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#2697: Call_me_Eric

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#2697: cavendishlaber

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#2697: cjr2010

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#2697: coldwheat233

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#2697: csy2005

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$1>0$

#2697: Cyber_Punk

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#2697: dabidai

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#2697: Damofeilang

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#2697: EEEEE

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#2697: NianFeng

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年挽红枫,溪傍芦荻。

#2697: pooty

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#2697: ucup-team0520

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超级激动狂喜

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#2776: 5k_sync_closer

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#2776: 5un_xiaomivita_msg

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#2776: 8F76

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#2776: Crazyouth

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#2776: Dan4Life

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#2776: Displace_

Accepted: : 29
$p(i,j)=\frac{j-1}{k-1}p(i-1,j)+\frac{k-j+1}{k-1}p(i-1,j-1),p(1,1)=1$

#2776: egypt_ioi2024_10

Accepted: : 29
$$\text{dp}_i = \min_{j < i} f(j)\times g(i) + h(j) + \text{dp}_j$$

#2776: Ex_sky

Accepted: : 29

#2776: feifeifisher

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#2776: fishcathu

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#2776: ha114514ha

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Remaker

#2776: happy_lazier

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#2776: hater

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#2776: hxu10

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#2776: IdealizedRomance

Accepted: : 29
$f_t=\sum\limits_{i=0}^{n-1}{n\choose i}(-1)^{n-1-i}\frac{i^{t-1}(n-i)}{n^t}$
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