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    minimum_spanning_tree(csgraph, overwrite=False)

    Return a minimum spanning tree of an undirected graph

    A minimum spanning tree is a graph consisting of the subset of edges
    which together connect all connected nodes, while minimizing the total
    sum of weights on the edges.  This is computed using the Kruskal algorithm.

    .. versionadded:: 0.11.0

    Parameters
    ----------
    csgraph : array_like or sparse matrix, 2 dimensions
        The N x N matrix representing an undirected graph over N nodes
        (see notes below).
    overwrite : bool, optional
        if true, then parts of the input graph will be overwritten for
        efficiency.

    Returns
    -------
    span_tree : csr matrix
        The N x N compressed-sparse representation of the undirected minimum
        spanning tree over the input (see notes below).

    Notes
    -----
    This routine uses undirected graphs as input and output.  That is, if
    graph[i, j] and graph[j, i] are both zero, then nodes i and j do not
    have an edge connecting them.  If either is nonzero, then the two are
    connected by the minimum nonzero value of the two.

    Examples
    --------
    The following example shows the computation of a minimum spanning tree
    over a simple four-component graph::

         input graph             minimum spanning tree

             (0)                         (0)
            /   \                       /
           3     8                     3
          /       \                   /
        (3)---5---(1)               (3)---5---(1)
          \       /                           /
           6     2                           2
            \   /                           /
             (2)                         (2)

    It is easy to see from inspection that the minimum spanning tree involves
    removing the edges with weights 8 and 6.  In compressed sparse
    representation, the solution looks like this:

    >>> from scipy.sparse import csr_matrix
    >>> from scipy.sparse.csgraph import minimum_spanning_tree
    >>> X = csr_matrix([[0, 8, 0, 3],
    ...                 [0, 0, 2, 5],
    ...                 [0, 0, 0, 6],
    ...                 [0, 0, 0, 0]])
    >>> Tcsr = minimum_spanning_tree(X)
    >>> Tcsr.toarray().astype(int)
    array([[0, 0, 0, 3],
           [0, 0, 2, 5],
           [0, 0, 0, 0],
           [0, 0, 0, 0]])
    _graph_validationeliminate_zerosvalidate_graphisspmatrix_csccopy_if_sparsepredecessorsdense_outputRuntimeErrorrow_indicesisspmatrixcsr_matrixValueErroroverwrite__test____main__sp_treeindicesfloat64csgraphargsortindptri_sortastypearangezerosshaperangenumpyint32dtypeITYPEDTYPErankdatanpZgZfZdqlihgfdbQONLIHB
    minimum_spanning_tree(csgraph, overwrite=False)

    Return a minimum spanning tree of an undirected graph

    A minimum spanning tree is a graph consisting of the subset of edges
    which together connect all connected nodes, while minimizing the total
    sum of weights on the edges.  This is computed using the Kruskal algorithm.

    .. versionadded:: 0.11.0

    Parameters
    ----------
    csgraph : array_like or sparse matrix, 2 dimensions
        The N x N matrix representing an undirected graph over N nodes
        (see notes below).
    overwrite : bool, optional
        if true, then parts of the input graph will be overwritten for
        efficiency.

    Returns
    -------
    span_tree : csr matrix
        The N x N compressed-sparse representation of the undirected minimum
        spanning tree over the input (see notes below).

    Notes
    -----
    This routine uses undirected graphs as input and output.  That is, if
    graph[i, j] and graph[j, i] are both zero, then nodes i and j do not
    have an edge connecting them.  If either is nonzero, then the two are
    connected by the minimum nonzero value of the two.

    Examples
    --------
    The following example shows the computation of a minimum spanning tree
    over a simple four-component graph::

         input graph             minimum spanning tree

             (0)                         (0)
            /   \                       /
           3     8                     3
          /       \                   /
        (3)---5---(1)               (3)---5---(1)
          \       /                           /
           6     2                           2
            \   /                           /
             (2)                         (2)

    It is easy to see from inspection that the minimum spanning tree involves
    removing the edges with weights 8 and 6.  In compressed sparse
    representation, the solution looks like this:

    >>> from scipy.sparse import csr_matrix
    >>> from scipy.sparse.csgraph import minimum_spanning_tree
    >>> X = csr_matrix([[0, 8, 0, 3],
    ...                 [0, 0, 2, 5],
    ...                 [0, 0, 0, 6],
    ...                 [0, 0, 0, 0]])
    >>> Tcsr = minimum_spanning_tree(X)
    >>> Tcsr.toarray().astype(int)
    array([[0, 0, 0, 3],
           [0, 0, 2, 5],
           [0, 0, 0, 0],
           [0, 0, 0, 0]])
    minimum_spanning_tree (line 23)sklearn.utils.mst._min_spanning_tree/home/bob/Code/scikit-learn/sklearn/utils/mst/_min_spanning_tree.pyxminimum_spanning_treescipy.sparseFormat string allocated too short.Format string allocated too short, see comment in numpy.pxdunknown dtype code in numpy.pxd (%d)Non-native byte order not supportedndarray is not Fortran contiguousndarray is not C contiguousÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿˆ!!H!€÷ #
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