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2GIDEONAMIRANDORIGUREL-GUREVICHallregulartrees.Forunimodulargraphsthefollowingsymmetryprincipleholds:MassTransportPrinciple:LetG=(V;E)beaunimodulargraph,andassumeF:VV![0;1]isautomorphisminvariant(i.e.F(
v;
y)=f(x;y)forany
2Aut(G)),thenforanyv2VwehaveXw2V 2GIDEONAMIRANDORIGUREL-GUREVICHallregulartrees.Forunimodulargraphsthefollowingsymmetryprincipleholds:MassTransportPrinciple:LetG=(V;E)beaunimodulargraph,andassumeF:VV![0;1]isautomorphisminvariant(i.e.F(
v;
y)=f(x;y)forany
2Aut(G)),thenforanyv2VwehaveXw2V

2GIDEONAMIRANDORIGUREL-GUREVICHallregulartrees.Forunimodulargraphsthefollowingsymmetryprincipleholds:MassTransportPrinciple:LetG=(V;E)beaunimodulargraph,andassumeF:VV![0;1]isautomorphisminvariant(i.e.F( v; y)=f(x;y)forany 2Aut(G)),thenforanyv2VwehaveXw2V - PDF document

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Uploaded On 2015-07-21

2GIDEONAMIRANDORIGUREL-GUREVICHallregulartrees.Forunimodulargraphsthefollowingsymmetryprincipleholds:MassTransportPrinciple:LetG=(V;E)beaunimodulargraph,andassumeF:VV![0;1]isautomorphisminvariant(i.e.F( v; y)=f(x;y)forany 2Aut(G)),thenforanyv2VwehaveXw2V - PPT Presentation

4GIDEONAMIRANDORIGURELGUREVICHcallxv0acandidateAcandidatewhichisactuallynon xatingisgoodandtherestofthecandidatesarebadByourapproximationstheprobabilitythatxv0isabadcandidateisboundedbyLetbP ID: 89363

4GIDEONAMIRANDORIGUREL-GUREVICHcallxv;0acandidate.Acandidatewhichisactuallynon- xatingisgoodandtherestofthecandidatesarebad.Byourapproximations theprobabilitythatxv;0isabadcandidateisboundedby".Letb=P

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