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- Symmetric_spectrum abstract "In algebraic topology, a symmetric spectrum X is a spectrum of pointed simplicial sets that comes with an action of the symmetric group on such that the composition of structure mapsis equivariant with respect to . A morphism between symmetric spectra is a morphism of spectra that is equivariant with respect to the actions of symmetric groups.The technical advantage of the category of symmetric spectra is that it has a closed symmetric monoidal structure (with respect to smash product). It is also a simplicial model category. A symmetric ring spectrum is a monoid in if the monoid is commutative, it's a commutative ring spectrum. The possibility of this definition of "ring spectrum" was one of motivations behind the category.A similar technical goal is also achieved by May's theory of S-modules, a competing theory.".
- Symmetric_spectrum wikiPageExternalLink iss1.pdf.
- Symmetric_spectrum wikiPageID "40785236".
- Symmetric_spectrum wikiPageRevisionID "587678902".
- Symmetric_spectrum subject Category:Algebraic_topology.
- Symmetric_spectrum subject Category:Simplicial_sets.
- Symmetric_spectrum subject Category:Symmetry.
- Symmetric_spectrum comment "In algebraic topology, a symmetric spectrum X is a spectrum of pointed simplicial sets that comes with an action of the symmetric group on such that the composition of structure mapsis equivariant with respect to . A morphism between symmetric spectra is a morphism of spectra that is equivariant with respect to the actions of symmetric groups.The technical advantage of the category of symmetric spectra is that it has a closed symmetric monoidal structure (with respect to smash product).".
- Symmetric_spectrum label "Symmetric spectrum".
- Symmetric_spectrum sameAs m.0y7wc4p.
- Symmetric_spectrum sameAs Q17090831.
- Symmetric_spectrum sameAs Q17090831.
- Symmetric_spectrum wasDerivedFrom Symmetric_spectrum?oldid=587678902.
- Symmetric_spectrum isPrimaryTopicOf Symmetric_spectrum.