Faster access than browser!Similarities between Highly structured ring spectrum and Spectrum (topology)
Highly structured ring spectrum and Spectrum (topology) have 8 things in common (in Unionpedia): Cohomology, Monoid, Monoidal category, Simplicial set, Smash product, Stable homotopy theory, Suspension (topology), Symmetric spectrum.
Cohomology
In mathematics, specifically in homology theory and algebraic topology, cohomology is a general term for a sequence of abelian groups associated to a topological space, often defined from a cochain complex.
Cohomology and Highly structured ring spectrum · Cohomology and Spectrum (topology) ·
Monoid
In abstract algebra, a branch of mathematics, a monoid is an algebraic structure with a single associative binary operation and an identity element.
Highly structured ring spectrum and Monoid · Monoid and Spectrum (topology) ·
Monoidal category
In mathematics, a monoidal category (or tensor category) is a category C equipped with a bifunctor that is associative up to a natural isomorphism, and an object I that is both a left and right identity for ⊗, again up to a natural isomorphism.
Highly structured ring spectrum and Monoidal category · Monoidal category and Spectrum (topology) ·
Simplicial set
In mathematics, a simplicial set is an object made up of "simplices" in a specific way.
Highly structured ring spectrum and Simplicial set · Simplicial set and Spectrum (topology) ·
Smash product
In mathematics, the smash product of two pointed spaces (i.e. topological spaces with distinguished basepoints) X and Y is the quotient of the product space X × Y under the identifications (x, y0) ∼ (x0, y) for all x ∈ X and y ∈ Y.
Highly structured ring spectrum and Smash product · Smash product and Spectrum (topology) ·
Stable homotopy theory
In mathematics, stable homotopy theory is that part of homotopy theory (and thus algebraic topology) concerned with all structure and phenomena that remain after sufficiently many applications of the suspension functor.
Highly structured ring spectrum and Stable homotopy theory · Spectrum (topology) and Stable homotopy theory ·
Suspension (topology)
In topology, the suspension SX of a topological space X is the quotient space: of the product of X with the unit interval I.
Highly structured ring spectrum and Suspension (topology) · Spectrum (topology) and Suspension (topology) ·
Symmetric spectrum
In algebraic topology, a symmetric spectrum X is a spectrum of pointed simplicial sets that comes with an action of the symmetric group \Sigma_n on X_n such that the composition of structure maps is equivariant with respect to \Sigma_p \times \Sigma_n.
Highly structured ring spectrum and Symmetric spectrum · Spectrum (topology) and Symmetric spectrum ·
The list above answers the following questions
- What Highly structured ring spectrum and Spectrum (topology) have in common
- What are the similarities between Highly structured ring spectrum and Spectrum (topology)
Highly structured ring spectrum and Spectrum (topology) Comparison
Highly structured ring spectrum has 35 relations, while Spectrum (topology) has 43. As they have in common 8, the Jaccard index is 10.26% = 8 / (35 + 43).
References
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