A9913 | ZgukistringZ
时间限制1s
内存限制256MB
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题目描述
Professor GukiZ doesn't accept string as they are. He likes to swap some letters in string to obtain a new one.
GukiZ has strings $a$ , $b$ , and $c$ . He wants to obtain string $k$ by swapping some letters in $a$ , so that $k$ should contain as many non-overlapping substrings equal either to $b$ or $c$ as possible. Substring of string $x$ is a string formed by consecutive segment of characters from $x$ . Two substrings of string $x$ overlap if there is position $i$ in string $x$ occupied by both of them.
GukiZ was disappointed because none of his students managed to solve the problem. Can you help them and find one of possible strings $k$ ?
GukiZ has strings $a$ , $b$ , and $c$ . He wants to obtain string $k$ by swapping some letters in $a$ , so that $k$ should contain as many non-overlapping substrings equal either to $b$ or $c$ as possible. Substring of string $x$ is a string formed by consecutive segment of characters from $x$ . Two substrings of string $x$ overlap if there is position $i$ in string $x$ occupied by both of them.
GukiZ was disappointed because none of his students managed to solve the problem. Can you help them and find one of possible strings $k$ ?
输入格式
The first line contains string $a$ , the second line contains string $b$ , and the third line contains string $c$ ( $1<=|a|,|b|,|c|<=10^{5}$ , where $|s|$ denotes the length of string $s$ ).
All three strings consist only of lowercase English letters.
It is possible that $b$ and $c$ coincide.
All three strings consist only of lowercase English letters.
It is possible that $b$ and $c$ coincide.
输出格式
Find one of possible strings $k$ , as described in the problem statement. If there are multiple possible answers, print any of them.
输入输出样例
输入 #1
aaa a b
输出 #1
aaa
输入 #2
pozdravstaklenidodiri niste dobri
输出 #2
nisteaadddiiklooprrvz
输入 #3
abbbaaccca ab aca
输出 #3
ababacabcc
In the third sample, this optimal solutions has three non-overlaping substrings equal to either $b$ or $c$ on positions $1–2$ ( $ab$ ), $3–4$ ( $ab$ ), $5–7$ ( $aca$ ). In this sample, there exist many other optimal solutions, one of them would be $acaababbcc$ .
C++ 编辑器
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输出
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评测结果:Accepted