PDF-2THOMASKOBERDA(1)If isnotpseudo-Anosov,thenT islarge.(2)Ifthereisnolif

Author : tawny-fly | Published Date : 2015-08-23

4THOMASKOBERDAisthematrixofpartialderivativesMMFrRbqDiRjwhereRjrangesoverRAnalternativeviewpointontheAlexandermatrixisasfollowsLetXbea niteCWcomplexwhosefundamentalgroupGwithabelianizat

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2THOMASKOBERDA(1)If isnotpseudo-Anosov,thenT islarge.(2)Ifthereisnolif: Transcript

4THOMASKOBERDAisthematrixofpartialderivativesMMFrRbqDiRjwhereRjrangesoverRAnalternativeviewpointontheAlexandermatrixisasfollowsLetXbeaniteCWcomplexwhosefundamentalgroupGwithabelianizat. *Tel.:+1-858-822-4324;fax:+1-858-534-7040.E-mailaddress:dsen@ucsd.edu(D.Sen).Theliteratureofkinkeddemandtheory,boththeoreticalandempirical,islarge(Stigler,1947,1978;Peck,1961;Bhaskaretal.,1991;Rothsch 4PETERHOLYANDPHILIPPLUCKEcompatiblewithafailureoftheGCHat.Thefollowingtheoremisanexampleofsuchaconstruction.Theorem1.5.AssumethatV=Lholdsandiseitherthesuccessorofaregularcardinaloraninaccessiblecar 1(x0=e0)2.Thesquareddistancefromthecandidate(x0;x1)to(y0;0)isd21=(x0y0)2+x21=e211y20 e20e21(8)Thetwocandidatesare(e0;0)and(x0;x1).Weneedtodeterminewhichoftheseiscloserto(y0;0).Itmaybeshownthatd2 @t0fortt0inJ;(b)thereexist0=a0a1an1inJ,suchthatd(ai1;ai)=fori=1;:::;n1;and(c)ifd(ai;t)=forsomei=1;:::;n2andt2[0;1),thent=ai1.Proof.(a)SinceKissmooth,k0(0)k0(0) Yi- 2/1(baryonsand andsomeknowndecaysofresonancescanbegenerallydescribedbythesquareofsometypesoftheassociatedLegendrefunctionsllP lP1 ||2|)(|4xPmNGmli inwhich fmmx Itiscombinedwiththe =1/2rule,thent }.AdatasetDismadeupofNtuples(xi,y D!Nistheconcatenationofallxiascolumnvectors.Sim-ilarly,Yisthevectorofallthelabelsyiz (2007)wouldbestraightforward).Forsimplicity,wefollowNCAandframethepresentationund *Tel.:+1-858-822-4324;fax:+1-858-534-7040.E-mailaddress:dsen@ucsd.edu(D.Sen).Theliteratureofkinkeddemandtheory,boththeoreticalandempirical,islarge(Stigler,1947,1978;Peck,1961;Bhaskaretal.,1991;Rothsch

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