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#806: repoman

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$$\prod_{i=0}^{n-1} (1+q^iz) = \sum_{i=0}^n q^{i(i-1)/2}\binom ni_q z^i$$

#806: ucup-team3935

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难受

#812: _lbw_

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就让所有理智都埋没在**深处

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#812: FWKnightship

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姜还是老的辣知道不。

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Glory Glory HUS HSGS

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I'm so spicy I'm so spicy

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妙妙题

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咕咕嘎嘎!!!!!

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梦的边陲 风吹不灭 从不感疲惫

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qwq

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#863: Arkhell

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#863: GZT

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#863: IceKylin

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So long, and thanks for all the fish

#863: ucup-team0724

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#863: ucup-team2796

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#863: ucup-team3555

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In the changing arena,Zhicheng is the top of the algorithm.Code weaves into a winning net,Wisdom flowers bloom in spring.

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#880: AMATSUKAZE2025

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#880: ITPTIT.New_Era

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$e=mc^2$

#880: knen

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1 want t0 g0 T0P

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#880: Moeebius

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$$\underline{\widehat{\dbinom{\odot_\vee\odot}{\raise{-8pt}{"}\ \wr\ \raise{-8pt}{"}}}}$$

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活着最重要

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