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flags)source_matrixfunc_doc__doc__func_name__name____qualname____self__func_dict__dict__func_globals__globals__func_closure__closure__func_code__code__func_defaults__defaults____kwdefaults____annotations____module____reduce__base__reduce_cython____setstate_cython__Tstridessuboffsetsndimitemsizenbytesis_c_contigis_f_contigcopycopy_fortranmemview__getattr__cython_function_or_method_shortest_pathr���������������������������������������������������������������������������������������������������������������������������������������������������������������������������������������������dz��������j��������������������������������������������������z���������8������������������������������������������0���ϳ��U������@�����������(��������� 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    shortest_path(csgraph, method='auto', directed=True, return_predecessors=False,
                  unweighted=False, overwrite=False, indices=None)

    Perform a shortest-path graph search on a positive directed or
    undirected graph.

    .. versionadded:: 0.11.0

    Parameters
    ----------
    csgraph : array, matrix, or sparse matrix, 2 dimensions
        The N x N array of distances representing the input graph.
    method : string ['auto'|'FW'|'D'], optional
        Algorithm to use for shortest paths.  Options are:

           'auto' -- (default) select the best among 'FW', 'D', 'BF', or 'J'
                     based on the input data.

           'FW'   -- Floyd-Warshall algorithm.  Computational cost is
                     approximately ``O[N^3]``.  The input csgraph will be
                     converted to a dense representation.

           'D'    -- Dijkstra's algorithm with Fibonacci heaps.  Computational
                     cost is approximately ``O[N(N*k + N*log(N))]``, where
                     ``k`` is the average number of connected edges per node.
                     The input csgraph will be converted to a csr
                     representation.

           'BF'   -- Bellman-Ford algorithm.  This algorithm can be used when
                     weights are negative.  If a negative cycle is encountered,
                     an error will be raised.  Computational cost is
                     approximately ``O[N(N^2 k)]``, where ``k`` is the average
                     number of connected edges per node. The input csgraph will
                     be converted to a csr representation.

           'J'    -- Johnson's algorithm.  Like the Bellman-Ford algorithm,
                     Johnson's algorithm is designed for use when the weights
                     are negative.  It combines the Bellman-Ford algorithm
                     with Dijkstra's algorithm for faster computation.

    directed : bool, optional
        If True (default), then find the shortest path on a directed graph:
        only move from point i to point j along paths csgraph[i, j].
        If False, then find the shortest path on an undirected graph: the
        algorithm can progress from point i to j along csgraph[i, j] or
        csgraph[j, i]
    return_predecessors : bool, optional
        If True, return the size (N, N) predecesor matrix
    unweighted : bool, optional
        If True, then find unweighted distances.  That is, rather than finding
        the path between each point such that the sum of weights is minimized,
        find the path such that the number of edges is minimized.
    overwrite : bool, optional
        If True, overwrite csgraph with the result.  This applies only if
        method == 'FW' and csgraph is a dense, c-ordered array with
        dtype=float64.
    indices : array_like or int, optional
        If specified, only compute the paths from the points at the given
        indices. Incompatible with method == 'FW'.

    Returns
    -------
    dist_matrix : ndarray
        The N x N matrix of distances between graph nodes. dist_matrix[i,j]
        gives the shortest distance from point i to point j along the graph.
    predecessors : ndarray
        Returned only if return_predecessors == True.
        The N x N matrix of predecessors, which can be used to reconstruct
        the shortest paths.  Row i of the predecessor matrix contains
        information on the shortest paths from point i: each entry
        predecessors[i, j] gives the index of the previous node in the
        path from point i to point j.  If no path exists between point
        i and j, then predecessors[i, j] = -9999

    Raises
    ------
    NegativeCycleError:
        if there are negative cycles in the graph

    Notes
    -----
    As currently implemented, Dijkstra's algorithm and Johnson's algorithm
    do not work for graphs with direction-dependent distances when
    directed == False.  i.e., if csgraph[i,j] and csgraph[j,i] are non-equal
    edges, method='D' may yield an incorrect result.

    Examples
    --------
    >>> from scipy.sparse import csr_matrix
    >>> from scipy.sparse.csgraph import shortest_path

    >>> graph = [
    ... [0, 1, 2, 0],
    ... [0, 0, 0, 1],
    ... [2, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ]
    >>> graph = csr_matrix(graph)
    >>> print(graph)
      (0, 1)	1
      (0, 2)	2
      (1, 3)	1
      (2, 0)	2
      (2, 3)	3

    >>> dist_matrix, predecessors = shortest_path(csgraph=graph, directed=False, indices=0, return_predecessors=True)
    >>> dist_matrix
    array([0., 1., 2., 2.])
    >>> predecessors
    array([-9999,     0,     0,     1], dtype=int32)

    shortest_pathshape__setstate_cython____setstate__selfscipy.sparse.csgraph._validationscipy.sparse.csgraph._shortest_pathscipy.sparsereturn_shapereturn_predecessorsretreshape__reduce_ex____reduce_cython____reduce__range__qualname____pyx_vtable____pyx_unpickle_Enum__pyx_type__pyx_state__pyx_result__pyx_getbuffer__pyx_checksum__pyx_PickleError__prepare__predecessor_matrixpicklepackoverwriteorderonesobjnumpy.core.umath failed to importnumpy.core.multiarray failed to importnumpynpno default __reduce__ due to non-trivial __cinit__nnz__new__ndim__name__name__module__modemin_onlymethod__metaclass__messagememview__main__malimitflimit must be >= 0limitjohnson (line 1157)
    johnson(csgraph, directed=True, indices=None, return_predecessors=False,
            unweighted=False)

    Compute the shortest path lengths using Johnson's algorithm.

    Johnson's algorithm combines the Bellman-Ford algorithm and Dijkstra's
    algorithm to quickly find shortest paths in a way that is robust to
    the presence of negative cycles.  If a negative cycle is detected,
    an error is raised.  For graphs without negative edge weights,
    dijkstra may be faster.

    .. versionadded:: 0.11.0

    Parameters
    ----------
    csgraph : array, matrix, or sparse matrix, 2 dimensions
        The N x N array of distances representing the input graph.
    directed : bool, optional
        If True (default), then find the shortest path on a directed graph:
        only move from point i to point j along paths csgraph[i, j].
        If False, then find the shortest path on an undirected graph: the
        algorithm can progress from point i to j along csgraph[i, j] or
        csgraph[j, i]
    indices : array_like or int, optional
        if specified, only compute the paths from the points at the given
        indices.
    return_predecessors : bool, optional
        If True, return the size (N, N) predecesor matrix
    unweighted : bool, optional
        If True, then find unweighted distances.  That is, rather than finding
        the path between each point such that the sum of weights is minimized,
        find the path such that the number of edges is minimized.

    Returns
    -------
    dist_matrix : ndarray
        The N x N matrix of distances between graph nodes. dist_matrix[i,j]
        gives the shortest distance from point i to point j along the graph.

    predecessors : ndarray
        Returned only if return_predecessors == True.
        The N x N matrix of predecessors, which can be used to reconstruct
        the shortest paths.  Row i of the predecessor matrix contains
        information on the shortest paths from point i: each entry
        predecessors[i, j] gives the index of the previous node in the
        path from point i to point j.  If no path exists between point
        i and j, then predecessors[i, j] = -9999

    Raises
    ------
    NegativeCycleError:
        if there are negative cycles in the graph

    Notes
    -----
    This routine is specially designed for graphs with negative edge weights.
    If all edge weights are positive, then Dijkstra's algorithm is a better
    choice.

    Examples
    --------
    >>> from scipy.sparse import csr_matrix
    >>> from scipy.sparse.csgraph import johnson

    >>> graph = [
    ... [0, 1, 2, 0],
    ... [0, 0, 0, 1],
    ... [2, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ]
    >>> graph = csr_matrix(graph)
    >>> print(graph)
      (0, 1)	1
      (0, 2)	2
      (1, 3)	1
      (2, 0)	2
      (2, 3)	3

    >>> dist_matrix, predecessors = johnson(csgraph=graph, directed=False, indices=0, return_predecessors=True)
    >>> dist_matrix
    array([0., 1., 2., 2.])
    >>> predecessors
    array([-9999,     0,     0,     1], dtype=int32)

    johnsonitemsize <= 0 for cython.arrayitemsizeisspmatrix_csrisspmatrix_cscisspmatrixissparseisinfisfiniteisMaskedArrayint32__init__infindptrindices out of range 0...Nindices__import__idgot differing extents in dimension %d (got %d and %d)__getstate__fullfortranformatfloyd_warshall (line 216)
    floyd_warshall(csgraph, directed=True, return_predecessors=False,
                   unweighted=False, overwrite=False)

    Compute the shortest path lengths using the Floyd-Warshall algorithm

    .. versionadded:: 0.11.0

    Parameters
    ----------
    csgraph : array, matrix, or sparse matrix, 2 dimensions
        The N x N array of distances representing the input graph.
    directed : bool, optional
        If True (default), then find the shortest path on a directed graph:
        only move from point i to point j along paths csgraph[i, j].
        If False, then find the shortest path on an undirected graph: the
        algorithm can progress from point i to j along csgraph[i, j] or
        csgraph[j, i]
    return_predecessors : bool, optional
        If True, return the size (N, N) predecesor matrix
    unweighted : bool, optional
        If True, then find unweighted distances.  That is, rather than finding
        the path between each point such that the sum of weights is minimized,
        find the path such that the number of edges is minimized.
    overwrite : bool, optional
        If True, overwrite csgraph with the result.  This applies only if
        csgraph is a dense, c-ordered array with dtype=float64.

    Returns
    -------
    dist_matrix : ndarray
        The N x N matrix of distances between graph nodes. dist_matrix[i,j]
        gives the shortest distance from point i to point j along the graph.

    predecessors : ndarray
        Returned only if return_predecessors == True.
        The N x N matrix of predecessors, which can be used to reconstruct
        the shortest paths.  Row i of the predecessor matrix contains
        information on the shortest paths from point i: each entry
        predecessors[i, j] gives the index of the previous node in the
        path from point i to point j.  If no path exists between point
        i and j, then predecessors[i, j] = -9999

    Raises
    ------
    NegativeCycleError:
        if there are negative cycles in the graph

    Examples
    --------
    >>> from scipy.sparse import csr_matrix
    >>> from scipy.sparse.csgraph import floyd_warshall

    >>> graph = [
    ... [0, 1, 2, 0],
    ... [0, 0, 0, 1],
    ... [2, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ]
    >>> graph = csr_matrix(graph)
    >>> print(graph)
      (0, 1)	1
      (0, 2)	2
      (1, 3)	1
      (2, 0)	2
      (2, 3)	3


    >>> dist_matrix, predecessors = floyd_warshall(csgraph=graph, directed=False, return_predecessors=True)
    >>> dist_matrix
    array([[0., 1., 2., 2.],
           [1., 0., 3., 1.],
           [2., 3., 0., 3.],
           [2., 1., 3., 0.]])
    >>> predecessors
    array([[-9999,     0,     0,     1],
           [    1, -9999,     0,     1],
           [    2,     0, -9999,     2],
           [    1,     3,     3, -9999]], dtype=int32)

    floyd_warshallfloat64flatflagsfillerrorenumerateencodeemptyedgesdtype_is_objectdtype__doc__dist_matrixdist_arraydirecteddijkstra (line 402)
    dijkstra(csgraph, directed=True, indices=None, return_predecessors=False,
             unweighted=False, limit=np.inf, min_only=False)

    Dijkstra algorithm using Fibonacci Heaps

    .. versionadded:: 0.11.0

    Parameters
    ----------
    csgraph : array, matrix, or sparse matrix, 2 dimensions
        The N x N array of non-negative distances representing the input graph.
    directed : bool, optional
        If True (default), then find the shortest path on a directed graph:
        only move from point i to point j along paths csgraph[i, j] and from
        point j to i along paths csgraph[j, i].
        If False, then find the shortest path on an undirected graph: the
        algorithm can progress from point i to j or j to i along either
        csgraph[i, j] or csgraph[j, i].
    indices : array_like or int, optional
        if specified, only compute the paths from the points at the given
        indices.
    return_predecessors : bool, optional
        If True, return the size (N, N) predecesor matrix
    unweighted : bool, optional
        If True, then find unweighted distances.  That is, rather than finding
        the path between each point such that the sum of weights is minimized,
        find the path such that the number of edges is minimized.
    limit : float, optional
        The maximum distance to calculate, must be >= 0. Using a smaller limit
        will decrease computation time by aborting calculations between pairs
        that are separated by a distance > limit. For such pairs, the distance
        will be equal to np.inf (i.e., not connected).

        .. versionadded:: 0.14.0
    min_only : bool, optional
        If False (default), for every node in the graph, find the shortest path
        from every node in indices.
        If True, for every node in the graph, find the shortest path from any
        of the nodes in indices (which can be substantially faster).

        .. versionadded:: 1.3.0

    Returns
    -------
    dist_matrix : ndarray, shape ([n_indices, ]n_nodes,)
        The matrix of distances between graph nodes. If min_only=False,
        dist_matrix has shape (n_indices, n_nodes) and dist_matrix[i, j]
        gives the shortest distance from point i to point j along the graph.
        If min_only=True, dist_matrix has shape (n_nodes,) and contains for
        a given node the shortest path to that node from any of the nodes
        in indices.
    predecessors : ndarray, shape ([n_indices, ]n_nodes,)
        If min_only=False, this has shape (n_indices, n_nodes),
        otherwise it has shape (n_nodes,).
        Returned only if return_predecessors == True.
        The matrix of predecessors, which can be used to reconstruct
        the shortest paths.  Row i of the predecessor matrix contains
        information on the shortest paths from point i: each entry
        predecessors[i, j] gives the index of the previous node in the
        path from point i to point j.  If no path exists between point
        i and j, then predecessors[i, j] = -9999

    sources : ndarray, shape (n_nodes,)
        Returned only if min_only=True and return_predecessors=True.
        Contains the index of the source which had the shortest path
        to each target.  If no path exists within the limit,
        this will contain -9999.  The value at the indices passed
        will be equal to that index (i.e. the fastest way to reach
        node i, is to start on node i).

    Notes
    -----
    As currently implemented, Dijkstra's algorithm does not work for
    graphs with direction-dependent distances when directed == False.
    i.e., if csgraph[i,j] and csgraph[j,i] are not equal and
    both are nonzero, setting directed=False will not yield the correct
    result.

    Also, this routine does not work for graphs with negative
    distances.  Negative distances can lead to infinite cycles that must
    be handled by specialized algorithms such as Bellman-Ford's algorithm
    or Johnson's algorithm.

    Examples
    --------
    >>> from scipy.sparse import csr_matrix
    >>> from scipy.sparse.csgraph import dijkstra

    >>> graph = [
    ... [0, 1, 2, 0],
    ... [0, 0, 0, 1],
    ... [0, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ]
    >>> graph = csr_matrix(graph)
    >>> print(graph)
      (0, 1)	1
      (0, 2)	2
      (1, 3)	1
      (2, 3)	3

    >>> dist_matrix, predecessors = dijkstra(csgraph=graph, directed=False, indices=0, return_predecessors=True)
    >>> dist_matrix
    array([0., 1., 2., 2.])
    >>> predecessors
    array([-9999,     0,     0,     1], dtype=int32)

    dijkstra__dict__diagonaldense_outputdatacsr_outputcsr_matrixcsr_datacsrT_datacsrcsgraphTcsgraphcsccountcopy_if_sparsecopy_if_densecopycoo<contiguous and indirect><contiguous and direct>compressedcline_in_traceback__class__cbellman_ford (line 925)
    bellman_ford(csgraph, directed=True, indices=None, return_predecessors=False,
                 unweighted=False)

    Compute the shortest path lengths using the Bellman-Ford algorithm.

    The Bellman-Ford algorithm can robustly deal with graphs with negative
    weights.  If a negative cycle is detected, an error is raised.  For
    graphs without negative edge weights, Dijkstra's algorithm may be faster.

    .. versionadded:: 0.11.0

    Parameters
    ----------
    csgraph : array, matrix, or sparse matrix, 2 dimensions
        The N x N array of distances representing the input graph.
    directed : bool, optional
        If True (default), then find the shortest path on a directed graph:
        only move from point i to point j along paths csgraph[i, j].
        If False, then find the shortest path on an undirected graph: the
        algorithm can progress from point i to j along csgraph[i, j] or
        csgraph[j, i]
    indices : array_like or int, optional
        if specified, only compute the paths from the points at the given
        indices.
    return_predecessors : bool, optional
        If True, return the size (N, N) predecesor matrix
    unweighted : bool, optional
        If True, then find unweighted distances.  That is, rather than finding
        the path between each point such that the sum of weights is minimized,
        find the path such that the number of edges is minimized.

    Returns
    -------
    dist_matrix : ndarray
        The N x N matrix of distances between graph nodes. dist_matrix[i,j]
        gives the shortest distance from point i to point j along the graph.

    predecessors : ndarray
        Returned only if return_predecessors == True.
        The N x N matrix of predecessors, which can be used to reconstruct
        the shortest paths.  Row i of the predecessor matrix contains
        information on the shortest paths from point i: each entry
        predecessors[i, j] gives the index of the previous node in the
        path from point i to point j.  If no path exists between point
        i and j, then predecessors[i, j] = -9999

    Raises
    ------
    NegativeCycleError:
        if there are negative cycles in the graph

    Notes
    -----
    This routine is specially designed for graphs with negative edge weights.
    If all edge weights are positive, then Dijkstra's algorithm is a better
    choice.

    Examples
    --------
    >>> from scipy.sparse import csr_matrix
    >>> from scipy.sparse.csgraph import bellman_ford

    >>> graph = [
    ... [0, 1 ,2, 0],
    ... [0, 0, 0, 1],
    ... [2, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ]
    >>> graph = csr_matrix(graph)
    >>> print(graph)
      (0, 1)	1
      (0, 2)	2
      (1, 3)	1
      (2, 0)	2
      (2, 3)	3

    >>> dist_matrix, predecessors = bellman_ford(csgraph=graph, directed=False, indices=0, return_predecessors=True)
    >>> dist_matrix
    array([0., 1., 2., 2.])
    >>> predecessors
    array([-9999,     0,     0,     1], dtype=int32)

    bellman_fordbaseautoatleast_1darrayarangeanyallocate_bufferView.MemoryViewValueErrorUnable to convert item to objectTypeErrorTPickleErrorOut of bounds on buffer access (axis %d)ONkNegative cycle in nodes %sNegative cycle detected on node %iNegativeCycleError.__init__NegativeCycleErrorN<MemoryView of %r object><MemoryView of %r at 0x%x>MemoryErrorJInvalid shape in axis %d: %d.Invalid mode, expected 'c' or 'fortran', got %sIndirect dimensions not supportedIndexErrorIncompatible checksums (%s vs 0xb068931 = (name))ImportErrorITYPEGraph has negative weights: dijkstra will give inaccurate results if the graph contains negative cycles. Consider johnson or bellman_ford.Failed to allocate memory in _dijkstra_undirected_multiFailed to allocate memory in _dijkstra_undirectedFailed to allocate memory in _dijkstra_directed_multiFailed to allocate memory in _dijkstra_directedFWEmpty shape tuple for cython.arrayEllipsisDTYPEDCannot specify indices with method == 'FW'.Cannot index with type '%s'Cannot create writable memory view from read-only memoryviewCannot assign to read-only memoryviewCan only create a buffer that is contiguous in memory.CBuffer view does not expose stridesBFASCII
Routines for performing shortest-path graph searches

The main interface is in the function :func:`shortest_path`.  This
calls cython routines that compute the shortest path using
the Floyd-Warshall algorithm, Dijkstra's algorithm with Fibonacci Heaps,
the Bellman-Ford algorithm, or Johnson's Algorithm.
Interpreter change detected - this module can only be loaded into one interpreter per process.__name__ must be set to a string object__qualname__ must be set to a string objectfunction's dictionary may not be deletedsetting function's dictionary to a non-dict__defaults__ must be set to a tuple object__kwdefaults__ must be set to a dict object__annotations__ must be set to a dict objectBuffer dtype mismatch, expected %s%s%s but got %sBuffer dtype mismatch, expected '%s' but got %s in '%s.%s'%.200s.%.200s is not a type object%.200s.%.200s size changed, may indicate binary incompatibility. Expected %zd from C header, got %zd from PyObject%s.%s size changed, may indicate binary incompatibility. Expected %zd from C header, got %zd from PyObjectExpected a dimension of size %zu, got %zuExpected %d dimensions, got %dUnexpected format string character: '%c'Python does not define a standard format string size for long double ('g')..Buffer dtype mismatch; next field is at offset %zd but %zd expected%.200s() takes no arguments (%zd given)%.200s() takes exactly one argument (%zd given)Bad call flags in __Pyx_CyFunction_Call. METH_OLDARGS is no longer supported!%.200s() takes no keyword argumentsUnable to initialize pickling for %s'%.200s' object is not subscriptablecannot fit '%.200s' into an index-sized integerBig-endian buffer not supported on little-endian compilerBuffer acquisition: Expected '{' after 'T'Cannot handle repeated arrays in format stringDoes not understand character buffer dtype format string ('%c')Expected a dimension of size %zu, got %dExpected a comma in format string, got '%c'Expected %d dimension(s), got %dUnexpected end of format string, expected ')'memviewslice is already initialized!scipy/sparse/csgraph/_shortest_path.cModule '_shortest_path' has already been imported. Re-initialisation is not supported.scipy.sparse.csgraph._shortest_pathcompiletime version %s of module '%.100s' does not match runtime version %sShared Cython type %.200s is not a type objectShared Cython type %.200s has the wrong size, try recompiling_ARRAY_API is not PyCapsule objectmodule compiled against ABI version 0x%x but this version of numpy is 0x%xmodule compiled against API version 0x%x but this version of numpy is 0x%xFATAL: module compiled as unknown endianFATAL: module compiled as little endian, but detected different endianness at runtimemetaclass conflict: the metaclass of a derived class must be a (non-strict) subclass of the metaclasses of all its basesinit scipy.sparse.csgraph._shortest_pathCannot copy memoryview slice with indirect dimensions (axis %d)View.MemoryView.array_cwrapper__int__ returned non-int (type %.200s).  The ability to return an instance of a strict subclass of int is deprecated, and may be removed in a future version of Python.__%.4s__ returned non-%.4s (type %.200s)value too large to convert to intscipy.sparse.csgraph._shortest_path._dijkstra_directed_multiscipy.sparse.csgraph._shortest_path._dijkstra_undirected_multiscipy.sparse.csgraph._shortest_path._memoryviewsliceInternal class for passing memoryview slices to Pythonscipy.sparse.csgraph._shortest_path.memoryviewscipy.sparse.csgraph._shortest_path.Enumscipy.sparse.csgraph._shortest_path.array�buffer dtypeconst doubleconst intBuffer has wrong number of dimensions (expected %d, got %d)Item size of buffer (%zu byte%s) does not match size of '%s' (%zu byte%s)Buffer is not indirectly contiguous in dimension %d.Buffer and memoryview are not contiguous in the same dimension.C-contiguous buffer is not contiguous in dimension %dC-contiguous buffer is not indirect in dimension %dBuffer exposes suboffsets but no stridesBuffer not compatible with direct access in dimension %d.Buffer is not indirectly accessible in dimension %d.Item size of buffer (%zd byte%s) does not match size of '%s' (%zd byte%s)Out of bounds on buffer access (axis %d)scipy.sparse.csgraph._shortest_path._johnson_add_weightscalling %R should have returned an instance of BaseException, not %Rraise: exception class must be a subclass of BaseExceptionscipy.sparse.csgraph._shortest_path._bellman_ford_directedscipy.sparse.csgraph._shortest_path._bellman_ford_undirected%s() got multiple values for keyword argument '%U'%.200s() keywords must be strings%s() got an unexpected keyword argument '%U'scipy.sparse.csgraph._shortest_path._dijkstra_undirectedscipy.sparse.csgraph._shortest_path._dijkstra_directedscipy.sparse.csgraph._shortest_path._johnson_directedscipy.sparse.csgraph._shortest_path._johnson_undirected������������������������������������Ъ��p�����������`�����������`���`���`���������������������������������������������������������������������������`�������p�������Ъ��p�����������`�������������������`�����������__pyx_fatalerrorV瞯�<�������;���� ����H����`0���(����� ���� c���!����#ô��%Ӵ��0%����h%۵���%l���`)@��xP���`���������(`�������0�t���@�D	��	�����	@���d
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    johnson(csgraph, directed=True, indices=None, return_predecessors=False,
            unweighted=False)

    Compute the shortest path lengths using Johnson's algorithm.

    Johnson's algorithm combines the Bellman-Ford algorithm and Dijkstra's
    algorithm to quickly find shortest paths in a way that is robust to
    the presence of negative cycles.  If a negative cycle is detected,
    an error is raised.  For graphs without negative edge weights,
    dijkstra may be faster.

    .. versionadded:: 0.11.0

    Parameters
    ----------
    csgraph : array, matrix, or sparse matrix, 2 dimensions
        The N x N array of distances representing the input graph.
    directed : bool, optional
        If True (default), then find the shortest path on a directed graph:
        only move from point i to point j along paths csgraph[i, j].
        If False, then find the shortest path on an undirected graph: the
        algorithm can progress from point i to j along csgraph[i, j] or
        csgraph[j, i]
    indices : array_like or int, optional
        if specified, only compute the paths from the points at the given
        indices.
    return_predecessors : bool, optional
        If True, return the size (N, N) predecesor matrix
    unweighted : bool, optional
        If True, then find unweighted distances.  That is, rather than finding
        the path between each point such that the sum of weights is minimized,
        find the path such that the number of edges is minimized.

    Returns
    -------
    dist_matrix : ndarray
        The N x N matrix of distances between graph nodes. dist_matrix[i,j]
        gives the shortest distance from point i to point j along the graph.

    predecessors : ndarray
        Returned only if return_predecessors == True.
        The N x N matrix of predecessors, which can be used to reconstruct
        the shortest paths.  Row i of the predecessor matrix contains
        information on the shortest paths from point i: each entry
        predecessors[i, j] gives the index of the previous node in the
        path from point i to point j.  If no path exists between point
        i and j, then predecessors[i, j] = -9999

    Raises
    ------
    NegativeCycleError:
        if there are negative cycles in the graph

    Notes
    -----
    This routine is specially designed for graphs with negative edge weights.
    If all edge weights are positive, then Dijkstra's algorithm is a better
    choice.

    Examples
    --------
    >>> from scipy.sparse import csr_matrix
    >>> from scipy.sparse.csgraph import johnson

    >>> graph = [
    ... [0, 1, 2, 0],
    ... [0, 0, 0, 1],
    ... [2, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ]
    >>> graph = csr_matrix(graph)
    >>> print(graph)
      (0, 1)	1
      (0, 2)	2
      (1, 3)	1
      (2, 0)	2
      (2, 3)	3

    >>> dist_matrix, predecessors = johnson(csgraph=graph, directed=False, indices=0, return_predecessors=True)
    >>> dist_matrix
    array([0., 1., 2., 2.])
    >>> predecessors
    array([-9999,     0,     0,     1], dtype=int32)

    
    bellman_ford(csgraph, directed=True, indices=None, return_predecessors=False,
                 unweighted=False)

    Compute the shortest path lengths using the Bellman-Ford algorithm.

    The Bellman-Ford algorithm can robustly deal with graphs with negative
    weights.  If a negative cycle is detected, an error is raised.  For
    graphs without negative edge weights, Dijkstra's algorithm may be faster.

    .. versionadded:: 0.11.0

    Parameters
    ----------
    csgraph : array, matrix, or sparse matrix, 2 dimensions
        The N x N array of distances representing the input graph.
    directed : bool, optional
        If True (default), then find the shortest path on a directed graph:
        only move from point i to point j along paths csgraph[i, j].
        If False, then find the shortest path on an undirected graph: the
        algorithm can progress from point i to j along csgraph[i, j] or
        csgraph[j, i]
    indices : array_like or int, optional
        if specified, only compute the paths from the points at the given
        indices.
    return_predecessors : bool, optional
        If True, return the size (N, N) predecesor matrix
    unweighted : bool, optional
        If True, then find unweighted distances.  That is, rather than finding
        the path between each point such that the sum of weights is minimized,
        find the path such that the number of edges is minimized.

    Returns
    -------
    dist_matrix : ndarray
        The N x N matrix of distances between graph nodes. dist_matrix[i,j]
        gives the shortest distance from point i to point j along the graph.

    predecessors : ndarray
        Returned only if return_predecessors == True.
        The N x N matrix of predecessors, which can be used to reconstruct
        the shortest paths.  Row i of the predecessor matrix contains
        information on the shortest paths from point i: each entry
        predecessors[i, j] gives the index of the previous node in the
        path from point i to point j.  If no path exists between point
        i and j, then predecessors[i, j] = -9999

    Raises
    ------
    NegativeCycleError:
        if there are negative cycles in the graph

    Notes
    -----
    This routine is specially designed for graphs with negative edge weights.
    If all edge weights are positive, then Dijkstra's algorithm is a better
    choice.

    Examples
    --------
    >>> from scipy.sparse import csr_matrix
    >>> from scipy.sparse.csgraph import bellman_ford

    >>> graph = [
    ... [0, 1 ,2, 0],
    ... [0, 0, 0, 1],
    ... [2, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ]
    >>> graph = csr_matrix(graph)
    >>> print(graph)
      (0, 1)	1
      (0, 2)	2
      (1, 3)	1
      (2, 0)	2
      (2, 3)	3

    >>> dist_matrix, predecessors = bellman_ford(csgraph=graph, directed=False, indices=0, return_predecessors=True)
    >>> dist_matrix
    array([0., 1., 2., 2.])
    >>> predecessors
    array([-9999,     0,     0,     1], dtype=int32)

    
    dijkstra(csgraph, directed=True, indices=None, return_predecessors=False,
             unweighted=False, limit=np.inf, min_only=False)

    Dijkstra algorithm using Fibonacci Heaps

    .. versionadded:: 0.11.0

    Parameters
    ----------
    csgraph : array, matrix, or sparse matrix, 2 dimensions
        The N x N array of non-negative distances representing the input graph.
    directed : bool, optional
        If True (default), then find the shortest path on a directed graph:
        only move from point i to point j along paths csgraph[i, j] and from
        point j to i along paths csgraph[j, i].
        If False, then find the shortest path on an undirected graph: the
        algorithm can progress from point i to j or j to i along either
        csgraph[i, j] or csgraph[j, i].
    indices : array_like or int, optional
        if specified, only compute the paths from the points at the given
        indices.
    return_predecessors : bool, optional
        If True, return the size (N, N) predecesor matrix
    unweighted : bool, optional
        If True, then find unweighted distances.  That is, rather than finding
        the path between each point such that the sum of weights is minimized,
        find the path such that the number of edges is minimized.
    limit : float, optional
        The maximum distance to calculate, must be >= 0. Using a smaller limit
        will decrease computation time by aborting calculations between pairs
        that are separated by a distance > limit. For such pairs, the distance
        will be equal to np.inf (i.e., not connected).

        .. versionadded:: 0.14.0
    min_only : bool, optional
        If False (default), for every node in the graph, find the shortest path
        from every node in indices.
        If True, for every node in the graph, find the shortest path from any
        of the nodes in indices (which can be substantially faster).

        .. versionadded:: 1.3.0

    Returns
    -------
    dist_matrix : ndarray, shape ([n_indices, ]n_nodes,)
        The matrix of distances between graph nodes. If min_only=False,
        dist_matrix has shape (n_indices, n_nodes) and dist_matrix[i, j]
        gives the shortest distance from point i to point j along the graph.
        If min_only=True, dist_matrix has shape (n_nodes,) and contains for
        a given node the shortest path to that node from any of the nodes
        in indices.
    predecessors : ndarray, shape ([n_indices, ]n_nodes,)
        If min_only=False, this has shape (n_indices, n_nodes),
        otherwise it has shape (n_nodes,).
        Returned only if return_predecessors == True.
        The matrix of predecessors, which can be used to reconstruct
        the shortest paths.  Row i of the predecessor matrix contains
        information on the shortest paths from point i: each entry
        predecessors[i, j] gives the index of the previous node in the
        path from point i to point j.  If no path exists between point
        i and j, then predecessors[i, j] = -9999

    sources : ndarray, shape (n_nodes,)
        Returned only if min_only=True and return_predecessors=True.
        Contains the index of the source which had the shortest path
        to each target.  If no path exists within the limit,
        this will contain -9999.  The value at the indices passed
        will be equal to that index (i.e. the fastest way to reach
        node i, is to start on node i).

    Notes
    -----
    As currently implemented, Dijkstra's algorithm does not work for
    graphs with direction-dependent distances when directed == False.
    i.e., if csgraph[i,j] and csgraph[j,i] are not equal and
    both are nonzero, setting directed=False will not yield the correct
    result.

    Also, this routine does not work for graphs with negative
    distances.  Negative distances can lead to infinite cycles that must
    be handled by specialized algorithms such as Bellman-Ford's algorithm
    or Johnson's algorithm.

    Examples
    --------
    >>> from scipy.sparse import csr_matrix
    >>> from scipy.sparse.csgraph import dijkstra

    >>> graph = [
    ... [0, 1, 2, 0],
    ... [0, 0, 0, 1],
    ... [0, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ]
    >>> graph = csr_matrix(graph)
    >>> print(graph)
      (0, 1)	1
      (0, 2)	2
      (1, 3)	1
      (2, 3)	3

    >>> dist_matrix, predecessors = dijkstra(csgraph=graph, directed=False, indices=0, return_predecessors=True)
    >>> dist_matrix
    array([0., 1., 2., 2.])
    >>> predecessors
    array([-9999,     0,     0,     1], dtype=int32)

    
    floyd_warshall(csgraph, directed=True, return_predecessors=False,
                   unweighted=False, overwrite=False)

    Compute the shortest path lengths using the Floyd-Warshall algorithm

    .. versionadded:: 0.11.0

    Parameters
    ----------
    csgraph : array, matrix, or sparse matrix, 2 dimensions
        The N x N array of distances representing the input graph.
    directed : bool, optional
        If True (default), then find the shortest path on a directed graph:
        only move from point i to point j along paths csgraph[i, j].
        If False, then find the shortest path on an undirected graph: the
        algorithm can progress from point i to j along csgraph[i, j] or
        csgraph[j, i]
    return_predecessors : bool, optional
        If True, return the size (N, N) predecesor matrix
    unweighted : bool, optional
        If True, then find unweighted distances.  That is, rather than finding
        the path between each point such that the sum of weights is minimized,
        find the path such that the number of edges is minimized.
    overwrite : bool, optional
        If True, overwrite csgraph with the result.  This applies only if
        csgraph is a dense, c-ordered array with dtype=float64.

    Returns
    -------
    dist_matrix : ndarray
        The N x N matrix of distances between graph nodes. dist_matrix[i,j]
        gives the shortest distance from point i to point j along the graph.

    predecessors : ndarray
        Returned only if return_predecessors == True.
        The N x N matrix of predecessors, which can be used to reconstruct
        the shortest paths.  Row i of the predecessor matrix contains
        information on the shortest paths from point i: each entry
        predecessors[i, j] gives the index of the previous node in the
        path from point i to point j.  If no path exists between point
        i and j, then predecessors[i, j] = -9999

    Raises
    ------
    NegativeCycleError:
        if there are negative cycles in the graph

    Examples
    --------
    >>> from scipy.sparse import csr_matrix
    >>> from scipy.sparse.csgraph import floyd_warshall

    >>> graph = [
    ... [0, 1, 2, 0],
    ... [0, 0, 0, 1],
    ... [2, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ]
    >>> graph = csr_matrix(graph)
    >>> print(graph)
      (0, 1)	1
      (0, 2)	2
      (1, 3)	1
      (2, 0)	2
      (2, 3)	3


    >>> dist_matrix, predecessors = floyd_warshall(csgraph=graph, directed=False, return_predecessors=True)
    >>> dist_matrix
    array([[0., 1., 2., 2.],
           [1., 0., 3., 1.],
           [2., 3., 0., 3.],
           [2., 1., 3., 0.]])
    >>> predecessors
    array([[-9999,     0,     0,     1],
           [    1, -9999,     0,     1],
           [    2,     0, -9999,     2],
           [    1,     3,     3, -9999]], dtype=int32)

    
    shortest_path(csgraph, method='auto', directed=True, return_predecessors=False,
                  unweighted=False, overwrite=False, indices=None)

    Perform a shortest-path graph search on a positive directed or
    undirected graph.

    .. versionadded:: 0.11.0

    Parameters
    ----------
    csgraph : array, matrix, or sparse matrix, 2 dimensions
        The N x N array of distances representing the input graph.
    method : string ['auto'|'FW'|'D'], optional
        Algorithm to use for shortest paths.  Options are:

           'auto' -- (default) select the best among 'FW', 'D', 'BF', or 'J'
                     based on the input data.

           'FW'   -- Floyd-Warshall algorithm.  Computational cost is
                     approximately ``O[N^3]``.  The input csgraph will be
                     converted to a dense representation.

           'D'    -- Dijkstra's algorithm with Fibonacci heaps.  Computational
                     cost is approximately ``O[N(N*k + N*log(N))]``, where
                     ``k`` is the average number of connected edges per node.
                     The input csgraph will be converted to a csr
                     representation.

           'BF'   -- Bellman-Ford algorithm.  This algorithm can be used when
                     weights are negative.  If a negative cycle is encountered,
                     an error will be raised.  Computational cost is
                     approximately ``O[N(N^2 k)]``, where ``k`` is the average
                     number of connected edges per node. The input csgraph will
                     be converted to a csr representation.

           'J'    -- Johnson's algorithm.  Like the Bellman-Ford algorithm,
                     Johnson's algorithm is designed for use when the weights
                     are negative.  It combines the Bellman-Ford algorithm
                     with Dijkstra's algorithm for faster computation.

    directed : bool, optional
        If True (default), then find the shortest path on a directed graph:
        only move from point i to point j along paths csgraph[i, j].
        If False, then find the shortest path on an undirected graph: the
        algorithm can progress from point i to j along csgraph[i, j] or
        csgraph[j, i]
    return_predecessors : bool, optional
        If True, return the size (N, N) predecesor matrix
    unweighted : bool, optional
        If True, then find unweighted distances.  That is, rather than finding
        the path between each point such that the sum of weights is minimized,
        find the path such that the number of edges is minimized.
    overwrite : bool, optional
        If True, overwrite csgraph with the result.  This applies only if
        method == 'FW' and csgraph is a dense, c-ordered array with
        dtype=float64.
    indices : array_like or int, optional
        If specified, only compute the paths from the points at the given
        indices. Incompatible with method == 'FW'.

    Returns
    -------
    dist_matrix : ndarray
        The N x N matrix of distances between graph nodes. dist_matrix[i,j]
        gives the shortest distance from point i to point j along the graph.
    predecessors : ndarray
        Returned only if return_predecessors == True.
        The N x N matrix of predecessors, which can be used to reconstruct
        the shortest paths.  Row i of the predecessor matrix contains
        information on the shortest paths from point i: each entry
        predecessors[i, j] gives the index of the previous node in the
        path from point i to point j.  If no path exists between point
        i and j, then predecessors[i, j] = -9999

    Raises
    ------
    NegativeCycleError:
        if there are negative cycles in the graph

    Notes
    -----
    As currently implemented, Dijkstra's algorithm and Johnson's algorithm
    do not work for graphs with direction-dependent distances when
    directed == False.  i.e., if csgraph[i,j] and csgraph[j,i] are non-equal
    edges, method='D' may yield an incorrect result.

    Examples
    --------
    >>> from scipy.sparse import csr_matrix
    >>> from scipy.sparse.csgraph import shortest_path

    >>> graph = [
    ... [0, 1, 2, 0],
    ... [0, 0, 0, 1],
    ... [2, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ]
    >>> graph = csr_matrix(graph)
    >>> print(graph)
      (0, 1)	1
      (0, 2)	2
      (1, 3)	1
      (2, 0)	2
      (2, 3)	3

    >>> dist_matrix, predecessors = shortest_path(csgraph=graph, directed=False, indices=0, return_predecessors=True)
    >>> dist_matrix
    array([0., 1., 2., 2.])
    >>> predecessors
    array([-9999,     0,     0,     1], dtype=int32)

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