library/graph/Graph.hpp
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#pragma once
#include <cassert>
#include <iostream>
#include <vector>
struct Edge {
int from, to;
Edge() = default;
Edge(int from, int to) : from(from), to(to) {}
operator int() const { return to; }
};
struct Graph {
int n;
using edge_type = Edge;
std::vector<edge_type> edges;
protected:
std::vector<int> in_deg;
bool prepared;
class OutgoingEdges {
Graph *g;
int l, r;
public:
OutgoingEdges(Graph *g, int l, int r) : g(g), l(l), r(r) {}
edge_type *begin() { return &(g->edges[l]); }
edge_type *end() { return &(g->edges[r]); }
edge_type &operator[](int i) { return g->edges[l + i]; }
int size() const { return r - l; }
};
class ConstOutgoingEdges {
const Graph *g;
int l, r;
public:
ConstOutgoingEdges(const Graph *g, int l, int r) : g(g), l(l), r(r) {}
const edge_type *begin() const { return &(g->edges[l]); }
const edge_type *end() const { return &(g->edges[r]); }
const edge_type &operator[](int i) const { return g->edges[l + i]; }
int size() const { return r - l; }
};
public:
OutgoingEdges operator[](int v) {
assert(prepared);
return {this, in_deg[v], in_deg[v + 1]};
}
const ConstOutgoingEdges operator[](int v) const {
assert(prepared);
return {this, in_deg[v], in_deg[v + 1]};
}
bool is_prepared() const { return prepared; }
Graph() : n(0), in_deg(1, 0), prepared(false) {}
Graph(int n) : n(n), in_deg(n + 1, 0), prepared(false) {}
Graph(int n, int m, bool directed = false, int indexed = 1)
: n(n), in_deg(n + 1, 0), prepared(false) {
scan(m, directed, indexed);
}
void resize(int n) { n = n; }
void add_arc(int from, int to) {
assert(!prepared);
assert(0 <= from and from < n and 0 <= to and to < n);
edges.emplace_back(from, to);
in_deg[from + 1]++;
}
void add_edge(int u, int v) {
add_arc(u, v);
add_arc(v, u);
}
void add_arc(const edge_type &e) { add_arc(e.from, e.to); }
void add_edge(const edge_type &e) { add_edge(e.from, e.to); }
void scan(int m, bool directed = false, int indexed = 1) {
edges.reserve(directed ? m : 2 * m);
while (m--) {
int u, v;
std::cin >> u >> v;
u -= indexed;
v -= indexed;
if (directed)
add_arc(u, v);
else
add_edge(u, v);
}
build();
}
void build() {
assert(!prepared);
prepared = true;
for (int v = 0; v < n; v++)
in_deg[v + 1] += in_deg[v];
std::vector<edge_type> new_edges(in_deg.back());
auto counter = in_deg;
for (auto &&e : edges)
new_edges[counter[e.from]++] = e;
edges = new_edges;
}
void graph_debug() const {
#ifndef __LOCAL
return;
#endif
assert(prepared);
for (int from = 0; from < n; from++) {
std::cerr << from << ";";
for (int i = in_deg[from]; i < in_deg[from + 1]; i++)
std::cerr << edges[i].to << " ";
std::cerr << "\n";
}
}
};
#line 2 "library/graph/Graph.hpp"
#include <cassert>
#include <iostream>
#include <vector>
struct Edge {
int from, to;
Edge() = default;
Edge(int from, int to) : from(from), to(to) {}
operator int() const { return to; }
};
struct Graph {
int n;
using edge_type = Edge;
std::vector<edge_type> edges;
protected:
std::vector<int> in_deg;
bool prepared;
class OutgoingEdges {
Graph *g;
int l, r;
public:
OutgoingEdges(Graph *g, int l, int r) : g(g), l(l), r(r) {}
edge_type *begin() { return &(g->edges[l]); }
edge_type *end() { return &(g->edges[r]); }
edge_type &operator[](int i) { return g->edges[l + i]; }
int size() const { return r - l; }
};
class ConstOutgoingEdges {
const Graph *g;
int l, r;
public:
ConstOutgoingEdges(const Graph *g, int l, int r) : g(g), l(l), r(r) {}
const edge_type *begin() const { return &(g->edges[l]); }
const edge_type *end() const { return &(g->edges[r]); }
const edge_type &operator[](int i) const { return g->edges[l + i]; }
int size() const { return r - l; }
};
public:
OutgoingEdges operator[](int v) {
assert(prepared);
return {this, in_deg[v], in_deg[v + 1]};
}
const ConstOutgoingEdges operator[](int v) const {
assert(prepared);
return {this, in_deg[v], in_deg[v + 1]};
}
bool is_prepared() const { return prepared; }
Graph() : n(0), in_deg(1, 0), prepared(false) {}
Graph(int n) : n(n), in_deg(n + 1, 0), prepared(false) {}
Graph(int n, int m, bool directed = false, int indexed = 1)
: n(n), in_deg(n + 1, 0), prepared(false) {
scan(m, directed, indexed);
}
void resize(int n) { n = n; }
void add_arc(int from, int to) {
assert(!prepared);
assert(0 <= from and from < n and 0 <= to and to < n);
edges.emplace_back(from, to);
in_deg[from + 1]++;
}
void add_edge(int u, int v) {
add_arc(u, v);
add_arc(v, u);
}
void add_arc(const edge_type &e) { add_arc(e.from, e.to); }
void add_edge(const edge_type &e) { add_edge(e.from, e.to); }
void scan(int m, bool directed = false, int indexed = 1) {
edges.reserve(directed ? m : 2 * m);
while (m--) {
int u, v;
std::cin >> u >> v;
u -= indexed;
v -= indexed;
if (directed)
add_arc(u, v);
else
add_edge(u, v);
}
build();
}
void build() {
assert(!prepared);
prepared = true;
for (int v = 0; v < n; v++)
in_deg[v + 1] += in_deg[v];
std::vector<edge_type> new_edges(in_deg.back());
auto counter = in_deg;
for (auto &&e : edges)
new_edges[counter[e.from]++] = e;
edges = new_edges;
}
void graph_debug() const {
#ifndef __LOCAL
return;
#endif
assert(prepared);
for (int from = 0; from < n; from++) {
std::cerr << from << ";";
for (int i = in_deg[from]; i < in_deg[from + 1]; i++)
std::cerr << edges[i].to << " ";
std::cerr << "\n";
}
}
};
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build/pch/stdc++.hpp
library/graph/EdgeVertex.hpp