Comment Comment by zmgsabst I think the intuition behind HoTT is truly fascinating:The topology of (category) diagrams can represent a type theory’s semantics — and equivalence in your theory is a question about paths in diagrams.An application of the idea that topology connects “algebra” (type theory) to “geometry” (diagrams composed of cells). parent zmgsabst 3 years ago
The topology of (category) diagrams can represent a type theory’s semantics — and equivalence in your theory is a question about paths in diagrams.
An application of the idea that topology connects “algebra” (type theory) to “geometry” (diagrams composed of cells).