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@ -25,10 +25,9 @@ cd python
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pip install .
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```
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Using the algorithm is easy.
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Using the package is easy.
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You describe the input graph by listing its edges.
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Each edge is represented as a pair of vertex indices and the weight of the edge.
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Each edge is represented as a tuple of vertex indices and the weight of the edge.
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The example below finds a matching in a graph with 5 vertices and 5 edges.
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The maximum weight matching contains two edges and has total weight 11.
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@ -50,7 +49,7 @@ I plan to eventually update the C++ code to implement the faster _O(n*m*log(n))_
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The C++ code is self-contained and can easily be linked into an application.
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It is also reasonably efficient.
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For serious use cases, [LEMON](http://lemon.cs.elte.hu/trac/lemon) may be a better choice.
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For serious use cases, [LEMON](https://lemon.cs.elte.hu/trac/lemon) may be a better choice.
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LEMON is a C++ library that provides a very fast and robust implementation of
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maximum weighted matching and many other graph algorithms.
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To my knowledge, it is the only free software library that provides a high-quality
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@ -111,7 +110,7 @@ However, earlier versions of the algorithm were invented and improved by several
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See the file [Algorithm.md](doc/Algorithm.md) for links to the most important papers.
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I used some ideas from the source code of the `MaxWeightedMatching` class in
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[LEMON](http://lemon.cs.elto.hu/trac/lemon):
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[LEMON](https://lemon.cs.elto.hu/trac/lemon):
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the technique to implement lazy updates of vertex dual variables,
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and the approach to re-use alternating trees after augmenting the matching.
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