Detects multi-modality in a series of numbers!.
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
You can Follow the below Step By Step procedure to install the Bimodal Detector Chrome Extension to your Chrome Web browser.
It is the Bimodal Detector Chrome extension download link you can download and install Chrome Browser.
Tags: Typical Scrum Fibonacci Numbers , Detects Multimodality , Scrum Fibonacci Numbers , Multi Modal Distribution , Multi Modal , Default Scrum Fibonacci Numbers , Red Background Color , Darker Right Background , Estimated Fibonacci Numbers , Multi Modality , Typically Estimate , Modal Distribution , Fibonacci Numbers , Green Background , Typical Planning Poker ,
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