Serie A champions:
Unlike the http://blog.csdn.net/houserabbit/article/details/38958891 category, it is not possible to change the original graph into a mixed graph.
Ideas:
In the previous article I also wrote the http://blog.csdn.net/houserabbit/article/details/38958891 first is to find a bridge then you need to first turn the mixed diagram into an image of the problem because the answer exists so the bridge must be the non-edge of the mixed graph
And then the work within the block is divided into two kinds of side discussion is only to determine whether the side is left to see if it is not the original image of the non-aligned side because there is no moving side of the last slightly change the output is basically consistent with the previous article
So we can come up with a way of thinking. A method for constructing strong connected graphs based on censored edges--finding bridge + block DFS in 2 kinds of side discussions I used to do it before. The approximate method of constructing strong connected graph based on edge addition--the discussion of strong connected indentation
Code:
#include <cstdio> #include <iostream> #include <string> #include <cstring> #include < algorithm> #include <cmath> #include <map> #include <set> #include <vector>using namespace Std;typedef long long LL; #define N 2010#define M 4000010#define inf 2147483647int n,m,t=1,tot,idx;int head[n],dfn[n],low[ n];struct edge{int u,v,next; BOOL Vis,cut,left,dir,exit;} ed[m];void Add (int u,int v,bool Dir,bool exit) {ed[tot].u=u; Ed[tot].v=v; Ed[tot].next=head[u]; Ed[tot].vis=ed[tot].cut=ed[tot].left=false; Ed[tot].dir=dir; Ed[tot].exit=exit; head[u]=tot++;} void Tarjan (int u) {int i,v; Dfn[u]=low[u]=++idx; for (I=head[u];~i;i=ed[i].next) {v=ed[i].v; if (Ed[i].vis) continue;ed[i].vis=ed[i^1].vis=true; if (dfn[v]==-1) {Tarjan (v); Low[u]=min (Low[u],low[v]); if (Dfn[u]<low[v]) {ed[i].cut=ed[i^1].cut=true; Ed[i].left=ed[i^1].left=tRue }} else Low[u]=min (Low[u],dfn[v]); }}void dfs (int u) {int i,v; Dfn[u]=low[u]=++idx; for (I=head[u];~i;i=ed[i].next) {if (ed[i].cut| |! Ed[i].exit) continue; V=ED[I].V; if (dfn[v]==-1) {ed[i].vis=ed[i^1].vis=true; DFS (v); Low[u]=min (Low[u],low[v]); if (!ed[i].dir) {if (low[v]>dfn[u]) ed[i^1].left=true; else ed[i].left=true; }} else {low[u]=min (low[u],dfn[v]); if (!ed[i].vis&&!ed[i].dir) ed[i].left=true; Ed[i].vis=ed[i^1].vis=true; }}}void Solve () {int I;memset (dfn,-1,sizeof (DFN)); Idx=0;tarjan (1); Memset (Dfn,-1,sizeof (DFN)); Idx=0;for (i=0;i< tot;i++) ed[i].vis=false;for (i=1;i<=n;i++) {if (dfn[i]==-1) DFS (i); }}int Main () {int i,u,v,k; while (~SCANF ("%d%d", &n,&m)) {tot=0; memset (head,-1,sizeof (head)); for (i=1;i<=m;i++) {scanf ("%d%d%d", &u,&v,&k); if (k&1) {Add (u,v,true,true); Add (V,u,true,false); } else {Add (u,v,false,true); Add (v,u,false,true); }} solve (); for (i=0;i<tot;i+=2) {if (ed[i].dir) continue; if (ed[i].left&&ed[i^1].left) printf ("%d%d 2\n", ED[I].U,ED[I].V); else if (ed[i].left) printf ("%d%d 1\n", ED[I].U,ED[I].V); else printf ("%d%d 1\n", ed[i].v,ed[i].u); }}return 0;}
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