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"    !" "  +ї-,-  +,*"  "4$ & &%": ( (''4:44ڡ$%'#':# "! H *)"/ C /."0.<3023ϳ21"4 14!517) 95 98"# >Җ786(" $!# $% %":"&      <-;'      , $ѫ     , $ѫ           Ҟ    ѫ    !   ٧  4٧4     ɳk<<ѫ!<'    > > repa repb  setb   seta)05 R9RR9RS9SS9ST9TT9T=9==9=V9VV9VX9XX9XY9YY9Y993D3 ; 0=  O##R " B   $K && %6N Kruskals Algorithm - Generate MST for any graph using the Kruskal's AlgorithmQ # Parameters:R 1. g - the graph that needs to be converted to MST. This will be of type GraphU # Return Value: This function returns a result, which will be either a Graph - the MST that was generated using the algo or a Error in case of any error.d The common errors would be - if graph is directed or if MST cannot be generated for the given graphg # Example Usage: ```U let mut G: graphs::Graph = graphs::Graph::new(false); // creates an undirected graphX // Add vertices1 G.add_vertex(String::from("A")); // add vertex A41 G.add_vertex(String::from("B")); // add vertex B4 ...1 G.add_vertex(String::from("I")); // add vertex I4 // Add edges // Add multiple edges G.add_edge(, (String::from("A"), String::from('B')),/ GNumber::I32(4), );F let mst = algos::kruskals(G); // get the mst using kruskals algorithmIB // kruskals returns results, so use match statement to process itE match mst_kruskals {C Ok(g) => g.print(), // print the MST if generated successfullyF; Err(e) => println!("{}", e), // print the error if any> } '%'(((('=<5O Boruvka's Algorithm - Generate MST for any graph using the Boruvka's Algorithm2R3333U334455g666666X77774748884888899/9999E let mst = algos::boruvka(G); // get the mst using kruskals algorithm:H:A // boruvka returns results, so use match statement to process it:D;;F;><<<<< )D)****)@T)++++)Cg<Y Reverse Delete Algorithm - Generate MST for any graph using the Reverse Delete Algorithm]\^^^^U^^__``gaaaaaXbbbb4b4ccc4ccccdd/ddddR let mst = algos::reverse_delete(G); // get the mst using reverse_delete algorithmeUeH // reverse_delete returns results, so use match statement to process iteKffFg>ggggg ,m,----,Ep,....,Gt,////,I3I Prim's Algorithm - Generate MST for any graph using the Prim's AlgorithmwLwwxxUxxyyzzg{{{{{X||||4|4}}}4}}}}~~/~~~~@ let mst = algos::prims(G); // get the mst using prims algorithm~C? // prims returns results, so use match statement to process itBFހ> 0BJ0:1HZ1gl1u1u1 11$11  111198OO PS This is the basic graph structure. Graph consists of vertices, edges and edge_type V  # Vertices:  J Vertices - Hashmap of type String, Vertex. Vertex has a label and a value M @ Example: A vertex with label A and value 10 will look like this C  self.vertices.insert(  String::from("A");  Vertex { " label: String::from("A"), % value: 10,  },     The structure of the vertex    pub struct Vertex {  pub label: VLT,  pub value: T,     # Edges: * Edges - Hashmap of type (VLT, VLT), Edge.-+ (VLT, VLT) are two end points of the edge.. Edge has weight and edge type! Example: D HashMap - Key: (String::from("A"), String::from("B")) | Value: EdgeG Edge Looks like this: pub struct Edge { pub endpoints: (VLT, VLT)," pub weight: GNumber, pub edge_type: EdgeType, } # Edge Type- edge_type: EdgeType - Directed or Undirected0'"QQ*$QQ    ѥ = QQJ 1'# Creates a new Graph directed - type boolean, directed = true if we want a directed graph/0 directed = false if we want an undirected graph3 # Return value[ This function returns Graph - directed or undirected based on the parameter passed (Graph)^ # Example  Basic Usage: 1. Undirected graph:6 let mut g: graphs::Graph = graphs::Graph::new(false);9 2. Directed graph:5 let mut g: graphs::Graph = graphs::Graph::new(true);8UU V Prints the graph # usage: R let mut g: graphs::Graph = graphs::Graph::new(false); // creates undirected graphU g.print() // prints the graph!UU W 3= Returns topological sorted order of the vertice of the graph@  U U X%=% U%U Y*;* U*U+=+ U+U [0( Add vertex to the graph,---B 1. label - the label of the vertex which should be of type String-E., 2. value - value of the vertex, any generic./.. ..Q let mut G: graphs::Graph = graphs::Graph::new(false); // create undirected graph.TU G.add_vertex(String::from("A")); // add vertex to the graph with label A and value 0/X00 U0U \6+- Remove vertex and all of its adjacent edges.404 # Parameters45" 1. label: The label of the vertex5%55 55H G.remove_vertex(String::from("A")); // Remove vertex A from the graph G5K6 66 U6U ]C:G Adds an edge to the graph (Endpoint vertices must be present in graph)# 2. weight - The weight of the edge>&>> >?6 // Edge with I32 weights having endpoints "A" and "B"?9 g.add_edge(??/ graphs::GNumber::I32(4),@ @@6 // Edge with F32 weights having endpoints "A" and "B"@9 g2.add_edge(AA/ graphs::GNumber::F32(4.),A!AB6 // Edge with U32 weights having endpoints "A" and "B"B9 g3.add_edge(BB/ graphs::GNumber::U32(2),C CCCUCU ^N=J Update the weight of an edge to the graph (Edge must be present in graph)JMKҚKKKYLמL&LL LLQ // This will update the value of the edge with endpoint (A, B) to 10 (I32 value)LT g.update_edge(MM/ graphs::GNumber::I32(10),N!NNN UNU _T,B Removes an edge from a graph (Endpoint vertices are not affected)QEQҚRRH 1. (endpoint1, endpoint2) - the two endpoints of the edge (type String)RKRR SS0 // This will remove edge with endpoints A and BS3 g.remove_edge(SS/TTT UTU `^4o Input a vertex label (Returns a vector of vertex labels which correspond to the neighbors of the input vertex)Zr[ # Parameter:[[ 1. label - Label of type String[#\\\Q Returns a vector of labels of all the vertices that are neighbors of this vertex\T]] ]]E G.get_neighbors(String::from("A")) // returns all the neighbors of A]H^E // example return: ["B", "C", "D"]. If B, C and D are neighbors of A^H^^ U_U af8x Input a vertex label. Returns a vector of vertex labels which correspond to the outgoing neighbors of the input vertex.b{c٫ccc#ccd[ Returns a vector of labels of all the vertices that are outgoing neighbors of this vertex.d^ This is for a directed graphd ee eeS G.get_out_neighbors(String::from("A")) // returns all the outgoing neighbors of AeVf$ // example return: ["B", "C", "D"].f' // A -> B, A -> C, A -> DffUgU bn7x Input a vertex label. Returns a vector of vertex labels which correspond to the incoming neighbors of the input vertex.i{j٫jjj#kkk[ Returns a vector of labels of all the vertices that are incoming neighbors of this vertex.k^l ll llQ G.get_in_neighbors(String::from("A")) // returns all the incoming neighbors of AlTmųm' // B -> A, C -> A, D -> AmnUnU cqLH Reads an adjacency matrix from a file and returns it as a Vec>pKqUqU dvdeeeedyW& Writes an adjacency matrix to a file.x)yUyU f|fggggfق@+ Function to get the vertex given the label~.- 1. label - Label of the vertex - type String0 # Return Type:t Returns an Option of type mutable Vertex. If there are no vertex with the provided label - None will be returnedw  let vertex_A = g.get_vertex(String::from("A")); // this wil return the vertex A which is mutable (We can change the value of the vertex)͂ UU#.1UU i̒/ϒ 1UݒU j•ϕ > Function to check if the given vertex is present in the graphA֚Қޚ0 # Return TypeΛ Returns a boolean value.֛- true - if the vertex is present in the graph02 false - if the vertex is not present in the graph5 ) if g.contains_vertex(String::from("A")){, // Do something՝Build an undirected graph,This macro can make both vertices and edges./EFor a vertex, simple pass a string literal to be that vertex's label.՞HFor an edge, write a pattern of the form (str, i32, str) where the first and last element represent the label of a vertex, and the middle value is the edges weight.Ơ # Exampleʠ נ: let G = gph!("A", "B", "C", ("A", 3, "C"), ("B", 7, "D"))ߠ=pNotice that we do not need to list all vertices before adding edges for them, as shown in the last edge pattern.s  Ш 1 mm n 1+ oʩo"1"qq r1=1=1tt u1=ȱ7˱ vױv w1=xx yR Zz#.z#.zQ Disjoint Set Definition5\ hxThhzїzz Associate Function Creates a new Disjoint Set @ let mut set = DisjointSet::new(); // creates a new Disjoint setC $ Insert a value to the set 7 // Add all the vertices of graph g to the disjoint set: for (node, _) in &g.vertices {"" set.set_insert(node.clone());%    Find parent of the value  set.find(&vertex)      %( Union function for two nodes (vertices) +     set.union(&vertex1, &vertex2) !     ) Edge Type - Directed and Undirected Edge,JJJ  J  J""""61J"6"" ####71J$$$$81J$8$$ ! 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RB@{C_{ (R7s8(Rs8s_8h6 @@ R ɚ_( RB@{C_@ @ @@@ 9@9@ q7HR9@)Rq 9@9 qrrh7{9@9{9{@9_{ (R7s8(Rs8s_8h6 @@ R ɚ_( RB@{C_{@{_{@{_{Ca@@{A_{C@@{A_{ HR(ȚR(|_@@@@@\\[[ R)  _ @@@ @^^]]#'+/#@'@+@/@{K_{@  @_{B_{ _78  @@ aa@8_8{B_C{ c! @CѨacBc#Bc@{DC_{C@_{A_{C@ R@ @@{E_{C@_{A___{  @_c@{C_C{^@__ @ @@@{DC_{C8_8{A_{__  @@@8^8{C_C{^@__  @@@{DC_{ __@@ @@@<<@< =^( {G_{ @ @__@@{C_{{_{{_C{ /3Z3@^'^++@'@__##@@@@]]#''@#@[ADqqrh7(R[[ADqq )rh7 /@[ @ (RCC[{LC_@/@ @@) I C{C^7]@]SѿR @ @__@@@{E_C{^@__ @ @@@{DC_{]]^^@@@__  @@@@@{G_{]]^^@@@__  @@@@@R{G_{{_{ @ @__@@{C_{__  @@c@<=@#= =#@( {F_{C@{A_@ @@_`0H`0Hinternal error: entered unreachable code/rustc/69f9c33d71c871fc16ac445211281c6e7a340943/library/std/src/io/error/repr_bitpacked.rsa Display implementation returned an error unexpectedly/rustc/69f9c33d71c871fc16ac445211281c6e7a340943/library/alloc/src/string.rsassertion failed: 0 < pointee_size && pointee_size <= isize::MAX as usize/rustc/69f9c33d71c871fc16ac445211281c6e7a340943/library/core/src/ptr/const_ptr.rs \P 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