解码当前时刻时应该将注意力放在 Memory 中哪些位置上的信息。 + +进一步,在得到这个解码向量并经过图 2-10 中最上面的两层全连接层后,便将其输入到分类层中进行分类得到当前时刻的解码输出值。 + +### **2.2.3 Decoder 预测解码过程** + +当第 1 个时刻的解码过程完成之后,解码器便会将解码第 1 个时刻时的输入,以及解码第 1 个时刻后的输出均作为解码器的输入来解码预测第 2 个时刻的输出。整个过程可以通过如图 2-14 所示的过程来进行表示。 + +![][img-34] + +如图 2-14 所示,Decoder 在对当前时刻进行解码输出时,都会将当前时刻之前所有的预测结果作为输入来对下一个时刻的输出进行预测。假设现在需要将`"我 是 谁"`翻译成英语`"who am i"`,且解码预测后前两个时刻的结果为`"who am"`,接下来需要对下一时刻的输出`"i"`进行预测,那么整个过程就可以通过图 2-15 和图 2-16 来进行表示。 + +![][img-35] + +如图 2-15 所示,左上角的矩阵是解码器对输入`" who am"`这 3 个词经过解码器中自注意力机制编码后的结果;左下角是编码器对输入`"我 是 谁"`这 3 个词编码后的结果(同图 2-12 中的一样);两者分别在经过线性变换后便得到了 Q、K 和 V 这 3 个矩阵。此时值得注意的是,左上角矩阵中的每一个向量在经过自注意力机制编码后,每个向量同样也包含了其它位置上的编码信息。 + +进一步,Q 与 K 作用和便得到了一个权重矩阵;再将其与 V 进行线性组合便得到了 Encoder-Decoder attention 部分的输出,如图 2-16 所示。 + +![][img-36] + +如图 2-16 所示,左下角便是 Q 与 K 作用后的权重矩阵,它的每一行就表示在对 Memory(这里指图 2-16 中的 V)中的每一位置进行解码时,应该如何对注意力进行分配。例如第 3 行$[0.6,0.2,0.2]$[0.6,0.2,0.2] 的含义就是在解码当前时刻时应该将$60\%$60\% 的注意力放在 Memory 中的`"我"`上,其它同理。这样,在经过解码器中的两个全连接层后,便得到了解码器最终的输出结果。接着,解码器会循环对下一个时刻的输出进行解码预测,直到预测结果为`""`或者达到指定长度后停止。 + +同时,这里需要注意的是,在通过模型进行实际的预测时,只会取解码器输出的其中一个向量进行分类,然后作为当前时刻的解码输出。例如图 2-16 中解码器最终会输出一个形状为`[3,tgt_vocab_len]`的矩阵,那么只会取其最后一个向量喂入到分类器中进行分类得到当前时刻的解码输出。具体细节见后续代码实现。 + +### **2.2.4 Decoder 训练解码过程** + +在介绍完预测时 Decoder 的解码过程后,下面就继续来看在网络在训练过程中是如何进行解码的。从 2.2.3 小节的内容可以看出,在真实预测时解码器需要将上一个时刻的输出作为下一个时刻解码的输入,然后一个时刻一个时刻的进行解码操作。显然,如果训练时也采用同样的方法那将是十分费时的。因此,在训练过程中,解码器也同编码器一样,一次接收解码时所有时刻的输入进行计算。这样做的好处,一是通过多样本并行计算能够加快网络的训练速度;二是在训练过程中直接喂入解码器正确的结果而不是上一时刻的预测值(因为训练时上一时刻的预测值可能是错误的)能够更好的训练网络。 + +例如在用平行预料`"我 是 谁"`<==>`"who am i"`对网络进行训练时,编码器的输入便是`"我 是 谁"`,而解码器的输入则是`" who am i"`,对应的正确标签则是`"who am i "`。 + +假设现在解码器的输入`" who am i"`在分别乘上一个矩阵进行线性变换后得到了 Q、K、V,且 Q 与 K 作用后得到了注意力权重矩阵(此时还未进行 softmax 操作),如图 2-17 所示。 + +![][img-37] + +从图 2-17 可以看出,此时已经计算得到了注意力权重矩阵。由第 1 行的权重向量可知,在解码第 1 个时刻时应该将$20\%$20\%(严格来说应该是经过 softmax 后的值)的注意力放到`""`上,$30\%$30\% 的注意力放到`"who"`上等等。不过此时有一个问题就是,在 2.2.3 节中笔者介绍到,模型在实际的预测过程中只是将当前时刻之前(包括当前时刻)的所有时刻作为输入来预测下一个时刻,也就是说模型在预测时是看不到当前时刻之后的信息。因此,Transformer 中的 Decoder 通过加入注意力掩码机制来解决了这一问题。 + +> self-attention layers in the decoder **allow each position in the decoder to attend to all positions in the decoder up to and including that position**. We need to prevent leftward information flow in the decoder to preserve the auto-regressive property. We implement this inside of scaled dot-product attention by masking out (setting to −∞) all values in the input of the softmax which correspond to illegal connections. + +如图 2-18 所示,左边依旧是通过 Q 和 K 计算得到了注意力权重矩阵(此时还未进行 softmax 操作),而中间的就是所谓的注意力掩码矩阵,两者在相加之后再乘上矩阵 V 便得到了整个自注意力机制的输出,也就是图 2-10 中的 Masked Multi-Head Attention。 + +![][img-38] + +那为什么注意力权重矩阵加上这个注意力掩码矩阵就能够达到这样的效果呢?以图 2-18 中第 1 行权重为例,当解码器对第 1 个时刻进行解码时其对应的输入只有`""`,因此这就意味着此时应该将所有的注意力放在第 1 个位置上(尽管在训练时解码器一次喂入了所有的输入),换句话说也就是第 1 个位置上的权重应该是 1,而其它位置则是 0。从图 2-17 可以看出,第 1 行注意力向量在加上第 1 行注意力掩码,再经过 softmax 操作后便得到了一个类似$[1,0,0,0,0]$[1,0,0,0,0] 的向量。那么,通过这个向量就能够保证在解码第 1 个时刻时只能将注意力放在第 1 个位置上的特性。同理,在解码后续的时刻也是类似的过程。 + +到此,对于整个单层 Transformer 的网络结构以及编码解码过程就介绍完了,更多细节内容见后续代码实现。 + +### **2.2.5 位置编码与 Attention Mask** + +在刚接触 Transformer 的时候,有的人会认为在 Decoder 中,既然已经有了 Attention mask 那么为什么还需要 Positional Embedding 呢?如图 2-18 所示,持这种观点的朋友认为,Attention mask 已经有了使得输入序列依次输入解码器的能力,因此就不再需要 Positional Embedding 了。这样想对吗? + +根据 2.2.4 节内容的介绍可以知道,Attention mask 的作用只有一个,那就是在训练过程中掩盖掉当前时刻之后所有位置上的信息,而这也是在模仿模型在预测时只能看到当前时刻及其之前位置上的信息。因此,持有上述观点的朋友可能是把 “能看见” 和“能看见且有序”混在一起了。 + +虽然看似有了 Attention mask 这个掩码矩阵能够使得 Decoder 在解码过程中可以**有序地**看到当前位置之前的所有信息,但是事实上没有 Positional Embedding 的 Attention mask 只能做到看到当前位置之前的所有信息,**而做不到有序**。前者的 “有序” 指的是喂入解码器中序列的顺序,而后者的 “有序” 指的是序列本身固有的语序。 + +如果不加 Postional Embedding 的话,那么以下序列对于模型来说就是一回事: + +``` + → 北 → 京 → 欢 → 迎 → 你 → + → 北 → 京 → 迎 → 欢 → 你 → + → 北 → 京 → 你 → 迎 → 欢 → + +``` + +虽然此时 Attention mask 具有能够让上述序列一个时刻一个时刻的按序喂入到解码器中,但是它却无法识别出这句话本身固有的语序。 + +### **2.2.6 原始 Q、K、V 来源** + +在 Transformer 中各个部分的 Q、K、V 到底是怎么来的一直以来都是初学者最大的一个疑问,并且这部分内容在原论文中也没有进行交代,只是交代了如何根据 Q、K、V 来进行自注意力机制的计算。虽然在第 2 部分的前面几个小节已经提及过了这部分内容,但是这里再给大家进行一次总结。 + +根据图 2-8(Transformer 结构图)可知,在整个 Transformer 中涉及到自注意力机制的一共有 3 个部分:Encoder 中的 Multi-Head Attention;Decoder 中的 Masked Multi-Head Attention;Encoder 和 Decoder 交互部分的 Multi-Head Attention。 + +① 对于 Encoder 中的 Multi-Head Attention 来说,其原始 q、k、v 均是 Encoder 的 Token 输入经过 Embedding 后的结果。q、k、v 分别经过一次线性变换(各自乘以一个权重矩阵)后得到了 Q、K、V(也就是图 1-4 中的示例),然后再进行自注意力运算得到 Encoder 部分的输出结果 Memory。 + +② 对于 Decoder 中的 Masked Multi-Head Attention 来说,其原始 q、k、v 均是 Decoder 的 Token 输入经过 Embedding 后的结果。q、k、v 分别经过一次线性变换后得到了 Q、K、V,然后再进行自注意力运算得到 Masked Multi-Head Attention 部分的输出结果,即待解码向量。 + +对于 Encoder 和 Decoder 交互部分的 Multi-Head Attention,其原始 q、k、v 分别是上面的带解码向量、Memory 和 Memory。q、k、v 分别经过一次线性变换后得到了 Q、K、V(也就是图 2-12 中的示例),然后再进行自注意力运算得到 Decoder 部分的输出结果。之所以这样设计也是在模仿传统 Encoder-Decoder 网络模型的解码过程。 + +### **3. 网络结构与自注意力实现** + +在通过前面几部分内容详细介绍完 Transformer 网络结构的原理后,接下来就让我们来看一看如何借用 Pytorch 框架来实现 MultiHeadAttention 这一结构。同时,需要说明的一点是,下面所有的实现代码都是笔者直接从 Pytorch 1.4 版本中`torch.nn.Transformer`模块里摘取出来的简略版,目的就是为了让大家对于整个实现过程有一个清晰的认识。并且为了使得大家在阅读完以下内容后也能够对 Pytorch 中的相关模块有一定的了解,所以下面的代码在变量名方面也与 Pytorch 保持了一致。 + +### **3.1 多层 Transformer** + +在第 2 部分中,笔者详细介绍了单层 Transformer 网络结构中的各个组成部分。尽管多层 Transformer 就是在此基础上堆叠而来,不过笔者认为还是有必要在这里稍微提及一下。 + +![][img-39] + +如图 3-1 所示便是一个单层 Transformer 网络结构图,左边是编码器右边是解码器。而多层的 Transformer 网络就是在两边分别堆叠了多个编码器和解码器的网络模型,如图 3-2 所示。 + +![][img-40] + +如图 3-2 所示便是一个多层的 Transformer 网络结构图(原论文中采用了 6 个编码器和 6 个解码器),其中的每一个 Encoder 都是图 3-1 中左边所示的网络结构(Decoder 同理)。可以发现,它真的就是图 3-1 堆叠后的形式。不过需要注意的是其整个解码过程。 + +在多层 Transformer 中,多层编码器先对输入序列进行编码,然后得到最后一个 Encoder 的输出 Memory;解码器先通过 Masked Multi-Head Attention 对输入序列进行编码,然后将输出结果同 Memory 通过 Encoder-Decoder Attention 后得到第 1 层解码器的输出;接着再将第 1 层 Decoder 的输出通过 Masked Multi-Head Attention 进行编码,最后再将编码后的结果同 Memory 通过 Encoder-Decoder Attention 后得到第 2 层解码器的输出,以此类推得到最后一个 Decoder 的输出。 + +值得注意的是,在多层 Transformer 的解码过程中,每一个 Decoder 在 Encoder-Decoder Attention 中所使用的 Memory 均是同一个。 + +### **3.2 Transformer 中的掩码** + +由于在实现多头注意力时需要考虑到各种情况下的掩码,因此在这里需要先对这部分内容进行介绍。在 Transformer 中,主要有两个地方会用到掩码这一机制。第 1 个地方就是在 2.2.4 节中介绍到的 Attention Mask,用于在训练过程中解码的时候掩盖掉当前时刻之后的信息;第 2 个地方便是对一个 batch 中不同长度的序列在 Padding 到相同长度后,对 Padding 部分的信息进行掩盖。下面分别就这两种情况进行介绍。 + +### **3.2.1 Attention Mask** + +如图 3-3 所示,在训练过程中对于每一个样本来说都需要这样一个对称矩阵来掩盖掉当前时刻之后所有位置的信息。 + +![][img-41] + +从图 3-3 可以看出,这个注意力掩码矩阵的形状为`[tgt_len,tgt_len]`,其具体 Mask 原理在 2.2.4 节中笔者已经介绍过 l,这里就不再赘述。在后续实现过程中,我们将通过`generate_square_subsequent_mask`方法来生成这样一个矩阵。同时,在后续多头注意力机制实现中,将通过`attn_mask`这一变量名来指代这个矩阵。 + +### **3.2.2 Padding Mask** + +在 Transformer 中,使用到掩码的第 2 个地方便是 Padding Mask。由于在网络的训练过程中同一个 batch 会包含有多个文本序列,而不同的序列长度并不一致。因此在数据集的生成过程中,就需要将同一个 batch 中的序列 Padding 到相同的长度。但是,这样就会导致在注意力的计算过程中会考虑到 Padding 位置上的信息。 + +![][img-42] + +如图 3-4 所示,P 表示 Padding 的位置,右边的矩阵表示计算得到的注意力权重矩阵。可以看到,此时的注意力权重对于 Padding 位置山的信息也会加以考虑。因此在 Transformer 中,作者通过在生成训练集的过程中记录下每个样本 Padding 的实际位置;然后再将注意力权重矩阵中对应位置的权重替换成负无穷,经 softmax 操作后对应 Padding 位置上的权重就变成了 0,从而达到了忽略 Padding 位置信息的目的。这种做法也是 Encoder-Decoder 网络结构中通用的一种办法。 + +![][img-43] + +如图 3-5 所示,对于`"我 是 谁 P P"`这个序列来说,前 3 个字符是正常的,后 2 个字符是 Padding 后的结果。因此,其 Mask 向量便为`[True, True, True, False, False]`。通过这个 Mask 向量可知,需要将权重矩阵的最后两列替换成负无穷,在后续我们会通过`torch.masked_fill`这个方法来完成这一步,并且在实现时将使用`key_padding_mask`来指代这一向量。 + +到此,对于 Transformer 中所要用到 Mask 的地方就介绍完了,下面正式来看如何实现多头注意力机制。 + +### **3.3 实现多头注意力机制** + +### **3.3.1 多头注意力机制** + +根据前面的介绍可以知道,多头注意力机制中最为重要的就是自注意力机制,也就是需要前计算得到 Q、K 和 V,如图 3-6 所示。 + +![][img-44] + +图 3-6. Q、K 和 V 计算过程 + +然后再根据 Q、K、V 来计算得到最终的注意力编码,如图 3-7 所示: + +![][img-45] + +同时,为了避免单个自注意力机制计算得到的注意力权重过度集中于当前编码位置自己所在的位置(同时更应该关注于其它位置),所以作者在论文中提到通过采用多头注意力机制来解决这一问题,如图 3-8 所示。 + +![][img-46] + +**3.3.2 定义类 MyMultiHeadAttention** + +综上所述,我们可以给出类`MyMultiHeadAttentiond`的定义为 + +``` +class MyMultiheadAttention(nn.Module): + def __init__(self, embed_dim, num_heads, dropout=0., bias=True): + super(MyMultiheadAttention, self).__init__() + """ + :param embed_dim: 词嵌入的维度,也就是前面的d_model参数,论文中的默认值为512 + :param num_heads: 多头注意力机制中多头的数量,也就是前面的nhead参数, 论文默认值为 8 + :param bias: 最后对多头的注意力(组合)输出进行线性变换时,是否使用偏置 + """ + self.embed_dim = embed_dim # 前面的d_model参数 + self.head_dim = embed_dim // num_heads # head_dim 指的就是d_k,d_v + self.kdim = self.head_dim + self.vdim = self.head_dim + self.num_heads = num_heads # 多头个数 + self.dropout = dropout + assert self.head_dim * num_heads == self.embed_dim, "embed_dim 除以 num_heads必须为整数" + # 上面的限制条件就是论文中的 d_k = d_v = d_model/n_head 条件 + self.q_proj_weight = Parameter(torch.Tensor(embed_dim, embed_dim)) + # embed_dim = kdim * num_heads + # 这里第二个维度之所以是embed_dim,实际上这里是同时初始化了num_heads个W_q堆叠起来的, 也就是num_heads个头 + self.k_proj_weight = Parameter(torch.Tensor(embed_dim, embed_dim)) + # W_k, embed_dim = kdim * num_heads + self.v_proj_weight = Parameter(torch.Tensor(embed_dim, embed_dim)) + # W_v, embed_dim = vdim * num_heads + self.out_proj = nn.Linear(embed_dim, embed_dim, bias=bias) + # 最后将所有的Z组合起来的时候,也是一次性完成, embed_dim = vdim * num_heads + +``` + +在上述代码中,`embed_dim`表示模型的维度(图 3-8 中的 d_m);`num_heads`表示多头的个数;`bias`表示是否在多头线性组合时使用偏置。同时,为了使得实现代码更加高效,所以 Pytorch 在实现的时候是多个头注意力机制一起进行的计算,也就上面代码的第 17-22 行,分别用来初始化了多个头的权重值(这一过程从图 3-8 也可以看出)。当多头注意力机制计算完成后,将会得到一个形状为`[src_len,embed_dim]`的矩阵,也就是图 3-8 中多个$z_i$z_i 水平堆叠后的结果。因此,第 24 行代码将会初始化一个线性层来对这一结果进行一个线性变换。 + +### **3.3.3 定义前向传播过程** + +在定义完初始化函数后,便可以定义如下所示的多头注意力前向传播的过程 + +``` + def forward(self, query, key, value, attn_mask=None, key_padding_mask=None): + """ + 在论文中,编码时query, key, value 都是同一个输入, + 解码时 输入的部分也都是同一个输入, + 解码和编码交互时 key,value指的是 memory, query指的是tgt + :param query: # [tgt_len, batch_size, embed_dim], tgt_len 表示目标序列的长度 + :param key: # [src_len, batch_size, embed_dim], src_len 表示源序列的长度 + :param value: # [src_len, batch_size, embed_dim], src_len 表示源序列的长度 + :param attn_mask: # [tgt_len,src_len] or [num_heads*batch_size,tgt_len, src_len] + 一般只在解码时使用,为了并行一次喂入所有解码部分的输入,所以要用mask来进行掩盖当前时刻之后的位置信息 + :param key_padding_mask: [batch_size, src_len], src_len 表示源序列的长度 + :return: + attn_output: [tgt_len, batch_size, embed_dim] + attn_output_weights: # [batch_size, tgt_len, src_len] + """ + return multi_head_attention_forward(query, key, value, self.num_heads, + self.dropout, self.out_proj.weight, self.out_proj.bias, + training=self.training, + key_padding_mask=key_padding_mask, + q_proj_weight=self.q_proj_weight, + k_proj_weight=self.k_proj_weight, + v_proj_weight=self.v_proj_weight, + attn_mask=attn_mask) + + +``` + +在上述代码中,`query`、`key`、`value`指的并不是图 3-6 中的 Q、K 和 V,而是没有经过线性变换前的输入。例如在编码时三者指的均是原始输入序列`src`;在解码时的 Mask Multi-Head Attention 中三者指的均是目标输入序列`tgt`;在解码时的 Encoder-Decoder Attention 中三者分别指的是 Mask Multi-Head Attention 的输出、Memory 和 Memory。`key_padding_mask`指的是编码或解码部分,输入序列的 Padding 情况,形状为`[batch_size,src_len]`或者`[batch_size,tgt_len]`;`attn_mask`指的就是注意力掩码矩阵,形状为`[tgt_len,src_len]`,**它只会在解码**时使用。 + +注意,在上面的这些维度中,`tgt_len`本质上指的其实是`query_len`;`src_len`本质上指的是`key_len`。只是在不同情况下两者可能会是一样,也可能会是不一样。 + +### **3.3.4 多头注意力计算过程** + +在定义完类`MyMultiHeadAttentiond`后,就需要定义出多头注意力的实际计算过程。由于这部分代码较长,所以就分层次进行介绍。 + +``` +def multi_head_attention_forward( + query, # [tgt_len,batch_size, embed_dim] + key, # [src_len, batch_size, embed_dim] + value, # [src_len, batch_size, embed_dim] + num_heads, + dropout_p, + out_proj_weight, # [embed_dim = vdim * num_heads, embed_dim] + out_proj_bias, + training=True, + key_padding_mask=None, # [batch_size,src_len/tgt_len] + q_proj_weight=None, # [embed_dim,kdim * num_heads] + k_proj_weight=None, # [embed_dim, kdim * num_heads] + v_proj_weight=None, # [embed_dim, vdim * num_heads] + attn_mask=None, # [tgt_len,src_len] + ): + # 第一阶段: 计算得到Q、K、V + q = F.linear(query, q_proj_weight) + # [tgt_len,batch_size,embed_dim] x [embed_dim,kdim * num_heads] + # = [tgt_len,batch_size,kdim * num_heads] + k = F.linear(key, k_proj_weight) + # [src_len, batch_size,embed_dim] x [embed_dim,kdim * num_heads] + # = [src_len,batch_size,kdim * num_heads] + v = F.linear(value, v_proj_weight) + # [src_len, batch_size,embed_dim] x [embed_dim,vdim * num_heads] + # = [src_len,batch_size,vdim * num_heads] + + +``` + +在上述代码中,第 17-23 行所做的就是根据输入进行线性变换得到图 3-6 中的 Q、K 和 V。 + +``` +# 第二阶段: 缩放,以及attn_mask维度判断 + tgt_len, bsz, embed_dim = query.size() # [tgt_len,batch_size, embed_dim] + src_len = key.size(0) + head_dim = embed_dim // num_heads # num_heads * head_dim = embed_dim + scaling = float(head_dim) ** -0.5 + q = q * scaling # [query_len,batch_size,kdim * num_heads] + + if attn_mask is not None: + # [tgt_len,src_len] or [num_heads*batch_size,tgt_len, src_len] + if attn_mask.dim() == 2: + attn_mask = attn_mask.unsqueeze(0) # [1, tgt_len,src_len] 扩充维度 + if list(attn_mask.size()) != [1, query.size(0), key.size(0)]: + raise RuntimeError('The size of the 2D attn_mask is not correct.') + elif attn_mask.dim() == 3: + if list(attn_mask.size()) != [bsz * num_heads, query.size(0), key.size(0)]: + raise RuntimeError('The size of the 3D attn_mask is not correct.') + # 现在 atten_mask 的维度就变成了3D + + +``` + +接着,在上述代码中第 5-6 行所完成的就是图 3-7 中的缩放过程;第 8-16 行用来判断或修改`attn_mask`的维度,当然这几行代码只会在解码器中的 Masked Multi-Head Attention 中用到。 + +``` +# 第三阶段: 计算得到注意力权重矩阵 + q = q.contiguous().view(tgt_len, bsz * num_heads, head_dim).transpose(0, 1) + # [batch_size * num_heads,tgt_len,kdim] + # 因为前面是num_heads个头一起参与的计算,所以这里要进行一下变形,以便于后面计算。 且同时交换了0,1两个维度 + k = k.contiguous().view(-1, bsz*num_heads, head_dim).transpose(0,1) + #[batch_size * num_heads,src_len,kdim] + v = v.contiguous().view(-1, bsz*num_heads, head_dim).transpose(0,1) + #[batch_size * num_heads,src_len,vdim] + attn_output_weights = torch.bmm(q, k.transpose(1, 2)) + # [batch_size * num_heads,tgt_len,kdim] x [batch_size * num_heads, kdim, src_len] + # = [batch_size * num_heads, tgt_len, src_len] 这就num_heads个QK相乘后的注意力矩阵 + + +``` + +继续,在上述代码中第 1-7 行所做的就是交换 Q、K、V 中的维度,以便于多个样本同时进行计算;第 9 行代码便是用来计算注意力权重矩阵;其中上`contiguous()`方法是将变量放到一块连续的物理内存中;`bmm`的作用是用来计算两个三维矩阵的乘法操作 [4]。 + +需要提示的是,大家在看代码的时候,最好是仔细观察一下各个变量维度的变化过程,笔者也在每次运算后进行了批注。 + +``` +# 第四阶段: 进行相关掩码操作 + if attn_mask is not None: + attn_output_weights += attn_mask # [batch_size * num_heads, tgt_len, src_len] + if key_padding_mask is not None: + attn_output_weights = attn_output_weights.view(bsz, num_heads, tgt_len, src_len) + # 变成 [batch_size, num_heads, tgt_len, src_len]的形状 + attn_output_weights = attn_output_weights.masked_fill( + key_padding_mask.unsqueeze(1).unsqueeze(2), float('-inf')) + # 扩展维度,从[batch_size,src_len]变成[batch_size,1,1,src_len] + attn_output_weights = attn_output_weights.view(bsz * num_heads, tgt_len,src_len) + # [batch_size * num_heads, tgt_len, src_len] + + +``` + +进一步,在上述代码中第 2-3 行便是用来执行图 3-3 中的步骤;第 4-8 行便是用来执行图 3-5 中的步骤,同时还进行了维度扩充。 + +``` + attn_output_weights = F.softmax(attn_output_weights, dim=-1) + # [batch_size * num_heads, tgt_len, src_len] + attn_output_weights = F.dropout(attn_output_weights, p=dropout_p, training=training) + attn_output = torch.bmm(attn_output_weights, v) + # Z = [batch_size * num_heads, tgt_len, src_len] x [batch_size * num_heads,src_len,vdim] + # = # [batch_size * num_heads,tgt_len,vdim] + # 这就num_heads个Attention(Q,K,V)结果 + + attn_output = attn_output.transpose(0, 1).contiguous().view(tgt_len, bsz, embed_dim) + # 先transpose成 [tgt_len, batch_size* num_heads ,kdim] + # 再view成 [tgt_len,batch_size,num_heads*kdim] + attn_output_weights = attn_output_weights.view(bsz, num_heads, tgt_len, src_len) + + Z = F.linear(attn_output, out_proj_weight, out_proj_bias) + # 这里就是多个z 线性组合成Z [tgt_len,batch_size,embed_dim] + return Z, attn_output_weights.sum(dim=1) / num_heads # 将num_heads个注意力权重矩阵按对应维度取平均 + + +``` + +最后,在上述代码中第 1-4 行便是用来对权重矩阵进行归一化操作,以及计算得到多头注意力机制的输出;第 14 行代码便是用来对多个注意力的输出结果进行线性组合;第 16 行代码用来返回线性组合后的结果,以及多个注意力权重矩阵的平均值。 + +### **3.3.5 示例代码** + +在实现完类`MyMultiHeadAttention`的全部代码后,便可以通过类似如下的方式进行使用。 + +``` +if __name__ == '__main__': + src_len = 5 + batch_size = 2 + dmodel = 32 + num_head = 1 + src = torch.rand((src_len, batch_size, dmodel)) # shape: [src_len, batch_size, embed_dim] + src_key_padding_mask = torch.tensor([[True, True, True, False, False], + [True, True, True, True, False]]) # shape: [src_len, src_len] + + my_mh = MyMultiheadAttention(embed_dim=dmodel, num_heads=num_head) + r = my_mh(src, src, src,key_padding_mask = src_key_padding_mask) + + +``` + +在上述代码中,第 6-11 行其实也就是 Encoder 中多头注意力机制的实现过程。同时,在计算过程中还可以打印出各个变量的维度变化信息: + +``` +进入多头注意力计算: + 多头num_heads = 1, d_model=32, d_k = d_v = d_model/num_heads=32 + query的shape([tgt_len, batch_size, embed_dim]):torch.Size([5, 2, 32]) + W_q 的shape([embed_dim,kdim * num_heads]):torch.Size([32, 32]) + Q 的shape([tgt_len, batch_size,kdim * num_heads]):torch.Size([5, 2, 32]) + ---------------------------------------------------------------------- + key 的shape([src_len,batch_size, embed_dim]):torch.Size([5, 2, 32]) + W_k 的shape([embed_dim,kdim * num_heads]):torch.Size([32, 32]) + K 的shape([src_len,batch_size,kdim * num_heads]):torch.Size([5, 2, 32]) + ---------------------------------------------------------------------- + value的shape([src_len,batch_size, embed_dim]):torch.Size([5, 2, 32]) + W_v 的shape([embed_dim,vdim * num_heads]):torch.Size([32, 32]) + V 的shape([src_len,batch_size,vdim * num_heads]):torch.Size([5, 2, 32]) + ---------------------------------------------------------------------- + ***** 注意,这里的W_q, W_k, W_v是多个head同时进行计算的. 因此,Q,K,V分别也是包含了多个head的q,k,v堆叠起来的结果 ***** + 多头注意力中,多头计算结束后的形状(堆叠)为([tgt_len,batch_size,num_heads*kdim])torch.Size([5, 2, 32]) + 多头计算结束后,再进行线性变换时的权重W_o的形状为([num_heads*vdim, num_heads*vdim ])torch.Size([32, 32]) + 多头线性变化后的形状为([tgt_len,batch_size,embed_dim]) torch.Size([5, 2, 32]) + + +``` + +### **4 Transformer 的实现过程** + +在前面几部分内容中,笔者陆续介绍了多头注意力机制的原理、Transformer 中编码器和解码器的工作流程以及多头注意力的实现过程等。接下来,笔者将会一步一步地来详细介绍如何通过 Pytorch 框架实现 Transformer 的整体网络结构,包括 Token Embedding、Positional Embedding、编码器和解码器等。 + +下面,首先要介绍的就是对于 Embedding 部分的编码实现。 + +### **4.1 Embedding 实现** + +### **4.1.1 Token Embedding** + +这里首先要实现的便是最基础的 Token Enbedding,也是字符转向量的一种常用做法,如下所示: + +``` +class TokenEmbedding(nn.Module): + def __init__(self, vocab_size: int, emb_size): + super(TokenEmbedding, self).__init__() + self.embedding = nn.Embedding(vocab_size, emb_size) + self.emb_size = emb_size + + def forward(self, tokens): + """ + :param tokens: shape : [len, batch_size] + :return: shape: [len, batch_size, emb_size] + """ + return self.embedding(tokens.long()) * math.sqrt(self.emb_size) + + +``` + +如上代码所示便是 TokenEmbedding 的实现过程,由于这部分代码并不复杂所以就不再逐行进行介绍。注意,第 12 行代码对原始向量进行缩放是出自论文中 3.4 部分的描述。 + +### **4.1.2 Positional Embedding** + +在 2.1.2 节中笔者已经对 Positional Embedding 的原理做了详细的介绍,其每个位置的变化方式如式$(1)$(1) 所示。 + +$$PE_{pos,2i}=sin(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\\ PE_{pos,2i+1}=cos(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\;\;(4.1) \\$$ + +PE_{pos,2i}=sin(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\\ PE_{pos,2i+1}=cos(pos/10000^{2i/d_{model}})\;\;\;\;\;\;\;\;(4.1) \\ + +进一步,我们还可以对式$(4.1)$(4.1) 中括号内的参数进行化简得到如式$(4.2)$(4.2) 中的形式。 + +$$\frac{1}{10000^{2i/d_{model}}}=\text{exp}\{\text{log}(10000)^{\frac{-2i}{d_{model}}}\}=\text{exp}\{\frac{-2i\cdot\text{log(10000)}}{d_{model}}\}=\text{exp}\{2i\cdot(\frac{\text{-log}(10000)}{d_{model}})\}\;\;\;\;\;\;\;\;(4.2) \\$$ + +\frac{1}{10000^{2i/d_{model}}}=\text{exp}\{\text{log}(10000)^{\frac{-2i}{d_{model}}}\}=\text{exp}\{\frac{-2i\cdot\text{log(10000)}}{d_{model}}\}=\text{exp}\{2i\cdot(\frac{\text{-log}(10000)}{d_{model}})\}\;\;\;\;\;\;\;\;(4.2) \\ + +由此,根据式$(4.1)(4.2)$(4.1)(4.2) 便可以实现 Positional Embedding 部分的代码,如下所示: + +``` +class PositionalEncoding(nn.Module): + def __init__(self, d_model, dropout=0.1, max_len=5000): + super(PositionalEncoding, self).__init__() + self.dropout = nn.Dropout(p=dropout) + pe = torch.zeros(max_len, d_model) # [max_len, d_model] + position = torch.arange(0, max_len, dtype=torch.float).unsqueeze(1) # [max_len, 1] + div_term = torch.exp(torch.arange(0, d_model, 2).float() * (-math.log(10000.0) / d_model)) + # [d_model/2] + pe[:, 0::2] = torch.sin(position * div_term) # [max_len, d_model/2] + pe[:, 1::2] = torch.cos(position * div_term) + pe = pe.unsqueeze(0).transpose(0, 1) # [max_len, 1, d_model] + self.register_buffer('pe', pe) + + def forward(self, x): + """ + :param x: [x_len, batch_size, emb_size] + :return: [x_len, batch_size, emb_size] + """ + x = x + self.pe[:x.size(0), :] # [x_len, batch_size, d_model] + return self.dropout(x) + + +``` + +如上代码所示便是整个 Positional Embedding 的实现过程,其中第 5 行代码是用来初始化一个全 0 的位置矩阵(也就是图 1 中从左往右数第 2 个矩阵),同时还指定了一个序列的最大长度;第 6-10 行是用来计算每个维度(每一列)的相关位置信息;第 19 行代码首先是在位置矩阵中取与输入序列长度相等的前`x_len`行,然后在加上 Token Embedding 的结果;第 20 行是用来返回最后得到的结果并进行 Dropout 操作。同时,这里需要注意的一点便是,在输入`x`的维度中`batch_size`并不是第 1 个维度。 + +![][img-47] + +### **4.1.3 Embedding 代码示例** + +在实现完这部分代码后,便可以通过如下方式进行使用: + +``` +if __name__ == '__main__': + x = torch.tensor([[1, 3, 5, 7, 9], [2, 4, 6, 8, 10]], dtype=torch.long) + x = x.reshape(5, 2) # [src_len, batch_size] + token_embedding = TokenEmbedding(vocab_size=11, emb_size=512) + x = token_embedding(tokens=x) + pos_embedding = PositionalEncoding(d_model=512) + x = pos_embedding(x=x) + print(x.shape) # torch.Size([5, 2, 512]) + + +``` + +### **4.2 Transformer 实现** + +在介绍完 Embedding 部分的编码工作后,下面就开始正式如何来实现 Transformer 网络结构。如图 4-2 所示,对于 Transformer 网络的实现一共会包含 4 个部分:`TransformerEncoderLayer`、`TransformerEncoder`、`TransformerDecoderLayer`和`TransformerDecoder`,其分别表示定义一个单独编码层、构造由多个编码层组合得到的编码器、定义一个单独的解码层以及构造由多个解码层得到的解码器。 + +![][img-48] + +需要注意的是,图 4-2 中的一个 EncoderLayer 指的就是图 3-2 中的一个对应的 Encoder,DecoderLayer 同理。 + +### **4.2.1 编码层的实现** + +首先,我们需要实现最基本的编码层单元,也就是图 4-2 中的 TransformerEncoderLayer,其内部结构为图 4-3 所示的前向传播过程(不包括 Embedding 部分)。 + +![][img-49] + +对于这部分前向传播过程,可以通过如下代码来进行实现: + +``` +class MyTransformerEncoderLayer(nn.Module): + def __init__(self, d_model, nhead, dim_feedforward=2048, dropout=0.1): + super(MyTransformerEncoderLayer, self).__init__() + """ + :param d_model: d_k = d_v = d_model/nhead = 64, 模型中向量的维度,论文默认值为 512 + :param nhead: 多头注意力机制中多头的数量,论文默认为值 8 + :param dim_feedforward: 全连接中向量的维度,论文默认值为 2048 + :param dropout: 丢弃率,论文中的默认值为 0.1 + """ + self.self_attn = MyMultiheadAttention(d_model, nhead, dropout=dropout) + self.dropout1 = nn.Dropout(dropout) + self.norm1 = nn.LayerNorm(d_model) + + self.linear1 = nn.Linear(d_model, dim_feedforward) + self.dropout = nn.Dropout(dropout) + self.linear2 = nn.Linear(dim_feedforward, d_model) + self.activation = F.relu + + self.dropout2 = nn.Dropout(dropout) + self.norm2 = nn.LayerNorm(d_model) + +``` + +在上述代码中,第 10 行用来定义一个多头注意力机制模块,并传入相应的参数;第 11-20 行代码便是用来定义其它层归一化和线性变换的模块。在完成类`MyTransformerEncoderLayer`的初始化后,便可以实现整个前向传播的`forward`方法: + +``` + def forward(self, src, src_mask=None, src_key_padding_mask=None): + """ + :param src: 编码部分的输入,形状为 [src_len,batch_size, embed_dim] + :param src_mask: 编码部分输入的padding情况,形状为 [batch_size, src_len] + :return: # [src_len, batch_size, num_heads * kdim] <==> [src_len,batch_size,embed_dim] + """ + src2 = self.self_attn(src, src, src, attn_mask=src_mask, + key_padding_mask=src_key_padding_mask, )[0] # 计算多头注意力 + # src2: [src_len,batch_size,num_heads*kdim] num_heads*kdim = embed_dim + src = src + self.dropout1(src2) # 残差连接 + src = self.norm1(src) # [src_len,batch_size,num_heads*kdim] + + src2 = self.activation(self.linear1(src)) # [src_len,batch_size,dim_feedforward] + src2 = self.linear2(self.dropout(src2)) # [src_len,batch_size,num_heads*kdim] + src = src + self.dropout2(src2) + src = self.norm2(src) + return src # [src_len, batch_size, num_heads * kdim] <==> [src_len,batch_size,embed_dim] + +``` + +在上述代码中,第 7-8 行便是用来实现图 4-3 中 Multi-Head Attention 部分的前向传播过程;第 10-11 行用来实现多头注意力后的 Add&Norm 部分;第 13-16 行用来实现图 4-3 中最上面的 Feed Forward 部分和 Add&Norm 部分。 + +这里再次提醒大家,在阅读代码的时候最好是将对应的维度信息带入以便于理解。 + +### **4.2.2 编码器实现** + +在实现完一个标准的编码层之后,便可以基于此来实现堆叠多个编码层,从而得到 Transformer 中的编码器。对于这部分内容,可以通过如下代码来实现: + +``` +def _get_clones(module, N): + return nn.ModuleList([copy.deepcopy(module) for _ in range(N)]) + +class MyTransformerEncoder(nn.Module): + def __init__(self, encoder_layer, num_layers, norm=None): + super(MyTransformerEncoder, self).__init__() + """ + encoder_layer: 就是包含有多头注意力机制的一个编码层 + num_layers: 克隆得到多个encoder layers 论文中默认为6 + norm: 归一化层 + """ + self.layers = _get_clones(encoder_layer, num_layers) + # 克隆得到多个encoder layers 论文中默认为6 + self.num_layers = num_layers + self.norm = norm + +``` + +在上述代码中,第 1-2 行是用来定义一个克隆多个编码层或解码层功能函数;第 12 行中的`encoder_layer`便是一个实例化的编码层,`self.layers`中保存的便是一个包含有多个编码层的`ModuleList`。在完成类`MyTransformerEncoder`的初始化后,便可以实现整个前向传播的`forward`方法: + +``` + def forward(self, src, mask=None, src_key_padding_mask=None): + """ + :param src: 编码部分的输入,形状为 [src_len,batch_size, embed_dim] + :param mask: 编码部分输入的padding情况,形状为 [batch_size, src_len] + :return:# [src_len, batch_size, num_heads * kdim] <==> [src_len,batch_size,embed_dim] + """ + output = src + for mod in self.layers: + output = mod(output, src_mask=mask, + src_key_padding_mask=src_key_padding_mask) + # 多个encoder layers层堆叠后的前向传播过程 + if self.norm is not None: + output = self.norm(output) + return output # [src_len, batch_size, num_heads * kdim] <==> [src_len,batch_size,embed_dim] + + +``` + +在上述代码中,第 8-10 行便是用来实现多个编码层堆叠起来的效果,并完成整个前向传播过程;第 11-13 行用来对多个编码层的输出结果进行层归一化并返回最终的结果。 + +### **4.2.3 编码器使用示例** + +在完成 Transformer 中编码器的实现过程后,便可以将其用于对输入序列进行编码。例如可以仅仅通过一个编码器对输入序列进行编码,然后将最后的输出喂入到分类器当中进行分类处理,这部分内容在后续也会进行介绍。下面先看一个使用示例。 + +``` +if __name__ == '__main__': + src_len = 5 + batch_size = 2 + dmodel = 32 + num_head = 3 + num_layers = 2 + src = torch.rand((src_len, batch_size, dmodel)) # shape: [src_len, batch_size, embed_dim] + src_key_padding_mask = torch.tensor([[True, True, True, False, False], + [True, True, True, True, False]]) # shape: [batch_size, src_len] + + my_transformer_encoder_layer = MyTransformerEncoderLayer(d_model=dmodel, nhead=num_head) + my_transformer_encoder = MyTransformerEncoder(encoder_layer=my_transformer_encoder_layer, + num_layers=num_layers, + norm=nn.LayerNorm(dmodel)) + memory = my_transformer_encoder(src=src, mask=None, + src_key_padding_mask=src_key_padding_mask) + print(memory.shape) # torch.Size([5, 2, 32]) + + +``` + +在上述代码中,第 2-6 行定义了编码器中各个部分的参数值;第 11-12 行则是首先定义一个编码层,然后再定义由多个编码层组成的编码器;第 15-16 行便是用来得到整个编码器的前向传播输出结果,并且需要注意的是在编码器中不需要掩盖当前时刻之后的位置信息,所以`mask=None`。 + +### **4.2.4 解码层实现** + +在介绍完编码器的实现后,下面就开始介绍如何实现 Transformer 中的解码器部分。同编码器的实现流程一样,首先需要实现的依旧是一个标准的解码层,也就是图 4-4 所示的前向传播过程(不包括 Embedding 部分)。 + +![][img-50] + +对于这部分前向传播过程,可以通过如下代码来进行实现: + +``` +class MyTransformerDecoderLayer(nn.Module): + def __init__(self, d_model, nhead, dim_feedforward=2048, dropout=0.1): + super(MyTransformerDecoderLayer, self).__init__() + """ + :param d_model: d_k = d_v = d_model/nhead = 64, 模型中向量的维度,论文默认值为 512 + :param nhead: 多头注意力机制中多头的数量,论文默认为值 8 + :param dim_feedforward: 全连接中向量的维度,论文默认值为 2048 + :param dropout: 丢弃率,论文中的默认值为 0.1 + """ + self.self_attn = MyMultiheadAttention(embed_dim=d_model, num_heads=nhead, dropout=dropout) + # 解码部分输入序列之间的多头注意力(也就是论文结构图中的Masked Multi-head attention) + self.multihead_attn = MyMultiheadAttention(embed_dim=d_model, num_heads=nhead, dropout=dropout) + # 编码部分输出(memory)和解码部分之间的多头注意力机制。 + self.linear1 = nn.Linear(d_model, dim_feedforward) + self.dropout = nn.Dropout(dropout) + self.linear2 = nn.Linear(dim_feedforward, d_model) + + self.norm1 = nn.LayerNorm(d_model) + self.norm2 = nn.LayerNorm(d_model) + self.norm3 = nn.LayerNorm(d_model) + self.dropout1 = nn.Dropout(dropout) + self.dropout2 = nn.Dropout(dropout) + self.dropout3 = nn.Dropout(dropout) + self.activation = F.relu + + +``` + +在上述代码中,第 10 行代码用来定义图 4-4 中 Masked Multi-head Attention 部分的前向传播过程;第 12 行则是用来定义图 4-4 中编码器与解码器交互的多头注意力机制模块;第 14-24 行是用来定义剩余的全连接层以及层归一化相关操作。在完成类`MyTransformerDecoderLayer`的初始化后,便可以实现整个前向传播的`forward`方法: + +``` + def forward(self, tgt, memory, tgt_mask=None, memory_mask=None, tgt_key_padding_mask=None, + memory_key_padding_mask=None): + """ + :param tgt: 解码部分的输入,形状为 [tgt_len,batch_size, embed_dim] + :param memory: 编码部分的输出(memory), [src_len,batch_size,embed_dim] + :param tgt_mask: 注意力Mask输入,用于掩盖当前position之后的信息, [tgt_len, tgt_len] + :param memory_mask: 编码器-解码器交互时的注意力掩码,一般为None + :param tgt_key_padding_mask: 解码部分输入的padding情况,形状为 [batch_size, tgt_len] + :param memory_key_padding_mask: 编码部分输入的padding情况,形状为 [batch_size, src_len] + :return:# [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + """ + tgt2 = self.self_attn(tgt, tgt, tgt, # [tgt_len,batch_size, embed_dim] + attn_mask=tgt_mask, + key_padding_mask=tgt_key_padding_mask)[0] + # 解码部分输入序列之间的多头注意力(也就是论文结构图中的Masked Multi-head attention) + tgt = tgt + self.dropout1(tgt2) # 接着是残差连接 + tgt = self.norm1(tgt) # [tgt_len,batch_size, embed_dim] + + tgt2 = self.multihead_attn(tgt, memory, memory, # [tgt_len, batch_size, embed_dim] + attn_mask=memory_mask, + key_padding_mask=memory_key_padding_mask)[0] + # 解码部分的输入经过多头注意力后同编码部分的输出(memory)通过多头注意力机制进行交互 + tgt = tgt + self.dropout2(tgt2) # 残差连接 + tgt = self.norm2(tgt) # [tgt_len, batch_size, embed_dim] + + tgt2 = self.activation(self.linear1(tgt)) # [tgt_len, batch_size, dim_feedforward] + tgt2 = self.linear2(self.dropout(tgt2)) # [tgt_len, batch_size, embed_dim] + # 最后的两层全连接 + tgt = tgt + self.dropout3(tgt2) + tgt = self.norm3(tgt) + return tgt # [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + + +``` + +在上述代码中,第 12-14 行用来完成图 4-4 中 Masked Multi-head Attention 部分的前向传播过程,其中的`tgt_mask`就是在训练时用来掩盖当前时刻之后位置的注意力掩码;第 16-17 行用来完成图 4-4 中 Masked Multi-head Attention 之后 Add&Norm 部分的前向传播过程;第 19-21 行用来实现解码器与编码器之间的交互过程,其中`memory_mask`为`None`,`memory_key_padding_mask`为`src_key_padding_mask`用来对编码器的输出进行(序列)填充部分的掩盖,这一点同编码器中的`key_padding_mask`原理一样;第 23-31 行便是用来实现余下的其它过程。 + +### **4.2.5 解码器实现** + +在实现完一个标准的解码层之后,便可以基于此来实现堆叠多个解码层,从而得到 Transformer 中的解码器。对于这部分内容,可以通过如下代码来实现: + +``` +class MyTransformerDecoder(nn.Module): + def __init__(self, decoder_layer, num_layers, norm=None): + super(MyTransformerDecoder, self).__init__() + self.layers = _get_clones(decoder_layer, num_layers) + self.num_layers = num_layers + self.norm = norm + + def forward(self, tgt, memory, tgt_mask=None, memory_mask=None, tgt_key_padding_mask=None, + memory_key_padding_mask=None): + """ + :param tgt: 解码部分的输入,形状为 [tgt_len,batch_size, embed_dim] + :param memory: 编码部分最后一层的输出 [src_len,batch_size, embed_dim] + :param tgt_mask: 注意力Mask输入,用于掩盖当前position之后的信息, [tgt_len, tgt_len] + :param memory_mask: 编码器-解码器交互时的注意力掩码,一般为None + :param tgt_key_padding_mask: 解码部分输入的padding情况,形状为 [batch_size, tgt_len] + :param memory_key_padding_mask: 编码部分输入的padding情况,形状为 [batch_size, src_len] + :return: # [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + """ + output = tgt # [tgt_len,batch_size, embed_dim] + for mod in self.layers: # 这里的layers就是N层解码层堆叠起来的 + output = mod(output, memory, + tgt_mask=tgt_mask, + memory_mask=memory_mask, + tgt_key_padding_mask=tgt_key_padding_mask, + memory_key_padding_mask=memory_key_padding_mask) + if self.norm is not None: + output = self.norm(output) + return output # [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + + +``` + +在上述代码中,第 4 行用来克隆得到多个解码层;第 20-25 行用来实现多层解码层的前向传播过程;第 28 行便是用来返回最后的结果。 + +### **4.2.6 Transformer 网络实现** + +在实现完 Transformer 中各个基础模块的话,下面就可以来搭建最后的 Transformer 模型了。总体来说这部分的代码也相对简单,只需要将上述编码器解码器组合到一起即可,具体代码如下所示: + +``` +class MyTransformer(nn.Module): + def __init__(self, d_model=512, nhead=8, num_encoder_layers=6, + num_decoder_layers=6, dim_feedforward=2048, dropout=0.1): + super(MyTransformer, self).__init__() + + """ + :param d_model: d_k = d_v = d_model/nhead = 64, 模型中向量的维度,论文默认值为 512 + :param nhead: 多头注意力机制中多头的数量,论文默认为值 8 + :param num_encoder_layers: encoder堆叠的数量,也就是论文中的N,论文默认值为6 + :param num_decoder_layers: decoder堆叠的数量,也就是论文中的N,论文默认值为6 + :param dim_feedforward: 全连接中向量的维度,论文默认值为 2048 + :param dropout: 丢弃率,论文中的默认值为 0.1 + """ + # ================ 编码部分 ===================== + encoder_layer = MyTransformerEncoderLayer(d_model, nhead, dim_feedforward, dropout) + encoder_norm = nn.LayerNorm(d_model) + self.encoder = MyTransformerEncoder(encoder_layer, num_encoder_layers, encoder_norm) + # ================ 解码部分 ===================== + decoder_layer = MyTransformerDecoderLayer(d_model, nhead, dim_feedforward, dropout) + decoder_norm = nn.LayerNorm(d_model) + self.decoder = MyTransformerDecoder(decoder_layer, num_decoder_layers, decoder_norm) + self._reset_parameters() # 初始化模型参数 + self.d_model = d_model + self.nhead = nhead + + +``` + +在上述代码中,第 15-17 行是用来定义编码器部分;第 19-21 行是用来定义解码器部分;第 22 行用来以某种方式初始化 Transformer 中的权重参数,具体实现在稍后的内容中。在定义完类`MyTransformer`的初始化函数后,便可以来实现 Transformer 的整个前向传播过程,代码如下: + +``` + def forward(self, src, tgt, src_mask=None, tgt_mask=None, + memory_mask=None, src_key_padding_mask=None, + tgt_key_padding_mask=None, memory_key_padding_mask=None): + """ + :param src: [src_len,batch_size,embed_dim] + :param tgt: [tgt_len, batch_size, embed_dim] + :param src_mask: None + :param tgt_mask: [tgt_len, tgt_len] + :param memory_mask: None + :param src_key_padding_mask: [batch_size, src_len] + :param tgt_key_padding_mask: [batch_size, tgt_len] + :param memory_key_padding_mask: [batch_size, src_len] + :return: [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + """ + memory = self.encoder(src, mask=src_mask, src_key_padding_mask=src_key_padding_mask) + # [src_len, batch_size, num_heads * kdim] <==> [src_len,batch_size,embed_dim] + output = self.decoder(tgt=tgt, memory=memory, tgt_mask=tgt_mask, memory_mask=memory_mask, + tgt_key_padding_mask=tgt_key_padding_mask, + memory_key_padding_mask=memory_key_padding_mask) + return output # [tgt_len, batch_size, num_heads * kdim] <==> [tgt_len,batch_size,embed_dim] + + +``` + +在上述代码中,`src`表示编码器的输入;`tgt`表示解码器的输入;`src_mask`为空,因为编码时不需要对当前时刻之后的位置信息进行掩盖;`tgt_mask`用于掩盖解码输入中当前时刻以后的所有位置信息;`memory_mask`为空;`src_key_padding_mask`表示对编码输入序列填充部分的 Token 进行 mask;`tgt_key_padding_mask`表示对解码输入序列填充部分的 Token 进行掩盖;`memory_key_padding_mask`表示对编码器的输出部分进行掩盖,掩盖原因等同于编码输入时的 mask 操作。 + +到此,对于整个 Transformer 的网络结构就算是搭建完毕了,不过这还没有实现论文中基于 Transformer 结构的翻译模型,而这部分内容笔者也将会在下一节中进行详细的介绍。当然,出了上述模块之外,Transformer 中还有两个部分需要实现的就是参数初始化方法和注意力掩码矩阵生成方法,具体代码如下: + +``` + def _reset_parameters(self): + for p in self.parameters(): + if p.dim() > 1: + xavier_uniform_(p) + + def generate_square_subsequent_mask(self, sz): + mask = (torch.triu(torch.ones(sz, sz)) == 1).transpose(0, 1) + mask = mask.float().masked_fill(mask == 0, float('-inf')).masked_fill(mask == 1, float(0.0)) + return mask # [sz,sz] + + +``` + +### **4.2.7 Transfromer 使用示例** + +在实现完 Transformer 的整个完了结构后,便可以通过如下步骤进行使用: + +``` +if __name__ == '__main__': + src_len = 5 + batch_size = 2 + dmodel = 32 + tgt_len = 6 + num_head = 8 + src = torch.rand((src_len, batch_size, dmodel)) # shape: [src_len, batch_size, embed_dim] + src_key_padding_mask = torch.tensor([[True, True, True, False, False], + [True, True, True, True, False]]) # shape: [batch_size, src_len] + + tgt = torch.rand((tgt_len, batch_size, dmodel)) # shape: [tgt_len, batch_size, embed_dim] + tgt_key_padding_mask = torch.tensor([[True, True, True, False, False, False], + [True, True, True, True, False, False]]) # shape: [batch_size, tgt_len] + + my_transformer = MyTransformer(d_model=dmodel, nhead=num_head, num_encoder_layers=6, + num_decoder_layers=6, dim_feedforward=500) + tgt_mask = my_transformer.generate_square_subsequent_mask(tgt_len) + out = my_transformer(src=src, tgt=tgt, tgt_mask=tgt_mask, + src_key_padding_mask=src_key_padding_mask, + tgt_key_padding_mask=tgt_key_padding_mask, + memory_key_padding_mask=src_key_padding_mask) + print(out.shape) #torch.Size([6, 2, 32]) + + +``` + +在上述代码中,第 7-13 行用来生成模拟的输入数据;第 15-16 行用来实例化类`MyTransformer`;第 17 行用来生成解码输入时的注意力掩码矩阵;第 18-21 行用来执行 Transformer 网络结构的前向传播过程。 + +由于知乎字数限制,余下三节内容在这里就不在介绍。私信 “Transformer” 即可获得全文高清 PDF,建议直接下载 PDF 内容阅读。 + +### **5 基于 Transformer 的翻译模型** + +[空字符:This post is all you need(⑤基于 Transformer 的翻译模型)](https://zhuanlan.zhihu.com/p/398788125) + +### 6 基于 Transformer 的分类模型 + +[https://www.ylkz.life/deeplearning/p10550146/](https://link.zhihu.com/?target=https%3A//www.ylkz.life/deeplearning/p10550146/) + +### 7 基于 Transformer 的对联模型 + +[空字符:This post is all you need(基于 Transformer 的对联生成模型)](https://zhuanlan.zhihu.com/p/408310666) + +### **8 总结** + +在本篇文章中,笔者首先详细地介绍了 Transformer 论文的动机以及自注意力机制的原理与多头注意力机制的作用;然后介绍了 Transformer 中的位置编码以及整个预测和训练过程中模型的编码解码过程;接着进一步介绍了 Transformer 的网络结构、自注意力机制的原理实现以及 Transformer 网络的实现;最后,笔者还通过三个实例(包括论文中的翻译模型、文本分类模型,以及对联生成模型)从代码的角度来介绍了整个 Transformer 网络的原理与使用示例。 + +本次内容就到此结束,感谢您的阅读!如果你觉得上述内容对你有所帮助,欢迎分享至一位你的朋友!**青山不改,绿水长流,我们月来客栈见!** + +### **引用** + +[1] Vaswani A, Shazeer N, Parmar N, et al. Attention is all you need + +[2] The Illustrated Transformer [http://jalammar.github.io/illustrated-transformer/](https://link.zhihu.com/?target=http%3A//jalammar.github.io/illustrated-transformer/) + +[3] [https://towardsdatascience.com/illustrated-guide-to-transformers-step-by-step-explanation-f74876522bc0](https://link.zhihu.com/?target=https%3A//towardsdatascience.com/illustrated-guide-to-transformers-step-by-step-explanation-f74876522bc0) + +[4] [https://pytorch.org/docs/stable/generated/torch.bmm.html?highlight=bmm#torch.bmm](https://link.zhihu.com/?target=https%3A//pytorch.org/docs/stable/generated/torch.bmm.html%3Fhighlight%3Dbmm%23torch.bmm) + +[5] LANGUAGE TRANSLATION WITH TRANSFORMER [https://pytorch.org/tutorials/beginner/translation_transformer.html](https://link.zhihu.com/?target=https%3A//pytorch.org/tutorials/beginner/translation_transformer.html) + +[6] The Annotated Transformer [http://nlp.seas.harvard.edu/2018/04/03/attention.html](https://link.zhihu.com/?target=http%3A//nlp.seas.harvard.edu/2018/04/03/attention.html) + +[7] SEQUENCE-TO-SEQUENCE MODELING WITH NN.TRANSFORMER AND TORCHTEXT [https://pytorch.org/tutorials/beginner/transformer_tutorial.html](https://link.zhihu.com/?target=https%3A//pytorch.org/tutorials/beginner/transformer_tutorial.html) + +[8] Transformer model for language understanding [https://tensorflow.google.cn/text/tutorials/transformer?hl=en#multi-head_attention](https://link.zhihu.com/?target=https%3A//tensorflow.google.cn/text/tutorials/transformer%3Fhl%3Den%23multi-head_attention) + +[9] [https://github.com/multi30k/dataset](https://link.zhihu.com/?target=https%3A//github.com/multi30k/dataset) + +[[10] 你还在手动构造词表?试试 torchtext.vocab](https://link.zhihu.com/?target=http%3A//mp.weixin.qq.com/s%3F__biz%3DMzAwNjU0NjA3Ng%3D%3D%26mid%3D2247489373%26idx%3D1%26sn%3D1b9fdec0bbc6ee5bd74aa729b3be94c9%26chksm%3D9b0ae0aeac7d69b80390ed3b86699cdc4683ed2e1442c8c56241396b4624db261cb61d6baf5e%26token%3D1146417095%26lang%3Dzh_CN%23rd) + +[11] [https://github.com/moon-hotel/TransformerTranslation](https://link.zhihu.com/?target=https%3A//github.com/moon-hotel/TransformerTranslation) + +[12] [https://github.com/moon-hotel/TransformerClassification](https://link.zhihu.com/?target=https%3A//github.com/moon-hotel/TransformerClassification) + +[13] [https://pytorch.org/tutorials/beginner/text_sentiment_ngrams_tutorial.html](https://link.zhihu.com/?target=https%3A//pytorch.org/tutorials/beginner/text_sentiment_ngrams_tutorial.html) + +[14] [https://github.com/moon-hotel/TransformerCouplet](https://link.zhihu.com/?target=https%3A//github.com/moon-hotel/TransformerCouplet) + 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Bl8wgYSaQTsrmLKHWIho23W1pulaDKxkZdY72EaMOouMy2ZhYmgptEKKTzZaWm3F8RoWZ8A6fZIzNCj4iuo+QaNT9BcKf0ZaHy8TJy2/6jhsqD7unnKPjXGvab1nH+OOU/c9f4HRlwxCcHfGKUn/+jl/gdGXmZFxmN7NEGAHGtHji9ENaPHF6Ixvo7QcgONaPHF6Ia0eOL0Q30doOQHGtHji9ENaPHF6Ib6O0HIDjWnxxeiOQTTAAB+TUSEmpZ2IiuZnyDIP0MUpPGjB6va5qLDChsWqZnVS0ethFW09KZ7DxMfJVPpUthMYw2s3IY3EpUpBOJTqJJmVyIxCmo+aQMg0DibPqIw0oPGPEin6TjXIWrcTMNsNH5vTcncb/AHQ3optZLUhJXVwjTS0KSWpKlEZGerNiTiph5jdtgM/GL2EVYQVQUzUkVQMfJJzLndbEZDuS6NUhaT495HvIyI0ncjIjIyAFlVDY0YPYnVFUVJYa4sUzUM2pCYFAVZKpHPYeLiJLFHqtDxbbS1KhnD0q6Rwkq6U924xlQh/s5q7yJ1bmpzTyXKdgpUtMVrJMT2ofGqcTyKW5Dz+cmURpiYRKo18kNkRPXJLcOXTl0h8mGxXNDWRtibV5RctorFOdVnQuJU2orvPaao1E0ns9jJcokxUXAwsG+4ZwSTURE/EGxczJJpJW4ATyAQtwV29GzzxhwUrbGWaVjUdDxGHUfDwNYUJXdNOwdSQMZErNELDJgGzdXEOvOJNCEMm4o1EZGSbD9ZVNuVlHzSZlIbKVH4c4rYWV7N4N2KpWR4xUIuRrqFltKlLXBmbi9dkocUSV6FKJCtJGZGQAmgADTmdTJjh9nrwpgsF8UsQK3kMkh58zM4wqEqdyUxExJtl5vnR95sjWqGVw2tSEmkzU22eotNjA3GApd2q+yE2fey5yd1ZnSygY31rgdixSTLUdSc5g8UI1x2oY5LqCTAusRTyziSdIzSaUEVuqUSm0rSq0LIJi5ibj5kgwkxwxnkpS+rauw6k82qOFTCmwlMY/BtuOqJs97aVKUaiQe9JKJPIANgYpfOJH9pv/AIiR6FK/OzLvuez7gh5+KXziR/ab/wCIkehSvzsy77ns+4IAV87SPxejZ4dvE78QMCxYV07SPxejZ4dvE78QMCxYAAAAAAAAAAAAAAAAAAAFenNT/iGuMe7/ADumvyhlwn/T/gFBeVW/ckIA81QeIaYx+XKa/KGXCf1P+AUD5Ub9yQA7gHxbgAAfJJXK7hCL2YHLLnBr/F+cVbhjjb3ESOLNk4CB7tMdD8CSWG0K+VtNmhN1pUrcZ3vc95mJR8u5PbHCtJdUW7tjTu7OneUlCbaSeeh5M17i2hcw3sm0s89DyIW9Bnn/APqkvbrM/ghweTPaBK/5yRF/TSZ/BCaukz6waT7AjuAbTvpc5mnwTbbZelkKugz2gP1Sft0mfwY56DLaAnx5k/QrWZ/BCamk+wGk+wHANp30ucxwTbbZelkK+gzz/wD1SXt1mfwQ4PJntAlf85Ii/ppM/ghNXSfYDSfYDgG076XOY4JttsvSyFXQZ7QH6pP26TP4Mc9BltAT48yfoVrM/ghNTSfYDSfYDgG076XOY4JttsvSyFfQZ5//AKpL26zP4IcHkz2gSv8AnJEX9NJn8EJq6T7AaT7AcA2nfS5zHBNttl6WQq6DPaA/VJ+3SZ/BjnoMtoCfHmT9CtZn8EJqaT7AaT7AcA2nfS5zHBNttl6WQr6DPP8A/VJe3WZ/BDg8me0CV/zkiL+mkz+CE1dJ9gNJ9gOAbTvpc5jgm22y9LIVdBntAfqk/bpM/gxz0GW0BPjzJ+hWsz+CE1NJ9gNJ9gOAbTvpc5jgm22y9LIV9Bnn/wDqkvbrM/ghweTPaBK/5yRF/TSZ/BCauk+wGk+wHANp30ucxwTbbZelkKugz2gP1Sft0mfwY56DLaAnx5k/QrWZ/BCamk+wGk+wHANp30ucxwTbbZelkK+gzz//AFSXt1mfwQ4PJntATLwyRF/TWZ/BCauk+wFlFv3BwDad9LnMcE222XpZCo8mu0CUXTZlDt2a0mfwY0jnownxvwJwwldRZmcQCq6Sxc+RDQUt7l4iYcFEmw8oneDikoQmyEOJ1kZqLXa1jO1oBkZmREVit1xBzbumrocKU09T3d2r9vnOLETjuE21rhNarGUm0s1m21rWtFs3C7mrLE911naVJzUZzSbU2nk9jWlM8fBTLLnJrvCKmKww3x47jZBMpFCRMnlndqj2OdIdbSVNtcG22aG9KTJOhJmkrWIzIZSeTXaA8fRImXarWZ7/AP5Q35kZ0qyd4Zmabf8AkPLPeyBtc9+8i7Q37TA7WdtTk5SzcU9b40iBxTBbWjidempSyjOSWcm3km0s3xvxkLOgy2gP1Sft0mfwYdBntAT3nmT9CtZn8EJq6T7AaVdj0R78A2nfS5zNHgm22y9LITxWTvPwxDuPPZkyNKGzNy9azM7kRb93BiOeQmiMQcfoiqmcrtRlRq5UiCOdnz85LefCcN/gf+SEvhNHBudXbTr3XuYtVnpXksUZK386ub/9kxXJsByLuXxUTYjvDyf8MYIDEMMoUcbtKClLez3+ebbayinofEX/AHO7lMOu9w+MXspzUqPUMkptRe/m098tTy4s9RtXoM9oD9Un7dJn8GOegy2gJ8eZP0K1mfwQmppM+sGk+wJ/gG076XOZQOCbbbL0shX0Gef/AOqS9usz+CHB5M9oEr/nJEX9NJn8EJq6T7AaT7AcA2nfS5zHBNttl6WQq6DPaA/VJ+3SZ/BjnoMtoCfHmT9CtZn8EJqaT7AaT7AcA2nfS5zHBNttl6WQr6DPP/8AVJe3WZ/BDg8me0CV/wA5Ii/ppM/ghNXSfYDSfYDgG076XOY4JttsvSyFXQZ7QH6pP26TP4Mc9BltAT48yfoVrM/ghNTSfYDSfYDgG076XOY4JttsvSyFfQZ5/wD6pL26zP4IcHkz2gSv+ckRf00mfwQmrpPsBpPsBwDad9LnMcE222XpZCroM9oD9Un7dJn8GOegy2gJ8eZP0K1mfwQmppPsBpPsBwDad9LnMcE222XpZCvoM8//ANUl7dZn8EODyZ7QJX/OSIv6aTP4ITV0n2A0n2A4BtO+lzmOCbbbL0shV0Ge0B+qT9ukz+DHPQZbQE+PMn6FazP4ITU0n2A0n2A4BtO+lzmOCbbbL0shX0Gef/6pL26zP4IcHkz2gSv+ckRf00mfwQmrpPsBpPsBwDad9LnMcE222XpZCroM9oD9Un7dJn8GOegy2gJ8eZP0K1mfwQmppPsBpPsBwDad9LnMcE222XpZCvoM8/8A9Ul7dZn8EODyZ7QJX/OSIv6aTP4ITV0n2A0n2A4BtO+lzmOCbbbL0shV0Ge0B+qT9ukz+DHPQZbQE+PMn6FazP4ITU0n2A0n2A4BtO+lzmOCbbbL0shX0Gef/wCqS9usz+CHB5M9oEr/AJyRF/TSZ/BCauk+wGk+wHANp30ucxwTbbZelkKugz2gP1Sft0mfwY56DLaAnx5k/QrWZ/BCamk+wGk+wHANp30ucxwTbbZelkK+gzz/AP1SXt1mfwQ4PJntAlf85Ii/ppM/ghNXSfYDSfYDgG076XOY4JttsvSyFXQZ7QH6pP26TP4Mc9BltAT48yfoVrM/ghNTSfYDSfYDgG076XOY4JttsvSyFfQZ5/8A6pL26zP4IcHkz2gSv+ckRf00mfwQmrpPsBpPsBwDad9LnMcE222XpZCroM9oD9Un7dJn8GOegy2gJ8eZP0K1mfwQmppPsBpPsBwDad9LnMcE222XpZCvoM8//wBUl7dZn8EODyZ7QJX/ADkiL+mkz+CE1dJ9gNJ9gOAbTvpc5jgm22y9LIVdBntAfqk/bpM/gwPJntAT3nmT9CtZn8EJq6T7AWMt+4OAbTvpc5jgm22y9LIVHk2z/wB9+ZBXb7usz+CG7MAKHxJkUjiaeqequeprApaamUZz+65w7pEpJq1rSSl3URndREZ3vyjc99XEXoDE8O1EdT1Pf98S904Nq0w23tJOUJSeejS2z3t7GlbNuLbz2vM1vjFgpmCq6pmpjReIfOUGiCS0to51Es3cJSzNWlCTLeRkV+Pd2hinQ25sycsWK528eVRxf6AlBvVuHNt1v/uIe73JYfeXEq05zTk83lNpeZFotsfvLahGlCEHGKyWcU352Re6GrNn/rW9skX+gHQ1Zs/9a3tki/0BKLUnxwak+OGt2EYX9ZU//Rnv2T4h3kOYiLnQ0ZtP9avtli/0B+uhqzZX/wAa27zRxf6AlBq/h+wGr+H7AdhGF/WVP/0Zjspv+8hzIkXuhpzZKO6sVj7fdki/0B3aZy8ZpZZU0BMZniprhoeNaciUlUMWrhGyWRqTY02O5Fax7j5RJQiMt9+PjuOFKuW70B6UtxmG05qSqVM08+7fEfE90l9OLi4Qyay7hcZi/dYrL9/P/qnPzDnusVl+/n/1Tn5hlQC1KlFcbK9vEVO80wyOfVLQeWXAqu5u4dD1/mcp6VVm2cY4TMRDGa08E6e4tBpW4ux/RNErjSRibedPL9SuI2SfErCDEiHl50hE4eTKGjIJxw0sQ0O3CLUhSE6SS2bWhK0KTbQptKisaSHO012e2Ge02yoTjLHiPPIqSPuxjE0pWqYFknIiRTaH1GxGNoNSdViUttaSUk1NurSSkKMlpilGbPvbp5jMHo/KFnUz6YTOYXxcqXLZ7PqAp6Naqqr4ImzScJGPPNph4ND/AEqHnGELWpClp6bUd/reR2md4ssjWmxmk8+ieZc3o6DmWiG7zjEQ+D4ZRbijZxfpSK2+wZV5PUC+ZHppHpmf7F6GysVcFwyi6UkTO5WtYSd2emzXxzym7FdezixHqqlIyt1UlVkqKayOPinJVw00iI91hXCuwzb2lKYpslnwNyMlaSVYjPnBLZsY64bbB+N2Xs9qmkna/icH6gpRM4hI6KVJ+fY5MYTLhuqhkv8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amMcwsEREwiJNRER5iI9uPSPY92C/iNo/8mWvzccPg3+xFtX5N5H6PQj0mA6d7HuwX8RtH/ky1+bh7HuwX8RtH/ky1+bjuMIDp3se7BfxG0f+TLX5uHse7BfxG0f+TLX5uO4wgOnex7sF/EbR/wCTLX5uHse7BfxG0f8Aky1+bjuMICa2ZHby39BZxmXuNEULJ5MLqra7ByMqliTfi7slbbu/wyhvabw6a66aj78UpieGaj0xeXd44V76FaxQ+AQhCAQhCAQhCAQhCARiHaP+hOv1+AJf6WZRt6MQ7R/0J1+vwBL/AEsygzHF91kfcXpDxXl/yZOO0R1eyPuL0h4ry/5MnHaI8ouVVfFne9dtU0/Djd0EIQjTlVdbpyaeohCEOVV1nJp6iEIQ5VXWcmnqYPzHemDy9PKTUHxSmLLk+tiNGY70weXp5Sag+KUxZcn1seh7EzzZa+/rLzXb8Y2tc+3pD/sIQiXQ5CEIBCEIBErcF/215jC8jlM/IJDFUolbgv8AtrzGF5HKZ+QSGAqlCEIBCEIBCEIBCEICS+ybWntXWmVMec1fbSnpq8/dSnpOq5jJUF1d0Op9C7xyibQNeQa8opv7HuwX8RtH/ky1+bideyG9EifyrT//AC8VFgOnex7sF/EbR/5Mtfm4ex7sF/EbR/5Mtfm47jCA6d7HuwX8RtH/AJMtfm4ex7sF/EbR/wCTLX5uO4wgOnex7sF/EbR/5Mtfm4ex7sF/EbR/5Mtfm47jCAm1tNNnLRUrkg3sn9MWrpyWv0PW2KD1hI26KyetSyoht05CAIalEQHQeYCIdoY1ZhCsJY17hNtg8eWYpNZZa3UkOssrTjUxjmFgiImERJqIiPMRHtxnjajugpvl+LP5zymNb4N/sRbV+TeR+j0IDmPY92C/iNo/8mWvzcPY92C/iNo/8mWvzcdxhAdO9j3YL+I2j/yZa/Nw9j3YL+I2j/yZa/Nx3GEB072Pdgv4jaP/ACZa/Nw9j3YL+I2j/wAmWvzcdxhAdO9j3YL+I2j/AMmWvzcYHzI7eW/oLOMy9xoihZPJhdVbXYORlUsSb8Xdkrbd3+GUN7TeHTXXTUffilMTwzUemLy7vHCvfQrWAofCEIBE8Nls6HWi/G+qPTTuKHxPDZbOh1ovxvqj007gN+VPU9N0LTUwrKsJ+zlUnlTNV5NJpMXRUW7RumUTqKqKHECkIUoCYTCIAAAIiMTLuXtcmVZQtXzGnaNkF2q/lspccOYVXRdEoHliAb26ChjvHbdTcEQMIGBPQwFES68teC2wnEtV9mssuT2eomcOWTi6deNpTOBbGMUy8rQQWdLI7xQ10Osm1KJdQ3iiYogJRMEUBwSYOrR4JcKFIYWLZUbLmcrkEgQZzTgNCB6qO+EAOnS/L6qospvnOJtdd/QOQAAB8mBnMFwn5jloBvThLuijUMrQc9SzVmo3O2fStzpvcFy3UADpGEOYG0Epw7IhjBzj26Ib4A6LleXZtXN3MINnJT6lW9upRZ5mxp9knw2rVQWSE1KYpNAApUliv0UwJqUpF90ADmBbkQGEs0HaCMGmUzfGS2AxF20udOpzPaUSqBm5omSS9w1TaqOXLYpDndP25uJvtVBEpSiAFEo66joGbuvU8rT+IS/35LSP6Ziv0YB2kPMFUwEZaFT+s2eHZ11c0xqRo3qdbdXQM5TN1W7Jp2ReE2BXdOGm6qojzARCA9cyuc2LDpm22rqO7mHKja2ksupefhJ5i2reUtWqyiwoEWAyfUzlwmYm6cAHU4GAQ5lABKJvEdqm6Dm7v4Qpv0+wj0/IuwCpZdGWzQVlpxKCNaunDT1yV+O4AKDOHpCHUSOICIGMgkVBrvAOhgbAbux5htU3Qc3d/CFN+n2EBuDD17gdD+J8s+SpxxOKPFXh+wWWXmmIHE3c+X0nScoAAczF+JjCoobXcQRSIBlF1jaDupJlMc2g6BoA6cth69wOh/E+WfJU4j5nspEx2Z7mEnK2raYLLW9RRSquq5LqYqMxUOs8OsioBdBMIs5YZMpwEdwHim6ICJ4D12X7X9lWuqkQl81oW9Mtp906FBGt3tCt/Uo4h2zBw3p3BgDnqUERNyHsffpTZS9NqMRdrpJe6xtfS+qKTqNmDqSzyVLb6DlLeEo6DyEpimKYhiGADFMQxTABiiAcXdrDJYi9+H+a4XLh2xk7qhJvJTSpanUZemm2QbCTdICJALuomT5GTMQAEhilMXQQCJSbHrXda0nbvEhgWquZuHiNn7nIHYqragRMzzqxssmmBuyIXiSoygkEAADLGHTUxoCzkYxzD8+TLkyzKqUtjfy6UwmlbJtSOF6HoyV9XzFumcpTpivvGIg2MchynKVZUhjFMBgKJRAY2dHlVP4KcKFM4jakxeSqwlOfunVadsad1w6ZdUTBQG7VFokVJVUTC2ICDdEokR3CmEm8YBMImEMl4ENpjywsfN2pfYyi6oqqhqrnS4IU/KrjyZBkWaLiOhUEV2zhwgCpu0Uh1CmOYQKUDGECxQmICbZHa6hZfe/DbWVkKWbM7zVNNpk1ReSNEEphMSIrMOoROYoBvHI5WMCRzCBgFQ4AIgA7t8mibsrZIr5ciiwEAF1EkxIU5tOYlKJhEoCPaAREQDlqPbgJgZ2/TE5a3lIqv4pHFSIlvnb9MTlreUiq/ikcVIgOkX9xCWTwt2smd7sQ1zpTSFKSVPfmE6nTsE0ia/WkKHMyihh5ETIBjnHQpSiI6Rn/ACxM5bCdm0zi40swsyCtG6NtHUuSmswquTt2iMwI9F4CCrUE3KqgkEGSoiCpEjABidjqIgXicYeS3YbMBxjyLErjBuNVFX0bScjbNaZswZ8o3kST8iqx1n7gpT6rmVA6RRIUEgEqAFUFUg7gYk2VqQyClMcOYLS9LSVrLZZLbrStrL5ewbFRQaoJzOpyJpJpkACkIUgAUClAAAAAAAACAtRCEIDOmYVmk4NcsO2pLiYqbmFZOXhDDIaSlCZXM5nRi8hK2bb5dSgPIVVDESKIgBjlEQAe0YDMaVrMw7ChSmMKycin8tpisAfDLWVUNUUHyXUr5wyUBUiCyyZdVWyghuqG1KJRHQREAnbmI5HmGi0WFLFlj7vvVc8vJdydUNVM0kNSV0sZVvSzc6a6jZrL2pjnKmLdMxEyKnExicMBSBEBEke67Lj0FNjfxm/OebQFAImBgc+2hcbXk3ov0TKop/EwMDn20Lja8m9F+iZVAU/jAeNraRctbBHeJ5h6m86rG4tbSxcyE3p21sgTmKkvWLqJ0VFVl0ERUIACJ0yKGMTdEDAUQ0jReZLiFnWFHAFePEXS7kUpxSVu5o+kaok3gI/BucrUwhoICALmTEdQ007fKMO7JbhVoSgMtBji/fyhGYV9eOpJvMJ5VT9Piv1GzZ+uyTbmWNqcScRssuPPUx3BjCI8tA0blxZ52ADM+qN1bywFaTeTVqxaGcr0NXEsKwmYokHQ50wIoqivuD9cVJU5iBzMBQEBHY0Q02k2gJDghzMsJWZzZaQJyion9cjL63cSpuCZpsVquzEgKaABTqKtXD1ucxhAxkwIXUQLqW5cB0q/l/rMYXLUTe+uIS48spKkZCiVWbT2br7iKIGOUhChoAic5zmKQpCgJzmMBSgIiADNepNsZyj5HXXrSlkmu5OJfxN310S6i2xWOmohvbrh6k605AP+o10EOWuulHsRmGexWLq1riyWI+3DOrKVdTFm9dyOYqqlQcLNXBHKHEBM5ROQFEyCJDCJDgAlMUxREo8ZdvDzhUeYYKgsbcu01KM7VpU65Tm1PEkqKEuZsCImE5yJJkAqPDIAmKYgAYglAxRAQCA+rCvivw/Y2bLSvEJhkuYyqqlJwBgbTFlvEMkqXkdBZI4AogsQRDeTUKUwagOmggI+kRDjYiWdwE8OF9plMFVxpVWt5SnJiGKPDCYEZqi9Eo7wgJhSOw1ACgIABdTG1AC3HgJcbID0O7HykTz40IpzOpxKKclDuo6hnDeXy9g3UcPnz1cqSLdFMomOoocwgBCFKAmEwiAAACIjpExtkB6Hdj5SJ58aENrjxN1ZYHKfXoSiZwuyd3SrdjTEwUbHEhxlvBcPHJd4A5FP1ImiYuoCYixi8wEwQH9ru7WvlWW4rmZ0jREqurchnJ1TkmdTUDRqC0sQAo6CoKjx02MZPUDaKFIYpgIIlEwCUR2TgLzIMIeZVa5zdXCTdJOfNZa4IhPZW7anazCULHAwkTct1AAxN4Cm3DhvEPuG3TG3Tafwy1MG9q8EWB+32Hi29JsGibGlWZqidt2hSnm8yUQKZ27XHQRUOoqZQeyEd0u6QNClKAS1w00TIsuba6Z/hyspJAktDX0oVy9Tp1gnw2jQ4yxSaHMVPQClKV3LXe5uAIEK4EgaBvBAXJj5JhMGMoYrTaaPEmzdqkZVy5XUAiaSZQExjmMYQApQABEREdADmMfXGaczLLsl+ZpaanrBVtf+rqKoxtU5JjWsspBfgrVQyIgqQJcqqJt0iQqnTVHeTVARSDQoDunKHmVntoKy8cROYPJsuTD/AFDUdZ1NPBfEa1jIZagenAWaMnDxdLqo65VVdE2ygAokiokYwlADiAiYNxxB5nhOw8YK9rYwzYfsL1rZbSNLSuz78yMul5DCZZYZHUoHXXVOIqOFjgUu8qoYxzAAAJtAAAvDAYP2mjoOr7/g+Sen5bG0LTe5XTPi+y/wCRi/aaOg6vv+D5J6flsbQtN7ldM+L7L/AACQHYIQhAIQhAIQhAIQhAYg2kLoTL9+L8v9LMo1fh69wOh/E+WfJU4yhtIXQmX78X5f6WZRq/D17gdD+J8s+SpwHXcWuMTDjgXs0+v/AIpbpMqUphioVLqp2U6irlcwCJG7dFMplF1TAURAhCibQpjDoUphCf0k2vrKsmNTNWE8oq88hkD10ZJtW82oRAZUpujoYxeA8UcGAB11AqImDQex1jxvOAYtMwjaP8MOWnclQ7629NSUalqCnFt7qaYOgRfTBwmsXkByKNpc3Q11HdKsqBRATmAa2YjMKVkMT2HGf4V7oUFLHNHz6RnloywrFME2RRIJUlUCAAAkokbdOmYugkMQBAQ0gO0Wrurbq+FuZNdy0NbS+oqZqFgR7JZ1KXAKt3aBw1Kcpg/5CA6CAgICACAhHY4jlscF1a7VwkXdwo106WWG1VzTEYAfXcapvEzcVumBgAwFBw1cK6CADvOBHtiIBY2AlniO2tzLgwwYga3w413ZW9zueUHVcwp+cOpTTMoM1WdM3B26p0TLTRNQyYnTESmMQomLoOgax03r1PK0/iEv9+S0j+mYr9EXtpJunWGOrGDYXIksTUCyLuuKja1Bc1yyUAeomICoKIKB2jAi3TePTJCPPhtjAAiJYCruFjEdQ2L7DlReJ62crm7KQVzIW83lDSfNSIPEUVS7xSrEIc5SnDtDunMUe2UxgEBGfedv0xOWt5SKr+KRxSm2FuaLs5ben7R25kSMrp+l5K1lMjlyAaEas26RUUUi/eKQhS/zRNbO36YnLW8pFV/FI4CpEZmzEs2zA/ld07LZrivugo0mk7AxpFSkkZmezV+mUdDKkQKIAmkAgIcVUxCCYN0DCbsY0zEP8rmmqazKNo7xT4vb5sEakaWPfKU5buWzZvxUJeZJ6swaukkzgAEEqTF0oUol1BV4ZTkoG9AaWw5bVNlcX6urL7P1b+6JaiZTVRNKWO7qUygwZrnUHQm8u2dOSolEeQKLbhNe2YIpVE79pxwi24xKZTVxq8n1KM1qqtmwTqSlJ2LfVwy4K6Qu0ynKUTcNVsKxTE13d7cOP1gCHp+Qlf6p8TWT/Ym7FZPXDiZjSSkmeOnZt5VwaVvHErBU5tRExjgzA4mEd4wm1HmIwGwYmnin2rnKSwx107t7Lazq+5b6XuTN37i2UhQds0VC9sCuXblsiuXub6J1Cj3BilkeT4XsEeErBXb4LXYXLAU1RcmFIE3KcqYgK70ADTVy4UEyzo2nITrHOYQ7YwHluW/nH4Fc02XzFLC7cV4E/kyILzijKmY9RTVqgJgKC/D3jkWS3hAonSOcpTGKBhKJigOqogHZ62VJW820N9SuEqQs5PTrKXvXteMJEhuMm5l6XMo7AyZBIUAO+WbmEC6lKuoBhKIlEoX8gJW4L/trzGF5HKZ+QSGKpRK3Bf8AbXmMLyOUz8gkMVSgM6ZhWaTg1yw7akuJipuYVk5eEMMhpKUJlczmdGLyErZtvl1KA8hVUMRIoiAGOURAB7RgMxpWszDsKFKYwrJyKfy2mKwB8MtZVQ1RQfJdSvnDJQFSILLJl1VbKCG6obUolEdBEQCduYjkeYaLRYUsWWPu+9Vzy8l3J1Q1UzSQ1JXSxlW9LNzprqNmsvamOcqYt0zETIqcTGJwwFIEQESR7rsuPQU2N/Gb855tAUAhCOh4krVVhfHD/WdnaEuxMqDnVUU27lctrOTJmM7kiyyRiFdogRRM3EIJt4uihRAQAQMA84DKWYxtDOXFloV4haS7dXz6rqxBTdmdK25Ytpg7k5dNQM8Mu4QSREeX1IVBV0EDbm6IGjdMfnE2j3KOwdZYGWtbdpYOlHUxqyeXcIFWXFqZwDudTowyx8cwKLCAAkkJwA3BSApBMAGMBzgJx/R3AIl1shvRIn8q0/8A8vFRYl1shvRIn8q0/wD8vAVFj5nrvqFks7FBVQEkjH4aCe8c+ga6FAO2Ye0Ad0Y+mEBjLJ8zgKazdaQr6rqZw71JQKdBVIjKVU588I46sMomc/IxCEBNUgE0USEB3OITsh3uWzYwHkPZqd+s0ui7u1LfeiKSki1A3ENI5KSkWbpEizThiYordUOFhMqAhzMUSFEB+sCM1znaUcT9N49L8YCKYwatbn1xT1wPW1Y2maJauWy8xBJVyV06m7lZdVMiSRE0TidNNIobxhNuEAyiYWQjhLhVzTtsKDnly6xedTyinZO5mc0cAXXhNkEjKqm07uhCCMSLnmfPmsZfOIOiqVzoMBFE0bbm4EzBmwra3czOoSUiJigYy5xeu0ljJAYDKJiKJxTAyiYHAu6bRm0L11mN0tgeqtjgjtNQdSUHNrXVinfCcVU8Om9k0m9TCgDiXAV2gB1uAd+fmRbskkewHUQMGcsL+dbnn5hLp1iOwPZZFv39imVUepmtSVCKc8fJEOUFzILHfoJmOQhymNutzkKbeIUypimANIbUd0FN8vxZ/OeUxh7Zo7nZ1sqwuWhoay2Gu0Eyw1LVq9JOqynEyVSqBJmeZq+qChCFfgAqJnFUEyi2EDAQoDqA78bh2o7oKb5fiz+c8pgNb4N/sRbV+TeR+j0I9JjzbBv9iLavybyP0ehHpMB4vmBYwJZgFwd11i8nVuZtVrWiJak7VkElMBV3QKOEkAHeEogmmQVeIooICBEyHNoO7pH8cu7GZLcwfBpQ2MSS22mlINa1Zul0aenKxVF2wIvF2uu+UoAoQ4ocQhwAN5NQhtA10j5syzE7XWDDATdTFNbaSymYz+h6TXmUpZT1FVRmsuUSgUFipKJnMTU2ogU5RHtAYO3HSMAmOq6eKrKZpvHrX9M0+zqyb0JNZ07lknbrklxXDVR0QhSEUVOqBB6nKIlFQxuY6G7UBq6ERLwYbSFmW5hFnpda/Bjl80/Xl9W4unNbTgpl5XRlNshWOVmKhnLwVFF1CF3hTFyQTbhuHvjvkT9wy788PFpVGPwMrfNdwmSa1d15owVd0nNaVcqDK5qBEVFyplKqu4ASnSRWFNdNwoUx0jJCUh+UBq7NjzGKTytcF0/xYVJRitSOmTxtLaep5N4DcJhMHBhKmmdUSm4ZClKooYwFMO6mIAAiIR4BljY0M9rEXdekqmxt4Brd0bZyuJCvMpdUNNTQxJrJyi3FdmDturMF1B4wCQu7wUzEE3ZgQewjC+2G1rmNu6BLQ1x7TUGyw1NroyRWgqxl7s4z9/OBkLwVEHRBdmKVEDnmOmjcnJFEd8REd+i+VBc7OrrSoVZLmRYabQUZb9rRSB6RmtATRVR84eAdAqaaqZn7ovDFuKphNomJTEKAagYQKHVs1Hpi8u7xwr30K1ih8TwzUemLy7vHCvfQrWKHwCEIQCEIQCEIQCEIQCMQ7R/0J1+vwBL/AEsyjb0Yh2j/AKE6/X4Al/pZlBmOL7rI+4vSHivL/kycfHdnEnh2sIdqnfW/tE0WL4oiyLV1Us5aLgA113OqFCb+mg/W69qP92omrKRWApqdzAwlbs6NZrriXmIEI0IY2n8wROXJ6weWNzFbYVnmO437XS24FXXPrWZBKUamILttJZSgpwUmzdI47hd05VCAYAAQImQpd3Qwm80tWLNfLu3pmKaZiN3GZnh6TL1O5qLtEW7VqmJqqjO/hERjM7vsp7TVT01Wkha1XR1RMZtK3yYKsZlLXhF0HBB7RiKEESnL98oiEfdE1csCj/YR5t+IDLmt26fFtq6pRnXdHSl2sdROVmMZmksmkJzCOgme8PXshMVoTeHUB1pVHDWaaNNdiKZzTMRMTw3TDto9ROotTNUYqiZiY74nG7ucbWVaUdbqln1b3Bq2WSKSy1AV5lN5zME2rVqkHbOqsqYpEyhrzMYQCPlt1c22936RbV9aS4MjqmQvDHBnO6dmyL5ouJDCQ4EWQMYhhA5RKOgjoICA8wjBmPWYPcyzFkrl80g+UPay0LElVX4mDVbROYzEqZlJbId4ohqAmDiqgAjoACGpFEQAee2cx+1leUNREzmK3DQbzOfqrKiAjukLMnIiPLnyAO5H0VaCLeh+LNXz5jd1RMTj7zjPg+enXzc1vw4p+TE7+uYmM/aM4bHunfKyli5QnP723gpWjmC6gJov6pqBtLkTnHtFKdc5AEfvAOsfTba7lqbzU967LP3Op6rJUJ9z1TpudIP2+9oA7vEQOcuuggOmvaEIlpgDbYKcXq1V5o2aZX9vncyr+rH8vtjTV2KiYpyyRyBosKaSLdq9OCRzicFSCYSm/wBSJw7JRUTUcwvWawiWxpiYVTg7oui5VT9WOyPnTigwQCXPVSl3CqJg3EUQAC8vqYAH3oanSWdLb5M5muN0zj5e+M93WzpNXc1NcTHJimd8Rn5sdE44b+pl/Md6YPL08pNQfFKYsuTtRGjMd6YPL08pNQfFKY3hnUYrawwS5W15MSFu5koxqKUU0mykD9HTfZvn7pCXoOCagICZI7oqoagIap8+WsXTYn8Za+/rKjfiD+Vufb0h6nWOODBbbi5BbNXCxe2ukNXnVKmSlZ1cCWtZkY5vrSg2UXBURHuBu6jHqJDpqpgomYDFMGpTBzAQHuxMzBBs8uXLUmXHSdLYisPMsqmv6/optOK4uHNFDrTsJu/bFXWVbvDGE6PCUU3SAUQKbh7xynMc4m+rZd7uXXqLAnWWGe8VQu5xNLC3enFBsJk63t5SXtioHRTHfMJg4Z1FkykHkRIiRAHQugSyFUtjymTY58E1R3OCylP4w7Wv6yFYUS0kzuDLVZmKgdsnUpVxV3g97d1jlsTmHii8V9h6nw6XIm07Z0/V0u6gnKtOzMzN2ZsJymUSIsUBEhVClFM+gdkQ5i8tdYl3nt5PWVZhcyiq6ufafDfT1vqloBrL1qMquR8QkzO+M+boJorODqCo74oKCQwqmOJQMKgaGIAgFhI8jNj2wMkuQWzpsZ9pwq8zvqUtK/uiyz1SFfXd4QNuPxd/UNN3d115RjLEpNccF2tmASqC3j2pHl5J5h/p15Ml23ECbPEjkZKTMQAv1QzhVh1VqUob5jHEADeHSMh1mz2c6oMhE07t7au2bivHdvCyOn2jGUtjV+pW52nDRQOcpRfHV6uEDmEdUBS7ICilulELyxK3Bf8AbXmMLyOUz8gkMbHymqDxCWzy2rLW/wAUqjwK8lNCM0J6jMjCZy20KPAbriIiIrJICimfURHfTNqIjzjHGC/7a8xheRymfkEhgKlOnbVg2UevXJEkUSCdZZQ4FKQoBqJjCOgAABzER5AEea2yxs4NL1VytbSzeLa2VWVG33uPT9M17Ln75Ld13t5BBY6hdNB11KGmg6xhfaKarrq7tWYY8rmk6vmEjlWJC6ws69eSpxw11ael5mpnjbe/3Tg7Kpu8gMLcCjqUTAPTM6jJNwK2Oy0qov5gysHKrX3GsnLm1TUhWNIFVQmAdQqpnVBdYp+I4MKJTnBVQTHKoQp97kYDBW2OPqOpaeo6Ruqnq6fMpXLGKIqvpjMXREEG6Yds51DiBSFDuiIgEeWZft+p9igwM2gxF1W2BOb1pbeTTeblIUCl6sXZpHX3QAR7AVROJe7u6agA8o4/Gvl9YbcwmRUpReKWQzWeU3SlSBOyUw2nSzVjNHJUjppleESEDLpkE4nAm8UN4Oe8UTFMHarN4wsJeIycPKdw+Yo7dV1MJeAmfsaNrZhNFmwAOgioRsscxA15cwCPSYh1nd4JsLGX9i8wc3oy87Xy+2N1agvQ0kiEnoNHqQk6l4qoEV325DAUwgZcqBhAocUjwxFBMAFANR7Q5eq6Eyklist6z1x3dHTDEzcgZHU1UMFxSXY0y0BE00EigCAEESukBNqOhkyqEENDiIBsVPHzgWVuMNnyY0rTGq0HQNvWsW4ssGY8YRAAT6m4/F3tRAN3d11j12J+2LwQ7OBNm8sws2bofDHVdRyUqZEGbCeSeZVQZVHdDiKOE1TPjKbwAYREwdkPaCKBQEutkN6JE/lWn/8Al4qLEutkN6JE/lWn/wDl4qLAIQjD20R4uLgYMcpq5dzLTz1xK6onBWdOyWatlhTVZGfOCIrLJmLoJFCtuOJDgICU+6YB1CA0XNMcmCqS3Q/cQm+MC1rSteqQbhR7m4EtJNOMI6An1IZcFd8R5bu7rHq0TfpPZosts+ABthlqjD5JVK8e0eUk0uiumY07LPjoAY74rkTCcpQc9kCACKW4G4JRAR15XZjcSl0sSWU1Sn7sszfv6hoGoZlSDmYTQwmcLIs1CnblOIiImFJBdJDUdDCCHPUdTGChcIQgJ/7Ud0FN8vxZ/OeUxrfBv9iLavybyP0ehGSNqO6Cm+X4s/nPKY1vg3+xFtX5N5H6PQgPSYQhAfJMJgxlDFabTR4k2btUjKuXK6gETSTKAmMcxjCAFKAAIiIjoAcxjzm0+NTB1fqsXNv7HYs7Z1pP2QGF3I6TruXTF4gBREDCdFusc5QASjrqAaaDr2owbtA8zqrEjiLwpZTkqqmYSml76XAdvrnGljoyKzyRysqCqjLeKOu6qVRc/vAdukYQNppHRM9HJ1wZYaMuyb4usC9jpXai5ljnEtqClqmolM7Z0omi7QTVKucDCZcxUziqCqm8cDpBqbdMfUK/QjzXB5el9iPwk2txDTJkVs4r23UkqNduBQKCR3zBFyYugCIBoKumgCP8selQCJ4ZqPTF5d3jhXvoVrFD4nhmo9MXl3eOFe+hWsBQ+EIQCJ4bLZ0OtF+N9UemncUPieGy2dDrRfjfVHpp3AZt20MKhp/CfY658pZEURkN3h1OsUwpg4OwWWRIbTTkYGyvLUBECjp96yVPT+U1XIGNUSF4RwxmTNJ0ycE5lVSUIByGD7wlEBjwTNJy96CzPMF1UYTq5m/qQvNOE9pqogaguaTzRA283cgTUN8vM6ZygJRMkqoUDFEQME68Pzbay8DllJZguoXCxZ26EnpZgnKKSudMatbbzJiQOGiU5FZg0VXIimBSp7zYDAUgAbiaaQHw8NveHbRyOqeb9UFtha4wzVVBwIlSMenzJ6nAAAOQzVNPd1EAMICI69iFrIntkm5QF0sCdSXCxg40LqM66xBXgeHWq+cy04naSxsdbqg7VE5iEE5jq7p1BKQqZeEimmUCpb5+BmOHXOeV2iBPEDLbmTsmEsslIQZOeukhlPDCRAidsMoBYFOqhmm8sDjgjoUQHiiAcKApPENrgqDnf7S7KbdIieZ2WwionXmRgEDtXk2brkMqG8Xsd5WYEQREgiIKIyw5gDTeAK54157iTp3CbcCZ4PqFCpbo+tpwjQsoO+atimmKocNJUyjtVJECpCfjCBzl3ipCUNTCADkjZysrW42Wrg4mjjEfTxGV37kVGrN66Io/QeqtEkjGTaNDOUDnItoUVFxEpzgCjtQNR0gKGxO/apug5u7+EKb9PsIohE79qm6Dm7v4Qpv0+wgNwYevcDofxPlnyVOJAY8Zs6tVtg+GCuZ4VNuxnduU2DB04KPDVO5QqCX8MBAQDicRYoAGvITkEQEDAA1/w9e4HQ/ifLPkqcYpz3sniuMyqkaEvRhiuAyo6+FopuMxomePznSRdp75FupjrJlMZFQi6KKyKolMUhgOUSgCpjkCg0RS2UBsS4uKbHDiZlKW/JKpug1JJHiCwnRXA76cu1AKOgAfQjhsIG0Dkp2g1jn7g1BtdGJW1LrCdUeGeztuSzuWqSqfXlaVS0BVRucvDOqkm3fuFG6hyGHU6bXeAdRTKkO7pvDKVy0LdZVODmUYYaJnYzqZKPFJtWFSnQBIZtNliEKqqUnPcSKRNNJMgiIgRIu8JjCYwhp6PE8emPTDplxYc5tiSxJ1WDCUsA4MsljYSmezl6JRFJk0SEQ4ip9B7oFIUDHOYpCmMGR8jrDvnL2Tvzfie5nVy57OaWnk4SPb5Ce1ylOiHMDlyY67JNNdTqBsKRkg4IkR/wBnRMu4MY2zgcvnPfxbZphr+yDBZTF47SW7mpP3KKPq+spUjT67bgpHOo4ZeqrRwoc64bynEEvEFIpDAdEpSCHq2UngxxA5qON4M+3MXo88nliW4XD3bV4UxisGSQiZnMB3gDVFLiKqImEpTLLqGdABCglxLLxH1ti82xZm2I2a5TWH5JJIgESSTqBmUpCgGgAABVWgAAcgAIqNhpnt9Kmw+0TUmKCipZTlxn1Lsl63kMkWBVpL5qZEouUETFVWAxCKCYoCCqgaByOcOyEJ552/TE5a3lIqv4pHFSIlvnb9MTlreUiq/ikcVIgERj2XH7P/ADFfLFL/AErVEa6zFMRmeNae+7SmcuPL3oS6NBHpxu4eVJUdZs2DhOZGWXBZuCS8xbG3CplQMBgIYBFQeyEQEpZu5e2HvaZMuq818b220ys6Inr++tUITyoWs+uXJODL1knMwcARvwpyQd0TTFUB3xMOiZOeuuofoEhGT8WEmzFb7ZR0/ldsZCSgsSdR27aGGUU1UyTf1KnJhRO7atX3GMmmYCgumRUFtAMICCof6wP95MNrsdtncvqj6BzHaomU3ui0cvzTRxOqiJN3yTY7pQzdJw9IqqVyoVMQ7MFDaFEpdREojAffnUdEjiO8js9+RqR47suPQU2N/Gb855tHg2YjXm0pYlKJvLhHovKvt26tzV5J1TkkqtC40rTfOJOqdVBB4BVpuTdVOgJD7p0i6GHQSF+tDq2UrK9pAwEWZtRgamuV9QY21pyojITyrplcWUqTBtLX03WePHG43m4gc6RXSwkKVMwiCZQ3TDyELRRMDA59tC42vJvRfomVRT+JgYHPtoXG15N6L9EyqA0fnlU/M6lyhcRMvkrUyy6Vrpk7OQgCOiSCfHVNy7gJpnMP3g58o8v2YWvGlcZI1muEugZzJSzuVvU2+oAkdKcvdwpgERHeFEyJx98T6gAAIBG66zo+mriUhNqAraSt5lJp5LV5fNpa7LvJO2qyZk1Ujh3SnIYxRD3hiL2H7L7z78jmvK0tjlpULQV/bJ1VP1JpJZBVs+Ql72VKGIUoKHBd00Ai+4RJNQyaiqapUSnAiRhEpQ+rbCU0LlBhTwxS9v1TOK1uk6Bo1QXEqxi/6E00AAARDeO9KAG1AdQ5APPS1kSawb5UGYni1zEKdzUM6SdUpLptQTZMLZWhoxwC7STuCGMokqqYh1UylSUOZYu6suoosBDGUKRIhDep7Qdh9zdL/W3thL8p+vKik0yllVOVq1JTFfJU+uogZJMGyiiqiyPHQIYFt9EDG3hOUeGfTsQolEaM3nMDutmmX3WyMMq556quZs56mvpdBqYxpZI5YmcCumfFJqBkyiIFXOA9kbRsTfMocC7NzeqPzOKuy2HNs8vYhZheCcll8snz+WzZpLXBGR0jFmC7Nd4skmgoJgAoG3wOUihhTEDgUwTCy37B7TblY2aXs7heyfLHj6ovBc1BVFQVTL3E3nKoCbhi5XTqZIolTKYSETIQhChqIF3jnMYLO4AcD1ncuvClS2FCybY5pXTzURezRcgA4m79Qd5w9X017NVQRHd1ECFApC6FIUA9qjCWV9frPrurfCdyLNPwT2xttQiFKquJJO6LnCK7pxNwctiptzkTnL4eEKBnJxMJC6GTKG9z3R3bAS42QHod2PlInnxoR5vtqlPTZ/ly25qNkyOo1l15WxHqhCiPC4sqmIEMbTtFESbu8PLUxQ7YhHpGyA9Dux8pE8+NCNm5kmBO3mZJg0rHCNcOYDLk6iaFUk88I34p5TMkTgq1dlJvFE4EUKG8QDF30xOTeADawHq9qa4aXOtfTlyZW6RXbVDIGczbuGwDwlCLoEVKYuoiO6IHAQ5jy7sR0vU3TvHtndsJdIkxXTtza8T1EZs4ETNh9RJmumJ9A7HU8wZgJdR1KoA69loH04b6X2rTLtswwwVWuwwWfvBTNLoBLKJuDMqrbkNLmJREqRDEXmDNZVJIghwyGR3yFJuanAClDSOS/k/3nwfXXuHj6x63TYVviGuyc5J4+lIidlJmR1SKnbInEhN85zJogbdKVNMjdJNMN0pjHCikIm1dfDrnLTXP/pO/Nvbkz5DCy1k7ck3lgV0kSUgUJeqRdBSU8cp1XB3Qgcq3BNugJB4gATcDTOZHdbMWtDaCSz/LUwu03dasHNSEbzuSVPUCEuRaS0W6xjOCHXdNimMCxUSboKCOigjuiGpihO/Ex9uiYePI699CVNFnI/P3X2HzaYrg5qlEZsczysqJQrGhaYWkcuppG5ck9THCKjSYNROpvTkVd4CzBU3YnANSF5aa612y27r5jd3LSzyd5leF6mrU1c2qMyEiklMz9CYIu5bwETA4OdB25KU3FMsTdE5R0IA7oAICIeO7TR0HV9/wfJPT8tjaFpvcrpnxfZf4BIxftNHQdX3/AAfJPT8tjaFpvcrpnxfZf4BIDsEIQgEIQgEIQgEIQgMQbSF0Jl+/F+X+lmUavw9e4HQ/ifLPkqcZQ2kLoTL9+L8v9LMo1fh69wOh/E+WfJU4CQeIefO7VbZnZ2Z1CVNswq61otWyy5B+qEVlM3QS3B1AN4zpuCevMO2Hb7VpXLlBmgo4crkSSSIJ1FFDAUpCgGoiIjyAADmIjE889bJ2unmDr28xT4NrkMKMv1Z+YFdUlNpgYUkZigRcjhNA6xSHFJRFcnFRMYpibyipDgAKb5PALsONrUxl2jf4Qazwz2dtLLqklqkpqe67KqWxlV2aheEsKRG8wdqNxUTMbeMRvvhqPDFIdNA4jY+2gVm5xaYk5axUJLK2uqyTYrcQxkzcEZg6EhdShzKWYpiI6AIgcuoBpFqYznla5dttsrzBzT+FK3E2UmqrNVWYVLUKzcEjziargXjuRIAjuF0ImmQmoiVNIhRMYQEw5nyOsO+cvZO/N+J7mdXLns5paeThI9vkJ7XKU6IcwOXJjrsk011OoGwpGSDgiRH/AGdEy7gwG+7yXaoiw1p6mvhc6bll9O0lInU3nbw5g+pNW6RlVBDUQATbpR0DXmOgBzGJCbM5amu8bGKm/GeniBkqhJrX9ROZBb5FzqYGjIBTFxwx0ADkSRTZMk1ADXRu4KI67wRpvaM8P2Yfi+wXSzCPgCtKE+9fNSoluLM1Kkl8uJL5S3EqxUjC7cJGOCrjhGNwgUHcbqFEv1QANrHA7hQofA7hJoHCfbspBl1E04gwO7IiUgvnWm+5dmAAAN9ZcyqpuX1ygwHrES3zt+mJy1vKRVfxSOKkRLfO36YnLW8pFV/FI4CpERR2aybOqDzaswOydRkTbTV1cc8w6lVAQVORpO5ymZQmo80/9OTHe0HUFCCA6DztdEmMw3KPzArMZkxs3nJunlKK1nPpb1LcC29Urg3bTk4pkTUOUxjppKJLlRQMomZRExVkQWKoYx/qYauz4K4lNv8AJ5xDT2dLJJouLcPJYQyim4HGeiRmkGug8xUXIAB3REA1DXUPP9mRoKZ29ySbKMpw0VQdTRtOZqdJUwjqk5nL5VAxQHtFMgZE3/zte7GUr94LdoQzsXEjw/5hNCW/w62Tl8+bzCqpbSc9bzGZTwEuYbvAdvCnMURHcKoZFIptFDEVEhAihOOPDpfSm8rarMLuWkq5pis5LQLWSWxTlU6LL12ibYUUyoouzmKCKotkzplVMcogYwGE5B7MA07GD86nObo3LWoNlZ+0Mn9e+ICvkwaW5oGXIi5WSVWNwUnzlJMBNwwUHdTSAN9woG4XQoKKJ9xymLa5itlsseS0Vjin7qeXuYtZuol65akJNXAGMssZig7ekWUK4MACmAnBQ2hTAUTCJRGJA4aMD+06YdsZ9UZglR5a1v7pXbqYwiSq7pVvJnp5NvFEhuoE2s/bJt9Ut1EOxMKaRATTFMpjgcKVZCGUPVeAW39RYosWE39X8Q941BmVezVycqyspSXUByaXAqAiB1RXMKrhQg7h1QIUu8VEhz0TiU9kcWG1lTy9FIyW+eWHY2T0S8qiXoVhN5fULUzhjKjuUyu10gLUqoiciIqHKAJKDvAGhD/WjViAlbgv+2vMYXkcpn5BIYqlErcF/wBteYwvI5TPyCQxVKAzDnUdEjiO8js9+RqR47suPQU2N/Gb855tHg2YjXm0pYlKJvLhHovKvt26tzV5J1TkkqtC40rTfOJOqdVBB4BVpuTdVOgJD7p0i6GHQSF+tDq2UrK9pAwEWZtRgamuV9QY21pyojITyrplcWUqTBtLX03WePHG43m4gc6RXSwkKVMwiCZQ3TDyELRQifm0G2HzWb+4e6Fp/KlrSpJVUbGteqKqLSleJU87WZdTnKQTOFF0AUSKoOpkgU7IRKO4fd7HVdVP8U1vcGDl/Q1MSyt7yyW3IGYSp48K1ZzyokmQfUzKHOQqaarkB5mOQAA3MxQ7IAl1ts/2AVqfLCT0U+izsfn7zYsPW0xZudmacspefKyoemWFN1QE8auqYuZJOMqsDZZDcPx5ycNzdWEeQAOoBz0ikOXZiMzy7sX5c01mN5e9B2uoElPOHDapKbrJm/cKTIqqIItxSQmTk24ZMyxhMJAABTDsg1ABDccS62Q3okT+Vaf/AOXiosS62Q3okT+Vaf8A+XgPXcwy0GfzW9/yTzLZxVWSo63PqC2TNJ69lSx5h6oAZUV1BMWWOwMQxRS3dDl03RDcAQEx+6ZZduc4a37msfbVMQFqa5QdkY+sktt5eqkdmYor9VCuYzFoAlMBm+6Gig6kNzJ2ja0hARp2Ov3KcS3lo/8AYGj58kGTSlztDuPaeuJQ2O9aTt0i1emRKKqSak3OKhCnEN4pTimmJgAdDCmXXXdDT3DZu8vfFrl+0DfCRYr7Xp0w5q+6JppThCT5k+6sZAkJQX1aLKgmAiOgFUEp/fKEMrDL3xbYbM4LGBiovPa5OU0HdCcGXoWeBPmTgZomd+qvrwEFjrI6EMGoLEIOo6Brz0Do+2UyOVTPKeks0fMwUcS28MoWYraiApHMymKZhDQQ1ASHMAgOododNQAQ1njZm7ufZG13J6/AgLvcJ8/cLcMuhd89MrmNoHcDUeUeWbSjgixP5gGXS2sThJtoWrKrSuHLJoaVDOWTD/RUkXRFFAVeLJJcjKk7Hf3h15AOgx77iNsBdCvcqWu8K9KSVJ1Wc7w9zSlJbLuq0yJqzRaRKs00uKcwEKUVjAXfMIFAOYiAc4DNeyhdCRbb8PVF6XdRzu1HdBTfL8WfznlMdp2ffCTiAwP5XFD4dMT9AhTFZyiazpaZSX1WaPeAReZOFkh4zRVVI28mcptCnNproOggIB1bajugpvl+LP5zymA1vg3+xFtX5N5H6PQjBN0sPm1cTS51RzG02OnDSxpVefPFKaYzGSLgu3l4rnFumoAyVXQ5UhIU31RTmA9mf64d7YN/sRbV+TeR+j0I9JgJ05hNN4x6S2d68lP4+bhUnVN1EbezT1xzyiWp0Zc4KZ6Jm4JlOiiImK3FIhhBIgCYo8h+vMyaftbSiPJDUvyiZRojNpsLdTFBlt3jsBZKmSzeraqopwxkErO+RbA7cCJTFT4q5yJkEd3QDHMUoD2zAHOPPctDCRfvD9koUng/u3RacpuCwtxOZW+kfqo2cFQduVXp0kxXQUOibUFk9TFOYoa9vlAZr2N6TyljlPTaasZagm5e3dm4u3CaBSqL7jRiUm+YA1NoXkGojoHII6bnSg0pjaMcB1ZSpikEyfu05a7cH1ETtxmRiFLpqAdiDpcQH3z89QDSNI7NhggxOZf+XUvYnFtbgtKVYtcOaTUJSWdM34laqotSJnFVmsqlqIpG7EDiIBpqAax1XNLy+MW+JfOIwg4prNWuTmtBWumxXNdz48+ZN/UwhHya/wDqFliLrCJCjpwiH58h0gPL9tV6LKgv/WAlXoOeRWG1fuY05+AWf+ASJ/7TvgGxW5imAOlbL4P7ZEq2p5RdyXz15KjzxlLxBinLJo3OoVR6skkIgo6RDd394QERAB0GKC0HKncjoiSyOYpgRwylTdBcgGAQA5EilMGoch0EO2EBgnNR6YvLu8cK99CtYofE8M1Hpi8u7xwr30K1ih8AhCEAhCEAhCEAhCEAjEO0f9Cdfr8AS/0syjb0Yh2j/oTr9fgCX+lmUGY4vmpGmC1rhaldGGMUAm9AIMjCcwlD6qxKTmIAIgHZdsAEYxxs1NbS19lyBZ5wTqWobeVzOJTUcqV5LtVjuDOC75B5lAQWEgD2hMmYNdSjpt6yPuL0h4ry/wCTJxmG/eSDhJvXemd39pKvLmWsqWqTCeqnNqKyCVJzk5uZjrpmRVLqceyNuAUDG1OYBMYxjea2r2nmi5YvTMRVMTExGd8Z4xu45eoXbV+K7d61EVTTExMTOMxOOE90w8vwvPpVfPaH77XZo46ExkVu7UMKUeTVqrvEJNVVmihkwMA6CYnAeJGDuGSMHbCNm1telOubQXGWwiVhSta13S0ombOXSeXz5q4I3qBJuoLdi7EqoFbmFcCFORUxBKAjvCUNRD4cHmCfDzgTtWNpMO1GjLWDh0LuaP3jozh7MnQgAGXcLm5qH0AAAA0KAcilKHKOCwZ5elh8C08uJUFl5hUK6tyqnNO56SezBNcjZUTKmKi33EiCVIorH03xOcdeZzaBpnUajT3qsxn5IpimJjjjjnfuy209jU2aIpnHzzM1TE8M74xu344MF4RG2cVglw3T62JcphnUE2qF9M55XlezO+MjK9nUwdbxlnapCKm03SbpSkAR5E11ExjCPN7OPWmKSqsCqNmpthuasbZpySfqU1cz12NlFJpNDzAxRZGYFHjIlDir/VTaF/0cNNd8IqJOJW2ncodSV4Y4IvGx0FDENobdOUSjoPPnoPKPMcFGDu2GA7DxJ8NFoJxPJhIZK5drtnlRukVnhjOHB1j7x0UkiCAHUEA0IXQoBrqOoj2r2nau6avlURFc1RO7PRnfvno6I4Pno2Zcs6iiablU0RTMb8dMxu3RwnjPSnvs9OCfAjePA67nt18MlFVRcGV1XM5LWp6ukaUyctFU1d9JME3RTlbaInIACmBdTAYRER3o7lkzyCnbVZj2L6wuHdfS0Mhn8qWlctZuxWYyyaKFVBdFDURAmhiLpiAdoGyZREdwsexXuyN8JV27yz++dG3Iura2dVcqZark7WVkErbTpQw7xzrpHRVDUwicwgQSlMY5jCG8YRH3nCJg0w84GrUp2cw4UGSSyozkzl+uo4Mu6mDkwABl3C5xEypxAAANR3SlAClKUoAAdNVr7Ny3cmK6qprx8s8Kd8Txz3YjDnptBet124mimmKM/NHGrdjhjp4znqZhzHemDy9PKTUHxSmNS7S5a6dXYyUL1yqnJcdy9lDCVzshCa9iiymrRw5OIAAiIFbJrm97lqIgACMZazHemDy9PKTUHxSmLDT+n5JVUgfUrU8mazGWTRqq0mEvetyqIuUFCCRRI5DAIHIYgiUSiAgICIDyi07E/jLX39ZVL8Qfytz7ekPGcAmIS2l18um1OI2WVVL29NubWSx/MJgs9ICEv4DIhXZFVBECkFBRJZNQREAKZI2vaGMR7MdMJIfC1iKxw1O4bSOlbl4hKmqeXziarA2QLJkSkOZ0odUQKkkQ5nJRMbd3eEcTCABy7ZNNlty9FZq+lFKXcvtTVvprMDO5pZ+nronSph2YR1MQ6B0DriUeQf6/eAChoYNOeyanwQ4c51gvmuAGQUR627ZzSi3NLEk9OqcA7JiuidMwonMBx4ob4n4hwOJj6mPviJtZZCu5SO+VlKntP+77TN36YmVDepy0xCs5fPm68qFolvcVwDshxSFIm4beOBt0NwdR5DEtjtau2lTFTLZ11G/lOB+zdUA5ai9YnQVu3P0BMQRAp/8A3vRHeKIiADuqHKIcRQepdfkycMMTbKu9qElFcV8wtoLQW5520nTYs9OU039VlBFcWwofVHAmKYOBuikcxAKGuoeDUjsxlg7fUyyoqgczXGdI5PLUQRl0olF5mrZs0TDtETSTloFIUNe0UACA9Vz7sfVy8svLZnl8LASVsSp3U2Y05TTtVmRRvJzuAP8A6UKQhumBNNI4EKICXfEmoCXUBzvXmzY4a6Gw8PcStH4m62lWJWRtXtYnxGo1SqkZ3ORRMuoqqgBuARgJt4N0gFOCRxAyhw1Ads0rlnYfiYGFsva+lQ1neOhnabkkwmF16hGZTh5xXRnRDHeJERMU6Khg4JyAUyYJk0NqXWM5k2bDCytTn7lU1xs4q5hbYEyIhaN7e1Uaa6nKAADfqYrcD8PQNN3iagA8hDloHquRfjjuvmHZaFA4k74ytNGrHJ30rnb5s2BFGaKs3KjfqwhC8i8QpAE5SgBQVBQCgUoAAZuwX/bXmMLyOUz8gkMUmsxZi1mHe1sjslZOiWVN0pTbAjKRySXJiVJqiXUQAN4RMYwiImMcwiYxhExhERERmzgv+2vMYXkcpn5BIYD5s/WZSixWZFgCxhViYrSlKeuvMafqedOVdxBh1f1ACCpzCG6UhSEeKGERDsUR0AdB00XtBl6qMshk9Xzm9Zzdu1GoKNWpyUILK6HdvZgINk0ky9s5wA5lBANdCJHMPYlMIe+4v8HOHnHdYua4ccT1vkajpebGIqZsZc6KzVwQRFJygsmIHRVIIjoco8wESmAxTGKORrObNZgKtvcmna/uRc+8122VGuSOKPo67NwQmkkkihB1T4DVNuiAlJoUAIoY5BAgAYpueoev5e0xtzgSyr8PtJYnbi01b07S3sglbs9XT5vLkQm7hmVUzIFHBylMuJxVAEyiImEht0BAI9dxd4urCYGrCzzEliRrlGQ0xIkd5VUwAZd44EB4bVunqArLqCG6UgdvmIiUpTGDz3Muyu8NuazaKQ2XxMv6naSunKrRnzBxSk0SauDrERVRFE5lUVSikcixgMAFA4aAJTlHXXhc0TKNw95tFLUfSGIW5NwqdbUTNnEylPrBnTRoZVwqmQm8r1S1cFMJAJ2BigUxd8/PQ2kBnHLXwp36zAsW7bO5zBqYWkZk2CjTDdaF6iIBSklPvgSZuiG5C9XIcVAHTUOJxOQAgRHom0nWutFXeNTAZMsT1NoP7UK3SnVPVmL54o3bAMxGUg3TXUTMUSJiLZUxh3gDcSPvDprHq/W3NsvCv44vPsh9HxrPFbgLw4Y28MA4SsUFKO6rpgEWvBcPJgckwRdNybqT0jhPdMVwGphE4BoYDnKYpinMQQnHtJGX3lxYV8rCdX5sfh0oG1dx6RqSQntvUVDSdvJJkq/GZNyKJgs1KRRwYrUXKwbwmMUUAUAQEmsVRw5zav57h8oSd3XbnSql7RsrXqRJQoFMR+dokZwUQDkAgqJw0jGVkNm+wKWqufTd0bnXOvJeU9FuSOKLkV5K/CbyuRqkEBIKDVNuiQShuk7BTfJ9TLqUdIoHAS62Q3okT+Vaf/5eKixLrZDeiRP5Vp//AJeKiwCJobWXa6bXFya6snUolqjoaQq6STtyVHeEyaIOepDqboAOoFB3qOugFLqYR0LFL44O4VvqIuzQs4thcqlmM8p+oJatL53J5k3BVu9aqkEiiKhDcjFMUwgIffgOm03its3OsJzLGe8rSXoUI4oUlVup2LkvAQYC1Byc4mEQDsSagIDoICGg8+UYZ2T+38/pnKnNdCf0+MvPc66U/qpumIGDiJHOiyKcN7nuiLIQAdAASgBueuo/Uhss+Xe3OWlE7v36G2xZl1b+4yN01PWuY/E3xAUODxxATcxNx98e3va84odb231EWmoWT2wtrSzGR0/T8tRl8kk8tbgk3ZNUiARNFMheRSlKUAAPvQHOQhCAn/tR3QU3y/Fn855TGt8G/wBiLavybyP0ehGSNqO6Cm+X4s/nPKY1vg3+xFtX5N5H6PQgPSYQhASlzpplK7CZzeAbFhWwlbUx66J5Ss2nK5xKgxXdpoot+KYQ3UwEXapwMI/WoHEdALqPtm0k3ro+zOTheElUTRuk8qyWNqcp9iqoAKP3jt0kXhpF1ATnIiCywgHaKiYeekaQxrYH8NuYHYp9h1xS2+Tn9OPFyOUQI4Og5Yuia8N03WIIGSVLvGDUB0MUximAxTGKOW7F7OJgVtHd+mrwXFudeW8DiiHBHFEyO8NfBN5XIlSCBkzN2ybdEogQSl0IoJy6kKIlEQAYDTGXVaacWEwCWSsnU0vFpNaVtPT0snDYdfqb1GXIEcAOojoPFA46dzuco9qhCARPDNR6YvLu8cK99CtYofE8M1Hpi8u7xwr30K1gKHwhCARPDZbOh1ovxvqj007ih8Tw2WzodaL8b6o9NO4Ch8IQgEIQgEIQgETv2qboObu/hCm/T7CKIRO/apug5u7+EKb9PsIDcGHr3A6H8T5Z8lTjuEdPw9e4HQ/ifLPkqcdwgEIQgEIQgEIQgJb52/TE5a3lIqv4pHFSIlvnb9MTlreUiq/ikcVIgEIQgEIQgEIQgETAwOfbQuNryb0X6JlUU/iYGBz7aFxteTei/RMqgKfwhCAQhCAQhCAQhCAlxsgPQ7sfKRPPjQio8S42QHod2PlInnxoRUeAQhCAQhCAQhCAwftNHQdX3/B8k9Py2NoWm9yumfF9l/gEjF+00dB1ff8AB8k9Py2NoWm9yumfF9l/gEgOwQhCAQhCAQhCAQhCAxBtIXQmX78X5f6WZRq/D17gdD+J8s+SpxlDaQuhMv34vy/0syjV+Hr3A6H8T5Z8lTgO4QhCAQhCAQhCARLfO36YnLW8pFV/FI4qREt87fpictbykVX8UjgKkQhCAQhCAQhCAQhCAlbgv+2vMYXkcpn5BIYqlErcF/215jC8jlM/IJDFUoBCEIBCEIBCEIBEutkN6JE/lWn/APl4qLEutkN6JE/lWn/+XgKiwhCAQhCAQhCARP8A2o7oKb5fiz+c8pigET/2o7oKb5fiz+c8pgNb4N/sRbV+TeR+j0I9JjzbBv8AYi2r8m8j9HoR6TAIQhAIQhAIQhATwzUemLy7vHCvfQrWKHxPDNR6YvLu8cK99CtYofAIQhAIQhAIQhAIQhAIxDtH/QnX6/AEv9LMo29GIdo/6E6/X4Al/pZlBmOL7rI+4vSHivL/AJMnHaI6vZH3F6Q8V5f8mTjtEeTXP3Jev2f2o8CEIRo6EIQgEIQgMH5jvTB5enlJqD4pTFlyfWxGjMd6YPL08pNQfFKYsuT62PRdifxlr7+svNPxB/L3Pt6Q/wCwhCJdDEIQgEIQgEStwX/bXmMLyOUz8gkMVSiVuC/7a8xh+RymfkEhgKpQhCAQhCAQhCAQhCAl1shvRIn8q0//AMvFRYl1shvRIn8q0/8A8vFRYBCEIBCEIBCEICf+1HdBTfL8WfznlMa3wb/Yi2r8m8j9HoRkjajugpvl+LP5zymNb4N/sRbV+TeR+j0ID0mEIQCEIQCEIQCJ4ZqPTF5d3jhXvoVrFD4nhmo9MXl3eOFe+hWsBQ+EIQCIK5HONHOFs9l405QuE3KMZ3TolCo54oxrNa7kulZnSx5m4Oun1OuIHLw1BMnvDyNubwchi9UTw2WzodaL8b6o9NO4Dr/tkW0M+AAl/n8k/wCtD2yLaGfAAS/z+Sf9aKXwgJoe2RbQz4ACX+fyT/rQ9si2hnwAEv8AP5J/1opfCAmh7ZFtDPgAJf5/JP8ArQ9si2hnwAEv8/kn/Wil8ICaHtkW0M+AAl/n8k/60ZBz2caecPeDLDuDb7FllFM7V0I9dyY04rlG7ctmpmBiTZodEoNkBE6nEWKmlqX63ibw8gGL2xO/apug5u7+EKb9PsIDz60WYjn+yy1NMS2nchthMZc3p5kkwfmvvKExcolQIBFdwTal3igBt0eYa6R2L2yLaGfAAS/z+Sf9aN/4evcDofxPlnyVOO4QE0PbItoZ8ABL/P5J/wBaHtkW0M+AAl/n8k/60UvhATQ9si2hnwAEv8/kn/Wh7ZFtDPgAJf5/JP8ArRS+EBND2yLaGfAAS/z+Sf8AWh7ZFtDPgAJf5/JP+tFL4QH568zTGLm1V/mJYL63vplStaIrSlazny9saNJdSXvS1i5UCV8dAzhMdxnwuGh2SnI3H5fWjG5fbItoZ8ABL/P5J/1o4bO36YnLW8pFV/FI4qRATQ9si2hnwAEv8/kn/Wh7ZFtDPgAJf5/JP+tFL4QE0PbItoZ8ABL/AD+Sf9aHtkW0M+AAl/n8k/60UvhATQ9si2hnwAEv8/kn/Wh7ZFtDPgAJf5/JP+tFL4QE0PbItoZ8ABL/AD+Sf9aMKYdswXMvs7nf4lrzKZP87q659T0dTbWsrV03cRAw0wglL2BW7gzxFq5TXKskRE+6UC7oq7ojqUQj9DUTAwOfbQuNryb0X6JlUB83t2+cT9zW3I86wfQ8Pbt84n7mtuR51g+h4qRCAlv7dvnE/c1tyPOsH0PD27fOJ+5rbkedYPoeKkQgJb+3b5xP3NbcjzrB9Dw9u3zifua25HnWD6HipEICW/t2+cT9zW3I86wfQ8Pbt84n7mtuR51g+h4qRCA/O1s/OZTmE4W8vdravDZk31he6mSVhM3RK5klchL0DrqCnxG/BGXr809A1Nv897tBG3fbt84n7mtuR51g+h4/7sgPQ7sfKRPPjQio8BLf27fOJ+5rbkedYPoeHt2+cT9zW3I86wfQ8VIhAS39u3zifua25HnWD6Hh7dvnE/c1tyPOsH0PFSIQEt/bt84n7mtuR51g+h4e3b5xP3NbcjzrB9DxUiEBBXOgzTsyvELlnXPs/fjI7re01JzprLSze4E2uCD1vKCpzVmsQx0PU1Lf31EyJB2ZdBVAeemg3Bswu5dWgpRd20M3VUppgZRATgYUzC3IIlEQ5DoPLUOQxjjaaOg6vv8Ag+Sen5bG0LTe5XTPi+y/wCQHYIQhAIQhAIQhAIQhAYZ2ktVynkkX5M0bcY/qLKymJxALoUZywAxtR94oibTu6ad2PFLRZiOf7LLU0xLadyG2ExlzenmSTB+a+8oTFyiVAgEV3BNqXeKAG3R5hrpHuW0hdCZfvxfl/pZlGr8PXuB0P4nyz5KnAYA9si2hnwAEv8/kn/Wh7ZFtDPgAJf5/JP8ArRS+EBND2yLaGfAAS/z+Sf8AWh7ZFtDPgAJf5/JP+tFL4QE0PbItoZ8ABL/P5J/1oe2RbQz4ACX+fyT/AK0UvhATQ9si2hnwAEv8/kn/AFow1maYxc2qv8xLBfW99MqVrRFaUrWc+XtjRpLqS96WsXKgSvjoGcJjuM+Fw0OyU5G4/L60Y/QpEt87fpictbykVX8UjgOZ9si2hnwAEv8AP5J/1oe2RbQz4ACX+fyT/rRS+EBND2yLaGfAAS/z+Sf9aHtkW0M+AAl/n8k/60UvhATQ9si2hnwAEv8AP5J/1oe2RbQz4ACX+fyT/rRS+EBND2yLaGfAAS/z+Sf9aHtkW0M+AAl/n8k/60UvhAfniw24wc2SRZ9mIi8VD5V7SdXcnlupK2rO1A3Ul6JKfZJtJUVB0D4w8JwKhE259wo6l6o0H60Y3d7ZFtDPgAJf5/JP+tHXMF/215jC8jlM/IJDFUoCaHtkW0M+AAl/n8k/60PbItoZ8ABL/P5J/wBaKXwgJoe2RbQz4ACX+fyT/rQ9si2hnwAEv8/kn/Wil8ICaHtkW0M+AAl/n8k/60PbItoZ8ABL/P5J/wBaKXwgJoe2RbQz4ACX+fyT/rRgrICzKcwrC3gINbDDfk3Vje2nfX1NXg1rJK6Bgh1SpweI14Xqev2Se6XU2/z3u0EfokiXWyG9EifyrT//AC8B/j27fOJ+5rbkedYPoeHt2+cT9zW3I86wfQ8VIhAS39u3zifua25HnWD6Hh7dvnE/c1tyPOsH0PFSIQEt/bt84n7mtuR51g+h4e3b5xP3NbcjzrB9DxUiEBLf27fOJ+5rbkedYPoeMpZ3GaPmTYjMsK51m7/ZItbWgpKc+ovqtcSb3AB83lPCnTBdLfQ9TUd/iqpJoB9ULumXA3PTdG+sT/2o7oKb5fiz+c8pgPBsPOcrm10rh+oWmKY2d24U9lsto+WNZdO29zgTJMEE2iRE3BSepJt0qhQA4F1NoBtNR7cdx9u3zifua25HnWD6Hjf+Df7EW1fk3kfo9CPSYCW/t2+cT9zW3I86wfQ8Pbt84n7mtuR51g+h4qRCAlv7dvnE/c1tyPOsH0PD27fOJ+5rbkedYPoeKkQgJb+3b5xP3NbcjzrB9Dw9u3zifua25HnWD6HipEICIVc458aGL3ONwPJYpssWprBBIawqv1DUn1XFmXq31RKUyr7n+htuHwCppnHmYTAqABoIc7exPDNR6YvLu8cK99CtYofAIQhAIQhAIQhAIQhAIwztJSrlLJJvydo24x/UWVlMTiAXQozlgBjaj7xRE2nd007sbmjEG0hdCZfvxfl/pZlAZEtXiGz7W9sKcbU/kkNHzBORMysH43rk6fVCIIkAim6ZTUu8XQ2g8w10jnvZG7QN4DFr58JN85FScPfOwVD8g/8A0PlnyVOO4amD63SIudj7Nmd9vzn3S0bd2pTTiLnlHskN7IzaB/AZNfPfJvnYeyM2gfwGTXz3yb52K9af8H98NP8Ag/vjHM2zP+XnPuzz/tXt+UeyQvsjNoH8Bk1898m+dh7IzaB/AZNfPfJvnYr1p/wf3w0/4P74czbM/wCXnPuc/wC1e35R7JC+yM2gfwGTXz3yb52HsjNoH8Bk1898m+divWn/AAf3w0/4P74czbM/5ec+5z/tXt+Uez84OP7EVmrSbMCwh3Iv1ljNqPqymqunbu3NJhc6XvC1avuy4XCIuETGK04YFQHePyNxuWu6MbnDOJzw9egslv8ANfOW/qx/DP7DTNIy8g//AK1rH/Dkkasiz7H2Rpbmm5MZpimcRET9+nPWrG1tr6qNTyqsVVVRmZmPt0eDLXtxueJ4CqXefOWfqw9uNzxPAVS7z5yz9WNSwiX5k03XV/cIvni/2afP3Za9uNzxPAVS7z5yz9WHtxueJ4CqXefOWfqxqWEOZNN11f3Bzxf7NPmy17cbnieAql3nzln6sPbjc8TwFUu8+cs/VjUsIcyabrq/uDni/wBmnzZaHOLzwzf/ALiuW/z3zlv6sYxwqY2s05fPVxBX7tflcNKgulUNu5M1q+1o3QYtySFkk2lZEXQPVNE3AqFSQNuF5l4+g/WjFc4xjlfBrtNOK/79npB8mkkR+0Nn2dJZiuiZmc43+D7NBtC7q700VREREZ3Z7u96n7ZFtDPgAJf5/JP+tD2yLaGfAAS/z+Sf9aKXwiGTCaHtkW0M+AAl/n8k/wCtD2yLaGfAAS/z+Sf9aKXwgJoe2RbQz4ACX+fyT/rQ9si2hnwAEv8AP5J/1opfCAmh7ZFtDPgAJf5/JP8ArQ9si2hnwAEv8/kn/Wil8ID87eQFmU5hWFvAQa2GG/JurG9tO+vqavBrWSV0DBDqlTg8RrwvU9fsk90upt/nvdoI257dvnE/c1tyPOsH0PH+9kN6JE/lWn/+XiosBLf27fOJ+5rbkedYPoeHt2+cT9zW3I86wfQ8VIhAS39u3zifua25HnWD6Hh7dvnE/c1tyPOsH0PFSIQEt/bt84n7mtuR51g+h4e3b5xP3NbcjzrB9DxUiEBArO4zR8ybEZlhXOs3f7JFra0FJTn1F9VriTe4APm8p4U6YLpb6Hqajv8AFVSTQD6oXdMuBuem6PvmHnOVza6Vw/ULTFMbO7cKey2W0fLGsunbe5wJkmCCbRIibgpPUk26VQoAcC6m0A2mo9uPedqO6Cm+X4s/nPKY1vg3+xFtX5N5H6PQgMAe3b5xP3NbcjzrB9Dw9u3zifua25HnWD6HipEICW/t2+cT9zW3I86wfQ8Pbt84n7mtuR51g+h4qRCAlv7dvnE/c1tyPOsH0PD27fOJ+5rbkedYPoeKkQgJb+3b5xP3NbcjzrB9Dx4VXOOfGhi9zjcDyWKbLFqawQSGsKr9Q1J9VxZl6t9USlMq+5/obbh8AqaZx5mEwKgAaCHO3sTwzUemLy7vHCvfQrWAofCEIBE8Nls6HWi/G+qPTTuKHxPDZbOh1ovxvqj007gKHwjzLF9its/ghw31Xijv1OTsaYpGWi6fCgUplnBxMVNFsiUxgA6yqpyJEKIgAmOGogGohMO3WbhtFuNOhPZN4FMqW3La1b0Tr06Ff1AY01nTUpzBxEN6YsgHUCDobgiQwmDcMoAcwsTCMLZNGdLTOaNLqwtbcG0Ly2t4rbOeDXFCPVjqFAoKGRFwgY5CKABVSCmokcu8icSlExwMUw7pgEIx1mjZk98cGs/oexOEvBXU17LqXIRfLyCTStQUJfLWrQ7cizp6uBRFMgGcpAGu4TmImVT7HexHiCzptoFy4ZZL765i2WHbH9y10+SbP3lAT5TqmXnVNoRJZwSYPSJn7RQMZEqZzaFKfUQAAtDE79qm6Dm7v4Qpv0+wjaWGbEHbnFlh+o7EpaV4utTlbSBtNpT1UnuLJpqkAwpqFARAqhDakMACIAYogAiHMcW7VN0HN3fwhTfp9hAbgw9e4HQ/ifLPkqcdwjp+Hr3A6H8T5Z8lTjPubnmx2jymrAMbmVnSjqrKtqiYGllA0LLXAJLzl4UoGOJj7pxSQTAxN9QCHEBVTKBTCcIDWUIjpX2ajtNdkrZOcWN3spS2adspc0GZTiQsJwt64WEvAu+ZVYCzJU6e6UBMf/RBMmXmchQKYQoTlpZiFmc0LCfJsVVlWzlg3duVpfPpA/OU7mSzNHdFZooYvYn7E6ahDhpvpqpmEpRMJChoKEIxZm55zVpsrSS03RDS3E1uVduvVgRoO2NOHMDl/qpwirKmImoZNMVBBMhSkOospqUhBAqhiBtOESYbY6tqzRYkui8yj7RLU0qAL+tJCqipz5NAQ17IxpuJd/8A4QQ3w1ABT1AQipFtKgqOr7dSGqqxo9enZtNJK1dzSQLrAopLHKqJTqtjHKAAYyZzGIJg5CJdQgJrZ2/TE5a3lIqv4pHFSIlvnb9MTlreUiq/ikcVIgEInZme521fYZcUkgy6cAmGNS9WICfMyO3EhM/4DCRIHTFUguTFMAicUi8USmOiRNI5VDKABgKOfrkZ52cxlrVPTtX5wmW9RjC2NRTJNierbSzQxzy9UwCYSmA794mdQClEwJHFDiAU26cRKOgWUhHC0BXdJ3RoWS3NoCdt5rIKilLaaSSaNDCKTxmukVVFYgiACJTpnKYNQDkMc1AIRIFXOkzyMaSDq4+VLlAtXFuUlTGlFV3hmBWqs8baAJV0EDv2BdB7gJKOQ7m9rqAehZRGf3W+MzFDPsvPHPhtLaa+MiK6MlLmaipWcxO2LvrtwRXMZVBYieqpQ31SKpFMcpgAAAwU8iYGBz7aFxteTei/RMqin8TAwOfbQuNryb0X6JlUBT+EfHOJm1kUpdTh6BxRZtjrrcMu8bdIUTDoHdHQOQRIgM5jPrxmSk92csHJ1l5Lcn+rSWoLwzIqLmctd0RK4QRPMGBTAcBAQ4J3BeQgBzjzALBwiaOTfn5z/H1fqp8DGL7Dya1V8aUScqryZEyoNJgDY5SOUipr6qtnCQmAwpGMoBiAY5T9iJYpdAIRnXNbxc3AwIZe9zsWtrZBJ5pUNFydFzKmFQIqqMlFVHaCAcYqKiZzFAFRNoU5REQANQicVlsyra1cRFpKcvpZ7LEsDOKVq2UITWnpr6rpN+qmixAOmpwl6oIonqUQHdOUpg7oAMBaeEZjyvLn5n11LOz+d5qWHSjLaVo3qYyFPymiX6bhu5lfU6JirnFOYPgA4rGWLoKhR0IHYB9cbTkBLjZAeh3Y+UiefGhFR4lxsgPQ7sfKRPPjQig+JzEjajCFYGq8S986i9TKVo2UnmE3ckKBlBKAgUiSZREN9VVQxE0yahvHUKXXnAegQiOluM4DaEcd1IuMSGXZlW2+QtQsuv63XdyZ8IzGdopnEm+gIzFkURESGARKmZMDdiVQ4kER0pk352cvzLqgrXDremyTq1l77aiYatoh04MomuiRbgKuEN8pVCcJYSJqpHARIKyWhzgYRKG94QjFWcHnIW/yr6UpalpNbGY3Huzcd6LK3lupQoYij1TiJpcZYxCHMUnEVTIQhSGUWUNuEAAA50w2rCI5XSzYtpQwl2/VxU4q8p22KtrJa26tqGXUrPlPVmVM+Q8VwdOYuxTKUupjn6lMVMOanD0GKW4FsaFn8wTC7SmLCxzpz6hVQzMcWL4oFcy90mcU3DRYpREAUSVKYgiAiU2gGKIlMAiGb9po6Dq+/wCD5J6flsbQtN7ldM+L7L/AJGL9po6Dq+/4Pknp+WxtC03uV0z4vsv8AkB2CEIQCEIQCEIQCEIQGINpC6Ey/fi/L/SzKNX4evcDofxPlnyVOMobSF0Jl+/F+X+lmUavw9e4HQ/ifLPkqcB3CEY9zfs3W2OVDaGRz2ZUG9ri4FczI8tt5b+Vr8NeauC7gHUOYCnMREhlESiJCHMY6yZCl1MJi4zudmt7S7hotoviyxEZTdsAtdK24vp/JpLPFfV2WsQ0EVFzEmTgUwAupjn6kNwy9koUgFNoFjoR4dl5Y8rM5kmFWnsV1jjukJXOuIg/lL8Cg6lT9I24u0W3REBMQ2ggYORyHIcORgj3GAQiceMTNQzKpxiuq7BhlVZb57gTag1W7arblXBe9RU60drNkXQIJjxm5VjFSXTMIdUFUER7FIS6HN4xbfaA8wfCZjSozBxnUYG6YoAtwpgi0p2t7fzBQzFPjLFQTWEpnLsjhIFDkBXdWIoiU4GMmPIohYOJb52/TE5a3lIqv4pHFSIlvnb9MTlreUiq/ikcBUiEInZme521fYZcUkgy6cAmGNS9WICfMyO3EhM/4DCRIHTFUguTFMAicUi8USmOiRNI5VDKABgKIUThEa7kZ52cxlrVPTtX5wmW9RjC2NRTJNierbSzQxzy9UwCYSmA794mdQClEwJHFDiAU26cRKOleqAruk7o0LJbm0BO281kFRSltNJJNGhhFJ4zXSKqisQRABEp0zlMGoByGA5qEImhjuz6LiUbi/cZcWVzhJc37vLLCG9dB+rhbyanlC6b6S6gCUDmJvFKqc6qKSR1CkFQym8mUKXwibOF/F/tGzHEPRtEY5cs22ZaCqOcIs51VttqmKClPpH1AzhZI8zdmUKT64dCFKIcgNrFJoCVuC/7a8xheRymfkEhiqUStwX/AG15jC8jlM/IJDFUoBCJK1vnvY+8ZuJKssPmRrgjp25smt696jqS6VfzYUpMsuBzlHgFI5bFFMwpn4RuOY6pezBIpC6jy+DnPhxWUrjrkWW1nDYP5TaW4VYnTSo2p6WmBlZPM11RMVukBDLOA3V1C8IiqbhT6sIJnIQdRKFU4QjxzHfi7kGBDClVmKmpqAntVo00Rmm3pumkQUfTJ28eoMWyCRTD/tOHKQCIAIgXUQKcQAoh7HCI1V7mz7TqjQzrEtSWS7SEjts0YnmDiU1A8Wd1Ak1IQTnEzckxbut4Chrp1DvcvrRjZ2TJm/2tzfsPMxubStHLUrVlKP0mFbUks8ByVmsqQx0V0VgKUVG6pSKbpjFKYDJqFEB3QMYNjxLrZDeiRP5Vp/8A5eKixLrZDeiRP5Vp/wD5eAqLCEfM/F71Et6mAn1TwzcDjiIE39Ox3t3nu66a6c9ID6YRjLJ7m+cdNqRuArm/UvTkqmxajRLQichUlpuIy4Z+OYfU9VQvC3+ECfFEFvr94NN2NmwCEI6NiWvIzw7YcrgYgZm1Ku2oSiZrULhE2uihGTNVyYo6c9BBIQ5c4DvMT/2o7oKb5fiz+c8pjE2Vjhrzgc3Sz6GZnXWc1cK3zqaVi4CmKEptsuMjO1aOeGqVdmk6QbgQ5iqpFIKSggVMDnMoJt0Ns7Ud0FN8vxZ/OeUwGt8G/wBiLavybyP0ehHpMebYN/sRbV+TeR+j0I9JgEI8WzAXuMhhg6rp5l+SeVPrxElqQ0S1nZ25UFFuqEgWDVwYqPEBvxhT4ogmKgE3h3dY/jl1u8ar7BnQ7vMRlkrZXlUaOhrRtJjNhQTP1Yv1OGrUx0N/qXqcT8Iwk4m/u8oD2+EIQCEYJ2jHMIu5lv5bExu3YOeJSmtamqtjS9OThVkRcZeoumu4VXIQ5RIKgN2i4FE4CUDCBtB0AB6vlY5YuYzh5uBQ+KPErm6XFuajO6aUcV1a6plHbuVlcumonSK0UXeHBLqdU4amKiTiATkCYdhAffmo9MXl3eOFe+hWsUPieGaj0xeXd44V76FaxQ+AQhCAQhCAQhCAQhCARiDaQuhMv34vy/0syjb8Yg2kLoTL9+L8v9LMoDV+Hr3A6H8T5Z8lTjuEdPw9e4HQ/ifLPkqcZLxXZ/GDPDHfecYZqWtxdm8lb0yGtXyOydD+rRqfHuldqHWRTKYB0AxSGOJDDum3TAIAG5IR4LgGzHsKWZVa15dXCxXC8wSlD0GNRSWay87OZSZ0Jd4EXKB+ZREAHQ5RMmbdMBTiJDAHvUAhE9L0bShgRtbU9RyigbT3tupJ6NfrM6xra2FtjPZHJVkR0WBd44WQLuk0MInIByiBBEpjBoI63we4w8P2O+wsoxJ4Y65JPqWnBlE01xRMis2XTNuqt10jgBklSG7ZTBzAQMAiUxTCHqkIxVmO5+WXbliVE3t/fCvZpUlZKnKLmibfNEJhMmCQhrxXQKLpItg0EBAiipVTFMBikMXUQ2rASez+ulHy8vHWsf8ADkkatjKWf10o+Xl461j/AIckjVD9+xlbFaZzN4i2bNkTKuHC6gEIkQoCYxzmMIAUoAAiIiOgBFm2J9PV4+yt7Y/fp8P9l/WEYVqTaEcEsqmcyd0tbW71W0hJnwtZrcql6CFxTzU5RADCZwdYh90NQHUEx1AwCXeAQEdg2UvXa7EVayS3psvWDafUzUDMHMqmbXeAqpNRKIGKcAMQ5TAJDJmApimASmADAIRK279q5MxTVEyjLmnu2YiaqZiJdphCMw5hGbXhYy2JhIZDfFrVE4m1QtlHSEnpCXIOnDVmU4J9VLguuiVNIVB4ZR3hExgMAFHdMIbV3KbdE1VziGtu1Xeq5NEZlp6EfJLp2wmUiQqMivCauGpXJTr6F3EzFA+puegaAPPnoEZhobOQwSXWxsyfAjZ+rppV1UTjq0hZ/IGaS0kbLNWizpRIzoypTKm4aBtDIkVJvCBRMA72mtd63RiKpxndHezRZu3MzTGcce5qmMZ5XX2zXiv8jsg+TSSNmRjPK6+2a8V/kdkHyaSRGbb+ljxj0SWx/qp8J9YWAhHnGKbFTYbBdZKdYisSlwGtNUpIUimezFyUxzHOcwFTRSTIAnWVOYQKVMgCYw9zQBEMYW82mvABVNb07Tl0rV3stTI6udpt6Ur+6FuvU6QTUyghwzJOk3CogmYBKbiHIUhSjvGMUAEQq6zKLQj+ZDpqpgomYDFMGpTBzAQHux4tjizAMMWXjbBldTE3WjqXtpvNSSunpVKpWs+mE5fnKJiNmzdEomOcQAeY7pQ5amDUNQ9thGCsOG0O4Ir94kJNhRra3N3LOVnUxip0mwvPQxZKSdnOJiplQOVwqACcxRKTigmBz6EKImECjpHGxjuwzZetmj3xxQV96jSlR8RhKmbVod0+mz44CKbRo3TATrKmAojoAAUpQExjFKAmAPZIRgmgNoVwlze7lNWjv1hwxBWOPWkxSY0dUN67VKSWVzpyqYCpJoLlWVEN8RLodQpCABwExihrpvaAl1shvRIn8q0//wAvFRYl1shvRIn8q0//AMvFRYBCEfwcuUGaCjhyuRJJIgnUUUMBSkKAaiIiPIAAOYiMB/eEYtnG0M5MUiuuazEyx8UqWdEd9THcIy+YKywqmug6zIjYWQFAQ5nFbdDujGxJLOJRUcoaVHT04bzCXv26bhi+ZLlVRcIqFAxFEzlEQOQxRAwGARAQEBAdID7oQhAT/wBqO6Cm+X4s/nPKY1vg3+xFtX5N5H6PQjJG1HdBTfL8WfznlMa3wb/Yi2r8m8j9HoQHpMIQgEI6xde7Vr7FW8ml27z3BlNL0zJGwrzaez1+Rq1ap6gACc5xAoCJhAoB2zGECgAiIBGacPGe/lI4qrtt7HWQxrU/MKoeugbS6XTSWTCVA/XEwlKi3WftkUnBzGDQpEjmMYRDdAdQ1DXsIQgETwzUemLy7vHCvfQrWKHxPDNR6YvLu8cK99CtYCh8IQgETw2WzodaL8b6o9NO4ofE8Nls6HWi/G+qPTTuAz7tnNXVebBBaiylMGMBKxu6l1QUqwEBcyDJwVJI2vLdFRwU3MQABTKP8lc7aW/pm09uqftXRcuI0k1MyRpKpS0TLoVFs2RKikQA7gAQhQD+SJIbZ7bWr53gEtteSlU3PCou66Pqgu0AwGZJumTgibkTFDsCgskimBtQEDrEANRHlVnD5emi8SFjKPv9bubJPZHWVOM5xLV0FN4opOESqAUfeMXe3TFHQSmKICACAhAR7oxi2w77aDN5NTC6DBrd23Cyr5okA6LnGREdKgAFAAKY7iVccd4TajvDrqYAC3EROw0zZpjO2vu5d5bcPCTSl7J0CtKnE3RIQ6JHZGKMtWQKcA+vB06elDmJhBupoO6GgV9NiDsGF5gw6mvfR4XAGX9XhQg1M19WRaab3VAMuJx+HoGu/ubunPWA6Xjyxy2Vy6cN81xTYg0J6pTEoetGrolOSvqtzxHKxUU9CiYhQLvGDUxjFAO0AiYSlGK2bHtBVhs36x45ZOC+nS00hcmbS4lT3GvZOmNOyqWt2z1B4QpDCuqIiZdBEDHMJRKUpilTUEwGJfdOuqIUrda2SNZys9SIyxOaLU8ExSF8mxOqdIjoyG9xARMomoQFBDdEyZigOpRAMbbQLhgwkXoyv7zXFxD0NT5ppR1v5jNqQqp21TTfMJuigYzBNFzpxCgs54CApgO6oCu4IDqGge9ZemF6QYKsEtssLVM1KjO29HUm2aKztqUASmC5gFVdymACOhFFlFDlDUdCmDUR7Y5Y2qboObu/hCm/T7COvbJtXt167ydqaLc2aPnraSVhN5XSS8wMYxvUlI6YppkOYREyaax3CZA10KVMCBoBAAOw7VN0HN3fwhTfp9hAbgw9e4HQ/ifLPkqcSEzLmJ8Re1g4S8P9VsAeSGkqQSqBmwVUASC8QGbzMy+ggAchl7XseevADt72gV7w9e4HQ/ifLPkqcRxzdqga4RdqEwl4u7gzIZZSFRU03kJ5yqoKSTdcy0xl7gDn5ACZE5m1OcRHQCqG3gAOYhbR8zaTForL5g1TcN3CZk10FkwORQhg0EpgHkICA6CA8hCIq7I4Y9qr2YzsITZ8BJRQ1ymIyRlvGOJBBzNmS597QAHsGbMuugCOmv8AJZyuK2pK21GTa4teVA2lMkkMtXmE4mj1TcRaNUUxUVVObuFKQomEfeCI9bIjTk+uOpisx1P5eujLbsXXRTlRnSJSnMZud89XEBKABp/5VSKO72O8mIB9byCzsfnuqvMCwfWi2n2+mL7HtccjSQWapQaftmwQlqswWGaJJNGgpN00SH0OALTRQROJQIdYRExd3ldy2GIWwd65tPZBZq+NH1c/pd91HUzGmKmav1pS51MXguiIHMZupqQwbhwKOpRDTkMRqwOUPaWz+1w4hrcXvt5JTzSrZG7nltns7ZprmK/XJL5gZRmZYoiCp2x3up0hAxeCsn2t4ChoSgtrgysakuC1oa4NO3dt80fH0aVPW1DpJy9Ugm3Sqh1I6XXAg8h3hRAAAdTbvPSmlN1FIqup9hVtKzxtMpTNWaTyWzFg4Kqg7bqkA6aqahREDkMUwGAwCICAgIDpGGdpcp+w81ycbtzS90ulKi0ul7ZSjnUwSIK7ecmdolb9SmEN4qhh1Kbc5ikKoG7DfjsmzwNLhssl2wKVzyiEyNSS6jbf3v8A8XGfujS/67np1ELbTuadrlpAeF52/TE5a3lIqv4pHFSIlvnb9MTlreUiq/ikcVIgIp7PUxPfnO1x74qavYAtOZJV6tPy90ooBjM2bmbvykQLyAR0SlDcm8AByS7m9pG4NoGtZIrv5OF/JFPGKaxZZRR541Mcd0Ul5esk9Ico6CIDqhpy03gES6gBhGMH5DFRNcL+fnjcwb3FmZmM6rKpnc+p1u5UFMJgghMnTtISlNoBlDM5oRcAABHcBUwCJQEY2vtG+IKkMP2TveRzUk9SavKukJaWkLU5y8R86fKFRMkmBgHeEqArqm05gRI4gICAQHx7NJcqbXQyTLITadzIrl3K5dNZMoIFMHDSZzd62bkHXXUQbJoByHT+TtBvGMN5ENCy3Btkg2YJe6fy+mGbKjXVTTyaz92myQYNpi+czMp3CiolKkBEXSYCY4hugXQRDSNh24udbW81FMblWfuHI6rp2ZlMeWVBTU3RfMnhQMJDGSXQMZNQAMUSiJRHQQEO2EB2GIN4WW8uzB9r3rXFZh/3n1B2blyyVQVMzMcG7xwlIjSQpSql3QETulFdwNTFWRZqGDeII6e55u+aTiKxP4hV8lPKCSGb3MniajS6dxWjjRnR7AQArlErggCCKhCn3V19BMiJwRSAzg4AltnKuyx7H5VWFqXYfbSJ9XzV0Yj6tqtXQ3XE/mgplKdcwaiKaJdN1JEBEEydsTHMoocNMRMDA59tC42vJvRfomVRT+JgYHPtoXG15N6L9EyqAp/H8znTSTFRQwFKUNTGHkAAHdj+kR/zY8zDEXjxxEv8krKE0f1PMSKMrz3VbLf6BTMvHQjpqRwTUExKU/DXWDUxTD1OkBljDuB43l2Npbj72sa8+Oiwgmd25t4xVQdVCzObqR46CSoyFMpTFEoKAuok7cE1AxTFQEwaiBTxeSM85Z+XJYfLAwuyjDZY9iKxyADyqakcpgV1PpoYhSrO1dBHdAd0CkTARKmQpSgIiAmN6nd/EFYbD7LGE6v5e2kaHZzV+VjK3dX1I1liTx0YBEqCR3ChAUUEAEQIURMIdyAzVn829ry6eT9fGhLZ0XNainkwp1oDCTSNgo7dORJMWpzAmkkUTnECFMYQABHQBHuRgLCDnx4mMvrA5bS0N/skjEPL6Yt1REvk83r1zIXrRooRu3AguSg5YkTKUwF3gAywAAf7Q6RcEh01UwUTMBimDUpg5gID3Y/yv1PwD9UbnD3B4m/pu7unPXXlpp24DPOW/mgYUM02zji8OFuqXigStwm2qSnJ21K3mckXOUTETcJFMcuhylMJVEznTNumAphEhwLoyIR7OVKafcZ8ONCf4ZuoC2cbeqjdqSQiHqeLhSfFNLxQ3R3eFwkZjw93sNwex0LoEXcgJcbID0O7HykTz40I6XtnFyagpLLHpGgpMsKTWrLusEJuYp9OI3QYvnBUhLpzAViIn115Cl2h15d02QHod2PlInnxoR1PbLrTVJXGV3TdxZE2UVb0TdeXvJ1ulESpNHDR40BURAB00cLNyBroH1Xt66AIU+w82nkdibB0RZKmpWRhLqQpKXSZmzTEBBBNs2TRKXUOQ6ATt90ecR8rlohh420GjnVNqoS9rdy3Jz1CQgDo4MMieplDdKAAUx3EqamHXXUdTCOptQrRg1vvSWKDCfbnEHQ89CYy2rqOl8xSc8biG4iiBeKmoYdR4hFN9M4DzA5DAPMBiTtKTJhjO2xpWtravSTWR2At05ZzuYNylO3K4JLF2aiIGANN9N5NxTEBHeA7dTQdC8gtlEM886v5Hg/2i7ChjcxHIugtOypVuwPNjNTKIS50i8mZV1N0hREwoC+ZuR0ATiUNAAd0oRZh7iFsJLLwtMPM0vlSDev37EXjGhnFTNSThw2ADCKybIVAXOnoQ474EENCCOvIY+HEbhcw84v7bL2dxNWfkVbU0uuVf1LnzEqpUligIFWSNyOioAGMAKJiUwAYQA2giAh5DfLM+ynUrFzmY3Xx4Wgc0hPZE5bPkmdcMX6r9oqiYiqaTZA6qrgwkMIcMiZjD2t0e1E/tiirmdTXAndW3r10ooxkt1QdsQMpqCYuZc2KoUoaalLq3A2mumpxHQBERH3XENlP5DmU/Yiscdk4wTUikejJSq+lyFWTyYzhB5MAAepGqLaYulkRVVXFMhAAgCAiA6gBdQ6pshWGSq7HZW7i7NaMFGzu61dPJ9LQWR3FBliSSLNAxtQ3h31EHChREd0SKkMAcxEwez7TR0HV9/wfJPT8tjaFpvcrpnxfZf4BIxftNHQdX3/B8k9Py2NoWm9yumfF9l/gEgOwQhCAQhCAQhCAQhCAxBtIXQmX78X5f6WZRq/D17gdD+J8s+SpxlDaQuhMv34vy/0syjV+Hr3A6H8T5Z8lTgJC4xGC+InbBsP9sKvYldSG3lvizVo1UUASJroMprMUnAFHTswddS9rUdEij2g5WbqCQyaqZE9peo5ai8l8xaKNX7Rcm8muioUSnTMHdKJREBD3hiKWYTUKGETa2cOWIu4czUl1JV3RqMoJNVlDJthcOG8zlHAOcQAuhFl2SptREpQVIYRDuWYurc6iLLW0qC79zZ8jK6epaTOZrO5k5OBSNmqCRlVTiI6dohRHTu9qAjvsccxeULTGKHCyeccZtQl0maqLcRExiKLkdtDqibQCm3wlhA5AA/UxEQABAAtZEbdjsoarp7h/vzi8qaVqtk7p3Y/0IypCgK4NU1FlFCiUoAYoKv1CagAF3kzgABoIRV22GIWwd65tPZBZq+NH1c/pd91HUzGmKmav1pS51MXguiIHMZupqQwbhwKOpRDTkMBnbMwzqcHGU/UVJUtiiY1ms6rJk7dSj1r0+V2mVNudMqm+dRVIoG1VLoUomEA5iBQEu9J65uKOgdqIzQbKUVQjqQ20tXZubLPyIXAqZkhUtWcdZou7QaS9NQ++YxWKCZSFMcCFFVUxzD9SL+gak67omvUHzmh6ylU6Slk2cyuZKSiYJOStHzc4prtVRTMIJrJHASHTNoYhg0MADyiIe2RWAwz2js1anFjbWnJTSN6V7lFZtJzTu6wmExlybNw4VcnFHdMqds5TY7qw6mSFxoBg3wgLqxLfO36YnLW8pFV/FI4oVhfqGu6sw0W7qm6RFU6nmVCyh3UaayPDOV+oySO4AxP9k3EMbUvcHlE9c7fpictbykVX8UjgKkRFPZ6mJ7852uPfFTV7AFpzJKvVp+XulFAMZmzczd+UiBeQCOiUobk3gAOSXc3tItZEQ8hiomuF/PzxuYN7izMzGdVlUzufU63cqCmEwQQmTp2kJSm0Ayhmc0IuAAAjuAqYBEoCMBvDaBrWSK7+ThfyRTximsWWUUeeNTHHdFJeXrJPSHKOgiA6oactN4BEuoAYRjrWzSXKm10MkyyE2ncyK5dyuXTWTKCBTBw0mc3etm5B111EGyaAch0/k7QfZtG+IKkMP2TveRzUk9SavKukJaWkLU5y8R86fKFRMkmBgHeEqArqm05gRI4gICAR/wByIaFluDbJBswS90/l9MM2VGuqmnk1n7tNkgwbTF85mZTuFFRKVICIukwExxDdAugiGkBr28NfoWntNVN0XZUjJU3Tr6arAuoBCbrdudYd4REAAuhOYiIaB3Y/PHs/+b9l/ZdWHK5V78UtTVJVd9rvXLdvJlJKOpg7+bu2CSKaqRjHOKSBOI6cPT7orFEwmARLoXUL514+tzi/wn1SyszXMgrGQV1Rs0lkqnVPTtF2wfAu3VbjuOW5xIYu8YSiYpuQgPMBCJabGK6s+ODC5lHBQ8oltzqZuasjVLlWXpkmx5es0b9SlWOJQWKmVZJ6QqZhEpTJqCGgmMABp3A3tJGWvjsvOzw603N6yoCuJq86lklOXNp9NgpMXGmoIpKt110QUN2ipqKEOcdClKYwgA7+iHG150pRi118LUys3KpUnfeZ16dvTizREAfuW4KtStuMKYb50yvDIgnva6GMqCfbUi48BK3Bf9teYwvI5TPyCQxtTNPuXUVnstW/VzKSXMlNZPaOoF5Y4IbdFBx6nrFTVAdB5kOIH07u7pqGuoYrwX/bXmMLyOUz8gkMbczOLTVJfXLqvpZ6jWijicVFaifs5Q2RTExl3ZmC3BSAAAR7NQCl5AI9lyARgMh7JZauS2+yZaPrSVylNB1XVWz+czJwUQEzlRJ+pLimHuhomwIQAH/d17vPwDbMpEtQdssOmLWkkk0Kooe5jhtKph2jFFRBN4QDaAAmKVWXlMHZBu6m0+uEQ9l2Q++1JXMykpbaOVzsFZvbasZtLptLjraqN03bk8wQUAg8ypnByoACHITpq6cwNHje1wzltiMrTC/lsUDNuq6yr25APlZW23TqM0VRJLmy6hdBMUpzuXIlHXd0bqiPIoCAWllkxZziWt5tLFwVbukSLN1QKIAYhgAxR0HQeYDrzj646Xdu/FhMN1NNakvxeakKCk7l4RgwmNX1E1lbZVwJREiCZ3ByFMcSlEQIA6iBR0DQI52f1hSdJUm9r6qamYS6Ry5gd8/nL52RJq3akIJzrnVMIFKmBAEwmEdADnrpAcFf++ltsMdk6pxB3hqEkqpijpKvNJy+VH6xFIgmEpShzOcw6EKQAExjmKUoCIgER+2Mmwtcym099sYU6p9eV0/c+rZewpZqcTFIoSXC+UcKE7RVSAo/KiU+4Ghm6xQEB3yhwl0rlYidqdxUnw7WHWm9FYK7bVIket6yFEUHNZu0TAYqaW8H15i80URASoFODhcoqCgiFpbMWdtrh8tTT9kLOUk1kNL0tKkZbIpQyKIJtm6RQKUuoiJjGH64xzCJjGETGEREREO1xLrZDeiRP5Vp/wD5eKixLrZDeiRP5Vp//l4CosIwvmF5B2F/Mjv+TERd3ETe2mJsSQtpT6mUHWTRnL+EgZUxTgk4ZLiU4iqO9umAo6AO6AiYTd1yzMoOxGVgvWLiyV67rVcNalYlmZLkVQ3fkbdSCuJBQIg1QKQxuqD7xjAYRApQAShrqGUdlaxLYiMSFtMQcwxBX0q+uV5Nd0zaTq1bUbmYnYoCiIiggZwcwpJagAgmXdKA9oA5xmK2WI/OjxJ5xWLDAZguxITOWyd3cJbq+t60mTmZs7bSNo8XTOErarHOkiuvxk0yJplATcLlwwKZZH2jY6/cpxLeWj/2BoZHH2wdmAeMK3pZaA8mx3t82fZ0q4txjDf5nNc4hbWVHWCUkrelriKOFRFY6SrgyCKbly4KiCiCDg6aqKiRkjpFKYqhBEDbl2gbCTczFrgKqO+Frsadf2yklubTVfP57SlKOV0WddNDyorgrGYkTcJAdLcaqJ7pyqBuvFgEvMQHy7bHuiLZeVyS/Jn0ahxiLuHWRHdR06XOqorhJnh1VVTCJjmGl1xEREeYiI89RgJr7NNllYibj4W7QY2KezQru0vSEtrR68cWQksychIHqbSZqkVbqJdVgiJHApmMp9QER4hhDstDRuLajugpvl+LP5zymOC2ULoSLbfh6ovS7qOd2o7oKb5fiz+c8pgNb4N/sRbV+TeR+j0I9JjzbBv9iLavybyP0ehGCbpbKngju1c6o7rTzF7iWaPqmnzybPGjC4kvBBFVyudYxEwUlpz7gGOIF3jmNoAamMOoiGms6e4twbR5VF9bjWurWbU3UMooJytKZ7Ipgo0eMld4hQURWTMB0jgAjoYogYO2AgMeY5T96LvXIyB6NvXcK6FQT6sV7WT504qmcTdZzMVV0Vn5UljuFDCoc5QTIAHERMG6HPlHXMwnB9QWAzZ37yYWbY1vV1RSWm7fTQzSbVxNyPpir1Q9FycFFSJpE3QOqYpSlIUAKAchHUwsmn7W0ojyQ1L8omUBgLJhdZ5Wb3hPTti1x9VRa61NIzp82nl4Fnrqa1hVExVNxuoUHay5V00G6SqZeIVZPcE5QAVtOGl7PhIv1mQZTOdPROVtjDxezy+9srvyY7ujqqqo6riZs1Dlc8FQVF1FViHBw0MgokZZRPhqlVLuj2Aeo7HD0Rb3yuTr5Mxjo+d65cNdoOwBKtVzpmGfpkMZMwgIlNNEimLqHcEoiAh3QEQHlAeJ7Ydg0uzRlBJY1pvjSryd0hVt0pLJ5XZCYPFzU/T7gkheFM/bJi4FIqxhZLGESolNq9W7IdR3qNZUeWTiIwWVErde7uaFd69csqCi0GbGja9mTldhKlDnQWBwiVd2vuqEIQUg3QKG6obXXsdMy7ar0WVBf+sBKvQc8isNq/cxpz8As/8AAJAYOzUemLy7vHCvfQrWKHxPDNR6YvLu8cK99CtYofAIQhAIQhAIQhAIQhAIxBtIXQmX78X5f6WZRt+MQbSF0Jl+/F+X+lmUBpOgasb2/wAIMkrx0GqUkts2fqgYoiAlRl5VB1AOfaL3OcYS2UGi2KmWEviOnBgfVjdy5M/qCs54sQBcPXJXZ2wb5u2JQ4JjgUNCgZdQQDUxhHfNn5AyqrDFS1MzMxgbTGgmLVyBNNeGoyIQ2m8AhroI9sBD3wGJP5BuYVhuy0bBV1lfZh15ZNa2vrN3CmybdOrVDMm82lq6gLkcNlDlAqm8odU5SAImMmokcu8BuQeiYQ5HLMPe1TYi7T0Sg3lkgudY1hWD6VskzAmpNknEuTMqJShulMYVn6phNrqZcRAQE26NXIlNlDVIpmC5xuJDNxt1LJmS0/rSZW1tlOpizUQJP00TtFXjlEpwA3DBZiU4agAgV2UogByqFLsPA1mm4cMwiY3ZlVgZHVpVrO1SrIqjJOpOkiL5YorAVZmCaygqJnFuqBQUBNTUA3iF1DUPG8YGfDlFZZzyrcMNR1cCFYUO03V7UUnQT1Iqiq7crpNBNUGxGBQVIumYTcXdDiDvcwMEdZ2X/ClVuGfLmeVdVz6QpmuzcGYVpLZFSc+bzKXShkui2boN0126iiRzAVtvG3TmEoCQhtDJmCO6Utn3ZKuI6x7ye3HxPUhKpcq1OnUdBXOl/U0xbmAo8VqtL1yn6oMHMggiCxDDqBTGjO2ytU7NnrjFPfC09FTWmcPNd3g6rsVI5gmdJFNums/K5VbpGKG6mKR5ciIlEwAZsKQmEyJhEOhbUdgfwo4T8q6dVhYKx8kp+fVpfNhNKtqNFuKsxmrlyExcKiu6UEypiCqcxip7wJk10KUocotlES9rKx24NLz5eTjD1aTE9RFS1zJLvMCzelJLUSDh8zFsm+SccREhhMXhqCBDahyMOgxWLDjjRwl4viTg2FrEXRtwAp4W4Tv1pz5F6LDj8TgcUEzDub/BW3ddNeGbTtDoE8c/zpScvLx0rH/DkkcfnwXRm9p8qW7M5p98Zu9mcsZyVI5ddRSevm7ZcuodrVuqsH93djkM/wAEfbSsvLx0rH/Dkkc1m+Ye6qxSZb11bOUHK1H08dyNJ/KGTcoGVcrsXSL0qKYCA6nU6nFMADmIqaAIa6xP7NiqdBcxx3+iC2hNMa61NXDd6u44K7I0BbHA7bqyMrp1mpJEbesGr5mduUUnwqtCC5OoUeRhVOdU59eRhUHXtxk/Z0zKUVZi9uHZGYHWl1vb8zqWydFUxz9Ttd1IhUymNyEonSOfTt7xzCP1wRyWEjPDwGSfAPSlZXhvrL5PV1KUY2l9TUW5KYs2UmTRuVFRNBuJQFUFTp7xDF1KAKABjEEpwL8GT2ecYRMtq5eOXE1IJlK/XvVE+uZM5Si2E7pKXGSKZMhSHEu8dQEVFCCYSgJVyCIlDUYkKK7dVy3NExiKZz3bo4vjmi7RZuRXE5mqMd856G5L4Xlt7h3tFUN8LqzsJdT1LypV/NXQ6CYEyBrukKIhvHObQhCAOpjHKUOYxHLHDZq4Nwcqe8mZ7iUkxmtwr1TeQKU7KXHMaXpMs0bCwlyY9wVCAmuoIAXfHcMYoHA+u48QFtaUz6suyj57Yi9E7txTVQ1QSd8Wd0qk+WdpsFnjUzF0zK6ImYnVRAU5qKEEW5B3Ta6hkHOWwY4/bL5fNU1tfTNJmNzqWZTCVJOqKXtUxlSbkTvUSJG46Lg5icM4lOAAUQHd3R0AY01k110TVFMzTjMTExjM9PHO7wbaGKKK4p5WK8xExMTnEdHDplViZ2toi92HL9yC5UpM/p6paSTl05YlcKIi4bKtylUT30zAcoCURARKIGAB5CET4upZm09gdoMwn2xsnbiTUvIGdtKhFtLJExI3RKYZfO944lKAbxx0ARObUxh5iIjGx8IVL3Nwp4VnE4xhYwU6+TZkNOlKyndPtpGjJpUDRDRqcqahymIkKapxVMIGHiiAgAFCME4l8cmDqpc+3Dnfan8TFGPKNp2386az2qG0+ROxYLqspuRNNVYDbpDGMskUAEdRFQvvhG2oqo+HRNUYqzHHGcZhrpaa/i1xTvpxPDOM4VwjGeV19s14r/I7IPk0kjVtsLp23vVQzC5toq4llSU7M+IMvnMldkcNnPDVOkfcUKIgbdUIcg6DyMQQHmEZRyu+e01YsA//ALOyD5NJI47amJ0cTHXHo6bIiadZVE9U+sO45+aUsvlmEYCsE1Y7jukaqu89qOq5M4T3kX4S0GfU6ShR5HIci7xMwdwqg+/Hv+0FWXo+9GTpfKRVTI2zgJBRqlQyk6pdDNHcvMVymomYA1IbRMxOWmpVDEHsTGjwTaQZXWFhri4U80iR0tMJtT+Hy7Bz1+jKmoKrJSWYnZgssIadoAZikUwiAFO6Lr9dqHC5zGdFgpxBZdtS4YMDV8ZZdm598WKFLUbSFF8Vw8Er1QhFzuE9wDNtEBUKCagFOJzlKJQDfMSrrK2vlFXKnd4MrrD/AHCqSbnfzF9aaRlmL5UDb7hdJmmioocT8zHE6YiY3aMIiIchCPd5xRtIVFN5XPagpSXP5hI3R3EkevWKaqzBY6ZkzqIHOUTJGEhzEExRARKcSiOgiEYxuNjGw97P5lpWLpXFeWpJohKJPIqGMakZYk7VPMEpcJl3IlVWSKCBRbqmHQwn0MUClOOunaM47NktrlL4Zkroz2RhPazqh2pLLeUuotwkXz4CAYyrhURAEmqIGKZQ2oGHeKUNBNvFDI20SISfE9juwZYGLPylvNbqfuqJVU7Xak33FP0+kokK7hYQHeTROCCqw8uYS8dOYABvXNoew7XmqG3Fn8edkmVPTp/hguQlXM1pKqpyjL2c3l6ZkTq6LriCZFSGbpbu8IDoocSCZQCEP5BlNXmywcLz2o8aOM7M9svWeJq7Ai6r+qDXAZrIyNuYQMnJZeInEE26RSpkMJeRxTKUoimmmAf72hCvaLUxk4OT4t5kdbCNMqmdva8clSVVkz2aAkU8uB+KOoKIfWnKQwCUyYuREDFA26HkGJ/Mes5tND+1WWxhWptSj2juo2FY3PqS4kxZMXknbtAUIZjKEQVOo/eHKqcQUSDQpBLvABTqildaIpbQ1iDyqcQODinmuDm79vqwxGSuo5CjYQ9lpu2ezyXrlfoAZAhpaYyjdIG/G3EjCUAWBESlAxQ0sJZcLils/Sf7sBkBq31tMPXQLYABP1R6nJ1TuAHLd4u/pp3ICceyG9EifyrT/wDy8VFiXWyG9EifyrT/APy8VFgET12n7ENVOHnJ1uM5oucml0xrF5LqWI7TV3VAbu3AC6ITmAiJ2ya6Y6f7JzD3NYoVE6NqesfUl68my4C9JyRSYO6LmsrqZRBJPeORs3cARyqXmGgJt1llDDz0ImflAe6UblJ4MZHl9NMvua2Mpk9Mno0kpmi4SVAXC70UAKpMxV3QMLsVg44LagYDgAgIaBpnjZSrsVrcLKVllB15NOrH1s69nVIkE7sFlEUUTpOiImMGogBAebhCiI6JlT00LugGhqYzbsFjzL+ZZgE7vxTCdMDRxJs/RJOUQcEeg331JYCO8J+qwVAUQQABOJ+QFGPBtlosvXVq8piRVtcOTmYzK6NYzetOAdsCRjIOjpooLCGn1qqTYipBHXVNQmg6aBAUdhCEBP8A2o7oKb5fiz+c8pjW+Df7EW1fk3kfo9CMkbUd0FN8vxZ/OeUxrfBv9iLavybyP0ehAekwhCAlbnyMWuKXMGwUZadWuuLQ1c1/Maor2Si4EpZq3liSaiLZUA7aZydWkEB7YnAQEDF1DtW0gYHbC1blH1xXtF2okUgqa0jNlPaGnEglSDJeUg3dIFWSSOkUgkTFsKhdwogAGBMwAIkKEdJz5qgl+FLMrwPZiNbIEbUNS1bzWmK1nyqY8OVJzBJIiKyptfrATO+UHl2IID2xMAB3raM8bliaeypqxtLQVzZJU1ZXjbsact9TtPTJJ86nJnTtDiKIpomOY6YIAoIKAAlE5kigO8oTUNi4CbyzvELgds3fapXZFprWdrZBOpuqkoBw6rcy5BZcNQAA1BQ5wHkGggICADyj1+PKsEFlZnhvwYWjw/T3h9X0PbSRSGYiiAAUzhpL0UFTcuQ6nIYwj3RHWPVYBE8M1Hpi8u7xwr30K1ih8TwzUemLy7vHCvfQrWAofCEIBE8Nls6HWi/G+qPTTuKHxPDZbOh1ovxvqj007gNr4icPVo8WFkKlw6X6o9Cf0jVstMxnUrWOYnETEQMUxTFEDJqEOUqhDlEDEOQpiiAlAYl3INl/xDWYk720GE/PDvZb21b5woc9BoS9VUSJqGEVSlWbTBskQxwEQMYrcu/r2QG7UV8hAZmyx8q3C5lTWZdWow7SyYPH06dEd1XWE+VIrM504KAgQVTkIQpEiAYwJpFAClAxhHeOc5z+QzDIwpCZZ3ZM5tXETNSOytUzDb0kgKUgvCSQJOVXq4FwHg8AoHFHg7wn11U3R3I3vCAxJmeZJFncx66dOYk5Zfuv7TXZpOSBKJDX1BzYUlCMgWWWKiomAlMIFO4XMBklEjfVBAxjBoAZnmuzA3kxDTiWSvMPznrz3nouVuk10KQVaqsEzmJvczHcP3hN4QHdFQEiqbuoAYBEBLXOEB1Cx9kLV4brR0/Yix9Es6dpOl5eRjJZMxIIJt0S6j2xEROYxhE5zmETHMYxjCJjCI4e2qboObu/hCm/T7CKIRO/apug5u7+EKb9PsIDcGHr3A6H8T5Z8lTjx7M0yvsM+atYVOxeI1hMW5pa+F/TFSyRYqT+TPNwSComY5TFOQ5R3TpHAxDhoOgGIQ5PYcPXuB0P4nyz5KnHcICQy+zBYiLgU4ysbiKzxb2VlZ9nuJhbwrFVuKiBDAKaJl15g4SMUgBoUDNzFL2O6UoFAIpvhhwy2Vwd2Kp7Ddh6opvT9J0wz6nlcuQ1MY2phOosoc3ZKqqKGMc6hhExjHEwjqMehQgMFZRGRvSeU3eO7l3pJiJmVbnuc7S6lYO5AVgWVNU3C65UzmK4VB0rqtoKu6kAAQdCBvDHL5qOR3YTM0rCmb6t7m1Lay7tGkInTtzKLOBXZEiKCokmsUDEMpwjmMdM5FElCGMOh9B3Y29CAlFT2zH1HeKt5FPczvNQu5iLkFNOyOZTRk2BaWsDHKAhosCj12Y28AiUx0hSUMUd0T6RU2npBJKUkTGlaYkzaXSyVtEmkul7JEqSLZBMoETSTIUAAhClACgUAAAAAAOUchCAlvnb9MTlreUiq/ikcVIiW+dv0xOWt5SKr+KRxUiAwbmhZDFjMxa7kjxUUbemrLOXmp1uk3l9xqIVEFVU0t7giskU6RhVT3hAiySqSgFHcMY5SkAnj1u9mY/dCvLIbuZoWZBcvE4jSrwriQUpUzVRjKiiGg7i6Krt2KiZjAAmImZIFNAKffLvFNVOEB4lmAYNZFjxwWV3g0fVkrSrOs5KmxSnLGXlcDLzJLJLJHBATEBQgHRKAkAxNS6gBijoIdIy4ctZjl1ZfjPAtTd7ZlPl0EZqKlaBLuolSuHqihxWRbgspwATE4CUoKG7Iu8JtTDGpIQEQrMbI9iow3PJrM8POevcCgnM+EgzpxRVDPpWeYCQTCQVzNZ+QVdBOcQ3tdBOOnbHX2WyGQLmU2rvPSNz6w2iu+VWSmnKnl80mlKzBtOOp5y2buU1VGSvEqBUm4qQgpm3k1C6HHUhw1KNWIQCJgYHPtoXG15N6L9EyqKfxMDA59tC42vJvRfomVQFGbuUQ/uZamp7bSurXcgd1DTz2Wtp4w1FeXKLoHSK5T0MUd9MTgcNDBzKHMO3EabI7JDivw0lmKeHDPfuHb4s5MmecBRNEPpSD8xN7cFbqWoCcUS759BNrpvjp2xi3kICWeHLIWzHrK3/AKIvBXu0MXvrmR0tVcvm04ouboTfqWfNW7giqrBbjT5YnDWIUUjbyRw3Tj2I9qPac6/Jap/OSom31JzfEE9t+rQc8dvCu29NkmRXqDlNIiqQkMuiKZ/qJBKpvGAOy1IbUNNxwgM0Y8ctO3uO3C7TGGqd3irmilaJnDCb0lWNGzjqeZsnzRmuzTVMoYoioAouVgMACUxhNqBiiGsYqnuziY6LjyZS2F5doPvpUlvnZOBMqXPL3RF3rYQEpkFnKk1VKqUSiICVRI5R5alHdCK2QgPBMvXLmwu5ZNiUrBYX6SXaMlXHVc7nc0XBeYzp3ugUXDpYClAxt0AACFKVMgcilLqOvvcIQEuNkB6Hdj5SJ58aEUXvnY+2OJKz9SWFvTSaE9pSrZStLZ7KnBjFKugoXQdDFEDEOA6GKcogYhigYogIAITo2QHod2PlInnxoRUeAkLJtl+vzZFtMrb4L87W9NrrZzR4dVehm7FVwJCHMO+Ui7eYNEyHMURKJyoAJuQmA2mkbWyvcpjC7lS2vmdE2HbzSbzypXRHVYVxUixFZnOVSb24U5iFKUiJBOoJEihoAqGMInMYxx1JCAwVcjI2pK42c9Tub66xFTJo4kbVtxaASp8u64dIMDsk1AfAuAkSEglMZIUTCYSiG+BTbodyzNsrCuse1U0ndSy+PO51iK1o6XO2TCdUI/V6ndIrnTOJXCCa6BlNDJ9xUoGKYSmAQ002HCAlLSuzFGu9ceUV1mi5mF2MSjCnnILyikp0daVyzXTQSqkM8dKbo/7XAOiY2gAJhDUBqRTdOyKkafYUlSsjbS2UypmkzlsuYNypING6RAImkmmUAAhClKBQKAAAAAAAaRyUIDB+00dB1ff8HyT0/LY2hab3K6Z8X2X+ASMX7TR0HV9/wfJPT8tjaFpvcrpnxfZf4BIDsEIQgEIQgEIQgEIQgMQbSF0Jl+/F+X+lmUavw9e4HQ/ifLPkqcZQ2kLoTL9+L8v9LMo1fh69wOh/E+WfJU4DxHNHypMMWbNZRnaPEM2mLB9I3Z3lJVbIVCEfyZc4FKpuCcpiKJKlKUqiRwEpgIUwbpyEOXErzZhcQd2JQwtBi1zwL3XEtOwVT0t+Zmq24qSZgFJM67iYOkj7gFACiZubc5boF00ivEIDpGHnD7Z/CnZencPdhKJa07SVLS8rOTSpoIiCZAETGMYxhEyihzCY51DCJjnOYxhEREYyDlEZG9J5Td47uXekmImZVue5ztLqVg7kBWBZU1TcLrlTOYrhUHSuq2gq7qQABB0IG8Mb1hATMxK7OS1qvEpV2LTAhmIXYw7VhX08cTisEqZdqO5c/fLqnVWW4Cblsp2aiihxIdU5AMcd0pA7GONw77MjbdliGlWKXMaxp3AxQVdIViKSZGt0zISxMxFBOmCjdVy6UVTIbQQR4xURHXeTMA7oVFhAIlvnb9MTlreUiq/ikcVIiW+dv0xOWt5SKr+KRwFSIwbmhZDFjMxa7kjxUUbemrLOXmp1uk3l9xqIVEFVU0t7giskU6RhVT3hAiySqSgFHcMY5SkAm8oQErLd7Mx+6FeWQ3czQsyC5eJxGlXhXEgpSpmqjGVFENB3F0VXbsVEzGABMRMyQKaAU++XeKbc2YBg1kWPHBZXeDR9WStKs6zkqbFKcsZeVwMvMkskskcEBMQFCAdEoCQDE1LqAGKOgh7bCAzflVZe8oyvsFtO4QJRdB3WYSV6+eO6hdS7qIHKzlwdY243BVUESBvAUCAc2ogJhHUwxlnFZs31O1vionuMvL/xx19hmrirVFFqsGi253DCYLKKAosoCKTpqcnFP9UOmKpkjH7ICFHXWm0ICd2BnZ7LWYb8S7XG3i0xRV1iLvFLSgMmqqvziVtLFA3t1ZBsdVc4KE3z8PfWORLXVMhTABgojCEBK3Bf9teYwvI5TPyCQxVKJW4L/trzGF5HKZ+QSGKpQEt77bNDJm+JWosU2XBj9uFhmn9XuFXFTS2lGp3kucKKnMdUE0k3TUxEzHMJwROdRMhx1TKQAKUvpGXNkD2ZwUX+cYzr84gqyv5exdsZJO4FfmEeoROQUzqtkDqLKEVMmIp76iypikESk3AMbeoBCAxTnWZPEpzirO0dauYX8c28XpCpzzZKZo02WaEckOgZE6JkhcICUwgJRA4HEA0EBKbUNOx5g2WH7NnLeSy76UxAzShWaDCSsS1SaVjMlHDaXClom4Q6oQFYFASATaqB2WhhA2mg6zhARetZst2PSxlENLZ2T2hu71HU4xMoZjT9K07NJexbic4nOKaCFQkTIJjmEw6AGoiIjzGNUZZuUpjWwN4hXd4sQucjdK/kic0u5laVE1ijMQaJOVVkFCPQF1N3hN8hUTkDRMptFR0OAbxTb5hAIl1shvRIn8q0/wD8vFRYl1shvRIn8q0//wAvAVFhCEBjXKAylGmU9StyqXa36VrsLiVwaoAXPTISz1PJwxIVvoDlfjCGoiKmpAH/AHA7rBFlKtcGmYFiBx2p34UqI185j1UFLjTQNAkerk7gxeqeqVOqdTH3QHhpaAHMB15bKhAZPzi8soM2fCQlhWNewaBFKrWU7CfBTfqrzbprk4IodUN/rgW13uJy3frR1j1W72FthdbA7VGCcayWYtaktS9ogahFmCqjdNxLDsOquDvlA5igff3N4oCIabwduPW4QGbsqPACXLHwTU1g6/dZGtxp59MXI1EMh9TeqBdPFXO71Px19zc4u7rxDb2m9y10DxDajugpvl+LP5zymKARP/ajugpvl+LP5zymA1vg3+xFtX5N5H6PQj0mPNsG/wBiLavybyP0ehHpMB4/jxwspY28HdwsJy9cHpoK9ptaVer5Zb1YLETiAgrwOInxQAShqXfLqH+0HbjqmDXAK3wkZcsiy+C3SVn6Mmo+YSM9WeowNDL9VncHMsDbiqATdFwOhOIbXd5m5xouEBlHJ2yyUspnCKphWSvUNeirVj2dqz41PepYauCIk4QIdUL6AUEQ7LiDqIjyCODxuZSrTGVmDWBx2Or8qU+Fi33VXrVTpkHXq2IOSuCB1SLknUwAYmg/UldQ7WgxsqEBkDOfypkM33CtJMNTi+R7enkteNKmSnZKaCagoZFm9a8AyAuUOQleCbeBTkKYBoIDy1bTEkCm6al1OkWFb1PZJNgVMXdE4EIBN7TUdNdNdNY5KEBPDNR6YvLu8cK99CtYofE8M1Hpi8u7xwr30K1ih8AhCEAhCEAhCEAhCEAjEG0hdCZfvxfl/pZlG34xBtIXQmX78X5f6WZQGr8PXuB0P4nyz5KnHDXqwgYTcSMxaTjERhet3XrtgQCMHVaUSwmijcoCIgCZ3KRxIGoiOgCHbH345nD17gdD+J8s+Spx3CA42maXpmiqfaUlR9OMZVKpegVFhLJWzIg3bJh9aRNMgAUhQ7gAAAEcLbmydmbQPZ5MLR2jpil3FTzY81qVxTshbMTzZ8fmd06MiQouFja81D7xh7ox2yEB5LcfAjghvLW4XMu7g2tXVNRgoVQJ/Ulu5Y+e7wCAlNx10DKagIAIDrqAhHp0rlUskMtQk0klrdm0aplSatWiJU0kSAGgFKUoABSgHIAANAj7IQHhFSZYmWtWFRv6urDL2sbNptNXyryZzOZ2mky7h44VOJ1FlVDthMoc5zCYxzCJjGEREREY7rY7CnhdwxBM08NeG6gbdlnYojOS0NRzGUg/FHf4Qr9SpE4u5xVd3e13eIbTTeHX0KEBJ7P66UfLy8dax/w5JGrYyln9dKPl5eOtY/4ckjVsWbYn09Xj7K3tj96nw/2Xnk8wjYUanr4Lr1Jhit5MKo44LBUz2imCr8FAERA/VB0hU3tREdd7XmMd5nsiklUSR5TFTSdpMZbMWijWYy5+3Ksg5QUKJTpKEMAgchiiJRKYBAwCICAhH1QiYiiiM4jiiZruTjMuJoig6ItjSjKhLb0ZKafkUuTFOXyaRy1Jo0akEwmEqaKRSkIAmER0KABqIj2xj+NxbY22vDSTigLtW9kdUyJ4dMzqSVHKUXzRYxDgcgmRXKYhhKYoGARAdDAAhzCOchGeTGOTjcxFVXK5Wd7jaho6kqvpZ5QtWUvLZrJJgyOzfyaZMU12jlsYu6ZFRE5RIcgl7ESGASiHIQ0jyocuLL0HmbAfZnzXyj9nj2eEa1UW6v1REtqbtyj9MzDhrf27t/aakGdAWsoWTU1IJcBwYyOn5WkyZtgOoZRThoolKQm8c5jjugGpjiYeYiMZMyuvtmvFf5HZB8mkkbMjGWV39s14r/I9IPk0kiK21ERpIiOuPRKbHmZ1dUz1T6wrtM5bLpvLnEom7BJ20eJHRdNXKQKJKpmAQMQ5RAQMUQEQEBDQQ5DHnNp8FeDqwtYubgWOwmWzoufvQMDueUnQkulzxcDCImA6zdEhzAImHXUR11HXtx6jCKusrql17JWbvvIGtK3wtHTNZStlMkpizltWSJvMW7d4kBgTckTcEOUqpAMbdOAAYu8OghqMcZe7DBhqxOsGEsxI4d6FuE1lSyisqbVxSLKbJslDgBTnSK6TUBMxgKACJQARAAAe1HfoQGf/AGp3Ky8Gnh/8zcj/AGWPYp9bi31V0We29UUFJpnTijUrU8gfytFZkKBQACpCgcopiQAAAAumgAAaBHPQgPK7R4H8FtgKjNWVhsINr6Im5yiU81pC38tlrkwD2wFVuiQwgP8ALHqkIQEutkN6JE/lWn/+XiosS62Q3okT+Vaf/wCXiosAj5JhL2M3YrSmaM0nLd0kZJy2XTA6aqZgEpiGKYBAxRARAQENBDkMfXCAxWls8GS+jdIt30sAtJhNyOwcFa+qEw9TAOA7wB6m9U9Rbuv+xwd3TlppyjZMvl7GUMUZTK2aTZu1SKk2bIJgRNJMoAUpClKAAUoAAAAAGgByCPrhAIQhAT/2o7oKb5fiz+c8pjW+Df7EW1fk3kfo9CMkbUd0FN8vxZ/OeUxrfBv9iLavybyP0ehAekwhCA6fe2xlnsSdsZpZi/VtJPV1LTtIE5nIp4yKu3XADAYpt031pymADlOUQMUxQMUQEAGM94ZMjbKlwd3WQvhh7waSGUVWzVFWXziYTSYTQ7FUdfqjYr9ysRscNRADpAUwByAQCNaQgEIQgETwzUemLy7vHCvfQrWKHxPDNR6YvLu8cK99CtYCh8IQgETw2WzodaL8b6o9NO4ofEFcjnBdnC3hy8acrrCbm5s7WUSvUc8TY0YtaOXTQzVYkzcEXU6oXATm4igGU3R5F390OQQF6oRND2t3aGfD/wAv8wcn/Vh7W7tDPh/5f5g5P+rAUvhE0Pa3doZ8P/L/ADByf9WHtbu0M+H/AJf5g5P+rAUvhE0Pa3doZ8P/AC/zByf9WHtbu0M+H/l/mDk/6sBS+J37VN0HN3fwhTfp9hHAe1u7Qz4f+X+YOT/qxkHPZwWZw9n8sO4NwcWWbqzupQjJ3JizihkbSS2VGfmPNmhETA5QADp8NYyauhfruHujyEYC3uHr3A6H8T5Z8lTjuESutFl3Z/sztTTEyp3PkYS6XOKeZKsGBrEShQWyJkCCRLfEupt0ogXeHmOmsdi9rd2hnw/8v8wcn/VgKXwiaHtbu0M+H/l/mDk/6sPa3doZ8P8Ay/zByf8AVgKXwiaHtbu0M+H/AJf5g5P+rD2t3aGfD/y/zByf9WApfCJoe1u7Qz4f+X+YOT/qw9rd2hnw/wDL/MHJ/wBWA4bO36YnLW8pFV/FI4qRH568zTB1m1UBmJYL6IvpmtNa3rSqqznyFsayJauXsi0c5TCV8dczdMNx5xeIh2KnIvA5fXDG5fa3doZ8P/L/ADByf9WApfCJoe1u7Qz4f+X+YOT/AKsPa3doZ8P/AC/zByf9WApfCJoe1u7Qz4f+X+YOT/qw9rd2hnw/8v8AMHJ/1YCl8Imh7W7tDPh/5f5g5P8Aqw9rd2hnw/8AL/MHJ/1YCl8TAwOfbQuNryb0X6JlUch7W7tDPh/5f5g5P+rGDsP+FzO2TzvMStrMPeZRSJbuSSj6bVuDcqpKAZJo1AzVl7A7VJNmDNymgZIh0UxMUpRMCW8IiJhCA/RBCJW+wv2r7wwlm/Now+hYewv2r7wwlm/Now+hYCqUIlb7C/avvDCWb82jD6Fh7C/avvDCWb82jD6FgKpQiVvsL9q+8MJZvzaMPoWHsL9q+8MJZvzaMPoWAqlCJW+wv2r7wwlm/Now+hYewv2r7wwlm/Now+hYD69kB6Hdj5SJ58aEVHj86OQHhzz2bm5fTWqcvjMFt5ba3Y1fM0kaZqSjWr50Dwop8dUVVZauO6bUugcTQNO0Ebc9hftX3hhLN+bRh9CwFUoRK32F+1feGEs35tGH0LD2F+1feGEs35tGH0LAVShErfYX7V94YSzfm0YfQsPYX7V94YSzfm0YfQsBVKESt9hftX3hhLN+bRh9Cw9hftX3hhLN+bRh9CwHsW00dB1ff8HyT0/LY2hab3K6Z8X2X+ASIV5zWGLaFKCy07n1djUzKLa13bFm1lo1TSkhoZm0dvyGmjMqAJrJytExBK4MicdFC6lTEOYCIDcuzKTtK0FJozByRVctNMAWUInugc4NyamAvcAR56dyA7TCEIBCEIBCEIBCEIDEG0hdCZfvxfl/pZlGr8PXuB0P4nyz5KnGSdpLScqZJF+StHPBP6iysxj8MDalCcsBMXQffKAl17muvcjxS0WXdn+zO1NMTKnc+RhLpc4p5kqwYGsRKFBbImQIJEt8S6m3SiBd4eY6awFUYRND2t3aGfD/AMv8wcn/AFYe1u7Qz4f+X+YOT/qwFL4RND2t3aGfD/y/zByf9WHtbu0M+H/l/mDk/wCrAUvhE0Pa3doZ8P8Ay/zByf8AVh7W7tDPh/5f5g5P+rAUviW+dv0xOWt5SKr+KRxzPtbu0M+H/l/mDk/6sYazNMHWbVQGYlgvoi+ma01retKqrOfIWxrIlq5eyLRzlMJXx1zN0w3HnF4iHYqci8Dl9cMB+hSETQ9rd2hnw/8AL/MHJ/1Ye1u7Qz4f+X+YOT/qwFL4RND2t3aGfD/y/wAwcn/Vh7W7tDPh/wCX+YOT/qwFL4RND2t3aGfD/wAv8wcn/Vh7W7tDPh/5f5g5P+rAUvhE0Pa3doZ8P/L/ADByf9WHtbu0M+H/AJf5g5P+rAdcwX/bXmMLyOUz8gkMVSj88WG3B9myT3PsxEWdofNQaSW7kjt1JXNZ3XG1cvWJUDJRpKjINQYmDhNxTIo3JvlDU3U+o/XDG7va3doZ8P8Ay/zByf8AVgKXwiaHtbu0M+H/AJf5g5P+rD2t3aGfD/y/zByf9WApfCJoe1u7Qz4f+X+YOT/qw9rd2hnw/wDL/MHJ/wBWApfCJoe1u7Qz4f8Al/mDk/6sPa3doZ8P/L/MHJ/1YCl8S62Q3okT+Vaf/wCXjlva3doZ8P8Ay/zByf8AVjAeQVhyz2bmYDjVJl+5g9vbcW/CuJoj63akoxq+c9XF4PHX4isuXNuH1JoXiaBoOhQ7oforhErfYX7V94YSzfm0YfQsPYX7V94YSzfm0YfQsBVKESt9hftX3hhLN+bRh9Cw9hftX3hhLN+bRh9CwFUoRK32F+1feGEs35tGH0LD2F+1feGEs35tGH0LAVSif+1HdBTfL8WfznlMeW+wv2r7wwlm/Now+hYynnX4ZNoMt9lj3Mq/HFmQ20r21zP1F9c9JSCiGjN2/wB+dMSNtxZOVoGJuOjIKDooXUqYgOoCJRC2uDf7EW1fk3kfo9CPSYj1h7wf7UPNLA0PM7eZstpJbIHNISxWRS1zbpioo0ZmapmQSOYZOYTGKQSlEwiYRENdR7cdz9hftX3hhLN+bRh9CwFUoRK32F+1feGEs35tGH0LD2F+1feGEs35tGH0LAVShErfYX7V94YSzfm0YfQsPYX7V94YSzfm0YfQsBVKESt9hftX3hhLN+bRh9Cw9hftX3hhLN+bRh9CwHoeaj0xeXd44V76FaxQ+IeVbZHNytLnI4ID5luM+i7pJv6uqr1nFpWlW7D1N4cpTF7xeCybb/FIZApRETbopiIAGo63DgEIQgEIQgEIQgEIQgEYg2kLoTL9+L8v9LMo2/GGdpLScqZJF+StHPBP6iysxj8MDalCcsBMXQffKAl17muvcgNbYevcDofxPlnyVOO4RK60WXdn+zO1NMTKnc+RhLpc4p5kqwYGsRKFBbImQIJEt8S6m3SiBd4eY6ax2L2t3aGfD/y/zByf9WApfCJoe1u7Qz4f+X+YOT/qw9rd2hnw/wDL/MHJ/wBWApfCJoe1u7Qz4f8Al/mDk/6sPa3doZ8P/L/MHJ/1YCl8Imh7W7tDPh/5f5g5P+rD2t3aGfD/AMv8wcn/AFYDpefz0pGXlz//AG0rD/DkkaviTGaFgtzXqWzBMG1tcQWam0rqrayq6oGluatJaxgxLSC5CywHCwoJABXnFBRAN0/IvA5fXDGwxycs8bu56cs8xkt/WiX2dtCzo7U01xM5nO5E6/QXdXcpqomIxGN7UkIy17TlnieHVl3mMln60Pacs8Tw6su8xks/WiS5703VV/UPh5n1Hap8/ZqWEZa9pyzxPDqy7zGSz9aHtOWeJ4dWXeYyWfrQ5703VV/UHM9/tU+bUsIy17TlnieHVl3mMln60Pacs8Tw6su8xks/Whz3puqf6g5nv9qnzaljGOV79s1YsPI7IPk0kjtI5OmeGAcs9SW/yjYyW/rRhWy2FnNHt1na3+tFbXM1aya6UhoaRmq654W0YKknzNdnLlUWwMlAFJDhlMgTfLzNwNR+uGIvam1dNe03TEROZmY+3RM9b69FobmiuVXblUYxjdnrjufpB5f7n90NQ/3P7okD7HnaB/DoNvMfJvm4ex52gfw6DbzHyb5uKzznoO35T7JD83p+0r9qH+5/dDUP9z+6JA+x52gfw6DbzHyb5uHsedoH8Og28x8m+bhznoO35T7H5vT9pX7UP9z+6Gof7n90SB9jztA/h0G3mPk3zcPY87QP4dBt5j5N83DnPQdvyn2Pzen7Sv2of7n90NQ/3P7okD7HnaB/DoNvMfJvm4ex52gfw6DbzHyb5uM856Dt+U+x+b0/ad72Q3okT+Vaf/5eKix+dLIHw557FzcBo1Nl+5g1vLcW/wDXvNEfW3UtGNXznq4vB46/EUly5tw+pNC8TQNB0KHd237C/avvDCWb82jD6FiQfSqlCJW+wv2r7wwlm/Now+hYewv2r7wwlm/Now+hYCqUIlb7C/avvDCWb82jD6Fh7C/avvDCWb82jD6FgKpQiVvsL9q+8MJZvzaMPoWHsL9q+8MJZvzaMPoWA9S2o7oKb5fiz+c8pjW+Df7EW1fk3kfo9CIlZ1+GTaDLfZY9zKvxxZkNtK9tcz9RfXPSUgohozdv9+dMSNtxZOVoGJuOjIKDooXUqYgOoCJR95w94P8Aah5pYGh5nbzNltJLZA5pCWKyKWubdMVFGjMzVMyCRzDJzCYxSCUomETCIhrqPbgLCwiVvsL9q+8MJZvzaMPoWHsL9q+8MJZvzaMPoWAqlCJW+wv2r7wwlm/Now+hYewv2r7wwlm/Now+hYCqUIlb7C/avvDCWb82jD6Fh7C/avvDCWb82jD6FgKpRPDNR6YvLu8cK99CtY889hftX3hhLN+bRh9Cx4dVtkc3K0ucjggPmW4z6Lukm/q6qvWcWlaVbsPU3hylMXvF4LJtv8UhkClERNuimIgAajqFw4QhAInhstnQ60X431R6adxQ+J4bLZ0OtF+N9UemncBQ+EIQCEIQCEIQCJ37VN0HN3fwhTfp9hFEInftU3Qc3d/CFN+n2EBuDD17gdD+J8s+Spx3COn4evcDofxPlnyVOO4QCEIQCEIQCEIQEt87fpictbykVX8UjipES3zt+mJy1vKRVfxSOKkQCEIQCEIQCEIQCJgYHPtoXG15N6L9EyqKfxMDA59tC42vJvRfomVQFP4QhAIQhAIQhAIQhAS42QHod2PlInnxoRUeJcbID0O7HykTz40IqPAIQhAIQhAIQhAYP2mjoOr7/g+Sen5bG0LTe5XTPi+y/wAAkYv2mjoOr7/g+Sen5bG0LTe5XTPi+y/wCQHYIQhAIQhAIQhAIQhAYg2kLoTL9+L8v9LMo1fh69wOh/E+WfJU4yhtIXQmX78X5f6WZRq/D17gdD+J8s+SpwHcIQhAIQhAIQhAIlvnb9MTlreUiq/ikcVIiW+dv0xOWt5SKr+KRwFSIQhAIQhAIQhAIQhAStwX/bXmMLyOUz8gkMVSiVuC/wC2vMYXkcpn5BIYqlAIQhAIQhAIRw1RVC5kiyRCNAOQ4CJjmMIfzBH9JTU7GamBAuqSw/8AZn7v8g93+6A5WJdbIb0SJ/KtP/8ALxUWJa7Is9ZtcpMxHLxJMRurP+R1AD/+H9+AqVCP8JrJOEwURVKco9oxDah/zCP9wCEIQCEIQCJ/7Ud0FN8vxZ/OeUxrCqMaeDeiLopWRrPFrbOT1qusVFGj5pXsubzRRQ31pCtFFgVEw9wALqMZP2o7oKb5fiz+c8pgNb4N/sRbV+TeR+j0I9JjzbBv9iLavybyP0ehHpMAhCEAhCEAhHzunbVg2UevXJEkUSCdZZQ4FKQoBqJjCOgAABzER5AEec2rxl4QL71m7tvZDFXbesahYFMZ/I6VrqXzB63KURAwnQQWOoQAEBAREA0gMfZqPTF5d3jhXvoVrFD4nhmo9MXl3eOFe+hWsUPgEIQgEIQgEIQgEIQgEYg2kLoTL9+L8v8ASzKNvxiDaQuhMv34vy/0sygNX4evcDofxPlnyVOO4R0/D17gdD+J8s+Spx3CAQhCAQhCAQhCAlvnb9MTlreUiq/ikcVIiW+dv0xOWt5SKr+KRxUiAQhCAQhCAQhCA/4b62I4UD9s84uvJvSnoqTxY8/1sRwoH7Z5xdeTelPRUniP2l9DX4f7Dhqvp6m4IQhFHV4hCEAhCEAhCEZjizHFmnZCeiOHyqT7/LxUaJc7IT0Rw+VSff5eKjR6NHBZ44EIQjIQhCAQhCAn/tR3QU3y/Fn855TGt8G/2Itq/JvI/R6EZI2o7oKb5fiz+c8pjW+Df7EW1fk3kfo9CA9JhCEAhCEAhCEAieGaj0xeXd44V76FaxQ+J4ZqPTF5d3jhXvoVrAUPhCEAieGy2dDrRfjfVHpp3FD4nhstnQ60X431R6adwHtecHmLybK6wKVRilVlCMzn5FUZTRUnd73CfThzvAgVTdEB4ZCEVXOACUTEQMUBAwhGBMP+VbndY9LGybF9iOzvLmWtq2tZUjPJDQlDouW0ulSC5eM3TcpNHjVITCmKe8kCYinzKYyht6P8baEc80wtWLoiYT0GEqml2zi+WU3dxISsVEyrGEwgAAQiyo8xANBHX3wsywZNJYzRl0vRIig3SKmikQuhSEKGhSgHcAADSAlfkTZlmMyocWN1sojMtnzae3VtSio9kVYJpFIpOWCSiRDlVEhCFV7Bw1XRUEpVDpKmFQBMQTDVmIo1AxGi9tQkTinpeuPrutidWeqomAhSgSm3BCnU3QAVC/6E3JobUQMJR10KABa6AxlmqW7zeb31FQ1kstO6tL2ypmcN361zboTkqar2WgQzcrdszSEDqCdQp3Bt4iYc0igK6PLfmrmHYRs83JbsubMHt/nPVzeCT07OGXr0kFYFd9StSOXJEExKzevXiCyBl1k0jAQETlBUpigG7qS+8SF2qbGEarrM07k8YepCrV13L4z2VC4p2W7p1WUuQfJuEBPryIdZ03S3dRKBUkljmMUoBvBQTLWxit8f2BW2uL9GSt5avWlPgvM5ezWFRFs/RVUbO0kzCIiJCuEVil3h3gAAA3MBjMu1TdBzd38IU36fYRqPLpwmp4F8D1scJnqynMHNE0qgymb9He4bl8bVZ0omBuYEM4UVMUB5gUQDuRlzapug5u7+EKb9PsIDcGHr3A6H8T5Z8lTjxXNAzA59l+2ZklSW3w3VRdeva3qMKdoKiaXbCc7yYmbrLgZcxAMdNAiaJzGMQhzdoNCgJjk9qw9e4HQ/ifLPkqcdwgIGYRcRucrLNpAsjZnMbxATKXKV3R82n8wtFSNSrEp6VNDyOdGbM12aJ+plV0lWhVBOIrm3gIIrHMXlfOIx4mPt0TDx5HXvoSpos5AI8/xP4j7VYQcP1W4mL2z8JbTFGSZWYzVzyE5wLoUiKYCIb6qqhiJJk11MdQpQ5jHoESCzGJ5PM7jNKp/KFthM3f7iVl3yVS4kp7LlzEI+ek/1EnKoUNN8BHh6AOoKKLn03mcBiiyGNnNduJmp4WcTN98S1fUxReJe5nqpTloZfVz9KTtKaK/I0QTOy4oInTVIJhKJk9VCgVcREVQEP0qRF3OmkkmpfPty9qcp2Ut2Eul04atWDFkiCaTZFOaIEImQpQAClKUAKBQDQAAACLRQEt87fpictbykVX8UjipES3zt+mJy1vKRVfxSOKkQE7sb2EHOnxx4t6loK2uOJvh0w8SVBkjT83ohDj1NUyp2aCjlYx0lU1WxSODuECm46OgJlOCKuoHHBmMO5+a/s32J21FY1xmLVdiIs9cOdqoTiT3AOu7e8Judv1U3KDldwqipwlwOiqgoBROQQUTEvYKVQzM735tFnHNGpZYmCykLtpTAr4ayVqirG0uNLTEFDqUqZF3jUDgcDLiJiifThgAgTkJozXpxGXjubmmWvqnaeKAq619LUvMSubYUnStMoGpArkF0TKqungOVzuEN9NvxxSMuYS7gGFJMdBD9JsI+SXzBjN2KM2lbxJy3dJFVbOUFAOmqmYAMU5TFEQMUQEBAQHQQ5hH1wEUs0nM2zYsWVvb1y7LftNO7Q2Zswznha7vlUKwsZhP1pWZUjhrJjkAxkwE6JylUR3j8iidVtqJDbN2cy7d1L6ZM9m7o3quVP6wqaaBUATKoqnnCz9874VQzNFPirrmMopuJJpkDeEdCkKUOQBHoWdR0SOI7yOz35GpHjuy49BTY38Zvznm0BQCJgYHPtoXG15N6L9EyqKfxMDA59tC42vJvRfomVQFIbkV9SlqLez66VezUrCRU1JnU1nL45REG7RukZZZQQDmIFIQxuXPlEVcJ6+bltFs3rHFVIcf9W4ZbEy2p15RQVPW9TURmb8EgAwmVWbuEFDCUp0eIqZU5DKcQiZCFKIhRPPTm8zkeUDiIeyx2ZFRS2T9uc5dB+pqgCSheYDyEhzFH7w8tBjzzZkpDKqeyP7IEkzxFyV21njtyuiAdkspPZgY5TbojqYg/Ux7v1PQQAeQBkG1GKjMnyQc0a2mBLHliwmV9bK3rcoy+ja9qlI4zJg6VWK3Kcyqp1VgMm4VbkWTUWVT4S5VSmIbeLFtoihtlDA0nojDJdaUMVlp3ILnvUpURqcCLGFVJqsJCH03iGE7RHQQEA1ABEBEA0tfAec4rMRlJ4R8OVY4la5kM2msqo2SKzF3LZE2Kq9d7ugFRQIcxSmUOcSlABMAajzGIB5rGYBnw1Q4tbixuo9qLDTaysbht5ZQNsKcqVzLp45QACqmczQyPDVUKchtwU1hTLqHJuUPqh/0hRGnbFPcpw0+Wj/2BYCy0IQgJcbID0O7HykTz40I1xmr4/KayzcDdZ4tZ3KCTSYShumzpeSqmMBJhNnBwSbInEogIJgYRUUEBAQSSU3ey0Acj7ID0O7HykTz40I8y21ebzRpl2WzkqDwxGju8yCjlEumihk5TMdzUdNdA3zctdBHQRARANA4vDFlq52uZdYWS418R2dXcm0M3r2WEnlJUJb1By1Yy5i4KCrUXCTR61IIGTFMwJCUxykEN9QxzHAPQsknMbxvyPHdc/JnzOavQqi4Nv2JpjR9blSKRaatCAicyShilLxwUbOUHSKhilUAgKlUMY26AVLoCSSmmaEktOU+6RWYS+UtmzFZuAAmoimkUpDF3REN0SgAhoIhp2ojTiMZKUZtoFkpnTzVY6tR2yVUmqLcwJ8YBkc8biY+gdmUhG6ZxA2v+qDQQ0LoFsYw/mjZXGMDHncym65w4ZtFy8PUvkkiOwmFPUSk/MhNFhXMoDpQWs0ZhvgUwJ9kU46EDQQ5gO4IQES8RuSJmEYWrCVhiLurtPWIFtTtE066nE3VI1ngnFJBMxxIQvrk7I5xACFL2zGMAB249h2TacY1boYE6oxG4vMQFc101rSszkoU9dVU6myyLJmnwF1klHJznTTUc8VPc3tNWomAob2pui7UviBr6+M/s1kqYc3oqVje6p2L6qUkiibqeVkdcNoVUAHQEjOCKuTjy3Sy7URAph1qnhssLQmFuwVHYcbYs+p5DRVOtJPKyCHZHTQSKTiHHURE5xATmMIiImOIiIiMBknaaOg6vv+D5J6flsbQtN7ldM+L7L/AJGL9po6Dq+/4Pknp+WxtC03uV0z4vsv8AAJAdghCEAhCEAhCEAhCEBiDaQuhMv34vy/0syjV+Hr3A6H8T5Z8lTjKG0hdCZfvxfl/pZlGr8PXuB0P4nyz5KnAYCz58z/Ezhzry1OXRl7C0Jfa+MwIjLpy+bkVJIJeov1ORwAKFMmU6ioK6KGIcqSbZcwl13BDxS+GTZnhYfLLzXE3ZHPXurXFzqclis2cURNBd+o80MkUVDtmyC7xdDf3S7pCqNxIobkIJgcdOOva2RrHbPrTNqmm6YpyC1Sp5Q1XAv1QwSObqAmTUQERA66qwdsewHuBytTAYpyHM0CbZq+BJje2vZazY1xTs6Wp6uW0tTEiCr1FNJUjpIgiIkIsiskcShqUp+IUB0LG1oihsg0vUo6usYtqZQzWTklO3PlycrNvAVHXizZExCplACkMUjdHUSgACBihpoUItfATVxpYOs9fHbivrKj7fY6mGG6wMnWQbUc/o1uLioJ8BmaJlnRxbrJLJgC510wAzluJeGUQRNyVNh+8eIzNk2cDHFayl8UWO+cYgrJXMdnTcva4dLqOOpkV0E3xii7XXWZuG5HSKpN1wZE4KAUwDoIE/QVEHMx6Ylz7s9S1WCXD0j6p23w3vHLy5tbNh3mqZzump5iiRQumoiLJszTEBERXFUwBuJmPAXjiW+dv0xOWt5SKr+KRxUiJb52/TE5a3lIqv4pHAVIjAGaBmL456Svs1y78rjChMaxu5OadbTabXCnbchaco1g5VWSTcLHOO4db6gsYCKiUvIu6VwYRSjf8ACAjlssd+sZ9z784wrX4zMTtUXJnVv6vkUrTVnlSOnzJm6BzPkXZmKa4gVsioZsQQImRMBKmQBIXdAAsbEY9lx+z/AMxXyxS/0rVEWaMYpCiYxtADmIjAf6jFeeTmUP8ALrwgmPadsaZ3guW/9a9oKdbJCs4dTNfdIZ0RIvZKAgVQpgAAEDLKN0x/1sbAqaqaao6mJjW1VTtrL5RKWCz2ZzJ2sBEWzdIgnUVOYeRSFIUTCI8gANYkzlg0vUmc9mXVPnR3jkrtO01tHS1LYZafmSQlIsZITFXm5kzFABOAmMcDDqILLbm9qzLAec7OXX+Pyj812/WDXGti8ry47yh7eoHfsKorR7NWbKZi5ZGU6nK4WUKXc6oUS3yAUDgGugBoAXAiNOUz9tD43fF83yyWxZaAlbgv+2vMYXkcpn5BIYqlErcF/wBteYwvI5TPyCQxVKAkuzyuM+rHWm7u7jSzcqgsC8eqmVkdsLGlVKhJkzfWpOHTN224xicwEoqOd7UB44aboeeZVWNjMeweZz02yTcd+IlxeSUu5Ou4pOs5imKr5E5Jb6pormcH3lhTUbEVTUScHUEiwF3D7uoq6Tx94rNoktrfisKZwL5aVua0tywTQGlK0nFXNTO3YC1SMsc7M00bKiYi5liAQEw1AgaCcB3jYoyCLu2XqHNoryuczKpq/l+NupU3DBtJ69ptCVytojwU9W0vKQwm6o6kRIVPfKkQzfkkCm+JjBeCdTpGTIkWWQOcDn3ew05fy6x0fEFiXoLDhh+rPEXWTOZO5RQ9Nu51MpdKm5VHrhFukZQyaBDHKU6hgLoUBMAaiGogHOPQHbNCYNjtnJd4hw0H9IR0I4KtHRiEUMU6ZxABDkICAwH58M6vMPz2a9sdTmMyrUKlww2inlYllFvqEkdROJbUkx3mq64PpgdECLiQSImKCagol1MUSonD6qb9C82ljiRzDhAY3LskVA5ah3B/lCJM7auZRTL1tIocdTGu6kJh98RlL6LF1cxSdSgyxjAB0OyIY3/IQ/n+PSA+hlNWzmUJzFysUhTE+qGE2mhu0If84lXsmlOrTTKdUdsHBBULdKegdE3If/1fQdfv/f8A+cUdFZUUQbiobcAwmAnc1Htj/dE69kKarnyunDkhtEyXNnpR++I9T6B/NprAU2paTTqXvjKOycJHQQMTeAd8e5yAR7XvxzUwaHeMlmZXKyPFTMTjIn0OnqGm8URAdDB2wHQecZyxUZvmW/gkuj+4pikxVySkqp9TUX5pO7YPF1CN1RMCZzC3QOUuu4YQKIgbTQdNBAR7Fg9zI8EOP1xP2mEDENKa2VpcjY8+RYNnKJ2hVxUBEwlcJJiYDCioGpQMACXQdNQ1DPORBghtZgqoa6cktdmXNMSJZ7Wiak1mEvmSDglPuUUjFM1WBF670dH395QxjJmMBSdgG7qOxabxG4eqyqGqqTpC/FGzWa0IoCdbyyW1Q0XcU8cd/Qr5MigmaCPDU5KgUewN7wxJ/Y6/cpxLeWj/ANgaMyYYsu5PMtz7sYtjbn3jqCR2mlVxnM8uJSFOTJRqpV50ZisRkyWUJputynVWOcdd7kUCAU4lVSC89nsYGEvELPnlK2DxRW6riZy7eM/ltIVswma7YAHQwqJt1jmIACOg6gGg8o6Bma417TYJsJNf15V98KSpOrjW6qJ7buWVDUzVg7nkzaMDqJoMk1zlM5V4p25dxIDG3lUw01MUBkRtCmVhhyyi7eWozKss2kXtsaro+5DKWvm0sn7tdssU7dwsk5MDhY6m8Bm3AUIQ4FVTcmA5TBvGijGdBhSwr41MsSu8Rl7rQy2op9QFiKqqW3M1VeLgMmeKyUXQLJCkoUqnZtWxuzAxR4ReWgiAhM/Z+sCWSJigwjyOrMalyaEqXEFX1cvFkpRUF3eo6iQVSeCVom3ZpvE1jHVMnxxMZM51hXHUTk3ShRjajugpvl+LP5zymMx7MLleYCLpZe1p8blwMNknmt0pZVszfMKucu3QrIuWU1XK1VBMFgS3kgTT3REnISAPMecac2o7oKb5fiz+c8pgNb4N/sRbV+TeR+j0I9JjzbBv9iLavybyP0ehGfKx2gnJyoCr5rQlW46KcazWSTJdhM2oSmYqAi4RUMmoTfI2EptDlEN4oiUdNQEQ5wHp+Z1Yym8SmA25llKwxLfuOyqdyIoTC5R3REU5Eik4SXOqsZRZEvAMCQpqAZVMDJqHLvF11jjcryzlAYUMvK31qqaxYNbvU5TUmerI3YGYJKNZsgo8cuTLFVIuumVBIFDJE0WOBE0QKJuxjxfNZxLWNxd5C18b+4b7jM6rpCc29mBJbOmBVCkVMi5BFUokUKU5DFUTOUQMUB5ahyEBHgMmn7W0ojyQ1L8omUBs1ri8wnP7N+yMl+KC3S9vgWUT9faNbMDSbfIYxVC9WgqKG8USmAQ39QEogOmgxzNoL/WIxEUyesrAXrpKupOmtwlJtR1SNZm2Ip/uCq2UOUDfe11iBOzT5N9msxHCqGIHHNV07rigaQquYSa31ownTprKWLndRXdzBcrc5DKKqHXKUClMACVP6oKgbhE/RZnhVofJM2k6xFKYM3swpq2F+5MdhP6OdTpVZoCqhnKBm5RUOZQyZFgZOEgUMYxVTGKBtwdwA9j2uXHZbqgsvWZYVLYYg6aGvairyUSutaIlNWNvVpnJztHD8yjhmRTjpoKGRaFExiAUxXBAERKoAG9byjsvvIwtlUVC3GwJ1vb2rbu0JRus5n1JXYCcTFTqpsDd24etUHaiZQOdQwBqkUqZjAUgFDsYyjtkuC3C/ROGCTY3qWtCxZ3UrC8Unk1SVim4XFd8xJIpkUiJiCoKQABWLUNSkAdEQ58x1pjgFyusA2CUrW8OFrDXJ6Rqef0i3Yzics3bpZZw2PwVzpfV1jgUplE0ziBQDUSF17QQHiGaj0xeXd44V76FaxQ+J4ZqPTF5d3jhXvoVrFD4BCEIBCEIBCEIBCEIBGINpC6Ey/fi/L/SzKNvxiDaQuhMv34vy/0sygNX4evcDofxPlnyVOJ6uM1XNBx3XzuLRmTfhltVMqAtXUq9OTu5155s9BpPZqiH1ZuwQZKpHAC7xTAcwnKYhiGMKfEIWNyU1OpzTmCqX1DTyB1Ziwtak5YJpm3TGWJLQMQAHnoImAAAYxZsm8olUuyWqImbFuUriaVXULqZKBzMqsExVRAxvv8ADSSL/IUID1PKezU62xx1VczDLigsWnbC+dm5mi0rik28wFyzdIq7wJvWhzc+GJi6CXeOAFOicFDgqGm1oljZFqEg2uK8ZKdRE6c+wss3k/KV0BSkWTdyZFNUxQDszARNIgAPZACoiA7vKKF4sJ5PqVwtXLqalmp1pnLbfzl1Lkkj7pjrpsVjplAe4ImAAAe5AT+keazmr5g9ya7dZO+F60jy1Vv6lcSE1x7zTh6CdUPkAKKpZeiyWTEhNDFMUx94okOQwmIYwkL7vlI5pdRZgjW4lmr/ANkDWzvVZufJym41FA96oQKKnEBJ02OPMyRzIrFEupwLulEDnKoQw+fbLBJZRK8jmzz6XNyEXmT2pXD8xe2dYKgmKICP3+GkmH8hQjySxNd0VYTacMZNxKrnreT0iyw8yipK0mrl6VNuwM1aybVQ5AAP+wBVQTCOpR3u3xIDTecTmaVvgDttS9CYaqBlVa3uuTM1m1AUpNyqHaEatU+qJhMnZEVE1OpkG5REwlOTmcDa7pD6dtybsalzcxDLetxjEvFTkhlNS1eWbeqbCmEFkmKYtJu9YkFIi6qqhQEjYhhAyhuyEdB00AMb4KkG2MmUX7zrMSMzYS+b3CoKdU5YSlZq/SIvTNFIIOCpqCkJtSuHqgCscR1HdERIbhrbsev7LhOZO4yP7KyNpN2yr1sSpTOWibgplEgGppqJRMUB1KAgICGumusB0HO36YnLW8pFV/FI4ozfe9NvsN9l6qv7dicGYU1RsgdTieOyJ75iNm6RlD7hA5nOIF0KUOZjCABzGJzZ2/TE5a3lIqv4pHHom1E1BP6eyQLzKyFNQOqz0+0eLpG0FFupPWBTiPvgbkmIe8pAeTURmY7QFies0pjjwqZelnkbPukFplTFHVhP3x6vqCVp7wg4QMguRuQypCiYhDJ6m/2AVAxDH2rlg5h1tM0DB7T2LG20kWkwzBVZjP6dcuirqSiZoCALtjKFAAUKG8RQh90omTUIYSkERKHfcG0iktLYQ7VUxTjQiEul1t5G1YIJfWpopy9AhCl+8BQAIn7swTMsgp/FtQ8kT3ZDKcWNRElIkXASfWIpmApCgAF0Ikj2QcjAIBoG7AUpuxdOibH2sqa9dz516m01SNPvZ3UEx6mUV6kYtEDrrq7iZTHPuppnNulKJh00ABEQCJi20z/cVF8M0iymGCm8Ebu3tm7trTQJJUdzpc5b1FP2rVmssV81bFWIRkiKiZShxSL8Ug7xTFHUC1YXQSdJGQcJFOmcolOQ5dQMA8hAQHtgMStzNPtlDAh+A6l+SOoDcWZVicrXBdgKupimttIpXMZ9RFJOJlKGU7TUOzVXKJSkBYqRyHMmAm1EpTlEQDQDF7YY2tNffak7y2tpq79JWqwUklVV0+ynErI9PUxFgbuUCLpgoUrsQKcCHDUAEQAdQ1HtxsTM3w0V7jEwA3Yww2sfS5tUVaUg4l0nWnDg6TUFzCUxQUOQhzFKO7pqBTaa9rSMP1HfHaFsq7CfLa8u/h8wwXRtfaWjWzeeyu2s+n7Ofoylg2TTM7Os/KCBhIimJ1BTRN2jGAgAGkBUCgjVsrQ0lWuW3lyNRmlLYZ+lJznFmR8KReOVAT9kKQKbwEE3ZbumvOJFUD9s84uvJvSnoqTxUTCJigtzjRwzUZintH1WFPVtJE5lL0X6ZSOG+oiVRBUCmEoKJqFOmbdES6kHQRDQRl3QP2zzi68m9KeipPEftL6Gvw/2HDVfsVPY8xXHfTeAOxre4jmjHVU1NUU8QkND0iwU3FZvNFteGlvAUwkIAFExjABh7RQATGLGXbs5jObvgfpOW4jsdGEK2Dm1q0waIVGnbqcuxnFNpuFCkKdcV1lUVjAY4E0TACGU0LxCb5TRyGbGZSeZo+BekJyy3pQFczqYp75uwVeIep5kh0/3kzFIYP8A5SNBZu8olc6yyL4MpuACkS3swXJrppxUicVPt6hrvkLp3de1ziu2aLNum1TVTFXL45zwzjd1cMomiKKYoiac8rj/AHjc98pCq5BXtJyuuKSmqT2VTmXIPpY8RNqRw3VTKomoUfeEhgEPvDHgmZJjwe4GbaUyvQ9qlq3ry4NXNaYoGlyPCtk3kxcDoUVlTAO4QB0DQA1Mc6ZdSlEyhPqyo30xmGWpY1zN0jkWLbSUpEKdbiDwiNiETHXuAJClEC/7Idj3I8nz26Tw+TnCfJ6vuzeKZ0RV1LVc1mlpprT8tF/MnFQJgYUWqDUDAK4nHTUAMUCGIQ5jABdB+ezatxrvhVRmM4/9/rnRRT8fkzvjLpt+8fea9l/yGVX7xw2EsrPbXOpw0Yz9S1U2mpZrT5HB90qqvVuqa4l5F0TLumPoXfIBgMGscW2Mq2mEKzrK7lWU/UNRHnszRlVKU9SEnUfTCezFZFVZFqgmQPrjJoKnExhKUCpjzEwlKMr73X/xn37m9m7WZ5Vs5naKyrp61ezab09ISma1PNSqatUJwsVwf1KSEnZHS3AOBgOYSJhunb2kaepzlo3cMeCogBCnaHR0Em6JdCiUQ5aCUdAEO4PvR31du3b5FVVMdOeTO6Y6N+/f1ul6mijkzMR08ODEuVlmV4m8bGIy81msRdhJLbw1uiSs8vp9qostMWYuuOJ0ni51BTVOBUyCG4kiJREQMURDluGJyZXYh7cfjd1D/wB+JH8TmKNxw1kURqI5EYjFM48YiWl+mmm5ujG6PRmnZCeiOHyqT7/LxUaJc7IT0Rw+VSff5eKjReaf0wn44EdSvbem22HS0VSX3vFVKcmpek5OvM57MliiYEG6RBMYQKUBMcw6aFIUBMYwgUAERAI7bEx9rbr6d0bk2VJJJSo4InVFbSKVPjIa6cEHAuxA4gPIgnakDu6iIB3Yyy4hxtE+Jh5axbGBSmSpdqYYekUzPDXMUqpojMDywpuyfllAoGMZAC9nxAX4W7qYVAKAmChuFvEvaLGNh8pTE3YeohmtKVjKweyl0dPcUKG8YiiKhdR3FUlSKJHJqO6dMwajprHN03amhqbtEwsc2kDU9NS+nEpElKzIgCJmJG4NwREgctwUw3d0OWnKJv7JA9mrbK8ntvn7p4u2o69VQyaWLOkQIVRApGi4mTABHUgqLqiOvMDicO0ACIVHhCEBP/ajugpvl+LP5zymNb4N/sRbV+TeR+j0IyRtR3QU3y/Fn855TGt8G/2Itq/JvI/R6EB6TCEIDwPMSzDbF5atgDX5vgjNJj1bNUZRTFL0+2BeZT+aLAYUmjZMTAAmECGMJhEAKUojzHdKbILzaDL3YealpicZlmU3cOw9t6vmqLCUXGcVY3nKLNVXUUxmDdNuiZkAE7MxDGMqUCH0IcSDHGZup29zM9PL+sZU7dVeRsZ7UNTdSqEAUFXzZFJdsoIDyMdI7Mpg1DUvE1AeyGPdNomoCRXEyYb8SufNkVCy+l0Zq1UUT3hSXaPW7ghijqAlMIp7uoD2jCA6gIgIbSbOUHiCbhsuRVJUgHTUTMBinKIagICHIQEOYCEf3jwLKyq2c11lm4eqvqM7pSYzCylLLPl3iYFUXWGVNt9YQDloc2pwHlqBgHQNdI99gETwzUemLy7vHCvfQrWKHxPDNR6YvLu8cK99CtYCh8IQgETw2WzodaL8b6o9NO4ofE8Nls6HWi/G+qPTTuA852u7CdW2IXK9b3St9JFH7y0tZoVDOEUSic4Sc7ddq6UKUAER4Z1W6px10KkkqYeRdQ0DgnzxcvTElg4prENXOLy3tJzROnW563p+qKtaMH0pmJEgBykZuscqhyiqB+EcpRBUu6JNRHQNmOmjV+2UZPWxFUViCRZFQgGKcohoJTAOoCAhyEB5CEYqrrZz8la4leHuLUGAqnEZgouCxkZNPJpLWQmAdf8AzJm6SbbuvbLw9B7QhpAYkygHy+aNtBF9M3CiJA9JaikZONMUNOnTEyJZi66lbMUzE3wAdTNUXDg5R7NMHaBTAXeAAoA9zm8H8vzSCZRbprVqdzzNCKFmZ5QiEl455aEzK044r8Xii1EDgPB4e8IE397sY0bZ6y9pcPdu5daKx1tpLSVMShMU5ZIaelqbRqgAiJjCUiYAG8YwiYxh1MYwiYwiIiMeany38Ey2NkMxVWwUuG8xGIMy1t1c74nDBr1GBup+N1OKoNvqPG4XE4fYb2gaQGec9zOqonKfsi3p2igZzi81bNTkoKn3o/6KzJvgmeZvTCYoFbpiIgUomAVVA3Q3SlVUTzDkn0XlwYRZvOceOO3NWsLXWJu5JDuKlnkxvXIXIU6ktoJmbc4Ot0VhKBSKqE0IUpQRSAEiiKlAsbeUXl35jFZya4WMnDsSsZzIJaaWyl+FUTWXGRaioKopiDF0gBw3zGMAmAwhvDoIAIx4t1rlkUd4x8JtT/ScBs6zF/bFYkKTVrvDteukq8kSD47JadUXUjWatE3JCkOZEyzZQ5AUAqiZhII7wAcoiGghriHapug5u7+EKb9PsI1dgvwI4VMvO1j2yeD204UdS8wny06ey0s6fPxVfKoooHWFV6uspqKbdEu6Bt0ATDQAER1yjtU3Qc3d/CFN+n2EBuDD17gdD+J8s+Spx9Fzrw2kspJUKlvNdWnKRlzl2DVvMKnnjdggquJTHBIp1zlKY4lIc26A66EEdNAGPnw9e4HQ/ifLPkqcdGxq5fuETMUt9KrUYyLQFrCRSWdFm0tZerj+Xii8BFREFAUZLoqGDhqqFEpjCUdQES6gUQCSmIvEzhvme15WFvTLMQNEOKPl1qHjeYVY3qtmeWNVhk1RlBNR0CgpEOJlUigUTAIioUNNTBrau195bQ3tlC9Q2autTdXMGrkWzl/TE8bv0Ult0phTMdA5ylPumKbdEQHQQHTQQjFHWuWRR3jHwm1P9JxpbBRl94Q8uq301tZg4tEFHSGdzkZrM2Pq8/mAruxSTRFTiPnCxy9gkmXdKYC8tdNRERDzPLrzlsIWZ3c24tqMObWrWs1to6InNvXRKEWqb9EyyqQOWvDXVMZPfSEB4gJHDeLqQNeWJ7a7MTjSsFVtZVPhvz162oIK4qBabz9On7aqpKPVzqKGKZdUk6KK5y8Q4AYwds5hAAEwxRvCdlv4J8DFWVlXOFGwjCj5tX70rqrHbOYu1+rFCnUOUpSuFlCt0wMqcQSRAhA3uReQae5wH5mMynLbxv2TzWcLFgbp5tFb3DrCvZsmlSFzprTqyLyjTi/TTBRukaYqmVEDiCnJVLmGmvdj9AeBXD3ebCxhskllr/YqJ3eeqJa5eKvrg1CxM1dPyquFFU0zJmXXEASIcqYaqm1AmvYhoUP+XvwD4SsReIG3+KS8to0p1XlrXAr0HPTTh6gMsUFQqm9wUVyIr6HKBgBYhwAe1pqOvssBLfO36YnLW8pFV/FI4qREt87fpictbykVX8UjipEBk6ks6/LaneIKt8LNbYkpNQVc0FU7iSTWTXEdJScrtVI26CrVdc4ILpnHmQCnBQQ0ESF1DWbe1f49cHmKXDbQmB7DJcaQ3WulM7mMX7CXUE6TnB5eQqDlvwuK23w6oWUcJJlblNxDBqIlAALvVGxcZSWXFjsng1Ziqwk0tVE7MmVNWoUyrS+ZLEKAlKQ7xkoiucpQHQAMcQDuAEfHhFydMs3ApU4V1hdwhU3Ts+IUxW8/eLOpo/bgbXeBFzMFV1UdQHQdwxdQ5Dy5QH8acuvI8qvKRo6v8VoTJwlZqzdPMKxJIkgdunDtsxaMjkRA5yFUOdxoUDGOUvZbxjFDUQ7pgDx32QzIMMclxX4fW06b09O3LlsVjUTNNB80XbqmSUSWIkoqQDAJd4N05gEpgEB5x3m/NhrSYn7PVBYC/NEt6jpCqGAs57JnKyiZHKImAwBvpGKoQwGKUwHIYpimKBgEBABjjcLuFqwWDGy0pw74ZLct6Vo2RisaWyhu7XccMyqhlVDmVcHUVUMY5xMJjnMYde3oAQGYc5vF3hQe5aWIy1jTE9bxWphtjP5aFOJVqwM/6tBsomLbqcFeJxQOAkFPTeA3LTXlHk2zMYo8MlJZOFjLRVTiNoSWVZ1TP2wUvMKvZIzHjL1NMzIp9THVBXfUBQgkLu6mA5RAB1CPVrj7NzkuXbuHP7r3AwYA/n1Tzp1Np28LcGokAcPHKxlllATSmBU0wMocxtwhSlLroAAAAAf8t1s22S1ae4chupQGDErCe0zOms1kj41w6jWBu7bqlWRU4aswMmfdUIU26cpim00EBARCA3REwMDn20Lja8m9F+iZVFP4mBgc+2hcbXk3ov0TKoDbOYTh1mWLfAzdzDRI+H6p1rb6ayuSncKAVMj9RscGpjiIciAuCQiPvAPMO3Ex9l0zPcNdr8Ea+Xtilu3T9s7hWjqubtSSSupsjKjO2i7xV0cCGcmIUyyTlV2moiAicgJlMIaG5WejLGLPJXyuscddq3PxN4Pqfn1SujFF7UDB69lLx4JSgUorrS5dA7gQKAFAVBMIFKAa6AEBMvNZvhbDO+zfcM+AzBpUzKvaUtfP1aiubWNOKA7liTczhodyUjkmqahUm7TcBQphTOs9TTAwmAQCmeZ9m74WMpalKQqzE7J6vfI1vOF2EpbUfKUXSqfBIQ6y6vGXRKVMgKJ67pjHETdiU2g6eh4Q8AeDbAZS7qjcI2HqnqHaPhJ6pLyxuZR4+3Ndzqh2sY664F1HdBRQ27vCIaCYdfmxn5d2DTMKkFP01jHsa0rVlS0zNMJEk5mbxoZqucoFP2bRZIxyGApQMmYTENul1KOgaB6crcugm1vCXamtYS9hTRpUSZHncyeEbtUmhyAoVY6iggUhN0QETGEAAO3EUdrJxN4cLxWvw8M7R4g6HqlWW3d6pmKVOVWzfGao8AocVQEFDCmTXlvDoH34svebD7Z/EFZGdYb7u0UlNaJqKTjKpvISOlmxFmYgBeEVRuciiYAABoYhimDQNBCMbda5ZFHeMfCbU/0nAbDtlicw3XtnS1NWZxB0NVszathdOZfTFWM366SAGKQVTEQUOYpAMchRMIaAJgDXUQjvsZdwVZNuW5l33SmF58HeG4aPqaayBWSv5n67ZxMBUYqLoLnR3HztZMuqjdE28UoG+p6AbQRAdRQEuNkB6Hdj5SJ58aEchtYeEyr8TmVFM6qoCTLP5jaqqmlYOWzYNVDS5JBw2eCAaDqVNJ0Lg/aECtxHUdN0eP2QHod2PlInnxoRUFdBJ0kZBwkU6ZyiU5Dl1AwDyEBAe2AwGGMtnO4wB4iMCdF3YuLizt9R9QyelGbavKeqqq2kvdSyYIIAmuPCXOQ50jnTOdJQoCByiAB2QGKGLstSeJ5s20h3JzQrXyR0taG0NNnp6janXZnSTmL07H1PJuCYoCYVE1pg53RADJpKIAcpROXXc1ytnZyYLsV8tcyrMBtOEmjh4LhYkjnU0lTQ6gm3hEWjJ0k30Ee2Xh7o8wENBGNUWSsPZjDdbljaOwNrZFR1My3XqKR09LU2rdMTDqY+6QAAxzDzMcdTGHmIiMBnquM5fCDQGZpJcqaoGdWluRPGiKjeaJyhH1GSWWamdJNjrmXBXinSKAhuomJqcpROA6gGnq1rGk7dUdN7hV1Pm0qkkhljiYziaPFN1Jm1QTMqssc3cKQhTGEe4ADHkVQZcGCeqMZctzBZ9YWXurwyhkVqwrI0wdgdNMqJkCmFuVYG51ASOJAVMkJwLoAGAADT0O+tkbZ4k7PVHYa9FPrTak6slikun8rRmLhmLtqoGh0hWbKJqkKYOQ7pyiICICOgiEBHTZ+6UqLNFzSL7Z412pI4CUS6bq0zaZq+ARBmB0Sp9gA6gVRCXcBM26IFMd+sbTUeVvI82wrYTMPWCayssw74XbbIUpR8nWXVYShF64ciVRZUyqhzrOVFFVTCcwjvHOYQDQoCAAAB6TAYP2mjoOr7/g+Sen5bG0LTe5XTPi+y/wAAkYv2mjoOr7/g+Sen5bG0LTe5XTPi+y/wCQHYIQhAIQhAIQhAIQhAYg2kLoTL9+L8v9LMo1fh69wOh/E+WfJU4yhtIXQmX78X5f6WZRq/D17gdD+J8s+SpwEbM9SYTHLbz4MM+btU8hdHtu6YEpurZk0bmVMzXKR61diJSgPZjLn4KJE+uUFosBR7HlQLFLnjZa+HDC9N8SErxeW9q05JIq6pem6aq1q9mE8d8MRRbJt0TmUKJlN0hzGKUqOoioJNBjSd6LHWdxG23mVoL82yklXUtNiFLMZFUMuTdNl90wGKYSHAQAxTABinDQxTABgEBABjKdutnXyXLW3BSuTS2AqnFZmgvxkk55OppNWQH13gHqJ66VbCACHIBT0DtAGkBn7ZI8Jtx7IYAqlxG3ckTiXzu9lZGnzFJw3FI6spSSAjZcSCACUFVDulSctDJqJmDUDBGpcuvOWwhZndzbi2ow5tatazW2joic29dEoRapv0TLKpA5a8NdUxk99IQHiAkcN4upA15avbNkGaCbdsgRJJIgETTTKBSkKAaAAAHIAAOQAEeJ4Tst/BPgYqysq5wo2EYUfNq/eldVY7ZzF2v1YoU6hylKVwsoVumBlTiCSIEIG9yLyDQJp57edNPqvvknk+YFr+UrQVSTl2aW3dvDVtUISWXUs3EoCqyReuDkKRYExMKyhNTl5IogZYxuFovK5qbI3yrMMjLD7ZfMgsE+fOVCvKwq53dyQkdz+YCUCmWU0dDuJlDsU0QESpk5amMY5z9+vps82T3iUu9UV+r14PiTirKsmikxn81TruftAdulB1Opwm79NIgiPMQIQoCOo6aiMdV61yyKO8Y+E2p/pOA3dTVS01W1OS+sKPn7GbSeasUnsqmssdkXbPGypAOkskqQRKomchgMU5REpiiAgIgMTJzt+mJy1vKRVfxSOKTWutnQ1lLY05Zu2FPlldNUnImclp6WEWUVBmxaokQbogdQxjnAiZCl3jGMYdNRER1GJs52/TE5a3lIqv4pHAVIjoFy8UGGiy9QJ0peLEVQtJzVVsV0lLamq5kwcHQMYxCqlTXUKYSCYhigYA0ESiGuoDHf4yvjLyWstDMDu2hfLFzhpCrKpbSVGUpTUtXzmXiDNJRVRNMU2TxFMwgZZQd4SiYQNoIiAFAAmns2eJjDda3HNj5qK5eIKiKeYVHdhg4p57PqsZs0ZoiEzqQ4qNzqqFKuUCqpGExBMAAoUddDBrXbFBjMsThXwj1HjWrmcqzqg6ekZJqo8pMEn5pi3VOQiXUwgcE1eIdVMCmE5SdlqJgLqMZd61yyKO8Y+E2p/pONSznBVhXmmD8MC0+tU1cWkQpdCni0m7mDo5Cy1EpCpJdUGVFxvE3CCCvE4gGKBt7eDWAy1OqwtHnyZVtSJ4bbj1DQ9N3VYOJQlNp3IyHmEqOg8KC6K7ZFyBFNQSEglKvumIqA7wgO6OZbObP1mN2ToWU2gtJtBtxaSpWTNxQlMmkdvlkGjIgmEwlImSdABQE5jGEQ7ZhEw6iIxSuwmHvD1hDslKcNWFq2TalqKkJ1TyyVpOl3AkOqoZVQ4qLqHVUMY5zCJlDmMOv3g07dL5c7mbgGzVPeHum7gB74jAfnNwR5fWM242c/iMw52/zaa6o6t6PlRlKku/KqbVWf1aTqhmXhroBMUxTDeUIbUVlOaQcueofpKkdVoyuUs5ZMnDt2s3bJpLvFSlA6xylADKGKA6AIiGogHvx5JbLA7g9w5YjqzxdWmtQkyuhcNsVvWNTBOHq3VhAFM2nAUWOgj2SRBHhJlEwk5iPPX0dOWziaKi4IzUUMobUTiXQBEfvjygJx4JXbZ/tWeMB21U3iHs3TW6P/8AoSEIprdW40ms/a+pbtVIwfOpdS0geTd82lqJVHCqLZA6xyJEMYoGUEpBAoCJQE2gCIduJh4D2TiXbVJi8auy6KFs5TeoAbXtspEMVcORNVMU1CgYpg0MUeYCA9yAyvhtzscrHFJQCVf27xt0DLCmbAs9ktZVI3ksxYaB2YLN3h0zgBR5Ccu8mI8ynMAgIycxiXetjmubTthze5fcwQq9hatxInddVzIUzGYqt5ZNlZi7N1QQu6ogVExW5VtRTUVXBMomAS71Qb3bPnk34hKtcVzcnAlTBZm7VMq6XpqZTCREWUMImMc6ctcoJmMIiIiYSiIjzERGPcsKeBjCBgapJxR+FHD9TdCsHRgPMFJQz/0h4JfrRXcqCZZfQO1xDm3e5pAeeZnua/hmymbZU5dLEtJKtmLOqZ+MqlbOjpWg6ccQEjKnVOC7hAhUylLz7MTCJg3Sm56d8aXct5UtuUb6tqpatKUmUlJPU51MnBUEEmCqQOCrqHOIFTICZgMJjCAFDtjyjqGObBXhMzEKTlNucWNnm1XyOQTX1RlCC0zdszoOdwxBUBRqqkpuiUwgJBMJTBpvFEQDTnLhWJtNdKyE1w31zRiLuiZ1TikhmMhTWVbpnlx0eCZAhkTlUTDh9iBiGKYvIQMAgAwEgdrexL2DvVgkttTdpcQFH1a5Z3UI4cMKcqpq/UQSCWvC8QxEVDCUmpgLvCABqIBrzixNPYucOl8alVomz+ISh6neIIHXNLabqxm+cCkQxSmVMRFQxtwBMUN7TQBOGvMQjLzDZgMi31FTfOcEHFN1PxDm/dMqYO5qIcplpy7UekYKMnHLVy/a4d4h8LuGolMVW5lS8pCaHq2cPwM0VOkcyQJPXaqYanRIO+Bd4AKIAYAEQEPfInLsltSuJNlPqNEWqZtbpT028YR7Y9Th2v5oo4oYypxUObUxjamH74xODZHWEvmGV6ZB6YfdOnokJrpvCHU/LX+SA3tcLB7gyxR1qFbYisGNqq6nyTEjUk/q630umjojchjGIjxnSBzgQDHOIFA26AnEQDmMdssbhPwtYYjTP2NWGq39vPVrherHrGo1jKer+Fv8LjdSpE4u5xFN3e13d82mmo69oYz5g1mB5KdqRApVBIkcnIo9wNfvj78c3ARp2Ov3KcS3lo/9gaGRx9sHZgHjCt6WWimOETAPhKwGSqp5JhQtCnSTasJ8ac1EknOHrzqt6Yu6KmrtdUUw05AmmJSB3ChrCyGAfCVh0xA3AxSWatGlJa8uk4BevJ6WcPVxmagKGU3uCsudFDU5hMIIkIAj29dA0DBO2PdEWy8rkl+TPo1Di+6Bi6P/AKos7/NdaPYMYmCfDDj8tEWxGLe2HrspQk2QmZZWM4esdHSRTlTUBVkskpyBQ4bu/oO9zAeUdtq6y1r68svNMO9V0ii7oudUuvTkykPGUImtK1mxmyjbeIYDlKKJhJvFMBgAdQEB5wGD9lC6Ei234eqL0u6jndqO6Cm+X4s/nPKY1thTwl4fcEVkZZhzwv0ANMUZJlnK0tk4TR294J11jrqjxnaqqpt5RQ5uyOOmugaAAAGSdqO6Cm+X4s/nPKYDW+Df7EW1fk3kfo9COoVFlhZalXVC+qyrMvKxs0mk0eKu5lM5jaWTLuHbhQ4nUWVUO2EyhzmMJjHMIiYRERERGO34N/sRbV+TeR+j0I9JgMRZy9p7W2PyQL82wsxbSn6PpqW28e+p9PUtJkJexab65VD8NBAhEybxzmOO6AamMIjzERHo2TT9raUR5Ial+UTKNy30sbazEvaCorDXupMs8pOrJYpL5/KTO1kAdNz/AFxOIgciqY8uRiGKYB5gIDHF2awr2Ew+4dJfhNtFQCcot7KZQvK2NO+qDlwVNosKhlUxWWUOsfeFVQRMY4m7LtwE6djh6It75XJ18mYx0TPH+2Dsv/xhR9LIxT3B5gmwyYBbQjYbCTa8KSpT1VXmQyos3ePhM6WAgKKCq8WVVERBMgaCfQAKGgBHxXrwDYSsQ+IOgMVN5bQJzuvbWrCrQk+UnD1H1MOKgKb3ARXIgsIHADBxSH3RDUNICc22q9FlQX/rASr0HPIrDav3Mac/ALP/AACR57jPwK4VMwu1DSyOMG1BKwphjPEZw0lp5w9Yik+SSWRIsVVmsirqCbhYum9uiCg6gPKPVZZLmcnlreUyxAEm7VEiLdIDCIFIUAKUNR1HkAac4Cfeaj0xeXd44V76FaxQ+J4ZqPTF5d3jhXvoVrFD4BCEIBCEIBCEIBCEIBGINpC6Ey/fi/L/AEsyjb8Yg2kLoTL9+L8v9LMoDU9hWbV9h7otk9bEWRWoyXEWSVIBiqEFomAlMA6gICHIQHkIRJvBHWOO7Z+wuBgfqrLavBfG1albvZ5aCubPScZwfqNyBdGrxJMBM3EOGAmMfdMVQVdCqEMmca2YevcDofxPlnyVOO4QE58nrCfizqfFve7Nvx3WrJb+t7xpMpNRlu1XQLOqcpxqVMpCOTF5AqqCDXUogU28gc5iEFTcL6rly4k8cGMZ9f2gMfGEAtuZFTddOqeoUTyN6zLUMlPx0zKCZ0ocrwAIVPV0gBUVON2JQ3RjYcICMOA66uYJkLURVeX7c3LPvDfCiJRVr+YWhuHZ+SjNUnrF0fiFRekTKPUg7+pzGNoYp1VCgQxSkOf2rLIy3rw36qDExjVzTbLIyOfYqCpSVe2HqspxpNSaLfqdJouu3ORQi6iIIJm3TFOUGpDfUzHMmSmkICbV5NmGyXJTaKqppb3Auuaft6cfKyMra4VTLKC8K3OZECpjMRA5uIBdCiAgI8tB10jj9mUyy7a4RsC1HYi64wzz6g771dKJvLbhrVR6ptH6jROeuxaJqy92cE22rdFoYBIimY5QKYRNvCI01hAS3zt+mJy1vKRVfxSONpZlWD5vj5wJ3OwinmDZm5rOmzoSl69IJkW8wRUI5ZqqAACO4VyiiYdA1AAEQ56Ri3O36YnLW8pFV/FI4qRASBw3ZnGa3hHwl05gcuBks3oqm81C00lS1O1XJpZ1TSUzBsl1OzeOZknqkmAJppCoAKGA4kE3ET4gAT3TLjweYnspbKArp4hRbevcQM1bVBcCe080OLgkzqZdvvIsQFAQFfQqDdMxUhDiKcQEh7MphoVCAzNgzxX4pq+yypVi/wAXuFueU/c9CkpzOKitTTNOukpkuozXd9TtWjF0oZYrhyggiZNBQ4m33BSiMSuxbY3sUeIPNfw5Y+qbyZsXzOmrNS6bN59Jn1l33Vz0ztFZMgtwIUUxABUAR3zl5AOmvdvVCAy8bHvfiqsCzTGHabLhus+qJWaCi6szVyKUgqVFoR2dBVyCK+8BxAheMRLkZUhg0ENdYx7izzNMxLHrh+qzBfhEyZb+UhVNxJI6pqa1heCQhIpNImjtIyDlyRwpqVwYEzKgUQMXQd04AcdEzVjhAeE5a+DpvgBwK21wgoztvMl6Kp8EJnMGaIpouX6yqjl2qmUQAQIZwssYu8G8ICAm5iMTloH7Z5xdeTelPRUnix5/rYjhQP2zzi68m9KeipPEftP6Gvw/2HDVfsVPvzlcId+b6UnbPElhRkTeb3MsbXCVSSCRuFCJ+qbYTJHcNiicxQ3hM3bmEgmDfKmYoamEgR4liuxOY+cz+yLjBBZjLfuba13WarZpXda3LlwspXJ2BVincA2VOQnVm9w93eKAGMQR3SCY5TFp9CKna1nIopiqiJmn9Mznd770LRf5MRE05xwZGxq1/iny78HNs6Iy+MNJrnPJE+lNLqys8pdvTNpSgzOmC5k2ihVCmEyKZRWMIppicROBtQjpeb3hxxKVBfKwONrD5alS44WVqR28nlv2zwiTp4g4FuPVDYD6gZQnA00KBj7wpGApgKbTdsIW9XNFVNUUxmM5787t/nwa03uTMTEb9/3ymZjvxM4lMzPDNOMFdgssG9Uhm1ZuGLeZ1JeCk05JKJKmk6SXO4IqdQ/HMUUdAEoFMGoGApjbqZtZXCubPcujB7QFPyyyFybyOadlsopRVnbuQGmczV4DAxRmCyeuoJCLbQx9REDrkAfrtY0DCFeqoqimiKMUxOcZnfM97ab0TERFO6N6OOD7FniIw8Y7MQeKmqcrDE09k13JhLl5HLmNrHfVLMrcFQOC++UC6jxA03RN2h10ixMvdi/YoPRarICsiVTgrl3VE9QAd04ajoYO0IajoMf1hDU36NTXTMUYnhxzwxEF27F2qJxhmnZCeiOHyqT7/LxUaJc7IT0Rw+VSff5eKjRe6f0wsEcCMb59GCevsfmV5cWwlpJb1bWCSTSdUvL+IBReu2Tgi4ti6iBd9VIqyRN4QKB1CiIgAaxsiEZZSMpXagrNS7Cexto5sVdNfFQ2pYkpGzhqBedVrVERDggoYwlEAbGcABx11WAg6CkJuxjUWQVgXuBl+ZZlE2ZvExFrW83cu6krFkZQDmZvXqm+VucwCIGUSQKgmcQEwcQh9BENBjaMIBCEICf+1HdBTfL8WfznlMa3wb/Yi2r8m8j9HoRkjajugpvl+LP5zymNb4N/sRbV+TeR+j0ID0mEIQEytoHs5fmhrn4bs0zD3a2c1s5w6Vy5cVrS1PNzrvncge9Tg5VSTLqI7hUFCCJQHdBzvm7BMwl8OzH84S3ecthfdZamVTbmuq0r+6r9hLqofTKk3DBlRsuI6SXcqv11CiUg/UgSMJd4gFOoIHEwEIe00IDpuH20Mkw+WGoiwdMrGUltEUjLaflyhy6CZBk1TbpiIdwRKmEdyhCARPDNR6YvLu8cK99CtYofE8M1Hpi8u7xwr30K1gKHwhCARPDZbOh1ovxvqj007ih8Tw2WzodaL8b6o9NO4Ch8IQgEIQgEIQgETv2qboObu/hCm/T7CKIRO/apug5u7+EKb9PsIDcGHr3A6H8T5Z8lTjuEdPw9e4HQ/ifLPkqcdwgEIQgEIQgEIQgJb52/TE5a3lIqv4pHFSIlvnb9MTlreUiq/ikcVIgEIQgEIQgEIQgETAwOfbQuNryb0X6JlUU/iYGBz7aFxteTei/RMqgKfwhCAQhCAQhCAQhCAlxsgPQ7sfKRPPjQio8S42QHod2PlInnxoRUeAQhCAQhCAQhCAwftNHQdX3/AAfJPT8tjaFpvcrpnxfZf4BIxftNHQdX3/B8k9Py2NoWm9yumfF9l/gEgOwQhCAQhCAQhCAQhCAxBtIXQmX78X5f6WZRq/D17gdD+J8s+SpxlDaQuhMv34vy/wBLMo1fh69wOh/E+WfJU4DuEfydukmLc7pcdCJl1NpH9Y+SbMfVGXrNO0JyaAP3w5h/fAcU1rtoq4BNyzOmQeXF3t7T+UNA/u1jnE1Ul0wVSOBimDUDBzAQjqVXtioP0TkRAm+2KIkDkACGofoj6ZBVLCWy4jJ2RYTFEeZSgIAAjr7+sB2iEfzauUXiBXLY+8Q4alNH9IBEt87fpictbykVX8UjipES3zt+mJy1vKRVfxSOAqRCEIDqsymbqR1OqcpxOmcSicgm7YCAf3h3I/y9dzGrpj1GxLut0za8+1/6Rvv+8H/3Y4+fOzPZuuuYunZiUofeDkHxR2unZX6lS0iRi6KHDfVHu6j3P5oDr08p1vJGySouDqmOfQ3YgUNA7fvxzKLmnG0jIfUE0FC/Wbw7xh7oDpzEY4yspug7MmwaKFOVMd45im1DXtAH/L44+On5YD9cV3PJs3DfWH7wc9P5/igOalU9ptV0DZsxKgYR0IcUyhvD/KHMBjno88+qvXwiinodZTsCBy5iPIAj0BIDFTKRQdRAA1H78BLDBf8AbXmMLyOUz8gkMVSiVuC/7a8xheRymfkEhiqUAjqtTN6hakUTF2oszOOv3y/eNpz0/ujtUIDzeOQfyjqCTt3a/JZY4jp/w6cv/v8Avx2sZDKRXBz6nJb4B293l/y7X90derWYA5mJWhDalbl0N/6Q9v8A8ID+Qz0C0yWUpn1VE4lN94muv94jpH+KgF20BCULBupoIlMAe+YQ1MP/AD1CP8U0wJMJykmppuk7MwG7unc/5x3F7LWExKBXrUim72t4OYfzwHS5JKFZw8KgQuhA5qH94P0+9E0NlBaOGuU+ScNjaAF1Z6XUO2Bg6nEP+YRV1d1KZC21MBES9whA5mH7wd3+WJPbJ91a/wAqsGCRTH0ulPhImX3x6n1GAppL2riezbdMbQyhxOscvcDXUR/RHe46Oq3mtJvk19/QRDUDBzKcO6Uf/v8Avx2qUTppN2/FRNocP9YmPbKP6PvwH3Qj5Ja/F+2E5ibpyKGIqT/dMA6f/dj64BCEIBE/9qO6Cm+X4s/nPKYoBE/9qO6Cm+X4s/nPKYDW+Df7EW1fk3kfo9CPSY82wb/Yi2r8m8j9HoR6TAIQhAIQhAIQhATwzUemLy7vHCvfQrWKHxPDNR6YvLu8cK99CtYofAIQhAIQhAIQhAIQhAIxBtIXQmX78X5f6WZRt+MQbSF0Jl+/F+X+lmUBq/D17gdD+J8s+Spx3COn4evcDofxPlnyVOO4QCEIQCEIQCEIQEt87fpictbykVX8UjipES3zt+mJy1vKRVfxSOKkQCEIQCEIQCEIQH/D/WxHCgftnnF15N6U9FSeLHn+tiOFA/bPOLryb0p6Kk8R+0voq/D/AGHDVfsVNwQhCKRiVexJCEIYlnEkIQhiTEkIQjMROSInLNOyE9EcPlUn3+Xio0S52Qnojh8qk+/y8VGj0WOCzxwIQhGQhCEAhCEBP/ajugpvl+LP5zymNb4N/sRbV+TeR+j0IyRtR3QU3y/Fn855TGt8G/2Itq/JvI/R6EB6TCEIBCEIBCEIBE8M1Hpi8u7xwr30K1ih8TwzUemLy7vHCvfQrWAofCEIBENMhTIkyq8aWWzTN/sTGFj1y1ZMaknzV5NvXxPWfESbzNwgiXhNHySQbqZCl1AgCOmoiIiIxcuJ4bLZ0OtF+N9UemncB9/WuWRR3jHwm1P9Jw61yyKO8Y+E2p/pOKAQgJ/9a5ZFHeMfCbU/0nDrXLIo7xj4Tan+k4oBCAn/ANa5ZFHeMfCbU/0nDrXLIo7xj4Tan+k4oBCAn/1rlkUd4x8JtT/ScY1z+siLKowUZV1xcSGGTCz62a0kLySElU59e89e8AribtG6wcF2+VSNvJKqF7Ig6b2oaCACFyonftU3Qc3d/CFN+n2EBxVnNmWyQaptHStT1Bgm47+ZU4xdPV/3SKlLxFlG5DnNoWZAUNTCI6AAAHcAAjsvWuWRR3jHwm1P9JxtDD17gdD+J8s+Spx3CAn/ANa5ZFHeMfCbU/0nDrXLIo7xj4Tan+k4oBCAn/1rlkUd4x8JtT/ScOtcsijvGPhNqf6TigEICf8A1rlkUd4x8JtT/ScOtcsijvGPhNqf6TigEICBeaRkjZYWHTMjwRWDs1hl9RqSu9W1QMLhyn15ztx6rN2wSrgE4q706qG71St2SJ0xHf5iOhdN6da5ZFHeMfCbU/0nHm+dv0xOWt5SKr+KRxUiAn/1rlkUd4x8JtT/AEnDrXLIo7xj4Tan+k4oBCAn/wBa5ZFHeMfCbU/0nDrXLIo7xj4Tan+k4oBCAn/1rlkUd4x8JtT/AEnDrXLIo7xj4Tan+k4oBCAn/wBa5ZFHeMfCbU/0nE8bJ5CmXZfTPTxOYKHFEVLTNuraUfTMypKS01VroFG6zuWy9VffcOzLqqlMouqcAMcd0TaBoUAKH6DomBgc+2hcbXk3ov0TKoD+PWhuUj+/XW/L3/oQ60Nykf36635e/wDQiosICXXWhuUj+/XW/L3/AKEOtDcpH9+ut+Xv/QiosICXXWhuUj+/XW/L3/oQ60Nykf36635e/wDQiosICXXWhuUj+/XW/L3/AKEOtDcpH9+ut+Xv/QiosID87ez8ZAOAjMZy9WuJHEOeugqNasJnLT+t6quo2/BQFICaJ8I3ZdkOo6842/1oblI/v11vy9/6Ef52QHod2PlInnxoRUeAl11oblI/v11vy9/6EOtDcpH9+ut+Xv8A0IqLCAl11oblI/v11vy9/wChDrQ3KR/frrfl7/0IqLCAl11oblI/v11vy9/6EOtDcpH9+ut+Xv8A0IqLCAgvnQbODl1YHMsy6GKeyClwfXTSbWWKSr1bq7qlrqvNWbY++lwi731NY+nMNDaD3It9ZSXIyqzlJStnvcJtTLBJPfMIjulbplDUR5iOgduMc7TR0HV9/wAHyT0/LY2hab3K6Z8X2X+ASA7BCEIBCODn9Wklygs2RQUWD68xvrSfe++MfA0rt+QwFdtUlC/8GpR/8QgO1wj5JTNms4bdUtdQAB0MUwcwGPrgEIQgMMbSZLmkwySb8oPkd8hZLK1QLviHZpzlgcg8veMUB07Q6aDyjoNnNmWyQaptHStT1Bgm47+ZU4xdPV/3SKlLxFlG5DnNoWZAUNTCI6AAAHcAAj0baQuhMv34vy/0syjV+Hr3A6H8T5Z8lTgMWq7LzkTJJmVUwO6FIUREf3TKn5AHb/8AfOPgX2Z3IQQSBX2EpT+8RO5lTiI//wDS+PSKIiACGgx1qp5PLTrESlzcwPDjrw0S8t3uiYO0H8sBPNzs0uSKq4Mo3wRgkmI9gmFyqlHQP5RmOscjTWzCZI014jh3gu3UUu3pcipAEw/y+qPIA7sbsd0q4l8uUevXKRBLpuJhzEREe1ry7nvawks2Ql0qeoqG1OqUASJ74iAgI/zQGMk9l4yJViAolgdAxR7RgudU4h6Tj/vWuWRR3jHwm1P9Jxs2knb9GakRa7xkzj9WJ3NPfH3tPf8A5o7nAT/61yyKO8Y+E2p/pOMF5pGSNlhYdMyPBFYOzWGX1GpK71bVAwuHKfXnO3Hqs3bBKuATirvTqobvVK3ZInTEd/mI6F0vpEt87fpictbykVX8UjgPSOtcsijvGPhNqf6Th1rlkUd4x8JtT/ScUAhATmW2X/JFTqdOXhglEGynZgH7pFS/WgGohr6pa9sNI+2e7L9kZs5Quu0wO7qhCgIG/dLqYdOYa9uZadqKGR1+d1e3QMqwRZcYQ1IqJ+Rde0Iadsf7oCe0n2YrJTnDsEU8FIlIHNVT90apNCh/WPb94I5KptmQyLZSzKi0wSALgwgGv7pdTCIAHbEQ9UtP7o243fTVyHUEtKYhTCI8FDUNde3qPbH+cRj5DpHBYUg5m107HnqP/jAYWZbNRkgIHMo7wO8cN3QhDXMqUoAPvjpMdY/452aTJGOpqngfIiHvEuRUw/8AemQxR6TyBlLmqZjNiGXAoCdQS6jr97XXT+aOOmE8pxq/OJZaRdQT/VFN0BDX7wjrr/NpAQEw2ZNOW9cDPrxD4Lqqw4meW0oW3UlmlK00FXTgnUTtdrKjrKdUEdg4V3juVx3VFDFDf0AAACgFAqb2YXJMdOhLMsCpzJCTUqp7kVMTQQ97SZBrHQcDr1s92q7F84aF3UzWbprcKJQDTRjIQHkH34q1AT/61yyKO8Y+E2p/pOHWuWRR3jHwm1P9JxQCEBPKf7L5kbtZYq4l+BzRQgAID+6VU48tefbmenajrTfZmck5yuRujgp3jnECgX90ipO2P/5RimBilUKJTBqA8hAY+FhT0rl6wrtUNDiI6GE2u6A9wPe+P78BOhtsyuSK1npJfMcEwHIC3DP/AO6RUoAOvIB1CYgP347P1rlkUd4x8JtT/ScbTrVoZtNivScgWIA73/EHL4tI7KwcleMknZQ5HIBuXvj2w/5wGAVNlqyMDqAcmCpYhe6Qtyqk0/vmAj/fE4sgHIAwD5i2Ak2IfEMeui1CFdzWVaU9VXUjfqdDg8PsOEbsuzHU2vPlH6I4l1shvRIn8q0//wAvAf8ADbIblKCUQKtdUB/2R9fna/8ArEdbm+yU5W8nX4bg1zxTH6xUtcch/wDrHb+9Fao/wsikuQUlkwOUe2UxdQgJMSXZPsp51MCNn610QIr2JRLXemhh7X/YD/JHZetDcpH9+ut+Xv8A0IpS7oiWLH32qh0B94OYfza8/wC+OYSKZMhSCcTaAAbw9sfvjAS+60Nykf36635e/wDQh1oblI/v11vy9/6EVFhAS660Nykf36635e/9CMoZ3Ozm5dmA/LAudiusWe4A1VSvqL6lerdW9VNf9JnbBmrvpcIu99ScKacw0NoPc0i+kT/2o7oKb5fiz+c8pgPB8PGyj5V9y7AUNcWo1rng/n9HSyZP+p643E+Mu0SVPuF4A7pd4w6BqOgco7n1oblI/v11vy9/6Eb8wb/Yi2r8m8j9HoR6TAS660Nykf36635e/wDQh1oblI/v11vy9/6EVFhAS660Nykf36635e/9CHWhuUj+/XW/L3/oRUWEBLrrQ3KR/frrfl7/ANCHWhuUj+/XW/L3/oRUWEBEGu8m/B3lfZx2B5XDKarjGrWsaqGc+uSoRe82EqTUQ4eiZNzslz73b3g0DuRb6J4ZqPTF5d3jhXvoVrFD4BCEIBCEIBCEIBCEIBGGNpMlzSYZJN+UHyO+QsllaoF3xDs05ywOQeXvGKA6dodNB5RueMQbSF0Jl+/F+X+lmUB5zZzZlskGqbR0rU9QYJuO/mVOMXT1f90ipS8RZRuQ5zaFmQFDUwiOgAAB3AAI7L1rlkUd4x8JtT/ScbQw9e4HQ/ifLPkqcdwgJ/8AWuWRR3jHwm1P9Jw61yyKO8Y+E2p/pOKAQgJ/9a5ZFHeMfCbU/wBJw61yyKO8Y+E2p/pOKAQgJ/8AWuWRR3jHwm1P9Jw61yyKO8Y+E2p/pOKAQgIF5pGSNlhYdMyPBFYOzWGX1GpK71bVAwuHKfXnO3Hqs3bBKuATirvTqobvVK3ZInTEd/mI6F03p1rlkUd4x8JtT/Sceb52/TE5a3lIqv4pHFSICf8A1rlkUd4x8JtT/ScOtcsijvGPhNqf6TigEICf/WuWRR3jHwm1P9Jw61yyKO8Y+E2p/pOKAQgJ/wDWuWRR3jHwm1P9Jw61yyKO8Y+E2p/pOKAQgJ/9a5ZFHeMfCbU/0nGAcMmSflkXB2gvEjgeq/DP1Xa+gbbSOa0lTAVlOk+oHbhpKFFlOqSPQcK7x3S47qihihxNAAAKXS/0StwX/bXmMLyOUz8gkMB6p1rrkV940bznVP8AScOtdcivvGjec6p/pON/QgYhgHrXXIr7xo3nOqf6Th1rrkV940bznVP9Jxv6EDEMA9a65FfeNG851T/ScOtdcivvGjec6p/pON/QgYhgHrXXIr7xo3nOqf6Tj/nWuuRX3jQ+c6p/pON/wgYh+bvJYyWsCOM3AjKb6XypCoXNQPKjmrRZaW1S6apCki6MmmAJpmAAECgACOmo92NYdbWZWH8AKw/Lt9+vH/Nms6LKn/HCffLjxvmAwP1tZlYfwArD8u3368OtrMrD+AFYfl2+/XjfEIDA/W1mVh/ACsPy7ffrw62sysP4AVh+Xb79eN8QgMD9bWZWH8AKw/Lt9+vDrazKw/gBWH5dvv143xCAjfnDZIWAbCBlyXFxE2Uo+pGtT096kepbh/Vjp0iTjzhk2U3kjmEptU1jgGoch0EOYBGtMPGyj5V9y7AUNcWo1rng/n9HSyZP+p643E+Mu0SVPuF4A7pd4w6BqOgco/ptFPQ43h/F/wDOGWxSvBv9iLavybyP0ehAYD60Nykf36635e/9CHWhuUj+/XW/L3/oRUWEBLrrQ3KR/frrfl7/ANCHWhuUj+/XW/L3/oRUWEBLrrQ3KR/frrfl7/0IdaG5SP79db8vf+hFRYQEuutDcpH9+ut+Xv8A0I8GrvJvwd5X2cdgeVwymq4xq1rGqhnPrkqEXvNhKk1EOHomTc7Jc+9294NA7kW+ieGaj0xeXd44V76FawFD4QhAInhstnQ60X431R6adxQ+J4bLZ0OtF+N9UemncBQ+PJLm478D9lqw/c8vFjJtVSc/BQCeodTXDljB5vCIABeCuuQ+uohy015h78ZT2lnMEuDl85aU0qKzU8WldaV/PkKSp+cNVDEWlYLorLuXaZi6CVQrduqQhwEBIoqQ4aiXSPOME2y35bFP4TpA0xeWSeV7c6pZEg+rmqJrVExRXQmK6fFWSbg3XIVMqSihiAcSidTcAygmEdACn8knskqiTtqhpqctZhL3qJVmb5i5KsiumYNSnIcoiUxRDmAgIgMffERMjOcXGyx8529eSHP7jTSd249T1ahtmnOXO8ZsqKTd8TghoBdVWTo/G3NCisz3gKA7+lu4Dj59UMhpOSuakqmeM5ZL2aIqPH8wckRRQIHbMc5xApSh74iAR5nbTHjgdvRWYW5s7jLtTVdQmOJQkNNXElj97vAOghwEFzKagIaCGnKPIcybKQtdmlVzb4uIy8VYtrd0UD1eZ22pyYGaNakeqnQFBZ0sUwiBUipKlApSAp9XESqp6GA84tolyQMrvBflvTbFbhktoFsa7o+cydCmzy6qHyoTw675FE7YxHbhXeVIidZyCieiv+jCImEoDoF14nftU3Qc3d/CFN+n2Ee8ZO9zLz3kyvrG3NxBu3bmrpzb1kvMnz84iu+JuiVB0oIgAmOqgCKpjDzEygjqOuo+D7VN0HN3fwhTfp9hAbgw9e4HQ/ifLPkqcdjm04lUglq87n01bMWTVMVHTp4sVNJIgdsxjmEAKAd0RHSOuYevcDofxPlnyVOM65oWUxQ2a0/t3St7r81nILe0c7mDyo6FpRyDdOqnCwtBamcKmESkK34C4AHCMceqzCU6QhqYPYLfY8cDt2q1C2dqsZdqqnqUyoplp6nrhSx6+E4a6lBBFcymvIeWmsetRDDPU2djLiwq5c1X4ssHdvJxb2sLbFYTBJy2qyYv0pomZ4i3UIqV4uqKRwBbiFOiJBA6YAIbojFBMgXEldjFrlGWcvde+duprUzyWTCXTCcvVQUVmQMJm7YJuDm3hMdQybYu+c2hjHA5hAQEBENlx5NeTHVgnw7VeFv8QOMW1lCz4zMjoskrG4UtljwUDiYCKgi5XIfcMJTABtNB3R0HkOnrMQ4xeYMsNWPTasVcP+LC23rqpFWxCD9WUerDxjq4RREUz8VmskryEw8gPoPdAYCpsmzRMs+o5y0p2nMxSxUwmD9ym2YMGV3JKqs5WOYCETIQrkTHOYwgUCgAiIiAAAjHvUYQo/ZpMk2gatlVd0lgsBpNZJMkH8sdDcWpFARcIqFUTPuHmIlNocoDumAQHTQQEOUbvgJb52/TE5a3lIqv4pHFSIlvnb9MTlreUiq/ikcVIgOErWvqGtlTbisrj1pKafk7QAF3NZ3MUmjZABHQN9VUxSl58g1EI6ZZnGfg9xHTdan8POK62teP25BO4Y0ZXUvmiyRQ5iYxGyxzFD74hEe60tqttCufZczDjiCqScmw7YYElmJqPlEzVbJTOcJL9SKcUxBAxFFXIPN5UmhwRZlSKYomFSOTz2chrCbg8wcvswHLao2aWnuFZ94ymxlaYqF+fqxmLlNFRQvGWUMisjxeMCpBLqRM5TAbUolC38Iz7la4tn2OjL2tLipnSiB5rVlJInn52pQKkM0QMdq+3Cl5EL1UgvoT/ZDseekaCgPOr1YucKOG5VBviHxO29oJR0GrYlaVoxlZlQ/4QcqkE380dlt1dK2l4qUQru0dxJFVMjdCINpxTs2RfNFhDtgVZExiG07ugjE4bObKdlxs2kxqvGnN63v/AHBn6pnNQ1xVtWzCXnXdGDslUkmTkhgAdNQBZVcwdreENADFuXdbefZRe1FPst3DnXs8fWor5g4M8p+YvN/cRNIFps3McDGKU6rZVIUyracQyImDsjHEBD9CETAwOfbQuNryb0X6JlUU/iYGBz7aFxteTei/RMqgKfx0O9GJ/DThuZt3+IjENQ1AoOv/ADVetKtZSsi3PTsBcqEA3Ply7sfwxWX6k2FnDJcLEnULIXTKgqMmU/WZlNui56kbKLgiA6DoJxIBAHTkJojfkeZTdoc3S2VR5s+a5LJhdOq7k1ZME6YlMynTtCXMGDZU7cxiEQVIYSguC6KaJjCmim3Jul1HUAtRai9tmr9UsWuLF3cpitJKc+4ScUnPm8xamNproCrc5yCOg66ax2uIBYw8OdLbOPnCWCxAYL5vNqbsxe6beoVeUStN13DJukm5bIuimOuY5jEKm9TdIgqYxiqoKgBgIIlC/sBwVwLiUBaejZhcW6VcSemqelCArzWe1BMkmbJkkAgAqLLrGKmmXUQDeMIBqIc48c9tiysvCWYf/PJI/wBqjyPaOehQv74tsfSjOMy5Ymzt5OWIbLvsrfW8OD/1Yqqrbbyma1BNfX/ULfqt2s2IdRThoPyJp6mER3SFKUO4ABAU/sliLw+Ylafc1dh0vtR1wJSxeizezSiaoaTVu3cAQpxROo1UOUigEOQwkEQHQ5R00EI7vHiuCjL7wh5dVvprazBxaIKOkM7nIzWZsfV5/MBXdikmiKnEfOFjl7BJMu6UwF5a6aiIj7VAS42QHod2PlInnxoRUeJcbID0O7HykTz40I9d2ibH5XGXfljVPc+0s2NLqzqyataSpKbEMIHl7p2RZRRynp2lU2rdydMeW6oBDc93dENJ3Vxz4J7FVWWg724xLWUbOzCAFktVXBlsudiI6aACK65D/wC0Xud0PfCPR6cqWnqxkbWp6RnzKaSx8iCrGYy50RdBwmPaORQgiU5R7ggIhErcu7ZisvFTB3TFWY3LOPrjXTrqnkJ1W9QTyqJikq1evE+qFG6PU7ggFFIVdwVR3lFDlMcTaGAhfG8nca4yk8+C5uTCFw5rN7U1jJFZ7bVnOXQmMg5BoSYpnSAdCgbqbq1BYSFLxTtCHH6wAgLjR8U2nEqkEtXnc+mrZiyapio6dPFippJEDtmMcwgBQDuiI6R9sZFzQspihs1p/bulb3X5rOQW9o53MHlR0LSjkG6dVOFhaC1M4VMIlIVvwFwAOEY49VmEp0hDUwewW+x44HbtVqFs7VYy7VVPUplRTLT1PXClj18Jw11KCCK5lNeQ8tNY9aiGGeps7GXFhVy5qvxZYO7eTi3tYW2KwmCTltVkxfpTRMzxFuoRUrxdUUjgC3EKdESCB0wAQ3RGKCZAuJK7GLXKMs5e6987dTWpnksmEumE5eqgorMgYTN2wTcHNvCY6hk2xd85tDGOBzCAgICIda2mjoOr7/g+Sen5bG0LTe5XTPi+y/wCRi/aaOg6vv8Ag+Sen5bG0LTe5XTPi+y/wCQHNqum6Ygmq6IQw9oDGABH+YY+Cp5weVS/6h/rVTbqf3vfH+aP51TJUZgyM6KOiyBBEpvfAOYgMdfkc2ctHyBDG3098C7h+egDyES69of5ID/Esksxm7kCppHAojqdY5R0D+fujH96qlLeUOUSNiiBBR7Y90wDzH4o56c1S0lKxUBRMqcQ1OBTaboff+/96ONqN+1n0oK+Z7+83UAFCCXmUDB+kAgP70AP1ByH/GX4hjsMdXoFfRw5b/7xSm/5Dp/4x2iAQhCAxBtIXQmX78X5f6WZRq/D17gdD+J8s+SpxlDaQuhMv34vy/0syjV+Hr3A6H8T5Z8lTgOyTaZNZTLHM3erESRaoHWWUUOBSkKUoiImEeQAABqIj2o8WpLMLwFz2qCW+prGtaec1a6W3DU3LbiyxeYKLDpomDci4qAIagABp/IHOJxbQndG7+NLMMsDkU2mr+Y01ILjgnPrpTGULCVZzLhUcjwBDkU5UmzF44FM28U5xQEQDc598xI7KVlt1jhqm9sLCWSVpms2spV9a1bkqd6s5F8BRMmZ0VdcyapDn0Kcu4AFKI8Pc0LoFLJYopP13Eym6uiCCRgKX/ZIIgIcg+8H8+ukcDE39l4x13VxV5fM0s9e2pH0yqi01WHki72aLGO9Xlx0SKMwXE3Zb6ZgXQDe1ESty6iIgOlJmAN+rUeqi6pcQvED72vOA4S4177XWEpw1XXTu/TdFyXUAVnNWzxpLWu8AcwFZychNA17Qj/NHI4fsTdgsRzV0/sbiVoC4SDMNHZ6IqtlNStxEf8AbM1UOBfe0GMq3j2fjBxi5xm1ZjIxs1PVF1SzdRsnSFBzGcuGUkphmk2RTFFIjZUFFRMqmoqPZkSEVRAyRjAJzTFzf8EFkcoDNawq15lVITGkayrqpBLMqBls+cOSABX7FBLQqx1VQQeg4dIHTMJkhBuYClDQwAH6MIlvnb9MTlreUiq/ikcVIiW+dv0xOWt5SKr+KRwFSI6zdC8VpLIUwrW96Lp07SEmRHRWb1RO28vakH76q5yED+cY7NGBMT+z44V8d2N6pMX+OC5Va3Dlb1Bk1pC2Bp44l8npxskyborJlMgqC5xVXSVciKR0C7zgQMQ4hviGrrXYssNuI1qunhjxEUJcFVH/AM5PRVYMpqVsXXQTHFsqcCBryDXTnHbWVDti9nMnB1FB5iBB0D/n2x/uj85ufLgQtTkGYnbG418siYTuhFplMXhVqcNPXbtuRZmZA5ilVcKHWOgumsZJZFRQxRKAacjCEfpAdztJjLSPZg3VQUUSA3UyhiioBtNRIO4IhqHaEQEQ94RgPjnKjCmJaZtLkCkVXDdKbtm07phHt8u59+M/M8yTLXpapX0prXMHshKphKHajZ5LJldeToOG7lMwlOmomdyBiHIYBKJRADAYNBDUBCPa2jZ9Vs3MuuYQIH149wpe4UP/AL/vxA/JIypcA2P+s8S1X4wrEDV0xpy+L9hKnRaomjAW7cyipzkAjNyiU+p+epgMPc10gLTULmFYNMRVW/ua4esX1saxm5mx1/Uekq+l0xeqIk031OC3WOcCBqGptNA1DUQ1jv8A6kPwYGmiiO6iGnZH5COo6cg7seB4O8jvK+wKXbRv/hZw2DT9Vpy1ZmjN1awnD4AbrAXfKCLt2qlzAocxLvB3BDWNJ1pOUVSllKBim3Dbypg7QCHaD9MBK/BEDs21Q4reojaKfuTU3z+91DI9dfvaduK8RJnAIQo7U/i5OJeZbOU7p/OykUU1v3d2n8PljK0v3VZBPKqIpOYz+aEIbdEzdm1UcqAA6DoIlTHnoP8AIMB8158S2HXDjLEZ5iEv9RNBsnI6N3laVUzlaSo6gHYmcqEA3MQDkPbEPfj7LRX3sfiApsaysNeSlK3k4H3BmtI1E2mTYDf7vFbnOXX72sRQyTMsq3GddKq4zbc2CWv7jTetKxeS+iqYdTp03lstYNh0MJCoKkOKRFFFG6SIm3EytzGEDmU3i9YzGMMFEbOFmZWExu4G3s0pO01xJ+eS3KotScOF2CTdNVAHSZjrnOYyarZwqskVQT8FZqJy6ABSgH6BIQjxzHhhfqLGhhQq3DFTV8Z7bharSMm7isKaIIvWrRN6gu5RS0UT047dJVsJhNoBXAiJTgAkMH+Lh46MBNJ1aa1VyMadpZHUYKAT1Bm9x5W1fkU7gcBRcFNfvaR6nTZWhZM3UYTJN42VICrZyiYBIombsimKYBEDAIDqAgOggPKJrPtkiyeVLJObYy22tWJVMpLToNrjuK1fKTJJwJBArgW5VCsTiBtDCTqcCj2uUeD7GniAvVUdt764Ra/qt5OqctPPpSelVHLgTll/Vppimu2T3zCYiJjsSqkIUN0pjrCOgmDULaRLrZDeiRP5Vp//AJeKixLrZDeiRP5Vp/8A5eAqLH8V10mqRl3CpSJkKJjnObQCgHMRER7QBH9o/g5bIPEFG7lAiqSpBIomoUDFOUQ0EBAeQgIchAYDyTCXjywh46ZXP51hHvzJq5a0zMSMp4rKeKANFjlExAEFCEExTgUwlOXUpt02hh0HT2KJ+ZCFb5Vdb0Hdo2VthqqS3EsldfAwrdCpVFDqTF8mkPDVQMd87ErcCCYCJgKQFETaJl3hEeZqXaHstu3VwL3W6vDWM+ox3YqoEZLP1qhlqIlnr1RRwQqUqTbrqruzALZQRAyaYlLoYQAoGMUN1R87p21YNlHr1yRJFEgnWWUOBSkKAaiYwjoAAAcxEeQBE78J20/ZZWK+/Mrw6EPcC3dQT92m0ptW5lNIMWk1XVHRFNNZByuCYqjoBBWBIDCIFAd4xSj2PP8AMza32AHCHPra1Hb6v5nUN3bd1bKaOnVHyVB0zkz5KXkSI4mCijhIyCQKPUTAYhVDbqSo7vYgBg6DOtrByrmd6j2ipFvc6qZejNkZe6r6nKOSVkTdRVXhEOZRVym4FMT9iByoGA3bLvBzjue1HdBTfL8WfznlMYI2ZbNwwjWGw1W5y6Jnhoug8ravLgukJpVcmoto4kLl09d8JBVw46qBYSJolQIocURBMEx7ZS6xvfajugpvl+LP5zymA1vg3+xFtX5N5H6PQj0mPNsG/wBiLavybyP0ehHpMB02+t97R4ZLTTu+9+6+ZUxSFONirzqdzHe4TYhlCpl1ApRMYTHOQhSlATGMcAABEQCP52BxA2YxUWhkt+8PtwmNU0fUKSqkmnsu3uE5BNY6KgABygYokVTUTMUwAJTEEBABCPN8z99hXlWAS6U6xu2xfVlayX00Z5WNMyzUHT9uiqmqUqAlXQEqoKkTMQwLJiUxAMBi6ax1vLWufg0lGV5RV48F9q5zRtmmNKTGbU3S0wLvv2bZJw6VclPvuV99YyxVziYy594x9RNz5BqKETgPtSmVgnhnp/EY5nlalfVS9dtpHbBGQt3FULigqZIVDNkHJ0EkznLomdRcpTjyAdSnAvqWW3nrYB80OrZhbCw9QVFT9bSxso5XoevJQmwmKjdMwFOqlwlVkVQIIhvEIqJyhzMUA5wGiMUGJ+xuDWx0+xHYkK8QpykabQKrMpkumdQdTnKmmkmmmAnVUOcxSFIUBEwiHLuxkrANtFOBfMVxHscMtl6DulJ51Omj5zT01q6lm7aXTYjQhjr8BVF2sbUpSCOhyE7gDoblGB9r7zNqAq22j7LIpi39fMKopi4sjm1SVI+kyCdPTJieTruiN27kHAqqqgo7amEoolKBm6obw7gb2+MnbNwwjY6yy7Crh3wz3Qog1tbfNF2i1aUW0YS1NqgCDIEmqrd0uAH+qBoQwEExAMIa7pgAOKzUemLy7vHCvfQrWKHxPDNR6YvLu8cK99CtYofAIQhAIQhAIQhAIQhAIxBtIXQmX78X5f6WZRt+MQbSF0Jl+/F+X+lmUBq/D17gdD+J8s+Spx3COn4evcDofxPlnyVOO1LrpNUjLuFSkTIUTHOc2gFAOYiIj2gCA/tCI64S6bxt7QNMbhYxpjmLXYsVZeX1y+p6zlIWbm4yd0+aNt0BmL1yQQOtv8QAFM4CPEA4FFMpCAb1/JyxXYvaGxwXzyfsc95VLj1PadizqCgq/fNyJPpzT64If+cbvNQ5AdsxE5hOcDrKkMcwEJAUrhCIUbRFf3PCoCw84xNPbvoYf7YSi5CdO0XR9uamW9cdQJmO54U1mEwbiQUEzpt98rVM4AALAVUgmJviF14QhAS3zt+mJy1vKRVfxSOKkRLfO36YnLW8pFV/FI4qRAIR4Dmc40WGXtgQuTi8cy1F86pGRgaTMHJhBN1MnCybVmkfd7LcFwslv6cwJvDqGmoYKtflbZs+JDCvKcZ1X5zN6KevtVNMJVLJqKk01KzpCXLrog4byxeXJiCJwADlTUU3d0ph13FAIAnCucIxnkSZhNd5kmXvI703hbtyV7T87e0tX3UrYqJFJm03DCqKRQAEjqILN1TkAClKdQwFKBd0I9HzUMUdfYJsvS7GKa1kiRmVR0hSx3UlbvG5lUSODqJokWUIUQE6aQqcUxdQ1KmICIBzANCwiOkqwP4rKxyxW+Z/Nc9q/wChcpa1A3A6paVwihQyKwsBfCzPKiIgnwSGEUDGEQABLvcENASDeGTtinu/jUy0LR4nL9SoGlX1RTyhp2JWpUAdqIO12xXhUyFApCuCIkcAUoAUAWACgAaQGm4lbgv+2vMYXkcpn5BIYqlErcF/215jC8jlM/IJDAVShCMI55+OjEFhetxa/DZg1mDJhePEJcNtR1GTp8gVUklROZMrmYAQxTFMZMVm5dTFEpQVE4gO4ACG7oRG3HdgxzNcpXDG8zEMPubheS68/t+symFwaHulMxmEinbAy6abrqZoocwMyFFTfEhTCcqQG3FCnIQRqthkvlTmJ7DrQeI2kURSlld0hLp+xQOoBjIJu2ya4JHEP9sm/uGDuGKIDzCA75CPD8etZ44aSsyzYZfNoqXqm4E/qBKVke1rOuo5VTTQ6DhRSbOSl+qOSJnSSTBBLszGcFNoYpDFHA2QXcfHCbMhxf4ecbGLyoLrTaglKeR6pdvFSSps6UB2ZcWDITAizTHsSiCSaYHBMpjFAeQBWmEIQEatms6LKn/HCffLjxvmMDbNZ0WVP+OE++XHjfMAhCPBszPGKGA7BJXWJhnL0Hk1krBNCnmTkoimvMXKpEEAOACAiQp1AUOACAiVMwAIDpAe8wiZMry1sz6tMNqGJ95mt3ba3xf08WfNaRZzIqVMJOjpAuWWGl5fqRtNeEKm7ub3ZcMwBoOnMofG5PMf+BGkr/Vsi2SqffcSqrCMygVIX7ZQSGVKUOROKmKSwk0ACisJQ7EAEQ01CEIDE+0U9DjeH8X/AM4ZbFK8G/2Itq/JvI/R6ETU2inocbw/i/8AnDLYpXg3+xFtX5N5H6PQgPSYQhAIRgfPExuYkrFoWawU4JqkaSO7mIyuvW9I6ndtiLhT0sSFEHswKmcBKJyA4R0EQEQLxTFATlLpmDH1hbzKsl/D+GYxYHNYvHeH1kzSXq3OoK704GZSqbsF3SaCpmqBzH6iLxFigJU9TkTOJiqlFIN4LLwjqtk7rUzfezVI3uoxUTyes6ZYT2UnEwGEWztum4SHUOQ9goXmHKO1QCJ4ZqPTF5d3jhXvoVrFD4nhmo9MXl3eOFe+hWsBQ+EIQCJ4bLZ0OtF+N9UemncUPieGy2dDrRfjfVHpp3AZk20ZSUtMN1hZnUkuVdSpC6a4zJFMvNRLqMTGIA6gG8YpTAHMP5Q7cWmIdNVMFEzAYpg1KYOYCA92MK7Q/lv1tmX5dE2tfaBgR3XtIT1vVNFy8ypEvVFygmsiqy4hxACiq3cL7gCIFFUiO8JQ1MGQ8MG1Y2xw+Yd6esBj5woXmlN86SkreTTKQsqVTAZ85RICKa4A5WRVRUV3QMoQyWhTHHcFQNAgP8VUl6o7afTJ6VWTT6htaoapQK1HVTWnHYEATCHb+qNR3wHTQALrryi1sSMyJMI2LO/ePG8GeNjktI8oOcXNamlVuaJnCCibxjKxFuQq501CkOQpGzRs3TOYpTKhxlNwpTkE3pswzjsVbHaHkspBLDxJF7ankpHI1URi99VtDSIJkL8FRVBv1KVwItBLwhHeKOion+pwGv8AHhh2vXiqw3TWzOHzFhPbK1O/fNFmte09LeqnLVNJYqiiQJgugYSqFKJBEqpBDXnvBvENFLM5yS8ynCzT6WYFdrFywxoSC07c83nNC3lYzNNBqxTApnC6bIJiqkqkQhROqQFSakIJhIoIaRSPM2zXMTOWdiJkMxnGAqqrl2CmtIJKziuaBbnXmUinYOnJVUlkxEUhQFuVqYgKChqZQ+ip93cDF2OraUqCzDsL1Z4IMsXCBd6va/ujTTmmXhn9KplRlDN+kdu5MYjZZc51eCZYoCYE0iCPEFQQTEghSnKVzA7fZmGB6lcTlAUX61xUMrKZ5SxFCnJJ37XQijdMxQADJbopqJjoUeGoTUpRASh4RtU3Qc3d/CFN+n2Ed+yFMvW4GWllx0xYC7rpE1ZTKaO6hqxo0XBVFg7dCQAalOHI4pIpIkMYoiUVAUEomLoI9B2qboObu/hCm/T7CA3Bh69wOh/E+WfJU47hHT8PXuB0P4nyz5KnEvtqmzdr0YCbNU5haw8IPJJUl25W9M+r5usJFZPLUTpprJsxKICDpTibvF1AUiaiXszkOmHQ88bFfX2bliKk+Qzlyv0Z6dWeIvr71o1KC0ukjdo4TMLdVQOQkbLcNVYSjvCumg3KIqConFZ8KGGy3eD3DfRWGC1LZYsgoenm8qYKODAKrjhl7NdQQAAFRU4mUOIAACZQdAAOQQeynM+3Ixyn8PqdrbW4fb+ziqpwVNxXlePKNkRXk9eFAf8A+ciKTZMTGBJABECAImETqHUUPYzK8zTsPmbPZieXzw4UfWcllFPVQeRPW1ayxq2cHclbIOBOQGzlwQxNxwUNROBt4B1KAbomDTcT8zA9nawmZjWLRXF3dm+t2qXnq9ONpQdrQU8Ysk91ATAU4HXZLHDUptDF10EQAQEO0PXcjnOLxUZmt+L8WtxA4fZDSMvthOEm8kdyJi8ROmJ3LlIzN6LlY4KOSlRKYTEKkH12pC6lj/mJjaRrRYHMQ9YWMxn4Ib1Uiwp+ertKfriVSFJ9KJ8zKIcF4mqqdvoVUBDQpOKBTDuibUB0DD+ZPl/4wdnXo2R4+cvPMFuNPaLYVS1l1T2+uJNgdoqFXE4pnWInw27tI5i8IxQRTVTFQDkPzMKdw8KN+5Limww28xJ0/LjM2le0VLJ+iyOpvGa9VtU1xRMbumIJxII90SjETswzHvf/AGlamabwEZZWEWumFunlVtplXF2a9lBWjFAjcxilLvpHVSTSIKnGEOILhUUykIkGhwNb3DpZGlsNVgaHw8UWoY0poWk5dIZaoYuhlEWjZNApzcx7IwJ7wiIiIiIiIiPOAndnb9MTlreUiq/ikcVIiW+dv0xOWt5SKr+KRxUiAilsw6sqaZmeYNLHjJQJma6CZm5zcuGkSdT8FiCAiA6iYyPcH6weYdoaAZ4K8pbZReIo88KUURtVNSp76YmDjCiJUeQAPPiCTQe4PMdADUJsYk5fiF2fzOvuBmLSTDzVVfYdb7NV3Far0gwBZWUvnCpXLjf5gRNwR2RRZMVRTTVSdnIB98pzE+TMOzhq8z6LLjls5RuGC4s2JXc2ZIV/XtUScjKXShgkuRwKZ1UTrFQIJ00jKKqGKO4QyZCKmVDQNr7LeznDPI4swM1U1IqvUajInC3RTRGoZloA8uept84D7xw7kUIjGF5F6jyV8lJ2TDvSjSr5xZC2bRCWNpi1WFvMXRDpJuHq6aBgU4YnUWdHIUxexAwb5Q1MHIZTOYZdfHFljybHJiDtU1kM7VbTdw+ldNNFiNnqLJZYpVmia6iigFUInoBTKG1MA6GEogMB6jj7x8Ye8uDDfOcSuIuqiM5cwIKMolKSgdWTx+JTCixakHmdU4lHUfrSFAxziUhDGCdGz3YKL/4hMTFe59+OSQDLKtu2VULY06onu9RSdciRCvQLoBgT6lSRatxNoYyBFFDAYFUzxMWb5zeE/HtmQmxnZvlC3EqC3lGiAWnslQstZP5W2AD6h1eZ29bApqJCKKgUhuqT6FOJEUiomrLYja7ctC914KNsFQ1jL4M5jV9Sy6n5Od7SsnI1bru3CbZEVOFNTnKmUyhddwhjAUB0KYdAEKtRMDA59tC42vJvRfomVRT+JgYHPtoXG15N6L9EyqA0JnyJrLZPGIZNJExxC3Do2hC6joBiCI/yAACI+8EdG2ZZ7I32R7Ys9ONDIIJsp4msmft8cs/mJVjfXDyMoBzhz7Rg5B2g11iUsdS+JzD1XWHGt1jpSivKSmMgmLhFMDKIpO2yiBlSAblvkA+8Ue4YoDy0iHOWXmhXE2dikany4M1nDbcBpIZFVTx7b2vKVkpXbF4iuIHUTTOqokRZuc4CuRRMxzlO4UTVImYggUPVNstRPMLc4apLIlUkqidXSdlki6jUVBT+otymHtCAhxDICJO2bQNAHQdLWRC+nHN/dpIzT7P4m2WG+rKDwt2DeFm8pm1csOp1qke8dFyYqZSiZNQy6jZmQ5EjqESRQMYyoGVIQdfbQZm34mspq29r6uw3WWp2rV62qpzLpurU7F64QbkSSTORBMGqqQlXWE5twxjGAASNomfnuhrfG/hIobHfhVrPCTc2oJrKpHWsuTaP38jUTK6QAi6a5DJiqQ5Nd9IuupRAQ1Dl24nDN9kLw1UzSBUsPeYHiFpKqGKABJZu8qZm5Zs1AKIAIN2zVqoBde4VcogGoaj243Bjvx53GwVYWqXxNyfBvW9zCTGbMEKupWi0xVmVPMl2a66r0UipnBYqSyaKBiiJCgK4GE4AXQcWVDtf+BqYyNaQ2WwrXzqm4K6YpyuhFKTat1juhAd1NY6bpYxC72gCZNNU3ZBoQeegfBs5WP7GNNMTd68o/HfctWuawswo5WkVXvHwuXbho0fEYuk1XB/qjlPiLNVElFfqoFVOU4joUpK9xJzZ2cvXFbRt67z5sGO23xaQuFfZ8ueT0cs1Mg6lUvcvBeuRWSMImQBRQrciaKn1UpW2qnM4RWOAlxsgPQ7sfKRPPjQjyvbYUlTZf9q1iJmEhbxJlMcA5AIyp/oAj746Dp/IMeg7JDUaEnyeGCBS8Rc1xp4JSa8gDVHmI/8AhHr2exgNr/M7y+KmshbluDyspI/b1LRLE5iETcTBqVQvU+8cQKmZVus4RKcwlKUypRMYC72obXpesKOGkJW7kJxIxVlqB2KADvGIiKZRIURARDUC6APMf5RiMuJaetpltlFjZpSBdxZjbNX1XUM258pJPhOBuWgiKByEA3cEShrqEcNhF2lagMJOHan8L2Y1hfvJILxUJJ0JAeWM6UTE0+O3KCCKgFcroHSWOUiYKAJDFEw7xBMBtwvpmSjg5xT4u8xK5ud5jXtHNLeN6ml5pNaeiZ0iZJ8gyEiKBXJ01CFMQhGqBUinEpeOdwuoBSl3ROFck64lBg0OmsT3xFMBD+4Y5BlNZdMC6snxD/eAef8AyHnEyLu5qOJuhM/ilMqenbDyd3b2eyhu4XqRZi7NNRBSXquTvE1QVK3BukoThGAUjDqQ/ZgbQgeX7UZmjXvy/rU05hgsOk6k1R3Wlrw7mvmbgxFZVLkTppqpsxLoIOT8Td4moCkTmXszkOmHB542K+vs3LEVJ8hnLlfoz06s8RfX3rRqUFpdJG7RwmYW6qgchI2W4aqwlHeFdNBuURUFROKz4UMNlu8HuG+isMFqWyxZBQ9PN5UwUcGAVXHDL2a6ggAAKipxMocQAAEyg6AAcggtlI59uSNlQWC/cut5h8vrN6onHDc1zXq9HyQr2eOwAeQ6zgRSbEExgSRAwgQBETCc5znNZTK8zTsPmbPZieXzw4UfWcllFPVQeRPW1ayxq2cHclbIOBOQGzlwQxNxwUNROBt4B1KAbomDyraaOg6vv+D5J6flsbQtN7ldM+L7L/AJGL9po6Dq+/4Pknp+WxtC03uV0z4vsv8AAJAc4uQF250w/wBsgh/zCPPQ3klNe0Ypv7wj0aOi1E06jnS6YcimPvh/IPOA+VU7hwc7lQonER1Oc3PmPvjHI0016uSfMw5idryKH+8AgIf3x9c8O2ClGYNEikKqcoiBffAo6/3x81JzRhK3CpnxjF4hQKA7uoB7+vd/ugP50k5FvPEgMbQFCiQeXvhy/vAI7rHRJgX1NnhlG5g0IsCiYgbUN0eyLpp96O7pqkWSKqmOpTgAh/IMB/SEIQGINpC6Ey/fi/L/AEsyjV+Hr3A6H8T5Z8lTjKG0hdCZfvxfl/pZlGr8PXuB0P4nyz5KnASEu44kst20m2Jp+yOKjq1i5ZSsI6FTW9b021OIiIagJCLJ8teyMAad0LD1FVZAA0vlSm8YeR1S9oA94P0/8ok9tFGDfFNbjF5ZXOkwV2smFbzy1IIyyvKUk7cyjheWpOFVU1gTSIZVRM5HbxsucgGOmQ6JgLukOYnWrn7U9aK7Vnpja3ADhDvPUl/J5KlWMkp17SqRk5E/OTh9UKA2WVUX4Rzb5CFTDfEgAYUteQdW2UNEXFxMX03kZk/W+5uWwLJ0U2gkAmi01MYQ1AB0FM6AAQeZdO0GsWbm1OvJQgRwschgMOnY66gOmugxiHZ3stKtMurBQzoS8LVFKvKunatTVm2SWKt1AodNJNBkJyiJTimmkXfEoiXiKKbpjF0MPBZLeb/iozQLwX+tRiAw9SKkpda6bJJSF5I2T1FRMRcuUzM3ouVjgo5AiIGExCpB9dqQupYD03MWy+sa2MCbUnVWFrMyrSwjKSMXSU1YUlIzuyTY6h0xIqoKb1sYpiAQxdDb5dD8tzst6Sl0bW4sdnSxrUzj5xdSKm8UUjq2dBLT3WqZR6vUspcAkYRKiLxwoRs6FuVYyZhFUDkTOTiJdsN6XA2iCucAF+q6svmPYCLhSKk5fWD8lAXNoSV9WS6byXqg5WayoLqEIVUUQSFQU1jDvnEBST03RyJmUYvrw7TxNaAwX5bOEitWNvpTWZJ7VN064lRWjJFciK7QihjomUSSRTTcOTCUVDLrGEpSpFFMQMF2aCvdK7i0VJrhUoZF7KJ9Km8xljom8Tjtl0yqpnAB1ENSGAefvxN/OoqoH2bzlwvQZ7vU1xapNucTXXUJJ3dOXa96KKWkw+tLOWqpi0dOzkziX0tTzKUM13JdFFEmyBECGMAahvCUgCPPtxO7OipdtLc37LfbLKCsDi49UgcN3dDQAkn39e778BUuRz5CdkPw0DJmT03gNzDn7wx89b1xRtsqOmlwrhVQwkkikbBV7OJxM3RUGzNskUTqKqKHECkIUoCIiI6AEco0ZtmKQItEikIHcCPzhbR9m4o31x5qZaV5H1b0XYC3VRoBcsKFaoOZ3Vi4JJuA3U3C6CIIlExCpEOcSlMIuDFVEqSRA9mpKQ1btOGbjJ8RbaSPmWErDjMjN6emTxqKXromRVEXB0yFOUDgZycjY6pBD6k0QTKbhqrBrbZSiJg4c77maAcuv15tRNp/IP6Yjfhz2sPJOwm2YkOH7D7hIvlTVJ00yBtKpWypOSaEDtmUOYZyJlVTmETnUMImOYwmMIiIjFAsU2ZBN6PygpzmeYYrauJws4tqyqylKeqticDlRd8AxReJNVBHRJNYVFCpq7ogmbRQC9mAarl7BrLmpWrVPQodse6I++P34kxcrZLcE8wrOqbltcUl+JY7quons1cISSp5a2bN1XCplQIJOoBMoBTHEAETAIgAByHmOqMq7MNxCY5crBjjiuPYJonW68tnS7SkabKs1bT1RmosVuVpxzrKJFXFMpAEwqaGERDeDTXMKu1vYJqIl6lNYq8H9/LcVainuvKUm9HNzHMqAdkmkZZygcwgbQNVE0uYgOgc9Ay/QNxccGQbmtWpwVVji9qa7Nib0vWjGVNaqeKKryrqp31EUxCnUOLdRBY6RzikIJLJHEdwD8k7qtaKnSxd5YE0f/TNqP8AdrEV7GWpxSZ+ObrbLH5WuFyo7V4eLILtn1JHrdmZF7UK7ZwDxDdKIACxlXHBMcU95BNFASb6hxHfuzAShwJy9SV7VVi9ZKqAYSWcpvUS9rmxkIxsDOhIdXKXxHERRE4hZyfG0IGvIGSgiP8AIABqP3oyXgv+2vMYXkcpn5BIYpPeq1dMX2s5Vljq2ROeS1lTT+RzcpCgImau2526oABgEBESKG7YCHvwGFtlZdydxkfWnRlbUxF0JnUicxObtKLDPXxgMHMeXDMkXtBzKPLujm3bXyyxfBPaCXgjxJqtdg/URCpCY5kglrkFAKIB3TmR7HXUR00AdB08fy28w66GzXDXOXhme4d6/WodtV7qaW8uPSsjK4ZO01QAhhTFVRMijdbhEVLunMqkoqoRQgDrw+2zuob6bThmMWZuFRWHOrqIwq2Smnq65qKt5eDY1TOBWRVOkmBROmqZYGyCIJpnUBFIVlDHAyhUxC5snQmSMpaoTtyRd4RsQrtdIu6VRUCgBjAHcATaiAdyPsife0GZrWI/Kdw90LdbDjaKm6lf1RW3qRMFasYvHDRqiDc6pSgVqsiIKqGLoQTKaABDdgYfrfQMyTM0q7AVlYr47zWaUd1O6kUo6hpV+oYqUumUxKmUpXZi9lw0FFB3ylEDHEgEAxRNvgHnOfLm4M8Cdm08M+HV4pP8Rd10Sye3dKSZLqh6w6rP1OWYnSKA6GA5hI3IYNVltAApikUEvYMgLKscZVWCFtQ1wOErciuHhJ9cA6KhTkZuBSKRGXEOURA5GxNSiYBMBlVFjFMJTEAIpZTGcZlt4Wr11Jj+zDqTvVdzEnVkycLGqdtTMpcS6n0D6k3WIuJmkbimT0IKnDTBJLRBIpCAcytn8s/aIMFWariFeYbcPdsLpSaesqXcz5R3WUklyDQWyCyCJyAdq/cH3xM4IIAJAKIAOpgHdAwb4iXWyG9EifyrT/8Ay8VFiXWyG9EifyrT/wDy8B67mGZtGKDBbf4lm7R5Q17r2yk0hbTD160FKXa8v4qplSmbAZuyXLvkAgCYDGKbsw7EAEpjd1yysxi/OPRzWTe9WW7dawQUwRiaWrXIlzhAk644rgcqHVDZuYxkuCUTboHAAVLqJR0A2s4QEadjr9ynEt5aP/YGjzXKowkWAxG7SdjBuZe237OpH9tazfzKkGk2RKs1aP1ZmYgPBSMAlOqkUn1IxtQIY4nAN8qZiembHu0eNbV4lgctVE9L1mTHfTENDlQNvF590NQ1DthrH+skFo7R2gbH+qq1UKUKhPqYUxAOymixi/8AMvMPfDmEB9O2XWdo6YYA6FxHspagzrOjbpMWcrqFBACvCM3LV4ZRuRYogcheMk3VDQRADJcgAR1DceP6qVK6yV711quZUyk4wvVI+OKwgBxFWnHCg72nLXsuenLWMk7YymofKNaGKAiBbtyUR07gdTPg5/zjGpcXktmI5FV0JUDFYXQ4TZ2iDbhjxOJ62Fi7m7prva8tNNdeUB4zsoXQkW2/D1Rel3Uc7tR3QU3y/Fn855THBbKOUxMkm2u8UQA09qIS/fD1YdBHO7Ud0FN8vxZ/OeUwGt8G/wBiLavybyP0ehGCrqZ+WNq31z6koKRbPziXqBlI568l7KesJDMDITJJFc6ZXKZk5aoQSKFKByiQ5yiBw0MYNBHeuDf7EW1fk3kfo9CPSYCdOYTiOr7Fns7t5L8XPw1VbaKdTm380K8oKtmx0pjL+C9FEhlCnTTOBVCJlVLvJkHdUDkIaGMyaftbSiPJDUvyiZR63nyJrLZPGIZNJExxC3Do2hC6joBiCI/yAACI+8EeS5NTR0OzgUM0FmrxVLQ1Hw0gTHePvLzES6B3dQEBD39eUBm/Y1MJFgZZgtqLGSNvWbq5E2rp/IvXQ9SKquylyDdqYrZsIhqgQ51TmUEuhlB3QMIlIQC/yzR6Fo3D1tP+Du/VvZUnJ5rcMpZbVJ5S2KiaYLGVcMBXWMAhxDnQdkROYQ1FNEoajoAB6hsc6KyWUY6OqiYpVLszoyRjBoBw6nYhqHvhqAh/KAx0bO7aPHe0G4ASN2qqn/l8huwTEeRJokY48u4BQ3h94OY8oDlNtV6LKgv/AFgJV6DnkVhtX7mNOfgFn/gEiUO2kNV18rChlUUDnKjfuVHVMQoiCZfUWdl3jCHaDeMAaj3RAO2MVdteUxLaU6Q5RAQkbQDAPbAeCSAwfmo9MXl3eOFe+hWsUPieGaj0xeXd44V76FaxQ+AQhCAQhCAQhCAQhCARiDaQuhMv34vy/wBLMo2/GINpC6Ey/fi/L/SzKA1fh69wOh/E+WfJU4/veSVzydWkqqTU0ockyd04+RYHSTE5gXO3OUggUAETCBhDQNB17Ufww9e4HQ/ifLPkqcdwgJq7JlOpPNclih2MtcpqLS2qqgbTAhO2msMxVWApvv8ADVSN/IYI67ZAgVBtbV5X9Mr7iUhwusWVSHSbFEDuVXUoWSRObtlMKZklAHtiCW79bCn8pjNXy+bw3EfZPmKO0bG19yqmWqBxbm8Une8Om36wACpmSjJFUTlAClKUDbhdwiZDFOKYKG0LlTZYFTYFnNw784ir3qXQvleOcpTK41cAy6nbaJAbgsmiX+wgnvm0HQgGDcKBCFTIQobHiUm2PdEWy8rkl+TPo1JliYTsfGGSrr3zfGxiy/dOYVtcZWb23berj556hSsTrCCG46TIVnvFOkHUqAmRT4XYmHeGMe5sOWNn65odFTzDpV118K7C2Ja9POqUK2c1A1m5GyJ3BGZHJ+oVk98EFg4gFAQE4cjadsK8wjOGACU5qsrSqsMzip7HzM6hmPrJGzSU0LwwDqjqzqwX6ZNddW3D4YDporvDzLGj4CW+dv0xOWt5SKr+KRxUiJb52/TE5a3lIqv4pHFSICbW1gS6dzDJRuA7laqhUGVRU8tMyETEwGQGaN0wAw6diHFURHUdOYAHd0HfNipzKKksnRtQ085Iuwf0rLnLFZP61RE7ZMxDB94SiAhHBYtcMltMZ+G2tMLV4G6x6draRKy2YHa6As3E2hk10hMAlBVJQqapBEBADJlEQEOUTipHLM2h21uHtLADbnMXswS0jSVGkEruA6puYErCXyUSikVBFIqQoAYiPYEEVxUIGgFWKJSmAOb2UUpJhhDvrWsnX0p+oMUdTPaeSI3KVM7YWktKCxBL2ym0AmnaDhcu2MbGzR8W9g8EWBav774mKMSqik0ZQMsd0eqkQ4VCo8HqYkvEpymLuKipunEwGAqe+YQEC6D0ymctec4Wspqa5eOAi6zmkKmbUQ+YU1Xz5wo3cerDnfUVfqKtymUQMoscwgdIDGRKYvDARTKEdSrXKguXiyyapRlw47cQ7qobgpyJD1UuazdLzI4TdByZdu5E7oE1XhCBuJHFXcOqQDCIkMYDFCbsuyC8zhbBWW4tGV/JkaKmVQp1uXAq7qacrU8oyAeqk5WZ+V4CijkwDqdIN1Iy26YVdSFEK3ZSOOOzGYPgOoq/9jaARpCVpthkryi2wJglTztmBUjsk+GAF4JSgQ6QgUuqKiYiQgiJAzjKsO200ye2KOHFni5wuBJG0tLK0Lret2eBVZG5UwTK4BsBAY9UAUNddNN7nva841Fli5fFt8sPB7TmE23E/czoksUXeTufu0QSUmsxXNvLOBTKIgmUdCkITUwlImQomMICYQ0LErcF/wBteYwvI5TPyCQxVKJW4L/trzGF5HKZ+QSGAqlEsc6xcadzlMuSrKhfbklNcKoZchvpDuJPnHqUmkAm00AypzpFKAjqIpiIdoYqdGUc27LKkuZ3h7lVASu5jmha8ompm9S23rpk3FVSUTREB3d4pTFMKZwHnumAxTETUDeFMCmD/mePN5LJMoXES8qBVMqB7WzNuTigAhx1U+EiHPuiqdMA7uumnOPvyW5POZHlL4dGE+OqZwNoJGsHFRAhipKNE1Ei6B3ATOQAHtiAajzEYyRdPKzzssxCQSnDTmf43LRI2XazVo7qllZ6SPE5xWBWyoKJpOzLt0Um2pyEOPCESFOAGBMwpk00lmvYK8bmI/DDQ9lMs/FEjZKbUvWEvcOnrebvZcmpJm7ZZEGhVGaZ1DFKYyJgbmAElQT3TmAACA2LEp8njp6Mw38OU7/3XUbrx0S/H/M7RsG+XDPrVy6uQqBE0yXu8m/NLRlXAX4pU+oSHUBwK3UwlEwbu4CuvPdibGHjLD2jrDJimu7i9txd/CCpVl63TNxWCczXqRVmmdsCgJ9TJlYFMmH1Q2u8Y+vLtd0LKQj5Zb6phLm4TkUhd8EnVQttQT4mgb27rz3d7XTXnp24+qAjVs1nRZU/44T75ceN8xgbZrOiyp/xwn3y48b5gETw2oCXTZ3lXzNzLFjFQZ1zJlpiUqe8B0RUUIACOnYhxDpDry5gAd3QaHx5xi5wxW7xl4catwz3VIsWS1ZKxbLOG27xWqpTlUQcp7wCXfSWImoXUBATEABAQEYDvUonkkmlOtallrxL1OcMiOW6+8BScExAMU2vaAu6Ov3gifOzHNlBy86gnyAn9TJzeCevZGmLUqRUmgptEylKBe2G+moPPmAiJe0UI4WX5feebL7EJ4IUceFqC2yTlPqEWuSSF8FVEk+5weAUnD4IGBH6mBuNxAAA+ra9lG5cImF+3GDDDjSmGe1KSwyalZb1Om5c6cZ4sc5lF3Km6ABvqqnOcQAAKAn0AAAAAA9IhCEBifaKehxvD+L/AOcMtileDf7EW1fk3kfo9CJqbRT0ON4fxf8AzhlsUrwb/Yi2r8m8j9HoQHpMIQgJZZrK6lN7QFl/VTUkw4UodrVUwYgojoTqwzYiegG00ExjOGxdNeQ6Dy1DX3/aEZ1IZFky4gX1SCmDc9GFbpcYoCHHWeN0UA58tRWOnp3QHQQ56Ry2bllgEzK7SUqnQl11rfXQtlVKVS2vrtFnx/U2YJiUwpqE1ARSOKaQiJR1KdJI+hwIKZ8yXIyp84/MYPTdkc2DGRaULLyOdNpnP6bsxKnyUwrEzc2qab1VwgiVuUR7IeEJiFMO8Ce8VM5A2jlSSOeU3lg4dJFUqigvmlj6VTcEWRAhkRCUttEhKXlqQNCa9sdzUeYjGgo+SWS6XyaXN5PKmibZq0QIi2bokApEkyABSlKAcgAAAAAO4EfXAInhmo9MXl3eOFe+hWsUPieGaj0xeXd44V76FawFD4QhAInhstnQ60X431R6adxQ+J4bLZ0OtF+N9UemncBQ+EIQCEIQCEIQCJ37VN0HN3fwhTfp9hFEInftU3Qc3d/CFN+n2EBuDD17gdD+J8s+Spx3COn4evcDofxPlnyVOO4QCEIQCEIQCEIQEt87fpictbykVX8UjipES3zt+mJy1vKRVfxSOKkQCEIQCEIQCEIQCJgYHPtoXG15N6L9EyqKfxMDA59tC42vJvRfomVQFP4QhAIQhAIQhAI4mp556lteGgbVZX6z/gD/AHo5URAoaiOgBHR367ifToRS5iqpuJgPcL2g/SMBNHZGpA4nOU0yHUSJEuJOt8+n30eQff8Aiir7Fg2lyANmqIEKH/MfviPdGJgbID0O7HykTz40IpXU1RnlYdRshKK5g1MP72Hc5e+MBy7hy2bgAuHBEwHtCcwB8cf8QeNHIaNnSSn/AKCgD8UdKZyubz1Qy6QGU7Ls1FDctf5R/wDCPodU1PZSXqtMddznvtzDqHxDAczOqrJKXZmZWhlDlAB1EwAHMNfvj8UfdK3YzSVpu10y/VSjqQO12xDux0l++XmK/HdD2egAI+/p3Y7hSJ9+QIAJtRDeAf8A6oYDg6qp4kuN1czLogYdDE/3BH/wGOQo6cmeNjS9wfVRENSCPdJ2v7o5h41TetVGq31qhBKP8/djpsjVWlk/SIYNBBbhH3vvjuj/AMoDI+00dB1ff8HyT0/LY2hab3K6Z8X2X+ASMX7TR0HV9/wfJPT8tjaFpvcrpnxfZf4BIDsEdZr9r9UbvA7oCQ383MPjGOzRw1cJb8lA3+4sUf7hD/xgPhk7UJ5S55cJ9FEVhFPXtAPbDX7w6iEcO/lbuWbgPSlIY+uhN7UdA5ajpy0Huc+5HL0K6IkZ0moYALuFPqPaAA11+OPgma7ioZ0JWgCYDGAiQf8ACHd/8RgPnXbrepqL44diY5kw/kDQQ+Mf+UdrpF71ZJkyiOpkRFM383a/u0j+U5kyZaZFkgXUW5AOX74h2x/nDWOLoh+DaYmZqDoVcvY/+kHa/u1gO2whCAxBtIXQmX78X5f6WZRq/D17gdD+J8s+SpxlDaQuhMv34vy/0syjV+Hr3A6H8T5Z8lTgO4R1upJ+L0wyeUAKhjjuqHJ3f+EP/GOyR/JNFFIR4SRSibmO6UA1gOMp6SOJXLzDvAVyroY2vMA07RR/8dI/4pVTRBQzObtFEFA5HJu7xRD7w8tQH+SOZj4ZvJmU3R4bguhw+sUDth+kPvQHWKWeA0nqYlMO4qIpj/IPa/v0jusdN9b0zlc1bhw98vHJuLEJy7Ydv3v547lAIlvnb9MTlreUiq/ikcVIiW+dv0xOWt5SKr+KRwFSIQhAIQhAIQhAIQhAStwX/bXmMLyOUz8gkMVSiVuC/wC2vMYXkcpn5BIYqlAIQhAIQhAIQhAIl1shvRIn8q0//wAvFRYl1shvRIn8q0//AMvAVFhCEAhCEAhCEAif+1HdBTfL8WfznlMUAif+1HdBTfL8WfznlMBrfBv9iLavybyP0ehHpMebYN/sRbV+TeR+j0I9JgEIQgEIQgEIQgJ4ZqPTF5d3jhXvoVrFD4nhmo9MXl3eOFe+hWsUPgEIQgEIQgEIQgEIQgEYg2kLoTL9+L8v9LMo2/GINpC6Ey/fi/L/AEsygNX4evcDofxPlnyVOO4R0/D17gdD+J8s+Spx3CAQhCAQhCAQhCAlvnb9MTlreUiq/ikcVIiW+dv0xOWt5SKr+KRxUiAQhCAQhCAQhCARK3Bf9teYwvI5TPyCQxVKJW4L/trzGF5HKZ+QSGAqlCEIBCEIBCEIBCEICNWzWdFlT/jhPvlx43zGBtms6LKn/HCffLjxvmAQhCAQhCAQhCAxPtFPQ43h/F/84ZbFK8G/2Itq/JvI/R6ETU2inocbw/i/+cMtileDf7EW1fk3kfo9CA9JhCEAhCEAhCEAieGaj0xeXd44V76FaxQ+J4ZqPTF5d3jhXvoVrAUPhCEAiD2Rfn+ZYmBnLnpzDniMvRNpRVcrqSeunjJpR0wdkIk5mbhdEQURSMUdUzlEQAdQ10HQYvDE49l5kEjmGT7Rrp/JWiyo1hU+qqzYpjDpOXWnMQ1gP59df5JvfGVB5u5t8xDrr/JN74yoPN3NvmIof60aW/g1L/6GT9EPWjS38Gpf/QyfogJ4ddf5JvfGVB5u5t8xDrr/ACTe+MqDzdzb5iKH+tGlv4NS/wDoZP0Q9aNLfwal/wDQyfogJ4ddf5JvfGVB5u5t8xDrr/JN74yoPN3NvmIof60aW/g1L/6GT9EPWjS38Gpf/QyfogJ4ddf5JvfGVB5u5t8xGPc+HaAcsLHPld3DwyYcb0zeb1hUDuSqSxg6o2YNE1St5s0cq6qrJFIXRJI5uYhqIaBzEAi6PrRpb+DUv/oZP0RPXamKekLHJEu26ZSNmiqV/Te6qk1KUwaz5gA8wDXtQHV7QbUxkx0jaWlqWnmISfpPJZTrFo7SLb+amAiqaBCGADAhoIAYohqHIY7H11/km98ZUHm7m3zEbgw+0rTJ7C0Oc9OMBEaQlgiIsydvqVP70dv9aNLfwal/9DJ+iAnh11/km98ZUHm7m3zEOuv8k3vjKg83c2+Yih/rRpb+DUv/AKGT9EPWjS38Gpf/AEMn6ICeHXX+Sb3xlQebubfMQ66/yTe+MqDzdzb5iKH+tGlv4NS/+hk/RD1o0t/BqX/0Mn6ICeHXX+Sb3xlQebubfMQ66/yTe+MqDzdzb5iKH+tGlv4NS/8AoZP0Q9aNLfwal/8AQyfogIDZnOe1ls4lsxnBXiHtBd+av6VszWc+mNfvnFIv0DsW7oJXwTETUSA64j1KtqCYGENA17YRurrr/JN74yoPN3NvmI6bnWyGRtc4HLdboSdqmmtcaqgWIRuUCqAASTQBAA0HTXuxUH1o0t/BqX/0Mn6ICeHXX+Sb3xlQebubfMQ66/yTe+MqDzdzb5iKH+tGlv4NS/8AoZP0Q9aNLfwal/8AQyfogJ4ddf5JvfGVB5u5t8xDrr/JN74yoPN3NvmIof60aW/g1L/6GT9EPWjS38Gpf/QyfogJ4ddf5JvfGVB5u5t8xDrr/JN74yoPN3NvmIof60aW/g1L/wChk/RD1o0t/BqX/wBDJ+iAnh11/km98ZUHm7m3zEYowg55WWRQ+ejiexr19iGcSS3FyKLplhR86d0fN1lHrhnL2CDggoN2qiqW6dBQN5QpQEA1AR1CLzetGlv4NS/+hk/REq8KNnbSXI2m3GhJLi2tpyfsmVvqNVaMp1I27pJA5pRKgMYhFSGAoiHbEAARgPZeujcijv5/gyqf6Mh10bkUd/P8GVT/AEZGuPYbYQ+9Xtv+Q0v+Zh7DbCH3q9t/yGl/zMBkfro3Io7+f4Mqn+jIddG5FHfz/BlU/wBGRrj2G2EPvV7b/kNL/mYew2wh96vbf8hpf8zAZH66NyKO/n+DKp/oyHXRuRR38/wZVP8ARka49hthD71e2/5DS/5mHsNsIfer23/IaX/MwGP5ttQ+RorLlk2mODeVOmJSB+5pUwdvl3ZaEcLS2005HTF+LuY43NwCEHc/9zWpR5jy7ktHuaxsWrcHmEhGRqHTwtW5KO+UNS0OwAe3/wDJR8lC4PMJSyDky2F23R+yKAb1EsB9/wD+KgI47ORnd5YmAjLXa2DxW4mfWtVyNaTaYGk4UZOn3+jrCkKR+KzZKpdlujy39Q7oBGx1dpkyTXz4VnWNrQVT6nP+5vUvLUfeCXdyPJdljw/WBuJk8IVTcKx9Hz6aGuHOEfVKc0y1dOBIB0NC8RQgm0ABHQNdAiiFI4P8Ji88SKrhft0YAKYdBolgIdof/ioDOjXagciRm3I1b44d0hA0KH7mdT/Rnbj+nXRuRR38/wAGVT/Rka49hthD71e2/wCQ0v8AmYew2wh96vbf8hpf8zAYdnW0vZHZpkopLcbO8ifsgAttqlDQR7YaDLQ7sczTO0+5GsvlQNXuN/cOBzDp+5rUw8h/kloxqWvMH+EdFVqKWF23RTCB97colgHLlp/2X8sfVROD7CQvKDifC3bgwguIamodgPcD/wCKgMw9dG5FHfz/AAZVP9GR1V7tM+SKrOlHSONj6mLgTgf9zepe1rrrp6naxt1xg/wgNW53KuFi24FTKJjf/gPL+5//AIY6jI8H2FGYz9ITYX7diAqcQ5fWSw00Dn+9QEyM8vPxymcYuVbdjDfhzxX+uOtKmZyskkkvrFnzPqkyM3ZOFA4zpikkTRJFQ3ZHLru6BqIgA2Ks08azG0NKTFisCqK9NMVEVCjyMUW5BKIfygMT+2jfDPhvoLJbvfVdEYfaJks0ZsZMLSZymlGbZwiJp5LymEiiaYGLqUwlHQQ1ARDtDFCLSaFtVTIAGgBTzL/AJAdhjjKvABp9wPvbn/fCOTjia0V4UhOmP/aKFL/fr/4QHEUS1TdLOkl0wMmZECnKP3xj7JhI3smcBMqcLy3dFW/b5fe17Yfe7fvfe/1QbYSMl3Jh/wBYoBQ/mD/7sc/AddbVy2VLw5gyOQRDQRJ2QD/MOn/jHXiLg1eg4aGHRNTeTE3b0AdQ1jtk6pdpNNV0fqK4/wC2UvIw/fD/AMY6zMJJMpUYQctx3O4qHMo/z/pgO8oLkXQI4J9acgGL/IIax/SOPps5lJI2MoH/AGWn8wcg/ujkIDDG0lvkGWSTflV4fcIaSStMDboj2R5ywIUOXvmMAa9oO2PKPI7QbUxkx0jaWlqWnmISfpPJZTrFo7SLb+amAiqaBCGADAhoIAYohqHIY9k2kLoTL9+L8v8ASzKNP4faVpk9haHOenGAiNISwREWZO31Kn96Aw/11/km98ZUHm7m3zEOuv8AJN74yoPN3NvmIof60aW/g1L/AOhk/RD1o0t/BqX/ANDJ+iAnh11/km98ZUHm7m3zEOuv8k3vjKg83c2+Yih/rRpb+DUv/oZP0Q9aNLfwal/9DJ+iAnh11/km98ZUHm7m3zEOuv8AJN74yoPN3NvmIof60aW/g1L/AOhk/RD1o0t/BqX/ANDJ+iAnh11/km98ZUHm7m3zEYVzOc9rLZxLZjOCvEPaC781f0rZms59Ma/fOKRfoHYt3QSvgmImokB1xHqVbUEwMIaBr2wi/PrRpb+DUv8A6GT9ES+zrZDI2ucDlut0JO1TTWuNVQLEI3KBVAAJJoAgAaDpr3YDuXXX+Sb3xlQebubfMQ66/wAk3vjKg83c2+Yih/rRpb+DUv8A6GT9EPWjS38Gpf8A0Mn6ICeHXX+Sb3xlQebubfMQ66/yTe+MqDzdzb5iKH+tGlv4NS/+hk/RD1o0t/BqX/0Mn6ICeHXX+Sb3xlQebubfMQ66/wAk3vjKg83c2+Yih/rRpb+DUv8A6GT9EPWjS38Gpf8A0Mn6ICeHXX+Sb3xlQebubfMQ66/yTe+MqDzdzb5iKH+tGlv4NS/+hk/RD1o0t/BqX/0Mn6ID8/uG3PQy37c5+mIrHhVt4JqhbS4dt5JKKVnKdJPzrOXbZpKU1SGblS4qYAZquG8YoAO6AgPMI3n11/km98ZUHm7m3zEdAwaSGSq7Vdi/YHkzUyCVnqaFNEW5RIURYSHUQLpoA8xip3rRpb+DUv8A6GT9EBPDrr/JN74yoPN3NvmIddf5JvfGVB5u5t8xFD/WjS38Gpf/AEMn6IetGlv4NS/+hk/RATw66/yTe+MqDzdzb5iHXX+Sb3xlQebubfMRQ/1o0t/BqX/0Mn6IetGlv4NS/wDoZP0QE8Ouv8k3vjKg83c2+Yh11/km98ZUHm7m3zEUP9aNLfwal/8AQyfoh60aW/g1L/6GT9EBPDrr/JN74yoPN3NvmIxXs5udzlgYD8u0bF4rcTfrUqobgTeZepXrLnb7/RV+DwlOKzZKpc9w3Y728GnMA5ReP1o0t/BqX/0Mn6Ikxso+HmwNysq49S3HsdR9QTL90+eJdXTqmWrtfhl6n3Sb6pDG3Q1HQNdA1gPeOujcijv5/gyqf6Mh10bkUd/P8GVT/Rka49hthD71e2/5DS/5mHsNsIfer23/ACGl/wAzAZH66NyKO/n+DKp/oyHXRuRR38/wZVP9GRrj2G2EPvV7b/kNL/mYew2wh96vbf8AIaX/ADMBkfro3Io7+f4Mqn+jIddG5FHfz/BlU/0ZGuPYbYQ+9Xtv+Q0v+Zh7DbCH3q9t/wAhpf8AMwGR+ujcijv5/gyqf6MjIGfNnzZUGNDKguthpw04rPXLW1S+oXqJJPWLPWfVHU89l7pb6s7YpIk3UEFT9kcuu5oGphABrv7DbCH3q9t/yGl/zMYR2lrDVhzoHJOvVVtCWCoqSTZp63OpJpKKVZtnCO/UkrIbcUTTAxdSGMUdBDUphAeQjAMNe0s5JtAYc6AoOrsafUk2klEyphM2n7nVSKcFwizSTUJvklwlNoYohvFEQHTUBEOcd266NyKO/n+DKp/oyPccI2EbCjMsKVsZpMsMdvXDhxb2SquHC9FsTnVOZiiYxjGFIRMIiIiIjzEY9H9hthD71e2/5DS/5mAyP10bkUd/P8GVT/RkOujcijv5/gyqf6MjXHsNsIfer23/ACGl/wAzD2G2EPvV7b/kNL/mYDI/XRuRR38/wZVP9GQ66NyKO/n+DKp/oyNcew2wh96vbf8AIaX/ADMPYbYQ+9Xtv+Q0v+ZgMj9dG5FHfz/BlU/0ZDro3Io7+f4Mqn+jI1x7DbCH3q9t/wAhpf8AMw9hthD71e2/5DS/5mAlffbNawCZimcdgURwc37CsDUjWFXBUGtMTSXdSi9lKRGwavmyIKb50VA7De3d3npqGtmImRmH2Ys/afOLy+1LWWnpqmjP6urkHpqfkTdmLgCSZuJN/gkLv7u8bTXXTeHTtjFN4BCEIBCEIBCEIBCEIBGGNpLfIMskm/Krw+4Q0klaYG3RHsjzlgQocvfMYA17QdseUbnjEG0hdCZfvxfl/pZlAeN2g2pjJjpG0tLUtPMQk/SeSynWLR2kW381MBFU0CEMAGBDQQAxRDUOQx2Prr/JN74yoPN3NvmI3Bh9pWmT2Foc56cYCI0hLBERZk7fUqf3o7f60aW/g1L/AOhk/RATw66/yTe+MqDzdzb5iHXX+Sb3xlQebubfMRQ/1o0t/BqX/wBDJ+iHrRpb+DUv/oZP0QE8Ouv8k3vjKg83c2+Yh11/km98ZUHm7m3zEUP9aNLfwal/9DJ+iHrRpb+DUv8A6GT9EBPDrr/JN74yoPN3NvmIddf5JvfGVB5u5t8xFD/WjS38Gpf/AEMn6IetGlv4NS/+hk/RAQGzOc9rLZxLZjOCvEPaC781f0rZms59Ma/fOKRfoHYt3QSvgmImokB1xHqVbUEwMIaBr2wjdXXX+Sb3xlQebubfMR03OtkMja5wOW63Qk7VNNa41VAsQjcoFUAAkmgCABoOmvdioPrRpb+DUv8A6GT9EBPDrr/JN74yoPN3NvmIddf5JvfGVB5u5t8xFD/WjS38Gpf/AEMn6IetGlv4NS/+hk/RATw66/yTe+MqDzdzb5iHXX+Sb3xlQebubfMRQ/1o0t/BqX/0Mn6IetGlv4NS/wDoZP0QE8Ouv8k3vjKg83c2+Yh11/km98ZUHm7m3zEUP9aNLfwal/8AQyfoh60aW/g1L/6GT9EBPDrr/JN74yoPN3NvmIwZhtz0Mt+3OfpiKx4VbeCaoW0uHbeSSilZynST86zl22aSlNUhm5UuKmAGarhvGKADugIDzCP0BetGlv4NS/8AoZP0RLHBpIZKrtV2L9geTNTIJWepoU0RblEhRFhIdRAumgDzGA7/ANdf5JvfGVB5u5t8xDrr/JN74yoPN3NvmIof60aW/g1L/wChk/RD1o0t/BqX/wBDJ+iAnh11/km98ZUHm7m3zEOuv8k3vjKg83c2+Yih/rRpb+DUv/oZP0Q9aNLfwal/9DJ+iAnh11/km98ZUHm7m3zEOuv8k3vjKg83c2+Yih/rRpb+DUv/AKGT9EPWjS38Gpf/AEMn6ICeHXX+Sb3xlQebubfMQ66/yTe+MqDzdzb5iKH+tGlv4NS/+hk/RD1o0t/BqX/0Mn6ID88eSDnEZcmEDALJ7K4icRHrdqdrUk2dLywKSm7vcRXdGOmbiNmiiY6kEB0AwiHaEAHlGueuKcnHvwfg/qH9gj+eyj4ebA3Kyrj1Lcex1H1BMv3T54l1dOqZau1+GXqfdJvqkMbdDUdA10DWKYew2wh96vbf8hpf8zATT64pyce/B+D+of2CHXFOTj34Pwf1D+wRSz2G2EPvV7b/AJDS/wCZh7DbCH3q9t/yGl/zMBNPrinJx78H4P6h/YIdcU5OPfg/B/UP7BFLPYbYQ+9Xtv8AkNL/AJmHsNsIfer23/IaX/MwE0+uKcnHvwfg/qH9gh1xTk49+D8H9Q/sEUs9hthD71e2/wCQ0v8AmYew2wh96vbf8hpf8zAQzznc57LVxY5a1ybAWAxJer9Wz/1H9SZT6z5y14/AnLFyr9Vcs00y6JIqn7I5ddzQNTCADt7DXtLOSbQGHOgKDq7Gn1JNpJRMqYTNp+51UinBcIs0k1Cb5JcJTaGKIbxREB01ARDnDaWsNWHOgck69VW0JYKipJNmnrc6kmkopVm2cI79SSshtxRNMDF1IYxR0ENSmEB5CMdyw54csPj3D3Qbx5YmjFVlqMlZ1FVaXaGMcwtEhExhFPUREeYiPbgP6ddG5FHfz/BlU/0ZDro3Io7+f4Mqn+jI7d7GnDn3v9E/kqz+bh7GnDn3v9E/kqz+bgOo9dG5FHfz/BlU/wBGQ66NyKO/n+DKp/oyO3expw597/RP5Ks/m4expw597/RP5Ks/m4DqPXRuRR38/wAGVT/RkOujcijv5/gyqf6Mjt3sacOfe/0T+SrP5uHsacOfe/0T+SrP5uA6j10bkUd/P8GVT/RkZnvtmtYBMxTOOwKI4Ob9hWBqRrCrgqDWmJpLupReylIjYNXzZEFN86Kgdhvbu7z01DXY3sacOfe/0T+SrP5uMrYl7Y22t7nI4DhoG3sjkYu6rrPqoZPKUW3H3JMkJd/hlDe03h01101HTtwFe4QhAInhstnQ60X431R6adxQ+J4bLZ0OtF+N9UemncBQ+EcZU9T03QtNTCsqwn7OVSeVM1Xk0mkxdFRbtG6ZROoqoocQKQhSgJhMIgAAAiIxMu5e1yZVlC1fMado2QXar+Wylxw5hVdF0SgeWIBvboKGO8dt1NwRAwgYE9DAURLry1Co8I8RwM5guE/MctAN6cJd0UahlaDnqWas1G52z6VudN7guW6gAdIwhzA2glOHZEMYOce3QCEeO41cd+FnL2s8a+OLK6rSl5ELsrRlvoqLupg5MAiVBu3SKZRY+gCYQKUQKUBMYSlATBgqT7X/AJWjuoWrOf27vZIZI9XFNCsJvQrb1NUAB0E5eA+UXMAcxECoibkPLXkIVXid+1TdBzd38IU36fYRuOyt6bXYjLVSK+Vj66l9SUpUrArySTuWKCZF0iIiGoagBimKYDFMQwAYpimKYpTAIBhzapug5u7+EKb9PsIDcGHr3A6H8T5Z8lTjuEdPw9e4HQ/ifLPkqccTijxV4fsFll5piBxN3Pl9J0nKAAHMxfiYwqKG13EEUiAZRdY2g7qSZTHNoOgaAOgejQiVMv2v7KtdVIhL5rQt6ZbT7p0KCNbvaFb+pRxDtmDhvTuDAHPUoIibkPY+/Smyl6bUYi7XSS91ja+l9UUnUbMHUlnkqW30HKW8JR0HkJTFMUxDEMAGKYhimADFEADtsIR0i/uISyeFu1kzvdiGudKaQpSSp78wnU6dgmkTX60hQ5mUUMPIiZAMc46FKURHSA7vCMkZYmcthOzaZxcaWYWZBWjdG2jqXJTWYVXJ27RGYEei8BBVqCblVQSCDJURBUiRgAxOx1EQLreAlvnb9MTlreUiq/ikcVIiW+dv0xOWt5SKr+KRxUiAQjM2Ylm2YH8runZbNcV90FGk0nYGNIqUkjMz2av0yjoZUiBRAE0gEBDiqmIQTBugYTdjGbsOW1TZXF+rqy+z9W/uiWomU1UTSlju6lMoMGa51B0JvLtnTkqJRHkCi24TXtmCApVCEdcuncOS2gthUl2KmavF5bS8heTeYIS5EFF1EGyB1lCpkEwAY4lIYClEQAR0DUO3AdjhEgevU8rT+IS/35LSP6Zjk6I2yLLFr2tJNQsssZfhF1Opo3YNl3FKScUyKLKFTKYwJzY5xKAmARApTG07RTDoAhWuJgYHPtoXG15N6L9EyqKfxMDA59tC42vJvRfomVQFP4QjAeNraRctbBHeJ5h6m86rG4tbSxcyE3p21sgTmKkvWLqJ0VFVl0ERUIACJ0yKGMTdEDAUQ0gN+QjHOXFnnYAMz6o3VvLAVpN5NWrFoZyvQ1cSwrCZiiQdDnTAiiqK+4P1xUlTmIHMwFAQEdjQCEIwzjq2hXLjwD3uluHGvqwn1Y1u7maTGaSC3jJs/PIlFDAUvVqizhFJE2ohqkU5ligICKYAICIbSq5PiSBYQ7Zd03/5wRxtAKl4rlAe2IFMH82oD8YR2B63K8ZqtTf9omJf+YR02QOxlE5IKw7pd4U1u5oHa5/yDz/mgJw7JSgZbJaRKmXUQuLPDD/MdAR/uCKO006K0nbdQ48hHdH+cNPjGJ37IOQqmTqySOXUprjz0BD3wEUYoXNpYtKXp2xtdANqmf3y9wYDv0IwRj12i7Lsy46vQtReSpp/VlZFUAk2pm3TFs/cysu7qB3ZlnCCSJh5fUt8VdBA25uiAxtubViwQREktU4qohyHdECl++Ooc4DiqyeFdTjgEDUECAX+ftj+iPvoR0QGrhqY5QEpwPoJu4IaCP8AdHFoyGYP5WrOOyOcT6lDunDnvD9/n/4x4LjazBcJOXhb5rcbFldptTbWZKnRkzAG6jl9NFSbu+Vu3SKZRTc3098+gEJvl3jFAwahoarKhI5J6mM1N4u99WOHaEQ7gfej6qJlIoIGmS5dDKhup/8Ao90f5x+KJU2e2s/KSr+5TejKxLc6kWKzkqQVJUdJNxl/MdAMcWjtdchPfEUeQDz056ValNcUpUdFMq8o6fsZrJ5mwSdyiZS10RZu8QUIB0lElCCJTkMUQMBiiICHMNQgMV7TR0HV9/wfJPT8tjaFpvcrpnxfZf4BIwDtH6r+Y5LV81VnB1OHLpMY4nMI6B6uy4PjGN/Wm9yumfF9l/gEgOwRwdVyuaTQzdFoTeIBh3+yANB7gj/NHOQgPmlrJOWsU2iXMEy6a++PdH+cY+mEIBH+TEIqmJDlAxR5CA8wEI/1CA/wRMiJATTIBSlDQADkABH+4QgMQbSF0Jl+/F+X+lmUavw9e4HQ/ifLPkqcZQ2kLoTL9+L8v9LMo1fh69wOh/E+WfJU4DuEI8txa4xMOOBezT6/+KW6TKlKYYqFS6qdlOoq5XMAiRu3RTKZRdUwFEQIQom0KYw6FKYQn9JNr6yrJjUzVhPKKvPIZA9dGSbVvNqEQGVKbo6GMXgPFHBgAddQKiJg0HsdYCqcI65au6tur4W5k13LQ1tL6ipmoWBHslnUpcAq3doHDUpymD/kIDoICAgIAICEdjgEIyPmMZ2WADK+mjGjsSdyH7mrZmzB4womlJYL+aKNxMJSqnJvESQKYwCBRWUJv7ht3e3TaeHYdtqlyub83YYWZq390a1M3mztNtL1bp0qiybKqqCAJgZZq5clQKYR031twgd0wBzgKUxLfO36YnLW8pFV/FI4qREt87fpictbykVX8UjgKkQhGZsxLNswP5XdOy2a4r7oKNJpOwMaRUpJGZns1fplHQypECiAJpAICHFVMQgmDdAwm7GA0zCJq4ctqmyuL9XVl9n6t/dEtRMpqomlLHd1KZQYM1zqDoTeXbOnJUSiPIFFtwmvbMEUqgEIRnTMKzScGuWHbUlxMVNzCsnLwhhkNJShMrmczoxeQlbNt8upQHkKqhiJFEQAxyiIAIaLhHjmAzGlazMOwoUpjCsnIp/LaYrAHwy1lVDVFB8l1K+cMlAVIgssmXVVsoIbqhtSiUR0ERAPY4CVuC/7a8xheRymfkEhiqUStwX/AG15jC8jlM/IJDFUoBCMG47Nory4MBF3HOH2sZ/VdeV4wOCc1pO2EiTmTiXqDzFJZRVZBAqoBqJkgUFQgB2RSiIAPYMuzPoy98zKuFbR2TrCe09XSaSqpaEr2Ull8yXIkAmVFHhqKorGIUpjGIRUxylKJhKAAIgG0oQjP2ZFmMWSyu8OI4nsQFK1XN5AWfNZR1JR0vbuXnHXBQSGErhwgmBABMdTCoA6iAAAiOkBoGESB69TytP4hL/fktI/pmPcsuvaTcDGZliaY4VbF2tu1KKimMqdv27yraflyLIE2yfEOUx2swcHIYS9oRIBRHkJgESgIUMiXWyG9EifyrT/APy8VFiXWyG9EifyrT//AC8BUWEI+Z676hZLOxQVUBJIx+GgnvHPoGuhQDtmHtAHdGA+mEYyyfM4Cms3WkK+q6mcO9SUCnQVSIylVOfPCOOrDKJnPyMQhATVIBNFEhAdziE7Id7ls2AQhHCXCrmnbYUHPLl1i86nlFOydzM5o4AuvCbIJGVVNp3dCEEYDm4n/tR3QU3y/Fn855TGb8L+dbnn5hLp1iOwPZZFv39imVUepmtSVCKc8fJEOUFzILHfoJmOQhymNutzkKbeIUypimANIbUd0FN8vxZ/OeUwGt8G/wBiLavybyP0ehHpMebYN/sRbV+TeR+j0I9JgEI8XzAsYEswC4O66xeTq3M2q1rREtSdqyCSmAq7oFHCSADvCUQTTIKvEUUEBAiZDm0Hd0j+OXdjMluYPg0obGJJbbTSkGtas3S6NPTlYqi7YEXi7XXfKUAUIcUOIQ4AG8moQ2ga6QHt0IQgEIzTmx5jFJ5WuC6f4sKkoxWpHTJ42ltPU8m8BuEwmDgwlTTOqJTcMhSlUUMYCmHdTEAAREI8AyxsaGe1iLuvSVTY28A1u6Ns5XEhXmUuqGmpoYk1k5RbiuzB23VmC6g8YBIXd4KZiCbswIPYQH9s1Hpi8u7xwr30K1ih8TwzUemLy7vHCvfQrWKHwCEIQCEIQCEIQCEIQCMQbSF0Jl+/F+X+lmUbfjEG0hdCZfvxfl/pZlAavw9e4HQ/ifLPkqcdwjp+Hr3A6H8T5Z8lTji73YssLGGkWZcR+JW39vjzEBGXlresmMpFyAa68PqpUm/poOu7r2hgPRIRxVI1dSde08zrGhqnl87lExRBZhNpS+TctnKY8gOmqmIlOUdO2URCOVgEI4Ovbg0Hauj5jcS59bSim6flDYXE3ns/mSTNmyRDkKiy6xipplDUOyMIB9+PltTdy1N86IaXMsndCnqxpt8KhWNQUtOkJgxcCQ4kOBF0DnTOJTlMUdDDoICA8wgOzQjy26GNXBvY+s29ur04tLY0fULwxQZyGqK8l0verCYQAoEQXWIcwiJgANAHURDTtx6PL5gxm7FGbSt4k5bukiqtnKCgHTVTMAGKcpiiIGKICAgIDoIcwgJhZ2/TE5a3lIqv4pHFSIlvnb9MTlreUiq/ikcVIgEI8qrHHBgttxcgtmrhYvbXSGrzqlTJSs6uBLWsyMc31pQbKLgqIj3A3dRj1Eh01UwUTMBimDUpg5gID3YD+kIR5TJsc+Cao7nBZSn8YdrX9ZCsKJaSZ3BlqszFQO2TqUq4q7we9u6wHq0IR02aX6sbILtSuwc9vNSTKu580UdSWindSNU5tMEEyHOoqgzMcFliFImoYTFIIAVMwiIAUdA7lErcF/215jC8jlM/IJDFUolbgv8AtrzGF5HKZ+QSGAqlCPndO2rBso9euSJIokE6yyhwKUhQDUTGEdAAADmIjyAI81tljZwaXqrla2lm8W1sqsqNvvcen6Zr2XP3yW7rvbyCCx1C6aDrqUNNB1gPUoQjj6jqWnqOkbqp6unzKVyxiiKr6YzF0RBBumHbOdQ4gUhQ7oiIBAchCPNLNYxMI+IqeO6Zw/YpLc11MpeQTvmFHVwwmizcoDoIqEbLHMQAEdNTAHOP6Xxxc4UsMLiWs8SmJ231vVpyRU8oTritGMpM+KmJQUFEHSpBVAgnIBhLru75ddNQgPR4Rn/22LKy8JZh/wDPJI/2qPdZZMpdN5c3m8ofpO2jxIizV02VBRJVMwAJTkMAiBiiAgICA6CHMICYuyG9EifyrT//AC8VFiXWyG9EifyrT/8Ay8VFgEIQgEIQgEIQgJ/7Ud0FN8vxZ/OeUx27DT9jlQHiTKvkaUdR2o7oKb5fiz+c8pjt2Gn7HKgPEmVfI0oDu0IQgEIQgEIQgEY7xjdMlgE8bK29DIxsSMd4xumSwCeNlbehkYCsEIQgETw2WzodaL8b6o9NO4ofE8Nls6HWi/G+qPTTuA8q2wnEtV9mssuT2eomcOWTi6deNpTOBbGMUy8rQQWdLI7xQ10Osm1KJdQ3iiYogJRMEUBwSYOrR4JcKFIYWLZUbLmcrkEgQZzTgNCB6qO+EAOnS/L6qospvnOJtdd/QOQAATB20MKhp/CfY658pZEURkN3h1OsUwpg4OwWWRIbTTkYGyvLUBECjp96yVPT+U1XIGNUSF4RwxmTNJ0ycE5lVSUIByGD7wlEBgIjYA6LleXZtXN3MINnJT6lW9upRZ5mxp9knw2rVQWSE1KYpNAApUliv0UwJqUpF90ADmBbkRFPht7w7aOR1TzfqgtsLXGGaqoOBEqRj0+ZPU4AAByGapp7uogBhARHXsQtZART2rChJ9SuI/CljJvHbCYVpYG3lZgncmTtUAXQbgq/ZKnKukbsRK5QRMkG9oQ5kgSMYoqE3tKZneallNVblP1hUUwu9RNxacuBRzuU0RRcmcJLvplMjobrZEjT/Ws1EFTonMc5CHbCUDaAcCFN1HOnzBcSVU4vLfZIOBCWU43uDeWSKOKuq+rpak9ZySTnI5McqbdUp01VAbtHax98htCFTKQpjqap+N1rsjdNYd7c03ebLnxZVVJb/UCU0xlU/qhFqpLZ4+KBhKTg8IQY667hTCKxCl5KFUERUANVbNFhTvvhDyoaRoLENJ30nns7nUwqBvTsyIJHEoZuzlFFBQg80zmKQVxIIAYguBKYAMBgDj9qm6Dm7v4Qpv0+wjmtn9zXK1zUMKU4nt7qYZSm5du6h9Q6zRlyfCQeCKYHQeFRERFATgCpDJ6iAHQOJdCmAheF2qboObu/hCm/T7CA3Bh69wOh/E+WfJU4j5nspEx2Z7mEnK2raYLLW9RRSquq5LqYqMxUOs8OsioBdBMIs5YZMpwEdwHim6ICJ4sHh69wOh/E+WfJU4kBjxmzq1W2D4YK5nhU27Gd25TYMHTgo8NU7lCoJfwwEBAOJxFigAa8hOQRAQMACFbrtYZLEXvw/wA1wuXDtjJ3VCTeSmlS1Ooy9NNsg2Em6QESAXdRMnyMmYgAJDFKYuggESk2PWu61pO3eJDAtVczcPEbP3OQOxVW1AiZnnVjZZNMDdkQvElRlBIIAAGWMOmpjRZyIpbKA2JcXFNjhxMylLfklU3QakkjxBYTorgd9OXagFHQAPoRw2EDaByU7QawFrYxljDyW7DZgOMeRYlcYNxqoq+jaTkbZrTNmDPlG8iSfkVWOs/cFKfVcyoHSKJCgkAlQAqgqkHcDZsICK+ytSGQUpjhzBaXpaStZbLJbdaVtZfL2DYqKDVBOZ1ORNJNMgAUhCkACgUoAAAAAAAARaiIx7Lj9n/mK+WKX+laoizkBLfO36YnLW8pFV/FI4qREt87fpictbykVX8UjipEBD/K5pqmsyjaO8U+L2+bBGpGlj3ylOW7ls2b8VCXmSerMGrpJM4ABBKkxdKFKJdQVeGU5KBvRrDaccItuMSmU1cavJ9SjNaqrZsE6kpSdi31cMuCukLtMpylE3DVbCsUxNd3e3Dj9YAhmHZrJs6oPNqzA7J1GRNtNXVxzzDqVUBBU5Gk7nKZlCajzT/05Md7QdQUIIDoPPeufBXEpt/k84hp7Olkk0XFuHksIZRTcDjPRIzSDXQeYqLkAA7oiAahrqAfPkJX+qfE1k/2JuxWT1w4mY0kpJnjp2beVcGlbxxKwVObURMY4MwOJhHeMJtR5iMbBjA2zI0FM7e5JNlGU4aKoOpo2nM1OkqYR1Sczl8qgYoD2imQMib/AOdr3Y3zAIiGm5JnabTAUpVPVWy2DtuJiF3gUaPZ4i4AN4NBAN5SYED/AHiKIygO4eKC52+P5tlv5c9eX9lc0I3qx6z9QaAT4hQOedOymIiqUph0PwCgq6MXulbGDux4/syGAd5gry1ZJW9eSlVGurwOC1fU6jve46bdYgAwbn3gAwCVuIKiUwbxVXKwCMBReJgYHPtoXG15N6L9EyqKfxMDA59tC42vJvRfomVQGzsyXELOsKOAK8eIul3IpTikrdzR9I1RJvAR+Dc5WphDQQEAXMmI6hpp2+UYd2S3CrQlAZaDHF+/lCMwr68dSTeYTyqn6fFfqNmz9dkm3MsbU4k4jZZceepjuDGER5aajzyqfmdS5QuImXyVqZZdK10ydnIQBHRJBPjqm5dwE0zmH7wc+UeX7MLXjSuMkazXCXQM5kpZ3K3qbfUASOlOXu4UwCIjvCiZE4++J9QAAEAgMabSbQEhwQ5mWErM5stIE5RUT+uRl9buJU3BM02K1XZiQFNAAp1FWrh63OYwgYyYELqIF1LcuIp7YSmhcoMKeGKXt+qZxWt0nQNGqC4lWMX/AEJpoAAAiG8d6UANqA6hyAeelrIDznFZZmrsROHOsbHUNeGb2+mtUyVWXNazkRTC9lPE0AyyG6omIKbm8UDAcolEdQHlEG8/TKiweZX+G7DpTeG2h1zTucXkJ66a6qBwDqczxQECDquuIABSb2pgSSAiQGETbu8ImH9FURp2xT3KcNPlo/8AYFgLLR1KspSZq79UUSfU1jdn943/AN3t/wDOO2x/N01RetzNXKe8Q4aGCAljsgk0bFyi2UqUNuqfuizsxNe0YBFHl/LFEMUFnKhxAYfavs5R10phQ85qSnnculVZShMxnckWWSMQrpECKJjvk13g0OUdQAQMAgAxNHZN5e9Tyh5fMiJCKQ3FnYb5f9kQMj2/eiokqrV02KCUxS4xQ/2y8jfz9wYD88m0Y5QmE/K5y57eEsXIXE0qSfXYIWqbg1Kt1TOpwcZa9OYFFRAASTE4b3CSApREAMYDG1OP6JJdQxE1AVmbgpwD/s0tdB/lEecR5206eS2c4BLVkaKDvlvAQTEOUQEA9Sn38398WbNUUkAuozNL+Y0B9ZE00SARMoFKUNAAOQAEeX3zwYYWMTVw6MuniDsZIKznNvurRo5aomvVSMtO7FsK6hUDiKJziLRuJTnIYxBT7AS7xte+uKwkSAakcHVH/dTTH/x0COsXCvZS9uqQmdeVfPWEikcmZKvJrOpu6KkgzbplE51VDnECkKUoCIiYdACAw/tRtssP88ycLi1TdGlZOabU0MqPQkwWal6pYTA8xbIFI2MAbxd9JRUhih2O4YwiAAGof32dhK5o5M1jJRcQ7hR2EqmR5YiuUeIVgebPTs9REw7xRbmREghugVMSF3Q3REcSVw/vFtU2NRhQFv2c5kGD+ztQA4n1UOkDoHq2YF0KJEdQASKnROYqZOZm6KplVABRZNGLmW4tjR9q6UllEUXI2rCWSaXIsJWyZoAmizbJJlTSRSIHIhCkKBQAO0AAEBiTaQ5MWTZF99yn5qqS+RioP/5el2gB/JG4LTe5XTPi+y/wCRi/aaOg6vv+D5J6flsbQtN7ldM+L7L/AACQHYIQhAIQhAIQhAIQhAYg2kLoTL9+L8v9LMo1fh69wOh/E+WfJU4yhtIXQmX78X5f6WZRq/D17gdD+J8s+SpwEeM4Bi0zCNo/ww5adyVDvrb01JRqWoKcW3uppg6BF9MHCaxeQHIo2lzdDXUd0qyoFEBOYBrZiMwpWQxPYcZ/hXuhQUsc0fPpGeWjLCsUwTZFEglSVQIAACSiRt06Zi6CQxAEBDSJPYh587tVtmdnZnUJU2zCrrWi1bLLkH6oRWUzdBLcHUA3jOm4J68w7YdvtWlcuUGaCjhyuRJJIgnUUUMBSkKAaiIiPIAAOYiMBHnY4Lq12rhIu7hRrp0ssNqrmmIwA+u41TeJm4rdMDABgKDhq4V0EAHecCPbEQCxsRW2PtoFZucWmJOWsVCSytrqsk2K3EMZM3BGYOhIXUocylmKYiOgCIHLqAaRamAg7PK+thl0bVLXmIXMxkwMKWuXTelnLlz5vxpbK1RRYIpqgqYBBDhJorsznDQUeKBjAVJXiR3DagbzYYMedA2wwBYT2snu9iAqKs2b6kyUSui+UkctOgcVlF3aImKkkuQ6JxTMYCbifHOJSpEMP+b41XeTaYMdF0MvekqkltC4ZrB1IijXNSISVs7n8/mSa66CfUiq5Tg0Kos0d8M5N0ARSEyoKCoCIdYxl5WF6tnNZTfNFymL1uXVIyYrJtc62VwWqT7qmXqOCIFMm4IQh1EwWWIIkDcVTAROCpigJAC1th6Hn1sbG0Zbeqp6M0mlPUpLpZMpmOv+luEGyaSi3Pn2ZyCb+eJy52/TE5a3lIqv4pHG8cEeKak8bmEu32LCi5Wdiwrqmm8zCXKLAqZisYN1dsJygAHFJYqiYm0DUSa6B2gwdnb9MTlreUiq/ikcBUiIf5XNNU1mUbR3inxe3zYI1I0se+Upy3ctmzfioS8yT1Zg1dJJnAAIJUmLpQpRLqCrwynJQN6LgRFHZrJs6oPNqzA7J1GRNtNXVxzzDqVUBBU5Gk7nKZlCajzT/wBOTHe0HUFCCA6DzDT2044RbcYlMpq41eT6lGa1VWzYJ1JSk7Fvq4ZcFdIXaZTlKJuGq2FYpia7u9uHH6wBD0/ISv8AVPiayf7E3YrJ64cTMaSUkzx07NvKuDSt44lYKnNqImMcGYHEwjvGE2o8xGPoz4K4lNv8nnENPZ0skmi4tw8lhDKKbgcZ6JGaQa6DzFRcgAHdEQDUNdQ8/wBmRoKZ29ySbKMpw0VQdTRtOZqdJUwjqk5nL5VAxQHtFMgZE3/zte7Ab5iRWYjkeYaLRYUsWWPu+9Vzy8l3J1Q1UzSQ1JXSxlW9LNzprqNmsvamOcqYt0zETIqcTGJwwFIEQESRXWMw51HRI4jvI7PfkakB47suPQU2N/Gb855tFAIn/suPQU2N/Gb855tFAICVuC/7a8xheRymfkEhjfeOW+zvC9gxuviMlogL2h7dTmdy4hybwKOmzJVVAghoIaGUKQvMNOfPlrGBMF/215jC8jlM/IJDGv8AOCp6c1TlW4ipJIWh3LtSzNRHTbplETKbkvWOYpQDUTGEpR0KHMR0AO3AYm2RrDDSEmwHzbHPVrBOdXIu9W01cTWrpknxX/UjdwZvwOMfU2h3BHK5xAQE5lQ3t7cJp5BtVFB0/gwxR4Zs2Cz8iJKKuk1eg0qp7LEQTUnBWooO2wKiAAU5uEm8RNvjqdNQpB1KTQNV7KNXLGrMk23EgaukFFKYn9RSxyRH65M55u6eAU/Mey3HZTctOxMXl3Rzztnr5Wq8OFgrA08kVxUVXXZVUkrED/VFxSZi2ECl0HUOI/QKI68hOAaDryC00I+OTyxrIpS1k7ITiizbEQR4ht426QoFDUe6Ogcxj7IDqF9Lz0Fh0szVN+rozgjCnaOp93N506HTUjdukZQ+6H+0cQLulKHMxhAoAIiARJzZirR15ivvHfTPGxDSow1Hdmp3clogrgQP1FK01SGcAkbkAplFNqzIYSgYCy84a6HHX7tqtxN17XtNWryeMNyh3Ve37qhkedM0FOacqI6KRsmsBdTETWeACgqaaFJL1t7kIxTnCLhpobB1hkobC7bQglk1D022lbVUxdDOTpk+quDh2t9VUTqn05byg6aQHpcS62Q3okT+Vaf/AOXiosS62Q3okT+Vaf8A+XgKiwjC+YZaDP5re/5J5ls4qrJUdbn1BbJmk9eypY8w9UAMqK6gmLLHYGIYopbuhy6bohuAICY/dMsu3OcNb9zWPtqmIC1NcoOyMfWSW28vVSOzMUV+qhXMZi0ASmAzfdDRQdSG5k7Rg83yHs1O/WaXRd3alvvRFJSRagbiGkclJSLN0iRZpwxMUVuqHCwmVAQ5mKJCiA/WBGa5ztKOJ+m8el+MBFMYNWtz64p64HrasbTNEtXLZeYgkq5K6dTdysuqmRJIiaJxOmmkUN4wm3CAZRP+Ox1+5TiW8tH/ALA0fPkgyaUudodx7T1xKGx3rSdukWr0yJRVSTUm5xUIU4hvFKcU0xMADoYUy667oaB988z581jL5xB0VSudBgIomjbc3AmYM2FbW7mZ1CSkRMUDGXOL12ksZIDAZRMRROKYGUTA4F3TaM2heusxulsD1VscEdpqDqSg5ta6sU74Tiqnh03smk3qYUAcS4Cu0AOtwDvz8yLdkkj2A6iBvHNspkcqmeU9JZo+Zgo4lt4ZQsxW1EBSOZlMUzCGghqAkOYBAdQ7Q6agAhrPGzN3c+yNruT1+BAXe4T5+4W4ZdC756ZXMbQO4Go8oCaOzR3OzrZVhctDQ1lsNdoJlhqWrV6SdVlOJkqlUCTM8zV9UFCEK/ABUTOKoJlFsIGAhQHUB343DtR3QU3y/Fn855THBbKF0JFtvw9UXpd1HO7Ud0FN8vxZ/OeUwGt8G/2Itq/JvI/R6Eekx5tg3+xFtX5N5H6PQjBN0sPm1cTS51RzG02OnDSxpVefPFKaYzGSLgu3l4rnFumoAyVXQ5UhIU31RTmA9mf64Q2RmWYna6wYYCbqYprbSWUzGf0PSa8ylLKeoqqM1lyiUCgsVJRM5iam1ECnKI9oDB246RgEx1XTxVZTNN49a/pmn2dWTehJrOncsk7dckuK4aqOiEKQiip1QIPU5REoqGNzHQ3ajxfMJpvGPSWzvXkp/HzcKk6puojb2aeuOeUS1OjLnBTPRM3BMp0URExW4pEMIJEATFHkP15mTT9raUR5Ial+UTKAzDgw2kLMtzCLPS61+DHL5p+vL6txdOa2nBTLyujKbZCscrMVDOXgqKLqELvCmLkgm3DcPfHfIn7hl354eLSqMfgZW+a7hMk1q7rzRgq7pOa0q5UGVzUCIqLlTKVVdwAlOkisKa6bhQpjpGSEpD8o6/sb0nlLHKem01Yy1BNy9u7NxduE0ClUX3GjEpN8wBqbQvINRHQOQR03OlBpTG0Y4DqylTFIJk/dpy124PqInbjMjEKXTUA7EHS4gPvn56gGkB4xthta5jbugS0Nce01BssNTa6MkVoKsZe7OM/fzgZC8FRB0QXZilRA55jpo3JyRRHfERHfovlQXOzq60qFWS5kWGm0FGW/a0UgekZrQE0VUfOHgHQKmmqmZ+6LwxbiqYTaJiUxCgGoGEC5m21XosqC/wDWAlXoOeRWG1fuY05+AWf+ASAwdmo9MXl3eOFe+hWsUPieGaj0xeXd44V76FaxQ+AQhCAQhCAQhCAQhCARiDaQuhMv34vy/wBLMo2/GINpC6Ey/fi/L/SzKA1FZicMadwzUnUMzMJW7ChGDhcwcxAhGRDGEP5gGJVZF+BLDvmmWir7NWzDbPSi6Fb3guDNgkjerkxetJBJWyoIIs2yJxEhNw5VSAcCgYqaaZS7vZCeodEUmavsHknoMxi7s7to3YCY5xKAcaXlT5iACIB2XbABEPeGMIbJjX0smGVQSxL0Oo6otfcSeSSq5MubdcMnCjozovEIPMoCC4kAe0JkjgA6lHQOp5QVDFy9M7vExlWWqczIlpn1FMbk0HI3jg6qUmMc7FFwkiY5hHdE7/h69kJiM0t428Uda1RK3CA/k+InajcR18KGUbzSnbV2VltEvpu1U30iTlddkqZIDAOgnJ1O+RMXuGSMGmoaxve4OIBK41j7rL4Ha5o64NyKMk02YyuQyypGbpNtU6LVUWsufCRYCtTi4KmQ5FjJiUBHeEoAIgGEcyaYP82nGurli0M9UUs1ZBgnWeJGbMltE5pNCpGVlNNb5RARATF4ywFEdAAQ1IogAD2zZQuhItt+Hqi9LuozRgbaZ7uXxhRqW0YZJ7KqJ1U8wm9Q3IuTOMRNPFfz+ZvN8y71YhFjabpNwhSFEeSeuomMYw912R662LqZYHqdtFVWFNrLLNS1nPXtNXdLWrRZabzQZx2bAZYUeOgUoKuR4xgAo9TBprxCwGkw2e/J+o2yFTUpcbDiyqA81avHlU3JrSaqvKhUUOBlFnwzE5t9BQOZxFICF1AREo6m18f2Q6srqVXlQO5fX8+m0ykshurOJZQDmapiUfUQjZicpUwExtEwdKPQAoGMBTbxQHQoR/zMgxVXXzVb6zfJcy3Kv4EsKUUMTN5WqBlmFLysREqsnbqEMALPF91RI6YDoPZI7wADgyNCsLuGu0ODqwNLYZ7D0wEppWkJWRjKm3IVDgAiY6ypgAOIsqoY6ih9AEx1DGEA1gJ9Z2/TE5a3lIqv4pHGoM6rFbV2CTK3vJiQt5M1GNRSimk2UgfpacRm+fukJeg4JqAgJkjuiqBqAhqnz5axl/O36YnLW8pFV/FI49W2l6106uxko3rlNOS87l7J2ErnhCF17FFlNWjhycQABEQK2TXN73LURAAEYDzrBBs8uXLUmXHSdLYisPMsqmv6/optOK4uHNFDrTsJu/bFXWVbvDGE6PCUU3SAUQKbh7xynMc4m+rZd7uXXqLAnWWGe8VQu5xNLC3enFBsJk63t5SXtioHRTHfMJg4Z1FkykHkRIiRAHQuga1wCYhLaXXy6bU4jZZVUvb025tZLH8wmCz0gIS/gMiFdkVUEQKQUFElk1BEQApkja9oYxHsx0wkh8LWIrHDU7htI6VuXiEqap5fOJqsDZAsmRKQ5nSh1RAqSRDmclExt3d4RxMIAHIKKYnMPFF4r7D1Ph0uRNp2zp+rpd1BOVadmZmbszYTlMokRYoCJCqFKKZ9A7IhzF5a6xLvPbyesqzC5lFV1c+0+G+nrfVLQDWXrUZVcj4hJmd8Z83QTRWcHUFR3xQUEhhVMcSgYVA0MQBCq8jvlZSp7T/u+0zd+mJlQ3qctMQrOXz5uvKhaJb3FcA7IcUhSJuG3jgbdDcHUeQxLY7WrtpUxUy2ddRv5Tgfs3VAOWovWJ0Fbtz9ATEEQKf/AN70R3iiIgA7qhyiHEUHqUNp4OCYmb95Qtsur7vP6TurVdjZSPr6mUpI9dy6ZOJanuzBRuqIFWWATAoJD6bxtQNpqMTLpbABQWX/ALT3hSpWnbo1nXdRVjQ1UT6ua5r2ci9mU7mZpNPUTLHNoBSFAiRSlIACJSgACYw84ue1aNWDZNkybESRRIBEUUyAUpCgGgFKAaAAAHIADkARK3G59tjYM/JHU3oyooCrUStwX/bXmMLyOUz8gkMVSiVuC/7a8xheRymfkEhgOY2imq66u7VmGPK5pOr5hI5ViQusLOvXkqccNdWnpeZqZ423v904OyqbvIDC3Ao6lEwD0zOoyTcCtjstKqL+YMrByq19xrJy5tU1IVjSBVUJgHUKqZ1QXWKfiODCiU5wVUExyqEKfe5GA3JZ+sylFisyLAFjCrExWlKU9deY0/U86cq7iDDq/qAEFTmEN0pCkI8UMIiHYojoA6DpovaDL1UZZDJ6vnN6zm7dqNQUatTkoQWV0O7ezAQbJpJl7ZzgBzKCAa6ESOYexKYQD23L9v1PsUGBm0GIuq2wJzetLbyabzcpCgUvVi7NI6+6ACPYCqJxL3d3TUAHlHH42cvjDfmEyOlKLxTyWazymaUqQJ2nS7acKtWM1clSOmmV4VIQOumTfE4EAxQE3128XUo9Fy9pjbnAllX4faSxO3Fpq3p2lvZBK3Z6unzeXIhN3DMqpmQKODlKZcTiqAJlERMJDboCAR6zirtBhfxV26dYNcUaMrnEnuE0Mc1GOahVYO5wgxXbuFDodTrJODFRU6mMcyRgAu+QDDofQwSMzZcIOD/C1mY4PJHlbUJIKGv06um2CcUtb5MESGp8FExWdTBugbRJICAuUxjAXioC5AwmKn2NccRmCPCDi8dSl9iiw00ZX60hIsSTLVXTyD0zIqokFQqYqFESgYUyCIByEShEhc37A3YLZ96HpHMPypK4nFp61VrNlT723q8/dzeVVkxVKoqs2UQenWWMJeCBhHibpSmNu7igpmC3CNUNWtHFrSpykk6CUsB7MgeqbhWRAT4inEMYA3QIGuoiAaaCIgEBFrOmy9cCFcYqMO+U/g2wh2+o2uLq1UWf17U1J0k0bPpJSTMFBXMVUpNUxV4bg5RAQ3jMtwR0U0NaynKflFJ0+xpeQMCNWEtZpNWLZMR3UUUyAQhA1ER0AoAAaiIxLbIhl01x/Y0cQWd/X0vUGXVbPT0LZNF4kIGZ04yEgKLEKb6wVdxsUd0CiCpHYDrvjFWoCXWyG9EifyrT/wDy8VFiXWyG9EifyrT/APy8VFgEZGzxccFXZe+WbcjEXbVwVGrUmraUUm4UTKcGz964I3I43TAIGFEh1FgKYBAwpAAgICMa5iYW1zUhN6kyap9OZcLgEafruQv5jwR0KKJlzNQ4nPmXiOUvf7Ld/lAOlSTZg7P1nhTa3Ora+lz18Vcxpgk2PeNevnvVTSoTogsCRSiYA6mIuPD1EONuajvlNoIaP2ebHDczHzle0bde9U5VmlZyCYPaZqebrFEFJguzUDhOD6gGqh2yjcVDc95TfNyEd0NfU9dKiahtOxvahPW6VOPqdSnhJmdYOEVidAFwWEwctwEx3te1pziceyWyWbkyt5vcZ60eItK6vPUU9lSbtUTgRuPUzUQT5AAFBRqqAgHIT749sRCAqDCEICf+1HdBTfL8WfznlMduw0/Y5UB4kyr5GlHUdqO6Cm+X4s/nPKY7dhp+xyoDxJlXyNKA7tCEIDBudLem9M2rCxmXlh9uNMqRnN+qzVZ1FVEmWMm8l8iaAkZ4CJyiAkOcq28AlEN4qBiiJSnGPA8xDKht3lfYZXuPfLouHW1G1/bh8xfzxd1VTh0nUzQ7pJFYrxM4gVQd5XiGIAFTOXilEg7xdPUcz9yhQGc3giuhUbpVGUvplPpIkocwAkR2qkkimXmPYmOd2kHPTeAA010HT2nPTrSR0NlQXnmM+dETK9p1KXNiiYAFRdy7RQIUodsR3j7wgH+yAj2gEQDQuH+67G/Nh6JvjK2vAbVnSMtnrZHn9TTdtU3BS9kADyBQA5hrHb48dy8KNnNvMBFlKHqNNwnMZVain2z9F2YROkuSXIAdPnoIAQ2pADuFAA7kexQCMd4xumSwCeNlbehkY2JGO8Y3TJYBPGytvQyMBWCEIQCJ4bLZ0OtF+N9UemncUPieGy2dDrRfjfVHpp3AaFzScvegszzBdVGE6uZv6kLzThPaaqIGoLmk80QNvN3IE1DfLzOmcoCUTJKqFAxREDBOvD822svA5ZSWYLqFwsWduhJ6WYJyikrnTGrW28yYkDholORWYNFVyIpgUqe82AwFIAG4mmkWehAT2yTcoC6WBOpLhYwcaF1GddYgrwPDrVfOZacTtJY2Ot1QdqicxCCcx1d06glIVMvCRTTKBUt8/AzHDrnPK7RAniBltzJ2TCWWSkIMnPXSQynhhIgRO2GUAsCnVQzTeWBxwR0KIDxRAOFFJ4QExc5DJ+xZ30xf27zS8tK6UlkN6rdMEmK0jqY3DZzhqkZcSCRQSGKCokcrIKJq6EUSOGh0zE+qdEn99tr0u7Sa9pWeBaydtnz9udq4uSnVrNbqbXsOO3RLNnJk1Oe+AmRUANB7AB0CK6wgMZZIeVExyk8Ja9oZ7XKdU1vVM6NO67nrQFAaqPBSImVu2BQAMKKRCaAc4AdQxznECAYqZPPNqm6Dm7v4Qpv0+wiiETv2qboObu/hCm/T7CA3Bh69wOh/E+WfJU4xTnvZPFcZlVI0JejDFcBlR18LRTcZjRM8fnOki7T3yLdTHWTKYyKhF0UVkVRKYpDAcolAFTHJtbD17gdD+J8s+Spx3CAjjcGoNroxK2pdYTqjwz2dtyWdy1SVT68rSqWgKqNzl4Z1Uk279wo3UOQw6nTa7wDqKZUh3dN4ZSuWhbrKpwcyjDDRM7GdTJR4pNqwqU6AJDNpssQhVVSk57iRSJppJkERECJF3hMYTGHT0ICbeR1h3zl7J35vxPczq5c9nNLTycJHt8hPa5SnRDmBy5Mddkmmup1A2FIyQcESI/7OiZdwY9CzFMRmeNae+7SmcuPL3oS6NBHpxu4eVJUdZs2DhOZGWXBZuCS8xbG3CplQMBgIYBFQeyEQEpdxQgPz95e2HvaZMuq818b220ys6Inr++tUITyoWs+uXJODL1knMwcARvwpyQd0TTFUB3xMOiZOeuutzMOlQ3qq2w1HVRiPoFjS1fv6daL1lTcseEcN5bMjJFFdumqRRQqhCHExQMU5wEA5GN2x7xCAlvnb9MTlreUiq/ikcVIiW+dv0xOWt5SKr+KRxUiAkxmG5R+YFZjMmNm85N08pRWs59LepbgW3qlcG7acnFMiahymMdNJRJcqKBlEzKImKsiCxVDGP9T6BfvBbtCGdi4keH/MJoS3+HWycvnzeYVVLaTnreYzKeAlzDd4Dt4U5iiI7hVDIpFNooYiokIEWmhAZixx4dL6U3lbVZhdy0lXNMVnJaBayS2KcqnRZeu0TbCimVFF2cxQRVFsmdMqpjlEDGAwnIPZhx+TDa7HbZ3L6o+gcx2qJlN7otHL800cTqoiTd8k2O6UM3ScPSKqlcqFTEOzBQ2hRKXURKIxq2EBKfONy3scGabmX2JtXO7XdT4VqAWTm1ZVIpUMvL6ovTnMo6R6k6o6qNqggg1TMKIgQzhc+olEYqg1aNWDZNkybESRRIBEUUyAUpCgGgFKAaAAAHIADkAR9EIBEwMDn20Lja8m9F+iZVFP4mBgc+2hcbXk3ov0TKoClVZ0fTVxKQm1AVtJW8yk08lq8vm0tdl3knbVZMyaqRw7pTkMYoh7wxF7D9l959+RzXlaWxy0qFoK/tk6qn6k0ksgq2fIS97KlDEKUFDgu6aARfcIkmoZNRVNUqJTgRIwiUttoQEmsG+VBmJ4tcxCnc1DOknVKS6bUE2TC2VoaMcAu0k7ghjKJKqmIdVMpUlDmWLurLqKLAQxlCkSIQ3qe0HYfc3S/wBbe2Evyn68qKTTKWVU5WrUlMV8lT66iBkkwbKKKqLI8dAhgW30QMbeE5R4Z9OxolCA8tvVO8T9v8Js4n1j6FlNc3alVJFNJZC/ekZs5xNyJFASGUOomVMhz7whvHIHaATF7YRQzQbAbTNmn05QVNXbysKHpxG39Ver0tUpy5kk3nK+4BOGpxpycNzQP9nQfvx+gGEBibLfxD52t3L2zenMynAJQ1qqHQpdZzKKgpisWcwcOJqDlsVNqZNCYuTAQUDuTicSFABSKG9qYAHbMIQEt9kFKU2TqxIYuoDciegID/KjG/cSzG6UgsVWNV4cKAZVFX7CnHjijqcfvSNm00mREjGbt1FDnIVMh1AKUTCcgAA8zFDsgwHsgPQ7sfKRPPjQio8B+erNKwr7Sxms2fp6zN38rmjKbY07UgTps6pq5cj4qqoN1UNw3HnBw3d1YR5AA6gHPSKI5e91M8i619nFM5heAOhLX0GSnnC7eo5DWTJ+ueYlURKk34SExcm3TEMsYTCQADhhqYBEANQSEBMS5uEjOMmufRSl6qKuTOUcLraUtyzlmnXCRZUBQYKkXQUlIrlUVcHciByrcEwFA5R4gAXcDp20t4KM2XGbR9EYfcvu26lSW6eIuHlx2beq5XLFHjxJVIWiK4vXKBlUADeUAie8UTlAT8yJaVshARJw6V5tWmEyzMhw+4fcmPDpTVJ00yBtKpUxqBpoUO2ZQ5hqsTKqnMInOoYROcxhMYRERGKOZX9zszy6dl59PM1LDnRttK2Qqg6Egk9Ev03DdzKgbIGKucU5g+ADisZcunFKOhA7AORj6ahAYP2mjoOr7/g+Sen5bG0LTe5XTPi+y/wCRi/aaOg6vv8Ag+Sen5bG0LTe5XTPi+y/wCQHYIQhAIQhAIQhAIQhAYg2kLoTL9+L8v8ASzKNX4evcDofxPlnyVOMobSF0Jl+/F+X+lmUavw9e4HQ/ifLPkqcBhzPWydrp5g69vMU+Da5DCjL9WfmBXVJTaYGFJGYoEXI4TQOsUhxSURXJxUTGKYm8oqQ4ACm+TwC7Dja1MZdo3+EGs8M9nbSy6pJapKanuuyqlsZVdmoXhLCkRvMHajcVEzG3jEb74ajwxSHTSyUIDOeVrl222yvMHNP4UrcTZSaqs1VZhUtQrNwSPOJquBeO5EgCO4XQiaZCaiJU0iFExhATDmfI6w75y9k7834nuZ1cuezmlp5OEj2+QntcpTohzA5cmOuyTTXU6gbCkZIOCJEf9nRMu4MUkhARquBlT5umWLj1uZjWybHFDXApS7swVmNVWsrd4Rqom4UcKORSKKirdM6aaiy3BVK4TOUqxiHIcA3z8dicw6bTBnDUCGEvFLZy0mHa1c3mTU9Yu5bPUpk+mDdBYi4FAGz14KhQOQhypAKAGOkAHUAoxaaEB57hbw7UHhJw50Thltf1SMgoanGsnliz1TfXXIimBRWUEAABUObU5tAAu8YdAANACfOdv0xOWt5SKr+KRxUiJb52/TE5a3lIqv4pHAVIiTGYblH5gVmMyY2bzk3TylFazn0t6luBbeqVwbtpycUyJqHKYx00lElyooGUTMoiYqyILFUMY/1Os8ICLN+8Fu0IZ2LiR4f8wmhLf4dbJy+fN5hVUtpOet5jMp4CXMN3gO3hTmKIjuFUMikU2ihiKiQgRQnHHh0vpTeVtVmF3LSVc0xWcloFrJLYpyqdFl67RNsKKZUUXZzFBFUWyZ0yqmOUQMYDCcg9mGnYQGUsmG12O2zuX1R9A5jtUTKb3RaOX5po4nVREm75Jsd0oZuk4ekVVK5UKmIdmChtCiUuoiURjGeYjXm0pYlKJvLhHovKvt26tzV5J1TkkqtC40rTfOJOqdVBB4BVpuTdVOgJD7p0i6GHQSF+tCvMICLuUrK9pAwEWZtRgamuV9QY21pyojITyrplcWUqTBtLX03WePHG43m4gc6RXSwkKVMwiCZQ3TDyG0UIQErcF/215jC8jlM/IJDFQ55JJPU8ke01UMsSey+YNVGz5m5TAya6JyiQ6ZijyEolEQEB7YDEvMF/wBteYwvI5TPyCQxVKAiXZjLhzycj68ddyDKpoahL32TraeHmbCjasnqTF5KD6CQgmFy6agC5EwTSMqRVQq5EiGMQht0Ceh4ZMqTMpx15gdHZlGde9pGQp2zBNxbWzNGPCuG7B4mrxklFzJqLJgUioFWESrrKKqJpgYxU0wTNXGEBPzaDbD5rN/cPdC0/lS1pUkqqNjWvVFVFpSvEqedrMupzlIJnCi6AKJFUHUyQKdkIlHcPu9jt60Mur2UWnpeUXVmyL+qGtPMkakfNy6JuX5UCFcKFD/dMqBzB94Y7LCAlHgTy1sat1M8m7GazmH2lTpuWyYi8tsdJ1p9LpgINR32jdcCtHCwICkxIYTlOBDGWfmOAAJTRVyEIBEutkN6JE/lWn/+XiosS62Q3okT+Vaf/wCXgKiwhCAmjs3eXvi1y/aBvhIsV9r06Yc1fdE00pwhJ8yfdWMgSEoL6tFlQTARHQCqCU/vlCGVhl74tsNmcFjAxUXntcnKaDuhODL0LPAnzJwM0TO/VX14CCx1kdCGDUFiEHUdA156UuhAT52lHBFifzAMultYnCTbQtWVWlcOWTQ0qGcsmH+ipIuiKKAq8WSS5GVJ2O/vDryAdBj33EbYC6Fe5Utd4V6UkqTqs53h7mlKS2XdVpkTVmi0iVZppcU5gIUorGAu+YQKAcxEA5xomEBijZ98JOIDA/lcUPh0xP0CFMVnKJrOlplJfVZo94BF5k4WSHjNFVUjbyZym0Kc2mug6CAgHVtqO6Cm+X4s/nPKYoBE/wDajugpvl+LP5zymA1vg3+xFtX5N5H6PQj0mPNsG/2Itq/JvI/R6EekwGcc2mwt1MUGW3eOwFkqZLN6tqqinDGQSs75FsDtwIlMVPirnImQR3dAMcxSgPbMAc489y0MJF+8P2ShSeD+7dFpym4LC3E5lb6R+qjZwVB25VenSTFdBQ6JtQWT1MU5ihr2+UbQhAT62bDBBicy/wDLqXsTi2twWlKsWuHNJqEpLOmb8StVUWpEziqzWVS1EUjdiBxEA01ANY6rml5fGLfEvnEYQcU1mrXJzWgrXTYrmu58efMm/qYQj5Nf/ULLEXWESFHThEPz5DpFL4QE4dp3wDYrcxTAHStl8H9siVbU8ou5L568lR54yl4gxTlk0bnUKo9WSSEQUdIhu7+8ICIgA6DFBaDlTuR0RJZHMUwI4ZSpuguQDAIAciRSmDUOQ6CHbCOZhATwzUemLy7vHCvfQrWKHxPDNR6YvLu8cK99CtYofAIQhAIQhAIQhAIQhAIxBtIXQmX78X5f6WZRt+MQbSF0Jl+/F+X+lmUBq/D17gdD+J8s+Spxj7Ets9OCXEBfyoMStE3Lu7ZurKwOJ6yeWYrwJMlPlB1E53CSiCxd44jvH4YEAxtTiAmMcxtg4evcDofxPlnyVOO4QHiOBTL7wu5cdnBslhZoQ8plzl6Z9OJi+dmdTCbuzAAGcOlz9kofQAAADQpQ5FKUOUdcwEZYGG7LlqO6VT2AmlTuF7t1gaoqhTqGZpOSNFt5YxW7UE0UxIiQV1dAUFRQdeyObQNNIwgPgn0na1BJXkgfGOCD5qo3WFM2htw5RKbQdB0HQeUeM4EsAdn8vXCPLMGdkqnqh/TMpPMDNpnUj9BWYiZ4uquoIqIIIp6gZUQKJUw0AA13h1EfdYQEvLY7KxhVspLXUks7mD4uqTZvnou3rSmbsMGCThwJQKKxyoSwgHUEpQATiAm0AA15RrXABlx05l9oVW3pzFhe+6AVYdkZYby10SdjLBbAuAdR7rdHg8TjjxNd7e4SXa3eejoQEt87fpictbykVX8UjinFQyCSVXIn1K1PJm0xlk0aKtJjL3qJVUXKChRIokoQwCByGKIlEogICAiA8omPnb9MTlreUiq/ikcVIgJrzTZbcvRWavpRSl3L7U1b6azAzuaWfp66J0qYdmEdTEOgdA64lHkH+v3gAoaGDTnsmp8EOHOdYL5rgBkFEetu2c0otzSxJPTqnAOyYronTMKJzAceKG+J+IcDiY+pj74ibX1+EBkgmThhibZV3tQkorivmFtBaC3PO2k6bFnpymm/qsoIri2FD6o4ExTBwN0UjmIBQ11DwakdmMsHb6mWVFUDma4zpHJ5aiCMulEovM1bNmiYdoiaSctApChr2igARTCEB4JbPAdIbY4IJhgaa4mLwziXv5TM5eNxZ7WhV6sbleqKnMqlMAQKBVEhWEqRuGIEKQoCBtB1x1NNliwvTy40su9OcxDF88q2SNlG0mql3dtipMWKJynKdNByaWCqkQxVVSiUpgAQUMAgIGHWoEIDzXCZhxluErD/AE/h6k92K4rhtT5XIJ1RcifBM50947pZyPVDkE0wU3BWFMmhA3U00y893WJ74L/trzGF5HKZ+QSGKpRK3Bf9teYwvI5TPyCQwG/8X+DnDzjusXNcOOJ63yNR0vNjEVM2MudFZq4IIik5QWTEDoqkER0OUeYCJTAYpjFHI1nNmswFW3uTTtf3Iufea7bKjXJHFH0ddm4ITSSSRQg6p8Bqm3RASk0KAEUMcggQAMU3PWhkIDNuZdld4bc1m0UhsviZf1O0ldOVWjPmDilJok1cHWIiqiKJzKoqlFI5FjAYAKBw0ASnKOuv1ZgOWRhSzK6Xp+R4j5BOCTOkHi7qjaspedqy6ayJZYEwWO3WJqHZgklqU5TlEUyG3dSlENEQgMD2G2dnBDaW+MhxEXZubeC+NUUm5BzSjm+Ne+raMpXAQMVRJEiCJDCUwAcAUA4AcCnAAMUol1rilw90/iyw6Vlhoq6sqikMmrmQryacTWlnSKD9NouXcXIkddJVMu+mJ0zbyZuxUMAAA6CHocIDzXCRhdtZgpw2UbhYsozdJUzRUoKwlhn6hDuVuyMdRdYxCEKZVVU51DmKQoCdQwgUoDoHpUIQEutkN6JE/lWn/wDl4qLEutkN6JE/lWn/APl4qLAI6PiHsFa7FPY+qMO97aaCbUpWEnVls6YCoJDKIqB9cQ5dBTUIYAOQ5R1KYpTBzAI7xCAlaz2dTE60tQGDsudjdr2PXBFie2YUq0CYGlYiIGl/qtx97gCQRJw+Bwd3seFu9jFGsOuH+1eFWyFL4drIUyWT0nSEpSl0ll5TicSJEDmY5x5qKHMJjnObUxznMYR1EY7xCAQhCAn/ALUd0FN8vxZ/OeUx27DT9jlQHiTKvkaUdR2o7oKb5fiz+c8pjt2Gn7HKgPEmVfI0oDu0IQgPC8wHAHaLMNsujai582msleymapzWlaqkCwJvpNMEwECLpCICAgICJTEHTeDmBiGKQ5c7Msk66t3qwppTMEzHq0vjRlITROYSagn1MoSlm5cJagmZ8ci6pnmhREBEwFMYBMG8BTmAd+wgP+EIRMgJplKUpS6AAcgAAj/sIQCMd4xumSwCeNlbehkY2JGO8Y3TJYBPGytvQyMBWCEIQCJ4bLZ0OtF+N9UemncUPiQOWa1z2MtTCZKsJUoyc5NWzeTTqavEajVxESOXmcA7erOQAUN1Xd3eLu/XjrproHaAK/QjAHs7c/DwDVP/ANqKSfMQ9nbn4eAap/8AtRST5iA3/CMAeztz8PANU/8A2opJ8xD2dufh4Bqn/wC1FJPmIDf8IwB7O3Pw8A1T/wDaiknzEPZ25+HgGqf/ALUUk+YgN/xO/apug5u7+EKb9PsI5H2dufh4Bqn/AO1FJPmIzxmmBnxZlOB+r8HTrJjk9JEqheWqjPW2IqQvjt+pH7d3oCBwRA+9wNzmoXd3teemghVbD17gdD+J8s+Spx3CJ0W/xgZ9NB0JJKHTyK5C69RpS2Yg5HE9JCcUEkip7+7wR3dd3XTUdO1qMcx7O3Pw8A1T/wDaiknzEBv+EYA9nbn4eAap/wDtRST5iHs7c/DwDVP/ANqKSfMQG/4RgD2dufh4Bqn/AO1FJPmIeztz8PANU/8A2opJ8xAb/hGAPZ25+HgGqf8A7UUk+Yh7O3Pw8A1T/wDaiknzEB5tnb9MTlreUiq/ikcVIiLuNijM+DGDjBw24rF8nOUyI+H6pJrNU5KliEkLkk6F4DL6mdYRTFuBOog0MUiu9xOYF3eeo/Z25+HgGqf/ALUUk+YgN/wjAHs7c/DwDVP/ANqKSfMQ9nbn4eAap/8AtRST5iA3/CMAeztz8PANU/8A2opJ8xD2dufh4Bqn/wC1FJPmIDf8IwB7O3Pw8A1T/wDaiknzEPZ25+HgGqf/ALUUk+YgN/xMDA59tC42vJvRfomVR6B7O3Pw8A1T/wDaiknzEZPszNc7DDxmo3wzCqlyUJrO1bvUzJJX61pHeiTGRlYsWjRuCgPN0wL74Nt4S8Mm6JxLqOmoha+ETv8AbUc437ndrDz9SX9mh7ajnG/c7tYefqS/s0BRCETv9tRzjfud2sPP1Jf2aHtqOcb9zu1h5+pL+zQFEIRO/wBtRzjfud2sPP1Jf2aHtqOcb9zu1h5+pL+zQFEIRO/21HON+53aw8/Ul/Zoe2o5xv3O7WHn6kv7NAdI2QHod2PlInnxoRUeIhZNlbZx+V1gubYV3OR7WFbGRqaYTT1cG60plWvHMQOHwFCKmDd3Prt7QwDqAadvVvtqOcb9zu1h5+pL+zQFEIRO/wBtRzjfud2sPP1Jf2aHtqOcb9zu1h5+pL+zQFEIRO/21HON+53aw8/Ul/Zoe2o5xv3O7WHn6kv7NAUQhE7/AG1HON+53aw8/Ul/Zoe2o5xv3O7WHn6kv7NAdg2mjoOr7/g+Sen5bG0LTe5XTPi+y/wCRJXM7vznKZimBavcGrHIoqukla1RYpFqFW8kmelZ9TzBs81FACJCfeBvufXl0397npoNbrdSx7J7fyKTzFuKTlpJmqLhIRARIciRSmLqHLkICHKA5yEIQCEIQCEIQCEIQGINpC6Ey/fi/L/SzKNX4evcDofxPlnyVOPB86XDZeTF9lg3aw32Bpck6rGqZQzQkkrUfoNSuFCTBqsYBVXORMmiaZx1MYAHTQOYgEeIW/xgZ9NB0JJKHTyK5C69RpS2Yg5HE9JCcUEkip7+7wR3dd3XTUdO1qMBReEYA9nbn4eAap/+1FJPmIeztz8PANU//aiknzEBv+EYA9nbn4eAap/+1FJPmIeztz8PANU//aiknzEBv+EYA9nbn4eAap/+1FJPmIeztz8PANU//aiknzEBv+Jb52/TE5a3lIqv4pHHpPs7c/DwDVP/ANqKSfMRlzGxRmfBjBxg4bcVi+TnKZEfD9Uk1mqclSxCSFySdC8Bl9TOsIpi3AnUQaGKRXe4nMC7vMLRQjAHs7c/DwDVP/2opJ8xD2dufh4Bqn/7UUk+YgN/wjAHs7c/DwDVP/2opJ8xD2dufh4Bqn/7UUk+YgN/wjAHs7c/DwDVP/2opJ8xD2dufh4Bqn/7UUk+YgN/wjAHs7c/DwDVP/2opJ8xD2dufh4Bqn/7UUk+YgPLMF/215jC8jlM/IJDFUoizZmgs+G0mazd/M2SyeJS+VurR0skR6QUxByFNOXA0QYo8UroBMZUTdQgYSiiQA4ugGNu6jqf2dufh4Bqn/7UUk+YgN/wjAHs7c/DwDVP/wBqKSfMQ9nbn4eAap/+1FJPmIDf8IwB7O3Pw8A1T/8AaiknzEPZ25+HgGqf/tRST5iA3/CMAeztz8PANU//AGopJ8xD2dufh4Bqn/7UUk+YgN/xLrZDeiRP5Vp//l49G9nbn4eAap/+1FJPmIyRlAVTnMZVWEc+FZ/kf1TXCgVZMJyaeN7vSaXk0c8P6kCQlW13eH9dv9lr2ggLbQid/tqOcb9zu1h5+pL+zQ9tRzjfud2sPP1Jf2aAohCJ3+2o5xv3O7WHn6kv7ND21HON+53aw8/Ul/ZoCiEInf7ajnG/c7tYefqS/s0PbUc437ndrDz9SX9mgKIRP/ajugpvl+LP5zymOP8AbUc437ndrDz9SX9mjO+a5fbOOzFMAtfYOkciqsKRNV4SvSoAu5KZmLTqSaNHw/6MmmmZXeBtw+Rg3d/e56aCFT8G/wBiLavybyP0ehHpMTJsvmHZxdp7OUna02z7Vc/NTNNMZUZ8F8pMl1QLZuRHibgoCJN7c3t3UdNdNR7cdm9tRzjfud2sPP1Jf2aAohCJ3+2o5xv3O7WHn6kv7ND21HON+53aw8/Ul/ZoCiEInf7ajnG/c7tYefqS/s0PbUc437ndrDz9SX9mgKIQid/tqOcb9zu1h5+pL+zQ9tRzjfud2sPP1Jf2aA/7mo9MXl3eOFe+hWsUPiTszmWaDj1zQMKd6r05VFQWZpGzVQVI7ns8f3Ilk5TVTmMsKgQRKgVM5N06BS8gPvcUORQKIjWKAQhCAQhCAQhCAQhCARiDaQuhMv34vy/0syjb8ZXzpcNl5MX2WDdrDfYGlyTqsaplDNCSStR+g1K4UJMGqxgFVc5EyaJpnHUxgAdNA5iAQHvGHr3A6H8T5Z8lTjuETot/jAz6aDoSSUOnkVyF16jSlsxByOJ6SE4oJJFT393gju67uumo6drUY5j2dufh4Bqn/wC1FJPmIDf8IwB7O3Pw8A1T/wDaiknzEPZ25+HgGqf/ALUUk+YgN/wjAHs7c/DwDVP/ANqKSfMQ9nbn4eAap/8AtRST5iA3/CMAeztz8PANU/8A2opJ8xD2dufh4Bqn/wC1FJPmIDzbO36YnLW8pFV/FI4qREXcbFGZ8GMHGDhtxWL5OcpkR8P1STWapyVLEJIXJJ0LwGX1M6wimLcCdRBoYpFd7icwLu89R+ztz8PANU//AGopJ8xAb/hGAPZ25+HgGqf/ALUUk+Yh7O3Pw8A1T/8AaiknzEBv+EYA9nbn4eAap/8AtRST5iHs7c/DwDVP/wBqKSfMQG/4RgD2dufh4Bqn/wC1FJPmIeztz8PANU//AGopJ8xAb/iVuC/7a8xheRymfkEhj1P2dufh4Bqn/wC1FJPmIyxZmgs+G0mazd/M2SyeJS+VurR0skR6QUxByFNOXA0QYo8UroBMZUTdQgYSiiQA4ugGNu6iFpoRgD2dufh4Bqn/AO1FJPmIeztz8PANU/8A2opJ8xAb/hGAPZ25+HgGqf8A7UUk+Yh7O3Pw8A1T/wDaiknzEBv+EYA9nbn4eAap/wDtRST5iHs7c/DwDVP/ANqKSfMQG/4RgD2dufh4Bqn/AO1FJPmIeztz8PANU/8A2opJ8xAec7Ib0SJ/KtP/APLxUWIk5QFU5zGVVhHPhWf5H9U1woFWTCcmnje70ml5NHPD+pAkJVtd3h/Xb/Za9oI1N7ajnG/c7tYefqS/s0BRCETv9tRzjfud2sPP1Jf2aHtqOcb9zu1h5+pL+zQFEIRO/wBtRzjfud2sPP1Jf2aHtqOcb9zu1h5+pL+zQFEIRO/21HON+53aw8/Ul/Zoe2o5xv3O7WHn6kv7NAchtR3QU3y/Fn855THbsNP2OVAeJMq+RpRjnNcvtnHZimAWvsHSORVWFImq8JXpUAXclMzFp1JNGj4f9GTTTMrvA24fIwbu/vc9NB5y2OJXORt5bWnqANkPVW7GRyNpLxd/uzSZPj8FEie/ucMd3Xd13dR0101GA3BCMeezFzkfAFVb57ZN8zD2Yucj4AqrfPbJvmYDYcIx57MXOR8AVVvntk3zMPZi5yPgCqt89sm+ZgNhwjHnsxc5HwBVW+e2TfMw9mLnI+AKq3z2yb5mA2HGO8Y3TJYBPGytvQyMf99mLnI+AKq3z2yb5mOq0ZReaFi2zQcL1672ZX1QWjpG0lQVA6nk8fXAlk2TOm/lnAKIlQ3Dl0OkUvIDa8QOQAAjAWJhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhE5c0i62YS7zPcO+CvCHjnGyklu5SNSrOpoNtZRUYKP5Uj1WbRJ8QD6mRECiBVSlAA3t0R115v2vDPX+6Kv8A7EamP2iA3/CMAe14Z6/3RV/9iNTH7RHi2MNfOcyzZvZS9V1s4r91mjakxBUrSVaUn7HmnZDvyp64OLg/VSPGULqRHhaEAhg4+8VQokABCtEIQgEIRgjDJtHeWjiUw/XCxPPKvqK3lH22mrSXzd7cKWt260wXcprHQTYoNHDlR0c5UFRBIpQV0KI7mgCIBveESuojbA8omsLmEoCa/uoU5LzuASLWE8o5H1M0EQADiDZ0q6KXnrqKACAAOoBGusY2blgBwL2Vkd9r7YgZYEpq2Wpv6LZ0+b1Qe1G2OQpyLM0UREVEhKco8YRKkG8Gpw1DUNLwibuDjam8q7GVeGWWOlc5rW387nj4rKRKXIkTZo0fuT8iJFcNXThNIxx7EvGFMDG0KA7xigNIoBCMCY2NpQyp8DtazK2FXXgmda1VJ1zozSQW3lJZkdosQdDIncKKJNQUAwCUyfG3iGAQMBRCOmYV9q4ylsUFwWVtX9XVlbZ/MnIN5e6uXIEGjNVUwgBSmctHLlJABEeR1jJlDTQTAIhqFLoQjBOP7aPMsvLvuW+stcqt6irCtJSchJzTFu5Qm+Wlxx7aa6y6yDYihQ5mS4wqE/2igIgAhvaJm7UHmGYucufB1QdzMHl1E6Rn8+uSnKpjMjSFjMDHadQO1hTAj1FVMup0iCJgLvctAEAEY9Oy7NoSy48zK5Tex9katqWQVw+bLuJbSNbyIGjp6mimKqvBUQUXbqGImUxxICu/ukMYCiUphDI22z/YBWp8sJPRT6Ap7gEuxXF+cCllb5XKfpu6jrS0tNz6fu0W5ESLPXcrbuFzlIQAKQBUUMIFKAFAB0ANAj2CM8ZU7hFnlWYbnTtciSSWH2jjqKqGApSFCRtBEREeQAAcxEY8dw6bQPgdxc48FsAuGmlri1rOW6zsHVdyGn2y1MpJNkzGVcGddVAsDffAEircDhnUUTApjFOUwhumEIzDmhZquHjKXs9IL2YjaRrOcyuo6lLI2LaiZe0cuCuBbrL75yunTcoEAqJgEQMJt4S9jpqIBODF5nLZr+NrNIqrLIyYhpinC0E5eNZ9Wk5lzRyodRkoVB86VO8TWRRapuTg3KUiKihzaGAR3wKXWuFfELmrYF8Hd8L450pJBWRLZypKcUpO7fJsirT5sRBUzhISoFQKQwKFRKBjoI6cQw9mUOxiHk7Z0mGXANmSXzxqX+t7W81lF0kJsEna0lKWSz1sd5OE3+ixHDxEhC7hNBAqh+yAA5h2QfoVsLmfYSsa+WpWGYCyt5Uo2rlNO1A5qenqvkLQ71yxlqCp3qRmxF1kFinTTOBSCoJTAO6bd5gAcFk2ZxFBZwtqKruVRdl51Q69IT5KWzCXTSYEeJrcVLikUSXIQgGHQBAxBKAl5DzAwDGQ8dea7jtsptHNosBluLxIS+1FRvKabz6lT0zL1urAenUKuYXKiBnJDCGmnDVKACQOQ9lrsDJaxn5f+NjDnUFcZdOGs1rKRktXqS6bU2NFSyRAd/1OgqZcEJaqoifeTUSDfE28O5oIAABrLHND+3ALD/hiif8AGPAVzzncSd4sIeWDd/EbYKpU5NWNMSFBWRTVRgi6Boqo9boCpwlynSOIEVMIAcpi66CID2o842drGXiMx55Zkiv9inrtOpavXqibMHU4JKGrHjooL7qYGSaJppAIFHd1KQuoAGuo6iP3bRz0KF/fFtj6UZx5BsivQ1U949z75QEBTuEIQCEZpzK8ym0+XNahlPJ9I3lXXAq556l2utdIdVJpVM0OJSERSIUDGKkBzk4iu6IFAwFADnOmmfK2G/MbzDcCN3aftpnpyim5bS95XoOqBuhS5SllNHzZxqcaWmihQAqQEDkk4MY4cjbyypAOogFP4R/kpiHKBiDqA8wEO7H+oBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCETlzSLrZhLvM9w74K8IeOcbKSW7lI1Ks6mg21lFRgo/lSPVZtEnxAPqZEQKIFVKUADe3RHXUKNQjAHteGev8AdFX/ANiNTH7RD2vDPX+6Kv8A7EamP2iA3/CJL4w185zLNm9lL1XWziv3WaNqTEFStJVpSfseadkO/Knrg4uD9VI8ZQupEeFoQCGDj7xVCiQAGtEAhCEAhHiGMHMYwQ4BZW1m+LzEpTdEi+bnXYS58sdd+8SIO6Y6DNuVRwsUDDoIkTMADy7cdIwpZ02VxjarRvbnDZjIpmd1C8OJJfIZi3dyl68OACIlQQmCKCi5tAEdEymHQBHtQGpoQjK+KXOsyssGFXuKBxE4z6VlE+Zm3H8klibqbvGZ+XYLIS5FdRE3MB3TgUdOemnOA1RCM1YSc3rLXx0T8lHYW8XlL1JPFwOZtTznjy2YuCkDUwptHyaK6oAHMRKQdA5jyj0vFZi0w+4IrIzPEZigr8aYoyTLNkZlOBlbt7wTrrEQSDgtElVTbyihC9iQdNdR0ABEAwBnE7QJczBbiqkWXrgRw2t7qXonLdso7aP+Oq2YLOS77ZqVs2MRVwsZLRY31RMqaZyGETbxtz1XKjxoZwN97vVJaHNCwAyq1ybCmQmshq2mElwl7xXqkiQszCZ07T4okOKmgLlMAJiO4IDqWNtocz/Aq32oao8yO4F3CoWkVdTA0mrBWnpmtrrT4S5BQGpWwuiiY2pAAUg3QNz0AN6LeS/P7yjplh2mWLBni8QGgZTVremX07UoyeEOSbLt1HKTYrYzIHCgmRSVU3iJmIAJm1MGgwGyoR+XbK0zS8HeHXaA8QWNq92IJzKbWV5MqzNTtSnkc0chMEHk8Scy8BbINzuCFFuTeKVRMvDAoFMBB0LH6FMEWZJgrzHaen1VYL73p1mxpl6i0npwkMwl52iqpDHTAU3zdE5gMUptDFAS6lENdQEID3WEeBWazOMC1/b7XGw1WpxAspjWlperBuJK3MqfM0pMVo4Fu5Mdy5QTbqFSVASHMmocC6aiOnOPJJjtFGSzKbk/uVO8fNLGmnH4XVTaWTFaW72ohr6optjM93l9fxt37/OA2xCOkVhiJsJQdnT4hqzvTS0toMkvK+9eLqfIFlh2xw1IqRzv8M5TgIbolEd4RAC6iIRm2zef7k93/uk3szbHHLTS9QvHhWjJtNpZMZWg6XObcIki5etkkFTnNoUpSHETCIAXURDUNkwhHjuKbHzgywQylvM8WGJSk6H6rIKjFnOZoUHjsgCICdFqTeXWKAlEBMQhgAeQjrAexQjFNnNohyY761e3oSgcd1OpTF2qRJsFSSWaSRFQ5xEClBeZNUEtRENPr+2IB2xDXZQzNgWVjNCOQUbAhxgWRAVAOTd3t4u7qJtQ5hprr3NYD7IRm7Bdm05euYbWk9t1g/xFtatn1MsgeTqUqU/Mpa4RbioCQqlI/bICqQFBKQxk94CCcgG03y6+t4gMQFnMLFnp9f7EFX7OmKQpln1VO549KcxG6e8BCgBUymOocxzFIVMhTHOY4FKUREAgO7QjynCBjRw1487Plv7hQuIpVNIqTNeXpThSRPpeCjhHd4hSpvUEVDAAmAN8CiUR1ABESiAerQCEIzTmV5lNp8ua1DKeT6RvKuuBVzz1Ltda6Q6qTSqZocSkIikQoGMVIDnJxFd0QKBgKAHOdNM4aWhEwMN+Y3mG4Ebu0/bTPTlFNy2l7yvQdUDdClylLKaPmzjU40tNFCgBUgIHJJwYxw5G3llSAdRCnpTEOUDEHUB5gId2A/1CEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEICdGfyq6w8TbDTmfsSnKlYK9TdGrVwKIghTM8KSXzI/LujutyBr3VP5hocyeNX7VJ8xdJLILplURWSUAxFCCGoGKIchAQ5gIchCOmYlsPtusVlgKww3XblfVdOVrT7mUzVIADfIRUglBVMRAd1Qht1Qhu2U5CmDmEY2yLsTdeyOi6hyocWcxUQvXhxMEoP1Z2I1LSxTAWVzdsJhEVEuAZFIwhqJQ4JjiBldACgsYxz+8PdRYhsqm6DahjrJVPQ7FCtqXctw1UReShYr0wkL/tHMgkuQoaD2SgaAI6Rs6P4OWqD1BRq6bkVSVIJFUlCgYpyiGggID2wEOQgMB5rgtxIU9jAwl25xQUwugLWuaPYzdRJupvFbOFUSiu3EdR7JJbiJGDXkZMQ7keoxMfLWqD2qjH3XeT1c460ut5Xs4eVxhXmrsf8ARVGi4irMafIcR0Ko2V1ORMeyMHEOYQFZID04gEflM2XbK/sfmR4mKtnGJtdzN6KtW0YTYaD4pytJ3MHKipETOBAwaoplbnEyYBqqIkKY24ByH/VnH549h0907EX+Aaa/x5jAbg2izLNwZVllP3BuHTGH+j6UqS1skSm9HzumaabMVWZEVkyqNNUCE3m6iInIKQ6lKbcOBd5MsY32VbKgsNixtOfMIxeHPcp3TE5WpK3dGVWmL2WSJBqVJcV+EsJiqCB3I8JLQEkR3zgUxzlMnUrPs6HLEN5O3P8A304y9scPRFvfK5OvkzGA8C2wnLww3ULhZorGrZ20sgpOrJdXjen5+5p6VosSzRi5auVCHXKiBSqKpKtkykOIb24qYBNoUoBV3K8urVl8cuGxN3K+fqPJ5P7USF3OHipt4zl0LFLirGEe6c4CcfvmjD+2PdEWy8rkl+TPo98wFXif4d9nvt5iAlUjUmbqhcL6dQtpaQBEztRlJTOSogAdsTikBQD78B89mMujJfygZc5uDWBLdU5OZ1MF3S1wry1BLvVFdRVTeMmi4ecMiJAESlBNuQgDoAmAxhERmrtTV0sn/EphKp27GFG79oqgu7Jq2atjOKCmjI8wdyhVu546bgrfmskRQqBimOAimbUCiUFDgbouQ1ldW3z3arunj2zN7uVRX8xY1WSVkp5OeqNjLrHRBwdVdRPRRJsUqpU0EERSKXhnAOxKUod52mHJ9yp8vDAXJrmYWbEs6Lr6cXCZS9gqrXU3eru2PU7k7kqbd69VIYpRKgJjgTUmpQ3g3tBCt2T9cat7x5S9ia5nU3FWfPLTy1A8xen4plF0G/U5VlB0ATCIpAc2uoiIjqIjzGHuzo4h8GOBXG9e22WbRLJbTF3pnNkmstrS5MvKqiweJLuTTFuq5WKINFF1Doq8cwgRUqXM5R3AUtZkJ9Dlh58nbb/vqRyePjJsy88yc4zvE7YVo4qYjUG7atpC5NL5wiQoaEKZwlpxykAR3SLlVIXUdC84Du8iwaYDrg3spHHNQtk6Hd1tI0HClK3EpdFJNVVFy2WaqCK7QwEeEFFdYgcXiFLviJd0ecTS22f7AK1PlhJ6KfRli2FF4gtnaz7LTYEbIYmZ3V9qbvzunwe0zNlt1FRlOJirKwM5QKPCK9bqpCqVdICCcpCAIAU5041Pts/2AVqfLCT0U+gMxXczN785gOFrDRkL5WMxKvPp7ZGlpPdyryvgQQIVKQNheywFtBFNugmRXqs5QE5xIZuUph3yKWMymcprD3lM4eUrV2oaEmtUTYiS9d127agR3PHZQHTlzFFsmJjAkgAiBAERETnOdQ0acf8AlUXOtDl74Xc7fL4O8kFa0XYyh5lclCn0wKqTgSRmJJ8mQA0MJChw3RBAxTpaKGLoC5j2EyYc1q2+bFhKYXblXUksrqQlSl9yKWRV5y+YAX/XplERN1MuBRUSERHQN5MTGMmcYDYEcfOZBIqialYz+StXyJDgoRF43KqUDAAgBgAwCGugiGvb0EY5CEB+dvZbaYpmeZyuKRhOKcYO26EonXBbOmhFCJ//AIRJAG6UwCAaBy5dyLM5pcmlMhyqMScukkrbM25bA1mJW7VEqZCiMkeCIgUoAHMYjpsqnTS4qvwPO/zjRiy2bF0WWJXyAVl6DeQE4tiY+wCut5YT+imMeDZof24BYf8ADFE/4x4952Jj7AK63lhP6KYx4Nmh/bgFh/wxRP8AjHgKdbRz0KF/fFtj6UZx5BsivQ1U949z75QEev7Rz0KF/fFtj6UZx5BsivQ1U949z75QEBTuM05leZTafLmtQynk+kbyrrgVc89S7XWukOqk0qmaHEpCIpEKBjFSA5ycRXdECgYCgBznTTPx2bFmtYfspvDmpeS7rj1UqGbcZtQlENHAEdT96QpREoDoPCbp75DLLiAgQpygAGOdNM89MkjGbl24mMZMvxP4q8ZjK6GMa6hFWdL00hQ09SlVAS8qKq3qNKzuGRW6RiIlV4rjidkO+Upzioqq4DYmWrlrXYkV2H2ZdmXTtnVuJCrmfDYsUdFJXbeVnA25KJYTUxSnAhxKquUREwmOUpz76qq+tcQ2HmzuK2zk+sBf+g2NS0nUrIzWbSl+TUpyjzKchg0MmoQwAcihRAxDkKYogIAId5hATEw9YhLy5I95pDgIx7V2+qXD5Uz4JfYK/wBODamkZh14VOT1XQCpiQobqLkd0u6HcTAxWtOSmIcoGIOoDzAQ7sZ7zPa/wGUFg0qk+ZS6YpWjnAIyqfi/kzx8XiLnAqAkIySVXIoCgAYiqZQMmYgHAxRKAhLzKmz88KeFXEETLgrbGiF1LJKimlZW9M7k0wlzyn0TmEqUinQPm6BjET0AibsgGTKXcAwkTHcbBcmEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCJ0Z/KrrDxNsNOZ+xKcqVgr1N0atXAoiCFMzwpJfMj8u6O63IGvdU/mGi8dDxLYfbdYrLAVhhuu3K+q6crWn3MpmqQAG+QipBKCqYiA7qhDbqhDdspyFMHMIDubJ41ftUnzF0ksgumVRFZJQDEUIIagYohyEBDmAhyEI+mJ9ZF2JuvZHRdQ5UOLOYqIXrw4mCUH6s7EalpYpgLK5u2EwiKiXAMikYQ1EocExxAyugUFgMY5/eHuosQ2VTdBtQx1kqnodihW1LuW4aqIvJQsV6YSF/2jmQSXIUNB7JQNAEdI99wW4kKexgYS7c4oKYXQFrXNHsZuok3U3itnCqJRXbiOo9kktxEjBryMmIdyPSnLVB6go1dNyKpKkEiqShQMU5RDQQEB7YCHIQGJnZa1Qe1UY+67yernHWl1vK9nDyuMK81dj/oqjRcRVmNPkOI6FUbK6nImPZGDiHMICskBwpxCEID80+HVphUxO7TDfWQZz79guLeoZ5LLdySuHxkJQo5QfJoyxocxjFIKfqeAmQIcQTWMYpuyUOQD2EqHIHyqJ1eO3uIu22G2XUBVNvKsllR0/M7dL+pqLlZm5TdJJOG5AM3WSOdMoGHcBQS6gVQuusMzrIgwF5qD4lb3ppWZU7XrZoVs2r+j3RGz9RIodgm5Kch0nRC8gDiEE5S9iQ5AGJDXmqbMr2UTE/bqkgxVObqWBrV2uowpeZCcUl2DRZuV63I2WOf1NdETcomIq3PwzmOUTAYCmTAKYbTtmKXGy/suhZGylQOZTW1zJ8SmJRO2Zt1eVtjIqLPHSRtQEigJJ8Ihy9kQzgDlEDEAQ8DyPdm0wThg7o/FHjmtOS49wbkyFvUPUNRuXHUUlZPEwWboA3IcoKrikdM6qiwGMU5hKUCbomP1fbc6Cnszwv2PuazanNK5NXkylr1YpdQIs7ZEURAR7mpWS2nv6RVPLfu5R998v8AsxdihXjdWWzi2cmUKVoYBI3VIzTTWbjpyAySpFEjF7hkxDuQEc9o7yFMM2D/AA0jmO5fNMPLbzehZ8wVqqTSSbuQbCgu5TQRftN45jtHCTlRuG6kYqe4cxgKUxNTUYyqL00PnLZQ9BVljCt1Ia3UmrY8sruUT+VouGj+ZS12ZMHR0jF3AMoKKLnQoABTKaByCOvbT3dej7ZZLd25dU00RRd1UMqkkhanWAp3jtSZNlBIQB+uEqKK6ogHPdRMMdW2Tq1lSW2yaqPm9RM12/ruqqdTximuYdepjOepiGAogAkKbqUTgHPeA4HAdDBATMwuYNsKVVbWFW+FKpMPFIvraMZlPiMqFcyNE8rRKlJxVTArcS7gAU/Zhy5G59uLxtMr3Lol1qHtimWCK2aVGTGdpTh9TBKRagyXmCSZkk3RktzdFUqZjEA+moFMIa6CMRlwe/bo9wfwxUnoI0foWgPzN5QWDrCpdzaSsR2G+6GHukagoKnJxX6cio+ayNFeXS8jWoU0GxUUDlEpASSEUyaAG6UdA5R+hrDthFwuYR5TMpBhhw/0lQLKcOSOJq2pSRosiPFSFEpTqAmUN8SlEQDXtAI6dsYhbkefbXmKr8PXL/OdKP0OQH5TLQ4JLl5kG0FYmsGNMXpmFFUhUt361f3QcyxYSrv5IzqRVUzUhd0SqHM4M33SqaplMAKGKfhgQ1aMd+zO5XDjADWVKWGw+taPrKlKPezKla1bzZ2o9O+bNzrFB4dRQ4OE1TE3FCmKIFKoIpgQSk0xdkefbXmKr8PXL/OdKLwYo/sZbjeIs3+RKwH5qtnyy77l5ystStJinxATxfDjYKadVtraNJmoiL+YzIyqvCTMmACkkIpKnOoJhULxDES3BWUULsjaPchXAZZbLpnmLnCHY1jQFT22cy9SYN5E5XFCcS1d2izUTVSUOcvETM4KsCoaGEqZymE+pd3jth39yHEN4yU98nfRv7aOehQv74tsfSjOAbPDiSuDipygrQXLupOXMxqBnL30jmEydrCoq7KwfLtEFTnERMc4oJI7xjDqY+8I666x1GotnGwSXuxzXBx04xJhOrrzSsJ0R3JKSnLhVrKZGgRFNMiJiJKio7Eu4Om+cqQFNu8HUN4eM2ULoSLbfh6ovS7qJxUtUGNDagMze5li5hi0n9trA2+Wdqlp2n1jlIrLSOupW5DNinIVy7cAUyhlXG+VEOKBS6bqZw1fn55O2VNKsuu5F5LHWSoa3twrdyn1Tk7uijJMjLmSXIC7Rw1SMBFgOQTlATE3yGAogYAAxDe17Krf6s77ZPNHNa5nLuYuqHqGZ0u2ePDbxxZtzkWbp7wmERKki4TRLrpoVIpQDQoCOJ8yrZTsvnBZl/XPxSW/vZeOZVLQ9IqTGXoTufSkzBw5KYhdFE05YRTcETD2IKgbtBvD3dO7HD0Rb3yuTr5MxgMc51+HS6ORbmtUZnFYQ5EYlCVvUh1KtkbX6m2TmSuozGWqAAaFRfIcVZM2g7ixVhAC8NPX++bXj5nm0KYsLN5VOXNVThxb+bgxqOuakBuoVMqyjcFzi5JyHhS9scwnTEQ33anC04iSYjpfa0celKUlhplGWRbulGlXXOvNMGRgkhGoOnEqYkdkFBZNLdEeqXDlMEUdA3tCriAgIE3sIZS06uJs5+cgnhjx30pJGEuupSUulbmr0d1RNgR2cirZ0i53RN1MDtM7VwGpSbyXFHUECCIfoywwYcLVYQcP1JYZ7JSAJbTFGSZKXSptyE5wLqY6yggAb6qqhjqqH01MdQxh5jHoEIyxmxZrWH7Kbw5qXku649VKhm3GbUJRDRwBHU/ekKURKA6Dwm6e+Qyy4gIEKcoABjnTTOHI5leZTafLmtQynk+kbyrrgVc89S7XWukOqk0qmaHEpCIpEKBjFSA5ycRXdECgYCgBznTTP5Plq5a12JFdh9mXZl07Z1biQq5nw2LFHRSV23lZwNuSiWE1MUpwIcSqrlERMJjlKc++qqvjvJIxm5duJjGTL8T+KvGYyuhjGuoRVnS9NIUNPUpVQEvKiqt6jSs7hkVukYiJVeK44nZDvlKc4qKquLZQHRsQ2HmzuK2zk+sBf+g2NS0nUrIzWbSl+TUpyjzKchg0MmoQwAcihRAxDkKYogIAIT9w9YhLy5I95pDgIx7V2+qXD5Uz4JfYK/04NqaRmHXhU5PVdAKmJChuouR3S7odxMDFa07jPOZ7X+AygsGlUnzKXTFK0c4BGVT8X8mePi8Rc4FQEhGSSq5FAUADEVTKBkzEA4GKJQEA0IUxDlAxB1AeYCHdj/UQ2yps/PCnhVxBEy4K2xohdSySoppWVvTO5NMJc8p9E5hKlIp0D5ugYxE9AIm7IBkyl3AMJEx3G1yYBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBGKM1nL8u/eefUnj1wITxnT+JKzyax6UWd6FaVbKzAYXEgfaiUDJqgY/DMYQAh1DBvJgoKqe14QGaMs/MrtNmP2ccVLT8rXpWvqXdjK7nWynJtyaUtNUxEiiKqZgAwpCch+GqJQAwAJRAqhFEyaXjDmYllOT+7V1UcfWXxcRG0uJin2u63qNBPdldZNigX/ybOkAKJV0zFIUgLCUxigBAMBwTT4f+8CWchTV7Lohgqxx2xc2IxHS4hU3VBVIsBWNRiGodVSV4Iim7SOJTGKmBjH03gKKxSGUgPTMz7LvpPMYw/JUEnVK1JV9Sc2SqC1dwpeUQd01PG4gZBchi6GFIxgAqhAHmXQwaHImYvneV1mV1xfWpJ3gYx1000obE1bZMEaokAnKm1qtmAfU55KtdAWbqlADnKQNExNqAAUwAXbEZgzHsr+z2YRTcpqJeo5jQd1aLV6rtld6ljClN6cdgO+XQxTFFdsJvr0DCACAmEpiGHfANPxLTZ2cjvEzlB1ndufYg7m0JUKFcNZU1kXrMePVjkI1UdmMdcHLVAExMC5NCkFQNQNqbkGvdMOGbld7CrcuU4JM7ikGtva5cqdR0de5mABRtelIO6VUHAFKSXujBoY6SgEIAjqII7yaY0RQWScpFXQUKchygYpyG1AQHmAgIdsIDxHMmwx1ljQwH3Tws29qCWyueVxSTiWyp/ORUK0RXNuiQVjJlOcpBEugmKUwgA6gU2mg+N5C+W5ebKywKmwz35rGmZ3UK9azCdLOaRdOVmSaS6aCZEyncIIqGMAI7w6plABPoGumo7YhAYmz6st29maXgVSwyWBqylpLUCNbS+dFdVg8coMzIoJOCHIJ26C5wOPGAQ7AQHQQEQ7ce04HML00w84A7bYPrxmk09c0rbdjTNSgx31mD4U2pUFyl4xCGOkcN4A3iFESjzKGuke4QgIdq7M7mWYEb61FcrJdzG5VRMgqVfRxT9arOm50GoCYySCpkmrxF+KRjGAiiiKZilOPPUTCb574bLHjYxaWfra7OM3MBb3QxCTGWs2dAKzl89b05T4Fft1XImUIidU4HbFcpkTSbJpEMrvCQ5hA6dzIQGZ8GeByo7J5WtKZf14KtaqzNla9alahnNLLqGSIddBVJVRqdZMhhAvFHcMYhRESgIlDtBOimskLaKcILEtssCucxIntDsk+FKmdfrPUTMkA03UkW6rOZJoFDTTdTUKUOYgAbwhFr4QErMt/Z1K5s1i/QzFMyrFq7vbdyXKgvISF45mMucgTcI5MsuIKODJlEQSTBNJNIdDAUwgTc9T2hjKnv3m1YW6Psvh4rikJHOabrwk6XVrV46btVW4M3LcxCnbN1zgfeWKIAJN0QAeYDprQCEB5ThCsA+sFgrtdhar91Lpy5om10kpWdqIIiozfnZy1FmsJSqFATJHFMwgBgARKOggHMImlh42fHGBl2ZtYYvsua+VByeyk8mQEqu39VzCYEeepC6gGdy5JNFqoksVIwcRqodYhimImU+8AHFSwcIBCEICXOTJkf4mMuLMGvhivvHc6hZxTtxG79vTTKmXj1R6QrialeFO5Iu2STSECEAolIdXUxh7LQNTb3xn2Un+JfB3djDjS81Zy+aV/bWfU3LX8wE3AbLvpeu1TVV3AE24UyoGNugI6AOgCPKPT4QE/9nnyp795SuFusLL4h64pCeTmpK8POkFaKeOnDVJuLNs3KQx3LdA4n3kTCIATdABDmI66eb4xskHExiIz3rYZn1I3MoVnQVHuZC4m8nmLx6WbnNLznOcqKRGxkTgfUoAYyxNNR1DkAGqRCAztmr4Rq8x35e1zsJdsKilEqqCs5Ki2lL+eqKkZprJO0HAcYyKaihSjwhKJikMIb2u6OmkdFyNsvi7uWPgCk2Fe+FV03OaiY1DM5i6eUou4WZAVytvkIQ7hFFQwgUA1EUy8x0DUA1HYcIBE3yT5LHvtDsmmNCLIvKMwY0FMm87nCR+ImpVtQJC2OxKIal1SaJiJxAd4qqByGABANOVx25plyrsXdc5ZuUQRhW975iU7es66IbiyC17IR4az144KAkO7IIiBEC7wlUDQxTHAqKmjsuLANbDLhwwyrDzbyYuJw/MupM6zq98T/TKlnS+gupguImMbeOYAKUomMJEyELvGEomEPfYQjHWZHmz0Ng4mbDDbYSlRuriNrIxWtBWikKnFXKqoURI9mRiDozZkD6oYxxKYxQEQEpAUVTDyTOFqBHGJjbwy5UdAKovHytxWd0rpnTMBwlFNyYTmTTXKA9j1WscUyCPaOmTUNDhrSCMhZV+XRV2EOU1biGxTV01rvENd6Ylml0K2RS+oo6AHAlLHeABTZNy6FKAAUDCUB3SlIkQmvYBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIDFGazl+XfvPPqTx64EJ4zp/ElZ5NY9KLO9CtKtlZgMLiQPtRKBk1QMfhmMIAQ6hg3kwUFVP0DLPzK7TZj9nHFS0/K16Vr6l3Yyu51spybcmlLTVMRIoiqmYAMKQnIfhqiUAMACUQKoRRMml4w5mJZTk/u1dVHH1l8XERtLiYp9rut6jQT3ZXWTYoF/8mzpACiVdMxSFICwlMYoAQDAcE0+GG44zXmfZd9J5jGH5Kgk6pWpKvqTmyVQWruFLyiDump43EDILkMXQwpGMAFUIA8y6GDQ5EzF8zwJZyFNXsuiGCrHHbFzYjEdLiFTdUFUiwFY1GIah1VJXgiKbtI4lMYqYGMfTeAorFIZSNwQGJ8rrMrri+tSTvAxjrpppQ2Jq2yYI1RIBOVNrVbMA+pzyVa6As3VKAHOUgaJibUAApgAu2IzBmPZX9nswim5TUS9RzGg7q0Wr1XbK71LGFKb047Ad8uhimKK7YTfXoGEAEBMJTEMO+Hg+HDNyu9hVuXKcEmdxSDW3tcuVOo6OvczAAo2vSkHdKqDgClJL3Rg0MdJQCEAR1EEd5NMQzvN7S7XHgkrie07YGv6JxE0Y7njpzID1bOmSjto3VWUOQqikxWZOCmAolAUgXWTJoBUx3QHXq1PZJ+bzm1Ys6MxF55FZUrTdDUOtxWNsqZdNl1FUzKEVUZJkaiqgkkqZJIqyx11VTEIBS/7JyXCQWScpFXQUKchygYpyG1AQHmAgIdsI/tAeL498D1lsxbCzU2FG/DNf1GqBEhm0yZboOpW9SMB0HjcxgECqEOHaENDFE5DAJTmAY3WWy1NqDyflZjaDL3uDSl17arPlF5bKnM0lybdITiIisDWbqomZKCPZHTbrGTMYdRFQdRi/MICDp8jrO0zfr1U9X2dfiEllH0DTzjjN6Epl80XcpgfTiItUGIGaInOUu6Z0qqsqUNAAqgBoW4ltLcUVZ23citNbWnW8pp6mZS2lcjlbUm6k0aIJlSSSKHvFIUAD+SOehAR3w55T2Ou3+031nmGVXaFs3s/MXU4dS+ri1NLz9UdUyoG6aYNCri6KfiGEB3kilACCO8Ibu9YiEICGeYTkr5suHPNXn2aTk5vZPOHlWvVJjMKeczhi2dNnTkhSTBusnMTJtnLVY+qwDxAOUTiAFKZJNQ1A8oCXZv6tF1tWebtM6cQns4mzM1G0xIBYmCTNCIm45DmZbyY76hi6aqqm1TNqbQSxsmEBHLK1ymsduGnaBMQWOC8dn28qthWkyrNxS9TEqaXuBflmc8TeNQBuiuZwmIogIm4qZAKICGuumtYb30pN68srV9DU8Qgv51S8wYsgVPulFZZsomQDG7gbxg1HuR2yEBJ/ZZMsnGplu2zvFJ8Zdo0qQe1ZUEpVkTQtQy+YGcJNkXJVFBFkusUhdVigAGMBh0HsQDQR1znR4b7yYussG7uHPD/AEmWe1jU8jbIyKUnfoNQdKpvmyxicVwciRB3EziAnOUNeWsanhAYn2fjCPiCwPZXVDYc8T9CFpqspTNJyvMpOWaNXvAIvMV1ktVmqiqRhFM5TaFOOmug6CAhGBb6ZI+bnlyZhlY48slSoKbqKT1w7drvaDnEybN1kU3a/VC7BZN8dJu4bEWADpKlWIsUAAumpROpdKEBDK9uWntF2b7RMykeZRcWl7XUNJ5S5fSu1NDTFmKlQzdJA5maapkFl0dwy4E1UcOTlS+uKkA9kXXezs4L8WeXPlhza0OJazZpbXRK0nM7ZUk1qGXuVHSZ27cqCfVCC525DKnREoCKmhdQEwl56UShARmyosn/AB43QzTq2zZc4a2zWSVK1fC5t3SRqiYTQiDs4biKpRZrrJpoMm4AkiQwgcVBKqIAZMDH0RtF2UDM80/CW1mFlJCzXvBb50Z5RPHdJNgmjZUSldyw6yogQgHKUqiZjiUpVUSgJiFOoaKIwgMk5K7LMBpTAdTlp8yO1K1NXBolQ0javFqkYTM87lSKafUjtRRkusUqoEEUDgYwnMLfiCIioOmtoRPTHbmmXKuxd1zlm5RBGFb3vmJTt6zrohuLILXshHhrPXjgoCQ7sgiIEQLvCVQNDFMcCoqBxRJ8lj32h2TTGhFkXlGYMaCmTedzhI/ETUq2oEhbHYlENS6pNExE4gO8VVA5DAAgGlII8Cy4sA1sMuHDDKsPNvJi4nD8y6kzrOr3xP8ATKlnS+gupguImMbeOYAKUomMJEyELvGEomH32ARN/OFqBHGJjbwy5UdAKovHytxWd0rpnTMBwlFNyYTmTTXKA9j1WscUyCPaOmTUNDhr63mR5s9DYOJmww22EpUbq4jayMVrQVopCpxVyqqFESPZkYg6M2ZA+qGMcSmMUBEBKQFFU/oyr8uirsIcpq3ENimrprXeIa70xLNLoVsil9RR0AOBKWO8ACmybl0KUAAoGEoDulKRIhA17CEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBHh2OXLzwnZilsC2txRWxSmybQ4rSKfM1OpprI3HIQXZuyBvonAQKIl1Eh90AOQ4BpHuMICYqaec5k+qFQaoTfGhYJobdTIGidxqabB2g7QhNyED7xlTj+8ECNRYHM27AlmDlPJrBXnQRq1qBgmtuqpQGWVBLzk/1hFGSwgZTcHkY6IqJgPLe1jTEZoxuZSOA/MAVTqK/dk2ydWtBIeWXDpdY0rqBgoTThnI9Q0OpuadiRXiEKPMCgPOA9fv9h5sjintZNLIYirWyir6UnCe4/k06bAqmYee6oQeRklCiOpFSCU5DcymKIAMYCcYIM0DKUP64Mr66C187NMh318N91p1pMpU3DmZORzc3MhQDkRBUN0of7K6ho5QMIeebgGEXGDHGpJsSdDtOaVuMQqfAnyaQcuG3naAgLhUQAAAzkU0i9wnb1+lltB9OWEeo05mj4Dbx4c3gqlSWqSYSE9QUwJx0AQTmbAgiqO93CImAA0584D0vCBnk4J8UFdfuD3BfzuzF3m6pUJhai8UuGSzQq46ABEDK6JOt4ddwpDcUxeyFMoDGzYyHWrfJtzrbdpUXPqntLedsKBhZJsJ4gecysB5iKRkjkesTj2xANwRDtgIR44nlX5lmB3SY5WOZRMZ1TbQdW1mcSCB55KdwOYIN5kiUHTNIPrSpplDt9kp2xgKPwicx87PE7hV/wDJ+aXlU3Rt80al3XlxbYcOraa0DmLhVRuIKM0xDmBDCqcO0Ia66aOwyZs2W7jDQbGw84yqFnb13p1PInM6KwmhhHudRPOE47fL/V6a92A0XCEIBCEIBCEIBCEIBCEIBCPjms2lkjlq04ncyQZtG5BO4dO1ipppFDtmMYwgBQD3xGMq4i883KdwvGVZXNxu0Y7maZtz1EpB4afPeLroCRkpcVYUziPLRTdANeYgHOA1tCJwjnQ40sUpvUrLMyhro1M2cdijX15zpUjIiAP/AG6QLGMd6mAdspDkP/w68h/ytlu5umNjedZkuZsFv6TcE3nlrsMTM8pSOQeZk1pu6AXJiadidMxVCmDXQwdsQ99xt5w+AvAW+LRt3LvknNcuTglK7ZUOgM3qF6uP1iRWiAiKJjjyKK4pFMPIDCPKM0vqRzkc4fisa/PNMGuH57qRaSMlQVuHU7QeRiLKCAFlKZy6gJNCqF1EpirkHWO1W4nOzv5JUvcq0nc+0lF1CRMxJpNDT4J9VTrUOz4gkM4fbph1ESFKVPe7RQ7UfAtn/VDiGN6j5X+Wje2+S647rOqplJQpimDa8imGYvAHTnzEp009Q7Rg5iAbBwb4IMMOAWzbWxeFe1bKmpI30UeKJF4juZuNNDOXbg2qjhYf94wjuhoUoFKBShxmMrMUwV4AaSCsMWeISQ0oCiQnYylZwK8yf6ctG7JEDrrc+QmKQSl17IxQ5xlA+GLaAMbxNzE9jOofDNRzvmvSVh5apMKhOiP/AGSs1cm0aqh++tjmL/w9wPZcIOSJl5YNqsC61L2kcVrcQ6wLubmXPmJ57O1Vw0+rlWcAKaCn/GimmYe0IjAeBOsXGblmyLetnANZiY4ZrOPAAru+F2pQA1HNGxuQmlMpERBPeKOpVlBEpiiBiqpGDQdQ5fGVphhy6pDMn9s2MyqWvamOZeuLq1i66uqConBzb5zLuTBqVMT9kCRNC6gBjb59TjpaEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEB4djly88J2YpbAtrcUVsUpsm0OK0inzNTqaayNxyEF2bsgb6JwECiJdRIfdADkOAaRjZNPOcyfVCoNUJvjQsE0NupkDRO41NNg7QdoQm5CB94ypx/eCBFOoQGZ8DmbdgSzBynk1grzoI1a1AwTW3VUoDLKgl5yf6wijJYQMpuDyMdEVEwHlvax7Bf7DzZHFPayaWQxFWtlFX0pOE9x/Jp02BVMw891Qg8jJKFEdSKkEpyG5lMUQAY8gxuZSOA/MAVTqK/dk2ydWtBIeWXDpdY0rqBgoTThnI9Q0OpuadiRXiEKPMCgPOM6hhDzzcAwi4wY41JNiTodpzStxiFT4E+TSDlw287QEBcKiAAAGcimkXuE7eocW4wQZoGUof1wZX10Fr52aZDvr4b7rTrSZSpuHMycjm5uZCgHIiCobpQ/2V1DR7RhAzycE+KCuv3B7gv53Zi7zdUqEwtReKXDJZoVcdAAiBldEnW8Ou4UhuKYvZCmUBjzRltB9OWEeo05mj4Dbx4c3gqlSWqSYSE9QUwJx0AQTmbAgiqO93CImAA05849crVvk251tu0qLn1T2lvO2FAwsk2E8QPOZWA8xFIyRyPWJx7YgG4Ih2wEIDXkInAnlX5lmB3SY5WOZRMZ1TbQdW1mcSCB55KdwOYIN5kiUHTNIPrSpplDt9kp2xj+x87PE7hV/8n5peVTdG3zRqXdeXFthw6tprQOYuFVG4gozTEOYEMKpw7QhrroFGYRnTDJmzZbuMNBsbDzjKoWdvXenU8iczorCaGEe51E84Tjt8v8AV6a92NFwCEIQCEIQCEIQCEIQCEI+OazaWSOWrTidzJBm0bkE7h07WKmmkUO2YxjCAFAPfEYD7IRknEXnm5TuF4yrK5uN2jHczTNueolIPDT57xddASMlLirCmcR5aKboBrzEA5x4uOdDjSxSm9SsszKGujUzZx2KNfXnOlSMiIA/9ukCxjHepgHbKQ5D/wDDryEKPRlzG3nD4C8Bb4tG3cu+Sc1y5OCUrtlQ6AzeoXq4/WJFaICIomOPIorikUw8gMI8o8CWy3c3TGxvOsyXM2C39JuCbzy12GJmeUpHIPMya03dALkxNOxOmYqhTBroYO2PI24nOzv5JUvcq0nc+0lF1CRMxJpNDT4J9VTrUOz4gkM4fbph1ESFKVPe7RQ7UB1V9SOcjnD8VjX55pg1w/PdSLSRkqCtw6naDyMRZQQAspTOXUBJoVQuolMVcg6xtzBvggww4BbNtbF4V7VsqakjfRR4okXiO5m400M5duDaqOFh/wB4wjuhoUoFKBShj5bP+qHEMb1Hyv8ALRvbfJdcd1nVUykoUxTBteRTDMXgDpz5iU6aeodowcxD/h8MW0AY3ibmJ7GdQ+GajnfNekrDy1SYVCdEf+yVmrk2jVUP31scxf8Ah7gBq/GVmKYK8ANJBWGLPEJIaUBRITsZSs4FeZP9OWjdkiB11ufITFIJS69kYoc4xw6xcZuWbIt62cA1mJjhms48ACu74XalADUc0bG5CaUykREE94o6lWUESmKIGKqkYNB99wg5ImXlg2qwLrUvaRxWtxDrAu5uZc+Ynns7VXDT6uVZwApoKf8AGimmYe0IjGuoDNOXxlaYYcuqQzJ/bNjMqlr2pjmXri6tYuurqgqJwc2+cy7kwalTE/ZAkTQuoAY2+fU46WhCAQhCAQhCAQhCAQhCAQhCAQhCAQhCAQhCAQhCAQhCAQhCAQhCAQhCAQhCAQhCAQhCAQhCAQhCAQhCAQhCAQhCAQhCAQhCAQhCAQhCAQhCAQhCAQhCAno72pfJDl7tVk6xbPyqoqGTUL+5vPh0MA6CGoMtO3H8uupsjnvuZh5t5/8AsUf92WzodaL8b6o9NO4ofATv66myOe+5mHm3n/7FDrqbI577mYebef8A7FFEIQE7+upsjnvuZh5t5/8AsUOupsjnvuZh5t5/+xRRCEBO/rqbI577mYebef8A7FDrqbI577mYebef/sUUQhATv66myOe+5mHm3n/7FDrqbI577mYebef/ALFFEIQE7+upsjnvuZh5t5/+xQ66myOe+5mHm3n/AOxRRCEBO/rqbI577mYebef/ALFDrqbI577mYebef/sUUQhATv66myOe+5mHm3n/AOxQ66myOe+5mHm3n/7FFEIQE7+upsjnvuZh5t5/+xQ66myOe+5mHm3n/wCxRRCEBO/rqbI577mYebef/sUfwmG1IZF81ZLSyZ4rHTlu4SMm4QXtnPTkVIIaGKYosRAQEOQgIaCEUXhAQwxD4udjTxMvFpzXElk0nnB1eKSe0LbWo6fdkW11Bbel7VIqh9eeqhTajzEBGPLEcdOXZYnsMCG014h6HZojvMZDce2MzrWXNdO0kmi7YpAmn3ADQwhzEd4e3+iKEB+eVttQeKSxqnCaY9cNt85WnyMrObUVlTk3V07QgDdgDQmvd13ufa5R4neHP3ytcWs2dJ418jKg6hfulBGYVrQVYHlr92I9s3EIxbOjDrzDfX/mCP1DQgPyv0bmjZdFpSEJgqxmY77AF0Dg04R5KarptoIdrdZOZgicQDtdkJhEOXLu+o0rtQWMu0KYK01mAW1u8yQLzQu7YqYyCYLEAdNC+oRlUQUEO6ZQS++Ij2/0nwgPz6UJtvdVypyRjdnAPJpwXlxZjSVwHDQv3xKi6YnEf5BOH8se50VtruXvMECDcPC/eOUrGKG+WVNZU/TKP/pHeoCIff3dfvRZiEBKeU7YvlEzFLfey+7DAf8AcdUWgI//AFp2cP74/k/2xnKNaAbqeT3bdac9EKLbBrz7m+8L/LzirsICNlZbazl2y0DkobDVeSbnKHIZhL5UyTMP3hK+VNp98SgP3o8fuFtwskTTUb2oy7naxh/1TyobkFSAv8qKLE29/ICgfyxfOEB+aipdsix9V+J29J0bZKgWZh5rPafnc2fJhpr2AlWKgY3c0MUAEe6AdvodW7RDfK5SJxu/mtX8QSOHORWmsXTUiRJr2wJMTzMXP/1SI6dwe5H6k4QH5FqnzMMsOpJiWf34wmYjMSc0IcFE3d+cTbhNIFO4YEpe0AQKHcIJzBp2IjpHuGH7PytvZXhDg4wmYLbBr7uic2qSi6rm0yTAeXZu5dL+KoYA7QmEwfe0j9PMID88Xt3FWXoH/wB3DaTpHbxmfm4ktn8Kc1W3v+Ej180Iunp3DaD98Pe/4W+GzgXSP1VjezkMTt+BOb6tKq5eVOjKtO6VNs0YpmSKPdAFNPe05x+h6EBGHDxmVbIJhUcIzGxNN0dKJg106mnLuzk8mEwR/wDRdvGSq5fv6H593WNHBtUeRwUoAXFy/AA7Qfubz/8AYoohCAnf11Nkc99zMPNvP/2KHXU2Rz33Mw828/8A2KKIQgJ39dTZHPfczDzbz/8AYoddTZHPfczDzbz/APYoohCAnf11Nkc99zMPNvP/ANih11Nkc99zMPNvP/2KKIQgJ39dTZHPfczDzbz/APYoddTZHPfczDzbz/8AYoohCAnf11Nkc99zMPNvP/2KHXU2Rz33Mw828/8A2KKIQgJ39dTZHPfczDzbz/8AYoddTZHPfczDzbz/APYoohCAnf11Nkc99zMPNvP/ANih11Nkc99zMPNvP/2KKIQgJ39dTZHPfczDzbz/APYoddTZHPfczDzbz/8AYoohCAnf11Nkc99zMPNvP/2KHXU2Rz33Mw828/8A2KKIQgJ39dTZHPfczDzbz/8AYoddTZHPfczDzbz/APYoohCAnf11Nkc99zMPNvP/ANijvWGXaDcqDF/fOnsOFgMSLudVhVDlRCRytWh5w1K4UIiosYBVXakTJommcdTGAB00DmIBG1onhmo9MXl3eOFe+hWsBQ+EIQCEIQCEIQCEIQCEIQCEIQHyv5exmrNaXTNki4bOEzJuEHCYHIoQQ0MUxTAICAhyEB5CEZHxFZC+UriYcqzuuMFtLyacKKcUk9oYqtPuyLa6gtvS86RVD689VCn1HmICMbChATqRyScWNi9U8B+dhfeh2aI7zGQXHRaVrLm2naSTSd8IE0+4AaGEOYjvDH9iSbaabEhuMK2ww31lifITTeXzKnJwtp2hAENGhNe7qI8+1yih8ICLmJ219674unT/AB67J/T1VOnRjGmFaWjunKxmTse6bVgVJ4YdeYb62v3ozygaZ4bBH2LlFZrGG9BIOwka1vvXXSrXTukbuHCW+UA7omPqHdL3f0UwgPzytM/vM4w6CYFsVtM3IbtiCJ2d78Ms/pmZKkKOggUJImoiU+nPU6glDuiI8h5mldtguBSzlOXXqy95bMCH5GmlMV06YkHTtiRF4wMY38gnLpqHOP0AwgI0UTtrmXvMkSBcPDDeKULGAN8JU1lT9Mo/+kd6gIh98C6/ej0WS7YblCTRHfehdKWj/uPaJTMPb/8AiXJw/viqUICVEx2w/KHZAYWza6rwQHkDai0Q159zfdF/l5x0OtNtay7JWBk6Ew1XknBygO6eYMJUyTMP3hK+VNp98SgP3osnCAgxWm2xqv24lstloTd/xTbrd7O6+3S69r/VIMD7w68tAUCOkG2oXOFvYJkLWYUqGo9kr/237mlUT1+UBAdOGKIggY2oCAAYoAIh2wABj9D0ID88gY1c6HEIUfXddrHI7QV01ldnsHcvkLNPe7hZqq6Bcv3hOkPvgPbj/rDAveW8s1RnF18k3F5iMmpjgog8xKYpUZQiRTtAYU0yJAQoD2kzHEN3kI6R+hqEBIzDphazgrOAmOD3KCwSYfnABukm9UzZzNpkmA8uzdywBVUMAdoTCYPvaco9hPgVz87yl3745y1LW+Zqc3Els/Ztqtr/AMJHr4xF09O4bn98O6FEoQE7R2c+wl0lOqcbuNjEffgVDarymubpuEZVp3SptWhUzJFHugCmnvac9dA4ecofLJwqOEH9isEVvZQ/badTTh3IyTCYJaf7rt5xVy/f0Pz7saRhAf8AAKUoAABpp2gj/sIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQE8Nls6HWi/G+qPTTuKHxPDZbOh1ovxvqj007ih8AhE/cyHaNsEOVziOHC/f+1l1pvPvUFrN+q6QkEuXZ8BwZQpCgd0/bnMYOGOuhBKHaAwiAgHgfXqeVp/EJf78lpH9MwFfoRP3Le2jbBDmjYjgwv2AtZdaUT71BdTfqur5BLkGfAbmTKconav3BymHiBpqQCj2hMAiADQKAQhCAQhCAQhCAQhHRcSF96SwtYe63xI19LJo8kdBUs/n84ayVqVZ4s2aIHXUIiQ5yFMcSkEA3jlLrzMYoamAO9QiQPXqeVp/EJf78lpH9Mw69TytP4hL/AH5LSP6ZgK/Qjy/B3ipt9jcwy0hittTJp5LqdrSWC/lTKpGabd6kmCh09FSJqKEAdSCICU5iiGggYQGPUIBCEIBCEIBCEIBCEYTzQtoDwbZTN65HYfEZbS586nE/pZOfs3FEyJg4akbHcuG4EOo6fNx4u+2UESlAwAUSiI9kAQG7IRIHr1PK0/iEv9+S0j+mY9jwBbTZgMzGsVdO4QrIWlu/K6lqdF6qwfVTT0tSYJg1aLO1OKo2mK5yapomAo7ggJhKURDUICjcIQgEIQgEIQgEIQgEIRPLMS2lLAblpYm5jhRvbbu6k9qSVytm+mDijqfl67NAHKfFTSE7p+3MY/DEhx3SCUAOAbwiBgKFDYRJi3+2N5ZFxq+kVvZLYu/Kb2fzdtLmai1JSg5CKrqlSKJiozU6ggBjAIgQhjCH1pTDoA1ngEIR5bjUvXUuGrBzdvEXRstZPJvQFs59UkqaTMpzNnDljLl3SSaoEMQwpidIAMBTFESiOhgHmAepQjJmShjtutmR5eNIYtb20zT0oqSfTCatnzGlWy6LEgNnyzcgpkXWWUKIkTKI6qG566aByDWcAhCEAhCEAhCPL8YeKu2GB7DNWOK28rebLU1RUs6tmbeSNCrvFwFQiREkSHOQpjnUUIUN45SgJtTGKACIB6hCJA9ep5Wn8Ql/vyWkf0zG08rXN0w3ZuFB1VcTDfRFdyRlSE3Ql0zSriTtmp1VVUhVKKJmzlwmcAANBATgYo6alADFEwarhCEAhGAcUuazfix2exYzK+pah6Qc0Jc2g/VufTp+zdGm7dwJpyUCt1COCokIHqajqB0TiPEP2QctN/QCEIQCEIQCJ4ZqPTF5d3jhXvoVrFD4nhmo9MXl3eOFe+hWsBQ+EIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEfHOZzKpAwUms7mjZk2T0A7h2sVNMgiOgamMIAGoiAdvuxxa1XSekwBrX9eyNB0sYVEAOqVmApa6BoRRUwm056m10Ee4EB2CEcO0rqiX8mXqJjWEqWl7VThunyUwSMiifl2JjgbdKPZF5CP+0Hvx/Blc+2s0eJS6WXDkbhwucCIIITdE51DD2ilKBtREfeCA5+Ecc3qimXc+WpZrUTE80bJgo5lqbshnCRB3RAxkwHeKHZl5iGnZB74Rw9wLyW3tao3QrupAl5nRDGbgZqqpxAKIAOnDIbtah/zCA7TCPPacxSWNqyfNKXp6tTOXr5YEmyQSxyQDGHtBqdMAD+cY+W4eKu01sandUfUbl+Z+z3OOi1ZCYA3yFOXshEAHsTBAemQjwic4+LYNZao5lFJz90sJTdSgugkkkocO0An4hhKHviBREPej0mylwppdS3TKupnISy4706vDbFWE4bhVDEA2ogA8933vvwHboQhAIR1O5l5qDtMzSVqyZm6pc/8AmctaE4jlyOumhCB9/lqIgGvLWOqo3tvhOC9XU3hgmR2Y8yHmc9RaLGL/APJHLqUf+cB6tCOv05XTWayQJpOpU8kiyahU3jOaJ7hkDmHQvZfWmII8gOURKPa5CAgHYIBCOOVqqmUFTILVExIcgiU5DvCAJRDtgIa8hj4p7WkgbSZ25l9ZyVuum3OZFd88IKKZgKIgZTQ4DugPb0EOUBz0I4KTV/R81laD9KtZK4A6Yb6rSZJnSE4cjbpt7mGuoRyJp3Jygic02agVyOjYwuC6Kj7xefZdsO178B9kI46f1RTdJMyzKqahYyxudYEyrzB2REgnEBECgY4gAjoAjp29AH3o4r92uzX8bdM/183/AF4Ds0I6V+7taNOe9SKXfpkUVES8JMj5PsT6mExjLcQSaCGgAXQBAQHmO8ABzMhuNb2qX4yymK7k0ycgmKgt2EzSWOBA0ATbpDCOgahz+/Ac5COOkFUU3VbM0ypWoWMzbkVFM68vdkWIU4AAiUTEEQAdBAdO3zD34+aa1ZKmU1VlvrgaN1WDIH0yQXRMY5WoiYAUAQMG6GpDajobTTmActQ5qEcFStxqGrlRctHVWymXUxQFyLNYDgmA66bwh2tdB0/kGPkQuZSCqU3nXr0l/qZJXYs5iYUTEFouUQAwHOJtBDUQABAumvLUdBgO0Qjp7e/tlnjlNo1ufJlFVTgRNMr0oiYwjoAB/PHcIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEIBCEICeGy2dDrRfjfVHpp3FD4nhstnQ60X431R6adxQ+AREj/wCGxf8A0cf/AGrRbeIkf/DYv/o4/wDtWgLbxDy2O03Y+751rX2EbDngjpy41+ULlTWV0LKZG1dtZQwkDMRIL+aHWeDvqcQAJqVZskOoiYyY7hVbhxFnZPKVpwb/AGNOtRkTUZuS66TFOZCiUVyNhdTRQyJT6alIJwKYSgIAYSFEdd0ugaYrPMUzNcPOTPdHGxjCws0XQd7rfvVEmtKiKrqSvEOq2aKbnRB8oYxDA4VAAI6EBMlvAbQdI0xlq4nK1xo4CrV4prkyKVy6fVvSTeZTdlJE1CM0lzCYpwRKqc5ypiJdQKY5hAB0Exu2PjO0c9Chf3xbY+lGcdiyE+hyw8+Ttt/31IDzi0Waxfy4G0B3Tyo5vRNIpW+oegW87lU6bMXYTld0owlDowKqmcigKYGmCxQKVAptCE7LUB3uazWc4l7gaudQ+D3DDYJ3eHEBc0N+k6CZvgQRaNt45QdvDhqYqYimsIB2Jd1usc6iRUxMOSsM/wBuiYh/I6y9CUzHhN52mYfcLaw7zSnBDW9uKfuPKKFaJyFzdUF1ZajKAk0pMcjcEEVzgucFhU0KUAAFF9RLzCA1FefNnz58uynW2IzMdy6rVza0JHjdKon9oqhWCZU+RZUqZTLcd44IqbU4FDdIVIxwAoqp75RioNjr02+xF2dpi/NpZ36p0xWEjbTeRPgIJBVbLplUIJiG0EhgA2hiGADFMAlENQGJfYjsE21G4qLEVZhzu7iSwiOaZrKSLyqdotGs4TVFBUu6YSH9Sh3Dh2ymABEpgAQ5hG2conB/dTAHl020wiXtrOUVBU9HM36MymcgVWUZnBeZOnSSaJ1k01DFTSXTTATEKI8PXQAgNLwhCAyLn2dDliG8nbn/AL6cec7Lj0FNjfxm/OebR6Nn2dDliG8nbn/vpx5zsuPQU2N/Gb855tAfbn25ql4sp+xNuLw2mpKlJqWp7nNpFUJarYu100ZaLVwusoiDZdIxVg4IaGHiFANewMIhp41hszfc43G1iCoy7GGXLCliOFGpK6ZShatqoecKfKShR4VBecJpi+T0TImJlRKRquQOGYnGMPZB51ts/wBgFanywk9FPosTStMU9Q9NS6i6PkTWVyiUMUWUqlrBAqSDRskQCJIpkKAAQhCFAoFAAAAAACAwvPc1S/Mp2gCS5UqdD0ie380t0eeHnYtHXqym7Bku50BXqjgClqiBd3g73MR3+5HuWa7i3uFgSy9bm4tbVyGTTOoaLk6DmVMahRVUZKqKPEEPqpUVE1DFAqom0KcoiIBzCJ51r9ue0h5GFfQ72NdbRz0KF/fFtj6UZwHqWALGZM8ROW1QOOXEKtIKaVndBDUdXLy4qiEtlyaZVDrqlBZRQ6aRCJicd45hAAHUwxiG3WcVnEZkz6fXGyhcA9vyWlk04Vl8sr++E2cJGqA6XI5kG7dy3MnzENdBVKXQSmOB9SE6ddGfVfTmxitZhRG+L1SzMnarbim6PUa85bIO+eocuplFtQ15hy0HXQeo5SNrNo0e5cVpnmC/EDhXlNsF6bMrScuqRjMjTBBIzhYygORRl6iYr8YVRPunN2QjqOusBsPLLzlbo4icU1UZcuYBhmCz+IGlJd6ohKWEx6rlU9ZgQhzKtVN4+6YCKFOBAUWKcm8YqmpTELQSJH2EyjM46sc4K1eZ5j4vtYZ6NvpE5kz5C2akzScu2RmsxTTT4KzBJM5hPMDgY5lAEEygAAO6ADXCAQhCAiLjf+3JMOHk7Q+ST6LdREXG/wDbkmHDydofJJ9FuoCKDvaZMZLjFniBwI2swcyO4l16evA+o+xMhptm8RTdsmb2ZIO303UO5OBuCRq0MPDFuQ3GVMJkykEwawt1jvzU7cZXl+MUuP3CXRdu7sWtlU2fUxJJeqdzJ5sg3l5HCCxyov1zGJxTGTPuOQ3uGOgkHtZS2eSlaafZ3WYjWDyRNFZtLbrTVrLpkduUy7ZFeo5uZdMhxDeKU5kERMADoYUi666BFDs6jokcR3kdnvyNSA/zk5Y1LmZiOW9bfGJd+nJHKakrAs2CaMKaRWTYpmaTd6xKKRV1VVCgYjYphAyhtDGHQdNAjyKos1K/koz/AOQ5U7SiqP8A3Ppnb088czpRk6Gcg6Bk4cAUqoOQQBPeSIXdFETaa9lzDT/Gy49BTY38Zvznm0ZprX7c9pDyMK+h3sBsXNqzeJFlvo0ZaS2NmZjdO9N0H/UdvbbyhwKZnA75UxcuDlKcxEgOYClKUomUMAgAkKU6hMx3gzPNokwO0Eriixq5bNoZxayVbq9VsrbVQuE5kTQTlKKqxzvXKagF3uZkkjEDQRMZMvZBm3MeaY3a+2r2mqcwf1TQMkuNLbZIpW4mFzgVUlZGoSh6u60KimscFNFX+4BSagOph0DU0ahu9hU2qa+Fp6osrcLErhAcyGsKdeySdtiMJwAqs3aB0FiAIysQARTUMHMB/kGAothPxO2rxm4c6PxR2SmqzymK0k5JhLDOUgIsjqIkVQVKAiBVUlSKJHKAiAHTMAGMGgj6RGQ8kHARejLUy+qcwm35ren57PpNOpm8O5pZyusxSScujrESTO4RRUNpvCYRFMvZHEA1ANR15AIiR/8ADYv/AKOP/tWi28fnlx3YKLd5gm1jzbDDdSuqupyTTihWjlxNqGmaLOYpGb06RYoEVWRWIUomIBTAJB1KIgAgPOA/Q1GPcz7GNmLYc6goe2OXfl8uLzT+r0Xy0xnb+ZC0lMgBAyBSJuFTCmkBleMYS8RwlySMIAfst3w6xmy3YL7CXrpC+tMYtcSEwmVG1Oxnkvl84uCwO0dLNHBFyJLlSlyahkjGIBTAU5DCURADFEdQ7bm4ZxV3cH2IS3OX/gasJLblX/uk36rkspnzwyMslTMx1SJruN1RIVN4zdwYS8VICJoHOY4BugYM4Xqzms/LLiYy2+eZploW2UtIvN27Kcze187OLyWCqfdATnGYvCgYQ5E4hE0zn3ScUgnLpvHMEuhRd8cl69167czEzynqwwv1LO5C8MmJBXZO6ccroKCUeYapqFHQe1rEt87qj9ofJlb3NqrHbdXDga1hiyQ9VUxQbaY+rBNZ0wK2IidVqCWpXQtzH1WEOGB9BMOhR2dbf7VEcf8AqPzX82HEBwGzN3Ko6zOz+0zeK4k2BhT9J+u6cz18cuoN2bWYvV11BD3ikIY380dHsbm358mYdSbrE9l1ZdlqErOjNHLanf3TKmULOJ+RBUU1BRMm9QSSMBimIImIKZT6lBRTcMMd02aa11H3x2fKnrKXEYi7kFXo1hJJ41IpuiqzdzB6guQB7gimoYNe5rHglEWHz0dnao2aU9hrpim8TeGuTzBxNE6eKmdrP5K0OYyq5iJk+qJmEwiYwpA7T11U4ae8cACq2EPEbcq8OEST4hsVVjHdm6kI1mR6ypCfvN71EMxduW6iwrGIQDIKEb9UpqaboorEMBjlEDmwBQ+cvmx5ktVVLUWTZgXoR3aqmp0pK0bmXrmjhBKerEDUwt26DhucnIQNugKolKYnEFMxuGHZMXWZnQWZPs5N8cWuF5hMGB3VGPpHUchmZyg5lC++gm/bKHIbdOANHAqFMUezTVIIlKYwkDMOS7a7aGZjlmWvm2BS/eF6T2tdM5gpTTCrWcxPM0x9UnQOOqjIMFUxU6pBfXQ5hANAEQEBAA2flxZzV6bw4xJrlm5j+FxCz9+JfJzTOUIyiaA7lFSNiJ8U4tTb6gkMCQHUKAKrEMVJbU5DpiQaIRIa3GUTnSXazXrM5jWPa/VgHoWubmYLjbk0zSeuZduvBBAE1ZekRQRO8VARMqUClUMIAI8hrzAIxHtHPQoX98W2PpRnG3IxHtHPQoX98W2PpRnANnG6FCwXi2+9KPI2hOHistk7uYtpeq7UbtjqptUfr1jFKIgQv/EIhoH3xiD+UPs2eEXGjly2uxPXBxP3+kU5q6UOXL+U0pWkvay5uYj5wiAIJKy5U5CiVIDCAnNqYRHXQdIqFhDwfYbMk7BzXZJXeO4E8ouSrTKtqmntw52nMnjRJFikCxUuAgiUEwSaAYCFIJjHMbUxtSgAZBYZhG1F36Ynr7D/AJP9taHkComOyl116hOEzULpqUhkjTFiqmcO6KiBAER0DTQY9jyfs564eOy9VwsEGL/Dapai/Fr2xnlQU82cGVZvWZVUkVF0t8RMkJFF0Ox31SHIukomqcphAvgmHXMX2gDN0p59frLvs5Y60lohmzllTM9us6eO5jNuAoJDmEWxVi8hACjutylA++UFFNwRL4plPSjFrItquvHLcdFUUdOrqJ2eL66JnQKaxJStqwp8zbgFXSSUDRqLcp94hfqgH01DQRD0/MO+3BMI3kdJ/iVVGqM1/N3uhg7vzbfAfgww7IXTv7dZsd5T1PzKZlasJexKZUoOXBt8gmAwt3IgG+mUpGypzKF3QA2V8w77cEwjeR0n+JVUaMzjcoO/eLu+duswPARfdjQF/rUMDMpE7naImYzVlxFVCN1DgRThGKLh0Xsk1CKFcmIcCh2YBy+DrFdnkMMT1K2SzGcAlAN6QrIXqaVzbQTldVlT66DFd2Qj9BZw5UKVUyHAKoYUicRdMoGMYQIPaM2rN4kWW+jRlpLY2ZmN0703Qf8AUdvbbyhwKZnA75UxcuDlKcxEgOYClKUomUMAgAkKU6hM/YOc8zF9bTGNSmXDnL4Qkra1/Wj0jGhq/phbfkk+cHNw0SbnEVL9VU3UwURWOAKqkIdJHmIZSzHmmN2vtq9pqnMH9U0DJLjS22SKVuJhc4FVJWRqEoerutCoprHBTRV/uAUmoDqYdA1NAaSvBmebRJgdoJXFFjVy2bQzi1kq3V6rZW2qhcJzImgnKUVVjneuU1ALvczJJGIGgiYyZeyCkuE/E7avGbhzo/FHZKarPKYrSTkmEsM5SAiyOoiRVBUoCIFVSVIokcoCIAdMwAYwaCM6bvYVNqmvhaeqLK3CxK4QHMhrCnXsknbYjCcAKrN2gdBYgCMrEAEU1DBzAf5BjUWSDgIvRlqZfVOYTb81vT89n0mnUzeHc0s5XWYpJOXR1iJJncIoqG03hMIimXsjiAagGohryJ4ZqPTF5d3jhXvoVrFD4nhmo9MXl3eOFe+hWsBQ+EIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQCEIQHjmKei7h3ZGR2vo6UKgwWeA6nM0PoVFAgalIAiI9mIanMJQ1HkT346/iMo2S1tiVoWl6gl53EvdsVE3SZVDF1KAqCAbxRAQ5gHdj0q5tRXwltQyyV2soFg/YrHKM1mcwdEAqBRPoJSp8UhhEC9kI8w5gAAI6x1e792b/AEluYlRNn7eS+bNzM0xUcvkD7oODAqcSCpxkyE+pkAdDc/8A6ooQH+LzWxo21OGOqqeoeVmaNFtxyomdwdURUFREojqcRHtELy7XKP44fcOlohoulbk+tg/qz1E3e9VdXracbQDb25v7vb7mmkfxuVNrtzrCxVjq8lMsZTNAUKRu2YKFMQzffQEphEFVOYmE4fXdwOXv9+w9+4hSv4Db/wDcCA8+oP7PKtfFhL/uMI9qmkrls7l6spm7BF21XIJF27hMDkUKPcEo8hCPFaD+zyrXxYS/7jCOzXXvPc+3VSepsgsBM6iYnSKdCYy14c28OnZFMQiBxIIDqHMeYaD94A/3bRGxT+sprT9LUnSxJ1TzrslpZLEinKQe0Ypt3UDFHUhtBHQwdzeAI6dSEslszx01ohM5eg5ISnUTlIukU4AbhsQ1ABDt8x5/fj66AvFVk8uCzI6whTCRqzFzw3k/UaqFMkBvrjnOLUoiHv6mDX34/wA13iJdUXeqc0dR2HtSfzdm3SF1MZYqPVKyRkkT6nAjc5gKAmIXmYQ5F7XIID6rmX8qVC6EuslYuTS17MiqgEyWdpGMg0AOYl0IYum6GomHucih2WoB7IiCoJlBYwCfQN8ShoAj3dA1HSM/yzEDXkleqzKT4IJw0cuAHjOGzVVM6mo6jvGKzAR1Hnz7seh2TupcG5S0xNWdo31MItAT6lM+4gGXEwm1AAUTII6AAcwDTnAegxwVxq1ltuaGmdbTQuqMuaioBAHQVD8ikJ97eMJS/wA8c7HkWM0FHNspZJhE3AmNUsmzsQ7QJjvm5/e3il/n0gP+2FtwdFkpfu6503FSTlIXYuHXIksaiGpSEA3JPQmgiPbAOx7giPYqWxA29rBjO53KVXwSqQlAzqcLsjFbLB2W9wjds+7u8+QdsO3rHwYoZDW9Q2jWpe3kuUWVevEEHibYQAxGuuphAO2IagQBAP8AZEe5rHKVvSZ6bsXNaJoKRmVMjTyzOXtESAJjiKQkAdP9ow6iYffHXujAf2parKXvzbZ1MZaxdklc0Tcsv9MTKUyhOaZjABTG5a66d3l2gjisMNazetbSszVGoY8ylThWWv1DjqYyiI6AIj3R3BJqPdHUY+yzkob2ssXJ2lQh1EWWybqmZAsG6KBjAKyoGDuCAmNr/JHA4Q2boLYPKndNjJFqConkybpmDQQTOYpA/wAMR/kGA63QOFqkqhnlXVbeaigOD2pXbiVHUmKqQg1FQxt8wJKFAAHXUN7np97SP4UlbPCTc24ExpWkbYOXyTBHfczpo+dAyBTXThFMCwBr3Q0DQdB05BqPa8SC9tZdJG43jqefJyx25FJJnK1NxJUQATaHKmG8YAD/AHhENQ1AAj+lsrvWKk9rphO7eNlmcgp7cB2mRkYDAJ9Oy0HslDDqGphERgPgf4dMKiFUp0zNKE6leuSgLQFXz1JJyOn1qZ+IBDnAA1EoDvd3Tux8l+LYCwWtrKKCpB6szkdSpBo0TWXBo330xMJx7IQL2IDvGHlp24/3OcYeG+oGCkqna7t23VD6oivKTGKPvDoPdDtgPbAY/wAWmmDu49wgrq1V45svTjICtptJJ0gY4lLumMQqRj8x5jzObswAOZjdoA5bFlRs0rikKek8vkDyYJFq5opMEmSAqHI2BNYpziAAOgABtNfvhHB1vK8EVuJ8al60p+XsnxEyqGQ9TnamhTBqA7yZTB/fHr9RVfSdIoJuqsqaXytJY4lSUmL1NApzaa6AJxDUdO5HXXNfYfJ48Kd7WtGPHKggQplZk0UOYe0ABqYRH7wQHTKIozB1cdq7mFIUiwctWBBM8eKy90gikABqOqipSl1AOYhrqAc+1H22bnGFFetFGVnQl5JyDZQpup2i6YnSAQ3gKZQoFMHIB5CPINe1HKXXqKhyy5W17O6tNUo8MiBlCzJokpwkx5gJCHUIQhu6Ajr29QDuxxdnUcNVmJSdtILq044fOecwmrmethWcD29Nd/sS69oofz6jzgP54PKQqeibaTeVT2nHEvXPUjhVq2epGSE6YoogU3MNd0RKIa6D2hj/AHay39SUzNKnvPegyac5m2+3TbNR6oK2ZlEAKmmUoDvicQIBSaCI6FDTeMIR6TT1W0rVrZR5StTS+ZopKbiqsvekXKQ2mu6IkEQAdOekeRYsK1dv6VpQKQnhuoJhViaLl4yU5GOioIAUDdrkoQw/ypgPcgP6WzoS6dJ4d5lTVOU1Kkp2Z4sMqWXb9TGcJ74CRdQhiAJVg07AFNBDdJqIaaR2S3uHmQ0faR1bp07N1ZOWpiz6btSE4zg59d4AMoU2pQAwlDUB5CI6AIiMf8uhS97Rm3qrRV9mcjlqqiSKTF/J0FATObcTKAKnKYxzHOI9vumAAj+9t6Ov9JKj6uuRdxnOpd1OcvUSEoSRNxB03TbxSAPLny17sB8VlbVUWahZd67bY08adS/RF079a3U5jqE0EqgcdBMxh03dTlDdEwDoPvenxm2xpsUVzZI+nUsvmk3RZTxVosk8laKxjmIVMwiUxkxEpRAwaAHa0H340lAIQhAIQhAIQhAIQhAIQhAIQhAIQhAIQhAIQhAIQhAIQhAIQhAIQhATw2WzodaL8b6o9NO4ofE8Nls6HWi/G+qPTTuKHwCJcly4MYg7T77Yya1SIWeChuowq0Z+x1F16h9RcEGnG6q3uNy3hS3d3nvRUaEAiaGz5Ze2LXArcHFBPMUNr06ba3EukSaUcqSfMnvqgyIq/Nx9GqygpAILpCBVQIfmOpQ0GKXwgPKca+FqkcbOE+v8KNbzE7OXV1TTiWGfpogoZksYN5ByUg6AYySxU1AKIhqKYBqESgwZWJ2pzLptEGXzZWylmqxoyUul0qLuxUNTJKISNusqoocCoi6SdKplOcxyEUaHFMT7v1QgFIW2sICPGVZk3ZgmCvOsqjFdiRrBe5Ugqa1bks9u66mzQozGoHSrFRZqRmKwuk00xSVTTMKRUwTSLpuAJUi+o5uWTziou3jDozNWywLqyWlL5UUwIzmEoqAu4zqJuQqiZdVBKYoKCgqo2ORQoEUSEgb6Qp6mptCAk43xLbXNWEtCiyZdlhKRf/6tWsphVbdw3EA1AVE26M4WOUw8jBvJmAA1Dd1EADbNyruXywp5YE/vPiUuBTp7m0NZt1MqnqFigASxWfoS4xhOkmJCAZMzoAKQm4Xe1AAKAjuhoqM05o+X/Ocy7DuywtOL/PaEpJ/VTB/XqcrkoOnU/ljY4q+ppFDLplagdYqKgqiRXQUShuCGoCHjeziYqMceNHLkSxE47qrLPp7PK4mRaSnQyJpLjPJIkRukQ5kmiKSQ6OyPiAYCAJikLqI9uN9R1+29uaHtFQMktZbKmGskpynZUhLZHJ2CW4iyaopgmkkQvcKUhQD3/fERjsEBnHNpsLdTFBlt3jsBZKmSzeraqopwxkErO+RbA7cCJTFT4q5yJkEd3QDHMUoD2zAHOOnZEOFe+OCrKltRhnxI0gWQVtTac6NOpOlMm7wGouZ4/eJF4zY6iRxFFwkI7pzAAiIa6gMa/hATL2oHLzxcZi+EK31rMHtrU6rnkkuWnM5ozUnzGXggz6gdoirvvFkiGADqkASlETaDqBRAB0ppCEBLDOYypcc1a45bcZteVjOZCe7NBSsstm9JT52m2TnKBOOUpiHVMRI4qIOl2yyaiiQCluCQ5TAIj43jZwU7Rjm8YaKmpvFlT1CWhkchkyr2QWXoCeoKvK2nSXNsm9dmeLNk24H7MAM4AgGAm8nvACyds4QGQMDGBWap5M1E5fWMahTsHTu1Z6YriRpTBBc7QViKEOBF0DnTFQgHAxVEzGApigYB1DWMJYcMI+0g5LUmeYZsE1A2wxG2dLNV3dLoz+boSx7KirGMopoVw9aChvKCJzpgo4T3jiYglE59LWQgMH5fVV5/l0MR5a3zFLaWgtta9CRuS+syj3YPJm4fH4fAEyxV3RdE/qm+JViFEe0UwCAh5NmN5i2OOiM97DVl8YO7lsfWzUSMvmd2KXSp9m7UVlxnyx3hll1UTqttyXtlVCcI6YgIgY28BixUmMnYPMrqQYb8Zd5MfV1brDcW6F2ZuJGs6cU+DAlNSIm6VCUNScdYRIUiaBDqiYBUBsl2JRA2+GsYQhAS2xRZcOMe5W0p2UzAaNtQk6tLSNFpsqhqs1QMExaOCNpuQU+pTLg5UETOkAAxEjF7PmIAU2lSYQgJmZNOXni5wl5mGNbEHfu1qcjpC7tyHM1t9NST1i6GatDziauiqcJBY6iH1J0iIlWKQ2ptNNQHTf2IaydHYlLC1ph3uIioeR1zSr+QzYUdAUI3dtzoHOQR13TlA+8U3bAwAIcwjusICIGC3C3tNmUrR80wOYX7KWgutbcZ25cUhX1R1AkijJCrnEx1OpzPW7kCCYRVOhwVt1U5905yj2XYMDGTRmZYds8eisdOKKuiXTaTag5k8uZcxKbNEm7KeumrtAssaNDqEci3SJ1MRM5ECp7ojoVMA4ZLPwgJw50mTpfPGDeq3eYFgCu9LaGxAWqIVKUuZuAlaTlomqdZJI6gEOBDkMquUAOQ6apHBk1N0ugh5zLMTm10TeWEodfLhsNKpiUvBUrZ5VjY7U2ht3jA2SnR1AMJR3uZBLqAjuBqBArJCAzxTVw8SWG/Lcf3Yxw3CpQ9zKQt5NJxWE+kyIJylN0ikuuTcKJCAJCEBIggBQ3jFHTXUBHOuzTYvcdmOXAVNsRGOqsyz99MbgPW1GTcZCzlxnUrRQbkMYE2aKSRkwddUpgcS74mTOAiIAUR0Lme4F6nzHMLi+E+X4gHlvJDPp8xVrZ7LZIDx1NZSgpxVJckYV0gbGVUKiIrCCoAVMxBTOBx09ks/aO3lhLWU9Za0dLN5JTNLylCWSOVNC6EbNkiAQhffMOgaiYRETGETCIiIjAdoiXJsuDGIG0++2MltUiNnhobqMatCfsdQdeofUXBFpxuqt7jct4Et3d570VGhAImDnDZXGN2uceFqM2rLOmdOvrp21lYSmZUXU7wGyE3ZlF1pw1TGKTVRJ65bqkMolqmcpinAxR1p9CAitmCYato+zccL9SWivJYi3tlaTYS0H/7m8grBpMptXMzQUKq1aKOgcmaoNyqkIr2ayQFMQphBUQLw9qUPhGv9Ldn+PgamdEEQucphZe0d63TTRsYpZ0rIVmhWwuSqCh/rzgQVAUFMPrt7d5xtWEBOrKgwV5guEPIsTwry5CUW4v4yZVCemjTt4zmbOWvXD9wu0OsduLhA5BKcojoCoF39RIYQEg+O1PeTa6avop/YR5gcsY1dTJqpLlrqNqmaAkmkcokM5K2NNDGBTQREB6nEoD/ANl3IrvCAw5lVZOFE4Gsr6a5f165w2q5S4RZm6uiox3ytHDmYtE2i6LYTgBwTI3RRTKoIFMYyYqbqYm3C4zw84ItojyTDziwWAKk7c4i7LvJ0u/p6WVTN0Ja/lPF5mHRd40BE5jAUTkIoukYQMYpUzKHi18IDAeAysdoSu1iYltZY/rS2dtbahnLXfqhSNLPgezV84Mjo3+rEcOyhuKCBjCVRMolIIbptQ18xzrcxfHHYXMkwqYK8CVzWbSY3EnnFrmmCSBk/WeS879skQ6xnCKijZuCSb8wqJCmYCpKmE2hAEKlRk+xuV1T9AZjlzMzS8l2D15XVXNUpRQbdxIeo21DyMiYE6ibFFdXiqnKUOI5AEhNvLaEJxlN4NYRlrOfw3Xixd5YV3sOdgKWJO6xqeRN0ZFKlZgg1B0qm+brmJxVzkSIIkSNoJzFLroAiEalhAZYyXMN95MIuWDaLDniApMsirGmJG5RnspI/QdA1VUfOVik4rc50jjuKEERIcwa8tY9pxOWHpjFHhzrvDZWjtdtKq8pGYSF+6bEAVG6btudAVSAOgCcm/vhry1KGsd+hARcwQ2Q2k3Kes2vgQsXhPtRd6iZVNXytC3BmNcIM0JUm5WOscFWyjpBwomKpzrcIE94p1lA4hw3RDseV3lS5nuHPOwqXHPjen8srpOtrTuQqi4kmmLUjMk7WWZFJK27YyhXQooN2pUyKC3TTAqYFDTQoDYCEBMvGRl5Yurr7Rxh1x9UFaxN9aihbbhKqrqcZ6xSMxdlPPh4fUyixXCuoPm2hk0zF7MdRDdNp3/MQqjP7tNiWLcXLltxay6drndPtUFbf1W6RYTFlMCHV46xF1F2oGKcopCAmXOUN0Q4RRDePvWEBH+1eXPm55k2YnaPHLm30LQFrKXsXMQmtGW/oyYkevHT9NdFwiKiiLhyQCCugioc5lhEQQAhUi8Qxy+xZ0mTpfPGDeq3eYFgCu9LaGxAWqIVKUuZuAlaTlomqdZJI6gEOBDkMquUAOQ6apHBk1N0ughR6EBJuWYnNrom8sJQ6+XDYaVTEpeCpWzyrGx2ptDbvGBslOjqAYSjvcyCXUBHcDUCBRbB9K8UMow10lL8Z9SyCbXRJLTGrF/S6PDYHcmVOYpUS7hORUxTII7oAJiCIagOo+nQgETwzUemLy7vHCvfQrWKHxPDNR6YvLu8cK99CtYCh8IQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgPnfvWctZLTCYOSIoN0zKLqqmApUyFDUTCI9oAANdY8fw5XXqq8tVVw7E6qchM8J6kOA7FRDUgpgBdQENRImQ4h/smH/AIo7Bf611x7uy5GkacrJlJ5KqIDNN5E5119B1AvLQNwOQ7uoaj2x05R2S1dtKdtNRbajaaIYUURE666mm+uqP1yhtO6OgBp3AAA7kB1SVVVR19rWzakqum5ymbzIsnnKjTQhjrg4KmkoTkbQqptwQ5CAbwh/siMfYyuLaGxtHtKNqG4rIvqI3SaKEAwqLAOmhQFNMDG10DUdA5dsdNQjlKRs1R1ITmoZmyl6aqdQzBF4uyXRKZJJVMd4BKA6/wDaaqB/uiIaaaBHXZfhLtClcB/XszkCLvqpUp2soO3KVm10IUB+pAGhxEwGN2XLsvrdQ1gOkWSrGnK/xm1bV1JzHquXu6ZL1O44J09/dBkQ3YnADBoYpg5h3I0RHCU9bygqTeGmFK0PJ5Y4OmKai8vliSJzEEQESiYhQEQ1AB07WoB70c3AI8Kt8ch8d1biQwCHrbSDUPfAjEB/vj0C79vq3riWJesK5j6nXqO8BzIamSXKPcMACAlMHcMXnzHUB5adbw/4cJhaOoZlW9VVkedTmZpCiouJTaAQTgcwmMcRMcxjFLzHTTTu6wHrMIQgEcDceiZTcKjntJzsVCpOEwEqyIfVEVCiBiKE/wCIpgAfv6ad2OehAddnNPHr2hvUZ1Ujhso5bl/8qyN2KRyqB/2iRyjyARDtc9QEQGOpU5h9qBFYileXrqOeFaoKJS4iS5mnU4mIJOIJiHEyigAPIwjyHnoMffWth2U8malQ0VW85pWZKqcRdWTuRKg4PrqJlUNQKcRHmI8te7rHDjZvEO7L1DMsUTjqQeRha02gksIfeOBtSj9/UYD+JMMtRzdIkgr++0/nsgTVA4yhYgJmWAB1Aqq28JlC66cuX3tOUerMGLKVsUZZLmxEG7dIqaCKRd0qZChoBQAO0AAGkcTb2hkLeUynTbadzGYgRQ6h3c0c8VZQ5x1MIjoHLXUdPvxz0Ajq95KfnFVWrqCmpA06oePZWqi1R3yk3ziXQA1MIAH8oiAR1Ce4b6qnM7eTdHETWbMjp2osRo2mahU0AMYTAQgAfkUuugB7wR8TrCrU71udo9xKVuskoGh0lZkcxTB7wgJ9BgO+WZp6cUpauQU3UDTqd6yliSLpHiFPuHAOYalEQH+YRCO0R422wq1QyQI1aYk63STTLukTTmRylKHvAAH0CPskuG6q5TOWk0XxGVq7I2cpqnauJmoKawFMAiQwb/Mo6aCHvDAd8rS3dFXDaIsa1p1vMUW6gqIJr66EMIaCIaCHcjgW+GmxbRwm5bW1l5FElAOmcN/UpgHUB+ujvUdXulI7kz6Roo2trdK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\ No newline at end of file diff --git a/知识管理/理论知识/用户增长/基本概念.md b/知识管理/理论知识/用户增长/基本概念.md new file mode 100644 index 0000000..5548b4b --- /dev/null +++ b/知识管理/理论知识/用户增长/基本概念.md @@ -0,0 +1,17 @@ + +## AARRR海盗模型 + +海盗模型是用户分析的经典模型,它反映了增长是系统性地贯穿于用户生命周期各个阶段: + +A 拉新(Acquisition):  通过各种推广渠道,以各种方式获取目标用户,并对各种营销渠道的效果评估,不断优化投入策略,降低获客成本。 +- 涉及关键指标例如 新增注册用户数、激活率、注册转化率、新客留存率、下载量、安装量等,我们通过这些指标就可反应出获取目标用户的效果是怎样的。 + +A 活跃(Activation):活跃用户指真正开始使用了产品提供的价值,我们需要掌握用户的行为数据,监控产品健康程度。这个模块主要反映用户进入产品的行为表现,是产品体验的核心所在。 + +- 涉及关键指标例如 DAU/MAU 、日均使用时长、启动APP时长、启动APP次数等。通过这些指标可以反映出用户的活跃情况。 + +R 留存(Retention):衡量用户粘性和质量的指标。涉及关键指标例如 留存率、流失率等。通过这些指标可以反映出用户的留存情况。 + +R 变现(Revenue): 主要用来衡量产品商业价值。涉及关键指标例如 生命周期价值(LTV)、客单价、GMV等。这些指标可以反映出产品的商业价值。 + +R 推荐(Referral):衡量用户自传播程度和口碑情况。涉及关键指标例如 邀请率、裂变系数等。 \ No newline at end of file diff --git a/知识管理/理论知识/车联网/通讯协议/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md b/知识管理/理论知识/车联网/通讯协议/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md new file mode 100644 index 0000000..fb78c5e --- /dev/null +++ b/知识管理/理论知识/车联网/通讯协议/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md @@ -0,0 +1,174 @@ +--- +doc_type: hypothesis-highlights +url: 'https://www.cnblogs.com/cxuanBlog/p/14917187.html' +--- + +## Metadata +- Author: [cnblogs.com]() +- Title: MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园 +- Reference: https://www.cnblogs.com/cxuanBlog/p/14917187.html +- Category: #article + +## Page Notes +## Highlights + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/abd5baa3d078f37535e2d82720b201b6.png) + +- 还有一个优势就是 MQTT 在客户端容易实现,而且具有易用性,非常适合当今资源有限的设备。 + +- MQTT 协议与 HTTP 相比具有一个明显的优势:数据包开销较小 + +- pub/sub 最重要的方面是 publisher 与 subscriber 的解藕 + + - 空间解耦 + - 时间解藕 + - 同步 Synchronization 解藕 + + - 发布/订阅模式消除了传统客户-服务器之间的直接通信,把通信这个操作交给了 broker 进行代理,并在空间、时间、同步三个维度上进行了解藕。 + +- pub/sub 比传统的客户端-服务器模式有了更好的拓展,这是由于 broker 的高度并行化,并且是基于事件驱动的模式。事件驱动中的程序流程会由诸如用户操作(点击鼠标、键盘)、传感器输出或者从其他程序或传递的消息事件决定。- 事件驱动编程是图形用户界面和其他应用程序比如 Web 中使用的主要范式,这些应用程序能够响应用户输入执行某些操作为中心,这同时也适用于驱动程序的编程 。 + +- broker 能够对消息进行过滤,使每个订阅者只接收自己感兴趣的消息: + + - 基于主题的过滤:每条消息都会有一个 topic ,接收客户端会向 borker 订阅感兴趣的 topic,订阅后,broker 就会确保客户端收到发布到 topic 中的消息 + + - 基于内容的过滤 :broker 会根据特定的内容过滤消息,接受客户端会经过过滤他们感兴趣的内容。这种方法的一个显著的缺点就是必须事先知道消息的内容,不能加密或者轻易修改 + + - 基于类型的过滤 + +- 为了发布/订阅系统的挑战,MQTT 具有三个服务质量级别,你可以指定消息从客户端传到 broker 或者从 broker 传到客户端,在 topic 的订阅中,会存在 topic 没有 subscriber 订阅的情况,作为 broker 必须知道如何处理这种情况。 + +- 订阅发布模式与消息队列模式区别 + - 在传统的消息队列模式中,一条消息会存储在消息队列中等待被消费,每个传入的消息都存储在消息队列中,直到它被客户端(通常称之为消费者)所接收,如果没有客户端消费消息的话,这条消息就会存在消息队列中等待被消费。但是在消息队列中,不会存在消息没有客户端消费的情况,但是在 MQTT 中,确存在 topic 无 subscriber 订阅的情况。 + + - 在传统的消息队列模式中,一条消息只能被一个客户端所消费,负载会分布在队列的每个消费者之间;而在 MQTT 中,每个订阅者都会受到消息,每个订阅者有相同的负载。 + + - 在传统的消息队列模式中,必须使用单独的命令来显式创建队列,只有队列创建后,才可以生产或者消费消息;而在 MQTT 中,topic 比较灵活,可以即时创建。 + +- MQTT基本概念 + - MQTT Client + - publisher 和 subscriber 都属于 MQTT Client。 + + - 发布和订阅的功能也可以由同一个 MQTT Client 实现。 + + - MQTT 客户端是指运行 MQTT 库并通过网络连接到 MQTT broker 的任何设备,这些设备可以从微控制器到成熟的服务器. + + - MQTT Broker + - broker 负责接收所有消息,过滤消息,确定是哪个 client 订阅了每条消息,并将消息发送给对应的 client,broker 还负责保存会话数据,这些数据包括订阅的和错过的消息。broker 还负责客户端的身份验证和授权。 + + - MQTT 是基于 TCP/IP 协议基础之上的,所以 MQTT 的 client 和 broker 都需要 TCP/IP 协议的支持。 + + - MQTT链接 + - MQTT 的连接总是在 client 和 broker 之间进行,client 和 client 之间并不会相互连接。如果要发起连接的话,那么 client 就会向 broker 发起 CONNECT 消息,代理会使用 CONNACK 消息和状态码进行响应 + + - 一旦 client 和 broker 的连接建立后,broker 就会使客户端的连接一直处于打开状态,直到 client 发出断开命令或者连接中断。 + +- 消息 + - MQTT 的消息报文主要分为 CONNECT 和 CONNACK 消息。 + + - CONNECT + + - 为了初始化连接,需要 client 向 broker 发送 CONNECT 消息 + + - 一个 MQTT 客户端发送一条 CONNECT 连接,这条 CONNECT 连接可能会包含下面这些信息 + + ![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/a705b334a0d4cb20f22070038ec1cc98.png) + + - ClientId:显而易见,这个就是每个客户端的 ID 标识,也就是连接到 MQTT broker 的每个 client。 + + - 这个 ID 应该是每个 client 和 broker 唯一的,如果你不需要 broker 持有状态的话,你可以发送一个空的 ClientId,空的 ClientId 会没有任何状态。在这种情况下,ClientSession 需要设置为 true,否则将会拒绝连接。 + + - CleanSession:CleanSession 会话标志会告诉 broker client 是否需要建立持久会话。在持久会话 (CleanSession = false)中,broker 存储 client 的所有订阅以及服务质量(Qos) 是 1 或 2 订阅的 client 的所有丢失的消息。如果会话不是持久的(CleanSession = true),那么 broker 则不会为 client 存储任何内容并且会清除先前持久会话中的所有信息。 + + - Username/Password :MQTT 会发送 username 和 password 进行 client 认证和授权 + + - LastWillxxx :LastWillxxx 表示的是遗愿,client 在连接 broker 的时候将会设立一个遗愿,这个遗愿会保存在 broker 中,当 client 因为非正常原因断开与 broker 的连接时,broker 会将遗愿发送给订阅了这个 topic(订阅遗愿的 topic)的 client。 + + - keepAlive:keepAlive 是 client 在连接建立时与 broker 通信的时间间隔,通常以秒为单位。这个时间指的是 client 与 broker 在不发送消息下所能承受的最大时长。 + + - CONNACK + - 当 broker 收到 CONNECT 消息时,它有义务回复 CONNACK 消息进行响应 + + - CONNACK 消息包括两部分内容 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/43255ffc270491b4b99a411422899b01.png) + + - SessionPresent:会话当前标识,这个标志会告诉 client 当前 broker 是否有一个持久性会话与 client 进行交互。 SessionPresent 标志和 CleanSession 标志有关,当 client 在 CleanSession 设置为 true 的情况下连接时,SessionPresent 始终为 false,因为没有持久性会话可以使用。如果 CleanSession 设置为 false,则有两种可能性,如果 ClientId 的会话信息可用,并且 broker 已经存储了会话信息,那么 SessionPresent 为 true,否则如果没有 ClientId 的任何会话信息,那么 SessionPresent 为 false。 + + - ReturnCode:CONNACK 消息中的第二个标志是连接确认标志。这个标志包含一个返回码,告诉客户端连接尝试是否成功。连接确认标志有下面这些选项。 + +- 消息类型 + + - 发布 + + - MQTT 使用的是基于 topic 主题的过滤。每条消息都应该包含一个 topic ,broker 可以使用 topic 将消息发送给感兴趣的 client。除此之外,每条消息还会包含一个负载(Payload),Payload 中包含要以字节形式发送的数据。 + + - MQTT 是数据无关性的,也就是说数据是由发布者 - publisher 决定要发送的是 XML 、JSON 还是二进制数据、文本数据 + + - MQTT 中的 PUBLISH 消息结构如下 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/c0633b77a9c1cfb864bf472795e73131.png) + + - Packet Identifier:这个 PacketId 标识在 client 和 broker 之间唯一的消息标识。packetId 仅与大于零的 Qos 级别相关 + + - TopicName:主题名称是一个简单的字符串,/ 代表着分层结构 + + - Qos:这个数字表示的是服务质量水平,服务质量水平有三个等级:0、1 和 2,服务级别决定了消息到达 client 或者 broker 的保证类型,来决定消息是否丢失 + + - RetainFlag:这个标志表示 broker 将最近收到的一条 RETAIN 标志位为true的消息保存在服务器端(内存或者文件)。MQTT 服务器只会为每一个 Topic 保存最近收到的一条 RETAIN 标志位为true的消息 + + - Payload:这个是每条消息的实际内容 + + - Dupflag:这个标志表示该消息是重复的并且由于预期的 client 或者 broker 没有确认所以重新发送了一次。 + + - 当 client 向 broker 发送消息时,broker 会读取消息,根据 Qos 的级别进行消息确认,然后处理消息。处理消息其实就是确定哪些 subscriber 订阅了 topic 并将消息发送给他们。 + + - 发布消息的 client 不会知道是否有人对发布的消息感兴趣,同时也不知道多少 client 从 broker 收到了消息。 + + - 订阅 + + - client 会向 broker 发送 SUBSCRIBE 消息来接收有关感兴趣的 topic,这个SUBSCRIBE 消息非常简单,它包含了一个唯一的数据包标识和一个订阅列表 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/400a2de3b1cca165e543c3de7214eab6.png) + + - Packet Identifier:这个 PacketId 和上面的 PacketId 一样,都表示消息的唯一标识符。 + - ListOfSubscriptions:SUBSCRIBE 消息可以包含一个 client 的多个订阅,每个订阅都会由一个 topic 和一个 Qos 构成。订阅消息中的 topic 可以包含通配符。 + + - 确认消息 + - client 在向 broker 发送 SUBSCRIBE 消息后,为了确认每个订阅,broker 会向 client 发送 SUBACK 确认消息。这个 SUBACK 包含原始 SUBSCRIBE 消息的 packetId 和返回码列表。 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/2a0be7b3a5825b41d6282c893853f137.png) + + - 发布 - 订阅 - 确认消息,这三种消息的示意图如下。 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/1617d6fdc0aba70e124f06bded808008.png) + + - 退订 + + - SUBSCRIBE 消息对应的是 UNSUBSCRIBE 消息,这条消息发送后,broker 会删除关于 client 的订阅。 + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/e8ce80a3cb32f0f98372e2ade155df75.png) + + - 确认退订 + + - 取消订阅也需要 broker 的确认,此时 broker 会向 client 发送一个 UNSUBACK 消息。 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/0b069167a84eaf73290022c071ef8456.png) + + - 退订和确认退订的流程如下 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/e3d655c72474894f37c5e02cb2719edf.png) + +- Topic + + - MQTT Topic 非常轻量级,client 在发布或订阅之前不需要先创建所需要的 Topic,broker 在接收每个 Topic 前不用进行初始化操作。 + + - 当客户端订阅 Topic 时,它可以订阅已发布消息的确切 Topic,也可以使用通配符来同时订阅多个 Topic + + - 单级通配符可以替换 Topic 的一个级别,+ 号代表 Topic 中的单级通配符 + + - 多级通配符涵盖多个 Topic,# 代表 Topic 中的多级通配符。为了让 broker 能够确定和哪些 Topic 匹配,多级通配符必须作为 Topic 中的最后一个字符放置,并以 / 开头 + + - 当 client 订阅带有多级通配符的 Topic 时,不论 Topic 有多长多深,它都会收到通配符之前 Topic 的所有消息。如果你只将 Topic 定义为 # 的话,那么你将会收到所有的消息。 + + + diff --git a/知识管理/电脑使用经验/Ubuntu/Ubuntu源码编译安装Python.md b/知识管理/电脑使用经验/Ubuntu/Ubuntu源码编译安装Python.md new file mode 100644 index 0000000..e47968e --- /dev/null +++ b/知识管理/电脑使用经验/Ubuntu/Ubuntu源码编译安装Python.md @@ -0,0 +1,25 @@ + +1. 安装依赖: + +```bash +sudo apt install build-essential zlib1g-dev libncurses5-dev libgdbm-dev libnss3-dev libssl-dev libsqlite3-dev libreadline-dev libffi-dev libbz2-dev liblzma-dev +``` + +2. 下载源码(以Python3.7.9为例)并解压 + +```shell +wget https://www.python.org/ftp/python/3.7.9/Python-3.7.9.tgz +tar -zxvf Python-3.7.9.tgz +``` + +3. 编译安装 +```shell +# 进入目标文件夹 +cd Python3.7.9 +# 生成配置 +./configure --enable-optimizations +# make +make +# 安装,强烈推荐使用altinstall而不是install,因为install会覆盖系统原有的python,这会影响系统的正常运行 +sudo make altinstall +``` diff --git a/知识管理/电脑使用经验/kindle/越狱与刷入Android.md b/知识管理/电脑使用经验/kindle/越狱与刷入Android.md new file mode 100644 index 0000000..49c4df6 --- /dev/null +++ b/知识管理/电脑使用经验/kindle/越狱与刷入Android.md @@ -0,0 +1,86 @@ +## 1. 越狱 + +使用**WinterBreak**越狱,前提是将kindle切换到美区,要能看到购物车图标: + ![image.png](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/202501292055816.png) + +1. 下载WinterBreadk,[官网链接](https://github.com/KindleModding/WinterBreak/releases/latest) +2. 将文件解压,注意其中的隐藏文件夹**.active_content_sandbox**,后续复制的时候一定要复制进去,解压后文件结构如下: + ![image.png](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/202501292054293.png) + +3. 开启Kindle的飞行模式 + + ![image.png](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/202501291908756.png) +4. 将kindle连接至电脑并将之前解压的文件放到kindle根目录下; +5. 弹出 Kindle 磁盘并**拔掉 USB 数据线**; +6. 重启 Kindle 设备; +7. 进入 Kindle 后点击商店图标; +8. 这时会出现如下图所示的提示框,选择“好的”: + ![image.png](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/202501292057794.png) + +9. 正常情况下会看到如下图所示页面 + ![image.png](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/202501292057693.png) + +10. 点击 WinterBreak 图片出现如下界面: + ![Kindle中WinterBreak完成越狱](https://bookfere.com/wp-content/uploads/2025/01/kindle-winter-break-completed.png) +11. 越狱完毕; + +## 2. 安装补丁 + +安装热修复补丁(**Hotfix**)可以防止越狱在更新固件后失效,步骤如下: +1. 下载Hotfix,[官方地址](https://github.com/KindleModding/Hotfix/releases/latest/download/Update_hotfix_universal.bin) +2. 用 USB 数据线将你的 Kindle 连接到电脑; +3. 将下载到的 .bin 文件拷贝到 Kindle 根目录; +4. 弹出 Kindle 磁盘并断开 USB 数据线连接; +5. 前往【设置 → 更新您的 Kindle】安装补丁; +6. 等待 Kindle 自动重新启动; +7. 进入 Kindle 后点击名为“Run Hotfix”的电子书。 + +以上完成后,越狱就算成功了,可以删除拷贝到kindle的文件,尤其需要删除.active_content_sandbox,否则可能无法正常访问商店; + + +## 3. 安装插件 + +为安装android系统,需要安装MRPI和KUAL两款插件,其中MRPI需选择支持HF 的版本 + +1. MRPI安装: + 1. 下载 MRPI(支持HF版本),[官方链接](https://fw.notmarek.com/khf/#:~:text=MRPI%20%2D%20modified%20to%20support%20HF) + ![image.png](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/202501292235965.png) + + 2. 将下载得到的文件解压; + 3. 把文件夹内的 **extensions** 和 **mrpackages** 拷贝到 Kindle 的根目录; + 4. 在搜索栏中输入;log mrpi 点击回车 +2. KUAL安装: + 1. 下载KUAL,[官方链接](http://www.mobileread.com/forums/showthread.php?t=225030) + ![image.png](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/202501292237155.png) + 2. 将下载到的文件解压缩; + 3. 在解压的文件夹中找到 Update_KUALBooklet_v2.x.xx_install.bin 文件,拷贝到 Kindle 根目录下的 mrpackages 文件夹; + 4. 在搜索栏中输入;log mrpi 点击回车; + 5. 这时会调用 mrpi 安装 KUAL,安装完成并等待 Kindle 重启完毕后即可使用 KUAL。 + +## 4. 刷入Android + +1. 安装fastboot驱动,[驱动链接](https://xdaforums.com/attachments/adb-setup-1-4-3-zip.5759975/); +2. 下载对应kindle版本的文件,[文件链接](https://xdaforums.com/t/guide-installing-android-on-your-aging-kindle-e-reader.4450117/),下面以paperwhite3为例, 下载文件名:kpw3.220810.zip; +3. 将下载到的文件解压,得到两个文件夹,kpw3和uboot; +4. 将uboot文件夹里的**main-htmlviewer.tar.gz**拷贝到Kindle根目录,**该文件不要解压**! +5. 将uboot文件夹中的extensions.zip解压,并将解压后的内容拷贝到Kindle的extensions文件夹中; + ![image.png](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/202501292256360.png) +6. 打开KUAL,可以看到FlashAndroid选项,点击(请注意,**保证Kindle的电量足够**); + ![image.png](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/202501292257895.png) +7. 点击FlashAndroid后,kindle会重启,其启动进度条可能会卡主,这是正常的,此时电脑应该会发出U盘不断插入拔出的声音; +8. 运行kpw3文件夹中的Start.exe文件,在选项表中选择8; + ![image.png](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/202501292301620.png) +9. 等待刷写完成,kindle可能会自动重启,如果没有需要手动重启,重启完成后kindle应进入android系统; + ![Snipaste_2025-01-29_23-05-48.jpg](https://raw.githubusercontent.com/lzybetter/my_pic_bed/main/202501292306570.jpg) + +## 5. 安装微信读书 + +1. 下载1.5.2版本的微信读书墨水瓶版, [百度网盘链接(搜集自网络,安全性自行评估)](https://pan.baidu.com/s/17sIg8wejIvne-hW2uVwOPA),提取码496m; +2. 将apk文件拷贝到kindle,并安装; + +### 参考链接 + +1. 书伴:[2025 Kindle 越狱教程:不限 Kindle 型号,不限固件版本](https://bookfere.com/post/1145.html) +2. 书伴:[Kindle 越狱插件资源下载及详细安装步骤](https://bookfere.com/post/311.html) +3. CSDN:[kindle刷安卓系统,安装微信读书](https://blog.csdn.net/qq_33441128/article/details/143233642) +4. XDA论坛:[(guide)Installing android on your (aging) kindle e-reader](https://xdaforums.com/t/guide-installing-android-on-your-aging-kindle-e-reader.4450117/) \ No newline at end of file diff --git a/知识管理/电脑使用经验/obsidian/网页标记.md b/知识管理/电脑使用经验/obsidian/网页标记.md new file mode 100644 index 0000000..0dbcd52 --- /dev/null +++ b/知识管理/电脑使用经验/obsidian/网页标记.md @@ -0,0 +1,5 @@ +- 使用Edge浏览器Hypothesis插件和Obsidian的Hypothesis插件; + + + +[Hypothesis 使用小记](https://seviche.cc/2022-05-25-hypothesis/) diff --git a/知识管理/编程经验/HIVE/HIVE JOIN类型.md b/知识管理/编程经验/HIVE/HIVE JOIN类型.md new file mode 100644 index 0000000..ad5177b --- /dev/null +++ b/知识管理/编程经验/HIVE/HIVE JOIN类型.md @@ -0,0 +1,68 @@ +1. common join(shuffle join/reduce join) + 1. 概要:common join是hive的默认join类型,其在reduce阶段完成join工作,包含map、shuffle和reduce三个阶段; + 2. 执行过程 + 1. map阶段:map阶段读取数据源表,以join中的条件列为key,若有多个条件列,则以多个条件列的组合作为key,value中包含tag和reduce阶段需要使用的列(如,select或where中需要使用的列); + 2. shuffle阶段:对key进行hash,推送至不同的reduce中,确保两个相同的key位于同一个reduce中; + 3. reduce阶段:根据key值完成reduce,在此期间使用tag识别不同的来源表; + 3. 实例:输入以下代码common join的流程如图 + ```sql + SELECT a.id,a.dept,b.age FROM a join b ON (a.id = b.id); +``` +![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/21fd4bb9cb287566940f203be96f7cbe.png) +1. map join: + 1. 概要:map join适用于小表join大表,hive在map阶段会先将小表读取到内存生成HashTableFiles上传至[Distributed Cache](obsidian://open?vault=%E7%9F%A5%E8%AF%86%E7%AE%A1%E7%90%86&file=%E7%BC%96%E7%A8%8B%E7%BB%8F%E9%AA%8C%2Fhadoop%2F%E5%88%86%E5%B8%83%E5%BC%8F%E7%BC%93%E5%AD%98),在map阶段,大表会直接读取小表的缓存完成join过程,不涉及shuffle; + 2. 执行过程: + - Local Task: + - hive将小表的数据发送到hive客户端; + - 客户端将小表的数据转换为HashTable的数据结构,并创建一个.gz的压缩文件; + - 客户端将HashTable的.gz压缩文件上传至hadoop的Distributed Cache中; + - MR:hive执行一个没有reduce的MR任务,在map阶段根据大表的每条记录与Distributed Cache中小表对应的HashTable进行关联; + - 返回:由于没有Reduce过程,map阶段直接返回结果,并且有多少个map就有多少个文件; + ![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/1cd47eba5789a49a2a288ce5930d817f.png) + 3. 适用范围: + 1. 小表与大表的连接,其中小表应小到存入内存而不影响性能,否则可能导致oom; + 2. 若连接中的大表存在数据倾斜,则更应该使用mapjoin; + 3. map join适合进行不等式连接,这是因为在hive2.2之前,hive不支持在on之后写不等式,必须写在where语句中,这会导致必须先求笛卡尔积之后再进行过滤,使性能大幅下降,而map join在map阶段直接拿另外一个表的数据和内存中表数据做匹配。这种情况下即使笛卡尔积也不会对任务运行速度造成太大的效率影响。 而且hive的where条件本身就是在map阶段进行的操作,所以在where里写入不等值比对的话,也不会造成额外负担;**但在hive2.2之后,hive支持在on语句中执行不等式操作,所以2.2之后没有这个问题**; + +3. Bucket Map Join + 1. 概述:Bucket Map Join是对map join的改进,其解决了map join中要求一个表是小表的问题。其基本思想是利用分桶的表,只将符合连接条件的分桶数据发送到map端,之后再map段执行map join; + 2. 条件: + 1. 参与join的表均为大表; + 2. 参与join的表都是[分桶表](obsidian://open?vault=%E7%9F%A5%E8%AF%86%E7%AE%A1%E7%90%86&file=%E7%BC%96%E7%A8%8B%E7%BB%8F%E9%AA%8C%2FHIVE%2F%E5%88%86%E5%8C%BA%E3%80%81%E5%88%86%E6%A1%B6),并且都以join的key为分桶字段; + 3. 参与join的表分桶数相同,或一个表的分桶数是其他表的倍数; + 3. 执行过程: + 1. hive将较小的表根据分桶,生成多个HashTable; + 2. 根据较大表的分桶情况,将较小表中分桶情况对应的HashTable发送到较大表的map端,二者按map join的方式进行join,并返回结果; + + 4. 实例: + 假设有两个大表,table1和table2,其中table2为较table1小;执行下述查询语句: + ```sql + SELECT /*+ MAPJOIN(table2) */ table1.emp_id, table1.emp_name, table2.job_title FROM table1 JOIN table2 ON table1.emp_id = table2.emp_id; + ``` + ![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/cff7e38b0b3074430c915ee0d021f408.png) + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/ac4e32f14406446e8370170bdfe5d861.png) + +4. Sort Merge Bucket Join(SMB join) + 1. 概述:SMB join是对bucket join的进一步改进,在bucket join中,map端仍然至少需要存储较小表的一个桶的数据,同时,需要将较小的表转化为HashTable数据。而SMB join利用了排序且分桶的数据,每个map端只需要读取固定的对应key的row即可,且由于数据是排序的,不需要转换为HashTable结构,可以直接进行join; + 2. 条件: + 1. 参与join的表均为大表; + 2. 参与join的表均以join的key作为分桶字段分桶, + 3. 参与join的表均以join的key进行排序; + 4. **参与join的表的分桶数必须相同**; + 3. 执行过程: + 1. maper读取较大表的数据; + 2. maper读取较小表的数据; + 3. 在maper中完成join; + 4. 实例: + 假设有两个表,table1和table2,其中table2较table1小; + ![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/46eb9643e64bdeea27459fde2fe528cd.png) + +***参考文献*** +1. [Implementation Limitations of MapJoin in Hive 0.13 on MR](http://dmtolpeko.com/2014/10/01/implementation-limitations-of-mapjoin-in-hive-0-13-on-mr/); +2. [Map Join Limitations – Out of Memory in Local Task](http://dmtolpeko.com/2014/10/14/map-join-limitations-out-of-memory-in-local-task/); +3. [LanguageManual Joins](https://cwiki.apache.org/confluence/display/Hive/LanguageManual+Joins)(https://cwiki.apache.org/confluence/display/Hive/LanguageManual+Joins); +4. [【Hive】Hive中的MapJoin,CommonJoin,SMBJoin详细介绍](https://blog.csdn.net/qq_32727095/article/details/107803199); +5. [Bucket Map Join in Hive](https://www.clairvoyant.ai/blog/bucket-map-join-in-hive); +6. [Optimizing Your Apache Hive Queries: Bucketing and Sort Merge Bucket Map Join](https://www.linkedin.com/pulse/optimizing-your-apache-hive-queries-bucketing-sort-merge-varun-rao); +7. [Sort Merge Bucket Join in Hive – SMB Join](https://data-flair.training/blogs/hive-sort-merge-bucket-join/); \ No newline at end of file diff --git a/知识管理/编程经验/HIVE/Hive中过多使用窗口函数导致内存OOM.md b/知识管理/编程经验/HIVE/Hive中过多使用窗口函数导致内存OOM.md new file mode 100644 index 0000000..ba506ff --- /dev/null +++ b/知识管理/编程经验/HIVE/Hive中过多使用窗口函数导致内存OOM.md @@ -0,0 +1,22 @@ +## 1. 问题 + +在hive中使用了过多的窗口函数导致了内存OOM + +## 2. 原因 + +每一个窗口函数,hive都会在内存中执行一次窗口划分,消耗大量的内存,最终导致OOM; + +## 3. 解决方法 + +使用window算子,复用窗口,如: +```sql +select + id, + ts, + v, + lead(v) over w as lead_v, + lag(v) over w as lag_v +from + test +WINDOW w as (partition by id order by ts) +``` \ No newline at end of file diff --git a/知识管理/编程经验/JAVA/JAVA使用经验.md b/知识管理/编程经验/JAVA/JAVA使用经验.md new file mode 100644 index 0000000..dec4339 --- /dev/null +++ b/知识管理/编程经验/JAVA/JAVA使用经验.md @@ -0,0 +1,3 @@ +## 一、JDBC使用经验 +### 1.1 Statement +1. Statement实例使用setstring等函数时,其下标是从1开始的,而不是从0开始; \ No newline at end of file diff --git a/知识管理/编程经验/LeetCode刷题/二叉树题整理.md b/知识管理/编程经验/LeetCode刷题/二叉树题整理.md new file mode 100644 index 0000000..3c33ed4 --- /dev/null +++ b/知识管理/编程经验/LeetCode刷题/二叉树题整理.md @@ -0,0 +1,77 @@ +## 1. 基本概念 + +1. 完全二叉树:若二叉树的高度是 h,除第 h 层之外,其他(1~h-1)层的节点数都达到了最大个数,并且第 h 层的节点都连续的集中在最左边。想到点什么没?实际上,完全二叉树和堆联系比较紧密。 + +2. 满二叉树:除最后一层外,每一层上的所有节点都有两个子节点,最后一层都是叶子节点。 + +3. 哈夫曼树:给定 n 个权值作为 n 的叶子结点,构造一棵二叉树,若带权路径长度达到最小,称这样的二叉树为最优二叉树,也称为哈夫曼树 (Huffman tree)。 + +4. 二叉排序树:又称二叉查找树(Binary Search Tree),亦称二叉搜索树。二叉排序树或者是一棵空树,或者是具有下列性质的二叉树: + + 1. 若左子树不空,则左子树上所有结点的值均小于它的根结点的值; + 2. 若右子树不空,则右子树上所有结点的值均大于或等于它的根结点的值; + 3. 左、右子树也分别为二叉排序树; + 4. 没有键值相等的节点 + 5. 二分查找的时间复杂度是 O(log(n)),最坏情况下的时间复杂度是 O(n)(相当于顺序查找) + +6. 平衡二叉树:又称 AVL 树。平衡二叉树是二叉搜索树的进化版,所谓平衡二叉树指的是,左右两个子树的高度差的绝对值不超过 1。 + +7. 红黑树:红黑树是每个节点都带颜色的树,节点颜色或是红色或是黑色,红黑树是一种查找树。红黑树有一个重要的性质,从根节点到叶子节点的最长的路径不多于最短的路径的长度的两倍。对于红黑树,插入,删除,查找的复杂度都是 O(log N)。 + +## 2. 面试题总结 + +1. 遍历问题 + 1. 前序遍历 +```python +def preOrderTraverse(node): + if not node: + return None + print(node.val) + preOrderTraverse(node.left) + preOrderTraverse(node.right) +``` + 2. 中序遍历 +```python +def inOrderTraverse(node): + if node is None: + return None + inOrderTraverse(node.left) + print(node.val) + inOrderTraverse(node.right) +``` + 3. 后序遍历 +```python + +def postOrderTraverse(node): + if node is None: + return None + postOrderTraverse(node.left) + postOrderTraverse(node.right) + print(node.val) +``` + 4. 层次遍历 +[二叉树层次遍历](https://www.bilibili.com/video/BV1GY4y1u7b2/) +```python +class Solution: + def levelOrder(self, root: TreeNode) -> List[List[int]]: + if not root: return [] + res = [] + queue = [root] + while queue: + num = len(queue) + tmp = [] + for _ in range(num): + node = queue.pop(0) + tmp.append(node.val) + if node.left: + queue.append(node.left) + if node.right: + queue.append(node.right) + res.append(tmp) + return res +``` + +2. + + + diff --git a/知识管理/编程经验/LeetCode刷题/链表题整理.md b/知识管理/编程经验/LeetCode刷题/链表题整理.md new file mode 100644 index 0000000..fc26c50 --- /dev/null +++ b/知识管理/编程经验/LeetCode刷题/链表题整理.md @@ -0,0 +1,503 @@ +> https://zhuanlan.zhihu.com/p/43142694 + +本文首发于我的个人博客:[尾尾部落](https://weiweiblog.cn/linkedlist_summary/) + +链表是面试过程中经常被问到的,这里把剑指 offer 和 LeetCode 中的相关题目做一个汇总,方便复习。 + +## **1. 在 O(1) 时间删除链表节点** + +**题目描述**:给定单向链表的头指针和一个节点指针这里的意思是这个要被删除的节点是已知的,不需要遍历找到该节点,定义一个函数在 O(1) 时间删除该节点。 +**解题思路**:常规的做法是从链表的头结点开始遍历,找到需要删除的节点的前驱节点,把它的 next 指向要删除节点的下一个节点,平均时间复杂度为 O(n),不满足题目要求。 +那是不是一定要得到被删除的节点的前一个节点呢?其实不用的。我们可以很方面地得到要删除节点的下一个节点,如果我们把下一个节点的内容复制到要删除的节点上覆盖原有的内容,再把下一个节点删除,那就相当于把当前要删除的节点删除了。举个栗子,我们要删除的节点 i,先把 i 的下一个节点 j 的内容复制到 i,然后把 i 的指针指向节点 j 的下一个节点。此时再删除节点 j,其效果刚好是把节点 i 给删除了。 +要注意两种情况: + +1. 如果链表中只有一个节点,即头节点等于要删除的节点,此时我们在删除节点之后,还需要把链表的头节点设置为 NULL。 +2. 如果要删除的节点位于链表的尾部,那么它就没有下一个节点,这时我们就要从链表的头节点开始,顺序遍历得到该节点的前序节点,并完成删除操作。 + +**参考代码** + +``` +public static ListNode deleteNode(ListNode head, ListNode toBeDeleted) { + // 如果输入参数有空值就返回表头结点 + if (head == null || toBeDeleted == null) { + return head; + } + // 如果删除的是头结点,直接返回头结点的下一个结点 + if (head == toBeDeleted) { + return head.next; + } + // 下面的情况链表至少有两个结点 + // 在多个节点的情况下,如果删除的是最后一个元素 + if (toBeDeleted.next == null) { + // 找待删除元素的前驱 + ListNode tmp = head; + while (tmp.next != toBeDeleted) { + tmp = tmp.next; + } + // 删除待结点 + tmp.next = null; + } + // 在多个节点的情况下,如果删除的是某个中间结点 + else { + // 将下一个结点的值输入当前待删除的结点 + toBeDeleted.value = toBeDeleted.next.value; + // 待删除的结点的下一个指向原先待删除引号的下下个结点,即将待删除的下一个结点删除 + toBeDeleted.next = toBeDeleted.next.next; + } + // 返回删除节点后的链表头结点 + return head; +} +``` + +## **2. 翻转单链表** + +**题目描述**:输出一个单链表的逆序反转后的链表。 +**解题思路**:用三个临时指针 prev、cur、next 在链表上循环一遍即可。 +> +> 外部引用:Python实现 +> [https://cloud.tencent.com/developer/article/1725642](https://cloud.tencent.com/developer/article/1725642) + +[[剑指 offer] 从尾到头打印链表](https://weiweiblog.cn/printlistfromtailtohead/) +[[剑指 offer] 反转链表](https://weiweiblog.cn/reverselist/) + +## **3. 翻转部分单链表:** + +**题目描述**:给定一个单向链表的头结点 head, 以及两个整数 from 和 to, 在单链表上把第 from 个节点和第 to 个节点这一部分进行反转 + +举例:1->2->3->4->5->null, from = 2, to = 4 +结果:1->4->3->2->5->null + +``` +public ListNode reverseBetween(ListNode head, int m, int n) { + if (head == null) return null; + if (head.next == null) return head; + int i = 1; + ListNode reversedNewHead = null;// 反转部分链表反转后的头结点 + ListNode reversedTail = null;// 反转部分链表反转后的尾结点 + ListNode oldHead = head;// 原链表的头结点 + ListNode reversePreNode = null;// 反转部分链表反转前其头结点的前一个结点 + ListNode reverseNextNode = null; + while (head != null) { + if (i > n) { + break; + } + if (i == m - 1) { + reversePreNode = head; + } + if (i >= m && i <= n) { + if (i == m) { + reversedTail = head; + } + reverseNextNode = head.next; + head.next = reversedNewHead; + reversedNewHead = head; + head = reverseNextNode; + } else { + head = head.next; + } + i++; + } + reversedTail.next = reverseNextNode; + if (reversePreNode != null) { + reversePreNode.next = reversedNewHead; + return oldHead; + } else { + return reversedNewHead; + } +} +``` + +## **4. 旋转单链表** + +**题目描述**:给定一个单链表,设计一个算法实现链表向右旋转 K 个位置。 +举例: 给定 1->2->3->4->5->6->NULL, K=3 +则 4->5->6->1->2->3->NULL +**解题思路**: + +* **方法一** 双指针,快指针先走 k 步,然后两个指针一起走,当快指针走到末尾时,慢指针的下一个位置是新的顺序的头结点,这样就可以旋转链表了。 +> +> 外部引用: Python实现 +> [https://blog.csdn.net/weixin_41958153/article/details/81258992](https://blog.csdn.net/weixin_41958153/article/details/81258992) + +* **方法二** 先遍历整个链表获得链表长度 n,然后此时把链表头和尾链接起来,在往后走 n - k % n 个节点就到达新链表的头结点前一个点,这时断开链表即可。 + +方法二代码: + +``` +public class Solution { { + public ListNode rotateRight(ListNode head, int k) { + if (!head) return null; + int n = 1; + ListNode cur = head; + while (cur.next) { + ++n; + cur = cur.next; + } + cur.next = head; + int m = n - k % n; + for (int i = 0; i < m; ++i) { + cur = cur.next; + } + ListNode newhead = cur.next; + cur.next = NULL; + return newhead; + } +}; +``` + +## **5. 删除单链表倒数第 n 个节点** + +**题目描述**:删除单链表倒数第 n 个节点,1 <= n <= length,尽量在一次遍历中完成。 +**解题思路**:双指针法,找到倒数第 n+1 个节点,将它的 next 指向倒数第 n-1 个节点。要注意,本题中并没有给出被删除节点的指针,因此需要先找到被删除节点 + + +> 备注: +> 要注意,本题中并没有给出被删除节点的指针,因此需要先找到被删除节点 +> +> 外部引用: +> [https://www.cnblogs.com/c-x-a/p/17028715.html](https://www.cnblogs.com/c-x-a/p/17028715.html) + +[[剑指 offer] 链表中倒数第 k 个结点](https://weiweiblog.cn/findkthtotail/) + +## **6. 求单链表的中间节点** + +**题目描述**:求单链表的中间节点,如果链表的长度为偶数,返回中间两个节点的任意一个,若为奇数,则返回中间节点。 +**解题思路**:快慢指针,慢的走一步,快的走两步,当快指针到达尾节点时,慢指针移动到中间节点。快的速度是慢的两倍,因此快指针走到链表结尾时,慢指针走到链表中部,这个思路也可以用来求四分之一节点位置 + +``` +// 遍历一次,找出单链表的中间节点 +public ListNode findMiddleNode(ListNode head) { + if (null == head) { + return; + } + ListNode slow = head; + ListNode fast = head; + + while (null != fast && null != fast.next) { + fast = fast.next.next; + slow = slow.next; + } + return slow; +} +``` + +## **7. 链表划分** + +**题目描述**: 给定一个单链表和数值 x,划分链表使得所有小于 x 的节点排在大于等于 x 的节点之前。新建两个链表,一个存储小于x的节点,一个存储大于等于x的节点。最后把两个链表连接起来。注意把最后一个节点的next置为None,否则可能出现死循环。 + +> 思路: +> 新建两个链表,一个存储小于x的节点,一个存储大于等于x的节点。最后把两个链表连接起来。注意把最后一个节点的next置为None,否则可能出现死循环。 +> +> 外部引用: +> [https://blog.csdn.net/yurenguowang/article/details/77449206](https://blog.csdn.net/yurenguowang/article/details/77449206) + +``` +public class Solution { + /** + * @param head: The first node of linked list. + * @param x: an integer + * @return: a ListNode + */ + public ListNode partition(ListNode head, int x) { + // write your code here + if(head == null) return null; + ListNode leftDummy = new ListNode(0); + ListNode rightDummy = new ListNode(0); + ListNode left = leftDummy, right = rightDummy; + + while (head != null) { + if (head.val < x) { + left.next = head; + left = head; + } else { + right.next = head; + right = head; + } + head = head.next; + } + + right.next = null; + left.next = rightDummy.next; + return leftDummy.next; + } +} +``` + +## **8. 链表求和其实只要将数据依次取出并按位相加即可,但是要注意进位的问题** + +**题目描述**:你有两个用链表代表的整数,其中每个节点包含一个数字。数字存储按照在原来整数中相反的顺序,使得第一个数字位于链表的开头。写出一个函数将两个整数相加,用链表形式返回和。 +**解题思路**:做个大循环,对每一位进行操作: + +当前位:(A[i]+B[i])%10 +进位:(A[i]+B[i])/10 + +``` +public class Solution { + public ListNode addTwoNumbers(ListNode l1, ListNode l2) { + ListNode c1 = l1; + ListNode c2 = l2; + ListNode sentinel = new ListNode(0); + ListNode d = sentinel; + int sum = 0; + while (c1 != null || c2 != null) { + sum /= 10; + if (c1 != null) { + sum += c1.val; + c1 = c1.next; + } + if (c2 != null) { + sum += c2.val; + c2 = c2.next; + } + d.next = new ListNode(sum % 10); + d = d.next; + } + if (sum / 10 == 1) + d.next = new ListNode(1); + return sentinel.next; + } +} +``` + +## **9. 单链表排序** + +**题目描述**:在 O(nlogn) 时间内对链表进行排序。 +**快速排序**: + +``` +public ListNode sortList(ListNode head) { + //采用快速排序 + quickSort(head, null); + return head; +} +public static void quickSort(ListNode head, ListNode end) { + if (head != end) { + ListNode node = partion(head, end); + quickSort(head, node); + quickSort(node.next, end); + } +} + +public static ListNode partion(ListNode head, ListNode end) { + ListNode p1 = head, p2 = head.next; + + //走到末尾才停 + while (p2 != end) { + + //大于key值时,p1向前走一步,交换p1与p2的值 + if (p2.val < head.val) { + p1 = p1.next; + + int temp = p1.val; + p1.val = p2.val; + p2.val = temp; + } + p2 = p2.next; + } + + //当有序时,不交换p1和key值 + if (p1 != head) { + int temp = p1.val; + p1.val = head.val; + head.val = temp; + } + return p1; +} +``` + +**归并排序**: + +``` +public ListNode sortList(ListNode head) { + //采用归并排序 + if (head == null || head.next == null) { + return head; + } + //获取中间结点 + ListNode mid = getMid(head); + ListNode right = mid.next; + mid.next = null; + //合并 + return mergeSort(sortList(head), sortList(right)); +} + +/** + * 获取链表的中间结点,偶数时取中间第一个 + * + * @param head + * @return + */ +private ListNode getMid(ListNode head) { + if (head == null || head.next == null) { + return head; + } + //快慢指针 + ListNode slow = head, quick = head; + //快2步,慢一步 + while (quick.next != null && quick.next.next != null) { + slow = slow.next; + quick = quick.next.next; + } + return slow; +} + +/** + * + * 归并两个有序的链表 + * + * @param head1 + * @param head2 + * @return + */ +private ListNode mergeSort(ListNode head1, ListNode head2) { + ListNode p1 = head1, p2 = head2, head; + //得到头节点的指向 + if (head1.val < head2.val) { + head = head1; + p1 = p1.next; + } else { + head = head2; + p2 = p2.next; + } + + ListNode p = head; + //比较链表中的值 + while (p1 != null && p2 != null) { + + if (p1.val <= p2.val) { + p.next = p1; + p1 = p1.next; + p = p.next; + } else { + p.next = p2; + p2 = p2.next; + p = p.next; + } + } + //第二条链表空了 + if (p1 != null) { + p.next = p1; + } + //第一条链表空了 + if (p2 != null) { + p.next = p2; + } + return head; +} +``` + +## **10. 合并两个排序的链表** + +**题目描述**:输入两个单调递增的链表,输出两个链表合成后的链表,当然我们需要合成后的链表满足单调不减规则。 + +[[剑指 offer] 合并两个排序的链表](https://weiweiblog.cn/mergelinklist/) + +## **11. 复杂链表的复制** + +**题目描述**:输入一个复杂链表(每个节点中有节点值,以及两个指针,一个指向下一个节点,另一个特殊指针指向任意一个节点),返回结果为复制后复杂链表的 head。(注意,输出结果中请不要返回参数中的节点引用,否则判题程序会直接返回空)思路: 1. 在旧链表中创建新链表,此时不去创建随机指针; 2. 遍历链表,复制旧链表中的随机指针; 3. 从旧链表中拆分新链表; + + +> 思路: +> 1. 在旧链表中创建新链表,此时不去创建随机指针; +> 2. 遍历链表,复制旧链表中的随机指针; +> 3. 从旧链表中拆分新链表; +> +> 外部引用: +> [https://zhuanlan.zhihu.com/p/38888164](https://zhuanlan.zhihu.com/p/38888164) + +[[剑指 offer] 复杂链表的复制](https://weiweiblog.cn/clonelink/) + +## **12. 删除链表中重复的结点** + +**题目描述**:在一个排序的链表中,存在重复的结点,请删除该链表中重复的结点,重复的结点不保留,返回链表头指针。 例如,链表 1->2->3->3->4->4->5 处理后为 1->2->5 + +[[剑指 offer] 删除链表中重复的结点](https://weiweiblog.cn/deleteduplication/) + +## **13. 判断单链表是否存在环** + +**题目描述**:判断一个单链表是否有环 +分析:快慢指针,慢指针每次移动一步,快指针每次移动两步,如果存在环,那么两个指针一定会在环内相遇。 + +## **14. 单链表是否有环扩展:找到环的入口点** + +**题目描述**:判断单链表是否有环,如果有,找到环的入口点 +**解题思路**:在第 5 题两个指针相遇后,让其中一个指针回到链表的头部,另一个指针在原地,同时往前每次走一步,当它们再次相遇时,就是在环路的入口点。 + +[[剑指 offer] 链表中环的入口结点](https://weiweiblog.cn/entrynodeofloop/) + +## **15. 判断两个无环单链表是否相交** + +**题目描述**:给出两个无环单链表 +**解题思路**: + +* **方法一** 最直接的方法是判断 A 链表的每个节点是否在 B 链表中,但是这种方法的时间复杂度为 O(Length(A) * Length(B))。 +* **方法二** 转化为环的问题。把 B 链表接在 A 链表后面,如果得到的链表有环,则说明两个链表相交。可以之前讨论过的快慢指针来判断是否有环,但是这里还有更简单的方法。如果 B 链表和 A 链表相交,把 B 链表接在 A 链表后面时,B 链表的所有节点都在环内,所以此时只需要遍历 B 链表,看是否会回到起点就可以判断是否相交。这个方法需要先遍历一次 A 链表,找到尾节点,然后还要遍历一次 B 链表,判断是否形成环,时间复杂度为 O(Length(A) + Length(B))。 +* **方法三** 除了转化为环的问题,还可以利用 “如果两个链表相交于某一节点,那么之后的节点都是共有的” 这个特点,如果两个链表相交,那么最后一个节点一定是共有的。所以可以得出另外一种解法,先遍历 A 链表,记住尾节点,然后遍历 B 链表,比较两个链表的尾节点,如果相同则相交,不同则不相交。时间复杂度为 O(Length(A) + Length(B)),空间复杂度为 O(1),思路比解法 2 更简单。 + +方法三的代码: + +``` +public boolean isIntersect(ListNode headA, ListNode headB) { + if (null == headA || null == headB) { + return false; + } + if (headA == headB) { + return true; + } + while (null != headA.next) { + headA = headA.next; + } + while (null != headB.next) { + headB = headB.next; + } + return headA == headB; +} +``` + +## **16. 两个链表相交扩展:求两个无环单链表的第一个相交点** + +**题目描述**:找到两个无环单链表第一个相交点,如果不相交返回空,要求在线性时间复杂度和常量空间复杂度内完成。 +**解题思路**: + +* **方法一** 如果两个链表存在公共结点,那么它们从公共结点开始一直到链表的结尾都是一样的,因此我们只需要从链表的结尾开始,往前搜索,找到最后一个相同的结点即可。但是题目给出的单向链表,我们只能从前向后搜索,这时,我们就可以借助栈来完成。先把两个链表依次装到两个栈中,然后比较两个栈的栈顶结点是否相同,如果相同则出栈,如果不同,那最后相同的结点就是我们要的返回值。 +* **方法二** 先找出 2 个链表的长度,然后让长的先走两个链表的长度差,然后再一起走,直到找到第一个公共结点。 +* **方法三** 由于 2 个链表都没有环,我们可以把第二个链表接在第一个链表后面,这样就把问题转化为求环的入口节点问题。 +* **方法四** 两个指针 p1 和 p2 分别指向链表 A 和链表 B,它们同时向前走,当走到尾节点时,转向另一个链表,比如 p1 走到链表 A 的尾节点时,下一步就走到链表 B,p2 走到链表 B 的尾节点时,下一步就走到链表 A,当 p1=p2 时,就是链表的相交点; + +> 思路: +> 这个办法的思路是,让两个指针走过的长度相同,从而讲问题转化为两个长度相同的链表,这样当两个指针相等时就是第一个公共节点了 +> +> 外部引用: +> [https://blog.csdn.net/Lynette_bb/article/details/75674765](https://blog.csdn.net/Lynette_bb/article/details/75674765) + +方法四的代码: + +``` +public ListNode getIntersectionNode(ListNode headA, ListNode headB) { + if (null == headA || null == headB) { + return null; + } + if (headA == headB) { + return headA; + } + + ListNode p1 = headA; + ListNode p2 = headB; + while (p1 != p2) { + // 遍历完所在链表后从另外一个链表再开始 + // 当 p1 和 p2 都换到另一个链表时,它们对齐了: + // (1)如果链表相交,p1 == p2 时为第一个相交点 + // (2)如果链表不相交,p1 和 p2 同时移动到末尾,p1 = p2 = null,然后退出循环 + p1 = (null == p1) ? headB : p1.next; + p2 = (null == p2) ? headA : p2.next; + } + return p1; +} +``` + +[[剑指 offer] 两个链表的第一个公共结点](https://weiweiblog.cn/findfirstcommonnode/) + +## **17. 两个链表相交扩展:判断两个有环单链表是否相交** + +**题目描述**:上面的问题是针对无环链表的,如果是链表有环呢? +**解题思路**:如果两个有环单链表相交,那么它们一定共有一个环,即环上的任意一个节点都存在于两个链表上。因此可以先用之前快慢指针的方式找到两个链表中位于环内的两个节点,如果相交的话,两个节点在一个环内,那么移动其中一个节点,在一次循环内肯定可以与另外一个节点相遇。 \ No newline at end of file diff --git a/知识管理/编程经验/Python/Python获取目录.md b/知识管理/编程经验/Python/Python获取目录.md new file mode 100644 index 0000000..222698d --- /dev/null +++ b/知识管理/编程经验/Python/Python获取目录.md @@ -0,0 +1,3 @@ + +1. os.getcwd()获取的是目前python程序运行的目录; +2. 想获取某个文件的完整目录可以使用__file__变量,但是这个变量仅在文件内有效; \ No newline at end of file diff --git a/知识管理/编程经验/Pytorch/个人总结/Pytorch中GRU模型的关键参数及输入输出维度.md b/知识管理/编程经验/Pytorch/个人总结/Pytorch中GRU模型的关键参数及输入输出维度.md new file mode 100644 index 0000000..bffd1dc --- /dev/null +++ b/知识管理/编程经验/Pytorch/个人总结/Pytorch中GRU模型的关键参数及输入输出维度.md @@ -0,0 +1,47 @@ + +## 一、GRU模型的关键参数 + +1. input_size:输入的特征数,代表输入序列数据中每个值由多少个特征表示,比如NLP中,每个单次由几维的词向量表示; + + > 个人经验:在氢燃料电池系统性能均值预测模型中,input_size代表了输入序列中每个值有多少个特征维度; + +2. hidden_size:隐藏层特征数; +3. num_layers:代表GRU的层数; +4. bias:是否带有偏置, False则没有偏置,即$b_{ih}=0, b_{hh}=0$. 默认为True +5. batch_first:输入序列中,第一个维度是否为batch. 默认为False; +6. dropout:除最后一层,每一层的输出都进行dropout,默认为: 0 +7. bidirectional:是否为双向GRU,默认为False; + +## 二、GRU模型的输入和输出及维度 + +### 2.1 输入 + +1. GRU模型的输入为input和$h_0$,其中input是输入的序列数据,$h_0$是第一个GRU cell的隐藏层在每个batch中的初始值,$h_0$可以不提供,系统会默认生成一个符合维度要求的全零tensor。 +2. 输入维度: + 1. input,当参数batch_first为False时,input的维度为(seq_size, batch_size, feature_size),当batch_first为True时,input的维度为(batch_size, seq_size, feature_size); + 2. $h_0$的维度为(num_layers×GRU方向数,batch_size,hidden_size); + +### 2.2 输出 + +1. GRU模型的输出为output和$h_n$,其中output为模型输出值,$h_n$为模型最后一个GRU cell的隐藏层状态; +2. 输出维度: + 1. output的维度为(seq_size,batch_size,num_layers×GRU方向数) + 2. $h_n$的维度为(num_layers×GRU方向数,batch_size,hidden_size) + +> 1. GRU方向数:当bidirectional为True时,GRU方向数为2,当bidirectional为False时,GRU方向数为1; +> 2. seq_size为输入的单个序列长度,对于NLP代表了每个句子的长度,对于氢燃料电池系统性能均值预测模型中,seq_size代表了序列的时间窗口长度; + +## 三、对应关系 + +1. GRU设置参数中input_size与输入序列input的最后一个维度即feature_size对应; +2. GRU设置参数中hidden_size与输入$h_0$、输出output和$h_n$的最后一个维度对应; +3. GRU设置参数中num_layers与输入$h_0$、输出$h_n$的第一个维度中num_layers对应; +4. GRU设置参数中bidirectional与输入$h_0$、输出output和$h_n$的第一个维度中GRU方向数对应; +5. GRU输入和输出中seq_size、batch_size不变,但是最后一个维度由输入的feature_size变为输出的hidden_size; + +> 由于上述对应关系,在encoder-decoder架构中,decoder和encoder的hidden_size必须保持一致,否则会出现维度不匹配的问题; + +## 参考文献 + +1. [循环神经网络 - torch.nn.GRU()参数详解](https://blog.51cto.com/u_11299290/4727876) +2. [RNN, LSTM, GRU中输入输出维度](https://blog.csdn.net/sophicchen/article/details/108005115) \ No newline at end of file diff --git a/知识管理/编程经验/Pytorch/代码实现/transformer网络.md b/知识管理/编程经验/Pytorch/代码实现/transformer网络.md new file mode 100644 index 0000000..4650530 --- /dev/null +++ b/知识管理/编程经验/Pytorch/代码实现/transformer网络.md @@ -0,0 +1,6 @@ +1. 位置编码 +2. 自注意力 +3. 多头自注意力 +4. 全连接网络 +5. 残差连接 +6. \ No newline at end of file diff --git a/知识管理/编程经验/Pytorch/网页剪辑/Pytorch:model.train()和model.eval()用法和区别,以及model.eval()和torch.no_grad()的区别.md b/知识管理/编程经验/Pytorch/网页剪辑/Pytorch:model.train()和model.eval()用法和区别,以及model.eval()和torch.no_grad()的区别.md new file mode 100644 index 0000000..7361f44 --- /dev/null +++ b/知识管理/编程经验/Pytorch/网页剪辑/Pytorch:model.train()和model.eval()用法和区别,以及model.eval()和torch.no_grad()的区别.md @@ -0,0 +1,34 @@ +--- +doc_type: hypothesis-highlights +url: 'https://blog.csdn.net/qq_38410428/article/details/101102075' +--- + +## Metadata + +- Reference: https://blog.csdn.net/qq_38410428/article/details/101102075 + + +## Highlights + +## mode.train()和mode.eval()作用 + +### train + +- 启用 Batch Normalization 和 Dropout,如果模型中有BN层(Batch Normalization)和 Dropout,需要在训练时添加model.train() + +### eval + +- 在这个特定的例子中,似乎每50次迭代就会降低准确度。 如果我们检查一下代码, 我们看到确实在train函数中设置了训练模式。 + +- 修复很简单,我们将model.train() 向下移动一行,让其在训练循环中。理想的模式设置是尽可能接近推理步骤,以避免忘记设置它。修正后,我们的训练过程看起来更合理,没有中间的峰值出现。 + +## mode.eval()和torch.no_grad()区别 + +- 主要用于通知dropout层和BN层在training和validation/test模式间切换: 在train模式下,dropout网络层会按照设定的参数p,设置保留激活单元的概率(保留概率=p)。BN层会继续计算数据的mean和var等参数并更新。在eval模式下,dropout层会让所有的激活单元都通过,而BN层会停止计算和更新mean和var,直接使用在训练阶段已经学出的mean和var值。 + +- 2.eval模式不会影响各层的gradient计算行为,即gradient计算和存储与training模式一样,只是不进行反向传播(back probagation)。 + +- 而with torch.no_grad()则主要是用于停止autograd模块的工作,以起到加速和节省显存的作用。它的作用是将该with语句包裹起来的部分停止梯度的更新,从而节省了GPU算力和显存,但是并不会影响dropout和BN层的行为。 + +- 如果不在意显存大小和计算时间的话,仅仅使用model.eval()已足够得到正确的validation/test的结果;而with torch.no_grad()则是更进一步加速和节省gpu空间(因为不用计算和存储梯度),从而可以更快计算,也可以跑更大的batch来测试。 + diff --git a/知识管理/编程经验/Pytorch/网页剪辑/torch_view()、transpose() 和 permute().md b/知识管理/编程经验/Pytorch/网页剪辑/torch_view()、transpose() 和 permute().md new file mode 100644 index 0000000..096f2b8 --- /dev/null +++ b/知识管理/编程经验/Pytorch/网页剪辑/torch_view()、transpose() 和 permute().md @@ -0,0 +1,125 @@ + +最近被 [pytorch](https://so.csdn.net/so/search?q=pytorch&spm=1001.2101.3001.7020) 的几种 Tensor 维度转换方式搞得头大,故钻研了一下,将钻研历程和结果简述如下 + +_**注意:torch.__version__ == '1.2.0’**_ + +## [torch](https://so.csdn.net/so/search?q=torch&spm=1001.2101.3001.7020).transpose() 和 torch.permute() + +两者作用相似,都是用于交换不同维度的内容。但其中`torch.transpose()`是交换指定的两个维度的内容,`permute()`则可以一次性交换多个维度。具体情况如 code 所示: +**transpose()**: 两个维度的交换 + +``` +>>> a = torch.Tensor([[[1,2,3,4,5], [6,7,8,9,10], [11,12,13,14,15]], + [[-1,-2,-3,-4,-5], [-6,-7,-8,-9,-10], [-11,-12,-13,-14,-15]]]) + >>> a.shape + torch.Size([2, 3, 5]) + >>> print(a) + tensor([[[ 1., 2., 3., 4., 5.], + [ 6., 7., 8., 9., 10.], + [ 11., 12., 13., 14., 15.]], + + [[ -1., -2., -3., -4., -5.], + [ -6., -7., -8., -9., -10.], + [-11., -12., -13., -14., -15.]]]) + >>> b = a.transpose(1,2) # 使用transpose,将维度1和2进行交换。这个很好理解。转换后tensor与其shape如下 + >>> print(b, b.shape) + (tensor([[[ 1., 6., 11.], + [ 2., 7., 12.], + [ 3., 8., 13.], + [ 4., 9., 14.], + [ 5., 10., 15.]], + + [[ -1., -6., -11.], + [ -2., -7., -12.], + [ -3., -8., -13.], + [ -4., -9., -14.], + [ -5., -10., -15.]]]), +torch.Size([2, 5, 3]))) +``` + +**permute()**:一次性做任意维度的交换 + +``` +>>> c = a.permute(2, 0, 1) + >>> print(c, c.shape) # 此举将原维度0,1,2的次序变为2,1,0,所以shape也发生了相应的变化。 + (tensor([[[ 1., 6., 11.], + [ -1., -6., -11.]], + + [[ 2., 7., 12.], + [ -2., -7., -12.]], + + [[ 3., 8., 13.], + [ -3., -8., -13.]], + + [[ 4., 9., 14.], + [ -4., -9., -14.]], + + [[ 5., 10., 15.], + [ -5., -10., -15.]]]), + torch.Size([5, 2, 3])) +``` + +transpose() 和 permute() 之间的转化: + +``` +>>> b = a.permute(2,0,1) +>>> c = a.transpose(1,2).transpose(0,1) +>>> print(b == c, b.shape) +(tensor([[[True, True, True], + [True, True, True]], + + [[True, True, True], + [True, True, True]], + + [[True, True, True], + [True, True, True]], + + [[True, True, True], + [True, True, True]], + + [[True, True, True], + [True, True, True]]]), + torch.Size([5, 2, 3])) +``` + +如代码所示,先将 [Tensor](https://so.csdn.net/so/search?q=Tensor&spm=1001.2101.3001.7020) a 的 1,2 维度进行交换,再将得到的 Tensor 的 0,1 维度再交换,得到的结果和 permute 是一样的。 + +## transpose() 和 view() + +`view()`是个在 pytorch 中很常见的函数。该函数也起到转换 Tensor 维度的作用,但它转换的方式和 transpose()/permute() 截然不同。如果说`tranpose()`是按照 Tensor 的原有维度忠实地进行交换,那么`view()`就直接而且简单的多——首先,view() 函数会将 Tensor 所有维度拉平成一维,然后再根据传入的的维度信息重构出一个 Tensor。code 如下: + +``` +# 还是上面的Tensor a + >>> print(a.shape) + torch.Size([2, 3, 5]) + >>> print(a.view(2,5,3)) + tensor([[[ 1., 2., 3.], + [ 4., 5., 6.], + [ 7., 8., 9.], + [ 10., 11., 12.], + [ 13., 14., 15.]], + + [[ -1., -2., -3.], + [ -4., -5., -6.], + [ -7., -8., -9.], + [-10., -11., -12.], + [-13., -14., -15.]]]) + >>> c = a.transpose(1,2) + >>> print(c, c.shape) +(tensor([[[ 1., 6., 11.], + [ 2., 7., 12.], + [ 3., 8., 13.], + [ 4., 9., 14.], + [ 5., 10., 15.]], + + [[ -1., -6., -11.], + [ -2., -7., -12.], + [ -3., -8., -13.], + [ -4., -9., -14.], + [ -5., -10., -15.]]]), + torch.Size([2, 5, 3])) +``` + +如代码所示。即使`view()`和`transpose()`最终得到的 Tensor 的 shape 是一样的,但二者内容并不相同。view 函数只是按照给定的 (2,5,3) 的 Tensor 维度,将元素**按顺序**一个个填进去;而 transpose 函数,则的确是在进行第一个第二维度的**转置**。 + +此外,有些情况下转置 (transpose) 后的 Tensor 是无法被 **view** 的,原因在于,转置后的 Tensor 不是 “连续”(non-contiguous)的。关于 contiguous array 的问题 numpy 里也一样,在这里有个[很棒的解释](https://stackoverflow.com/questions/26998223/what-is-the-difference-between-contiguous-and-non-contiguous-arrays/26999092#26999092) \ No newline at end of file diff --git a/知识管理/编程经验/Pytorch/网页剪辑/理解Pytorch的loss.backward()和optimizer.step().md b/知识管理/编程经验/Pytorch/网页剪辑/理解Pytorch的loss.backward()和optimizer.step().md new file mode 100644 index 0000000..4ec99cf --- /dev/null +++ b/知识管理/编程经验/Pytorch/网页剪辑/理解Pytorch的loss.backward()和optimizer.step().md @@ -0,0 +1,36 @@ +--- +doc_type: hypothesis-highlights +url: 'https://zhuanlan.zhihu.com/p/445009191' +--- + +## Metadata + +- Reference: https://zhuanlan.zhihu.com/p/445009191 +- Tags: + +## Highlights + +- loss.backward()故名思义,就是将损失loss 向输入侧进行反向传播,同时对于需要进行梯度计算的所有变量 xxx (requires_grad=True),计算梯度 $\frac{d}{dx}loss$,并将其累积到梯度 $x.grad$ 中备用,即: $x.grad=x.grad+ddxlossx.grad =x.grad +\frac{d}{dx}lossx.grad =x.grad +\frac{d}{dx}loss$ + +- optimizer.step()是优化器对 xxx 的值进行更新,以随机梯度下降SGD为例:学习率(learning rate, lr)来控制步幅,即:$x=x−lr∗x.gradx$,减号是由于要沿着梯度的反方向调整变量值以减少Cost。 +```python +x = torch.tensor([1., 2.], requires_grad=True) +# x: tensor([1., 2.], requires_grad=True) +y = 100*x +# y: tensor([100., 200.], grad_fn=) + +loss = y.sum(). # tensor(300., grad_fn=) + +# Compute gradients of the parameters respect to the loss +print(x.grad) # None, 反向传播前,梯度不存在 +loss.backward() +print(x.grad) # tensor([100., 100.]) loss对y的梯度为1, 对x的梯度为100 + +optim = torch.optim.SGD([x], lr=0.001) # 随机梯度下降, 学习率0.001 +print(x) # tensor([1., 2.], requires_grad=True) +optim.step() # 更新x +print(x) # tensor([0.9000, 1.9000], requires_grad=True) 变化量=梯度X学习率 0.1=100*0.001 +``` + +- optimizer.zero_grad()清除了优化器中所有 xxx 的 $x.grad$ ,在每次loss.backward()之前,不要忘记使用,否则之前的梯度将会累积,这通常不是我们所期望的( 也不排除也有人需要利用这个功能)。 + diff --git a/知识管理/编程经验/Redis/常用命令.md b/知识管理/编程经验/Redis/常用命令.md new file mode 100644 index 0000000..1f2a488 --- /dev/null +++ b/知识管理/编程经验/Redis/常用命令.md @@ -0,0 +1,16 @@ + +1. redis-py-cluster在连接集群时会自动创建连接池,并使用连接池进行连接; + +2. 连接池的最大连接数必须大于redis集群的节点数量; + +3. 可以使用python命令:redis_cli.client_setname命令对连接进行命名,以方便后续查找 + +4. 可以使用redis-cli命令:client setname对连接进行命名; + +5. 使用redis-cli连接redis集群的命令为:redis-cli -h host -p port -c进行连接; + +6. 完成连接后,可以使用auth “password”进行授权,可以在连接集群时使用-a “password”进行授权; + +7. 可以使用CLIENT LIST命令列出所有的redis连接; + +8. 可以使用redis_cli.connection_pool.\_available\_connections查看目前连接池中可用的连接; \ No newline at end of file diff --git a/知识管理/编程经验/Spark/UserDefinedAggregateFunction使用.md b/知识管理/编程经验/Spark/UserDefinedAggregateFunction使用.md new file mode 100644 index 0000000..8b13789 --- /dev/null +++ b/知识管理/编程经验/Spark/UserDefinedAggregateFunction使用.md @@ -0,0 +1 @@ + diff --git a/知识管理/编程经验/TDengine/DataSource V2使用流程.svg b/知识管理/编程经验/TDengine/DataSource V2使用流程.svg new file mode 100644 index 0000000..6022a22 --- /dev/null +++ b/知识管理/编程经验/TDengine/DataSource V2使用流程.svg @@ -0,0 +1 @@ +
继承DataSourceV2和WriteSupport接口,返回
继承DataSourceWriter
返回writerFactory
继承 DataWriterFactory, 重写DataWriter
 继承 DataWriter 重写 write 方法实现具体的写入数据库逻辑,重写 commit 方法用来提交事务,重写 abort 方法用来做事务回滚
\ No newline at end of file diff --git a/知识管理/编程经验/TDengine/Spark与TDengine链接经验总结.md b/知识管理/编程经验/TDengine/Spark与TDengine链接经验总结.md new file mode 100644 index 0000000..fb0635c --- /dev/null +++ b/知识管理/编程经验/TDengine/Spark与TDengine链接经验总结.md @@ -0,0 +1,225 @@ +## 一、官方JDBC使用 + +TDengine官方提供了JDBC,Spark读取和写入均可以直接使用 + +### 1.1 依赖问题 + +1. 需要引用taos-jdbcdriver-2.0.42.jar这个包,版本上强烈推荐2.0.42,其他版本会有各种问题; + +2. taos-jdbc的依赖与南京spark集群存在冲突,需要手动引入依赖,方法为: + 1. 下载正确的依赖,并上传hadoop; + 2. 在提交spark任务的时候,手动制定依赖: + +```shell +--conf spark.driver.extraClassPath=guava-30.1.1-jre.jar:failureaccess-1.0.1.jar \ +--conf spark.executor.extraClassPath=guava-30.1.1-jre.jar:failureaccess-1.0.1.jar +--jars path-to-jar/guava-30.1.1-jre.jar,path-to-jar/failureaccess-1.0.1.jar +``` + +```pom + + com.taosdata.jdbc + taos-jdbcdriver + 2.0.42 + +``` + +3. 对于scala可以在pom中引入依赖,并将所有依赖打包到jar包中,但是python做不到,所以对于pyspark程序,最好引用taos-jdbcdriver-2.0.42-dist.jar + +```shell +--conf spark.driver.extraClassPath=guava-30.1.1-jre.jar:failureaccess-1.0.1.jar:taos-jdbcdriver-2.0.42-dist.jar +--conf spark.executor.extraClassPath=guava-30.1.1-jre.jar:failureaccess-1.0.1.jar:taos-jdbcdriver-2.0.42-dist.jar +--jars path-to-jar/guava-30.1.1-jre.jar,path-to-jar/failureaccess-1.0.1.jar,path-to-jar/taos-jdbcdriver-2.0.42-dist.jar +``` + +### 1.2 读取 + +可以使用下面的方法读取TDegine + +1. 读取整个表 +```Python +info = spark.read\ + .format("jdbc")\ + .option("driver", "com.taosdata.jdbc.rs.RestfulDriver")\ + .option("url", "jdbc:TAOS-RS://ip:port/db?user=user&password=password")\ + #这里是设置网络超时的,如果一次性读取的信息比较多可以把这里设置大一些,单位是ms,默认为5000 + .option("httpSocketTimeout", "100000") \ + .option("dbtable", "test.test")\ + .load() +``` + +2. 读取部分内容 + ```python +info = spark.read\ + .format("jdbc")\ + .option("driver", "com.taosdata.jdbc.rs.RestfulDriver")\ + .option("url", "jdbc:TAOS-RS://ip:port/db?user=user&password=password")\ + #这里是设置网络超时的,如果一次性读取的信息比较多可以把这里设置大一些,单位是ms,默认为5000 + .option("httpSocketTimeout", "100000") \ + .option("query", "select * from test.test limit 100")\ + .load() + ``` + +### 1.3 存储 + +可以使用下面的方法向TDegine保存数据 + +```python + toHbaseSave + .write + .format("jdbc") + .option("url", url) + .option("driver", driver) + .mode(SaveMode.Append) + .option("dbtable", "test.test") + .save() +``` + + + +## 二、使用自定义数据源写入数据 + +对于spark来说,直接使用官方的jdbc进行连接只能实现向普通表中写入数据,无法利用TDengine超级表的特性,为了能向超级表中写入数据,需要自定义数据源。由于只需要写入特性,因此下面的内容中只实现了写入的逻辑,没有实现读取的逻辑。 + +1. extends DataSourceV2 with WriteSupport 并重写createWriter方法,创建自定义的数据源; +```scala +class TDSourceV2 extends DataSourceV2 with WriteSupport with Serializable { + + override def createWriter( + jobId: String, + structType: StructType, + saveMode: SaveMode, + dataSourceOptions: DataSourceOptions): Optional[DataSourceWriter] = { + Optional.of(new TDSourceWriter( + //地址 + dataSourceOptions.get("url").get(), + //用户名 + dataSourceOptions.get("user").get(), + //密码 + dataSourceOptions.get("password").get(), + //数据库名称 + dataSourceOptions.get("db").get(), + //超级表名称 + dataSourceOptions.get("stable").get())) + } +``` +2. 继承 DataSourceWriter 重写 createWriterFactory 方法并返回自定义的 DataWriterFactory,重写 commit 方法,用来提交整个事务, 重写 abort 方法,用来做事务回滚; +```scala +class TDSourceWriter( + url: String, + user: String, + password: String, + db: String, + stable: String) extends DataSourceWriter with Serializable{ + + override def createWriterFactory(): DataWriterFactory[InternalRow] = { + new TDWriterFactory(url, user, password, db, stable) + } + // 2.6版本的TDengine不支持事务 + override def commit(writerCommitMessages: Array[WriterCommitMessage]): Unit = Unit + // 2.6版本的TDengine不支持事务 + override def abort(writerCommitMessages: Array[WriterCommitMessage]): Unit = Unit +} +``` +3. 继承 DataWriterFactory, 重写 createDataWriter方法返回自定义的 DataWriter; +```scala +class TDWriterFactory( + url: String, + user: String, + password: String, + db: String, + stable: String) extends DataWriterFactory[InternalRow] with Serializable { + override def createDataWriter( + partitionId: Int, + taskId: Long, + epochId: Long): DataWriter[InternalRow] = { + new TDDataWriter(url, user, password, db, stable) + } +} +``` +4. 继承 DataWriter 重写 write 方法实现具体的写入数据库逻辑,重写 commit 方法用来提交事务,重写 abort 方法用来做事务回滚 ; +```scala +class TDDataWriter( + url: String, + user: String, + password: String, + db: String, + stable: String) extends DataWriter[InternalRow] with Serializable { + + private val logger = LoggerFactory.getLogger(this.getClass) + private var conn: Connection = null + private var stmt: Statement = null + + override def write(record: InternalRow): Unit = { + + //在这里编写将数据插入数据库的逻辑 + + Class.forName("com.taosdata.jdbc.rs.RestfulDriver") + val jdbcUrl = s"jdbc:TAOS-RS://$url/$db?user=$user&password=$password" + + // 可以通过record.getxxx获取对应列的内容 + // 如table_name = record.getString(0) + + val variable1 = record.getString(0) + val variable2 = record.getInt(1) + val variable3 = record.getFloat(2) + + // 构建插入数据库的sql语句 + // 请注意,只有原生连接方式才支持参数绑定的插入方式, + // 由于要在spark集群上跑,这里用的是Rest的连接方式, + // 所以只能手动构建插入数据库的sql语句 + // 关于原生连接、Rest连接和参数绑定插入,请见官方文档 + + val sql = "insert to ..." + + logger.info(sql) + + conn = DriverManager.getConnection(jdbcUrl) + stmt = conn.createStatement() + stmt.execute(s"use $db") + + try{ + stmt.execute(sql) + conn.commit() + }catch { + case e: Exception => e.printStackTrace() + }finally { + conn.close() + } + } + + // Tdengine2.6版本不支持事务,因此此处并无实际需要做的事情 + // 创建WriterCommitMessage类,绝对不能传null,网上有些代码是错误的 + object WriteSucceeded extends WriterCommitMessage + override def commit(): WriterCommitMessage = WriteSucceeded + + // Tdengine2.6版本不支持事务,因此此处并无实际需要做的事情 + override def abort(): Unit = Unit +} +``` + +5. 调用,在程序中指定自定义的datasource并传入参数 +```scala +toTdSave + .write + .format("org.example.TDSourceV2") + .mode(SaveMode.Append) + // 地址 + .option("url", url) + // 数据库名 + .option("db", db) + // 用户名 + .option("user", user) + // 超级表名 + .option("stable", stable) + // 密码 + .option("password", password) + .save() +``` + + +参考文献: +1. [暑期2021项目经验分享:实现Spark对接openGauss](https://www.modb.pro/db/132365) +2. [Spark DataSource V1 & V2 API 一文理解](https://blog.csdn.net/penriver/article/details/115672072) +3. [Spark SQL DataSource V2 学习入门 + 代码模板](http://www.jsledd.cn/2019/04/05/datasourcev2/) +4. [Tdengine v2.6 官方文档](https://docs.taosdata.com/2.6/reference/connector/java/) \ No newline at end of file diff --git a/知识管理/编程经验/错误经验整理/Doris.md b/知识管理/编程经验/错误经验整理/Doris.md new file mode 100644 index 0000000..1a597a8 --- /dev/null +++ b/知识管理/编程经验/错误经验整理/Doris.md @@ -0,0 +1,15 @@ +1. 错误:select list expression not prduced by aggregation ouput(missing from GROUP BY caluse?) + + 1. 原因:查询时查询结果的别名与group by字句中的列名冲突,如: + +``` sql +select + sum(dd) as b +from + a +group by + b, + c +``` + + 2. 解决方法:将查询结果中的列别名进行修改即可; \ No newline at end of file diff --git a/知识管理/编程经验/错误经验整理/Redis.md b/知识管理/编程经验/错误经验整理/Redis.md new file mode 100644 index 0000000..8587a48 --- /dev/null +++ b/知识管理/编程经验/错误经验整理/Redis.md @@ -0,0 +1,22 @@ + + + + +## 错误记录 + +### redis.exceptions.ResponseError: MISCONF Redis is configured to save RDB snapshots, but it is currently not able to persist on disk. + +1. 现象:在执行命令时Redis报错,如下: +```shell + redis.exceptions.ResponseError: MISCONF Redis is configured to save RDB snapshots, but it is currently not able to persist on disk. +``` + +2. 原因:Redis集群问题,根本原因需要检查Redis log并确认 + +3. 解决方案:**该方法为临时解决方案** + + +对Redis进行如下设置: +```python + redis_cli.config_set("stop-writes-on-bgsave-error", "no") +``` diff --git a/知识管理/编程经验/错误经验整理/SCALA.md b/知识管理/编程经验/错误经验整理/SCALA.md new file mode 100644 index 0000000..a865553 --- /dev/null +++ b/知识管理/编程经验/错误经验整理/SCALA.md @@ -0,0 +1,35 @@ +### 1. java.lang.ClassCastException: scala.runtime.BoxedUnit cannot be cast to java.lang.Integer +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/19d5a4c3655d4be80078beacc65cedcb.png) + +1. 错误原因:在if-else语句中,对else情况没有给出结果,导致变量被赋予boxedunit类型的默认值,待满足判断条件后再想赋值正确的值就会导致类型错误 +- 错误代码: +```scala +some_var = if(someCondition){ + dosomething() +} +``` +- 正确代码 +```scala +some_var = if(someCondition){ + dosomething() +}else{ + default_value +} +``` + +### 2. java.lang.NoSuchMethodError: com.google.common.collect.Range.all() + +![db38ee8654c4b8e8db1221ac8e3b5dfa.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/653253bd7aa2574751d6b3c4b87b2b20.png) + +1. 软件环境: + 1. TDengine:2.4.6; + 2. TDengine-JDBC驱动:2.0.42; + 3. Spark版本:2.4.0; +2. 错误原因:TDengine的JDBC驱动引用了guava和failureaccess两个包与spark集群中的包版本不同,spark默认使用集群中的包,导致找不到对应的方法; +3. 解决方法:下载正确的依赖,并上传hadoop,之后在spark提交任务时引用正确版本的依赖文件,指定依赖文件的方法: +```shell +--conf spark.driver.extraClassPath=guava-30.1.1-jre.jar:failureaccess-1.0.1.jar \ +--conf spark.executor.extraClassPath=guava-30.1.1-jre.jar:failureaccess-1.0.1.jar +--jars path-to-jar/guava-30.1.1- jre.jar,path-to-jar/failureaccess-1.0.1.jar +``` + diff --git a/知识管理/编程经验/错误经验整理/Spark.md b/知识管理/编程经验/错误经验整理/Spark.md new file mode 100644 index 0000000..6149b64 --- /dev/null +++ b/知识管理/编程经验/错误经验整理/Spark.md @@ -0,0 +1,371 @@ +Python版本:3.7.9 +Spark版本:2.4.7 +包版本:org.apache.spark:spark-sql-kafka-0-10_2.11:2.4.7 + +## 程序报没有写hdfs权限,但是程序本身没有写hdfs: + +![](//localhost:32447/ks/note/view/6235ffd0-474e-11ec-947d-816f42b524c6/8bfd8b6e-9923-4851-a485-3d4ed2adfc79/index_files/image-20211027113018589.png) +![image-20211027131957690.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/bed20a60175b61cb29b403747da2cef9.png) + +1. 原因:没有设置checkpoint地址,程序尝试写入到默认地址,但在默认地址没有读写权限; + +2. 解决方法:设置checkpoint地址:.option("checkpointLocation", "地址") + +## 程序报错java.nio.ByteBuffer.allocate(ByteBuffer.java:334): + +```shell +java.lang.IllegalArgumentException at java.nio.ByteBuffer.allocate(ByteBuffer.java:334) + +    at org.apache.arrow.vector.ipc.message.MessageSerializer.readMessage(MessageSerializer.java:543) + +    at org.apache.arrow.vector.ipc.message.MessageChannelReader.readNext(MessageChannelReader.java:58) + +    at org.apache.arrow.vector.ipc.ArrowStreamReader.readSchema(ArrowStreamReader.java:132) + +    at org.apache.arrow.vector.ipc.ArrowReader.initialize(ArrowReader.java:181) + +    at org.apache.arrow.vector.ipc.ArrowReader.ensureInitialized(ArrowReader.java:172) + +    at org.apache.arrow.vector.ipc.ArrowReader.getVectorSchemaRoot(ArrowReader.java:65) + +    at org.apache.spark.sql.execution.python.ArrowPythonRunner$$anon$1.read(ArrowPythonRunner.scala:162) + +    at org.apache.spark.sql.execution.python.ArrowPythonRunner$$anon$1.read(ArrowPythonRunner.scala:122) + +    at org.apache.spark.api.python.BasePythonRunner$ReaderIterator.hasNext(PythonRunner.scala:406) + +    at org.apache.spark.InterruptibleIterator.hasNext(InterruptibleIterator.scala:37) + +    at org.apache.spark.sql.execution.python.ArrowEvalPythonExec$$anon$2.(ArrowEvalPythonExec.scala:98) + +    at org.apache.spark.sql.execution.python.ArrowEvalPythonExec.evaluate(ArrowEvalPythonExec.scala:96) + +    at org.apache.spark.sql.execution.python.EvalPythonExec$$anonfun$doExecute$1.apply(EvalPythonExec.scala:127)... +``` +![image-20211027131957690.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/bed20a60175b61cb29b403747da2cef9.png) + + +1.  错误原因:pyarrow版本不兼容导致; + +![](//localhost:32447/ks/note/view/6235ffd0-474e-11ec-947d-816f42b524c6/8bfd8b6e-9923-4851-a485-3d4ed2adfc79/index_files/image-20211027131957690.png) +2. 解决方法: + +1.  将pyarrow版本降到0.15.0以下,开发中使用的是0.14.0版本 + +2.  在spark安装目录的conf文件夹中的spark-env.sh文件中加入export RROW_PRE_0_15_IPC_FORMAT=1 + +## 程序报错 Did not pass numpy.dtype object: + +```shell +pyarrow.lib.ArrowTypeError: ('Did not pass numpy.dtype object', 'Conversion failed for column IN_MU_user_fee with type bool') +``` + + +1.  错误原因:numpy版本不兼容导致; + +2.  解决方法:将numpy版本降到1.20.0以下,开发中使用的是1.19.1 + +## 环境缺失组件:开发中遇到缺失rediscluster组件问题; + +![image-20211027132826309.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/ef43169d2a4235c2cb925062df558dc4.png) + +![](//localhost:32447/ks/note/view/6235ffd0-474e-11ec-947d-816f42b524c6/8bfd8b6e-9923-4851-a485-3d4ed2adfc79/index_files/image-20211027132826309.png) + +1. 解决方法(指定Python zip包): + +1.  将所需的模块从安装目录打包为Zip包; + +2.  上zip包上传至服务器; + +3.  用hadoop fs -mkdir hdfs:/user/faw_vhm_admin/lizhenyang/建立文件夹; + +4.  用hadoop fs -put python.zip hdfs:/user/faw_vhm_admin/lizhenyang/将zip包存入上面建立的文件夹内; + +5.  在提交spark任务时,使用 +```shell +--archives hdfs:/user/faw_vhm_admin/lizhenyang/spark_python_test.zip --conf spark.pyspark.python=./spark_python_test.zip/python374/bin/python3.7 +``` + +## pandas_udf函数不支持window聚合 + +1.  原因:在使用grouped_map模式的pandas_udf时,pandas_udf会将所有列都转为pandas的dataframe格式,这对window列是不可行的,因此引起报错 + +![image-20211027142210598.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/400c4c8b8f71f40e271390c394af9baf.png) + +## 终端显示程序运行完毕,但是UI中显示有步骤Failed + +![image-20211027143314354.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/4deada076ad562615019770640de451f.png) + + +失败原因:Stage cancelled because SparkContext was shut down + +1.  原因:集群的内存不足(设置使用的内存不足,非集群物理内存不足); + +2. 解决方案: + + 在提交运算时,使用--driver-memory 16G --executor-memory 16G --executor-cores 12 --num-executors 12参数将可用内存、CPU核数及节点数增大; + +## 在Structured steaming中实时向redis写入输入 + +1. 解决方法:自定义sink: + +1.  定义save_to_redis函数 + +2.  在writestream中使用foreach(save_to_redis),foreach函数会将每一个行分别输入save_to_redis函数,在save_to_redis函数中对输入的每一行输入存入Redis + +## 在json序列化的时候遇到datetime不可序列化 + +1. 报错内容:TypeError: Object of type ‘datetime‘ is not JSON serializable + +2.  解决方案1:将需要序列化的列中的datetime转化为字符串 +```python +str(df1[df1.collectTime != np.nan]["collectTime"].values[0]) +``` + + +3.  解决方案2:重写构造json类,遇到datetime类时特殊处理 + +```python +from datetime import date, datetime + +class ComplexEncoder(json.JSONEncoder): + +    def default(self, obj): + +        if isinstance(obj, datetime): + +            return obj.strftime('%Y-%m-%d %H:%M:%S') + +        elif isinstance(obj, date): + +            return obj.strftime('%Y-%m-%d') + +        else: + +            return json.JSONEncoder.default(self, obj) +``` +并在json.dumps()时指定cls为ComplexEncoder +```python +import json + +json.dumps(your_data, cls=ComplexEncoder) +``` + +## 出现极大的统计项 + +1.  在部分指标中,出现上亿、上千万的值,如下图 + +![Snipaste_2023-02-23_13-47-33.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/e69ecf782fb3ea7028dd6b670ea61611.png) + +2.  根本原因:在将新增数据的dataframe与原有数据的dataframe合并时,使用了union函数,而union函数是按列的位置进行合并,新增数据和原有数据dataframe中各个列的位置不同,从而导致将新增数据中的max_speed列错误合并到了rapid_acc_times列,导致错误 + +![](//localhost:32447/ks/note/view/6235ffd0-474e-11ec-947d-816f42b524c6/8bfd8b6e-9923-4851-a485-3d4ed2adfc79/index_files/image-20211106170533615.png) +![Snipaste_2023-02-23_13-48-42.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/5acac47721ebff1a643303e26dcf7d10.png) + +![Snipaste_2023-02-23_13-49-58.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/2ad711c71c848ec51e2670649c7ae053.png) + +3.  解决方法:使用unionbyname函数,该函数按列名进行合并,而不是列的位置; + +![image-20211106165606545.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/b576ec2f70adc926337cb206ba4c0a2b.png) + +## 在Spark SQL中将同一列的两个array量合并 + +1.  在统计dsm报警时间的时候,需要将同vin相同行程的dsm报警时间合并,因此需要在按vin码Group后将dsm_time_list列中的array合并; + +2.  解决方法:先使用collect_list函数,再使用udf函数 + +[参考](https://stackoverflow.com/questions/48406304/groupby-and-concat-array-columns-pyspark/48407212](https://stackoverflow.com/questions/48406304/groupby-and-concat-array-columns-pyspark/48407212) + +### python 2.x + +```python +spark.version + +# u'2.2.0' + +from pyspark.sql import functions as F + +import pyspark.sql.types as T + + +def fudf(val): + +    return reduce (lambda x, y:x+y, val) + +flattenUdf = F.udf(fudf, T.ArrayType(T.IntegerType())) + +df2 = df.groupBy("store").agg(F.collect_list("values")) + +df2.show(truncate=False) + +# +-----+----------------------------------------------+  + +# |store|                        collect_list(values) |  + +# +-----+----------------------------------------------+  + +# |1    |[WrappedArray(1, 2, 3), WrappedArray(4, 5, 6)]|  + +# |2    |[WrappedArray(2), WrappedArray(3)]            |  + +# +-----+----------------------------------------------+ + + +df3 = df2.select("store", flattenUdf("collect_list(values)").alias("values")) + +df3.show(truncate=False) + +# +-----+------------------+ + +# |store|          values | + +# +-----+------------------+ + +# |1    |[1, 2, 3, 4, 5, 6]| + +# |2    |[2, 3]            | + +# +-----+------------------+ + +``` + +### Python 3.x + +```python +spark.version + +# u'2.2.0' + +from pyspark.sql import functions as F + +import pyspark.sql.types as T + +import functools + +def fudf(val): + +    return functools.reduce(lambda x, y:x+y, val) + +flattenUdf = F.udf(fudf, T.ArrayType(T.IntegerType())) + +df2 = df.groupBy("store").agg(F.collect_list("values")) + +df2.show(truncate=False) + +# +-----+----------------------------------------------+  + +# |store|                        collect_list(values) |  + +# +-----+----------------------------------------------+  + +# |1    |[WrappedArray(1, 2, 3), WrappedArray(4, 5, 6)]|  + +# |2    |[WrappedArray(2), WrappedArray(3)]            |  + +# +-----+----------------------------------------------+ + +df3 = df2.select("store", flattenUdf("collect_list(values)").alias("values")) + +df3.show(truncate=False) + +# +-----+------------------+ + +# |store|          values | + +# +-----+------------------+ + +# |1    |[1, 2, 3, 4, 5, 6]| + +# |2    |[2, 3]            | + +# +-----+------------------+ +``` + +## Spark SQL删除array中的指定值 + +1.  需求:删除dsm_time_list中代表未发生DSM报警的”0”; + +2. 方法:使用array_remove函数; + +```python +df_join_tmp1 = df_join_tmp1.withColumn("dsm_time_list", + +                                    flattenUdf("dsm_time_list").alias("dsm_time_list"))\ + +                                    .withColumn("dsm_time_list",  + +                                    F.array_remove(F.col("dsm_time_list"), "0")) +``` + +## 合并后的数据出现重复记录 + +1.  问题:在完成新增数据合并后,使用distinct函数将重复数据去除,但是不成功; + +2.  原因:在取endTime和endMileage列的值时,错误使用了order命令,而max函数取的是到当前行为止之前所有数据的最大值,从而导致新增数据和原有数据有两个不同的endTime和endMileage值,因此无法使用distinct函数删除; + +3.  解决方法:应按如下代码取endTime和endMileage + +```python +df_union_joinTmp1=df_union.withColumn("et",F.max("endTime").over(Window.partitionBy("vin")))\ +    .withColumn("e_mil",F.max("endMileage").over(Window.partitionBy("vin"))) +``` + +## 设置Spark的log等级 + +1. Spark默认会打印Info等级的log,导致非常多的log产生; + +2. 解决方法:使用setLogLevel设置log等级; + +```python +spark = SparkSession \ + +    .builder \ + +    .getOrCreate() + +spark.sparkContext.setLogLevel("Warn") +``` + +## torage.DiskBlockObjectWriter: Uncaught exception while reverting partial writes to file + +1. 问题:exec在运行中报错: + + +```shell +21/11/09 17:35:59 ERROR storage.DiskBlockObjectWriter: Uncaught exception while reverting partial writes to file /data5/yarn/nm/usercache/faw_vhm_admin/appcache/application_1626872989805_21612/blockmgr-ef0c9858-08bc-48b9-b9a3-27fdcfe32ef0/17/temp_shuffle_1c325963-4015-4d79-b44f-5e971de31e10 + +java.nio.channels.ClosedByInterruptException + + at java.nio.channels.spi.AbstractInterruptibleChannel.end(AbstractInterruptibleChannel.java:202) + + at sun.nio.ch.FileChannelImpl.truncate(FileChannelImpl.java:372) + + at org.apache.spark.storage.DiskBlockObjectWriter$$anonfun$revertPartialWritesAndClose$2.apply$mcV$sp(DiskBlockObjectWriter.scala:218) + + at org.apache.spark.util.Utils$.tryWithSafeFinally(Utils.scala:1417) + + at org.apache.spark.storage.DiskBlockObjectWriter.revertPartialWritesAndClose(DiskBlockObjectWriter.scala:214) + + at org.apache.spark.shuffle.sort.BypassMergeSortShuffleWriter.stop(BypassMergeSortShuffleWriter.java:237) + + at org.apache.spark.scheduler.ShuffleMapTask.runTask(ShuffleMapTask.scala:105) + + at org.apache.spark.scheduler.ShuffleMapTask.runTask(ShuffleMapTask.scala:55) + + at org.apache.spark.scheduler.Task.run(Task.scala:121) + + at org.apache.spark.executor.Executor$TaskRunner$$anonfun$11.apply(Executor.scala:407) + + at org.apache.spark.util.Utils$.tryWithSafeFinally(Utils.scala:1408) + + at org.apache.spark.executor.Executor$TaskRunner.run(Executor.scala:413) + + at java.util.concurrent.ThreadPoolExecutor.runWorker(ThreadPoolExecutor.java:1149) + + at java.util.concurrent.ThreadPoolExecutor$Worker.run(ThreadPoolExecutor.```shell +``` + +2.  原因:Spark本身bug([https://issues.apache.org/jira/browse/SPARK-28340](https://issues.apache.org/jira/browse/SPARK-28340)); + +3.  解决:Spark 3.0已修复该bug; + diff --git a/知识管理/编程经验/错误经验整理/TDengine.md b/知识管理/编程经验/错误经验整理/TDengine.md new file mode 100644 index 0000000..354b3ab --- /dev/null +++ b/知识管理/编程经验/错误经验整理/TDengine.md @@ -0,0 +1,53 @@ + +## 1. 利用Restful接口读取大量数据时报Timeout错误 + +```shell +py4j.protocol.Py4JJavaError: An error occurred while calling o84.load. +: java.sql.SQLException: ERROR (2318): Read timed out + at com.taosdata.jdbc.TSDBError.createSQLException(TSDBError.java:72) + at com.taosdata.jdbc.utils.HttpClientPoolUtil.execute(HttpClientPoolUtil.java:131) + at com.taosdata.jdbc.rs.RestfulStatement.execute(RestfulStatement.java:66) + at com.taosdata.jdbc.rs.RestfulStatement.executeQuery(RestfulStatement.java:37) + at com.taosdata.jdbc.rs.RestfulPreparedStatement.executeQuery(RestfulPreparedStatement.java:45) + at org.apache.spark.sql.execution.datasources.jdbc.JDBCRDD$.resolveTable(JDBCRDD.scala:61) + at org.apache.spark.sql.execution.datasources.jdbc.JDBCRelation$.getSchema(JDBCRelation.scala:210) + at org.apache.spark.sql.execution.datasources.jdbc.JdbcRelationProvider.createRelation(JdbcRelationProvider.scala:35) + at org.apache.spark.sql.execution.datasources.DataSource.resolveRelation(DataSource.scala:317) + at org.apache.spark.sql.DataFrameReader.loadV1Source(DataFrameReader.scala:223) + at org.apache.spark.sql.DataFrameReader.load(DataFrameReader.scala:211) + at org.apache.spark.sql.DataFrameReader.load(DataFrameReader.scala:167) + at sun.reflect.NativeMethodAccessorImpl.invoke0(Native Method) + at sun.reflect.NativeMethodAccessorImpl.invoke(NativeMethodAccessorImpl.java:62) + at sun.reflect.DelegatingMethodAccessorImpl.invoke(DelegatingMethodAccessorImpl.java:43) + at java.lang.reflect.Method.invoke(Method.java:498) + at py4j.reflection.MethodInvoker.invoke(MethodInvoker.java:244) + at py4j.reflection.ReflectionEngine.invoke(ReflectionEngine.java:357) + at py4j.Gateway.invoke(Gateway.java:282) + at py4j.commands.AbstractCommand.invokeMethod(AbstractCommand.java:132) + at py4j.commands.CallCommand.execute(CallCommand.java:79) + at py4j.GatewayConnection.run(GatewayConnection.java:238) + at java.lang.Thread.run(Thread.java:748) +``` + +1. 错误原因:restful接口默认等待数据返回时间为5000ms,当数据量较大时等待时间超过5000ms导致超时; +2. 解决方法:延长等待的时间; +3. 代码:pyspark中可以用下面两种方法设置等待时间 + 1. 方法一,在url中加入设置参数httpSocketTimeout=xx +```python +df = spark.read\ + .format("jdbc")\ + .option("driver", "com.taosdata.jdbc.rs.RestfulDriver")\ + .option("url", "jdbc:TAOS-RS://ip:port/db?user=user&password=password&httpSocketTimeout=xx")\ + .option("query", "select * from test.test")\ + .load() +``` + 2.方法二,在option中加入设置参数httpSocketTimeout +```python +df = spark.read\ + .format("jdbc")\ + .option("driver", "com.taosdata.jdbc.rs.RestfulDriver")\ + .option("url", "jdbc:TAOS-RS://ip:port/db?user=user&password=password")\ + .option("httpSocketTimeout", "xx") \ + .option("query", "select * from test.test")\ + .load() +``` \ No newline at end of file diff --git a/知识管理/网络通讯/车联网/通讯协议/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md b/知识管理/网络通讯/车联网/通讯协议/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md new file mode 100644 index 0000000..fb78c5e --- /dev/null +++ b/知识管理/网络通讯/车联网/通讯协议/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md @@ -0,0 +1,174 @@ +--- +doc_type: hypothesis-highlights +url: 'https://www.cnblogs.com/cxuanBlog/p/14917187.html' +--- + +## Metadata +- Author: [cnblogs.com]() +- Title: MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园 +- Reference: https://www.cnblogs.com/cxuanBlog/p/14917187.html +- Category: #article + +## Page Notes +## Highlights + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/abd5baa3d078f37535e2d82720b201b6.png) + +- 还有一个优势就是 MQTT 在客户端容易实现,而且具有易用性,非常适合当今资源有限的设备。 + +- MQTT 协议与 HTTP 相比具有一个明显的优势:数据包开销较小 + +- pub/sub 最重要的方面是 publisher 与 subscriber 的解藕 + + - 空间解耦 + - 时间解藕 + - 同步 Synchronization 解藕 + + - 发布/订阅模式消除了传统客户-服务器之间的直接通信,把通信这个操作交给了 broker 进行代理,并在空间、时间、同步三个维度上进行了解藕。 + +- pub/sub 比传统的客户端-服务器模式有了更好的拓展,这是由于 broker 的高度并行化,并且是基于事件驱动的模式。事件驱动中的程序流程会由诸如用户操作(点击鼠标、键盘)、传感器输出或者从其他程序或传递的消息事件决定。- 事件驱动编程是图形用户界面和其他应用程序比如 Web 中使用的主要范式,这些应用程序能够响应用户输入执行某些操作为中心,这同时也适用于驱动程序的编程 。 + +- broker 能够对消息进行过滤,使每个订阅者只接收自己感兴趣的消息: + + - 基于主题的过滤:每条消息都会有一个 topic ,接收客户端会向 borker 订阅感兴趣的 topic,订阅后,broker 就会确保客户端收到发布到 topic 中的消息 + + - 基于内容的过滤 :broker 会根据特定的内容过滤消息,接受客户端会经过过滤他们感兴趣的内容。这种方法的一个显著的缺点就是必须事先知道消息的内容,不能加密或者轻易修改 + + - 基于类型的过滤 + +- 为了发布/订阅系统的挑战,MQTT 具有三个服务质量级别,你可以指定消息从客户端传到 broker 或者从 broker 传到客户端,在 topic 的订阅中,会存在 topic 没有 subscriber 订阅的情况,作为 broker 必须知道如何处理这种情况。 + +- 订阅发布模式与消息队列模式区别 + - 在传统的消息队列模式中,一条消息会存储在消息队列中等待被消费,每个传入的消息都存储在消息队列中,直到它被客户端(通常称之为消费者)所接收,如果没有客户端消费消息的话,这条消息就会存在消息队列中等待被消费。但是在消息队列中,不会存在消息没有客户端消费的情况,但是在 MQTT 中,确存在 topic 无 subscriber 订阅的情况。 + + - 在传统的消息队列模式中,一条消息只能被一个客户端所消费,负载会分布在队列的每个消费者之间;而在 MQTT 中,每个订阅者都会受到消息,每个订阅者有相同的负载。 + + - 在传统的消息队列模式中,必须使用单独的命令来显式创建队列,只有队列创建后,才可以生产或者消费消息;而在 MQTT 中,topic 比较灵活,可以即时创建。 + +- MQTT基本概念 + - MQTT Client + - publisher 和 subscriber 都属于 MQTT Client。 + + - 发布和订阅的功能也可以由同一个 MQTT Client 实现。 + + - MQTT 客户端是指运行 MQTT 库并通过网络连接到 MQTT broker 的任何设备,这些设备可以从微控制器到成熟的服务器. + + - MQTT Broker + - broker 负责接收所有消息,过滤消息,确定是哪个 client 订阅了每条消息,并将消息发送给对应的 client,broker 还负责保存会话数据,这些数据包括订阅的和错过的消息。broker 还负责客户端的身份验证和授权。 + + - MQTT 是基于 TCP/IP 协议基础之上的,所以 MQTT 的 client 和 broker 都需要 TCP/IP 协议的支持。 + + - MQTT链接 + - MQTT 的连接总是在 client 和 broker 之间进行,client 和 client 之间并不会相互连接。如果要发起连接的话,那么 client 就会向 broker 发起 CONNECT 消息,代理会使用 CONNACK 消息和状态码进行响应 + + - 一旦 client 和 broker 的连接建立后,broker 就会使客户端的连接一直处于打开状态,直到 client 发出断开命令或者连接中断。 + +- 消息 + - MQTT 的消息报文主要分为 CONNECT 和 CONNACK 消息。 + + - CONNECT + + - 为了初始化连接,需要 client 向 broker 发送 CONNECT 消息 + + - 一个 MQTT 客户端发送一条 CONNECT 连接,这条 CONNECT 连接可能会包含下面这些信息 + + ![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/a705b334a0d4cb20f22070038ec1cc98.png) + + - ClientId:显而易见,这个就是每个客户端的 ID 标识,也就是连接到 MQTT broker 的每个 client。 + + - 这个 ID 应该是每个 client 和 broker 唯一的,如果你不需要 broker 持有状态的话,你可以发送一个空的 ClientId,空的 ClientId 会没有任何状态。在这种情况下,ClientSession 需要设置为 true,否则将会拒绝连接。 + + - CleanSession:CleanSession 会话标志会告诉 broker client 是否需要建立持久会话。在持久会话 (CleanSession = false)中,broker 存储 client 的所有订阅以及服务质量(Qos) 是 1 或 2 订阅的 client 的所有丢失的消息。如果会话不是持久的(CleanSession = true),那么 broker 则不会为 client 存储任何内容并且会清除先前持久会话中的所有信息。 + + - Username/Password :MQTT 会发送 username 和 password 进行 client 认证和授权 + + - LastWillxxx :LastWillxxx 表示的是遗愿,client 在连接 broker 的时候将会设立一个遗愿,这个遗愿会保存在 broker 中,当 client 因为非正常原因断开与 broker 的连接时,broker 会将遗愿发送给订阅了这个 topic(订阅遗愿的 topic)的 client。 + + - keepAlive:keepAlive 是 client 在连接建立时与 broker 通信的时间间隔,通常以秒为单位。这个时间指的是 client 与 broker 在不发送消息下所能承受的最大时长。 + + - CONNACK + - 当 broker 收到 CONNECT 消息时,它有义务回复 CONNACK 消息进行响应 + + - CONNACK 消息包括两部分内容 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/43255ffc270491b4b99a411422899b01.png) + + - SessionPresent:会话当前标识,这个标志会告诉 client 当前 broker 是否有一个持久性会话与 client 进行交互。 SessionPresent 标志和 CleanSession 标志有关,当 client 在 CleanSession 设置为 true 的情况下连接时,SessionPresent 始终为 false,因为没有持久性会话可以使用。如果 CleanSession 设置为 false,则有两种可能性,如果 ClientId 的会话信息可用,并且 broker 已经存储了会话信息,那么 SessionPresent 为 true,否则如果没有 ClientId 的任何会话信息,那么 SessionPresent 为 false。 + + - ReturnCode:CONNACK 消息中的第二个标志是连接确认标志。这个标志包含一个返回码,告诉客户端连接尝试是否成功。连接确认标志有下面这些选项。 + +- 消息类型 + + - 发布 + + - MQTT 使用的是基于 topic 主题的过滤。每条消息都应该包含一个 topic ,broker 可以使用 topic 将消息发送给感兴趣的 client。除此之外,每条消息还会包含一个负载(Payload),Payload 中包含要以字节形式发送的数据。 + + - MQTT 是数据无关性的,也就是说数据是由发布者 - publisher 决定要发送的是 XML 、JSON 还是二进制数据、文本数据 + + - MQTT 中的 PUBLISH 消息结构如下 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/c0633b77a9c1cfb864bf472795e73131.png) + + - Packet Identifier:这个 PacketId 标识在 client 和 broker 之间唯一的消息标识。packetId 仅与大于零的 Qos 级别相关 + + - TopicName:主题名称是一个简单的字符串,/ 代表着分层结构 + + - Qos:这个数字表示的是服务质量水平,服务质量水平有三个等级:0、1 和 2,服务级别决定了消息到达 client 或者 broker 的保证类型,来决定消息是否丢失 + + - RetainFlag:这个标志表示 broker 将最近收到的一条 RETAIN 标志位为true的消息保存在服务器端(内存或者文件)。MQTT 服务器只会为每一个 Topic 保存最近收到的一条 RETAIN 标志位为true的消息 + + - Payload:这个是每条消息的实际内容 + + - Dupflag:这个标志表示该消息是重复的并且由于预期的 client 或者 broker 没有确认所以重新发送了一次。 + + - 当 client 向 broker 发送消息时,broker 会读取消息,根据 Qos 的级别进行消息确认,然后处理消息。处理消息其实就是确定哪些 subscriber 订阅了 topic 并将消息发送给他们。 + + - 发布消息的 client 不会知道是否有人对发布的消息感兴趣,同时也不知道多少 client 从 broker 收到了消息。 + + - 订阅 + + - client 会向 broker 发送 SUBSCRIBE 消息来接收有关感兴趣的 topic,这个SUBSCRIBE 消息非常简单,它包含了一个唯一的数据包标识和一个订阅列表 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/400a2de3b1cca165e543c3de7214eab6.png) + + - Packet Identifier:这个 PacketId 和上面的 PacketId 一样,都表示消息的唯一标识符。 + - ListOfSubscriptions:SUBSCRIBE 消息可以包含一个 client 的多个订阅,每个订阅都会由一个 topic 和一个 Qos 构成。订阅消息中的 topic 可以包含通配符。 + + - 确认消息 + - client 在向 broker 发送 SUBSCRIBE 消息后,为了确认每个订阅,broker 会向 client 发送 SUBACK 确认消息。这个 SUBACK 包含原始 SUBSCRIBE 消息的 packetId 和返回码列表。 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/2a0be7b3a5825b41d6282c893853f137.png) + + - 发布 - 订阅 - 确认消息,这三种消息的示意图如下。 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/1617d6fdc0aba70e124f06bded808008.png) + + - 退订 + + - SUBSCRIBE 消息对应的是 UNSUBSCRIBE 消息,这条消息发送后,broker 会删除关于 client 的订阅。 + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/e8ce80a3cb32f0f98372e2ade155df75.png) + + - 确认退订 + + - 取消订阅也需要 broker 的确认,此时 broker 会向 client 发送一个 UNSUBACK 消息。 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/0b069167a84eaf73290022c071ef8456.png) + + - 退订和确认退订的流程如下 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/e3d655c72474894f37c5e02cb2719edf.png) + +- Topic + + - MQTT Topic 非常轻量级,client 在发布或订阅之前不需要先创建所需要的 Topic,broker 在接收每个 Topic 前不用进行初始化操作。 + + - 当客户端订阅 Topic 时,它可以订阅已发布消息的确切 Topic,也可以使用通配符来同时订阅多个 Topic + + - 单级通配符可以替换 Topic 的一个级别,+ 号代表 Topic 中的单级通配符 + + - 多级通配符涵盖多个 Topic,# 代表 Topic 中的多级通配符。为了让 broker 能够确定和哪些 Topic 匹配,多级通配符必须作为 Topic 中的最后一个字符放置,并以 / 开头 + + - 当 client 订阅带有多级通配符的 Topic 时,不论 Topic 有多长多深,它都会收到通配符之前 Topic 的所有消息。如果你只将 Topic 定义为 # 的话,那么你将会收到所有的消息。 + + + diff --git a/知识管理/网页剪辑/Attention机制学习笔记.md b/知识管理/网页剪辑/Attention机制学习笔记.md new file mode 100644 index 0000000..340fb60 --- /dev/null +++ b/知识管理/网页剪辑/Attention机制学习笔记.md @@ -0,0 +1,80 @@ +--- +doc_type: hypothesis-highlights +url: 'https://blog.csdn.net/Tink1995/article/details/105012972' +--- +# 史上最小白之Attention详解_Stink1995的博客-CSDN博客_attention小白解释 +## Metadata +- Author: [blog.csdn.net]() +- Title: 史上最小白之Attention详解_Stink1995的博客-CSDN博客_attention小白解释 +- Reference: https://blog.csdn.net/Tink1995/article/details/105012972 +- Category: #source/article🗞 +- Tags: + +## Highlights + +![image](https://myonemanager.lzybetter.repl.co/picbed/picbed/20200321225923264.png) + +- 上图就是引入了Attention 机制的Encoder-Decoder框架。咱们一眼就能看出上图不再只有一个单一的语义编码C,而是有多个C1,C2,C3这样的编码。当我们在预测Y1时,可能Y1的注意力是放在C1上,那咱们就用C1作为语义编码,当预测Y2时,Y2的注意力集中在C2上,那咱们就用C2作为语义编码,以此类推,就模拟了人类的注意力机制。 + +>*笔记*: +> encoder-decoder模型的问题是encoder会将整个输入都转换为唯一的语义编码C,之后C会作用于整个decoder的解码过程,这会导致两个问题:1. 在解码过程中输入对输出的每个部分影响是相同的,这与实际情况不符;2. 对于较长的输入,全部压缩成一个语义编码会导致信息的丢失;attention机制就是为了解决这两个问题提出的; + +- 将Source中的构成元素想象成是由一系列的数据对构成(对应到咱们上里面的例子,key和value是相等地,都是encoder的输出值h),此时给定Target中的某个元素Query(对应到上面的例子也就是decoder中的hi),通过计算Query和各个Key的相似性或者相关性,得到每个Key对应Value的权重系数,然后对Value进行加权求和,即得到了最终的Attention数值。所以本质上Attention机制是对Source中元素的Value值进行加权求和,而Query和Key用来计算对应Value的权重系数 + +>*笔记:* +>注意力机制计算过程: +>1. 利用encoder的输出$h_1, h_2, h_3, ..., h_j$与当前时刻decoder的隐藏值$H_i$计算相关性$F_i$; +>2. 利用softmax函数处理$F_1$得到注意力分配权重$\alpha_{ij}$(j是encoder的时刻,i是decoder的时刻); +>3. 将encoder的输出值h与对应的注意力分配权重α进行点乘求和,就得到注意力attention; + + +- 相似度计算方法1: 点积:就是将Query和Keyi进行点积,Transformer中就是用的这种方法。 +$$ +Similarity(Q,K_i) = Query \times Key_i +$$ +>*笔记* +>就是将decoder的隐藏值$H_i$分别与encoder的输出值$h_j$进行点乘 + +- 相似度计算方法2::Cosine相似性-余弦相似度: +$$ +Similarity(Q,K_i) = \frac{Query\times Key_i}{||Query||·||Key_i||} +$$ +- 分子就是两个向量Query与Key的点积 分母就是两个向量的L2范数,(L2范数:指向量各元素的平方和然后求平方根) + +- 相似度计算方法3:MLP网络: +$$ +Similarity(Q,K_i) = MLP(Query, Key_i) +$$ + +- 计算出Query和Keyi的相似性后,第二阶段引入类似SoftMax的计算方式对第一阶段的相似性得分进行数值转换,一方面可以进行归一化,将原始计算分值整理成所有元素权重之和为1的概率分布;另一方面也可以通过SoftMax的内在机制更加突出重要元素的权重; +$$ +\alpha_i=Softmax(Sim_i)=\frac{e^{Sim_{i}}}{\sum_{j=1}^{L_X}{e^{Sim_i}}} +$$ + +- 第二阶段的计算结果 $\alpha_i$ 即为 $Value_i$ 对应的权重系数,然后进行加权求和即可得到Attention数值: +$$ +Attention(Query, Value) = \sum_{i=1}^{L_x}{\alpha_i·Value_i} +$$ + +![image](https://myonemanager.lzybetter.repl.co/picbed/picbed/20200322210257300.png) + +- 阶段1:Query与每一个Key计算相似性得到相似性评分s +- 阶段2:将s评分进行softmax转换成\[0,1\]之间的概率分布 +- 阶段3:将\[a1,a2,a3…an\]作为权值矩阵对Value进行加权求和得到最后的Attention值 + +- 优缺点: +- 优点: 1.速度快。Attention机制不再依赖于RNN,解决了RNN不能并行计算的问题。这里需要说明一下,基于Attention机制的seq2seq模型,因为是有监督的训练,所以咱们在训练的时候,在decoder阶段并不是说预测出了一个词,然后再把这个词作为下一个输入,因为有监督训练,咱们已经有了target的数据,所以是可以并行输入的,可以并行计算decoder的每一个输出,但是再做预测的时候,是没有target数据地,这个时候就需要基于上一个时间节点的预测值来当做下一个时间节点decoder的输入。所以节省的是训练的时间。 +- 2.效果好。效果好主要就是因为注意力机制,能够获取到局部的重要信息,能够抓住重点。 +- 缺点: 1.只能在Decoder阶段实现并行运算,Encoder部分依旧采用的是RNN,LSTM这些按照顺序编码的模型,Encoder部分还是无法实现并行运算,不够完美。 +- 2.就是因为Encoder部分目前仍旧依赖于RNN,所以对于中长距离之间,两个词相互之间的关系没有办法很好的获取。 + +>*笔记:* +>总结来说,attention机制主要集中于对decoder的优化,并没有对encoder有太多优化; + +- Self Attention顾名思义,指的不是Target和Source之间的Attention机制,而是Source内部元素之间或者Target内部元素之间发生的Attention机制,也可以理解为Target=Source这种特殊情况下的注意力计算机制。其具体计算过程是一样的,只是计算对象发生了变化而已,相当于是Query=Key=Value,计算过程与attention一样 + +
+- 我们想知道这句话中的its,在这句话里its指代的是什么,与哪一些单词相关,那么就可以将its作为Query,然后将这一句话作为Key和Value来计算attention值,找到与这句话中its最相关的单词。通过self-attention我们发现its在这句话中与之最相关的是Law和application,通过我们分析语句意思也十分吻合。 + +- 如此引入Self Attention后会更容易捕获句子中长距离的相互依赖的特征,因为如果是RNN或者LSTM,需要依次序序列计算,对于远距离的相互依赖的特征,要经过若干时间步步骤的信息累积才能将两者联系起来,而距离越远,有效捕获的可能性越小。但是Self Attention在计算过程中会直接将句子中任意两个单词的联系通过一个计算步骤直接联系起来,所以远距离依赖特征之间的距离被极大缩短,有利于有效地利用这些特征。除此外,Self Attention对于增加计算的并行性也有直接帮助作用。正好弥补了attention机制的两个缺点,这就是为何Self Attention逐渐被广泛使用的主要原因。 + diff --git a/知识管理/网页剪辑/blog.csdn.net/Pytorch:model.train()和model.eval()用法和区别,以及model.eval()和torch.no_grad()的区别_初识-CV的博客-CSDN博客_pytorch train.md b/知识管理/网页剪辑/blog.csdn.net/Pytorch:model.train()和model.eval()用法和区别,以及model.eval()和torch.no_grad()的区别_初识-CV的博客-CSDN博客_pytorch train.md new file mode 100644 index 0000000..aab039f --- /dev/null +++ b/知识管理/网页剪辑/blog.csdn.net/Pytorch:model.train()和model.eval()用法和区别,以及model.eval()和torch.no_grad()的区别_初识-CV的博客-CSDN博客_pytorch train.md @@ -0,0 +1,28 @@ +--- +doc_type: hypothesis-highlights +url: 'https://blog.csdn.net/qq_38410428/article/details/101102075' +--- +# Pytorch:model.train()和model.eval()用法和区别,以及model.eval()和torch.no_grad()的区别_初识-CV的博客-CSDN博客_pytorch train +## Metadata +- Author: [blog.csdn.net]() + +- Title: Pytorch:model.train()和model.eval()用法和区别,以及model.eval()和torch.no_grad()的区别_初识-CV的博客-CSDN博客_pytorch train +- Reference: https://blog.csdn.net/qq_38410428/article/details/101102075 +- Category: #source/article🗞 +- Tags: +## Highlights +- 如果模型中有BN层(Batch Normalization)和 Dropout,需要在训练时添加model.train() + +- 在这个特定的例子中,似乎每50次迭代就会降低准确度。 如果我们检查一下代码, 我们看到确实在train函数中设置了训练模式。 + +- 修复很简单,我们将model.train() 向下移动一行,让其在训练循环中。理想的模式设置是尽可能接近推理步骤,以避免忘记设置它。修正后,我们的训练过程看起来更合理,没有中间的峰值出现。 + +- 主要用于通知dropout层和BN层在training和validation/test模式间切换: 在train模式下,dropout网络层会按照设定的参数p,设置保留激活单元的概率(保留概率=p)。BN层会继续计算数据的mean和var等参数并更新。在eval模式下,dropout层会让所有的激活单元都通过,而BN层会停止计算和更新mean和var,直接使用在训练阶段已经学出的mean和var值。 + +- 2.eval模式不会影响各层的gradient计算行为,即gradient计算和存储与training模式一样,只是不进行反向传播(back probagation)。 + +- 而with torch.no_grad()则主要是用于停止autograd模块的工作,以起到加速和节省显存的作用。它的作用是将该with语句包裹起来的部分停止梯度的更新,从而节省了GPU算力和显存,但是并不会影响dropout和BN层的行为。 + +- 如果不在意显存大小和计算时间的话,仅仅使用model.eval()已足够得到正确的validation/test的结果;而with torch.no_grad()则是更进一步加速和节省gpu空间(因为不用计算和存储梯度),从而可以更快计算,也可以跑更大的batch来测试。 + + diff --git a/知识管理/网页剪辑/blog.csdn.net/史上最小白之Attention详解_Stink1995的博客-CSDN博客_attention小白解释.md b/知识管理/网页剪辑/blog.csdn.net/史上最小白之Attention详解_Stink1995的博客-CSDN博客_attention小白解释.md new file mode 100644 index 0000000..279c2a3 --- /dev/null +++ b/知识管理/网页剪辑/blog.csdn.net/史上最小白之Attention详解_Stink1995的博客-CSDN博客_attention小白解释.md @@ -0,0 +1,35 @@ +--- +doc_type: hypothesis-highlights +url: 'https://blog.csdn.net/Tink1995/article/details/105012972' +--- +# 史上最小白之Attention详解_Stink1995的博客-CSDN博客_attention小白解释 +## Metadata +- Author: [blog.csdn.net]() +- Title: 史上最小白之Attention详解_Stink1995的博客-CSDN博客_attention小白解释 +- Reference: https://blog.csdn.net/Tink1995/article/details/105012972 +- Category: #source/article🗞 +- Tags: +## Highlights +- 上图就是引入了Attention 机制的Encoder-Decoder框架。咱们一眼就能看出上图不再只有一个单一的语义编码C,而是有多个C1,C2,C3这样的编码。当我们在预测Y1时,可能Y1的注意力是放在C1上,那咱们就用C1作为语义编码,当预测Y2时,Y2的注意力集中在C2上,那咱们就用C2作为语义编码,以此类推,就模拟了人类的注意力机制。 + +- 将Source中的构成元素想象成是由一系列的数据对构成(对应到咱们上里面的例子,key和value是相等地,都是encoder的输出值h),此时给定Target中的某个元素Query(对应到上面的例子也就是decoder中的hi),通过计算Query和各个Key的相似性或者相关性,得到每个Key对应Value的权重系数,然后对Value进行加权求和,即得到了最终的Attention数值。所以本质上Attention机制是对Source中元素的Value值进行加权求和,而Query和Key用来计算对应Value的权重系数 + +- 点积:就是将Query和Keyi进行点积,Transformer中就是用的这种方法。 + +- Cosine相似性-余弦相似度: 分子就是两个向量Query与Key的点积 分母就是两个向量的L2范数,(L2范数:指向量各元素的平方和然后求平方根) + +- 计算出Query和Keyi的相似性后,第二阶段引入类似SoftMax的计算方式对第一阶段的相似性得分进行数值转换,一方面可以进行归一化,将原始计算分值整理成所有元素权重之和为1的概率分布;另一方面也可以通过SoftMax的内在机制更加突出重要元素的权重 + +- 第二阶段的计算结果 ai 即为 Valuei 对应的权重系数,然后进行加权求和即可得到Attention数值: + +- 阶段1:Query与每一个Key计算相似性得到相似性评分s 阶段2:将s评分进行softmax转换成[0,1]之间的概率分布 阶段3:将[a1,a2,a3…an]作为权值矩阵对Value进行加权求和得到最后的Attention值 + +- 看到这你应该已经能够Attention的强大之处了,但是如此强大的Attention真的是无懈可击,没有一点缺点的吗? 优点: 1.速度快。Attention机制不再依赖于RNN,解决了RNN不能并行计算的问题。这里需要说明一下,基于Attention机制的seq2seq模型,因为是有监督的训练,所以咱们在训练的时候,在decoder阶段并不是说预测出了一个词,然后再把这个词作为下一个输入,因为有监督训练,咱们已经有了target的数据,所以是可以并行输入的,可以并行计算decoder的每一个输出,但是再做预测的时候,是没有target数据地,这个时候就需要基于上一个时间节点的预测值来当做下一个时间节点decoder的输入。所以节省的是训练的时间。 2.效果好。效果好主要就是因为注意力机制,能够获取到局部的重要信息,能够抓住重点。 缺点: 1.只能在Decoder阶段实现并行运算,Encoder部分依旧采用的是RNN,LSTM这些按照顺序编码的模型,Encoder部分还是无法实现并行运算,不够完美。 2.就是因为Encoder部分目前仍旧依赖于RNN,所以对于中长距离之间,两个词相互之间的关系没有办法很好的获取。 + +- Self Attention顾名思义,指的不是Target和Source之间的Attention机制,而是Source内部元素之间或者Target内部元素之间发生的Attention机制,也可以理解为Target=Source这种特殊情况下的注意力计算机制。其具体计算过程是一样的,只是计算对象发生了变化而已,相当于是Query=Key=Value,计算过程与attention一样 + +- 我们想知道这句话中的its,在这句话里its指代的是什么,与哪一些单词相关,那么就可以将its作为Query,然后将这一句话作为Key和Value来计算attention值,找到与这句话中its最相关的单词。通过self-attention我们发现its在这句话中与之最相关的是Law和application,通过我们分析语句意思也十分吻合。 + +- 如此引入Self Attention后会更容易捕获句子中长距离的相互依赖的特征,因为如果是RNN或者LSTM,需要依次序序列计算,对于远距离的相互依赖的特征,要经过若干时间步步骤的信息累积才能将两者联系起来,而距离越远,有效捕获的可能性越小。但是Self Attention在计算过程中会直接将句子中任意两个单词的联系通过一个计算步骤直接联系起来,所以远距离依赖特征之间的距离被极大缩短,有利于有效地利用这些特征。除此外,Self Attention对于增加计算的并行性也有直接帮助作用。正好弥补了attention机制的两个缺点,这就是为何Self Attention逐渐被广泛使用的主要原因。 + + diff --git a/知识管理/网页剪辑/blog.csdn.net/史上最小白之Transformer详解_Stink1995的博客-CSDN博客_transformer.md b/知识管理/网页剪辑/blog.csdn.net/史上最小白之Transformer详解_Stink1995的博客-CSDN博客_transformer.md new file mode 100644 index 0000000..e12642e --- /dev/null +++ b/知识管理/网页剪辑/blog.csdn.net/史上最小白之Transformer详解_Stink1995的博客-CSDN博客_transformer.md @@ -0,0 +1,25 @@ +--- +doc_type: hypothesis-highlights +url: 'https://blog.csdn.net/Tink1995/article/details/105080033' +--- +# 史上最小白之Transformer详解_Stink1995的博客-CSDN博客_transformer +## Metadata +- Author: [blog.csdn.net]() +- Title: 史上最小白之Transformer详解_Stink1995的博客-CSDN博客_transformer +- Reference: https://blog.csdn.net/Tink1995/article/details/105080033 +- Category: #source/article🗞 +- Tags: +## Highlights +- 输入inputs embedding后需要给每个word的词向量添加位置编码positional encoding + +- 咱们的Transformer 的是完全基于self-Attention地,而self-attention是不能获取词语位置信息地 + +- 《Attention Is All You Need》论文中Transformer使用的是正余弦位置编码。位置编码通过使用不同频率的正弦、余弦函数生成,然后和对应的位置的词向量相加,位置向量维度必须和词向量的维度一致 + +- 可以通过数据训练学习得到positional encoding,类似于训练学习词向量,goole在之后的bert中的positional encoding便是由训练得到地 + +- pos表示单词在句子中的绝对位置,pos=0,1,2…,例如:Jerry在"Tom chase Jerry"中的pos=2;dmodel表示词向量的维度,在这里dmodel=512;2i和2i+1表示奇偶性,i表示词向量中的第几维,例如这里dmodel=512,故i=0,1,2…255。 + +- 拼接相加都可以,只是本身词向量的维度512维就已经蛮大了,再拼接一个512维的位置向量,变成1024维,这样训练起来会相对慢一些,影响效率。两者的效果是差不多地,既然效果差不多当然是选择学习习难度较小的相加了。 + + diff --git a/知识管理/网页剪辑/cnblogs.com/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md b/知识管理/网页剪辑/cnblogs.com/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md new file mode 100644 index 0000000..0995897 --- /dev/null +++ b/知识管理/网页剪辑/cnblogs.com/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md @@ -0,0 +1,156 @@ +--- +doc_type: hypothesis-highlights +url: 'https://www.cnblogs.com/cxuanBlog/p/14917187.html' +--- +# MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园 +## Metadata +- Author: [cnblogs.com]() +- Title: MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园 +- Reference: https://www.cnblogs.com/cxuanBlog/p/14917187.html +- Category: #source/article🗞 +- Tags: +## Highlights +- 还有一个优势就是 MQTT 在客户端容易实现,而且具有易用性,非常适合当今资源有限的设备。 + +- MQTT 协议与 HTTP 相比具有一个明显的优势:数据包开销较小 + +- pub/sub 最重要的方面是 publisher 与 subscriber 的解藕 + +- 空间解耦 + +- 时间解藕 + +- 同步 Synchronization 解藕 + +- 发布/订阅模式消除了传统客户-服务器之间的直接通信,把通信这个操作交给了 broker 进行代理,并在空间、时间、同步三个维度上进行了解藕。 + +- pub/sub 比传统的客户端-服务器模式有了更好的拓展,这是由于 broker 的高度并行化,并且是基于事件驱动的模式 + +- 事件驱动中的程序流程会由诸如用户操作(点击鼠标、键盘)、传感器输出或者从其他程序或传递的消息事件决定 + +- 事件驱动编程是图形用户界面和其他应用程序比如 Web 中使用的主要范式,这些应用程序能够响应用户输入执行某些操作为中心,这同时也适用于驱动程序的编程 + +- broker 能够对消息进行过滤,使每个订阅者只接收自己感兴趣的消息 + +- 基于主题的过滤 + +- 基于内容的过滤 + +- 每条消息都会有一个 topic ,接收客户端会向 borker 订阅感兴趣的 topic,订阅后,broker 就会确保客户端收到发布到 topic 中的消息 + +- broker 会根据特定的内容过滤消息,接受客户端会经过过滤他们感兴趣的内容。这种方法的一个显著的缺点就是必须事先知道消息的内容,不能加密或者轻易修改 + +- 基于类型的过滤 + +- 为了发布/订阅系统的挑战,MQTT 具有三个服务质量级别,你可以指定消息从客户端传到 broker 或者从 broker 传到客户端,在 topic 的订阅中,会存在 topic 没有 subscriber 订阅的情况,作为 broker 必须知道如何处理这种情况。 + +- 在传统的消息队列模式中,一条消息会存储在消息队列中等待被消费,每个传入的消息都存储在消息队列中,直到它被客户端(通常称之为消费者)所接收,如果没有客户端消费消息的话,这条消息就会存在消息队列中等待被消费。但是在消息队列中,不会存在消息没有客户端消费的情况,但是在 MQTT 中,确存在 topic 无 subscriber 订阅的情况。 + +- 在传统的消息队列模式中,一条消息只能被一个客户端所消费,负载会分布在队列的每个消费者之间;而在 MQTT 中,每个订阅者都会受到消息,每个订阅者有相同的负载。 + +- 在传统的消息队列模式中,必须使用单独的命令来显式创建队列,只有队列创建后,才可以生产或者消费消息;而在 MQTT 中,topic 比较灵活,可以即时创建。 + +- publisher 和 subscriber 都属于 MQTT Client。 + +- 发布和订阅的功能也可以由同一个 MQTT Client 实现。 + +- MQTT 客户端是指运行 MQTT 库并通过网络连接到 MQTT broker 的任何设备,这些设备可以从微控制器到成熟的服务器 + +- broker 负责接收所有消息,过滤消息,确定是哪个 client 订阅了每条消息,并将消息发送给对应的 client,broker 还负责保存会话数据,这些数据包括订阅的和错过的消息。broker 还负责客户端的身份验证和授权。 + +- MQTT 是基于 TCP/IP 协议基础之上的,所以 MQTT 的 client 和 broker 都需要 TCP/IP 协议的支持。 + +- MQTT 的连接总是在 client 和 broker 之间进行,client 和 client 之间并不会相互连接。如果要发起连接的话,那么 client 就会向 broker 发起 CONNECT 消息,代理会使用 CONNACK 消息和状态码进行响应 + +- 一旦 client 和 broker 的连接建立后,broker 就会使客户端的连接一直处于打开状态,直到 client 发出断开命令或者连接中断。 + +- MQTT 的消息报文主要分为 CONNECT 和 CONNACK 消息。 + +- 为了初始化连接,需要 client 向 broker 发送 CONNECT 消息 + +- 一个 MQTT 客户端发送一条 CONNECT 连接,这条 CONNECT 连接可能会包含下面这些信息 + +- ClientId:显而易见,这个就是每个客户端的 ID 标识,也就是连接到 MQTT broker 的每个 client。 + +- 这个 ID 应该是每个 client 和 broker 唯一的,如果你不需要 broker 持有状态的话,你可以发送一个空的 ClientId,空的 ClientId 会没有任何状态。在这种情况下,ClientSession 需要设置为 true,否则将会拒绝连接。 + +- CleanSession:CleanSession 会话标志会告诉 broker client 是否需要建立持久会话。在持久会话 (CleanSession = false)中,broker 存储 client 的所有订阅以及服务质量(Qos) 是 1 或 2 订阅的 client 的所有丢失的消息。 + +- 如果会话不是持久的(CleanSession = true),那么 broker 则不会为 client 存储任何内容并且会清除先前持久会话中的所有信息。 + +- Username/Password :MQTT 会发送 username 和 password 进行 client 认证和授权 + +- LastWillxxx :LastWillxxx 表示的是遗愿,client 在连接 broker 的时候将会设立一个遗愿,这个遗愿会保存在 broker 中,当 client 因为非正常原因断开与 broker 的连接时,broker 会将遗愿发送给订阅了这个 topic(订阅遗愿的 topic)的 client。 + +- keepAlive:keepAlive 是 client 在连接建立时与 broker 通信的时间间隔,通常以秒为单位。这个时间指的是 client 与 broker 在不发送消息下所能承受的最大时长。 + +- 当 broker 收到 CONNECT 消息时,它有义务回复 CONNACK 消息进行响应。CONNACK 消息包括两部分内容 + +- SessionPresent:会话当前标识,这个标志会告诉 client 当前 broker 是否有一个持久性会话与 client 进行交互。 + +- SessionPresent 标志和 CleanSession 标志有关,当 client 在 CleanSession 设置为 true 的情况下连接时,SessionPresent 始终为 false,因为没有持久性会话可以使用。如果 CleanSession 设置为 false,则有两种可能性,如果 ClientId 的会话信息可用,并且 broker 已经存储了会话信息,那么 SessionPresent 为 true,否则如果没有 ClientId 的任何会话信息,那么 SessionPresent 为 false。 + +- ReturnCode:CONNACK 消息中的第二个标志是连接确认标志。这个标志包含一个返回码,告诉客户端连接尝试是否成功。连接确认标志有下面这些选项。 + +- 消息类型 发布 + +- MQTT 使用的是基于 topic 主题的过滤。每条消息都应该包含一个 topic ,broker 可以使用 topic 将消息发送给感兴趣的 client。除此之外,每条消息还会包含一个负载(Payload),Payload 中包含要以字节形式发送的数据。 + +- MQTT 是数据无关性的,也就是说数据是由发布者 - publisher 决定要发送的是 XML 、JSON 还是二进制数据、文本数据 + +- MQTT 中的 PUBLISH 消息结构如下。 + +- Packet Identifier:这个 PacketId 标识在 client 和 broker 之间唯一的消息标识。packetId 仅与大于零的 Qos 级别相关 + +- TopicName:主题名称是一个简单的字符串,/ 代表着分层结构 + +- Qos:这个数字表示的是服务质量水平,服务质量水平有三个等级:0、1 和 2,服务级别决定了消息到达 client 或者 broker 的保证类型,来决定消息是否丢失 + +- RetainFlag:这个标志表示 broker 将最近收到的一条 RETAIN 标志位为true的消息保存在服务器端(内存或者文件)。 + +- MQTT 服务器只会为每一个 Topic 保存最近收到的一条 RETAIN 标志位为true的消息 + +- Payload:这个是每条消息的实际内容 + +- Dupflag:这个标志表示该消息是重复的并且由于预期的 client 或者 broker 没有确认所以重新发送了一次。 + +- 当 client 向 broker 发送消息时,broker 会读取消息,根据 Qos 的级别进行消息确认,然后处理消息。处理消息其实就是确定哪些 subscriber 订阅了 topic 并将消息发送给他们。 + +- 发布消息的 client 不会知道是否有人对发布的消息感兴趣,同时也不知道多少 client 从 broker 收到了消息。 + +- 订阅 + +- CONNACK + +- CONNECT + +- client 会向 broker 发送 SUBSCRIBE 消息来接收有关感兴趣的 topic,这个 SUBSCRIBE 消息非常简单,它包含了一个唯一的数据包标识和一个订阅列表 + +- Packet Identifier:这个 PacketId 和上面的 PacketId 一样,都表示消息的唯一标识符。 ListOfSubscriptions:SUBSCRIBE 消息可以包含一个 client 的多个订阅,每个订阅都会由一个 topic 和一个 Qos 构成。订阅消息中的 topic 可以包含通配符。 + +- 确认消息 + +- client 在向 broker 发送 SUBSCRIBE 消息后,为了确认每个订阅,broker 会向 client 发送 SUBACK 确认消息。这个 SUBACK 包含原始 SUBSCRIBE 消息的 packetId 和返回码列表。 + +- 发布 - 订阅 - 确认消息,这三种消息的示意图如下。 + +- 退订 + +- SUBSCRIBE 消息对应的是 UNSUBSCRIBE 消息,这条消息发送后,broker 会删除关于 client 的订阅。 + +- 确认退订 + +- 取消订阅也需要 broker 的确认,此时 broker 会向 client 发送一个 UNSUBACK 消息 + +- 退订和确认退订的流程如下 + +- MQTT Topic 非常轻量级,client 在发布或订阅之前不需要先创建所需要的 Topic,broker 在接收每个 Topic 前不用进行初始化操作。 + +- 当客户端订阅 Topic 时,它可以订阅已发布消息的确切 Topic,也可以使用通配符来同时订阅多个 Topic + +- 单级通配符可以替换 Topic 的一个级别,+ 号代表 Topic 中的单级通配符 + +- 多级通配符涵盖多个 Topic,# 代表 Topic 中的多级通配符。为了让 broker 能够确定和哪些 Topic 匹配,多级通配符必须作为 Topic 中的最后一个字符放置,并以 / 开头 + +- 当 client 订阅带有多级通配符的 Topic 时,不论 Topic 有多长多深,它都会收到通配符之前 Topic 的所有消息。如果你只将 Topic 定义为 # 的话,那么你将会收到所有的消息。 + diff --git a/知识管理/网页剪辑/developer.aliyun.com/MQTT协议详解及v5.0实践-阿里云开发者社区.md b/知识管理/网页剪辑/developer.aliyun.com/MQTT协议详解及v5.0实践-阿里云开发者社区.md new file mode 100644 index 0000000..cb485d8 --- /dev/null +++ b/知识管理/网页剪辑/developer.aliyun.com/MQTT协议详解及v5.0实践-阿里云开发者社区.md @@ -0,0 +1,40 @@ +--- +doc_type: hypothesis-highlights +url: 'https://developer.aliyun.com/article/786001' +--- +# MQTT协议详解及v5.0实践-阿里云开发者社区 +## Metadata +- Author: [developer.aliyun.com]() +- Title: MQTT协议详解及v5.0实践-阿里云开发者社区 +- Reference: https://developer.aliyun.com/article/786001 +- Category: #source/article🗞 +- Tags: +## Highlights +- MQTTv3协议是为在低带宽、不可靠的网络上工作的传感器而设计的基于TCP的应用层协议,适用于IoT场景 + +- 使用发布/订阅消息模式,支持一对多的消息分发 + +- 报文格式设计精简, 适用于小规模数据传输以及资源受限的IoT设备 + +- 支持QoS0、QoS1、QoS2 三种消息QoS。 + +- MQTT-SN(Sensor Networks) 是MQTT协议的传感器网络版本,最早用在zigBee无线网络中,主要面对电池供电,有限的处理器能力和存储能力的设备。只有很小的内存和CPU,TCP 对于这些设备来说非常奢侈,甚至无法允许TCP协议栈。 + +- MQTT 5.0在协议层提供了更大的自定义扩展空间,平台基于扩展点可支持更丰富的协议能力 + +- 设备状态一致性策略设计,包括session管理机制、心跳检测机制、异地登陆问题、状态最终一致性策略 + +- 协议层本地有session管理器来对本地会话进行管理,通过心跳检测、会话自检来保证跟设备之间的连接状态一致性 + +- 设备状态一致性策略:设备到MQTT协议接入层之间是tcp长连接,通过心跳机制保证心跳周期内设备状态的最终一致性 + +- 通过分布式会话版本号,保证分布式会话并发更新安全,通过上行消息/心跳定时触发会话自检机制,解决异常情况下本地/分布式会话状态不一致的问题。 + +- MQTT协议是基于PUB/SUB的异步通信模式 + +- MQTT协议层针对不同场景支持多种MQTT接入方式,同时支持tcp直连、tls、ws、wss等方式接入 + +- 协议层实现了多协议端口复用,也就是一个端口同时支持多种协议 + +- 通过topic中包含的messageId匹配请求与响应,对业务数据零侵入messageId的生成与匹配、超时控制等逻辑,调用方无感知简化了业务方调用逻辑,扩展了MQTT使用场景。 + diff --git a/知识管理/网页剪辑/jianshu.com/MQTT协议详解.md b/知识管理/网页剪辑/jianshu.com/MQTT协议详解.md new file mode 100644 index 0000000..e9c8a3f --- /dev/null +++ b/知识管理/网页剪辑/jianshu.com/MQTT协议详解.md @@ -0,0 +1,16 @@ +--- +doc_type: hypothesis-highlights +url: 'https://www.jianshu.com/p/17a28814a925' +--- +# MQTT协议详解 +## Metadata +- Author: [jianshu.com]() +- Title: MQTT协议详解 +- Reference: https://www.jianshu.com/p/17a28814a925 +- Category: #source/article🗞 +- Tags: +## Highlights +- 该协议构建于TCP/IP协议上 + +- MQTT最大优点在于,可以以极少的代码和有限的带宽,为连接远程设备提供实时可靠的消息服务 + diff --git a/知识管理/网页剪辑/juejin.cn/斯皮尔曼相关(spearman)相关性分析一文详解 python实例代码 - 掘金.md b/知识管理/网页剪辑/juejin.cn/斯皮尔曼相关(spearman)相关性分析一文详解 python实例代码 - 掘金.md new file mode 100644 index 0000000..1e9c8c5 --- /dev/null +++ b/知识管理/网页剪辑/juejin.cn/斯皮尔曼相关(spearman)相关性分析一文详解 python实例代码 - 掘金.md @@ -0,0 +1,16 @@ +--- +doc_type: hypothesis-highlights +url: 'https://juejin.cn/post/7195433939593330749' +--- +# 斯皮尔曼相关(spearman)相关性分析一文详解+python实例代码 - 掘金 +## Metadata +- Author: [juejin.cn]() + +- Title: 斯皮尔曼相关(spearman)相关性分析一文详解+python实例代码 - 掘金 +- Reference: https://juejin.cn/post/7195433939593330749 +- Category: #source/article🗞 +- Tags: +## Highlights +- 斯皮尔曼相关系数的适用条件比皮尔逊相关系数要广,只需两个变量的观测值是成对的等级评定数据,或者是由连续变量观测数据转化得到的等级数据,不论两个变量的总体分布形态、样本容量的大小如何,都可以用斯皮尔曼等级相关系数来进行研究。只要数据满足单调关系(例如线性函数、指数函数、对数函数等)就能够使用。 + + diff --git a/知识管理/网页剪辑/juejin.cn/斯皮尔曼相关(spearman)相关性分析一文详解+python实例代码 - 掘金.md b/知识管理/网页剪辑/juejin.cn/斯皮尔曼相关(spearman)相关性分析一文详解+python实例代码 - 掘金.md new file mode 100644 index 0000000..1e9c8c5 --- /dev/null +++ b/知识管理/网页剪辑/juejin.cn/斯皮尔曼相关(spearman)相关性分析一文详解+python实例代码 - 掘金.md @@ -0,0 +1,16 @@ +--- +doc_type: hypothesis-highlights +url: 'https://juejin.cn/post/7195433939593330749' +--- +# 斯皮尔曼相关(spearman)相关性分析一文详解+python实例代码 - 掘金 +## Metadata +- Author: [juejin.cn]() + +- Title: 斯皮尔曼相关(spearman)相关性分析一文详解+python实例代码 - 掘金 +- Reference: https://juejin.cn/post/7195433939593330749 +- Category: #source/article🗞 +- Tags: +## Highlights +- 斯皮尔曼相关系数的适用条件比皮尔逊相关系数要广,只需两个变量的观测值是成对的等级评定数据,或者是由连续变量观测数据转化得到的等级数据,不论两个变量的总体分布形态、样本容量的大小如何,都可以用斯皮尔曼等级相关系数来进行研究。只要数据满足单调关系(例如线性函数、指数函数、对数函数等)就能够使用。 + + diff --git a/知识管理/网页剪辑/juejin.cn/皮尔逊相关性分析一文详解 python实例代码 - 掘金.md b/知识管理/网页剪辑/juejin.cn/皮尔逊相关性分析一文详解 python实例代码 - 掘金.md new file mode 100644 index 0000000..155eaef --- /dev/null +++ b/知识管理/网页剪辑/juejin.cn/皮尔逊相关性分析一文详解 python实例代码 - 掘金.md @@ -0,0 +1,18 @@ +--- +doc_type: hypothesis-highlights +url: 'https://juejin.cn/post/7196290097549361209' +--- +# 皮尔逊相关性分析一文详解+python实例代码 - 掘金 +## Metadata +- Author: [juejin.cn]() + +- Title: 皮尔逊相关性分析一文详解+python实例代码 - 掘金 +- Reference: https://juejin.cn/post/7196290097549361209 +- Category: #source/article🗞 +- Tags: +## Highlights +- 总结一下对于皮尔逊相关系数的使用场景,有三种必要的特性使用皮尔逊系数最佳: 连续数据 正态分布 线性关系 + +- 上述三个条件均满足才能使用pearson相关系数,否则就用spearman相关系数。定序数据之间也只用spearman相关系数,不能用pearson相关系数。 + + diff --git a/知识管理/网页剪辑/juejin.cn/皮尔逊相关性分析一文详解+python实例代码 - 掘金.md b/知识管理/网页剪辑/juejin.cn/皮尔逊相关性分析一文详解+python实例代码 - 掘金.md new file mode 100644 index 0000000..155eaef --- /dev/null +++ b/知识管理/网页剪辑/juejin.cn/皮尔逊相关性分析一文详解+python实例代码 - 掘金.md @@ -0,0 +1,18 @@ +--- +doc_type: hypothesis-highlights +url: 'https://juejin.cn/post/7196290097549361209' +--- +# 皮尔逊相关性分析一文详解+python实例代码 - 掘金 +## Metadata +- Author: [juejin.cn]() + +- Title: 皮尔逊相关性分析一文详解+python实例代码 - 掘金 +- Reference: https://juejin.cn/post/7196290097549361209 +- Category: #source/article🗞 +- Tags: +## Highlights +- 总结一下对于皮尔逊相关系数的使用场景,有三种必要的特性使用皮尔逊系数最佳: 连续数据 正态分布 线性关系 + +- 上述三个条件均满足才能使用pearson相关系数,否则就用spearman相关系数。定序数据之间也只用spearman相关系数,不能用pearson相关系数。 + + diff --git a/知识管理/网页剪辑/juejin.cn/肯德尔系数相关性分析一文详解 python实例代码 - 掘金.md b/知识管理/网页剪辑/juejin.cn/肯德尔系数相关性分析一文详解 python实例代码 - 掘金.md new file mode 100644 index 0000000..aafd567 --- /dev/null +++ b/知识管理/网页剪辑/juejin.cn/肯德尔系数相关性分析一文详解 python实例代码 - 掘金.md @@ -0,0 +1,24 @@ +--- +doc_type: hypothesis-highlights +url: 'https://juejin.cn/post/7187943854141046839' +--- +# 肯德尔系数相关性分析一文详解+python实例代码 - 掘金 +## Metadata +- Author: [juejin.cn]() + +- Title: 肯德尔系数相关性分析一文详解+python实例代码 - 掘金 +- Reference: https://juejin.cn/post/7187943854141046839 +- Category: #source/article🗞 +- Tags: +## Highlights +- Kendall(肯德尔)系数的定义:n个同类的统计对象按特定属性排序,其他属性通常是乱序的。同序对(concordant pairs)和异序对(discordant pairs)之差与总对数(n*(n-1)/2)的比值定义为Kendall(肯德尔)系数。 + +- 肯德尔相关则是基于样本数据对之间的关系来进行相关系数的强弱的分析,数据对可以分为一致对(Concordant)和分歧对(Discordant)。 + +- 变量数据是有序的( ordinal) 或者是连续的(continuous). 有序尺度(Ordinal scales )的数据通常用于用数值的方式来衡量非数值的概念 + +- 连续尺度的数据就勿需解释了,常见的温度啊、体重啊、收入啊等等都(或严格、或近似)算是连续尺度的数据。 + +- 肯德尔系数有两个计算公式,一个称为Tau-c,另一个称为Tau-b。两者的区别是Tau-b可以处理有相同值的情况,即并列排位(tied ranks)。 + + diff --git a/知识管理/网页剪辑/juejin.cn/肯德尔系数相关性分析一文详解+python实例代码 - 掘金.md b/知识管理/网页剪辑/juejin.cn/肯德尔系数相关性分析一文详解+python实例代码 - 掘金.md new file mode 100644 index 0000000..aafd567 --- /dev/null +++ b/知识管理/网页剪辑/juejin.cn/肯德尔系数相关性分析一文详解+python实例代码 - 掘金.md @@ -0,0 +1,24 @@ +--- +doc_type: hypothesis-highlights +url: 'https://juejin.cn/post/7187943854141046839' +--- +# 肯德尔系数相关性分析一文详解+python实例代码 - 掘金 +## Metadata +- Author: [juejin.cn]() + +- Title: 肯德尔系数相关性分析一文详解+python实例代码 - 掘金 +- Reference: https://juejin.cn/post/7187943854141046839 +- Category: #source/article🗞 +- Tags: +## Highlights +- Kendall(肯德尔)系数的定义:n个同类的统计对象按特定属性排序,其他属性通常是乱序的。同序对(concordant pairs)和异序对(discordant pairs)之差与总对数(n*(n-1)/2)的比值定义为Kendall(肯德尔)系数。 + +- 肯德尔相关则是基于样本数据对之间的关系来进行相关系数的强弱的分析,数据对可以分为一致对(Concordant)和分歧对(Discordant)。 + +- 变量数据是有序的( ordinal) 或者是连续的(continuous). 有序尺度(Ordinal scales )的数据通常用于用数值的方式来衡量非数值的概念 + +- 连续尺度的数据就勿需解释了,常见的温度啊、体重啊、收入啊等等都(或严格、或近似)算是连续尺度的数据。 + +- 肯德尔系数有两个计算公式,一个称为Tau-c,另一个称为Tau-b。两者的区别是Tau-b可以处理有相同值的情况,即并列排位(tied ranks)。 + + diff --git a/知识管理/网页剪辑/mengte.online/Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通.md b/知识管理/网页剪辑/mengte.online/Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通.md new file mode 100644 index 0000000..1b92867 --- /dev/null +++ b/知识管理/网页剪辑/mengte.online/Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通.md @@ -0,0 +1,20 @@ +--- +doc_type: hypothesis-highlights +url: 'https://mengte.online/archives/1879' +--- +# Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通 +## Metadata +- Author: [mengte.online]() + +- Title: Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通 +- Reference: https://mengte.online/archives/1879 +- Category: #source/article🗞 +- Tags: +## Highlights +- 先将变量X、Y分别从小到大排序编秩,用秩次RX和RY表示。排序时,出现数据相等从而造成秩次相同的现象称为相持(tie),此时,取其平均秩次为每个数据的秩次 + +- Spearman相关性分析,需要满足2个条件: 条件1:变量包含等级变量、或变量不服从正态分布或分布类型未知。 条件2:两变量之间存在单调关系。 + +- Spearman相关,又称秩相关、等级相关,是对两变量的秩次大小作线性相关分析,对原始变量的分布不作要求,属于非参数统计方法,适用范围较广。对于服从Pearson相关的数据亦可计算Spearman相关系数,但统计效能更低。 Spearman相关系数(rs)介于-1与1之间,rs >0为正相关,rs <0为负相关。rs的绝对值(|rs|)越大,变量间的相关性越强。 参考Pearson相关系数对rs进行等级划分:当0.9 List[List[int]]: + if not root: return [] + res = [] + queue = [root] + while queue: + num = len(queue) + tmp = [] + for _ in range(num): + node = queue.pop(0) + tmp.append(node.val) + if node.left: + queue.append(node.left) + if node.right: + queue.append(node.right) + res.append(tmp) + return res +``` + +2. + + + diff --git a/编程经验/LeetCode刷题/链表题整理.md b/编程经验/LeetCode刷题/链表题整理.md new file mode 100644 index 0000000..fc26c50 --- /dev/null +++ b/编程经验/LeetCode刷题/链表题整理.md @@ -0,0 +1,503 @@ +> https://zhuanlan.zhihu.com/p/43142694 + +本文首发于我的个人博客:[尾尾部落](https://weiweiblog.cn/linkedlist_summary/) + +链表是面试过程中经常被问到的,这里把剑指 offer 和 LeetCode 中的相关题目做一个汇总,方便复习。 + +## **1. 在 O(1) 时间删除链表节点** + +**题目描述**:给定单向链表的头指针和一个节点指针这里的意思是这个要被删除的节点是已知的,不需要遍历找到该节点,定义一个函数在 O(1) 时间删除该节点。 +**解题思路**:常规的做法是从链表的头结点开始遍历,找到需要删除的节点的前驱节点,把它的 next 指向要删除节点的下一个节点,平均时间复杂度为 O(n),不满足题目要求。 +那是不是一定要得到被删除的节点的前一个节点呢?其实不用的。我们可以很方面地得到要删除节点的下一个节点,如果我们把下一个节点的内容复制到要删除的节点上覆盖原有的内容,再把下一个节点删除,那就相当于把当前要删除的节点删除了。举个栗子,我们要删除的节点 i,先把 i 的下一个节点 j 的内容复制到 i,然后把 i 的指针指向节点 j 的下一个节点。此时再删除节点 j,其效果刚好是把节点 i 给删除了。 +要注意两种情况: + +1. 如果链表中只有一个节点,即头节点等于要删除的节点,此时我们在删除节点之后,还需要把链表的头节点设置为 NULL。 +2. 如果要删除的节点位于链表的尾部,那么它就没有下一个节点,这时我们就要从链表的头节点开始,顺序遍历得到该节点的前序节点,并完成删除操作。 + +**参考代码** + +``` +public static ListNode deleteNode(ListNode head, ListNode toBeDeleted) { + // 如果输入参数有空值就返回表头结点 + if (head == null || toBeDeleted == null) { + return head; + } + // 如果删除的是头结点,直接返回头结点的下一个结点 + if (head == toBeDeleted) { + return head.next; + } + // 下面的情况链表至少有两个结点 + // 在多个节点的情况下,如果删除的是最后一个元素 + if (toBeDeleted.next == null) { + // 找待删除元素的前驱 + ListNode tmp = head; + while (tmp.next != toBeDeleted) { + tmp = tmp.next; + } + // 删除待结点 + tmp.next = null; + } + // 在多个节点的情况下,如果删除的是某个中间结点 + else { + // 将下一个结点的值输入当前待删除的结点 + toBeDeleted.value = toBeDeleted.next.value; + // 待删除的结点的下一个指向原先待删除引号的下下个结点,即将待删除的下一个结点删除 + toBeDeleted.next = toBeDeleted.next.next; + } + // 返回删除节点后的链表头结点 + return head; +} +``` + +## **2. 翻转单链表** + +**题目描述**:输出一个单链表的逆序反转后的链表。 +**解题思路**:用三个临时指针 prev、cur、next 在链表上循环一遍即可。 +> +> 外部引用:Python实现 +> [https://cloud.tencent.com/developer/article/1725642](https://cloud.tencent.com/developer/article/1725642) + +[[剑指 offer] 从尾到头打印链表](https://weiweiblog.cn/printlistfromtailtohead/) +[[剑指 offer] 反转链表](https://weiweiblog.cn/reverselist/) + +## **3. 翻转部分单链表:** + +**题目描述**:给定一个单向链表的头结点 head, 以及两个整数 from 和 to, 在单链表上把第 from 个节点和第 to 个节点这一部分进行反转 + +举例:1->2->3->4->5->null, from = 2, to = 4 +结果:1->4->3->2->5->null + +``` +public ListNode reverseBetween(ListNode head, int m, int n) { + if (head == null) return null; + if (head.next == null) return head; + int i = 1; + ListNode reversedNewHead = null;// 反转部分链表反转后的头结点 + ListNode reversedTail = null;// 反转部分链表反转后的尾结点 + ListNode oldHead = head;// 原链表的头结点 + ListNode reversePreNode = null;// 反转部分链表反转前其头结点的前一个结点 + ListNode reverseNextNode = null; + while (head != null) { + if (i > n) { + break; + } + if (i == m - 1) { + reversePreNode = head; + } + if (i >= m && i <= n) { + if (i == m) { + reversedTail = head; + } + reverseNextNode = head.next; + head.next = reversedNewHead; + reversedNewHead = head; + head = reverseNextNode; + } else { + head = head.next; + } + i++; + } + reversedTail.next = reverseNextNode; + if (reversePreNode != null) { + reversePreNode.next = reversedNewHead; + return oldHead; + } else { + return reversedNewHead; + } +} +``` + +## **4. 旋转单链表** + +**题目描述**:给定一个单链表,设计一个算法实现链表向右旋转 K 个位置。 +举例: 给定 1->2->3->4->5->6->NULL, K=3 +则 4->5->6->1->2->3->NULL +**解题思路**: + +* **方法一** 双指针,快指针先走 k 步,然后两个指针一起走,当快指针走到末尾时,慢指针的下一个位置是新的顺序的头结点,这样就可以旋转链表了。 +> +> 外部引用: Python实现 +> [https://blog.csdn.net/weixin_41958153/article/details/81258992](https://blog.csdn.net/weixin_41958153/article/details/81258992) + +* **方法二** 先遍历整个链表获得链表长度 n,然后此时把链表头和尾链接起来,在往后走 n - k % n 个节点就到达新链表的头结点前一个点,这时断开链表即可。 + +方法二代码: + +``` +public class Solution { { + public ListNode rotateRight(ListNode head, int k) { + if (!head) return null; + int n = 1; + ListNode cur = head; + while (cur.next) { + ++n; + cur = cur.next; + } + cur.next = head; + int m = n - k % n; + for (int i = 0; i < m; ++i) { + cur = cur.next; + } + ListNode newhead = cur.next; + cur.next = NULL; + return newhead; + } +}; +``` + +## **5. 删除单链表倒数第 n 个节点** + +**题目描述**:删除单链表倒数第 n 个节点,1 <= n <= length,尽量在一次遍历中完成。 +**解题思路**:双指针法,找到倒数第 n+1 个节点,将它的 next 指向倒数第 n-1 个节点。要注意,本题中并没有给出被删除节点的指针,因此需要先找到被删除节点 + + +> 备注: +> 要注意,本题中并没有给出被删除节点的指针,因此需要先找到被删除节点 +> +> 外部引用: +> [https://www.cnblogs.com/c-x-a/p/17028715.html](https://www.cnblogs.com/c-x-a/p/17028715.html) + +[[剑指 offer] 链表中倒数第 k 个结点](https://weiweiblog.cn/findkthtotail/) + +## **6. 求单链表的中间节点** + +**题目描述**:求单链表的中间节点,如果链表的长度为偶数,返回中间两个节点的任意一个,若为奇数,则返回中间节点。 +**解题思路**:快慢指针,慢的走一步,快的走两步,当快指针到达尾节点时,慢指针移动到中间节点。快的速度是慢的两倍,因此快指针走到链表结尾时,慢指针走到链表中部,这个思路也可以用来求四分之一节点位置 + +``` +// 遍历一次,找出单链表的中间节点 +public ListNode findMiddleNode(ListNode head) { + if (null == head) { + return; + } + ListNode slow = head; + ListNode fast = head; + + while (null != fast && null != fast.next) { + fast = fast.next.next; + slow = slow.next; + } + return slow; +} +``` + +## **7. 链表划分** + +**题目描述**: 给定一个单链表和数值 x,划分链表使得所有小于 x 的节点排在大于等于 x 的节点之前。新建两个链表,一个存储小于x的节点,一个存储大于等于x的节点。最后把两个链表连接起来。注意把最后一个节点的next置为None,否则可能出现死循环。 + +> 思路: +> 新建两个链表,一个存储小于x的节点,一个存储大于等于x的节点。最后把两个链表连接起来。注意把最后一个节点的next置为None,否则可能出现死循环。 +> +> 外部引用: +> [https://blog.csdn.net/yurenguowang/article/details/77449206](https://blog.csdn.net/yurenguowang/article/details/77449206) + +``` +public class Solution { + /** + * @param head: The first node of linked list. + * @param x: an integer + * @return: a ListNode + */ + public ListNode partition(ListNode head, int x) { + // write your code here + if(head == null) return null; + ListNode leftDummy = new ListNode(0); + ListNode rightDummy = new ListNode(0); + ListNode left = leftDummy, right = rightDummy; + + while (head != null) { + if (head.val < x) { + left.next = head; + left = head; + } else { + right.next = head; + right = head; + } + head = head.next; + } + + right.next = null; + left.next = rightDummy.next; + return leftDummy.next; + } +} +``` + +## **8. 链表求和其实只要将数据依次取出并按位相加即可,但是要注意进位的问题** + +**题目描述**:你有两个用链表代表的整数,其中每个节点包含一个数字。数字存储按照在原来整数中相反的顺序,使得第一个数字位于链表的开头。写出一个函数将两个整数相加,用链表形式返回和。 +**解题思路**:做个大循环,对每一位进行操作: + +当前位:(A[i]+B[i])%10 +进位:(A[i]+B[i])/10 + +``` +public class Solution { + public ListNode addTwoNumbers(ListNode l1, ListNode l2) { + ListNode c1 = l1; + ListNode c2 = l2; + ListNode sentinel = new ListNode(0); + ListNode d = sentinel; + int sum = 0; + while (c1 != null || c2 != null) { + sum /= 10; + if (c1 != null) { + sum += c1.val; + c1 = c1.next; + } + if (c2 != null) { + sum += c2.val; + c2 = c2.next; + } + d.next = new ListNode(sum % 10); + d = d.next; + } + if (sum / 10 == 1) + d.next = new ListNode(1); + return sentinel.next; + } +} +``` + +## **9. 单链表排序** + +**题目描述**:在 O(nlogn) 时间内对链表进行排序。 +**快速排序**: + +``` +public ListNode sortList(ListNode head) { + //采用快速排序 + quickSort(head, null); + return head; +} +public static void quickSort(ListNode head, ListNode end) { + if (head != end) { + ListNode node = partion(head, end); + quickSort(head, node); + quickSort(node.next, end); + } +} + +public static ListNode partion(ListNode head, ListNode end) { + ListNode p1 = head, p2 = head.next; + + //走到末尾才停 + while (p2 != end) { + + //大于key值时,p1向前走一步,交换p1与p2的值 + if (p2.val < head.val) { + p1 = p1.next; + + int temp = p1.val; + p1.val = p2.val; + p2.val = temp; + } + p2 = p2.next; + } + + //当有序时,不交换p1和key值 + if (p1 != head) { + int temp = p1.val; + p1.val = head.val; + head.val = temp; + } + return p1; +} +``` + +**归并排序**: + +``` +public ListNode sortList(ListNode head) { + //采用归并排序 + if (head == null || head.next == null) { + return head; + } + //获取中间结点 + ListNode mid = getMid(head); + ListNode right = mid.next; + mid.next = null; + //合并 + return mergeSort(sortList(head), sortList(right)); +} + +/** + * 获取链表的中间结点,偶数时取中间第一个 + * + * @param head + * @return + */ +private ListNode getMid(ListNode head) { + if (head == null || head.next == null) { + return head; + } + //快慢指针 + ListNode slow = head, quick = head; + //快2步,慢一步 + while (quick.next != null && quick.next.next != null) { + slow = slow.next; + quick = quick.next.next; + } + return slow; +} + +/** + * + * 归并两个有序的链表 + * + * @param head1 + * @param head2 + * @return + */ +private ListNode mergeSort(ListNode head1, ListNode head2) { + ListNode p1 = head1, p2 = head2, head; + //得到头节点的指向 + if (head1.val < head2.val) { + head = head1; + p1 = p1.next; + } else { + head = head2; + p2 = p2.next; + } + + ListNode p = head; + //比较链表中的值 + while (p1 != null && p2 != null) { + + if (p1.val <= p2.val) { + p.next = p1; + p1 = p1.next; + p = p.next; + } else { + p.next = p2; + p2 = p2.next; + p = p.next; + } + } + //第二条链表空了 + if (p1 != null) { + p.next = p1; + } + //第一条链表空了 + if (p2 != null) { + p.next = p2; + } + return head; +} +``` + +## **10. 合并两个排序的链表** + +**题目描述**:输入两个单调递增的链表,输出两个链表合成后的链表,当然我们需要合成后的链表满足单调不减规则。 + +[[剑指 offer] 合并两个排序的链表](https://weiweiblog.cn/mergelinklist/) + +## **11. 复杂链表的复制** + +**题目描述**:输入一个复杂链表(每个节点中有节点值,以及两个指针,一个指向下一个节点,另一个特殊指针指向任意一个节点),返回结果为复制后复杂链表的 head。(注意,输出结果中请不要返回参数中的节点引用,否则判题程序会直接返回空)思路: 1. 在旧链表中创建新链表,此时不去创建随机指针; 2. 遍历链表,复制旧链表中的随机指针; 3. 从旧链表中拆分新链表; + + +> 思路: +> 1. 在旧链表中创建新链表,此时不去创建随机指针; +> 2. 遍历链表,复制旧链表中的随机指针; +> 3. 从旧链表中拆分新链表; +> +> 外部引用: +> [https://zhuanlan.zhihu.com/p/38888164](https://zhuanlan.zhihu.com/p/38888164) + +[[剑指 offer] 复杂链表的复制](https://weiweiblog.cn/clonelink/) + +## **12. 删除链表中重复的结点** + +**题目描述**:在一个排序的链表中,存在重复的结点,请删除该链表中重复的结点,重复的结点不保留,返回链表头指针。 例如,链表 1->2->3->3->4->4->5 处理后为 1->2->5 + +[[剑指 offer] 删除链表中重复的结点](https://weiweiblog.cn/deleteduplication/) + +## **13. 判断单链表是否存在环** + +**题目描述**:判断一个单链表是否有环 +分析:快慢指针,慢指针每次移动一步,快指针每次移动两步,如果存在环,那么两个指针一定会在环内相遇。 + +## **14. 单链表是否有环扩展:找到环的入口点** + +**题目描述**:判断单链表是否有环,如果有,找到环的入口点 +**解题思路**:在第 5 题两个指针相遇后,让其中一个指针回到链表的头部,另一个指针在原地,同时往前每次走一步,当它们再次相遇时,就是在环路的入口点。 + +[[剑指 offer] 链表中环的入口结点](https://weiweiblog.cn/entrynodeofloop/) + +## **15. 判断两个无环单链表是否相交** + +**题目描述**:给出两个无环单链表 +**解题思路**: + +* **方法一** 最直接的方法是判断 A 链表的每个节点是否在 B 链表中,但是这种方法的时间复杂度为 O(Length(A) * Length(B))。 +* **方法二** 转化为环的问题。把 B 链表接在 A 链表后面,如果得到的链表有环,则说明两个链表相交。可以之前讨论过的快慢指针来判断是否有环,但是这里还有更简单的方法。如果 B 链表和 A 链表相交,把 B 链表接在 A 链表后面时,B 链表的所有节点都在环内,所以此时只需要遍历 B 链表,看是否会回到起点就可以判断是否相交。这个方法需要先遍历一次 A 链表,找到尾节点,然后还要遍历一次 B 链表,判断是否形成环,时间复杂度为 O(Length(A) + Length(B))。 +* **方法三** 除了转化为环的问题,还可以利用 “如果两个链表相交于某一节点,那么之后的节点都是共有的” 这个特点,如果两个链表相交,那么最后一个节点一定是共有的。所以可以得出另外一种解法,先遍历 A 链表,记住尾节点,然后遍历 B 链表,比较两个链表的尾节点,如果相同则相交,不同则不相交。时间复杂度为 O(Length(A) + Length(B)),空间复杂度为 O(1),思路比解法 2 更简单。 + +方法三的代码: + +``` +public boolean isIntersect(ListNode headA, ListNode headB) { + if (null == headA || null == headB) { + return false; + } + if (headA == headB) { + return true; + } + while (null != headA.next) { + headA = headA.next; + } + while (null != headB.next) { + headB = headB.next; + } + return headA == headB; +} +``` + +## **16. 两个链表相交扩展:求两个无环单链表的第一个相交点** + +**题目描述**:找到两个无环单链表第一个相交点,如果不相交返回空,要求在线性时间复杂度和常量空间复杂度内完成。 +**解题思路**: + +* **方法一** 如果两个链表存在公共结点,那么它们从公共结点开始一直到链表的结尾都是一样的,因此我们只需要从链表的结尾开始,往前搜索,找到最后一个相同的结点即可。但是题目给出的单向链表,我们只能从前向后搜索,这时,我们就可以借助栈来完成。先把两个链表依次装到两个栈中,然后比较两个栈的栈顶结点是否相同,如果相同则出栈,如果不同,那最后相同的结点就是我们要的返回值。 +* **方法二** 先找出 2 个链表的长度,然后让长的先走两个链表的长度差,然后再一起走,直到找到第一个公共结点。 +* **方法三** 由于 2 个链表都没有环,我们可以把第二个链表接在第一个链表后面,这样就把问题转化为求环的入口节点问题。 +* **方法四** 两个指针 p1 和 p2 分别指向链表 A 和链表 B,它们同时向前走,当走到尾节点时,转向另一个链表,比如 p1 走到链表 A 的尾节点时,下一步就走到链表 B,p2 走到链表 B 的尾节点时,下一步就走到链表 A,当 p1=p2 时,就是链表的相交点; + +> 思路: +> 这个办法的思路是,让两个指针走过的长度相同,从而讲问题转化为两个长度相同的链表,这样当两个指针相等时就是第一个公共节点了 +> +> 外部引用: +> [https://blog.csdn.net/Lynette_bb/article/details/75674765](https://blog.csdn.net/Lynette_bb/article/details/75674765) + +方法四的代码: + +``` +public ListNode getIntersectionNode(ListNode headA, ListNode headB) { + if (null == headA || null == headB) { + return null; + } + if (headA == headB) { + return headA; + } + + ListNode p1 = headA; + ListNode p2 = headB; + while (p1 != p2) { + // 遍历完所在链表后从另外一个链表再开始 + // 当 p1 和 p2 都换到另一个链表时,它们对齐了: + // (1)如果链表相交,p1 == p2 时为第一个相交点 + // (2)如果链表不相交,p1 和 p2 同时移动到末尾,p1 = p2 = null,然后退出循环 + p1 = (null == p1) ? headB : p1.next; + p2 = (null == p2) ? headA : p2.next; + } + return p1; +} +``` + +[[剑指 offer] 两个链表的第一个公共结点](https://weiweiblog.cn/findfirstcommonnode/) + +## **17. 两个链表相交扩展:判断两个有环单链表是否相交** + +**题目描述**:上面的问题是针对无环链表的,如果是链表有环呢? +**解题思路**:如果两个有环单链表相交,那么它们一定共有一个环,即环上的任意一个节点都存在于两个链表上。因此可以先用之前快慢指针的方式找到两个链表中位于环内的两个节点,如果相交的话,两个节点在一个环内,那么移动其中一个节点,在一次循环内肯定可以与另外一个节点相遇。 \ No newline at end of file diff --git a/编程经验/Python/Python获取目录.md b/编程经验/Python/Python获取目录.md new file mode 100644 index 0000000..222698d --- /dev/null +++ b/编程经验/Python/Python获取目录.md @@ -0,0 +1,3 @@ + +1. os.getcwd()获取的是目前python程序运行的目录; +2. 想获取某个文件的完整目录可以使用__file__变量,但是这个变量仅在文件内有效; \ No newline at end of file diff --git a/编程经验/Pytorch/个人总结/Pytorch中GRU模型的关键参数及输入输出维度.md b/编程经验/Pytorch/个人总结/Pytorch中GRU模型的关键参数及输入输出维度.md new file mode 100644 index 0000000..bffd1dc --- /dev/null +++ b/编程经验/Pytorch/个人总结/Pytorch中GRU模型的关键参数及输入输出维度.md @@ -0,0 +1,47 @@ + +## 一、GRU模型的关键参数 + +1. input_size:输入的特征数,代表输入序列数据中每个值由多少个特征表示,比如NLP中,每个单次由几维的词向量表示; + + > 个人经验:在氢燃料电池系统性能均值预测模型中,input_size代表了输入序列中每个值有多少个特征维度; + +2. hidden_size:隐藏层特征数; +3. num_layers:代表GRU的层数; +4. bias:是否带有偏置, False则没有偏置,即$b_{ih}=0, b_{hh}=0$. 默认为True +5. batch_first:输入序列中,第一个维度是否为batch. 默认为False; +6. dropout:除最后一层,每一层的输出都进行dropout,默认为: 0 +7. bidirectional:是否为双向GRU,默认为False; + +## 二、GRU模型的输入和输出及维度 + +### 2.1 输入 + +1. GRU模型的输入为input和$h_0$,其中input是输入的序列数据,$h_0$是第一个GRU cell的隐藏层在每个batch中的初始值,$h_0$可以不提供,系统会默认生成一个符合维度要求的全零tensor。 +2. 输入维度: + 1. input,当参数batch_first为False时,input的维度为(seq_size, batch_size, feature_size),当batch_first为True时,input的维度为(batch_size, seq_size, feature_size); + 2. $h_0$的维度为(num_layers×GRU方向数,batch_size,hidden_size); + +### 2.2 输出 + +1. GRU模型的输出为output和$h_n$,其中output为模型输出值,$h_n$为模型最后一个GRU cell的隐藏层状态; +2. 输出维度: + 1. output的维度为(seq_size,batch_size,num_layers×GRU方向数) + 2. $h_n$的维度为(num_layers×GRU方向数,batch_size,hidden_size) + +> 1. GRU方向数:当bidirectional为True时,GRU方向数为2,当bidirectional为False时,GRU方向数为1; +> 2. seq_size为输入的单个序列长度,对于NLP代表了每个句子的长度,对于氢燃料电池系统性能均值预测模型中,seq_size代表了序列的时间窗口长度; + +## 三、对应关系 + +1. GRU设置参数中input_size与输入序列input的最后一个维度即feature_size对应; +2. GRU设置参数中hidden_size与输入$h_0$、输出output和$h_n$的最后一个维度对应; +3. GRU设置参数中num_layers与输入$h_0$、输出$h_n$的第一个维度中num_layers对应; +4. GRU设置参数中bidirectional与输入$h_0$、输出output和$h_n$的第一个维度中GRU方向数对应; +5. GRU输入和输出中seq_size、batch_size不变,但是最后一个维度由输入的feature_size变为输出的hidden_size; + +> 由于上述对应关系,在encoder-decoder架构中,decoder和encoder的hidden_size必须保持一致,否则会出现维度不匹配的问题; + +## 参考文献 + +1. [循环神经网络 - torch.nn.GRU()参数详解](https://blog.51cto.com/u_11299290/4727876) +2. [RNN, LSTM, GRU中输入输出维度](https://blog.csdn.net/sophicchen/article/details/108005115) \ No newline at end of file diff --git a/编程经验/Pytorch/代码实现/transformer网络.md b/编程经验/Pytorch/代码实现/transformer网络.md new file mode 100644 index 0000000..4650530 --- /dev/null +++ b/编程经验/Pytorch/代码实现/transformer网络.md @@ -0,0 +1,6 @@ +1. 位置编码 +2. 自注意力 +3. 多头自注意力 +4. 全连接网络 +5. 残差连接 +6. \ No newline at end of file diff --git a/编程经验/Pytorch/网页剪辑/Pytorch:model.train()和model.eval()用法和区别,以及model.eval()和torch.no_grad()的区别.md b/编程经验/Pytorch/网页剪辑/Pytorch:model.train()和model.eval()用法和区别,以及model.eval()和torch.no_grad()的区别.md new file mode 100644 index 0000000..7361f44 --- /dev/null +++ b/编程经验/Pytorch/网页剪辑/Pytorch:model.train()和model.eval()用法和区别,以及model.eval()和torch.no_grad()的区别.md @@ -0,0 +1,34 @@ +--- +doc_type: hypothesis-highlights +url: 'https://blog.csdn.net/qq_38410428/article/details/101102075' +--- + +## Metadata + +- Reference: https://blog.csdn.net/qq_38410428/article/details/101102075 + + +## Highlights + +## mode.train()和mode.eval()作用 + +### train + +- 启用 Batch Normalization 和 Dropout,如果模型中有BN层(Batch Normalization)和 Dropout,需要在训练时添加model.train() + +### eval + +- 在这个特定的例子中,似乎每50次迭代就会降低准确度。 如果我们检查一下代码, 我们看到确实在train函数中设置了训练模式。 + +- 修复很简单,我们将model.train() 向下移动一行,让其在训练循环中。理想的模式设置是尽可能接近推理步骤,以避免忘记设置它。修正后,我们的训练过程看起来更合理,没有中间的峰值出现。 + +## mode.eval()和torch.no_grad()区别 + +- 主要用于通知dropout层和BN层在training和validation/test模式间切换: 在train模式下,dropout网络层会按照设定的参数p,设置保留激活单元的概率(保留概率=p)。BN层会继续计算数据的mean和var等参数并更新。在eval模式下,dropout层会让所有的激活单元都通过,而BN层会停止计算和更新mean和var,直接使用在训练阶段已经学出的mean和var值。 + +- 2.eval模式不会影响各层的gradient计算行为,即gradient计算和存储与training模式一样,只是不进行反向传播(back probagation)。 + +- 而with torch.no_grad()则主要是用于停止autograd模块的工作,以起到加速和节省显存的作用。它的作用是将该with语句包裹起来的部分停止梯度的更新,从而节省了GPU算力和显存,但是并不会影响dropout和BN层的行为。 + +- 如果不在意显存大小和计算时间的话,仅仅使用model.eval()已足够得到正确的validation/test的结果;而with torch.no_grad()则是更进一步加速和节省gpu空间(因为不用计算和存储梯度),从而可以更快计算,也可以跑更大的batch来测试。 + diff --git a/编程经验/Pytorch/网页剪辑/torch_view()、transpose() 和 permute().md b/编程经验/Pytorch/网页剪辑/torch_view()、transpose() 和 permute().md new file mode 100644 index 0000000..096f2b8 --- /dev/null +++ b/编程经验/Pytorch/网页剪辑/torch_view()、transpose() 和 permute().md @@ -0,0 +1,125 @@ + +最近被 [pytorch](https://so.csdn.net/so/search?q=pytorch&spm=1001.2101.3001.7020) 的几种 Tensor 维度转换方式搞得头大,故钻研了一下,将钻研历程和结果简述如下 + +_**注意:torch.__version__ == '1.2.0’**_ + +## [torch](https://so.csdn.net/so/search?q=torch&spm=1001.2101.3001.7020).transpose() 和 torch.permute() + +两者作用相似,都是用于交换不同维度的内容。但其中`torch.transpose()`是交换指定的两个维度的内容,`permute()`则可以一次性交换多个维度。具体情况如 code 所示: +**transpose()**: 两个维度的交换 + +``` +>>> a = torch.Tensor([[[1,2,3,4,5], [6,7,8,9,10], [11,12,13,14,15]], + [[-1,-2,-3,-4,-5], [-6,-7,-8,-9,-10], [-11,-12,-13,-14,-15]]]) + >>> a.shape + torch.Size([2, 3, 5]) + >>> print(a) + tensor([[[ 1., 2., 3., 4., 5.], + [ 6., 7., 8., 9., 10.], + [ 11., 12., 13., 14., 15.]], + + [[ -1., -2., -3., -4., -5.], + [ -6., -7., -8., -9., -10.], + [-11., -12., -13., -14., -15.]]]) + >>> b = a.transpose(1,2) # 使用transpose,将维度1和2进行交换。这个很好理解。转换后tensor与其shape如下 + >>> print(b, b.shape) + (tensor([[[ 1., 6., 11.], + [ 2., 7., 12.], + [ 3., 8., 13.], + [ 4., 9., 14.], + [ 5., 10., 15.]], + + [[ -1., -6., -11.], + [ -2., -7., -12.], + [ -3., -8., -13.], + [ -4., -9., -14.], + [ -5., -10., -15.]]]), +torch.Size([2, 5, 3]))) +``` + +**permute()**:一次性做任意维度的交换 + +``` +>>> c = a.permute(2, 0, 1) + >>> print(c, c.shape) # 此举将原维度0,1,2的次序变为2,1,0,所以shape也发生了相应的变化。 + (tensor([[[ 1., 6., 11.], + [ -1., -6., -11.]], + + [[ 2., 7., 12.], + [ -2., -7., -12.]], + + [[ 3., 8., 13.], + [ -3., -8., -13.]], + + [[ 4., 9., 14.], + [ -4., -9., -14.]], + + [[ 5., 10., 15.], + [ -5., -10., -15.]]]), + torch.Size([5, 2, 3])) +``` + +transpose() 和 permute() 之间的转化: + +``` +>>> b = a.permute(2,0,1) +>>> c = a.transpose(1,2).transpose(0,1) +>>> print(b == c, b.shape) +(tensor([[[True, True, True], + [True, True, True]], + + [[True, True, True], + [True, True, True]], + + [[True, True, True], + [True, True, True]], + + [[True, True, True], + [True, True, True]], + + [[True, True, True], + [True, True, True]]]), + torch.Size([5, 2, 3])) +``` + +如代码所示,先将 [Tensor](https://so.csdn.net/so/search?q=Tensor&spm=1001.2101.3001.7020) a 的 1,2 维度进行交换,再将得到的 Tensor 的 0,1 维度再交换,得到的结果和 permute 是一样的。 + +## transpose() 和 view() + +`view()`是个在 pytorch 中很常见的函数。该函数也起到转换 Tensor 维度的作用,但它转换的方式和 transpose()/permute() 截然不同。如果说`tranpose()`是按照 Tensor 的原有维度忠实地进行交换,那么`view()`就直接而且简单的多——首先,view() 函数会将 Tensor 所有维度拉平成一维,然后再根据传入的的维度信息重构出一个 Tensor。code 如下: + +``` +# 还是上面的Tensor a + >>> print(a.shape) + torch.Size([2, 3, 5]) + >>> print(a.view(2,5,3)) + tensor([[[ 1., 2., 3.], + [ 4., 5., 6.], + [ 7., 8., 9.], + [ 10., 11., 12.], + [ 13., 14., 15.]], + + [[ -1., -2., -3.], + [ -4., -5., -6.], + [ -7., -8., -9.], + [-10., -11., -12.], + [-13., -14., -15.]]]) + >>> c = a.transpose(1,2) + >>> print(c, c.shape) +(tensor([[[ 1., 6., 11.], + [ 2., 7., 12.], + [ 3., 8., 13.], + [ 4., 9., 14.], + [ 5., 10., 15.]], + + [[ -1., -6., -11.], + [ -2., -7., -12.], + [ -3., -8., -13.], + [ -4., -9., -14.], + [ -5., -10., -15.]]]), + torch.Size([2, 5, 3])) +``` + +如代码所示。即使`view()`和`transpose()`最终得到的 Tensor 的 shape 是一样的,但二者内容并不相同。view 函数只是按照给定的 (2,5,3) 的 Tensor 维度,将元素**按顺序**一个个填进去;而 transpose 函数,则的确是在进行第一个第二维度的**转置**。 + +此外,有些情况下转置 (transpose) 后的 Tensor 是无法被 **view** 的,原因在于,转置后的 Tensor 不是 “连续”(non-contiguous)的。关于 contiguous array 的问题 numpy 里也一样,在这里有个[很棒的解释](https://stackoverflow.com/questions/26998223/what-is-the-difference-between-contiguous-and-non-contiguous-arrays/26999092#26999092) \ No newline at end of file diff --git a/编程经验/Pytorch/网页剪辑/理解Pytorch的loss.backward()和optimizer.step().md b/编程经验/Pytorch/网页剪辑/理解Pytorch的loss.backward()和optimizer.step().md new file mode 100644 index 0000000..4ec99cf --- /dev/null +++ b/编程经验/Pytorch/网页剪辑/理解Pytorch的loss.backward()和optimizer.step().md @@ -0,0 +1,36 @@ +--- +doc_type: hypothesis-highlights +url: 'https://zhuanlan.zhihu.com/p/445009191' +--- + +## Metadata + +- Reference: https://zhuanlan.zhihu.com/p/445009191 +- Tags: + +## Highlights + +- loss.backward()故名思义,就是将损失loss 向输入侧进行反向传播,同时对于需要进行梯度计算的所有变量 xxx (requires_grad=True),计算梯度 $\frac{d}{dx}loss$,并将其累积到梯度 $x.grad$ 中备用,即: $x.grad=x.grad+ddxlossx.grad =x.grad +\frac{d}{dx}lossx.grad =x.grad +\frac{d}{dx}loss$ + +- optimizer.step()是优化器对 xxx 的值进行更新,以随机梯度下降SGD为例:学习率(learning rate, lr)来控制步幅,即:$x=x−lr∗x.gradx$,减号是由于要沿着梯度的反方向调整变量值以减少Cost。 +```python +x = torch.tensor([1., 2.], requires_grad=True) +# x: tensor([1., 2.], requires_grad=True) +y = 100*x +# y: tensor([100., 200.], grad_fn=) + +loss = y.sum(). # tensor(300., grad_fn=) + +# Compute gradients of the parameters respect to the loss +print(x.grad) # None, 反向传播前,梯度不存在 +loss.backward() +print(x.grad) # tensor([100., 100.]) loss对y的梯度为1, 对x的梯度为100 + +optim = torch.optim.SGD([x], lr=0.001) # 随机梯度下降, 学习率0.001 +print(x) # tensor([1., 2.], requires_grad=True) +optim.step() # 更新x +print(x) # tensor([0.9000, 1.9000], requires_grad=True) 变化量=梯度X学习率 0.1=100*0.001 +``` + +- optimizer.zero_grad()清除了优化器中所有 xxx 的 $x.grad$ ,在每次loss.backward()之前,不要忘记使用,否则之前的梯度将会累积,这通常不是我们所期望的( 也不排除也有人需要利用这个功能)。 + diff --git a/编程经验/Redis/常用命令.md b/编程经验/Redis/常用命令.md new file mode 100644 index 0000000..1f2a488 --- /dev/null +++ b/编程经验/Redis/常用命令.md @@ -0,0 +1,16 @@ + +1. redis-py-cluster在连接集群时会自动创建连接池,并使用连接池进行连接; + +2. 连接池的最大连接数必须大于redis集群的节点数量; + +3. 可以使用python命令:redis_cli.client_setname命令对连接进行命名,以方便后续查找 + +4. 可以使用redis-cli命令:client setname对连接进行命名; + +5. 使用redis-cli连接redis集群的命令为:redis-cli -h host -p port -c进行连接; + +6. 完成连接后,可以使用auth “password”进行授权,可以在连接集群时使用-a “password”进行授权; + +7. 可以使用CLIENT LIST命令列出所有的redis连接; + +8. 可以使用redis_cli.connection_pool.\_available\_connections查看目前连接池中可用的连接; \ No newline at end of file diff --git a/编程经验/Spark/UserDefinedAggregateFunction使用.md b/编程经验/Spark/UserDefinedAggregateFunction使用.md new file mode 100644 index 0000000..8b13789 --- /dev/null +++ b/编程经验/Spark/UserDefinedAggregateFunction使用.md @@ -0,0 +1 @@ + diff --git a/编程经验/TDengine/DataSource V2使用流程.svg b/编程经验/TDengine/DataSource V2使用流程.svg new file mode 100644 index 0000000..6022a22 --- /dev/null +++ b/编程经验/TDengine/DataSource V2使用流程.svg @@ -0,0 +1 @@ +
继承DataSourceV2和WriteSupport接口,返回
继承DataSourceWriter
返回writerFactory
继承 DataWriterFactory, 重写DataWriter
 继承 DataWriter 重写 write 方法实现具体的写入数据库逻辑,重写 commit 方法用来提交事务,重写 abort 方法用来做事务回滚
\ No newline at end of file diff --git a/编程经验/TDengine/Spark与TDengine链接经验总结.md b/编程经验/TDengine/Spark与TDengine链接经验总结.md new file mode 100644 index 0000000..fb0635c --- /dev/null +++ b/编程经验/TDengine/Spark与TDengine链接经验总结.md @@ -0,0 +1,225 @@ +## 一、官方JDBC使用 + +TDengine官方提供了JDBC,Spark读取和写入均可以直接使用 + +### 1.1 依赖问题 + +1. 需要引用taos-jdbcdriver-2.0.42.jar这个包,版本上强烈推荐2.0.42,其他版本会有各种问题; + +2. taos-jdbc的依赖与南京spark集群存在冲突,需要手动引入依赖,方法为: + 1. 下载正确的依赖,并上传hadoop; + 2. 在提交spark任务的时候,手动制定依赖: + +```shell +--conf spark.driver.extraClassPath=guava-30.1.1-jre.jar:failureaccess-1.0.1.jar \ +--conf spark.executor.extraClassPath=guava-30.1.1-jre.jar:failureaccess-1.0.1.jar +--jars path-to-jar/guava-30.1.1-jre.jar,path-to-jar/failureaccess-1.0.1.jar +``` + +```pom + + com.taosdata.jdbc + taos-jdbcdriver + 2.0.42 + +``` + +3. 对于scala可以在pom中引入依赖,并将所有依赖打包到jar包中,但是python做不到,所以对于pyspark程序,最好引用taos-jdbcdriver-2.0.42-dist.jar + +```shell +--conf spark.driver.extraClassPath=guava-30.1.1-jre.jar:failureaccess-1.0.1.jar:taos-jdbcdriver-2.0.42-dist.jar +--conf spark.executor.extraClassPath=guava-30.1.1-jre.jar:failureaccess-1.0.1.jar:taos-jdbcdriver-2.0.42-dist.jar +--jars path-to-jar/guava-30.1.1-jre.jar,path-to-jar/failureaccess-1.0.1.jar,path-to-jar/taos-jdbcdriver-2.0.42-dist.jar +``` + +### 1.2 读取 + +可以使用下面的方法读取TDegine + +1. 读取整个表 +```Python +info = spark.read\ + .format("jdbc")\ + .option("driver", "com.taosdata.jdbc.rs.RestfulDriver")\ + .option("url", "jdbc:TAOS-RS://ip:port/db?user=user&password=password")\ + #这里是设置网络超时的,如果一次性读取的信息比较多可以把这里设置大一些,单位是ms,默认为5000 + .option("httpSocketTimeout", "100000") \ + .option("dbtable", "test.test")\ + .load() +``` + +2. 读取部分内容 + ```python +info = spark.read\ + .format("jdbc")\ + .option("driver", "com.taosdata.jdbc.rs.RestfulDriver")\ + .option("url", "jdbc:TAOS-RS://ip:port/db?user=user&password=password")\ + #这里是设置网络超时的,如果一次性读取的信息比较多可以把这里设置大一些,单位是ms,默认为5000 + .option("httpSocketTimeout", "100000") \ + .option("query", "select * from test.test limit 100")\ + .load() + ``` + +### 1.3 存储 + +可以使用下面的方法向TDegine保存数据 + +```python + toHbaseSave + .write + .format("jdbc") + .option("url", url) + .option("driver", driver) + .mode(SaveMode.Append) + .option("dbtable", "test.test") + .save() +``` + + + +## 二、使用自定义数据源写入数据 + +对于spark来说,直接使用官方的jdbc进行连接只能实现向普通表中写入数据,无法利用TDengine超级表的特性,为了能向超级表中写入数据,需要自定义数据源。由于只需要写入特性,因此下面的内容中只实现了写入的逻辑,没有实现读取的逻辑。 + +1. extends DataSourceV2 with WriteSupport 并重写createWriter方法,创建自定义的数据源; +```scala +class TDSourceV2 extends DataSourceV2 with WriteSupport with Serializable { + + override def createWriter( + jobId: String, + structType: StructType, + saveMode: SaveMode, + dataSourceOptions: DataSourceOptions): Optional[DataSourceWriter] = { + Optional.of(new TDSourceWriter( + //地址 + dataSourceOptions.get("url").get(), + //用户名 + dataSourceOptions.get("user").get(), + //密码 + dataSourceOptions.get("password").get(), + //数据库名称 + dataSourceOptions.get("db").get(), + //超级表名称 + dataSourceOptions.get("stable").get())) + } +``` +2. 继承 DataSourceWriter 重写 createWriterFactory 方法并返回自定义的 DataWriterFactory,重写 commit 方法,用来提交整个事务, 重写 abort 方法,用来做事务回滚; +```scala +class TDSourceWriter( + url: String, + user: String, + password: String, + db: String, + stable: String) extends DataSourceWriter with Serializable{ + + override def createWriterFactory(): DataWriterFactory[InternalRow] = { + new TDWriterFactory(url, user, password, db, stable) + } + // 2.6版本的TDengine不支持事务 + override def commit(writerCommitMessages: Array[WriterCommitMessage]): Unit = Unit + // 2.6版本的TDengine不支持事务 + override def abort(writerCommitMessages: Array[WriterCommitMessage]): Unit = Unit +} +``` +3. 继承 DataWriterFactory, 重写 createDataWriter方法返回自定义的 DataWriter; +```scala +class TDWriterFactory( + url: String, + user: String, + password: String, + db: String, + stable: String) extends DataWriterFactory[InternalRow] with Serializable { + override def createDataWriter( + partitionId: Int, + taskId: Long, + epochId: Long): DataWriter[InternalRow] = { + new TDDataWriter(url, user, password, db, stable) + } +} +``` +4. 继承 DataWriter 重写 write 方法实现具体的写入数据库逻辑,重写 commit 方法用来提交事务,重写 abort 方法用来做事务回滚 ; +```scala +class TDDataWriter( + url: String, + user: String, + password: String, + db: String, + stable: String) extends DataWriter[InternalRow] with Serializable { + + private val logger = LoggerFactory.getLogger(this.getClass) + private var conn: Connection = null + private var stmt: Statement = null + + override def write(record: InternalRow): Unit = { + + //在这里编写将数据插入数据库的逻辑 + + Class.forName("com.taosdata.jdbc.rs.RestfulDriver") + val jdbcUrl = s"jdbc:TAOS-RS://$url/$db?user=$user&password=$password" + + // 可以通过record.getxxx获取对应列的内容 + // 如table_name = record.getString(0) + + val variable1 = record.getString(0) + val variable2 = record.getInt(1) + val variable3 = record.getFloat(2) + + // 构建插入数据库的sql语句 + // 请注意,只有原生连接方式才支持参数绑定的插入方式, + // 由于要在spark集群上跑,这里用的是Rest的连接方式, + // 所以只能手动构建插入数据库的sql语句 + // 关于原生连接、Rest连接和参数绑定插入,请见官方文档 + + val sql = "insert to ..." + + logger.info(sql) + + conn = DriverManager.getConnection(jdbcUrl) + stmt = conn.createStatement() + stmt.execute(s"use $db") + + try{ + stmt.execute(sql) + conn.commit() + }catch { + case e: Exception => e.printStackTrace() + }finally { + conn.close() + } + } + + // Tdengine2.6版本不支持事务,因此此处并无实际需要做的事情 + // 创建WriterCommitMessage类,绝对不能传null,网上有些代码是错误的 + object WriteSucceeded extends WriterCommitMessage + override def commit(): WriterCommitMessage = WriteSucceeded + + // Tdengine2.6版本不支持事务,因此此处并无实际需要做的事情 + override def abort(): Unit = Unit +} +``` + +5. 调用,在程序中指定自定义的datasource并传入参数 +```scala +toTdSave + .write + .format("org.example.TDSourceV2") + .mode(SaveMode.Append) + // 地址 + .option("url", url) + // 数据库名 + .option("db", db) + // 用户名 + .option("user", user) + // 超级表名 + .option("stable", stable) + // 密码 + .option("password", password) + .save() +``` + + +参考文献: +1. [暑期2021项目经验分享:实现Spark对接openGauss](https://www.modb.pro/db/132365) +2. [Spark DataSource V1 & V2 API 一文理解](https://blog.csdn.net/penriver/article/details/115672072) +3. [Spark SQL DataSource V2 学习入门 + 代码模板](http://www.jsledd.cn/2019/04/05/datasourcev2/) +4. [Tdengine v2.6 官方文档](https://docs.taosdata.com/2.6/reference/connector/java/) \ No newline at end of file diff --git a/编程经验/错误经验整理/Doris.md b/编程经验/错误经验整理/Doris.md new file mode 100644 index 0000000..1a597a8 --- /dev/null +++ b/编程经验/错误经验整理/Doris.md @@ -0,0 +1,15 @@ +1. 错误:select list expression not prduced by aggregation ouput(missing from GROUP BY caluse?) + + 1. 原因:查询时查询结果的别名与group by字句中的列名冲突,如: + +``` sql +select + sum(dd) as b +from + a +group by + b, + c +``` + + 2. 解决方法:将查询结果中的列别名进行修改即可; \ No newline at end of file diff --git a/编程经验/错误经验整理/Redis.md b/编程经验/错误经验整理/Redis.md new file mode 100644 index 0000000..8587a48 --- /dev/null +++ b/编程经验/错误经验整理/Redis.md @@ -0,0 +1,22 @@ + + + + +## 错误记录 + +### redis.exceptions.ResponseError: MISCONF Redis is configured to save RDB snapshots, but it is currently not able to persist on disk. + +1. 现象:在执行命令时Redis报错,如下: +```shell + redis.exceptions.ResponseError: MISCONF Redis is configured to save RDB snapshots, but it is currently not able to persist on disk. +``` + +2. 原因:Redis集群问题,根本原因需要检查Redis log并确认 + +3. 解决方案:**该方法为临时解决方案** + + +对Redis进行如下设置: +```python + redis_cli.config_set("stop-writes-on-bgsave-error", "no") +``` diff --git a/编程经验/错误经验整理/SCALA.md b/编程经验/错误经验整理/SCALA.md new file mode 100644 index 0000000..a865553 --- /dev/null +++ b/编程经验/错误经验整理/SCALA.md @@ -0,0 +1,35 @@ +### 1. java.lang.ClassCastException: scala.runtime.BoxedUnit cannot be cast to java.lang.Integer +![image.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/19d5a4c3655d4be80078beacc65cedcb.png) + +1. 错误原因:在if-else语句中,对else情况没有给出结果,导致变量被赋予boxedunit类型的默认值,待满足判断条件后再想赋值正确的值就会导致类型错误 +- 错误代码: +```scala +some_var = if(someCondition){ + dosomething() +} +``` +- 正确代码 +```scala +some_var = if(someCondition){ + dosomething() +}else{ + default_value +} +``` + +### 2. java.lang.NoSuchMethodError: com.google.common.collect.Range.all() + +![db38ee8654c4b8e8db1221ac8e3b5dfa.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/653253bd7aa2574751d6b3c4b87b2b20.png) + +1. 软件环境: + 1. TDengine:2.4.6; + 2. TDengine-JDBC驱动:2.0.42; + 3. Spark版本:2.4.0; +2. 错误原因:TDengine的JDBC驱动引用了guava和failureaccess两个包与spark集群中的包版本不同,spark默认使用集群中的包,导致找不到对应的方法; +3. 解决方法:下载正确的依赖,并上传hadoop,之后在spark提交任务时引用正确版本的依赖文件,指定依赖文件的方法: +```shell +--conf spark.driver.extraClassPath=guava-30.1.1-jre.jar:failureaccess-1.0.1.jar \ +--conf spark.executor.extraClassPath=guava-30.1.1-jre.jar:failureaccess-1.0.1.jar +--jars path-to-jar/guava-30.1.1- jre.jar,path-to-jar/failureaccess-1.0.1.jar +``` + diff --git a/编程经验/错误经验整理/Spark.md b/编程经验/错误经验整理/Spark.md new file mode 100644 index 0000000..6149b64 --- /dev/null +++ b/编程经验/错误经验整理/Spark.md @@ -0,0 +1,371 @@ +Python版本:3.7.9 +Spark版本:2.4.7 +包版本:org.apache.spark:spark-sql-kafka-0-10_2.11:2.4.7 + +## 程序报没有写hdfs权限,但是程序本身没有写hdfs: + +![](//localhost:32447/ks/note/view/6235ffd0-474e-11ec-947d-816f42b524c6/8bfd8b6e-9923-4851-a485-3d4ed2adfc79/index_files/image-20211027113018589.png) +![image-20211027131957690.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/bed20a60175b61cb29b403747da2cef9.png) + +1. 原因:没有设置checkpoint地址,程序尝试写入到默认地址,但在默认地址没有读写权限; + +2. 解决方法:设置checkpoint地址:.option("checkpointLocation", "地址") + +## 程序报错java.nio.ByteBuffer.allocate(ByteBuffer.java:334): + +```shell +java.lang.IllegalArgumentException at java.nio.ByteBuffer.allocate(ByteBuffer.java:334) + +    at org.apache.arrow.vector.ipc.message.MessageSerializer.readMessage(MessageSerializer.java:543) + +    at org.apache.arrow.vector.ipc.message.MessageChannelReader.readNext(MessageChannelReader.java:58) + +    at org.apache.arrow.vector.ipc.ArrowStreamReader.readSchema(ArrowStreamReader.java:132) + +    at org.apache.arrow.vector.ipc.ArrowReader.initialize(ArrowReader.java:181) + +    at org.apache.arrow.vector.ipc.ArrowReader.ensureInitialized(ArrowReader.java:172) + +    at org.apache.arrow.vector.ipc.ArrowReader.getVectorSchemaRoot(ArrowReader.java:65) + +    at org.apache.spark.sql.execution.python.ArrowPythonRunner$$anon$1.read(ArrowPythonRunner.scala:162) + +    at org.apache.spark.sql.execution.python.ArrowPythonRunner$$anon$1.read(ArrowPythonRunner.scala:122) + +    at org.apache.spark.api.python.BasePythonRunner$ReaderIterator.hasNext(PythonRunner.scala:406) + +    at org.apache.spark.InterruptibleIterator.hasNext(InterruptibleIterator.scala:37) + +    at org.apache.spark.sql.execution.python.ArrowEvalPythonExec$$anon$2.(ArrowEvalPythonExec.scala:98) + +    at org.apache.spark.sql.execution.python.ArrowEvalPythonExec.evaluate(ArrowEvalPythonExec.scala:96) + +    at org.apache.spark.sql.execution.python.EvalPythonExec$$anonfun$doExecute$1.apply(EvalPythonExec.scala:127)... +``` +![image-20211027131957690.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/bed20a60175b61cb29b403747da2cef9.png) + + +1.  错误原因:pyarrow版本不兼容导致; + +![](//localhost:32447/ks/note/view/6235ffd0-474e-11ec-947d-816f42b524c6/8bfd8b6e-9923-4851-a485-3d4ed2adfc79/index_files/image-20211027131957690.png) +2. 解决方法: + +1.  将pyarrow版本降到0.15.0以下,开发中使用的是0.14.0版本 + +2.  在spark安装目录的conf文件夹中的spark-env.sh文件中加入export RROW_PRE_0_15_IPC_FORMAT=1 + +## 程序报错 Did not pass numpy.dtype object: + +```shell +pyarrow.lib.ArrowTypeError: ('Did not pass numpy.dtype object', 'Conversion failed for column IN_MU_user_fee with type bool') +``` + + +1.  错误原因:numpy版本不兼容导致; + +2.  解决方法:将numpy版本降到1.20.0以下,开发中使用的是1.19.1 + +## 环境缺失组件:开发中遇到缺失rediscluster组件问题; + +![image-20211027132826309.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/ef43169d2a4235c2cb925062df558dc4.png) + +![](//localhost:32447/ks/note/view/6235ffd0-474e-11ec-947d-816f42b524c6/8bfd8b6e-9923-4851-a485-3d4ed2adfc79/index_files/image-20211027132826309.png) + +1. 解决方法(指定Python zip包): + +1.  将所需的模块从安装目录打包为Zip包; + +2.  上zip包上传至服务器; + +3.  用hadoop fs -mkdir hdfs:/user/faw_vhm_admin/lizhenyang/建立文件夹; + +4.  用hadoop fs -put python.zip hdfs:/user/faw_vhm_admin/lizhenyang/将zip包存入上面建立的文件夹内; + +5.  在提交spark任务时,使用 +```shell +--archives hdfs:/user/faw_vhm_admin/lizhenyang/spark_python_test.zip --conf spark.pyspark.python=./spark_python_test.zip/python374/bin/python3.7 +``` + +## pandas_udf函数不支持window聚合 + +1.  原因:在使用grouped_map模式的pandas_udf时,pandas_udf会将所有列都转为pandas的dataframe格式,这对window列是不可行的,因此引起报错 + +![image-20211027142210598.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/400c4c8b8f71f40e271390c394af9baf.png) + +## 终端显示程序运行完毕,但是UI中显示有步骤Failed + +![image-20211027143314354.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/4deada076ad562615019770640de451f.png) + + +失败原因:Stage cancelled because SparkContext was shut down + +1.  原因:集群的内存不足(设置使用的内存不足,非集群物理内存不足); + +2. 解决方案: + + 在提交运算时,使用--driver-memory 16G --executor-memory 16G --executor-cores 12 --num-executors 12参数将可用内存、CPU核数及节点数增大; + +## 在Structured steaming中实时向redis写入输入 + +1. 解决方法:自定义sink: + +1.  定义save_to_redis函数 + +2.  在writestream中使用foreach(save_to_redis),foreach函数会将每一个行分别输入save_to_redis函数,在save_to_redis函数中对输入的每一行输入存入Redis + +## 在json序列化的时候遇到datetime不可序列化 + +1. 报错内容:TypeError: Object of type ‘datetime‘ is not JSON serializable + +2.  解决方案1:将需要序列化的列中的datetime转化为字符串 +```python +str(df1[df1.collectTime != np.nan]["collectTime"].values[0]) +``` + + +3.  解决方案2:重写构造json类,遇到datetime类时特殊处理 + +```python +from datetime import date, datetime + +class ComplexEncoder(json.JSONEncoder): + +    def default(self, obj): + +        if isinstance(obj, datetime): + +            return obj.strftime('%Y-%m-%d %H:%M:%S') + +        elif isinstance(obj, date): + +            return obj.strftime('%Y-%m-%d') + +        else: + +            return json.JSONEncoder.default(self, obj) +``` +并在json.dumps()时指定cls为ComplexEncoder +```python +import json + +json.dumps(your_data, cls=ComplexEncoder) +``` + +## 出现极大的统计项 + +1.  在部分指标中,出现上亿、上千万的值,如下图 + +![Snipaste_2023-02-23_13-47-33.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/e69ecf782fb3ea7028dd6b670ea61611.png) + +2.  根本原因:在将新增数据的dataframe与原有数据的dataframe合并时,使用了union函数,而union函数是按列的位置进行合并,新增数据和原有数据dataframe中各个列的位置不同,从而导致将新增数据中的max_speed列错误合并到了rapid_acc_times列,导致错误 + +![](//localhost:32447/ks/note/view/6235ffd0-474e-11ec-947d-816f42b524c6/8bfd8b6e-9923-4851-a485-3d4ed2adfc79/index_files/image-20211106170533615.png) +![Snipaste_2023-02-23_13-48-42.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/5acac47721ebff1a643303e26dcf7d10.png) + +![Snipaste_2023-02-23_13-49-58.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/2ad711c71c848ec51e2670649c7ae053.png) + +3.  解决方法:使用unionbyname函数,该函数按列名进行合并,而不是列的位置; + +![image-20211106165606545.png](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/b576ec2f70adc926337cb206ba4c0a2b.png) + +## 在Spark SQL中将同一列的两个array量合并 + +1.  在统计dsm报警时间的时候,需要将同vin相同行程的dsm报警时间合并,因此需要在按vin码Group后将dsm_time_list列中的array合并; + +2.  解决方法:先使用collect_list函数,再使用udf函数 + +[参考](https://stackoverflow.com/questions/48406304/groupby-and-concat-array-columns-pyspark/48407212](https://stackoverflow.com/questions/48406304/groupby-and-concat-array-columns-pyspark/48407212) + +### python 2.x + +```python +spark.version + +# u'2.2.0' + +from pyspark.sql import functions as F + +import pyspark.sql.types as T + + +def fudf(val): + +    return reduce (lambda x, y:x+y, val) + +flattenUdf = F.udf(fudf, T.ArrayType(T.IntegerType())) + +df2 = df.groupBy("store").agg(F.collect_list("values")) + +df2.show(truncate=False) + +# +-----+----------------------------------------------+  + +# |store|                        collect_list(values) |  + +# +-----+----------------------------------------------+  + +# |1    |[WrappedArray(1, 2, 3), WrappedArray(4, 5, 6)]|  + +# |2    |[WrappedArray(2), WrappedArray(3)]            |  + +# +-----+----------------------------------------------+ + + +df3 = df2.select("store", flattenUdf("collect_list(values)").alias("values")) + +df3.show(truncate=False) + +# +-----+------------------+ + +# |store|          values | + +# +-----+------------------+ + +# |1    |[1, 2, 3, 4, 5, 6]| + +# |2    |[2, 3]            | + +# +-----+------------------+ + +``` + +### Python 3.x + +```python +spark.version + +# u'2.2.0' + +from pyspark.sql import functions as F + +import pyspark.sql.types as T + +import functools + +def fudf(val): + +    return functools.reduce(lambda x, y:x+y, val) + +flattenUdf = F.udf(fudf, T.ArrayType(T.IntegerType())) + +df2 = df.groupBy("store").agg(F.collect_list("values")) + +df2.show(truncate=False) + +# +-----+----------------------------------------------+  + +# |store|                        collect_list(values) |  + +# +-----+----------------------------------------------+  + +# |1    |[WrappedArray(1, 2, 3), WrappedArray(4, 5, 6)]|  + +# |2    |[WrappedArray(2), WrappedArray(3)]            |  + +# +-----+----------------------------------------------+ + +df3 = df2.select("store", flattenUdf("collect_list(values)").alias("values")) + +df3.show(truncate=False) + +# +-----+------------------+ + +# |store|          values | + +# +-----+------------------+ + +# |1    |[1, 2, 3, 4, 5, 6]| + +# |2    |[2, 3]            | + +# +-----+------------------+ +``` + +## Spark SQL删除array中的指定值 + +1.  需求:删除dsm_time_list中代表未发生DSM报警的”0”; + +2. 方法:使用array_remove函数; + +```python +df_join_tmp1 = df_join_tmp1.withColumn("dsm_time_list", + +                                    flattenUdf("dsm_time_list").alias("dsm_time_list"))\ + +                                    .withColumn("dsm_time_list",  + +                                    F.array_remove(F.col("dsm_time_list"), "0")) +``` + +## 合并后的数据出现重复记录 + +1.  问题:在完成新增数据合并后,使用distinct函数将重复数据去除,但是不成功; + +2.  原因:在取endTime和endMileage列的值时,错误使用了order命令,而max函数取的是到当前行为止之前所有数据的最大值,从而导致新增数据和原有数据有两个不同的endTime和endMileage值,因此无法使用distinct函数删除; + +3.  解决方法:应按如下代码取endTime和endMileage + +```python +df_union_joinTmp1=df_union.withColumn("et",F.max("endTime").over(Window.partitionBy("vin")))\ +    .withColumn("e_mil",F.max("endMileage").over(Window.partitionBy("vin"))) +``` + +## 设置Spark的log等级 + +1. Spark默认会打印Info等级的log,导致非常多的log产生; + +2. 解决方法:使用setLogLevel设置log等级; + +```python +spark = SparkSession \ + +    .builder \ + +    .getOrCreate() + +spark.sparkContext.setLogLevel("Warn") +``` + +## torage.DiskBlockObjectWriter: Uncaught exception while reverting partial writes to file + +1. 问题:exec在运行中报错: + + +```shell +21/11/09 17:35:59 ERROR storage.DiskBlockObjectWriter: Uncaught exception while reverting partial writes to file /data5/yarn/nm/usercache/faw_vhm_admin/appcache/application_1626872989805_21612/blockmgr-ef0c9858-08bc-48b9-b9a3-27fdcfe32ef0/17/temp_shuffle_1c325963-4015-4d79-b44f-5e971de31e10 + +java.nio.channels.ClosedByInterruptException + + at java.nio.channels.spi.AbstractInterruptibleChannel.end(AbstractInterruptibleChannel.java:202) + + at sun.nio.ch.FileChannelImpl.truncate(FileChannelImpl.java:372) + + at org.apache.spark.storage.DiskBlockObjectWriter$$anonfun$revertPartialWritesAndClose$2.apply$mcV$sp(DiskBlockObjectWriter.scala:218) + + at org.apache.spark.util.Utils$.tryWithSafeFinally(Utils.scala:1417) + + at org.apache.spark.storage.DiskBlockObjectWriter.revertPartialWritesAndClose(DiskBlockObjectWriter.scala:214) + + at org.apache.spark.shuffle.sort.BypassMergeSortShuffleWriter.stop(BypassMergeSortShuffleWriter.java:237) + + at org.apache.spark.scheduler.ShuffleMapTask.runTask(ShuffleMapTask.scala:105) + + at org.apache.spark.scheduler.ShuffleMapTask.runTask(ShuffleMapTask.scala:55) + + at org.apache.spark.scheduler.Task.run(Task.scala:121) + + at org.apache.spark.executor.Executor$TaskRunner$$anonfun$11.apply(Executor.scala:407) + + at org.apache.spark.util.Utils$.tryWithSafeFinally(Utils.scala:1408) + + at org.apache.spark.executor.Executor$TaskRunner.run(Executor.scala:413) + + at java.util.concurrent.ThreadPoolExecutor.runWorker(ThreadPoolExecutor.java:1149) + + at java.util.concurrent.ThreadPoolExecutor$Worker.run(ThreadPoolExecutor.```shell +``` + +2.  原因:Spark本身bug([https://issues.apache.org/jira/browse/SPARK-28340](https://issues.apache.org/jira/browse/SPARK-28340)); + +3.  解决:Spark 3.0已修复该bug; + diff --git a/编程经验/错误经验整理/TDengine.md b/编程经验/错误经验整理/TDengine.md new file mode 100644 index 0000000..354b3ab --- /dev/null +++ b/编程经验/错误经验整理/TDengine.md @@ -0,0 +1,53 @@ + +## 1. 利用Restful接口读取大量数据时报Timeout错误 + +```shell +py4j.protocol.Py4JJavaError: An error occurred while calling o84.load. +: java.sql.SQLException: ERROR (2318): Read timed out + at com.taosdata.jdbc.TSDBError.createSQLException(TSDBError.java:72) + at com.taosdata.jdbc.utils.HttpClientPoolUtil.execute(HttpClientPoolUtil.java:131) + at com.taosdata.jdbc.rs.RestfulStatement.execute(RestfulStatement.java:66) + at com.taosdata.jdbc.rs.RestfulStatement.executeQuery(RestfulStatement.java:37) + at com.taosdata.jdbc.rs.RestfulPreparedStatement.executeQuery(RestfulPreparedStatement.java:45) + at org.apache.spark.sql.execution.datasources.jdbc.JDBCRDD$.resolveTable(JDBCRDD.scala:61) + at org.apache.spark.sql.execution.datasources.jdbc.JDBCRelation$.getSchema(JDBCRelation.scala:210) + at org.apache.spark.sql.execution.datasources.jdbc.JdbcRelationProvider.createRelation(JdbcRelationProvider.scala:35) + at org.apache.spark.sql.execution.datasources.DataSource.resolveRelation(DataSource.scala:317) + at org.apache.spark.sql.DataFrameReader.loadV1Source(DataFrameReader.scala:223) + at org.apache.spark.sql.DataFrameReader.load(DataFrameReader.scala:211) + at org.apache.spark.sql.DataFrameReader.load(DataFrameReader.scala:167) + at sun.reflect.NativeMethodAccessorImpl.invoke0(Native Method) + at sun.reflect.NativeMethodAccessorImpl.invoke(NativeMethodAccessorImpl.java:62) + at sun.reflect.DelegatingMethodAccessorImpl.invoke(DelegatingMethodAccessorImpl.java:43) + at java.lang.reflect.Method.invoke(Method.java:498) + at py4j.reflection.MethodInvoker.invoke(MethodInvoker.java:244) + at py4j.reflection.ReflectionEngine.invoke(ReflectionEngine.java:357) + at py4j.Gateway.invoke(Gateway.java:282) + at py4j.commands.AbstractCommand.invokeMethod(AbstractCommand.java:132) + at py4j.commands.CallCommand.execute(CallCommand.java:79) + at py4j.GatewayConnection.run(GatewayConnection.java:238) + at java.lang.Thread.run(Thread.java:748) +``` + +1. 错误原因:restful接口默认等待数据返回时间为5000ms,当数据量较大时等待时间超过5000ms导致超时; +2. 解决方法:延长等待的时间; +3. 代码:pyspark中可以用下面两种方法设置等待时间 + 1. 方法一,在url中加入设置参数httpSocketTimeout=xx +```python +df = spark.read\ + .format("jdbc")\ + .option("driver", "com.taosdata.jdbc.rs.RestfulDriver")\ + .option("url", "jdbc:TAOS-RS://ip:port/db?user=user&password=password&httpSocketTimeout=xx")\ + .option("query", "select * from test.test")\ + .load() +``` + 2.方法二,在option中加入设置参数httpSocketTimeout +```python +df = spark.read\ + .format("jdbc")\ + .option("driver", "com.taosdata.jdbc.rs.RestfulDriver")\ + .option("url", "jdbc:TAOS-RS://ip:port/db?user=user&password=password")\ + .option("httpSocketTimeout", "xx") \ + .option("query", "select * from test.test")\ + .load() +``` \ No newline at end of file diff --git a/网络通讯/车联网/通讯协议/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md b/网络通讯/车联网/通讯协议/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md new file mode 100644 index 0000000..fb78c5e --- /dev/null +++ b/网络通讯/车联网/通讯协议/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md @@ -0,0 +1,174 @@ +--- +doc_type: hypothesis-highlights +url: 'https://www.cnblogs.com/cxuanBlog/p/14917187.html' +--- + +## Metadata +- Author: [cnblogs.com]() +- Title: MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园 +- Reference: https://www.cnblogs.com/cxuanBlog/p/14917187.html +- Category: #article + +## Page Notes +## Highlights + +![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/abd5baa3d078f37535e2d82720b201b6.png) + +- 还有一个优势就是 MQTT 在客户端容易实现,而且具有易用性,非常适合当今资源有限的设备。 + +- MQTT 协议与 HTTP 相比具有一个明显的优势:数据包开销较小 + +- pub/sub 最重要的方面是 publisher 与 subscriber 的解藕 + + - 空间解耦 + - 时间解藕 + - 同步 Synchronization 解藕 + + - 发布/订阅模式消除了传统客户-服务器之间的直接通信,把通信这个操作交给了 broker 进行代理,并在空间、时间、同步三个维度上进行了解藕。 + +- pub/sub 比传统的客户端-服务器模式有了更好的拓展,这是由于 broker 的高度并行化,并且是基于事件驱动的模式。事件驱动中的程序流程会由诸如用户操作(点击鼠标、键盘)、传感器输出或者从其他程序或传递的消息事件决定。- 事件驱动编程是图形用户界面和其他应用程序比如 Web 中使用的主要范式,这些应用程序能够响应用户输入执行某些操作为中心,这同时也适用于驱动程序的编程 。 + +- broker 能够对消息进行过滤,使每个订阅者只接收自己感兴趣的消息: + + - 基于主题的过滤:每条消息都会有一个 topic ,接收客户端会向 borker 订阅感兴趣的 topic,订阅后,broker 就会确保客户端收到发布到 topic 中的消息 + + - 基于内容的过滤 :broker 会根据特定的内容过滤消息,接受客户端会经过过滤他们感兴趣的内容。这种方法的一个显著的缺点就是必须事先知道消息的内容,不能加密或者轻易修改 + + - 基于类型的过滤 + +- 为了发布/订阅系统的挑战,MQTT 具有三个服务质量级别,你可以指定消息从客户端传到 broker 或者从 broker 传到客户端,在 topic 的订阅中,会存在 topic 没有 subscriber 订阅的情况,作为 broker 必须知道如何处理这种情况。 + +- 订阅发布模式与消息队列模式区别 + - 在传统的消息队列模式中,一条消息会存储在消息队列中等待被消费,每个传入的消息都存储在消息队列中,直到它被客户端(通常称之为消费者)所接收,如果没有客户端消费消息的话,这条消息就会存在消息队列中等待被消费。但是在消息队列中,不会存在消息没有客户端消费的情况,但是在 MQTT 中,确存在 topic 无 subscriber 订阅的情况。 + + - 在传统的消息队列模式中,一条消息只能被一个客户端所消费,负载会分布在队列的每个消费者之间;而在 MQTT 中,每个订阅者都会受到消息,每个订阅者有相同的负载。 + + - 在传统的消息队列模式中,必须使用单独的命令来显式创建队列,只有队列创建后,才可以生产或者消费消息;而在 MQTT 中,topic 比较灵活,可以即时创建。 + +- MQTT基本概念 + - MQTT Client + - publisher 和 subscriber 都属于 MQTT Client。 + + - 发布和订阅的功能也可以由同一个 MQTT Client 实现。 + + - MQTT 客户端是指运行 MQTT 库并通过网络连接到 MQTT broker 的任何设备,这些设备可以从微控制器到成熟的服务器. + + - MQTT Broker + - broker 负责接收所有消息,过滤消息,确定是哪个 client 订阅了每条消息,并将消息发送给对应的 client,broker 还负责保存会话数据,这些数据包括订阅的和错过的消息。broker 还负责客户端的身份验证和授权。 + + - MQTT 是基于 TCP/IP 协议基础之上的,所以 MQTT 的 client 和 broker 都需要 TCP/IP 协议的支持。 + + - MQTT链接 + - MQTT 的连接总是在 client 和 broker 之间进行,client 和 client 之间并不会相互连接。如果要发起连接的话,那么 client 就会向 broker 发起 CONNECT 消息,代理会使用 CONNACK 消息和状态码进行响应 + + - 一旦 client 和 broker 的连接建立后,broker 就会使客户端的连接一直处于打开状态,直到 client 发出断开命令或者连接中断。 + +- 消息 + - MQTT 的消息报文主要分为 CONNECT 和 CONNACK 消息。 + + - CONNECT + + - 为了初始化连接,需要 client 向 broker 发送 CONNECT 消息 + + - 一个 MQTT 客户端发送一条 CONNECT 连接,这条 CONNECT 连接可能会包含下面这些信息 + + ![image](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/a705b334a0d4cb20f22070038ec1cc98.png) + + - ClientId:显而易见,这个就是每个客户端的 ID 标识,也就是连接到 MQTT broker 的每个 client。 + + - 这个 ID 应该是每个 client 和 broker 唯一的,如果你不需要 broker 持有状态的话,你可以发送一个空的 ClientId,空的 ClientId 会没有任何状态。在这种情况下,ClientSession 需要设置为 true,否则将会拒绝连接。 + + - CleanSession:CleanSession 会话标志会告诉 broker client 是否需要建立持久会话。在持久会话 (CleanSession = false)中,broker 存储 client 的所有订阅以及服务质量(Qos) 是 1 或 2 订阅的 client 的所有丢失的消息。如果会话不是持久的(CleanSession = true),那么 broker 则不会为 client 存储任何内容并且会清除先前持久会话中的所有信息。 + + - Username/Password :MQTT 会发送 username 和 password 进行 client 认证和授权 + + - LastWillxxx :LastWillxxx 表示的是遗愿,client 在连接 broker 的时候将会设立一个遗愿,这个遗愿会保存在 broker 中,当 client 因为非正常原因断开与 broker 的连接时,broker 会将遗愿发送给订阅了这个 topic(订阅遗愿的 topic)的 client。 + + - keepAlive:keepAlive 是 client 在连接建立时与 broker 通信的时间间隔,通常以秒为单位。这个时间指的是 client 与 broker 在不发送消息下所能承受的最大时长。 + + - CONNACK + - 当 broker 收到 CONNECT 消息时,它有义务回复 CONNACK 消息进行响应 + + - CONNACK 消息包括两部分内容 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/43255ffc270491b4b99a411422899b01.png) + + - SessionPresent:会话当前标识,这个标志会告诉 client 当前 broker 是否有一个持久性会话与 client 进行交互。 SessionPresent 标志和 CleanSession 标志有关,当 client 在 CleanSession 设置为 true 的情况下连接时,SessionPresent 始终为 false,因为没有持久性会话可以使用。如果 CleanSession 设置为 false,则有两种可能性,如果 ClientId 的会话信息可用,并且 broker 已经存储了会话信息,那么 SessionPresent 为 true,否则如果没有 ClientId 的任何会话信息,那么 SessionPresent 为 false。 + + - ReturnCode:CONNACK 消息中的第二个标志是连接确认标志。这个标志包含一个返回码,告诉客户端连接尝试是否成功。连接确认标志有下面这些选项。 + +- 消息类型 + + - 发布 + + - MQTT 使用的是基于 topic 主题的过滤。每条消息都应该包含一个 topic ,broker 可以使用 topic 将消息发送给感兴趣的 client。除此之外,每条消息还会包含一个负载(Payload),Payload 中包含要以字节形式发送的数据。 + + - MQTT 是数据无关性的,也就是说数据是由发布者 - publisher 决定要发送的是 XML 、JSON 还是二进制数据、文本数据 + + - MQTT 中的 PUBLISH 消息结构如下 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/c0633b77a9c1cfb864bf472795e73131.png) + + - Packet Identifier:这个 PacketId 标识在 client 和 broker 之间唯一的消息标识。packetId 仅与大于零的 Qos 级别相关 + + - TopicName:主题名称是一个简单的字符串,/ 代表着分层结构 + + - Qos:这个数字表示的是服务质量水平,服务质量水平有三个等级:0、1 和 2,服务级别决定了消息到达 client 或者 broker 的保证类型,来决定消息是否丢失 + + - RetainFlag:这个标志表示 broker 将最近收到的一条 RETAIN 标志位为true的消息保存在服务器端(内存或者文件)。MQTT 服务器只会为每一个 Topic 保存最近收到的一条 RETAIN 标志位为true的消息 + + - Payload:这个是每条消息的实际内容 + + - Dupflag:这个标志表示该消息是重复的并且由于预期的 client 或者 broker 没有确认所以重新发送了一次。 + + - 当 client 向 broker 发送消息时,broker 会读取消息,根据 Qos 的级别进行消息确认,然后处理消息。处理消息其实就是确定哪些 subscriber 订阅了 topic 并将消息发送给他们。 + + - 发布消息的 client 不会知道是否有人对发布的消息感兴趣,同时也不知道多少 client 从 broker 收到了消息。 + + - 订阅 + + - client 会向 broker 发送 SUBSCRIBE 消息来接收有关感兴趣的 topic,这个SUBSCRIBE 消息非常简单,它包含了一个唯一的数据包标识和一个订阅列表 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/400a2de3b1cca165e543c3de7214eab6.png) + + - Packet Identifier:这个 PacketId 和上面的 PacketId 一样,都表示消息的唯一标识符。 + - ListOfSubscriptions:SUBSCRIBE 消息可以包含一个 client 的多个订阅,每个订阅都会由一个 topic 和一个 Qos 构成。订阅消息中的 topic 可以包含通配符。 + + - 确认消息 + - client 在向 broker 发送 SUBSCRIBE 消息后,为了确认每个订阅,broker 会向 client 发送 SUBACK 确认消息。这个 SUBACK 包含原始 SUBSCRIBE 消息的 packetId 和返回码列表。 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/2a0be7b3a5825b41d6282c893853f137.png) + + - 发布 - 订阅 - 确认消息,这三种消息的示意图如下。 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/1617d6fdc0aba70e124f06bded808008.png) + + - 退订 + + - SUBSCRIBE 消息对应的是 UNSUBSCRIBE 消息,这条消息发送后,broker 会删除关于 client 的订阅。 + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/e8ce80a3cb32f0f98372e2ade155df75.png) + + - 确认退订 + + - 取消订阅也需要 broker 的确认,此时 broker 会向 client 发送一个 UNSUBACK 消息。 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/0b069167a84eaf73290022c071ef8456.png) + + - 退订和确认退订的流程如下 + + ![](https://myonemanager.lzybetter.repl.co/picbed_big/picbed/e3d655c72474894f37c5e02cb2719edf.png) + +- Topic + + - MQTT Topic 非常轻量级,client 在发布或订阅之前不需要先创建所需要的 Topic,broker 在接收每个 Topic 前不用进行初始化操作。 + + - 当客户端订阅 Topic 时,它可以订阅已发布消息的确切 Topic,也可以使用通配符来同时订阅多个 Topic + + - 单级通配符可以替换 Topic 的一个级别,+ 号代表 Topic 中的单级通配符 + + - 多级通配符涵盖多个 Topic,# 代表 Topic 中的多级通配符。为了让 broker 能够确定和哪些 Topic 匹配,多级通配符必须作为 Topic 中的最后一个字符放置,并以 / 开头 + + - 当 client 订阅带有多级通配符的 Topic 时,不论 Topic 有多长多深,它都会收到通配符之前 Topic 的所有消息。如果你只将 Topic 定义为 # 的话,那么你将会收到所有的消息。 + + + diff --git a/网页剪辑/Attention机制学习笔记.md b/网页剪辑/Attention机制学习笔记.md new file mode 100644 index 0000000..340fb60 --- /dev/null +++ b/网页剪辑/Attention机制学习笔记.md @@ -0,0 +1,80 @@ +--- +doc_type: hypothesis-highlights +url: 'https://blog.csdn.net/Tink1995/article/details/105012972' +--- +# 史上最小白之Attention详解_Stink1995的博客-CSDN博客_attention小白解释 +## Metadata +- Author: [blog.csdn.net]() +- Title: 史上最小白之Attention详解_Stink1995的博客-CSDN博客_attention小白解释 +- Reference: https://blog.csdn.net/Tink1995/article/details/105012972 +- Category: #source/article🗞 +- Tags: + +## Highlights + +![image](https://myonemanager.lzybetter.repl.co/picbed/picbed/20200321225923264.png) + +- 上图就是引入了Attention 机制的Encoder-Decoder框架。咱们一眼就能看出上图不再只有一个单一的语义编码C,而是有多个C1,C2,C3这样的编码。当我们在预测Y1时,可能Y1的注意力是放在C1上,那咱们就用C1作为语义编码,当预测Y2时,Y2的注意力集中在C2上,那咱们就用C2作为语义编码,以此类推,就模拟了人类的注意力机制。 + +>*笔记*: +> encoder-decoder模型的问题是encoder会将整个输入都转换为唯一的语义编码C,之后C会作用于整个decoder的解码过程,这会导致两个问题:1. 在解码过程中输入对输出的每个部分影响是相同的,这与实际情况不符;2. 对于较长的输入,全部压缩成一个语义编码会导致信息的丢失;attention机制就是为了解决这两个问题提出的; + +- 将Source中的构成元素想象成是由一系列的数据对构成(对应到咱们上里面的例子,key和value是相等地,都是encoder的输出值h),此时给定Target中的某个元素Query(对应到上面的例子也就是decoder中的hi),通过计算Query和各个Key的相似性或者相关性,得到每个Key对应Value的权重系数,然后对Value进行加权求和,即得到了最终的Attention数值。所以本质上Attention机制是对Source中元素的Value值进行加权求和,而Query和Key用来计算对应Value的权重系数 + +>*笔记:* +>注意力机制计算过程: +>1. 利用encoder的输出$h_1, h_2, h_3, ..., h_j$与当前时刻decoder的隐藏值$H_i$计算相关性$F_i$; +>2. 利用softmax函数处理$F_1$得到注意力分配权重$\alpha_{ij}$(j是encoder的时刻,i是decoder的时刻); +>3. 将encoder的输出值h与对应的注意力分配权重α进行点乘求和,就得到注意力attention; + + +- 相似度计算方法1: 点积:就是将Query和Keyi进行点积,Transformer中就是用的这种方法。 +$$ +Similarity(Q,K_i) = Query \times Key_i +$$ +>*笔记* +>就是将decoder的隐藏值$H_i$分别与encoder的输出值$h_j$进行点乘 + +- 相似度计算方法2::Cosine相似性-余弦相似度: +$$ +Similarity(Q,K_i) = \frac{Query\times Key_i}{||Query||·||Key_i||} +$$ +- 分子就是两个向量Query与Key的点积 分母就是两个向量的L2范数,(L2范数:指向量各元素的平方和然后求平方根) + +- 相似度计算方法3:MLP网络: +$$ +Similarity(Q,K_i) = MLP(Query, Key_i) +$$ + +- 计算出Query和Keyi的相似性后,第二阶段引入类似SoftMax的计算方式对第一阶段的相似性得分进行数值转换,一方面可以进行归一化,将原始计算分值整理成所有元素权重之和为1的概率分布;另一方面也可以通过SoftMax的内在机制更加突出重要元素的权重; +$$ +\alpha_i=Softmax(Sim_i)=\frac{e^{Sim_{i}}}{\sum_{j=1}^{L_X}{e^{Sim_i}}} +$$ + +- 第二阶段的计算结果 $\alpha_i$ 即为 $Value_i$ 对应的权重系数,然后进行加权求和即可得到Attention数值: +$$ +Attention(Query, Value) = \sum_{i=1}^{L_x}{\alpha_i·Value_i} +$$ + +![image](https://myonemanager.lzybetter.repl.co/picbed/picbed/20200322210257300.png) + +- 阶段1:Query与每一个Key计算相似性得到相似性评分s +- 阶段2:将s评分进行softmax转换成\[0,1\]之间的概率分布 +- 阶段3:将\[a1,a2,a3…an\]作为权值矩阵对Value进行加权求和得到最后的Attention值 + +- 优缺点: +- 优点: 1.速度快。Attention机制不再依赖于RNN,解决了RNN不能并行计算的问题。这里需要说明一下,基于Attention机制的seq2seq模型,因为是有监督的训练,所以咱们在训练的时候,在decoder阶段并不是说预测出了一个词,然后再把这个词作为下一个输入,因为有监督训练,咱们已经有了target的数据,所以是可以并行输入的,可以并行计算decoder的每一个输出,但是再做预测的时候,是没有target数据地,这个时候就需要基于上一个时间节点的预测值来当做下一个时间节点decoder的输入。所以节省的是训练的时间。 +- 2.效果好。效果好主要就是因为注意力机制,能够获取到局部的重要信息,能够抓住重点。 +- 缺点: 1.只能在Decoder阶段实现并行运算,Encoder部分依旧采用的是RNN,LSTM这些按照顺序编码的模型,Encoder部分还是无法实现并行运算,不够完美。 +- 2.就是因为Encoder部分目前仍旧依赖于RNN,所以对于中长距离之间,两个词相互之间的关系没有办法很好的获取。 + +>*笔记:* +>总结来说,attention机制主要集中于对decoder的优化,并没有对encoder有太多优化; + +- Self Attention顾名思义,指的不是Target和Source之间的Attention机制,而是Source内部元素之间或者Target内部元素之间发生的Attention机制,也可以理解为Target=Source这种特殊情况下的注意力计算机制。其具体计算过程是一样的,只是计算对象发生了变化而已,相当于是Query=Key=Value,计算过程与attention一样 + +
+- 我们想知道这句话中的its,在这句话里its指代的是什么,与哪一些单词相关,那么就可以将its作为Query,然后将这一句话作为Key和Value来计算attention值,找到与这句话中its最相关的单词。通过self-attention我们发现its在这句话中与之最相关的是Law和application,通过我们分析语句意思也十分吻合。 + +- 如此引入Self Attention后会更容易捕获句子中长距离的相互依赖的特征,因为如果是RNN或者LSTM,需要依次序序列计算,对于远距离的相互依赖的特征,要经过若干时间步步骤的信息累积才能将两者联系起来,而距离越远,有效捕获的可能性越小。但是Self Attention在计算过程中会直接将句子中任意两个单词的联系通过一个计算步骤直接联系起来,所以远距离依赖特征之间的距离被极大缩短,有利于有效地利用这些特征。除此外,Self Attention对于增加计算的并行性也有直接帮助作用。正好弥补了attention机制的两个缺点,这就是为何Self Attention逐渐被广泛使用的主要原因。 + diff --git a/网页剪辑/blog.csdn.net/Pytorch:model.train()和model.eval()用法和区别,以及model.eval()和torch.no_grad()的区别_初识-CV的博客-CSDN博客_pytorch train.md b/网页剪辑/blog.csdn.net/Pytorch:model.train()和model.eval()用法和区别,以及model.eval()和torch.no_grad()的区别_初识-CV的博客-CSDN博客_pytorch train.md new file mode 100644 index 0000000..aab039f --- /dev/null +++ b/网页剪辑/blog.csdn.net/Pytorch:model.train()和model.eval()用法和区别,以及model.eval()和torch.no_grad()的区别_初识-CV的博客-CSDN博客_pytorch train.md @@ -0,0 +1,28 @@ +--- +doc_type: hypothesis-highlights +url: 'https://blog.csdn.net/qq_38410428/article/details/101102075' +--- +# Pytorch:model.train()和model.eval()用法和区别,以及model.eval()和torch.no_grad()的区别_初识-CV的博客-CSDN博客_pytorch train +## Metadata +- Author: [blog.csdn.net]() + +- Title: Pytorch:model.train()和model.eval()用法和区别,以及model.eval()和torch.no_grad()的区别_初识-CV的博客-CSDN博客_pytorch train +- Reference: https://blog.csdn.net/qq_38410428/article/details/101102075 +- Category: #source/article🗞 +- Tags: +## Highlights +- 如果模型中有BN层(Batch Normalization)和 Dropout,需要在训练时添加model.train() + +- 在这个特定的例子中,似乎每50次迭代就会降低准确度。 如果我们检查一下代码, 我们看到确实在train函数中设置了训练模式。 + +- 修复很简单,我们将model.train() 向下移动一行,让其在训练循环中。理想的模式设置是尽可能接近推理步骤,以避免忘记设置它。修正后,我们的训练过程看起来更合理,没有中间的峰值出现。 + +- 主要用于通知dropout层和BN层在training和validation/test模式间切换: 在train模式下,dropout网络层会按照设定的参数p,设置保留激活单元的概率(保留概率=p)。BN层会继续计算数据的mean和var等参数并更新。在eval模式下,dropout层会让所有的激活单元都通过,而BN层会停止计算和更新mean和var,直接使用在训练阶段已经学出的mean和var值。 + +- 2.eval模式不会影响各层的gradient计算行为,即gradient计算和存储与training模式一样,只是不进行反向传播(back probagation)。 + +- 而with torch.no_grad()则主要是用于停止autograd模块的工作,以起到加速和节省显存的作用。它的作用是将该with语句包裹起来的部分停止梯度的更新,从而节省了GPU算力和显存,但是并不会影响dropout和BN层的行为。 + +- 如果不在意显存大小和计算时间的话,仅仅使用model.eval()已足够得到正确的validation/test的结果;而with torch.no_grad()则是更进一步加速和节省gpu空间(因为不用计算和存储梯度),从而可以更快计算,也可以跑更大的batch来测试。 + + diff --git a/网页剪辑/blog.csdn.net/史上最小白之Attention详解_Stink1995的博客-CSDN博客_attention小白解释.md b/网页剪辑/blog.csdn.net/史上最小白之Attention详解_Stink1995的博客-CSDN博客_attention小白解释.md new file mode 100644 index 0000000..279c2a3 --- /dev/null +++ b/网页剪辑/blog.csdn.net/史上最小白之Attention详解_Stink1995的博客-CSDN博客_attention小白解释.md @@ -0,0 +1,35 @@ +--- +doc_type: hypothesis-highlights +url: 'https://blog.csdn.net/Tink1995/article/details/105012972' +--- +# 史上最小白之Attention详解_Stink1995的博客-CSDN博客_attention小白解释 +## Metadata +- Author: [blog.csdn.net]() +- Title: 史上最小白之Attention详解_Stink1995的博客-CSDN博客_attention小白解释 +- Reference: https://blog.csdn.net/Tink1995/article/details/105012972 +- Category: #source/article🗞 +- Tags: +## Highlights +- 上图就是引入了Attention 机制的Encoder-Decoder框架。咱们一眼就能看出上图不再只有一个单一的语义编码C,而是有多个C1,C2,C3这样的编码。当我们在预测Y1时,可能Y1的注意力是放在C1上,那咱们就用C1作为语义编码,当预测Y2时,Y2的注意力集中在C2上,那咱们就用C2作为语义编码,以此类推,就模拟了人类的注意力机制。 + +- 将Source中的构成元素想象成是由一系列的数据对构成(对应到咱们上里面的例子,key和value是相等地,都是encoder的输出值h),此时给定Target中的某个元素Query(对应到上面的例子也就是decoder中的hi),通过计算Query和各个Key的相似性或者相关性,得到每个Key对应Value的权重系数,然后对Value进行加权求和,即得到了最终的Attention数值。所以本质上Attention机制是对Source中元素的Value值进行加权求和,而Query和Key用来计算对应Value的权重系数 + +- 点积:就是将Query和Keyi进行点积,Transformer中就是用的这种方法。 + +- Cosine相似性-余弦相似度: 分子就是两个向量Query与Key的点积 分母就是两个向量的L2范数,(L2范数:指向量各元素的平方和然后求平方根) + +- 计算出Query和Keyi的相似性后,第二阶段引入类似SoftMax的计算方式对第一阶段的相似性得分进行数值转换,一方面可以进行归一化,将原始计算分值整理成所有元素权重之和为1的概率分布;另一方面也可以通过SoftMax的内在机制更加突出重要元素的权重 + +- 第二阶段的计算结果 ai 即为 Valuei 对应的权重系数,然后进行加权求和即可得到Attention数值: + +- 阶段1:Query与每一个Key计算相似性得到相似性评分s 阶段2:将s评分进行softmax转换成[0,1]之间的概率分布 阶段3:将[a1,a2,a3…an]作为权值矩阵对Value进行加权求和得到最后的Attention值 + +- 看到这你应该已经能够Attention的强大之处了,但是如此强大的Attention真的是无懈可击,没有一点缺点的吗? 优点: 1.速度快。Attention机制不再依赖于RNN,解决了RNN不能并行计算的问题。这里需要说明一下,基于Attention机制的seq2seq模型,因为是有监督的训练,所以咱们在训练的时候,在decoder阶段并不是说预测出了一个词,然后再把这个词作为下一个输入,因为有监督训练,咱们已经有了target的数据,所以是可以并行输入的,可以并行计算decoder的每一个输出,但是再做预测的时候,是没有target数据地,这个时候就需要基于上一个时间节点的预测值来当做下一个时间节点decoder的输入。所以节省的是训练的时间。 2.效果好。效果好主要就是因为注意力机制,能够获取到局部的重要信息,能够抓住重点。 缺点: 1.只能在Decoder阶段实现并行运算,Encoder部分依旧采用的是RNN,LSTM这些按照顺序编码的模型,Encoder部分还是无法实现并行运算,不够完美。 2.就是因为Encoder部分目前仍旧依赖于RNN,所以对于中长距离之间,两个词相互之间的关系没有办法很好的获取。 + +- Self Attention顾名思义,指的不是Target和Source之间的Attention机制,而是Source内部元素之间或者Target内部元素之间发生的Attention机制,也可以理解为Target=Source这种特殊情况下的注意力计算机制。其具体计算过程是一样的,只是计算对象发生了变化而已,相当于是Query=Key=Value,计算过程与attention一样 + +- 我们想知道这句话中的its,在这句话里its指代的是什么,与哪一些单词相关,那么就可以将its作为Query,然后将这一句话作为Key和Value来计算attention值,找到与这句话中its最相关的单词。通过self-attention我们发现its在这句话中与之最相关的是Law和application,通过我们分析语句意思也十分吻合。 + +- 如此引入Self Attention后会更容易捕获句子中长距离的相互依赖的特征,因为如果是RNN或者LSTM,需要依次序序列计算,对于远距离的相互依赖的特征,要经过若干时间步步骤的信息累积才能将两者联系起来,而距离越远,有效捕获的可能性越小。但是Self Attention在计算过程中会直接将句子中任意两个单词的联系通过一个计算步骤直接联系起来,所以远距离依赖特征之间的距离被极大缩短,有利于有效地利用这些特征。除此外,Self Attention对于增加计算的并行性也有直接帮助作用。正好弥补了attention机制的两个缺点,这就是为何Self Attention逐渐被广泛使用的主要原因。 + + diff --git a/网页剪辑/blog.csdn.net/史上最小白之Transformer详解_Stink1995的博客-CSDN博客_transformer.md b/网页剪辑/blog.csdn.net/史上最小白之Transformer详解_Stink1995的博客-CSDN博客_transformer.md new file mode 100644 index 0000000..e12642e --- /dev/null +++ b/网页剪辑/blog.csdn.net/史上最小白之Transformer详解_Stink1995的博客-CSDN博客_transformer.md @@ -0,0 +1,25 @@ +--- +doc_type: hypothesis-highlights +url: 'https://blog.csdn.net/Tink1995/article/details/105080033' +--- +# 史上最小白之Transformer详解_Stink1995的博客-CSDN博客_transformer +## Metadata +- Author: [blog.csdn.net]() +- Title: 史上最小白之Transformer详解_Stink1995的博客-CSDN博客_transformer +- Reference: https://blog.csdn.net/Tink1995/article/details/105080033 +- Category: #source/article🗞 +- Tags: +## Highlights +- 输入inputs embedding后需要给每个word的词向量添加位置编码positional encoding + +- 咱们的Transformer 的是完全基于self-Attention地,而self-attention是不能获取词语位置信息地 + +- 《Attention Is All You Need》论文中Transformer使用的是正余弦位置编码。位置编码通过使用不同频率的正弦、余弦函数生成,然后和对应的位置的词向量相加,位置向量维度必须和词向量的维度一致 + +- 可以通过数据训练学习得到positional encoding,类似于训练学习词向量,goole在之后的bert中的positional encoding便是由训练得到地 + +- pos表示单词在句子中的绝对位置,pos=0,1,2…,例如:Jerry在"Tom chase Jerry"中的pos=2;dmodel表示词向量的维度,在这里dmodel=512;2i和2i+1表示奇偶性,i表示词向量中的第几维,例如这里dmodel=512,故i=0,1,2…255。 + +- 拼接相加都可以,只是本身词向量的维度512维就已经蛮大了,再拼接一个512维的位置向量,变成1024维,这样训练起来会相对慢一些,影响效率。两者的效果是差不多地,既然效果差不多当然是选择学习习难度较小的相加了。 + + diff --git a/网页剪辑/cnblogs.com/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md b/网页剪辑/cnblogs.com/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md new file mode 100644 index 0000000..0995897 --- /dev/null +++ b/网页剪辑/cnblogs.com/MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园.md @@ -0,0 +1,156 @@ +--- +doc_type: hypothesis-highlights +url: 'https://www.cnblogs.com/cxuanBlog/p/14917187.html' +--- +# MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园 +## Metadata +- Author: [cnblogs.com]() +- Title: MQTT 协议是个啥?这篇文章告诉你! - 程序员cxuan - 博客园 +- Reference: https://www.cnblogs.com/cxuanBlog/p/14917187.html +- Category: #source/article🗞 +- Tags: +## Highlights +- 还有一个优势就是 MQTT 在客户端容易实现,而且具有易用性,非常适合当今资源有限的设备。 + +- MQTT 协议与 HTTP 相比具有一个明显的优势:数据包开销较小 + +- pub/sub 最重要的方面是 publisher 与 subscriber 的解藕 + +- 空间解耦 + +- 时间解藕 + +- 同步 Synchronization 解藕 + +- 发布/订阅模式消除了传统客户-服务器之间的直接通信,把通信这个操作交给了 broker 进行代理,并在空间、时间、同步三个维度上进行了解藕。 + +- pub/sub 比传统的客户端-服务器模式有了更好的拓展,这是由于 broker 的高度并行化,并且是基于事件驱动的模式 + +- 事件驱动中的程序流程会由诸如用户操作(点击鼠标、键盘)、传感器输出或者从其他程序或传递的消息事件决定 + +- 事件驱动编程是图形用户界面和其他应用程序比如 Web 中使用的主要范式,这些应用程序能够响应用户输入执行某些操作为中心,这同时也适用于驱动程序的编程 + +- broker 能够对消息进行过滤,使每个订阅者只接收自己感兴趣的消息 + +- 基于主题的过滤 + +- 基于内容的过滤 + +- 每条消息都会有一个 topic ,接收客户端会向 borker 订阅感兴趣的 topic,订阅后,broker 就会确保客户端收到发布到 topic 中的消息 + +- broker 会根据特定的内容过滤消息,接受客户端会经过过滤他们感兴趣的内容。这种方法的一个显著的缺点就是必须事先知道消息的内容,不能加密或者轻易修改 + +- 基于类型的过滤 + +- 为了发布/订阅系统的挑战,MQTT 具有三个服务质量级别,你可以指定消息从客户端传到 broker 或者从 broker 传到客户端,在 topic 的订阅中,会存在 topic 没有 subscriber 订阅的情况,作为 broker 必须知道如何处理这种情况。 + +- 在传统的消息队列模式中,一条消息会存储在消息队列中等待被消费,每个传入的消息都存储在消息队列中,直到它被客户端(通常称之为消费者)所接收,如果没有客户端消费消息的话,这条消息就会存在消息队列中等待被消费。但是在消息队列中,不会存在消息没有客户端消费的情况,但是在 MQTT 中,确存在 topic 无 subscriber 订阅的情况。 + +- 在传统的消息队列模式中,一条消息只能被一个客户端所消费,负载会分布在队列的每个消费者之间;而在 MQTT 中,每个订阅者都会受到消息,每个订阅者有相同的负载。 + +- 在传统的消息队列模式中,必须使用单独的命令来显式创建队列,只有队列创建后,才可以生产或者消费消息;而在 MQTT 中,topic 比较灵活,可以即时创建。 + +- publisher 和 subscriber 都属于 MQTT Client。 + +- 发布和订阅的功能也可以由同一个 MQTT Client 实现。 + +- MQTT 客户端是指运行 MQTT 库并通过网络连接到 MQTT broker 的任何设备,这些设备可以从微控制器到成熟的服务器 + +- broker 负责接收所有消息,过滤消息,确定是哪个 client 订阅了每条消息,并将消息发送给对应的 client,broker 还负责保存会话数据,这些数据包括订阅的和错过的消息。broker 还负责客户端的身份验证和授权。 + +- MQTT 是基于 TCP/IP 协议基础之上的,所以 MQTT 的 client 和 broker 都需要 TCP/IP 协议的支持。 + +- MQTT 的连接总是在 client 和 broker 之间进行,client 和 client 之间并不会相互连接。如果要发起连接的话,那么 client 就会向 broker 发起 CONNECT 消息,代理会使用 CONNACK 消息和状态码进行响应 + +- 一旦 client 和 broker 的连接建立后,broker 就会使客户端的连接一直处于打开状态,直到 client 发出断开命令或者连接中断。 + +- MQTT 的消息报文主要分为 CONNECT 和 CONNACK 消息。 + +- 为了初始化连接,需要 client 向 broker 发送 CONNECT 消息 + +- 一个 MQTT 客户端发送一条 CONNECT 连接,这条 CONNECT 连接可能会包含下面这些信息 + +- ClientId:显而易见,这个就是每个客户端的 ID 标识,也就是连接到 MQTT broker 的每个 client。 + +- 这个 ID 应该是每个 client 和 broker 唯一的,如果你不需要 broker 持有状态的话,你可以发送一个空的 ClientId,空的 ClientId 会没有任何状态。在这种情况下,ClientSession 需要设置为 true,否则将会拒绝连接。 + +- CleanSession:CleanSession 会话标志会告诉 broker client 是否需要建立持久会话。在持久会话 (CleanSession = false)中,broker 存储 client 的所有订阅以及服务质量(Qos) 是 1 或 2 订阅的 client 的所有丢失的消息。 + +- 如果会话不是持久的(CleanSession = true),那么 broker 则不会为 client 存储任何内容并且会清除先前持久会话中的所有信息。 + +- Username/Password :MQTT 会发送 username 和 password 进行 client 认证和授权 + +- LastWillxxx :LastWillxxx 表示的是遗愿,client 在连接 broker 的时候将会设立一个遗愿,这个遗愿会保存在 broker 中,当 client 因为非正常原因断开与 broker 的连接时,broker 会将遗愿发送给订阅了这个 topic(订阅遗愿的 topic)的 client。 + +- keepAlive:keepAlive 是 client 在连接建立时与 broker 通信的时间间隔,通常以秒为单位。这个时间指的是 client 与 broker 在不发送消息下所能承受的最大时长。 + +- 当 broker 收到 CONNECT 消息时,它有义务回复 CONNACK 消息进行响应。CONNACK 消息包括两部分内容 + +- SessionPresent:会话当前标识,这个标志会告诉 client 当前 broker 是否有一个持久性会话与 client 进行交互。 + +- SessionPresent 标志和 CleanSession 标志有关,当 client 在 CleanSession 设置为 true 的情况下连接时,SessionPresent 始终为 false,因为没有持久性会话可以使用。如果 CleanSession 设置为 false,则有两种可能性,如果 ClientId 的会话信息可用,并且 broker 已经存储了会话信息,那么 SessionPresent 为 true,否则如果没有 ClientId 的任何会话信息,那么 SessionPresent 为 false。 + +- ReturnCode:CONNACK 消息中的第二个标志是连接确认标志。这个标志包含一个返回码,告诉客户端连接尝试是否成功。连接确认标志有下面这些选项。 + +- 消息类型 发布 + +- MQTT 使用的是基于 topic 主题的过滤。每条消息都应该包含一个 topic ,broker 可以使用 topic 将消息发送给感兴趣的 client。除此之外,每条消息还会包含一个负载(Payload),Payload 中包含要以字节形式发送的数据。 + +- MQTT 是数据无关性的,也就是说数据是由发布者 - publisher 决定要发送的是 XML 、JSON 还是二进制数据、文本数据 + +- MQTT 中的 PUBLISH 消息结构如下。 + +- Packet Identifier:这个 PacketId 标识在 client 和 broker 之间唯一的消息标识。packetId 仅与大于零的 Qos 级别相关 + +- TopicName:主题名称是一个简单的字符串,/ 代表着分层结构 + +- Qos:这个数字表示的是服务质量水平,服务质量水平有三个等级:0、1 和 2,服务级别决定了消息到达 client 或者 broker 的保证类型,来决定消息是否丢失 + +- RetainFlag:这个标志表示 broker 将最近收到的一条 RETAIN 标志位为true的消息保存在服务器端(内存或者文件)。 + +- MQTT 服务器只会为每一个 Topic 保存最近收到的一条 RETAIN 标志位为true的消息 + +- Payload:这个是每条消息的实际内容 + +- Dupflag:这个标志表示该消息是重复的并且由于预期的 client 或者 broker 没有确认所以重新发送了一次。 + +- 当 client 向 broker 发送消息时,broker 会读取消息,根据 Qos 的级别进行消息确认,然后处理消息。处理消息其实就是确定哪些 subscriber 订阅了 topic 并将消息发送给他们。 + +- 发布消息的 client 不会知道是否有人对发布的消息感兴趣,同时也不知道多少 client 从 broker 收到了消息。 + +- 订阅 + +- CONNACK + +- CONNECT + +- client 会向 broker 发送 SUBSCRIBE 消息来接收有关感兴趣的 topic,这个 SUBSCRIBE 消息非常简单,它包含了一个唯一的数据包标识和一个订阅列表 + +- Packet Identifier:这个 PacketId 和上面的 PacketId 一样,都表示消息的唯一标识符。 ListOfSubscriptions:SUBSCRIBE 消息可以包含一个 client 的多个订阅,每个订阅都会由一个 topic 和一个 Qos 构成。订阅消息中的 topic 可以包含通配符。 + +- 确认消息 + +- client 在向 broker 发送 SUBSCRIBE 消息后,为了确认每个订阅,broker 会向 client 发送 SUBACK 确认消息。这个 SUBACK 包含原始 SUBSCRIBE 消息的 packetId 和返回码列表。 + +- 发布 - 订阅 - 确认消息,这三种消息的示意图如下。 + +- 退订 + +- SUBSCRIBE 消息对应的是 UNSUBSCRIBE 消息,这条消息发送后,broker 会删除关于 client 的订阅。 + +- 确认退订 + +- 取消订阅也需要 broker 的确认,此时 broker 会向 client 发送一个 UNSUBACK 消息 + +- 退订和确认退订的流程如下 + +- MQTT Topic 非常轻量级,client 在发布或订阅之前不需要先创建所需要的 Topic,broker 在接收每个 Topic 前不用进行初始化操作。 + +- 当客户端订阅 Topic 时,它可以订阅已发布消息的确切 Topic,也可以使用通配符来同时订阅多个 Topic + +- 单级通配符可以替换 Topic 的一个级别,+ 号代表 Topic 中的单级通配符 + +- 多级通配符涵盖多个 Topic,# 代表 Topic 中的多级通配符。为了让 broker 能够确定和哪些 Topic 匹配,多级通配符必须作为 Topic 中的最后一个字符放置,并以 / 开头 + +- 当 client 订阅带有多级通配符的 Topic 时,不论 Topic 有多长多深,它都会收到通配符之前 Topic 的所有消息。如果你只将 Topic 定义为 # 的话,那么你将会收到所有的消息。 + diff --git a/网页剪辑/developer.aliyun.com/MQTT协议详解及v5.0实践-阿里云开发者社区.md b/网页剪辑/developer.aliyun.com/MQTT协议详解及v5.0实践-阿里云开发者社区.md new file mode 100644 index 0000000..cb485d8 --- /dev/null +++ b/网页剪辑/developer.aliyun.com/MQTT协议详解及v5.0实践-阿里云开发者社区.md @@ -0,0 +1,40 @@ +--- +doc_type: hypothesis-highlights +url: 'https://developer.aliyun.com/article/786001' +--- +# MQTT协议详解及v5.0实践-阿里云开发者社区 +## Metadata +- Author: [developer.aliyun.com]() +- Title: MQTT协议详解及v5.0实践-阿里云开发者社区 +- Reference: https://developer.aliyun.com/article/786001 +- Category: #source/article🗞 +- Tags: +## Highlights +- MQTTv3协议是为在低带宽、不可靠的网络上工作的传感器而设计的基于TCP的应用层协议,适用于IoT场景 + +- 使用发布/订阅消息模式,支持一对多的消息分发 + +- 报文格式设计精简, 适用于小规模数据传输以及资源受限的IoT设备 + +- 支持QoS0、QoS1、QoS2 三种消息QoS。 + +- MQTT-SN(Sensor Networks) 是MQTT协议的传感器网络版本,最早用在zigBee无线网络中,主要面对电池供电,有限的处理器能力和存储能力的设备。只有很小的内存和CPU,TCP 对于这些设备来说非常奢侈,甚至无法允许TCP协议栈。 + +- MQTT 5.0在协议层提供了更大的自定义扩展空间,平台基于扩展点可支持更丰富的协议能力 + +- 设备状态一致性策略设计,包括session管理机制、心跳检测机制、异地登陆问题、状态最终一致性策略 + +- 协议层本地有session管理器来对本地会话进行管理,通过心跳检测、会话自检来保证跟设备之间的连接状态一致性 + +- 设备状态一致性策略:设备到MQTT协议接入层之间是tcp长连接,通过心跳机制保证心跳周期内设备状态的最终一致性 + +- 通过分布式会话版本号,保证分布式会话并发更新安全,通过上行消息/心跳定时触发会话自检机制,解决异常情况下本地/分布式会话状态不一致的问题。 + +- MQTT协议是基于PUB/SUB的异步通信模式 + +- MQTT协议层针对不同场景支持多种MQTT接入方式,同时支持tcp直连、tls、ws、wss等方式接入 + +- 协议层实现了多协议端口复用,也就是一个端口同时支持多种协议 + +- 通过topic中包含的messageId匹配请求与响应,对业务数据零侵入messageId的生成与匹配、超时控制等逻辑,调用方无感知简化了业务方调用逻辑,扩展了MQTT使用场景。 + diff --git a/网页剪辑/jianshu.com/MQTT协议详解.md b/网页剪辑/jianshu.com/MQTT协议详解.md new file mode 100644 index 0000000..e9c8a3f --- /dev/null +++ b/网页剪辑/jianshu.com/MQTT协议详解.md @@ -0,0 +1,16 @@ +--- +doc_type: hypothesis-highlights +url: 'https://www.jianshu.com/p/17a28814a925' +--- +# MQTT协议详解 +## Metadata +- Author: [jianshu.com]() +- Title: MQTT协议详解 +- Reference: https://www.jianshu.com/p/17a28814a925 +- Category: #source/article🗞 +- Tags: +## Highlights +- 该协议构建于TCP/IP协议上 + +- MQTT最大优点在于,可以以极少的代码和有限的带宽,为连接远程设备提供实时可靠的消息服务 + diff --git a/网页剪辑/juejin.cn/斯皮尔曼相关(spearman)相关性分析一文详解 python实例代码 - 掘金.md b/网页剪辑/juejin.cn/斯皮尔曼相关(spearman)相关性分析一文详解 python实例代码 - 掘金.md new file mode 100644 index 0000000..1e9c8c5 --- /dev/null +++ b/网页剪辑/juejin.cn/斯皮尔曼相关(spearman)相关性分析一文详解 python实例代码 - 掘金.md @@ -0,0 +1,16 @@ +--- +doc_type: hypothesis-highlights +url: 'https://juejin.cn/post/7195433939593330749' +--- +# 斯皮尔曼相关(spearman)相关性分析一文详解+python实例代码 - 掘金 +## Metadata +- Author: [juejin.cn]() + +- Title: 斯皮尔曼相关(spearman)相关性分析一文详解+python实例代码 - 掘金 +- Reference: https://juejin.cn/post/7195433939593330749 +- Category: #source/article🗞 +- Tags: +## Highlights +- 斯皮尔曼相关系数的适用条件比皮尔逊相关系数要广,只需两个变量的观测值是成对的等级评定数据,或者是由连续变量观测数据转化得到的等级数据,不论两个变量的总体分布形态、样本容量的大小如何,都可以用斯皮尔曼等级相关系数来进行研究。只要数据满足单调关系(例如线性函数、指数函数、对数函数等)就能够使用。 + + diff --git a/网页剪辑/juejin.cn/斯皮尔曼相关(spearman)相关性分析一文详解+python实例代码 - 掘金.md b/网页剪辑/juejin.cn/斯皮尔曼相关(spearman)相关性分析一文详解+python实例代码 - 掘金.md new file mode 100644 index 0000000..1e9c8c5 --- /dev/null +++ b/网页剪辑/juejin.cn/斯皮尔曼相关(spearman)相关性分析一文详解+python实例代码 - 掘金.md @@ -0,0 +1,16 @@ +--- +doc_type: hypothesis-highlights +url: 'https://juejin.cn/post/7195433939593330749' +--- +# 斯皮尔曼相关(spearman)相关性分析一文详解+python实例代码 - 掘金 +## Metadata +- Author: [juejin.cn]() + +- Title: 斯皮尔曼相关(spearman)相关性分析一文详解+python实例代码 - 掘金 +- Reference: https://juejin.cn/post/7195433939593330749 +- Category: #source/article🗞 +- Tags: +## Highlights +- 斯皮尔曼相关系数的适用条件比皮尔逊相关系数要广,只需两个变量的观测值是成对的等级评定数据,或者是由连续变量观测数据转化得到的等级数据,不论两个变量的总体分布形态、样本容量的大小如何,都可以用斯皮尔曼等级相关系数来进行研究。只要数据满足单调关系(例如线性函数、指数函数、对数函数等)就能够使用。 + + diff --git a/网页剪辑/juejin.cn/皮尔逊相关性分析一文详解 python实例代码 - 掘金.md b/网页剪辑/juejin.cn/皮尔逊相关性分析一文详解 python实例代码 - 掘金.md new file mode 100644 index 0000000..155eaef --- /dev/null +++ b/网页剪辑/juejin.cn/皮尔逊相关性分析一文详解 python实例代码 - 掘金.md @@ -0,0 +1,18 @@ +--- +doc_type: hypothesis-highlights +url: 'https://juejin.cn/post/7196290097549361209' +--- +# 皮尔逊相关性分析一文详解+python实例代码 - 掘金 +## Metadata +- Author: [juejin.cn]() + +- Title: 皮尔逊相关性分析一文详解+python实例代码 - 掘金 +- Reference: https://juejin.cn/post/7196290097549361209 +- Category: #source/article🗞 +- Tags: +## Highlights +- 总结一下对于皮尔逊相关系数的使用场景,有三种必要的特性使用皮尔逊系数最佳: 连续数据 正态分布 线性关系 + +- 上述三个条件均满足才能使用pearson相关系数,否则就用spearman相关系数。定序数据之间也只用spearman相关系数,不能用pearson相关系数。 + + diff --git a/网页剪辑/juejin.cn/皮尔逊相关性分析一文详解+python实例代码 - 掘金.md b/网页剪辑/juejin.cn/皮尔逊相关性分析一文详解+python实例代码 - 掘金.md new file mode 100644 index 0000000..155eaef --- /dev/null +++ b/网页剪辑/juejin.cn/皮尔逊相关性分析一文详解+python实例代码 - 掘金.md @@ -0,0 +1,18 @@ +--- +doc_type: hypothesis-highlights +url: 'https://juejin.cn/post/7196290097549361209' +--- +# 皮尔逊相关性分析一文详解+python实例代码 - 掘金 +## Metadata +- Author: [juejin.cn]() + +- Title: 皮尔逊相关性分析一文详解+python实例代码 - 掘金 +- Reference: https://juejin.cn/post/7196290097549361209 +- Category: #source/article🗞 +- Tags: +## Highlights +- 总结一下对于皮尔逊相关系数的使用场景,有三种必要的特性使用皮尔逊系数最佳: 连续数据 正态分布 线性关系 + +- 上述三个条件均满足才能使用pearson相关系数,否则就用spearman相关系数。定序数据之间也只用spearman相关系数,不能用pearson相关系数。 + + diff --git a/网页剪辑/juejin.cn/肯德尔系数相关性分析一文详解 python实例代码 - 掘金.md b/网页剪辑/juejin.cn/肯德尔系数相关性分析一文详解 python实例代码 - 掘金.md new file mode 100644 index 0000000..aafd567 --- /dev/null +++ b/网页剪辑/juejin.cn/肯德尔系数相关性分析一文详解 python实例代码 - 掘金.md @@ -0,0 +1,24 @@ +--- +doc_type: hypothesis-highlights +url: 'https://juejin.cn/post/7187943854141046839' +--- +# 肯德尔系数相关性分析一文详解+python实例代码 - 掘金 +## Metadata +- Author: [juejin.cn]() + +- Title: 肯德尔系数相关性分析一文详解+python实例代码 - 掘金 +- Reference: https://juejin.cn/post/7187943854141046839 +- Category: #source/article🗞 +- Tags: +## Highlights +- Kendall(肯德尔)系数的定义:n个同类的统计对象按特定属性排序,其他属性通常是乱序的。同序对(concordant pairs)和异序对(discordant pairs)之差与总对数(n*(n-1)/2)的比值定义为Kendall(肯德尔)系数。 + +- 肯德尔相关则是基于样本数据对之间的关系来进行相关系数的强弱的分析,数据对可以分为一致对(Concordant)和分歧对(Discordant)。 + +- 变量数据是有序的( ordinal) 或者是连续的(continuous). 有序尺度(Ordinal scales )的数据通常用于用数值的方式来衡量非数值的概念 + +- 连续尺度的数据就勿需解释了,常见的温度啊、体重啊、收入啊等等都(或严格、或近似)算是连续尺度的数据。 + +- 肯德尔系数有两个计算公式,一个称为Tau-c,另一个称为Tau-b。两者的区别是Tau-b可以处理有相同值的情况,即并列排位(tied ranks)。 + + diff --git a/网页剪辑/juejin.cn/肯德尔系数相关性分析一文详解+python实例代码 - 掘金.md b/网页剪辑/juejin.cn/肯德尔系数相关性分析一文详解+python实例代码 - 掘金.md new file mode 100644 index 0000000..aafd567 --- /dev/null +++ b/网页剪辑/juejin.cn/肯德尔系数相关性分析一文详解+python实例代码 - 掘金.md @@ -0,0 +1,24 @@ +--- +doc_type: hypothesis-highlights +url: 'https://juejin.cn/post/7187943854141046839' +--- +# 肯德尔系数相关性分析一文详解+python实例代码 - 掘金 +## Metadata +- Author: [juejin.cn]() + +- Title: 肯德尔系数相关性分析一文详解+python实例代码 - 掘金 +- Reference: https://juejin.cn/post/7187943854141046839 +- Category: #source/article🗞 +- Tags: +## Highlights +- Kendall(肯德尔)系数的定义:n个同类的统计对象按特定属性排序,其他属性通常是乱序的。同序对(concordant pairs)和异序对(discordant pairs)之差与总对数(n*(n-1)/2)的比值定义为Kendall(肯德尔)系数。 + +- 肯德尔相关则是基于样本数据对之间的关系来进行相关系数的强弱的分析,数据对可以分为一致对(Concordant)和分歧对(Discordant)。 + +- 变量数据是有序的( ordinal) 或者是连续的(continuous). 有序尺度(Ordinal scales )的数据通常用于用数值的方式来衡量非数值的概念 + +- 连续尺度的数据就勿需解释了,常见的温度啊、体重啊、收入啊等等都(或严格、或近似)算是连续尺度的数据。 + +- 肯德尔系数有两个计算公式,一个称为Tau-c,另一个称为Tau-b。两者的区别是Tau-b可以处理有相同值的情况,即并列排位(tied ranks)。 + + diff --git a/网页剪辑/mengte.online/Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通.md b/网页剪辑/mengte.online/Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通.md new file mode 100644 index 0000000..1b92867 --- /dev/null +++ b/网页剪辑/mengte.online/Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通.md @@ -0,0 +1,20 @@ +--- +doc_type: hypothesis-highlights +url: 'https://mengte.online/archives/1879' +--- +# Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通 +## Metadata +- Author: [mengte.online]() + +- Title: Spearman相关性分析(Spearman Correlation Analysis)——理论介绍 - 梦特医数通 +- Reference: https://mengte.online/archives/1879 +- Category: #source/article🗞 +- Tags: +## Highlights +- 先将变量X、Y分别从小到大排序编秩,用秩次RX和RY表示。排序时,出现数据相等从而造成秩次相同的现象称为相持(tie),此时,取其平均秩次为每个数据的秩次 + +- Spearman相关性分析,需要满足2个条件: 条件1:变量包含等级变量、或变量不服从正态分布或分布类型未知。 条件2:两变量之间存在单调关系。 + +- Spearman相关,又称秩相关、等级相关,是对两变量的秩次大小作线性相关分析,对原始变量的分布不作要求,属于非参数统计方法,适用范围较广。对于服从Pearson相关的数据亦可计算Spearman相关系数,但统计效能更低。 Spearman相关系数(rs)介于-1与1之间,rs >0为正相关,rs <0为负相关。rs的绝对值(|rs|)越大,变量间的相关性越强。 参考Pearson相关系数对rs进行等级划分:当0.9