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-===================================== ===================================== =====================================
-:Author: Siargey Kachanovich :Introduced in: GUDHI 1.3.0 :Copyright: GPL v3
-===================================== ===================================== =====================================
+================================================================= =================================== ===================================
+:Author: Siargey Kachanovich :Introduced in: GUDHI 1.3.0 :Copyright: GPL v3
+================================================================= =================================== ===================================
-+---------------------------------------------+----------------------------------------------------------------------+
-| .. image:: | Witness complex :math:`Wit(W,L)` is a simplicial complex defined on |
-| img/Witness_complex_representation.png | two sets of points in :math:`\mathbb{R}^D`:Wit(W,L)` is a simplicial |
-| | complex defined on two sets of points in :math:`\mathbb{R}^D`: |
-| | |
-| | * :math:`W` set of **witnesses** and |
-| | * :math:`L \subseteq W` set of **landmarks**. |
-| | |
-| | The simplices are based on landmarks and a simplex belongs to the |
-| | witness complex if and only if it is witnessed, that is: |
-| | |
-| | :math:`\sigma \subset L` is witnessed if there exists a point |
-| | :math:`w \in W` such that w is closer to the vertices of |
-| | :math:`\sigma` than other points in :math:`L` and all of its faces |
-| | are witnessed as well. |
-| | |
-| | The data structure is described in |
-| | :cite:`boissonnatmariasimplextreealgorithmica`. |
-+---------------------------------------------+----------------------------------------------------------------------+
-| :doc:`witness_complex_user` | :doc:`witness_complex_ref` |
-+---------------------------------------------+----------------------------------------------------------------------+
++-----------------------------------------------------------------+----------------------------------------------------------------------+
+| .. image:: | Witness complex :math:`Wit(W,L)` is a simplicial complex defined on |
+| img/Witness_complex_representation.png | two sets of points in :math:`\mathbb{R}^D`:Wit(W,L)` is a simplicial |
+| | complex defined on two sets of points in :math:`\mathbb{R}^D`: |
+| | |
+| | * :math:`W` set of **witnesses** and |
+| | * :math:`L \subseteq W` set of **landmarks**. |
+| | |
+| | The simplices are based on landmarks and a simplex belongs to the |
+| | witness complex if and only if it is witnessed, that is: |
+| | |
+| | :math:`\sigma \subset L` is witnessed if there exists a point |
+| | :math:`w \in W` such that w is closer to the vertices of |
+| | :math:`\sigma` than other points in :math:`L` and all of its faces |
+| | are witnessed as well. |
+| | |
+| | The data structure is described in |
+| | :cite:`boissonnatmariasimplextreealgorithmica`. |
++-----------------------------------------------------------------+----------------------------------------------------------------------+
+| :doc:`witness_complex_user` | :doc:`witness_complex_ref` |
++-----------------------------------------------------------------+----------------------------------------------------------------------+