higher category theory
homotopy hypothesis-theorem
delooping hypothesis-theorem
periodic table
stabilization hypothesis-theorem
exactness hypothesis
holographic principle
applications of (higher) category theory
higher category theory and physics
A division dagger 2-poset is a dagger 2-poset CC such that for every object A∈Ob(C)A \in Ob(C), B∈Ob(C)B \in Ob(C), and C∈Ob(C)C \in Ob(C) and morphisms f∈Hom(A,B)f \in Hom(A, B) and g∈Hom(A,C)g \in Hom(A, C) there is a morphism g/f:Hom(B,C)g/f:Hom(B, C) such that for every morphism h∈Hom(B,C)h \in Hom(B, C), (h≤g/f)⇔(h∘g=f)(h \leq g/f) \iff (h \circ g = f).
Created on May 3, 2022 at 21:09:26. See the history of this page for a list of all contributions to it.