Edmond maximum branching algorithm

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I am trying to have an implementation on Python for Edmond's maximum branching algorithm.

Maximum Branching Problem. Given a directed graph G=(V,E, w) where w be the weight function. For a root r in V, determine a branching G'=(V,E') rooted r, i.e. G' contains no cycles and has all vertices with indegree at most 1, with largest total weight.

The Edmond's algorithm can be found here: http://www-di.inf.puc-rio.br/~poggi/mba.html

Do you have an an implementation on Python for this problem?


Edited:

Thank you, guys. I just mimic one solution on Stackoverflow and get the answer here: https://colab.research.google.com/drive/1kFynHGSXxYlr__2M3zl1kJtdPZTy5Ly7?usp=sharing

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