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时间:2018-03-20
《概率论与数理统计 - 上海交通大学数学科学学院》由会员上传分享,免费在线阅读,更多相关内容在教育资源-天天文库。
1、《Probabilityandstatistics》Textbook:《probabilityandstatistics》JayL.DevoreHigherEducationPressReferences。《Introductiontoprobabilityandstatisticsforengineersandscientists》HenryLAlder,EdwardBRoessler。《IntroductiontoprobabilitytheoryandstatisticalInference》LarsonHJ.。《概率论与数理统计》浙江大学
2、盛骤等。Theconceptsofchanceanduncertaintyareasoldascivilizationitself.Peoplehavealwayshadtocopewithuncertaintyabouttheweather,theirfoodsupply,andotheraspectsoftheirenvironment,andhavestriventoreducethisuncertaintyanditseffects.。Eventheideaofgamblinghasalonghistory.Byabouttheyear3
3、500B.C.,gamesofchanceplayedwithboneobjectsthatcouldbeconsideredprecursorsofdicewereapparentlyhighlydevelopedinEgyptandelsewhere.CubicaldicewithmarkingsvirtuallyidenticaltothoseonmoderndicehavebeenfoundinEgyptiantombsdatingfrom2000B.C.。Weknowthatgamblingwithdicehasbeenpopulare
4、versincethattimeandplayedanimportantpartintheearlydevelopmentofprobabilitytheory.Cha1.IntroductionItisgenerallybelievedthatthemathematicaltheoryofprobabilitywasstartedbytheFrenchmathematiciansBlaisePascal(1623-1662)andPierreFermat(601-1665)whentheysucceededinderivingexactprob
5、abilitiesforcertaingamblingproblemsinvolvingdice.In1654,theChevalierdeMere,agambler,wasconsideringthefollowingproblem:Agameisplayedbetweentwopersons,andanyonewhofirstlyscoresthreepointswinsthegame.Inthegame,eachoftheparticipants’placesatstake32countersandthewinnerwilltakeenti
6、restakeofthe64counters.TheChevalierwasconcernedthatiftheplayersleftoffplayingwhenthegamewasonlypartiallyfinished,howshouldthestakesbedivided?Unabletofindananswertothisproblem,heconsultedBlaisePascal.PascalsolvedtheproblemandcommunicatedthissolutiontoFermat.Later,FermatandPasc
7、al,twoofthegreatestmathematiciansoftheirtimes,laidafoundationforthetheoryofprobabilityintheircorrespondencesfollowingPascal’ssolution.Someoftheproblemsthattheysolvedhadbeenoutstandingforabout300years.However.numericalprobabilitiesofvariousdicecombinationshadbeencalculatedprev
8、iouslybvGirolamoCardano(1501-1576)andGalileoGalilei(1564-1642).Theth
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