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PUMaC 2022 · 个人决赛(A 组) · 第 1 题

PUMaC 2022 — Individual Finals (Division A) — Problem 1

专题
Discrete Math / 离散数学
难度
L3
来源
PUMaC

题目详情

  1. Let f : Z → Z be a function which satisfies k | f ( x ) − x for all k, x ∈ Z and f ( x ) − x ≤

0 > 0 > 0

  1. If f (1) = 2000, what can f be? k Remark: Here, f ( x ) denotes the k -fold application of f to x .
解析

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Original Explanation

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