var searchIndex = {};
searchIndex["petgraph"] = {"doc":"**petgraph** is a graph data structure library.","items":[[4,"EdgeDirection","petgraph","Edge direction",null,null],[13,"Outgoing","","An `Outgoing` edge is an outward edge *from* the current node.",0,null],[13,"Incoming","","An `Incoming` edge is an inbound edge *to* the current node.",0,null],[4,"Directed","","Marker type for a directed graph.",null,null],[4,"Undirected","","Marker type for an undirected graph.",null,null],[0,"algo","","Graph algorithms.",null,null],[5,"is_isomorphic","petgraph::algo","Return `true` if the graphs `g0` and `g1` are isomorphic.",null,{"inputs":[{"name":"graph"},{"name":"graph"}],"output":{"name":"bool"}}],[5,"is_isomorphic_matching","","Return `true` if the graphs `g0` and `g1` are isomorphic.",null,{"inputs":[{"name":"graph"},{"name":"graph"},{"name":"f"},{"name":"g"}],"output":{"name":"bool"}}],[5,"dijkstra","","Dijkstra's shortest path algorithm.",null,{"inputs":[{"name":"g"},{"name":"nodeid"},{"name":"option"},{"name":"f"}],"output":{"name":"hashmap"}}],[5,"is_cyclic_undirected","","Return `true` if the input graph contains a cycle.",null,{"inputs":[{"name":"graph"}],"output":{"name":"bool"}}],[5,"is_cyclic","","**Deprecated: Renamed to `is_cyclic_undirected`.**",null,{"inputs":[{"name":"graph"}],"output":{"name":"bool"}}],[5,"is_cyclic_directed","","Return `true` if the input directed graph contains a cycle.",null,{"inputs":[{"name":"graph"}],"output":{"name":"bool"}}],[5,"toposort","","Perform a topological sort of a directed graph.",null,{"inputs":[{"name":"graph"}],"output":{"name":"vec"}}],[5,"scc","","Compute the *strongly connected components* using Kosaraju's algorithm.",null,{"inputs":[{"name":"graph"}],"output":{"name":"vec"}}],[5,"condensation","","Condense every strongly connected component into a single node and return the result.",null,{"inputs":[{"name":"graph"},{"name":"bool"}],"output":{"name":"graph"}}],[5,"connected_components","","Return the number of connected components of the graph.",null,{"inputs":[{"name":"graph"}],"output":{"name":"usize"}}],[5,"min_spanning_tree","","Compute a *minimum spanning tree* of a graph.",null,{"inputs":[{"name":"graph"}],"output":{"name":"graph"}}],[0,"graphmap","petgraph","`GraphMap<N, E>` is an undirected graph where node values are mapping keys.",null,null],[3,"GraphMap","petgraph::graphmap","`GraphMap<N, E>` is an undirected graph, with generic node values `N` and edge weights `E`.",null,null],[3,"Nodes","","",null,null],[3,"Neighbors","","",null,null],[3,"Edges","","",null,null],[3,"AllEdges","","",null,null],[3,"Ptr","","A reference that is hashed and compared by its pointer value.",null,null],[12,"0","","",1,null],[8,"NodeTrait","","A trait group for `GraphMap`'s node identifier.",null,null],[11,"clone","","",2,null],[11,"fmt","","",2,null],[11,"new","","Create a new `GraphMap`.",2,{"inputs":[],"output":{"name":"self"}}],[11,"with_capacity","","Create a new `GraphMap` with estimated capacity.",2,{"inputs":[{"name":"usize"},{"name":"usize"}],"output":{"name":"self"}}],[11,"capacity","","Return the current node and edge capacity of the graph.",2,null],[11,"from_edges","","Create a new `GraphMap` from an iterable of edges.",2,{"inputs":[{"name":"i"}],"output":{"name":"self"}}],[11,"node_count","","Return the number of nodes in the graph.",2,null],[11,"edge_count","","Return the number of edges in the graph.",2,null],[11,"clear","","Remove all nodes and edges",2,null],[11,"add_node","","Add node `n` to the graph.",2,null],[11,"remove_node","","Return `true` if node `n` was removed.",2,null],[11,"contains_node","","Return `true` if the node is contained in the graph.",2,null],[11,"add_edge","","Add an edge connecting `a` and `b` to the graph, with associated\ndata `weight`.",2,null],[11,"remove_edge","","Remove edge from `a` to `b` from the graph and return the edge weight.",2,null],[11,"contains_edge","","Return `true` if the edge connecting `a` with `b` is contained in the graph.",2,null],[11,"nodes","","Return an iterator over the nodes of the graph.",2,null],[11,"neighbors","","Return an iterator over the nodes that are connected with `from` by edges.",2,null],[11,"edges","","Return an iterator over the nodes that are connected with `from` by edges,\npaired with the edge weight.",2,null],[11,"edge_weight","","Return a reference to the edge weight connecting `a` with `b`, or\n`None` if the edge does not exist in the graph.",2,null],[11,"edge_weight_mut","","Return a mutable reference to the edge weight connecting `a` with `b`, or\n`None` if the edge does not exist in the graph.",2,null],[11,"all_edges","","Return an iterator over all edges of the graph with their weight in arbitrary order.",2,null],[11,"from_iter","","",2,{"inputs":[{"name":"i"}],"output":{"name":"self"}}],[11,"extend","","",2,null],[11,"next","","",3,null],[11,"size_hint","","",3,null],[11,"next","","",4,null],[11,"size_hint","","",4,null],[11,"next_back","","",4,null],[11,"clone","","",4,null],[11,"next","","",5,null],[11,"next","","",6,null],[11,"index","","",2,null],[11,"index_mut","","",2,null],[11,"default","","",2,{"inputs":[],"output":{"name":"self"}}],[11,"clone","","",1,null],[11,"eq","","Ptr compares by pointer equality, i.e if they point to the same value",1,null],[11,"partial_cmp","","",1,null],[11,"cmp","","Ptr is ordered by pointer value, i.e. an arbitrary but stable and total order.",1,null],[11,"deref","","",1,null],[11,"hash","","",1,null],[11,"fmt","","",1,null],[0,"graph","petgraph","`Graph<N, E, Ty, Ix>` is a graph datastructure using an adjacency list representation.",null,null],[3,"NodeIndex","petgraph::graph","Node identifier.",null,null],[3,"EdgeIndex","","Edge identifier.",null,null],[3,"Node","","The graph's node type.",null,null],[12,"weight","","Associated node data.",7,null],[3,"Edge","","The graph's edge type.",null,null],[12,"weight","","Associated edge data.",8,null],[3,"Graph","","`Graph<N, E, Ty, Ix>` is a graph datastructure using an adjacency list representation.",null,null],[3,"Externals","","An iterator over either the nodes without edges to them or from them.",null,null],[3,"Neighbors","","Iterator over the neighbors of a node.",null,null],[3,"Edges","","Iterator over the edges of a node.",null,null],[3,"NodeWeightsMut","","Iterator yielding mutable access to all node weights.",null,null],[3,"EdgeWeightsMut","","Iterator yielding mutable access to all edge weights.",null,null],[3,"WalkNeighbors","","A “walker” object that can be used to step through the edge list of a node.",null,null],[3,"WalkEdges","","**Deprecated.**",null,null],[3,"NodeIndices","","Iterator over the node indices of a graph.",null,null],[3,"EdgeIndices","","Iterator over the edge indices of a graph.",null,null],[5,"node_index","","Short version of `NodeIndex::new`",null,{"inputs":[{"name":"usize"}],"output":{"name":"nodeindex"}}],[5,"edge_index","","Short version of `EdgeIndex::new`",null,{"inputs":[{"name":"usize"}],"output":{"name":"edgeindex"}}],[6,"DefIndex","","The default integer type for node and edge indices in `Graph`.\n`u32` is the default to reduce the size of the graph's data and improve\nperformance in the common case.",null,null],[8,"IndexType","","Trait for the unsigned integer type used for node and edge indices.",null,null],[10,"new","","",9,{"inputs":[{"name":"usize"}],"output":{"name":"self"}}],[10,"index","","",9,null],[10,"max","","",9,{"inputs":[],"output":{"name":"self"}}],[8,"GraphIndex","","A  `GraphIndex` is a node or edge 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capacity of the graph.",12,null],[11,"node_count","","Return the number of nodes (vertices) in the graph.",12,null],[11,"edge_count","","Return the number of edges in the graph.",12,null],[11,"is_directed","","Whether the graph has directed edges or not.",12,null],[11,"add_node","","Add a node (also called vertex) with associated data `weight` to the graph.",12,null],[11,"node_weight","","Access the weight for node `a`.",12,null],[11,"node_weight_mut","","Access the weight for node `a`, mutably.",12,null],[11,"add_edge","","Add an edge from `a` to `b` to the graph, with its associated\ndata `weight`.",12,null],[11,"update_edge","","Add or update an edge from `a` to `b`.\nIf the edge already exists, its weight is updated.",12,null],[11,"edge_weight","","Access the weight for edge `e`.",12,null],[11,"edge_weight_mut","","Access the weight for edge `e`, mutably.",12,null],[11,"edge_endpoints","","Access the source and target nodes for `e`.",12,null],[11,"remove_node","","Remove `a` from the graph if it exists, and return its weight.\nIf it doesn't exist in the graph, return `None`.",12,null],[11,"remove_edge","","Remove an edge and return its edge weight, or `None` if it didn't exist.",12,null],[11,"neighbors","","Return an iterator of all nodes with an edge starting from `a`.",12,null],[11,"neighbors_directed","","Return an iterator of all neighbors that have an edge between them and `a`,\nin the specified direction.\nIf the graph's edges are undirected, this is equivalent to *.neighbors(a)*.",12,null],[11,"neighbors_undirected","","Return an iterator of all neighbors that have an edge between them and `a`,\nin either direction.\nIf the graph's edges are undirected, this is equivalent to *.neighbors(a)*.",12,null],[11,"edges","","Return an iterator over the neighbors of node `a`, paired with their respective edge\nweights.",12,null],[11,"edges_directed","","Return an iterator of all neighbors that have an edge between them and `a`,\nin the specified direction, paired with the respective edge weights.",12,null],[11,"find_edge","","Lookup an edge from `a` to `b`.",12,null],[11,"find_edge_undirected","","Lookup an edge between `a` and `b`, in either direction.",12,null],[11,"externals","","Return an iterator over either the nodes without edges to them\n(`Incoming`) or from them (`Outgoing`).",12,null],[11,"node_indices","","Return an iterator over the node indices of the graph",12,null],[11,"node_weights_mut","","Return an iterator yielding mutable access to all node weights.",12,null],[11,"edge_indices","","Return an iterator over the edge indices of the graph",12,null],[11,"edge_weights_mut","","Return an iterator yielding mutable access to all edge weights.",12,null],[11,"raw_nodes","","Access the internal node array.",12,null],[11,"raw_edges","","Access the internal edge array.",12,null],[11,"into_nodes_edges","","Convert the graph into a vector of Nodes and a vector of Edges",12,null],[11,"first_edge","","Accessor for data structure internals: 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No edge adjustments\nare done, so you may want to go over the result to remove or add edges.",12,null],[11,"next","","",13,null],[11,"next","","",14,null],[11,"clone","","",14,null],[11,"detach","","Return a “walker” object that can be used to step through the\nneighbors and edges from the origin node.",14,null],[11,"next","","",15,null],[11,"clone","","",15,null],[11,"next","","",16,null],[11,"size_hint","","",16,null],[11,"next","","",17,null],[11,"size_hint","","",17,null],[11,"index","","",12,null],[11,"index_mut","","",12,null],[11,"index","","",12,null],[11,"index_mut","","",12,null],[11,"default","","",12,{"inputs":[],"output":{"name":"self"}}],[11,"index","","",10,null],[11,"is_node_index","","",10,{"inputs":[],"output":{"name":"bool"}}],[11,"index","","",11,null],[11,"is_node_index","","",11,{"inputs":[],"output":{"name":"bool"}}],[11,"clone","","",18,null],[11,"next","","Step to the next edge and its endpoint node in the walk for graph `g`.",18,null],[11,"next_node","","",18,null],[11,"next_edge","","",18,null],[11,"fmt","","",19,null],[11,"clone","","",19,null],[11,"next","","Fetch the next edge index in the walk for graph `g`.",19,null],[11,"next_neighbor","","Fetch the next edge index and the next node index in the walk for graph `g`.",19,null],[11,"fmt","","",20,null],[11,"clone","","",20,null],[11,"next","","",20,null],[11,"size_hint","","",20,null],[11,"next_back","","",20,null],[11,"fmt","","",21,null],[11,"clone","","",21,null],[11,"next","","",21,null],[11,"size_hint","","",21,null],[11,"next_back","","",21,null],[0,"dot","petgraph","Simple graphviz dot file format output.",null,null],[3,"Dot","petgraph::dot","`Dot` implements output to graphviz .dot format for a graph.",null,null],[4,"Config","","`Dot` configuration.",null,null],[13,"NodeIndexLabel","","Use indices for node labels.",22,null],[13,"EdgeIndexLabel","","Use indices for edge labels.",22,null],[13,"EdgeNoLabel","","Use no edge labels.",22,null],[11,"new","","Create a `Dot` formatting wrapper with default configuration.",23,{"inputs":[{"name":"g"}],"output":{"name":"self"}}],[11,"with_config","","Create a `Dot` formatting wrapper with custom configuration.",23,null],[11,"eq","","",22,null],[11,"ne","","",22,null],[11,"fmt","","",22,null],[11,"fmt","","",23,null],[11,"fmt","","",23,null],[11,"fmt","","",23,null],[11,"fmt","","",23,null],[0,"visit","petgraph","Graph visitor algorithms.",null,null],[3,"AsUndirected","petgraph::visit","Wrapper type for walking the graph as if it is undirected",null,null],[12,"0","","",24,null],[3,"Reversed","","Wrapper type for walking the graph as if all edges are reversed.",null,null],[12,"0","","",25,null],[3,"Dfs","","A depth first search (DFS) of a graph.",null,null],[12,"stack","","The stack of nodes to visit",26,null],[12,"discovered","","The map of discovered nodes",26,null],[3,"DfsIter","","An iterator for a depth first traversal of a graph.",null,null],[3,"Bfs","","A breadth first search (BFS) of a graph.",null,null],[12,"stack","","The queue of nodes to visit",27,null],[12,"discovered","","The map of discovered nodes",27,null],[3,"BfsIter","","An iterator for a breadth first traversal of a graph.",null,null],[3,"Topo","","A topological order traversal for a graph.",null,null],[3,"SubTopo","","A topological order traversal for a subgraph.",null,null],[8,"Graphlike","","Base trait for graphs that defines the node identifier.",null,null],[16,"NodeId","","",28,null],[8,"NeighborIter","","NeighborIter gives access to the neighbors iterator.",null,null],[16,"Iter","","",29,null],[10,"neighbors","","Return an iterator that visits all neighbors of the node **n**.",29,null],[8,"NeighborsDirected","","NeighborsDirected gives access to neighbors of both `Incoming` and `Outgoing`\nedges of a node.",null,null],[16,"NeighborsDirected","","",30,null],[10,"neighbors_directed","","Return an iterator that visits all neighbors of the node 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It tracks set membership of *n* elements\nindexed from *0* to *n - 1*. The scalar type is `K` which must be an unsigned integer type.",null,null],[11,"clone","","",40,null],[11,"fmt","","",40,null],[11,"new","","Create a new `UnionFind` of `n` disjoint sets.",40,{"inputs":[{"name":"usize"}],"output":{"name":"self"}}],[11,"find","","Return the representative for `x`.",40,null],[11,"find_mut","","Return the representative for `x`.",40,null],[11,"union","","Unify the two sets containing `x` and `y`.",40,null],[11,"into_labeling","","Return a vector mapping each element to its representative.",40,null],[11,"adjacency_matrix","petgraph::graph","",12,null],[11,"is_adjacent","","",12,null],[8,"EdgeType","petgraph","A graph's edge type determines whether is has directed edges or not.",null,null],[10,"is_directed","","",41,{"inputs":[],"output":{"name":"bool"}}],[8,"IntoWeightedEdge","","Convert an element like `(i, j)` or `(i, j, w)` into\na triple of source, target, edge weight.",null,null],[16,"NodeId","","",42,null],[10,"into_weighted_edge","","",42,null],[11,"hash","","",0,null],[11,"cmp","","",0,null],[11,"partial_cmp","","",0,null],[11,"eq","","",0,null],[11,"fmt","","",0,null],[11,"clone","","",0,null],[11,"opposite","","Return the opposite `EdgeDirection`.",0,null],[11,"fmt","","",43,null],[11,"clone","","",43,null],[11,"fmt","","",44,null],[11,"clone","","",44,null],[11,"is_directed","","",43,{"inputs":[],"output":{"name":"bool"}}],[11,"is_directed","","",44,{"inputs":[],"output":{"name":"bool"}}]],"paths":[[4,"EdgeDirection"],[3,"Ptr"],[3,"GraphMap"],[3,"Nodes"],[3,"Neighbors"],[3,"Edges"],[3,"AllEdges"],[3,"Node"],[3,"Edge"],[8,"IndexType"],[3,"NodeIndex"],[3,"EdgeIndex"],[3,"Graph"],[3,"Externals"],[3,"Neighbors"],[3,"Edges"],[3,"NodeWeightsMut"],[3,"EdgeWeightsMut"],[3,"WalkNeighbors"],[3,"WalkEdges"],[3,"NodeIndices"],[3,"EdgeIndices"],[4,"Config"],[3,"Dot"],[3,"AsUndirected"],[3,"Reversed"],[3,"Dfs"],[3,"Bfs"],[8,"Graphlike"],[8,"NeighborIter"],[8,"NeighborsDirected"],[8,"Externals"],[8,"VisitMap"],[8,"Visitable"],[8,"Revisitable"],[8,"GetAdjacencyMatrix"],[3,"DfsIter"],[3,"BfsIter"],[3,"Topo"],[3,"SubTopo"],[3,"UnionFind"],[8,"EdgeType"],[8,"IntoWeightedEdge"],[4,"Directed"],[4,"Undirected"]]};
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