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#4495: vd

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#4495: warmingcium

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#4495: wenjiaweiii

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#4495: WilliamFranklin

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#4495: WillYan

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#4495: Winless_gang

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#4495: wisdom135

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#4495: wl2025

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#4495: xiehanrui0817

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#4495: xieliren

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#4495: YANGKM

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#4495: ycccc319

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#4495: Yeceng

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#4495: yeweiliang

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#4495: YinyuDream

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#4495: Yoyoyo8128

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#4495: Yuichiro17

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#4495: zuotianyou

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#4614: 0x3b800001

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#4614: 10hour

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#4614: alreadyallsolved

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#4614: Anwar

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#4614: bemagno

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#4614: Bicycle_23

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#4614: BirdenT

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#4614: boheng

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#4614: ciyekua

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#4614: Core

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#4614: Dan4Life

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#4614: DiJaystra

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#4614: Dobrii_Gnom

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#4614: dohoon

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#4614: dremlory

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#4614: DrGilbert

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#4614: egypt_ioi2024_10

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$$\text{dp}_i = \min_{j < i} f(j)\times g(i) + h(j) + \text{dp}_j$$

#4614: endl

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#4614: Ex_sky

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#4614: EyadBT

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#4614: faergsdf

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#4614: Floze3

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#4614: freshsun

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#4614: FstAutoMaton

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#4614: FZANOTFOUND

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#4614: gates_orz

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#4614: greedytoohard

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#4614: ha114514ha

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Remaker

#4614: haohuihui

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#4614: happy_lazier

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#4614: hellocccl

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#4614: hepp

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#4614: hertonit

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#4614: HKR_Yukino

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#4614: huang123zs

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#4614: ice_cup

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#4614: IdealizedRomance

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$f_t=\sum\limits_{i=0}^{n-1}{n\choose i}(-1)^{n-1-i}\frac{i^{t-1}(n-i)}{n^t}$

#4614: Ignotus0

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#4614: Jay_ning

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#4614: JoyJohn

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#4614: KiritoXD

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#4614: Kyte

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#4614: LuminousYT

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#4614: LuoFeng_Nanami

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qwq

#4614: MaxDYF

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#4614: Mendeke

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#4614: OvO977

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#4614: QingTian

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#4614: randomization

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#4614: reback

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