<--- Back to Details
First PageDocument Content
Software engineering / Formal methods / Mathematical logic / Type theory / Theoretical computer science / Type systems / Edsger W. Dijkstra / Predicate transformer semantics / Extended static checking / ESC/Java / Type inference / HindleyMilner type system
Date: 2010-09-11 18:26:03
Software engineering
Formal methods
Mathematical logic
Type theory
Theoretical computer science
Type systems
Edsger W. Dijkstra
Predicate transformer semantics
Extended static checking
ESC/Java
Type inference
HindleyMilner type system

1 Annotation inference for modular checkers Cormac Flanagan, Rajeev Joshi, and K. Rustan M. Leino Compaq Systems Research Center, 130 Lytton Ave., Palo Alto, CA 94301, U.S.A.

Add to Reading List

Source URL: rjoshi.org

Download Document from Source Website

File Size: 124,97 KB

Share Document on Facebook

Similar Documents

Proc. Int. Cong. of Math. – 2018 Rio de Janeiro, Vol–1472) HITCHIN TYPE MODULI STACKS IN AUTOMORPHIC REPRESENTATION THEORY Zhiwei Yun (恽之玮)

Proc. Int. Cong. of Math. – 2018 Rio de Janeiro, Vol–1472) HITCHIN TYPE MODULI STACKS IN AUTOMORPHIC REPRESENTATION THEORY Zhiwei Yun (恽之玮)

DocID: 1xVTT - View Document

An adequacy theorem for partial type theory j.w.w. Simon Huber G¨ oteborg, May 11, 2017  An adequacy theorem for partial type theory

An adequacy theorem for partial type theory j.w.w. Simon Huber G¨ oteborg, May 11, 2017 An adequacy theorem for partial type theory

DocID: 1v8ox - View Document

E6(6) Exceptional Field Theory: Applications to Type IIB Supergravity on AdS5 ×S5 Arnaud Baguet ´ Ecole Normale Sup´

E6(6) Exceptional Field Theory: Applications to Type IIB Supergravity on AdS5 ×S5 Arnaud Baguet ´ Ecole Normale Sup´

DocID: 1v5Rr - View Document

Univalent Type Theory Thierry Coquand Tutorial for the Logic Colloquium 2016, Leeds Univalent Type Theory

Univalent Type Theory Thierry Coquand Tutorial for the Logic Colloquium 2016, Leeds Univalent Type Theory

DocID: 1uZ9e - View Document

Collection Principles in Dependent Type Theory? Peter Aczel1 and Nicola Gambino2 1  Departments of Mathematics and Computer Science, University of Manchester,

Collection Principles in Dependent Type Theory? Peter Aczel1 and Nicola Gambino2 1 Departments of Mathematics and Computer Science, University of Manchester,

DocID: 1uXqs - View Document