Mathematics - A Very Short Introduction 2002

Mathematics - A Very Short Introduction 2002

ID:40946187

大小:4.95 MB

页数:151页

时间:2019-08-11

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1、TimothyGowersMATHEMATleSAVeryShortIntroductionOXFORDUNIVERSITYPRESSOXFORDUNIVERSITYPRESSGreatClarendonStreet,Oxfordox26npOxfordUniversityPressisadepartmentoftheUniversityofOxford.ItfurtherstheUniversity'sobjectiveofe_lIenceinresearch,scholarship,andeducati

2、onbypublishingworldwideinOxfordNewYorkAucklandBangkokBuenosAiresCapeTownChennaiDaresSalaamDelhiHongKongIstanbulKarachiKolkataKualaLumpurMadridMelbourneMexicoCityMumhaiNairobiSaDPauloShanghaiSingaporeTaipeiTokyoTorontov.ithanassociatedcompanyinBerlinOxfordi

3、saregisteredtrademarkofOxfordUniversityPressintheUKandincertainothercountrîesPublishedintheUnitedStatesbyOxfordUniversityPressInc.,NewYork©TimothyGowers2002ThemoralrightsoftheauthorhavebeenassertedDatabaserightOxfordUniversityPress(makerlFirstpublishedasaV

4、eryShortIntroduction2002Ailrightsreserved,Nopartofthispublicationrnaybereproduced,storedinaretrievalsystem~ortransmitted,inanyformorbyanymeans,withoutthepriarpermissioninwritingofOxfordUniversityPress,orasexpresslypermittedbylaw,orundertermsagreedwtththeap

5、propriatereprographiesrightsorganizations.Enquiriesconmingreproductionoutsidethe$Copeoftheabove,houldbesenttatheRightsDepartment,OxfordUniversityPress,attheaddressaboveYoumustnotcirculatethisbookinanyotherbindingDrcoverandyoumustimposethisSaIne{conditionon

6、anyacquirerBritishLibraryCataloguinginPublicationDataDataavailableLibraryofCongressCataloginginPublicationDataDataavaiJableISBN978-0-19-285361-514161820191715'IYPesetbyRefineCatchLld,Bungay,SuffolkPrintedinGreatBritainbyAsbfordColourPressLld,Gosport,Hampsh

7、ireContentsPrefaceixListofdiagramsxiii1Models12Numbersandabstraction173Proofs354Limitsandinfinity565Dimension706Geometry867Estimatesandapproximations1128Sornefrequentlyaskedquestions126Furtherreading139Index141PrefaceEarlyinthe20thcentury,thegreatmathemati

8、cianDavidHilbertnoticedthatanumberofimportantmathematicaJargumentswerestructurallysimilar.Infact,herealizedthatatanappropriatelevelofgeneralitytheycouldberegardedasthesame.Thisobservation,andotherslikeit,gave

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