作者查詢 / yauhh

總覽項目：發文 | 留言 | 暱稱

作者 yauhh 在 PTT [ logic ] 看板的留言(推文), 共386則

限定看板：logic

看板排序：

全部Soft_Job2172Master_D1344Tokusatsu1142JingXingBoys948C_and_CPP649Programming615logic386Lomo364Coffee298Visual_Basic231Cloud197PeopleSeries128Emergency124AndroidDev121Prob_Solve119Little-Games117photo102gallantry87CSSE78PLT78ComeHere77C_Sharp72book56CTV46Python44ShiauLiang42poem39Gossiping35L_TalkandCha35CodeJob28Ajax26L_LifeJob24magic_silver23Inference22Guolun20FJU-STAT95B19NCYU_BE_96b19NDHU-phy10119NIU-ECE94b19Isayama17LaTeX17soho15KingofPop12RealPlaying12TKU_EW94B12Linux10NTU-IPH9610NUK_AC9810share10Translate-CS10AfterPhD9NCKU-BEH959Christianity8FLAT_CLUB8NCCUflamenco8NCHU_CsHsnu8SYSOP8Viator98Bing8W-Philosophy8NUU-EE-97A7sky7SSSH-16th-Fk7GameDesign6JinYong6media-chaos6Ptt-Charity6TaiwanDrama6ai-photo5GossipPicket5HCHS933145KS93-3165XiangSheng5CYCU_Chem92b4CYCU_ICE90AB4Emulator4HSNU_11464Interdiscip4JP_Entertain4Militarylife4NCCU05_GIDS4NCCU_PFBASE4NCHU-Wind4NDHU-Ch994Notebook4NTPU-CSIE954NTUEE_Speech4NTUST-EE-B934PhD4PttLaw4Starbucks4Windows4Boy-Girl3Buddhism3FinalFantasy3Gamesale3Google3HarryPotter3Hate3HCSHch13_3113Keelung3KUAS_CSIE3NCCU3NCTU_CS_EDA3NDSH_6th3143NSwitch3NSYSU-Chem993OOAD3paranormal3PhotoCritic3Salary3Sijhih3SSSH-16th3093STREET_BALL3Tech_Job3TigerBlue3Violation3army_53-2T2B97A013XX2comm_and_RF2CS95WISDOM2Dragonica2Ecophilia2Education2EmailYang2FJU_JCS112Folklore2HHSH2HK-movie2java2Jeans2KOTDFansClub2KS98-3022MCU_Talk2Men5432MUSTMIS2NARUTO2NCHU-AGR052NCHU-MEgradu2NCHU-Mount2NCHU_MBA972NCNUEM2NDHU-phy1022NewAge2NKUTEE2NSYSU_EE95-12ntnuch95c2NTOU-EBFS932NTPU-CSIE982NTUEE_LAB2062NTUST-TX-B962Patent2Peter_EN2PHP2PttHistory2PublicServan2PushDoll2SayLove2SuperBike2Tainan2THU_BA20002transgender2Yup-mwgc2Yup03-042About_Life1AD_NCCU_VB1Ancient1Android1Anti-ramp1ASHS-93-li1AU_Talk1Aviation1B98A013XX1Badminton1Beauty1BigSanchung1bookhouse1Browsers1Bus1Butterfly1C_ChatBM1CareerLady1ChangHua1Cheer1Childhood1CHSH-96-3101Civil1ck46th3311ck47th3201ck55th3071ck55th3201ck57th3211ck58th3241cksh82nd3211clmusic1Comic1consumer1CPSHS10th3031Cross_Life1CrossGate1CSI1CSMU-D991customers1dance1DIABLO1digger1DJ_fightman1DummyHistory1Editor1Employee1EuropeTravel1Facebook1facelift1Fiction1FishShrimp1FJU-Family1Fooyin1GuildWars1GUNNM1HanDian1HRM1HSNU_10351HSNU_10651HSNU_10951HSNU_11421Hualien1ILSH-973091Instant_Mess1japanavgirls1jhs_30_51JOJO1joke1kawaii1KERORO1KingdomHuang1KNU1KS90-3111KS92-3161KS93-3171KS94-3121KS95-3211KS96-3151KS97-3101KS97-3131KS97-3181KS97-3201KS_PMAC1Lifeismoney1Lineage1LTK1M_Manson1marvel1meditation1MIT1Modchip1MRT1Nantou1NatureSeeker1Navy1NBAEasyChat1NCCU-YP1NCCU06_JAPAN1NCCU08_LawB1NCCU_PubLaw1NCCU_SEED1NCHU-FS981NCHU-MKT991NCKU_CSIE931NCKU_MEPhC1NCTU_HARCLUB1NCU97ME-B1NDHU1NDHU_ACC_5TH1NKNU_Phy0981NPUST1NSYSU_MSOE991NTHU_EDA2231NTHU_HIS971NTHU_IEEM-941NTHUTL981NTNU-HISBK1NTNUMasSport1NTPU-COECO951NTPU-CSIE961NTPU-STAT951NTU1NTUGIEE_RFIC1NTUMBA-981NTUphy971NTUST_Talk1NTUT_ME495A1NYUST00_FING1Old-Games1PCCU_Talk1peianyang1PingTung1Printer_scan1PttLifeLaw1RO1Rock_OE1RPGMaker1RumikoTWorld1SailorMoon1ScienceNote1SCU_Law101D1Seiya1ShowOff1SHU-JourM981Shu-Lin1ShuangHe1SongShan1SOS1Spain1SSSH-09th1141StoneAge1SuperHeroes1Supermission1Supernatural1SWORD1TA_AN1Taipei1tajen1TamShui1Taoism1TFSHS61st3211TFSHS67th3211TFSHS68th3211Tin-Ha1TNFSH98th1translator1TTU-AFL1TTU-talk1TY_Research1TypeMoon1Volleyball1WarHammer1Wego5-yi1WorkanTravel1WorkinChina1YUGIOH1YZU_EE96B1YZU_MLSB1YZUfinGrad961ZQ-Physics1<< 收起看板(343)

首頁

尾頁

[請益] 數字規則v2

[ logic ]3 留言, 推噓總分: +1

作者: Anewborn - 發表於 2009/12/12 20:16(14年前)

2^F→yauhh:XDD12/13 04:33

請問一個「若...則」命題的解答

[ logic ]11 留言, 推噓總分: +1

作者: gatsrje - 發表於 2009/11/27 15:31(14年前)

1^F→yauhh:問題是什麼?沒有問題無法求解.11/27 16:17

4^F→yauhh:有人會問"P->Q這則命題怎麼解"這樣的問題嗎?11/27 17:59

11^F→yauhh:這種推法也不對,舉例雖然也能慢慢推A句等於B句,畢竟容易亂11/27 23:33

[請益] 二個邏輯問題！

[ logic ]12 留言, 推噓總分: +4

作者: psappp - 發表於 2009/11/16 22:05(14年前)

1^F推yauhh:第一題是C週一或週三,因為週一二人說這話都對.11/17 11:46

4^F→yauhh:他說週一或週三,不是週一和週三,別挑剔了11/17 12:35

5^F→yauhh:就算不用到所謂邏輯,以常理來說,"或"就是"或",不會解成它意11/17 12:37

9^F→yauhh:對啊,就因為是聯集和都可以,所以週一成立,就成立.11/17 13:07

Re: [討論] 由關鍵成功因素推論關鍵失敗因素

[ logic ]3 留言, 推噓總分: +2

作者: coolbetter33 - 發表於 2009/11/16 11:27(14年前)

1^F推yauhh:不過其實,管理人的眼中只想要看似合理的理由,卻不在意是否11/16 13:39

2^F→yauhh:邏輯上定義得非常精確或正確.11/16 13:40

Re: [討論] 由關鍵成功因素推論關鍵失敗因素

[ logic ]1 留言, 推噓總分: +1

作者: MathTurtle - 發表於 2009/11/16 02:48(14年前)

1^F推yauhh:好精采11/16 10:55

[討論] 由關鍵成功因素推論關鍵失敗因素

[ logic ]2 留言, 推噓總分: +1

作者: egghead543 - 發表於 2009/11/16 02:20(14年前)

1^F推yauhh:如果你知道某因素導致成功,就可直接知道不成功是缺乏某因素.11/16 10:46

2^F→yauhh:但不能直接說是沒有某因素則導致不成功,這還推不出來.11/16 10:46

[請益] 填數字

[ logic ]5 留言, 推噓總分: +2

作者: iolo1166 - 發表於 2009/11/14 15:47(14年前)

1^F推yauhh:我發現邏輯上的處理方法不外乎列出所有可能情況,再根據限制11/14 22:44

2^F→yauhh:條件篩選出可以的答案. 程式上就是backtracking做非常多.11/14 22:45

3^F→yauhh:總之,或許有人神腦能用想的告訴你幾組解,但那也很無聊.11/14 22:46

4^F→yauhh:解題過程中想必是一堆照辦事例,沒有有趣的地方.11/14 22:47

Re: [請益] 殺人命案

[ logic ]11 留言, 推噓總分: +2

作者: luciferii - 發表於 2009/11/06 00:09(14年前)

1^F推yauhh:最後一段的補充太離奇 XD11/06 05:05

3^F→yauhh:但我覺得這一篇只是有意惡搞這一類推理遊戲11/06 11:09

7^F→yauhh:樓上,他這不是一個複雜的解法,而是超越了解題,邁入唬嚨境界.11/06 15:03

8^F→yauhh:有沒有注意到他的順序跟你的不一樣?11/06 15:04

Re: [請益] 殺人命案

[ logic ]12 留言, 推噓總分: +4

作者: lynnm - 發表於 2009/11/05 22:50(14年前)

8^F→yauhh:D這句推論沒錯not(before(兇手,D)) = same(D,兇) or after..11/06 17:13

[請益] 請問!!pVq=~(~p^~q) 要如何證明!!

[ logic ]4 留言, 推噓總分: +1

作者: billyglove - 發表於 2009/10/29 23:07(14年前)

1^F推yauhh:要先推出 P or Q -> not(not P and not Q),再推出10/29 23:36

2^F→yauhh:not(not P and not Q) -> P or Q.10/29 23:37

3^F→yauhh:應該是用迪摩根定理和not(not P)->P就可以證完10/29 23:50

首頁

尾頁