A NOTE ON FREIMAN MODELS 1. introduction Let G be a group (not necessarily abelian), and let s > 2 be an integer. Let A ⊆ G be a set, and let π : A → G0 be a map. We say that π is a Freiman s-homomorphism if, for - Abelian - Document - PDFSEARCH.IO

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	A NOTE ON FREIMAN MODELS 1. introduction Let G be a group (not necessarily abelian), and let s > 2 be an integer. Let A ⊆ G be a set, and let π : A → G0 be a map. We say that π is a Freiman s-homomorphism if, for Add to Reading List Document Date: 2013-08-05 12:58:16 Open Document File Size: 130,79 KB Share Result on Facebook Company G0 / Jour / / Facility P. Hall / / IndustryTerm subsequent helpful communications / direct product / arbitrary abelian / abelian / / Organization Cambridge University / / Position author / / SocialTag Homotopy theory Microsoft Office SYmbolic LinK

A NOTE ON FREIMAN MODELS 1. introduction Let G be a group (not necessarily abelian), and let s > 2 be an integer. Let A ⊆ G be a set, and let π : A → G0 be a map. We say that π is a Freiman s-homomorphism if, for Add to Reading List