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#3745: manizare
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#3745: maxiaomeng
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1125，Catalan数！
#3745: miaomiaozi
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#3745: millenarysnow
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#3745: Miss_SGT
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#3745: Mosalah
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#3745: NaOH_Frog
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#3745: NianFeng
Accepted: : 34
年挽红枫，溪傍芦荻。
#3745: nodgd
Accepted: : 34
重庆南开信竞教练-语法组
#3745: Proaes
Accepted: : 34
#3745: QHhee004
Accepted: : 34
#3745: qiufengbuhuilai
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#3745: QuocSensei
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#3745: rea_lity
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#3745: Sakuyamaid
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#3745: shaun2005
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#3745: ShwStone
Accepted: : 34
#3745: smu_twilight
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#3745: socpite
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#3745: stasio6
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#3745: stripe-python
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#3745: Sulfox
Accepted: : 34
#3745: SUST_Fanatics
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#3745: TabEsc
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#3745: TeddyDUDU
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#3745: treaple
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#3745: ucup-team1059
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#3745: ucup-team7640
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#3745: ucup-team7977
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#3745: ucup-team8838
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#3745: udiandianis
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#3745: waauto
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#3745: WaterM
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#3745: WendyChen
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#3745: YeongTree
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#3745: yhk1001
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1001
#3745: yudiao_vicky
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#3851: __kd
Accepted: : 33
#3851: 13modest
Accepted: : 33
#3851: 15867449938
Accepted: : 33
$$Z_G(t_1,t_2,\ldots,t_n) = \frac{1}{|G|}\sum_{g \in G} t_1^{c_1(g)} t_2^{c_2(g)} \cdots t_n^{c_n(g)}$$
#3851: adiyer
Accepted: : 33
#3851: Ahmed_Abdelmegeed
Accepted: : 33
#3851: AngleHai
Accepted: : 33
#3851: AtomFirst
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#3851: beast_ancestor
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#3851: beshoyhany
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#3851: blackmaple
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#3851: bluejellyfish
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#3851: Bocchy
Accepted: : 33
#3851: boclobanchat
Accepted: : 33
#3851: cchen1237
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#3851: chen_zexing
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#3851: cloudy_zhy
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#3851: conqueror_of_zky
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#3851: csffm
Accepted: : 33
#3851: Cu_OH_2
Accepted: : 33
#3851: cxy_chen
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#3851: ddxrS
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#3851: Detach
Accepted: : 33
#3851: emsger
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#3851: EricQian
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#3851: field_and_forest
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#3851: Fly_me_to_the_moon
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#3851: Hailiang15
Accepted: : 33
我永远膜拜MJY
#3851: HakuroKawashiro
Accepted: : 33
#3851: henryhu2006
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#3851: huzhaoyang
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#3851: i_love_klymsoo
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#3851: Ihave4oranges
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#3851: ikaurov
Accepted: : 33
#3851: isk
Accepted: : 33
#3851: Itisa
Accepted: : 33
#3851: Joker_ylb
Accepted: : 33