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Dictionary of Mathematical Games, Puzzles and Amusements PDF

295 Pages·1988·29.01 MB·English
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Preview Dictionary of Mathematical Games, Puzzles and Amusements

LibraorfyC ongreCssa taloging-in-PuDbaltiac ation EissH,a rrEyd win. Dictionoafrm ya thematigcaamle sp,u zzleasn,d amusements. Bibliograpp.h y: Includiensd ex. I.M athematirceaclr eations-Dictionaries. 2.Pu zzles-DictionaIr.iT eist.l e. QA95.E371 988 793.7'4'032817 -280 ISBN0 -313-24(7l1i4bb-d.5g .:a lkp.a per) BritiLsihb raCrayt aloguiinnPu gb licatDiaotna i sa vailable. Copyrig©h 1t 98b8y H arrEyd winE iss Allr ighrtess ervNeod .p ortioonf t hibso okm ayb e reproducbeyda ,n yp roceosrst echniqwuiet,h otuhte exprewsrsi ttceonn seonftt hep ublisher. 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To myw ifeB,e tty CONTENTS Preface ix DictioonfMa artyh emaGtaimceaPslu, z z,la ensdA musements Bibliography 273 Index 275 PREFACE Zenoof E legaa zoeusot v etrh bee autciofuunlot fra yn cient HGerh eaesc e. recently tdhpeehf ielnodseoodfhp ihtsye acPhaermre niadgeasi tnhsveti eowfs Pythag,Ho erraasc,la intAdun saxagPoerarshP.aa prsm enviideeowsft ' h weo rld asa s ol,fi idn,iu tneifeonrtm,i w tiythtoiumtoe rm oti,ho annso atn swetrheed questoifao lnelsx istoenncacene fd o arl, Zl entoh i,nb kusstu reimltay k emso re sentshea tnh oet hpehri losophies. Motimouns bte o nlayni llusAinoa nr.r oawte acihn stianin ttps a tmhu st occuaps yp ecipfliaiccn es pacIeti. ,s t here,fa olrweaaytsr esPtu.z zl,i ng thou,Zg ehnsop eculAantdwe hsa.it fs paicsde i viudpei dn tion finsimtaelllye r particTlheesan?m anc ounledv wearl akc rotshsse t r,eb eetcaubseef ohree cougledat l tlh wea ya crohsews o ulhda vteog ehta lwfa ya croasnsbd,e fohree cougledht a lwfa ya crohsews o ulhda vteog ehta loffh alwfa ya cr,oa snsodn ando ni ntion finity. Simpplaer adoExaessia?ln ys werWeedl,i?l tt o osko m2e, 040y eafrossr o me­ onteo a rraitva ena nswIenr1 .78 3,G eorCga ntcoarm uep w itthh Ceo ntinuum Hypotih,swe hsicihsb asoendt hteh eotrhy,aw thedne alwiinttghh ien fi,in ti te isn ecestsora erpyl saocmeoe ft hreu luessef do fri nmiatteh emaOtnieoc fts h.e mositm poritsta hnaattn i nficnoiltlee ccatbnie op nu itn taoo ne-toc-oornree ­ spondewnictaehp arotfi tseIlnof t.h weorr ,di sti sp ossifbotlrhe e trobe e a n infinnuimtbeoe fri ntre,sga endi ti sa lspoo ssifbotlrhe e troeb ea ni nfinite numboefre veinn tegTehru,sts .h earreie n finbietyioeinsnd f inTihtefi ierss.t infinsietCtea ntdoers ignaasat leedp h,-t nhufeli lrisntf isneibtte ey oanlde ph­ nulalsa leph-one. Thiissn otth pel atcoge e itn taho i ghsloyp histdiicsactuesodsfC i aonnt or's x Preface theoriest ot (hreeen ftoernryP aradooxfte hsIe n fifnoiartm eo rdee tailed overv)iT.eh wep oiinstt h aittt oomki llefnonsrio am eotnoce o muep w itah soluttoiZ oenn op'asr ad(orxeetfsote hree n tornyZ enoP'asr adfooxfreu sr ther discusosfti hmoe)na, n tdh aCta ntotrh'esoa rrineeo ms o ruen iverascaclelpyt ed byc ontemporary mtahtahZnee mnaowt'eisrc beiy ha incsso ntempo.r aries DaviHdi lb,te hrbetr illleiaadnoetfwr h aitsc alltehAdex iomaGtriocuo pf twentiethm-actehnetmuart,ypi rcaiiasness "CNoao nntseoh rae:lx lp ueslf rom thpea radwihsiecC ha nthoarsc reaftoeurds . "I H owev,ee qruablrliyl liant mathematciocnidaenCmsan n totrh'eso. rH ieensProii nchaarsset a,t" eLadter generawtiilrolen gsa[ rCda ntMoern'gse]n laesah d ries efarsoewmh icohnh ea s recov"e2r KeudrG.t6 d,ew lhop rovtehdaC ta ntoars'ssu mptthitaohtne irsne o aleph baeltew-penheuanln ltd h peo weorft hceo ntincuouubmle da ssumteobd e tru,ea ndP auJl.C ohe,wn hop rovtehdoe p po,sb iotteh beliCeavnet ort'hsa t ContinHuyupmo thweisluills t imbaetp erloyvf eanl. s e Theq uestrieomna,sai nndt herye sattt hvee rfyo undaotfmi aotnhse m.a tics Buwth adto easlt lh hiasv teod ow itmha themagtaimce,pas ulz z,la enadsm use­ mentFsi?r osfat l ,l Zepnaor'asd aorxaeem so ntgh meo scto mmonilnyc luded subject inmr aetctreeram taitohneaml,a a tnidCc asntotrh'eso sreireavss et he basfiosnr u merous problienrm esc rienacmtlaiutodhneeadml. aF tuirctshe,r more sintchefe i rtshtio rftd h tew entcieentth,ut rhyehraebs e eans hiifnrt e creational mathemaftriolcmes ss so phistaimcuasteemdie nnn tusm bceurr io,sm iatzi,ee ss simpgleeo mepturzizc,la ersithsmtaotpriryco mbsl,ce artdr i,cm kasgiscq ua,r es trisecotfti hoaenn g,ls equartihcneig r ,cd lueplicoaftt hiceou nb, Pe ythagorean trip,lb eosagradm e,as nsdo o n,t oa tt imheisg hsloyp histeixcpaltoerodaf t ions numbtehr eo,gr aymteh eo,gr ryapthh eo,tr oypolopgriocbal,lef mlsexa,g ons logipcaarla d,of xaelslaocfli oeg,sip caradoofxt ehisen fi,an nisdto eo n. Mathemagtaimce,aps lu zz,la ensda musemgeonb tasc tkot hbee ginonfi ng recorhdiesdt, mo arnyoyf t he,sm ucahsZ enop'asr ad,or xeeasppetairmaienn dg time atgharionu ghhiosut.toL riytitslk en own atbhomeua tt hemarteiccraela ­ tioinnse xistdeunrcietn hgse o -caDlalreAkdg e,sb ubty t hMei ddAlgee ,s notanbalmee, ss ucahsF ibon(aeLcocnia ordfPo i ;s1 a022,)w hoi sf amofuosr theF ibonsaecrc,iia e nsdR abbiEbzern(a 11 04),a ppe.Ga errolaCmaor dan (1051-716a5)n dN icholas (TNiacrctoFalogonl tiaa1n 005a-;15 57t)oo pka ritn am athemadtuieaclsat lh ree souflCt a rdan sTtaeratlaigsnlogil au'ttsioa o n cubeiqcu oant.i Int hsee ventceeenntt,ubh ro yokbse gaanp peadreivnogst oeldet lory e crea­ tionmaalt hem.aC tliacusGdaes paBradc hdeetM ezir(i51a81c- 3186w)r ote Problepmleasi seatdn esl ectqaubsile fe osnp ta rl enso mbr(e1s26 ,)1w hich wentth rofuigvehed it,it ohnmeso srte ceinn1t 59 9a,n sde rvaesad s ourfcoer simicloalrl nesc.It itin oclucdaertddr i,cw kastch-pudziza,llw e esigphrto mbsl,e andd ifficcruolsgtss. i n VanE tt(eJne Laenu re)cw hroonRteec reamtaitohnesm atiin1q 26u4eb,sa sed

Description:
This dictionary provides a tantalizing variety of paradoxes, games, problems, and puzzles that will appeal to mathematics enthusiasts at every level of proficiency. Eiss introduces his subject with an overview of the history of recreational mathematics and its relation to some theoretical questions
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