• 2024-06-11欢乐多 国际尬聊 语料库 n-gram分析 23个视频
    hihellosize2Type  Rank  Freqim  1  202dont  2  181its  3  156idon  4  126haha  5  118thats  6  109youknow  7  104(youknowi)youre  8  95thankyou  9  84okayokay  1
  • 2024-05-23概率类题目解决笔记
    贝叶斯定理LogicalfoundationsConditionalprobabilitiesweneedtoturnaroundoddnumberBecausewealreadyknowonlywhenwegetthe:conditionTrue,butconclusionfalsesituationcanwefullyrejectthehypothesis.Othersituationcan'tstronglyp
  • 2024-03-24Reflective Journal I
    Ihavelearnedalotinclassrecently.First,Ilearnedwhatdigitalmultimodalcomposingis.ItconvertstraditionalpaperandpenmediaintocomputerorInternetmedia,andproducesdigitaltextbycombiningtext,imageandsound.Then,Ialsoknowthe
  • 2024-03-08[Maven] pom.xml报"parent.relativePath" of POM xxxxxx
    0序1问题描述springboot项目pom.xml/maven报'parent.relativePath'ofPOMcom.know-data.framework:know-data-study-springboot:1.0.0-SNAPSHOT(F:\xxx\know-data-parent\know-data-study-parent\know-data-study-springboot\pom.xml)pointsatcom.k
  • 2024-03-08P2055 [ZJOI2009] 假期的宿舍
    原题链接题解这种让来让去让我想到了二分图!!注意细节!!剩余的就是模拟了code#include<bits/stdc++.h>usingnamespacestd;intstu[55],gohome[55],know[55][55];intn;intbelong[55]={0};intvis[55]={0};intsettle(intnow){if(vis[now])return0;vis[now]
  • 2024-02-01oracle 报错ORA-12514: TNS:listener does not currently know of service requested in connec
    oracle报错ORA-12514:TNS:listenerdoesnotcurrentlyknowofservicerequestedinconnec 在使用navicat上连接oracle正确用户名和密码,oracle常用服务也启动的情况下依然无法建立连接。但是sqlPus上输入用户名和密码可以连接通过,百思不得其解(菜鸟本质好奇)。这种
  • 2023-12-18IPD(集成产品开发)帮助企业找到自己的Know-How
    ​摘要:禅道项目管理软件可完整覆盖研发项目管理的核心流程,适用各大企业不同的研发场景,帮助企业的每一个项目都可实现高效管理。迄今为止,禅道已为数以万计的公司提供项目管理、敏捷转型等方面的优质服务。一、积极拥抱变化,从“制造”转向“智造”在时代高速发展的当下,外部市场日
  • 2023-12-15初中英语优秀范文100篇-028How to Be a Good Internet User-如何成为一名合格的网民
    PDF格式公众号回复关键字:SHCZFW028记忆树1Withthedevelopmentofthetechnology,mostofusareabletousetheInternet.翻译随着科技的发展,我们大多数人都能够使用互联网。简化记忆互联网句子结构这句话的结构是:时间状语从句(Withthedevelopmentofthet
  • 2023-11-23英语对话常用语连读
    /haumaisəbəudə/HowamIsupposedto...?(我怎么可能...我要怎样才会...?)如:HowamIsupposedtoknowwhattodo?我怎么直到该做什么?Imean,howamIsupposedtosurviveonthat?我拿那么点钱怎么活啊?HowamIsupposedtocompetewiththat?面对那种竞争,我怎么
  • 2023-11-19分享两首歌
    Don'tlookbackIknowyoutriedIknowyoutriedyourbestAndnowit'stimetoputthis all torestMinutespass andthosedaysseemlongago(Ohoh)AdistantvoiceOnethatIusedtoknowThere’savoice and it's tryingtodrag med
  • 2023-10-18P6346 题解
    题目大意如果\(\texttt{Kevin}\)想和第\(i\)个人交朋友,要么需要认识\(a_i\)个人,要么付出\(b_i\)的代价,他让你使\(\texttt{Kevin}\)与所有的人交朋友。解题思路如果想水到\(15\)分,也就是所有\(b_i\)都等于\(1\)的情况,那我们可以直接排个序,然后遍历一下每一个人,
  • 2023-10-08精心养气,不要上火
    如果我学OI累了,我就来背一篇英语短文英文名著经典段落(一)——《ForrestGump阿甘正传》1.Lifewaslikeaboxofchocolates,youneverknowwhatyou'regonnaget.生命就像一盒巧克力,结果往往出人意料。2.Stupidisasstupiddoes.蠢人做蠢事(傻人有傻福)。3.Mirac
  • 2023-09-21趣学Linux云计算
    作者:董露希望我们能达成共识高效愉快的学习先了解整体方向,再细节学习以实际工作内容为准,要用什么就快速学习什么先knowhow,再knowwhy学习初期应该是琢磨别人怎么做,而不是我认为应该怎么做学习阶梯第一阶梯:输入完成外界给与的任务,(学校,职场,应试)第二阶梯:输入完成自己
  • 2023-09-01高考重要考点:mean的用法
    mean既可以用作动词,也可以用作形容词,means还可以作名词,含义非常多,经常会用作完形填空的选项,是非常重要的高考考点。  1.mean用作动词(meant,meant)  ①意思是(一般无进行时)  Ifyounodyourheadyouusually mean yes. 如果你点头,你的意思通常是“是”。(外
  • 2023-08-18speech from Obama
    IthinkthisspeechfromPresidentoftheUnitedStatesObamaisveryinspiring,it'sreallynecessarytotellmychildwhenhereachschoolage,andIalsohopehehavetheabilitytogoagainstheavenandchangehislife.Hereisthespeech.Iknow
  • 2023-08-15HDU 2444
    TheAccomodationofStudentsTimeLimit:5000/1000MS(Java/Others)  MemoryLimit:32768/32768K(Java/Others)TotalSubmission(s):3561  AcceptedSubmission(s):1656ProblemDescriptionThereareagroupofstudents.Someofthemmayknoweachother,
  • 2023-08-12Know Thy Complexities!
    https://www.bigocheatsheet.com/ KnowThyComplexities!Hithere! ThiswebpagecoversthespaceandtimeBig-OcomplexitiesofcommonalgorithmsusedinComputerScience. Whenpreparingfortechnicalinterviewsinthepast,Ifoundmyselfspendinghour
  • 2023-08-08increase your vocabulary
    readwhatyoulike.writeDon'tlimityourselfto1wordnoun/verb/adj/adv...listented.comcardcarddon'tknow->almostsure->knowgrouprootssimilarthemetech(monitorkeyboard)
  • 2023-06-21比尔盖茨的都市传说
    DoyouknowthatBillGates'realnameisWilliamHenryGatesIII?Ifso,whogivesafuck,butheisknownasBillGates(III)whereIIImeanstheorderofthird,duh!Sowhat'ssoweirdaboutthisname?OK,ifyoutakeallthelettersinBill
  • 2023-05-25In The Morning
               Wakinguptofindanotherday      Themoongotlostagainnight      Butnowthesunhasfinallyhadits say       IguessIfeelalright      ButithurtswhenI think     WhenIletitsinkin   
  • 2023-05-25When you...
    lately,IspentsomuchtimeonEnglish,expeciallyIELTS.IalsospenttimeonJapanese,thoughtIdon'tknowwhy.....MaybeIjustdon'ttogiveupit,afterall,Ihavesutdieditaterm....   Today,Ireadabeautifulpakeage,Ipublishi
  • 2023-05-14Medicine River—————Learning journals 10
    DearDairy                                5.121989  Hey,Harlen,we'remeetingagain.Howhaveyoubeenlately?IheardthatyouhavedonealotofthingswithWillagain,andIfeelyouar
  • 2023-05-11SemiEng20230413-What Designers Need To Know About GAA
    Nanowire与nanosheet争议仍然存在,业界还没确定谁更适合作下一代主流逻辑器件。对任何新器件,第一代都是用来学习试验的,后面再迭代升级。FinFET不能继续缩微的原因:fin之间要填栅和功函数堆叠层,fin之间15-20nm的距离是必要的。“So,youhavethiscliff.”工艺(Foundry)
  • 2023-04-2810 Abbreviations You Should Know
    10AbbreviationsYouShouldKnowASAPassoonaspossibleRSVPpleaseresponselaterRIPrestinpeacee.g.takinganexamplei.e.inotherwordshttps://www.bilibili.com/video/BV1uW41187D4/
  • 2023-04-03整数划分
    整数划分题目描述一个正整数\(n\)可以表示成若干个正整数之和,形如:\(n=n\_1+n\_2+…+n\_k\),其中$n_1≥n_2≥…n_k,k≥1$我们将这样的一种表示称为正整数\(n\)的一种划分。现在给定一个正整数\(n\),请你求出\(n\)共有多少种不同的划分方法。输入格式