<--- Back to Details
First PageDocument Content
Mathematical logic / Type theory / Logic / Mathematics / Homotopy type theory / Univalent foundations / First-order logic / Natural deduction / CurryHoward correspondence
Date: 2012-04-26 12:08:31
Mathematical logic
Type theory
Logic
Mathematics
Homotopy type theory
Univalent foundations
First-order logic
Natural deduction
CurryHoward correspondence

Type Theory and Constructive Mathematics Type Theory and Constructive Mathematics Thierry Coquand University of Gothenburg

Add to Reading List

Source URL: events.cs.bham.ac.uk

Download Document from Source Website

File Size: 151,96 KB

Share Document on Facebook

Similar Documents

Contractibility + transport ⇔ J Carlo Angiuli December 1, 2014 In MLTT, we usually define the identity type as a reflexive relation satisfying J: Γ`M :A Γ`N :A

Contractibility + transport ⇔ J Carlo Angiuli December 1, 2014 In MLTT, we usually define the identity type as a reflexive relation satisfying J: Γ`M :A Γ`N :A

DocID: 1rsbE - View Document

PML : A new proof assistant and deduction system Christophe Raffalli LAMA

PML : A new proof assistant and deduction system Christophe Raffalli LAMA

DocID: 1rnYn - View Document

Type Theory and Constructive Mathematics  Type Theory and Constructive Mathematics Thierry Coquand University of Gothenburg

Type Theory and Constructive Mathematics Type Theory and Constructive Mathematics Thierry Coquand University of Gothenburg

DocID: 1rnzm - View Document

Herbrand-Confluence for Cut Elimination in Classical First Order Logic Stefan Hetzl1 and Lutz Straßburger2 1  2

Herbrand-Confluence for Cut Elimination in Classical First Order Logic Stefan Hetzl1 and Lutz Straßburger2 1 2

DocID: 1rkb2 - View Document

Type-Based Reasoning and Imprecise Errors Janis Voigtl¨ ander Technische Universit¨ at Dresden

Type-Based Reasoning and Imprecise Errors Janis Voigtl¨ ander Technische Universit¨ at Dresden

DocID: 1rgNC - View Document