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#295: MarSer020

Accepted: : 236

#295: ucup-team135

Accepted: : 236

#297: iee

Accepted: : 235

#298: 2021cyq

Accepted: : 234

#298: ETK

Accepted: : 234
「我是星 我愿投身前途未卜的群星,为梦长明。」

#298: RDFZchenyy

Accepted: : 234
悟已往之不谏,知来者之可追。实迷途其未远,觉今是而昨非。

#298: ushg8877

Accepted: : 234

#302: thomas0702

Accepted: : 233

#303: lishujia

Accepted: : 232

#303: liulianll

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#303: wsxcb

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#306: ucup-team3586

Accepted: : 231

#306: ucup-team5984

Accepted: : 231

#306: ucup-team6748

Accepted: : 231

#309: ucup-team5008

Accepted: : 230

#309: ucup-team6719

Accepted: : 230
Are we robots?

#309: ucup-team8239

Accepted: : 230

#312: nathan4690

Accepted: : 229

#313: qzez

Accepted: : 228
对于无向图的情况,基尔霍夫矩阵为 $K=D-A$,其中 $D$ 为度数矩阵,$A$ 为邻接矩阵。树的个数为去掉 $K$ 一行一列的行列式的值。对于外向树,$D$ 为每个点的入边度数和,内向树相反。此时需要去掉根所在行列。BEST 定理:有向欧拉图的欧拉回路个数为:内向树个数乘以 $\prod\limits_{i=1}^{n}deg_i$,其中 $deg_i$ 为 $i$ 号点的度数。

#313: ucup-team4269

Accepted: : 228

#315: cmll02

Accepted: : 227

#315: KobicGend

Accepted: : 227

#317: chenshi

Accepted: : 226

#318: ahihi1234

Accepted: : 225

#318: MatrixGroup

Accepted: : 225
どうか どうか どうか | 可是真实的人生,必定是单调、残酷,而缺乏色彩的

#320: PTqwq_

Accepted: : 224

#320: SoyTony

Accepted: : 224
真実はいつもひとつ

#320: ucup-team7961

Accepted: : 224
目标:先刷500题看看实力有没有进步;备忘录:https://contest.ucup.ac/modify_team/ucup-team7961(更新队伍信息)

#323: travel

Accepted: : 223

#323: ucup-team2819

Accepted: : 223

#325: 8BQube

Accepted: : 222

#325: liuziao

Accepted: : 222

#327: ucup-team7870

Accepted: : 220
已完成今日我对着铁质的凳子踢了五下然后把那堆钢栏杆在地上滚了一下然后把椅子夹在了篮筐上大学习

#328: masterhuang

Accepted: : 219
不要逃避自己的命运

#328: ucup-team4478

Accepted: : 219

#328: ucup-team7334

Accepted: : 219

#328: xlwang

Accepted: : 219

#332: ANIG

Accepted: : 218
..

#332: binminh01

Accepted: : 218

#334: houzhiyuan

Accepted: : 217

#334: shinonome_ena

Accepted: : 217

#334: ucup-team6852

Accepted: : 217

#337: ucup-team870

Accepted: : 216

#338: gg_gong

Accepted: : 215
Who am I? Why am I here?

#338: jxy2012

Accepted: : 215

#338: ucup-team3862

Accepted: : 215

#341: intiger

Accepted: : 214

#341: jqh333

Accepted: : 214

#341: Lynia

Accepted: : 214

#341: ucup-team580

Accepted: : 214

#341: ucup-team7582

Accepted: : 214

#346: ucup-team3790

Accepted: : 213

#346: ucup-team4938

Accepted: : 213
乌龟风扇俱乐部

#346: wrhaco

Accepted: : 213

#349: ucup-team3966

Accepted: : 211
$$\underline{洹}我\underline{达}美\underline{乐}$$

#349: Wu_Ren

Accepted: : 211

#351: Acoipp

Accepted: : 210

#351: Arkweedy

Accepted: : 210

#351: Sai_tqwq

Accepted: : 210

#351: ucup-team228

Accepted: : 210

#351: yoy68

Accepted: : 210

#351: yzhang

Accepted: : 210
如果结果不如你所愿,就在尘埃落定前奋力一搏

#357: moriko

Accepted: : 209

#357: ucup-team4464

Accepted: : 209

#359: Calculatelove

Accepted: : 208
Love all my perfect imperfections.

#359: do_while_true

Accepted: : 208

#359: feecle6418

Accepted: : 208
gyh ak ioi

#359: Sktn0089

Accepted: : 208

#363: ucup-team123

Accepted: : 207

#364: nhuang685

Accepted: : 206

#365: ucup-team073

Accepted: : 205

#366: C1942huangjiaxu

Accepted: : 204

#366: Federal1Commander

Accepted: : 204

#366: yyyyxh

Accepted: : 204
What is OI (O_o)?

#369: Lzy_

Accepted: : 203

#369: ucup-team1565

Accepted: : 203

#371: new_dawn_2

Accepted: : 202

#371: piggy123

Accepted: : 202

#371: ucup-team3634

Accepted: : 202

#374: ucup-team1055

Accepted: : 200

#374: ucup-team1617

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#374: ucup-team3774

Accepted: : 200

#377: caijianhong

Accepted: : 199

#377: pengpeng_fudan

Accepted: : 199

#377: test_algth

Accepted: : 199

#377: ucup-team1126

Accepted: : 199

#377: ucup-team6072

Accepted: : 199

#382: frankly6

Accepted: : 198

#382: sleep

Accepted: : 198

#382: ucup-team7774

Accepted: : 198

#385: arnold518

Accepted: : 197

#385: ucup-team1002

Accepted: : 197

#385: ucup-team3188

Accepted: : 197

#385: ucup-team7683

Accepted: : 197
一直游到海水变蓝

#385: xDarkbluex

Accepted: : 197

#390: biank23

Accepted: : 196

#390: KafuuChinocpp

Accepted: : 196

#390: lazy1105

Accepted: : 196
ぼっち・ざ・ろっく!

#390: lwm7708

Accepted: : 196
https://lwm7708.github.io/entropy/

#390: qwq

Accepted: : 196
$\displaystyle \sum_{i=1}^n [i,i+1,\cdots, i+k] \pmod{10^9+7}$
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