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group_combination's Introduction

group_combination

A mini-package to find the best group combination

This package implement algorithms to solve some issues regarding group combination.

Group division

Let's give an example of application: I want to plot the Gantt graph of X projects that are divided into N business units. For more convenience I want to plot the projects by business units in multiple subplots. I've already decided that I want M subplots at the end. The issue is that the number of projects is very different from one business unit to another so I cannot say each subplot will contain 2 or 3 business units. As a consequence there a lot of combinations to be tested to find a suitable one. The combinatory of this problem is quite high so I would like to rely on a simple Genetic Algorithm.

Chromosome definition

A chromosome is defined by a N-dimensional array containing the group assignment. For example, the chromosome below:

c = [1, 1, 2, 3, 2, 4, 4]

means that the first two business units are assigned to group 1.

Chromosome validation

A chromosome is valid iff there is no empty group among the M ones.

Chromosome evaluation

Ideally, we would like to have the same number of projects in every subplot. To evaluate this, we calculate the variance of the number of projects by group.

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