Bimodal Detector

生产工具插件用户量: 3大小: 15.43KiB版本: v 1.2020.0420.1844更新时间: 2021-12-21
用户量:3大小:15.43KiB版本:v 1.2020.0420.1844更新时间:2021-12-21

Detects multi-modality in a series of numbers!

Bimodal Detector 的使用方法详解,最全面的教程


Bimodal Detector 描述:

用户数:3

分类:生产工具插件

扩展大小:15.43 KiB

最后更新时间:2021-12-21

版本:v 1.2020.0420.1844


Bimodal Detector 插件简介:

这是来自Chrome商店的 Bimodal Detector 浏览器插件,您可以在当前页面下载它的最新版本安装文件,并安装在Chrome、Edge等浏览器上。


Bimodal Detector插件下载方法/流程:

点击下载按钮,关注“扩展迷Extfans”公众号并获取验证码,在网页弹窗中输入验证码,即可下载最新安装文件。


Bimodal Detector插件安装教程/方法:

(1)将扩展迷上下载的安装包文件(.zip)解压为文件夹,其中类型为“crx”的文件就是接下来需要用到的安装文件

(2) 从设置->更多工具->扩展程序 打开扩展程序页面,或者地址栏输入 Chrome://extensions/ 按下回车打开扩展程序页面

(3) 打开扩展程序页面的“开发者模式”

(4) 将crx文件拖拽到扩展程序页面,

完成安装如有其它安装问题,

请扫描网站底部二维码与客服联系如有疑问请参考:

https://www.extfans.com/installation/
Background In a typical planning poker, i.e. for software development (to typically estimate the complexity of a ticket), estimates may differ between estimators. When do we need to discuss the different estimates, when don't we? One approach ist to detect multi-modality of the estimation distribution. Example A team estimates using typical scrum fibonacci numbers [0, 1, 2, 3, 5, 8, 13, 20, 40, 100]. And let's say, we have the following estimates after the first round: [1, 5, 5, 8, 3, 5]. Is this worth a discussion? I.e. is it uni- or multi-modal? The distribution (abundance) of the estimated fibonacci numbers looks like this: [0, 1, 0, 1, 3, 1, 0, 0, 0, 0]. This contains 2 local extrema which corresponds to a bi-modality. Discussion is worth between the two people having estimated a 1 and an 8, the lowest and the highest estimates. Features I distinguish two cases: * Uni-modal distribution: I mark the median with a green background. * Multi-modal distribution: I colorize the peaks of the distribution (those values which are most abundant) with a light red background color and extrema to discuss with a darker right background. What is currently supported? I currently support plannings at https://www.planitpoker.com with the default scrum fibonacci numbers as mentioned above in the example. Version 1.2020.0330.2333: - Adjusted the logic and tested thoroughly Version 1.0 - Bugy version where the logic is broken

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