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#3521: ucup-team7221

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#3521: ucup-team7649

Accepted: : 27

#3521: ucup-team7808

Accepted: : 27

#3521: ucup-team8075

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#3521: ucup-team8084

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#3521: Union_Find

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#3521: value0

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#3521: Vision271

Accepted: : 27

#3521: VladMyskiv

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#3521: WA_automaton

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#3521: wnmrmr

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#3521: xdz_

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Accepted: : 27

#3521: zero.

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#3521: Zoomy

Accepted: : 27

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Accepted: : 26

#3622: Abanoub_Ashraf

Accepted: : 26

#3622: AbelTomato

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Accepted: : 26

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Accepted: : 26

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#3622: amekawa_kanade

Accepted: : 26

#3622: ArisAldrin

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#3622: CodeK_G

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#3622: Fireflies

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#3622: GeZhiyuan

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#3622: HaijieTan

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#3622: huang123zs

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#3622: InvMOD

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#3622: KarimSalakhov

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#3622: L_Hospital_

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Accepted: : 26

#3622: LingKer

Accepted: : 26

#3622: Lnian

Accepted: : 26

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Accepted: : 26

#3622: maze

Accepted: : 26

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Accepted: : 26

#3622: miss_robot

Accepted: : 26

#3622: mujigae

Accepted: : 26

#3622: NobodyThere

Accepted: : 26

#3622: nodgd

Accepted: : 26
重庆南开信竞教练-语法组

#3622: Pacybwoah

Accepted: : 26

#3622: Phang

Accepted: : 26

#3622: PhoenixRebirth

Accepted: : 26

#3622: pipoika

Accepted: : 26

#3622: pretentious

Accepted: : 26
$$\det(AB) = \sum_{S\in\tbinom{[n]}m} \det(A_{[m],S})\det(B_{S,[m]})$$

#3622: qingyu_orz

Accepted: : 26

#3622: qky

Accepted: : 26

#3622: Reanap

Accepted: : 26

#3622: runlo

Accepted: : 26

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#3622: sanbi52

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#3622: SDNUyuqi

Accepted: : 26

#3622: shihen

Accepted: : 26

#3622: SJZ2010

Accepted: : 26
我咋啥也不会 ini

#3622: snowmiku

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#3622: SpadeA261

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#3622: TadijaSebez

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#3622: templatetemplate

Accepted: : 26

#3622: The_Nobody

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#3622: TreeQwQ

Accepted: : 26

#3622: turkhuu

Accepted: : 26

#3622: ucup-team1047

Accepted: : 26

#3622: ucup-team1089

Accepted: : 26

#3622: ucup-team1118

Accepted: : 26

#3622: ucup-team1521

Accepted: : 26

#3622: ucup-team1569

Accepted: : 26
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