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.github/PULL_REQUEST_TEMPLATE.md

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## Description
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Please include a summary of the change and which issue is fixed. Please also include relevant motivation and context. List any dependencies that are required for this change.
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Please include a summary of the change and which issue is fixed. Also include relevant motivation and context. List any dependencies that are required for this change.
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Fixes # (issue)
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## How Has This Been Tested?
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Please describe the tests that you ran to verify your changes. Provide instructions so we can reproduce. Please also list any relevant details for your test configuration.
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Please describe the tests that you ran to verify your changes. Provide instructions so we can reproduce. Also list any relevant details for your test configuration.
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- [ ] Test A
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- [ ] Test B

CHANGELOG.md

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- Added a badge for the code style (Ruff) in the README.
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- Added a badge for the license in the README.
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- Added CI/CD pipelines for PyPI deployment (including test coverage, compiling extensions and wheels, and uploading to PyPI).
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- Resolving issues with compiling Cython extensions on Windows and MacOS.
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- Resolving issues with compiling Cython extensions on Windows and macOS.

README.md

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## Documentation
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You can find the full documentation for Radius Clustering [here](https://contrib.scikit-learn.org/radius_clustering/).
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See the [full documentation for Radius Clustering](https://contrib.scikit-learn.org/radius_clustering/).
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### Building the documentation
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docs/source/details.rst

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The MDS problem is a well-known NP-Hard problem in graph theory, and it has been proven to be linked to the clustering
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under radius constraint problem. The MDS problem is defined as follows:
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Given a undirected weighted graph :math:`G = (V,E)` where :math:`V` is a set of vertices and :math:`E` is a set of edges,
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Given an undirected weighted graph :math:`G = (V,E)` where :math:`V` is a set of vertices and :math:`E` is a set of edges,
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a dominating set :math:`D` is a subset of :math:`V` such that every vertex in :math:`V` is either in :math:`D` or
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adjacent to a vertex in :math:`D`. The goal is to find a dominating set :math:`D` such that the number of vertices in
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:math:`D` is minimized. This problem is known to be NP-Hard.

docs/source/installation.rst

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python -m pip show radius-clustering # show radius-clustering version and location
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python -m pip freeze # show all installed packages in the environment
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.. tab-item:: MacOS
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.. tab-item:: macOS
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:class-label: tab-4
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:sync: macos
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In Build Tools, install C++ toolchain. Ensure that it is added to the system PATH.
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You are now ready to install Radius Clustering from source.
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.. tab-item:: macOS
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examples/plot_iris_example.py

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t_kmeans = time.time() - t0
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# %%
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# Reapllying the same process as before
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# Reapplying the same process as before
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# --------------------------------------
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rad_centers_index = np.array(rad.centers_)

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