Description
| ``Accordian‘‘ Patience |
You are to simulate the playing of games of ``Accordian‘‘ patience, the rules for which are as follows:
Deal cards one by one in a row from left to right, not overlapping. Whenever the card matches its immediate neighbour on the left, or matches the third card to the left, it may be moved onto that card. Cards match if they are of the same suit or same rank. After making a move, look to see if it has made additional moves possible. Only the top card of each pile may be moved at any given time. Gaps between piles should be closed up as soon as they appear by moving all piles on the right of the gap one position to the left. Deal out the whole pack, combining cards towards the left whenever possible. The game is won if the pack is reduced to a single pile.
Situations can arise where more than one play is possible. Where two cards may be moved, you should adopt the strategy of always moving the leftmost card possible. Where a card may be moved either one position to the left or three positions to the left, move it three positions.
Input
Input data to the program specifies the order in which cards are dealt from the pack. The input contains pairs of lines, each line containing 26 cards separated by single space characters. The final line of the input file contains a # as its first character. Cards are represented as a two character code. The first character is the face-value (A=Ace, 2-9, T=10, J=Jack, Q=Queen, K=King) and the second character is the suit (C=Clubs, D=Diamonds, H=Hearts, S=Spades).
Output
One line of output must be produced for each pair of lines (that between them describe a pack of 52 cards) in the input. Each line of output shows the number of cards in each of the piles remaining after playing ``Accordian patience‘‘ with the pack of cards as described by the corresponding pairs of input lines.
Sample Input
QD AD 8H 5S 3H 5H TC 4D JH KS 6H 8S JS AC AS 8D 2H QS TS 3S AH 4H TH TD 3C 6S 8C 7D 4C 4S 7S 9H 7C 5D 2S KD 2D QH JD 6D 9D JC 2C KH 3D QC 6C 9S KC 7H 9C 5C AC 2C 3C 4C 5C 6C 7C 8C 9C TC JC QC KC AD 2D 3D 4D 5D 6D 7D 8D TD 9D JD QD KD AH 2H 3H 4H 5H 6H 7H 8H 9H KH 6S QH TH AS 2S 3S 4S 5S JH 7S 8S 9S TS JS QS KS #
Sample Output
6 piles remaining: 40 8 1 1 1 1 1 pile remaining: 52 根据题目意思，两种操作，固然可以看出每个牌堆需要靠栈来实现，故结构体来存放，内部有一个数组成员，可以开52。然而，对于牌堆来说，似乎要支持访问后一个和前一个牌堆两种操作，故可以使用顺序表，然后访问时忽略0牌堆。也可以使用双向链表。下面贴两种方式的代码： 双向链表：用时432MS：
#include <iostream>
#include <cstdio>
#include <cstdlib>
#include <cstring>
#include <cmath>
#include <algorithm>
#include <set>
#include <map>
#include <vector>
#include <queue>
#include <string>
#define inf 0x3fffffff
#define eps 1e-10
using namespace std;
struct node
{
char Stack[52][2];
int top;
node *pre;
node *next;
};
node *head;
int num;
void Del(node *p)
{
node *t;
t = p->pre;
t->next = p->next;
if (p->next != NULL)
p->next->pre = t;
free(p);
}
bool Input()
{
num = 0;
head = (node *)malloc(sizeof(node));
node *p = head, *t;
char ch;
ch = getchar();
if (ch == ‘#‘)
return 0;
p->Stack[0][0] = ch;
ch = getchar();
p->Stack[0][1] = ch;
p->top = 1;
p->pre = NULL;
p->next = NULL;
num++;
getchar();
for (int i = 0; i < 51; ++i)
{
p->next = (node *)malloc(sizeof(node));
t = p;
p = p->next;
ch = getchar();
p->Stack[0][0] = ch;
ch = getchar();
p->Stack[0][1] = ch;
p->top = 1;
p->next = NULL;
p->pre = t;
num++;
getchar();
}
return 1;
}
void Output()
{
if (num == 1)
{
printf("1 pile remaining: %d\n", head->top);
return;
}
printf("%d piles remaining:", num);
node *p = head;
for (;;)
{
printf(" %d", p->top);
if (p->next == NULL)
break;
p = p->next;
}
printf("\n");
}
bool Do()
{
node *p, *t;
p = head;
for (;;)
{
t = p;
for (int i = 0; t != NULL && i < 3; ++i)
t = t->pre;
if (t != NULL &&
(t->Stack[t->top-1][0] == p->Stack[p->top-1][0] ||
t->Stack[t->top-1][1] == p->Stack[p->top-1][1]))
{
t->Stack[t->top][0] = p->Stack[p->top-1][0];
t->Stack[t->top][1] = p->Stack[p->top-1][1];
t->top++;
p->top--;
if (p->top == 0)
{
Del(p);
num--;
}
return 1;
}
t = p->pre;
if (t != NULL &&
(t->Stack[t->top-1][0] == p->Stack[p->top-1][0] ||
t->Stack[t->top-1][1] == p->Stack[p->top-1][1]))
{
t->Stack[t->top][0] = p->Stack[p->top-1][0];
t->Stack[t->top][1] = p->Stack[p->top-1][1];
t->top++;
p->top--;
if (p->top == 0)
{
Del(p);
num--;
}
return 1;
}
if (p->next == NULL)
break;
p = p->next;
}
return 0;
}
int main()
{
//freopen("test.txt", "r", stdin);
//freopen("out.txt", "w", stdout);
while (Input())
{
while (Do());
Output();
}
return 0;
}
顺序表：
用时：879MS
#include <iostream>
#include <cstdio>
#include <cstdlib>
#include <cstring>
#include <cmath>
#include <algorithm>
#include <set>
#include <map>
#include <queue>
#include <string>
#define inf 0x3fffffff
#define esp 1e-10
#define N 100005
using namespace std;
struct node
{
int top;
char card[53][3];
}s[52];
bool Input()
{
scanf ("%s", s[0].card[0]);
if (s[0].card[0][0] == ‘#‘)
return 0;
s[0].top = 1;
for (int i = 1; i < 52; ++i)
{
s[i].top = 1;
scanf ("%s", s[i].card[0]);
}
return 1;
}
void Output()
{
queue <int> q;
for (int i = 0; i < 52; ++i)
if (s[i].top != 0)
q.push(i);
int sum = q.size();
if (sum == 1)
printf ("1 pile remaining: %d\n", s[q.front()].top);
else
{
printf ("%d piles remaining:", sum);
int k;
while (!q.empty())
{
k = q.front();
q.pop();
printf (" %d", s[k].top);
}
printf ("\n");
}
}
void qt()
{
int p = 0;
for (;;)
{
if (p == 52)
break;
if (s[p].top != 0)
{
int one = -1, two = -1;
int flag = 0, j = p-1;
for (;;)
{
if (j < 0)
break;
if (s[j].top != 0)
{
flag++;
if (flag == 3)
{
one = j;
break;
}
if (flag == 1)
two = j;
}
j--;
}
if (one != -1)
{
if (s[p].card[s[p].top-1][0] == s[one].card[s[one].top-1][0] ||
s[p].card[s[p].top-1][1] == s[one].card[s[one].top-1][1])
{
strcpy (s[one].card[s[one].top], s[p].card[s[p].top-1]);
s[p].top--;
s[one].top++;
p = 0;
continue;
}
}
if (two != -1)
{
if (s[p].card[s[p].top-1][0] == s[two].card[s[two].top-1][0] ||
s[p].card[s[p].top-1][1] == s[two].card[s[two].top-1][1])
{
strcpy (s[two].card[s[two].top], s[p].card[s[p].top-1]);
s[p].top--;
s[two].top++;
p = 0;
continue;
}
}
}
++p;
}
}
int main()
{
//freopen ("test.txt", "r", stdin);
while (Input())
{
qt();
Output();
}
return 0;
}