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1、TheMathematicalModelOfElectronicGamesSummaryhispaper,wetryouThispaperisaimedataelectronicgamerulesandstrategies,thispaperanalyzesallkindsofbrandtypeeventualities,calculatedifferentsituationscangetexpectationsbonusamountproblem.Againtoquestionthestrategytocarryonthereasonableeval
2、uation,accordingtothereasonableinferenceandstrategyagainbyprobabilitycalculationforthecorrespondingsolution,optimalmodel.Butaftercalculation,weobtainthefinalconclusion:nomatterwhattheplayersstrategy,expectationE<1wasconstant,sosimilarforprobabilitygamblingvariantsagainstrighttea
3、msinthegameplayersalwayssuffer.Theproblema:accordingtotheplayer'sstrategy,dividestwokindofsituationanalysis,inbrandanddon'tchangethebrand.Whendon'tchangecard,calculationtoroyalflush,straightflush,fourzhangsimilarities,theprobabilityofwinningandverylow.Thencalculatedseparatelyinb
4、randaftermanyMEDALScorrespondingtypeofprobability,suchastablediagram(1)(2),thenaccordingtothetotalprobabilitychart(3)calculationcorrespondingexpectedE==0.9949.Atthesametime,theuseofmatlabgraphingcakeblockasthechartchart(4),makeitsprobabilitythanclear.Tothequestion2:throughthecal
5、culation,andsomeoftheabovetheplayer'stotalexpectationsE=0.9949<1,soplayersaverage0.0051yuanataloss.Buttheplayer'sstrategyalsohasacertainoptimizationsex,throughthecalculationoftheCARDSintheexpectedE=0.9949thanincardbeforetheexpectedE1=0.93320.0617.Butatthesametimeweanalyzethisstr
6、ategytherearesomeshortage,becausethatexpectedE=0.9949,thatistosay,theplayereverybetawillloss0.0051yuan.Sowehave0.0051yuandevelopmentspace,makeasfaraspossibletoreducelosses.Forexample,suchas:whenget56783,wedon'tneedtochangeall,andonlyin3,sotheexpectationswillbehigher.Tothequestio
7、n3:accordingtotheproblemtwoevaluationresult,intheplayer'sstrategyanalysisandmodification,makeitsmoreexpectations.Ourcountermeasuresare:accordingtoyourexistinghaveMEDALS,1,iftheisthehighestcardtype,willnotchangethecorrespondingstrategy.2,ifitisstraightflush,fourzhangsimilarities,
8、successineveryfield,etc.,theproblemaweknowtheco
