There are N villages, which are numbered from 1 to N, and you should build some roads such that every two villages can connect to each other. We say two village A and B are connected, if and only if there is a road between A and B, or there exists a village C such that there is a road between A and C, and C and B are connected.

We know that there are already some roads between some villages and your job is the build some roads such that all the villages are connect and the length of all the roads built is minimum.

The first line is an integer N (3 <= N <= 100), which is the number of villages. Then come N lines, the i-th of which contains N integers, and the j-th of these N integers is the distance (the distance should be an integer within [1, 1000]) between village i and village j.

Then there is an integer Q (0 <= Q <= N * (N + 1) / 2). Then come Q lines, each line contains two integers a and b (1 <= a < b <= N), which means the road between village a and village b has been built.

You should output a line contains an integer, which is the length of all the roads to be built such that all the villages are connected, and this value is minimum.

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#include <iostream>

#include <cstdio>

#include <string>

#include <queue>

#include <vector>

#include <map>

#include <algorithm>

#include <cstring>

#include <cctype>

#include <cstdlib>

#include <cmath>

#include <ctime>

using    namespace    std;

const    int    SIZE = ;

int    N,M,NUM;

int    FATHER[SIZE];

struct    Node

{

    int    from,to,cost;

}G[SIZE * SIZE];

void    ini(void);

int    find_father(int);

void    unite(int,int);

bool    same(int,int);

bool    comp(const Node &,const Node &);

int    kruskal(void);

int    main(void)

{

    int    from,to,cost;

    while(scanf("%d",&N) != EOF)

    {

        ini();

        for(int i = ;i <= N;i ++)

            for(int j = ;j <= N;j ++)

            {

                scanf("%d",&cost);

                if(i == j)

                    continue;

                if(i < j)

                {

                    G[NUM].from = i;

                    G[NUM].to = j;

                    G[NUM].cost = cost;

                    NUM ++;

                }

            }

        scanf("%d",&M);

        while(M --)

        {

            scanf("%d%d",&from,&to);

            unite(from,to);

        }

        sort(G,G + NUM,comp);

        printf("%d\n",kruskal());

    }

    return    ;

}

void    ini(void)

{

    NUM = ;

    for(int i = ;i <= N;i ++)

        FATHER[i] = i;

}

int    find_father(int n)

{

    if(n == FATHER[n])

        return    n;

    return    FATHER[n] = find_father(FATHER[n]);

}

void    unite(int x,int y)

{

    x = find_father(x);

    y = find_father(y);

    if(x == y)

        return    ;

    FATHER[x] = y;

}

bool    same(int x,int y)

{

    return    find_father(x) == find_father(y);

}

bool    comp(const Node & a,const Node & b)

{

    return    a.cost < b.cost;

}

int    kruskal(void)

{

    int    ans = ,count = ;

    for(int i = ;i < NUM;i ++)

        if(!same(G[i].from,G[i].to))

        {

            unite(G[i].from,G[i].to);

            ans += G[i].cost;

            count ++;

            if(count == N - )

                break;

        }

    return    ans;

}