DEFINITIONS: OPERADS, ALGEBRAS AND MODULES J. P. MAY Let S be a symmetric monoidal category with product ⊗ and unit object κ. Definition 1. An operad C in S consists of objects C (j), j ≥ 0, a unit map η : κ → C - E-operad - Document - PDFSEARCH.IO

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	DEFINITIONS: OPERADS, ALGEBRAS AND MODULES J. P. MAY Let S be a symmetric monoidal category with product ⊗ and unit object κ. Definition 1. An operad C in S consists of objects C (j), j ≥ 0, a unit map η : κ → C Add to Reading List Document Date: 2002-02-19 11:36:00 Open Document File Size: 143,31 KB Share Result on Facebook Facility University of Chicago / / IndustryTerm symmetric / / Organization The University of Chicago / Chicago / / ProvinceOrState British Columbia / Illinois / / SocialTag Category theory Algebraic structures Operad theory Monoidal categories Algebraic topology Monoid E∞-operad Highly structured ring spectrum Algebra Abstract algebra

DEFINITIONS: OPERADS, ALGEBRAS AND MODULES J. P. MAY Let S be a symmetric monoidal category with product ⊗ and unit object κ. Definition 1. An operad C in S consists of objects C (j), j ≥ 0, a unit map η : κ → CAdd to Reading List