第 473 场 AtCoder Beginner Contest
抽鬼牌AI (CI翻译)
Problem Statement
题目描述
AI (CI翻译)Takahashi currently has $N$ cards. The $i$-th $(1\le i\le N)$ card has the integer $A _ i$ written on it.
Takahashi 目前有 $N$ 张卡片。第 $i$ 张 $(1\le i\le N)$ 卡片上写着整数 $A _ i$。AI (CI翻译)
He repeats the following operation as many times as possible.
他不断重复以下操作,直到无法继续操作为止。AI (CI翻译)
- Choose two different cards with the same integer written on them, and eat those two cards. The eaten cards are permanently removed and cannot be chosen in subsequent operations.
- 选择两张不同的、写有相同整数的卡片,并吃掉这两张卡片。被吃掉的卡片会被永久移除,无法在之后的操作中被选择。
Find the sum of the integers written on the cards that remain when the operation can no longer be performed.
求无法继续操作时,剩余卡片上所写整数的总和。AI (CI翻译)
Constraints
约束条件
AI (CI翻译)$1\le N\le100$$1\le A _ i\le100\ (1\le i\le N)$- All input values are integers.
$1\le N\le100$$1\le A _ i\le100\ (1\le i\le N)$- 所有输入值均为整数。
Input
输入格式
AI (CI翻译)The input is given from Standard Input in the following format:
输入通过标准输入给出,格式如下:AI (CI翻译)
N
A _ 1 A _ 2 \cdots A _ N
N
A _ 1 A _ 2 \cdots A _ NAI (CI翻译)
Output
输出格式
AI (CI翻译)Output the sum of the integers written on the remaining cards.
输出剩余卡片上所写整数的总和。AI (CI翻译)
样例
Input #1
8
2 7 1 8 2 8 1 8
Output #1
15
For example, Takahashi operates as follows.
1. The fourth card and sixth card both have $8$ written on them, so he chooses them and eats them.
2. The first card and fifth card both have $2$ written on them, so he chooses them and eats them.
3. The third card and seventh card both have $1$ written on them, so he chooses them and eats them.

Thus, the sum of the integers written on the remaining cards is $7+8=15$.
Note that there are three cards with $8$ written on them, so once two of them are eaten, the remaining one cannot be eaten.
Input #2
5
1 2 3 4 5
Output #2
15
It is possible that Takahashi cannot perform the operation even once.
Input #3
15
58 97 74 16 97 74 97 16 51 52 58 52 74 32 43
Output #3
297
题目信息
题面与样例版权归 AtCoder 及出题人所有;中文翻译由 AI 生成(gpt-6.1-sol),如有出入请以原文为准。