Topology and logic as a source of algebra

From MaRDI portal
Publication:4087978

DOI10.1090/S0002-9904-1976-13928-6zbMath0324.55001MaRDI QIDQ4087978

Saunders Mac Lane

Publication date: 1976

Published in: Bulletin of the American Mathematical Society (Search for Journal in Brave)




Related Items

Completeness of Nominal PROPs, Coherence in SMCCs and equivalences on derivations in IMML with unit, An algebraic dualization of fundamental groups, A Koszul duality for props, Duality functors for triple vector bundles, A unified framework for notions of algebraic theory, Combinatorial Hopf algebras from PROs, String Diagram Rewrite Theory I: Rewriting with Frobenius Structure, Proof of a conjecture of S. Mac Lane, Span composition using fake pullbacks, Cauchy completeness for DG-categories, Real Characters and the Radical of an Abelian Group, Coherence and valid isomorphism in closed categories applications of proof theory to category theory in a computer sclentist perspective, Labelled cospan categories and properads, G-dinaturality., Closed categories and the theory of proofs, On the relationship between algebra and analysis, An Elementary Theory of the Category of Topological Spaces, A simplicial model for infinity properads, Morita Theorems for Functor Categories, Protoperads i: Combinatorics and definitions, Infinite loop space theory, Quantization of quasi-Lie bialgebras, Frobenius reciprocity of differentiable representations, The Completion of an Abelian Category, Universal Constructions for (Co)Relations: categories, monoidal categories, and props, On natural transformations of distinguished functors and their superpositions in certain closed categories, Natural transformations of the superpositions of distinguished functors in certain closed categories, The category of finite sets and Cartesian closed categories, Coherence in Nonmonoidal Closed Categories, Automorphisms of types in certain type theories and representation of finite groups, From non-unitary wheeled PROPs to smooth amplitudes and generalised convolutions, Structure of categories, A categorical approach to Picard-Vessiot theory



Cites Work