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الأعلى تقييماً المقبولة

#594: _Kenma_

Accepted: : 168

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#594: ucup-team4893

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#600: Nangu

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#600: willow

Accepted: : 167

#603: dieselhuang

Accepted: : 166

#603: gyydp123_LIM

Accepted: : 166
And in that light I find deliverance

#603: randnameaaa

Accepted: : 166

#606: Apteryxx

Accepted: : 165
$$\prod_{n=1}^\infty\frac{1}{1-x^n}=\sum_{m=0}^\infty x^{m^2}\left(\prod_{n=1}^m\frac{1}{1-x^n}\right)^2$$

#606: gt

Accepted: : 165

#606: Rombing

Accepted: : 165

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Accepted: : 165

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Accepted: : 165

#611: eyiigjkn

Accepted: : 164

#611: Include_Z_F_R_

Accepted: : 164

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Accepted: : 164

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Accepted: : 164

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Accepted: : 163

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Accepted: : 163

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Accepted: : 163

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Accepted: : 163

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Accepted: : 163

#622: lonelywolf

Accepted: : 162

#622: ucup-team1137

Accepted: : 162

#622: ucup-team7697

Accepted: : 162

#622: Wuyanru

Accepted: : 162
Celeste 好玩

#626: cmu2025-07

Accepted: : 161

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Accepted: : 161

#626: sk091204

Accepted: : 161

#626: suzumi

Accepted: : 161

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Accepted: : 161

#631: Appleblue17

Accepted: : 160

#631: cyfff

Accepted: : 160

#631: supepapupu

Accepted: : 160

#631: ucup-team4347

Accepted: : 160

#631: ucup-team7504

Accepted: : 160

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Accepted: : 160

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Accepted: : 160

#638: 4927618350

Accepted: : 159

#638: HCPC

Accepted: : 159

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Accepted: : 159

#638: modwwe

Accepted: : 159

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Accepted: : 159

#638: realcomplex0

Accepted: : 159

#638: Sa3tElSefr

Accepted: : 159
leh

#638: SATSKY

Accepted: : 159

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Accepted: : 159

#638: uga

Accepted: : 159

#638: Unreality

Accepted: : 159
voyage 1969

#638: wwwcom

Accepted: : 159

#650: ucup-team3584

Accepted: : 158

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Accepted: : 158

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Accepted: : 158

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Accepted: : 158

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Accepted: : 157

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Accepted: : 157

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Accepted: : 157

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Accepted: : 157

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Accepted: : 157

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Accepted: : 157

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Accepted: : 157

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Accepted: : 157

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Accepted: : 157

#663: slyra

Accepted: : 156

#663: ucup-team3746

Accepted: : 156

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Accepted: : 156

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Accepted: : 155

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Accepted: : 155

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Accepted: : 155

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Accepted: : 155

#670: candy0014

Accepted: : 154

#670: Fantasy_Ball

Accepted: : 154

#670: q1w2e3r4

Accepted: : 154

#670: repoman

Accepted: : 154
$$\prod_{i=0}^{n-1} (1+q^iz) = \sum_{i=0}^n q^{i(i-1)/2}\binom ni_q z^i$$

#670: ucup-team1206

Accepted: : 154

#670: ucup-team3935

Accepted: : 154

#670: ucup-team4366

Accepted: : 154

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Accepted: : 154

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Accepted: : 154

#670: zifanwang

Accepted: : 154

#680: EasonHe

Accepted: : 153

#680: goodman

Accepted: : 153

#680: liujiameng

Accepted: : 153
一只可爱的小豹子 | Milmon 的小号

#680: Mini_PEKKA

Accepted: : 153

#680: rainygame

Accepted: : 153

#685: Hirasawaa

Accepted: : 152

#685: randname114514

Accepted: : 152

#685: ucup-team3057

Accepted: : 152

#685: warner1129

Accepted: : 152

#689: Fido_Puppy

Accepted: : 151

#689: ucup-team968

Accepted: : 151

#691: lizihan2010

Accepted: : 150

#691: minhcool

Accepted: : 150
Glory Glory HUS HSGS

#691: ucup-team1516

Accepted: : 150
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