<--- Back to Details
First PageDocument Content
Automated theorem proving / Theoretical computer science / Computing / Mathematics / Nuprl / Interactive Theorem Proving / Proof assistant / Robert Lee Constable / ACL2 / Formal methods / Computer science / Automated reasoning
Date: 2016-10-31 17:07:05
Automated theorem proving
Theoretical computer science
Computing
Mathematics
Nuprl
Interactive Theorem Proving
Proof assistant
Robert Lee Constable
ACL2
Formal methods
Computer science
Automated reasoning

James Caldwell Department of Computer Science University of Wyoming Laramie, WYDATE: October 31, 2016

Add to Reading List

Source URL: www.cs.uwyo.edu

Download Document from Source Website

File Size: 124,95 KB

Share Document on Facebook

Similar Documents

AHRENDT, BECKERT, HÄHNLE, MENZEL, REIF, SCHELLHORN, SCHMITT  INTEGRATING AUTOMATED AND INTERACTIVE THEOREM PROVING  1. I NTRODUCTION

AHRENDT, BECKERT, HÄHNLE, MENZEL, REIF, SCHELLHORN, SCHMITT INTEGRATING AUTOMATED AND INTERACTIVE THEOREM PROVING 1. I NTRODUCTION

DocID: 1vah4 - View Document

Automated Discovery of Inductive Theorems Keywords: theorem proving and knowledge acquisition Abstract Inductive mathematical theorems have, as a rule, historically been quite dif cult to prove – both for

Automated Discovery of Inductive Theorems Keywords: theorem proving and knowledge acquisition Abstract Inductive mathematical theorems have, as a rule, historically been quite dif cult to prove – both for

DocID: 1sXwT - View Document

Journal of Automated Reasoning manuscript No. (will be inserted by the editor) On Interpolation in Automated Theorem Proving Maria Paola Bonacina · Moa Johansson

Journal of Automated Reasoning manuscript No. (will be inserted by the editor) On Interpolation in Automated Theorem Proving Maria Paola Bonacina · Moa Johansson

DocID: 1sOSK - View Document

Microsoft Word - BlankPage

Microsoft Word - BlankPage

DocID: 1rugC - View Document

SAT-based Termination Analysis for Java Bytecode with AProVE? Carsten Fuhs LuFG Informatik 2, RWTH Aachen University, Germany

SAT-based Termination Analysis for Java Bytecode with AProVE? Carsten Fuhs LuFG Informatik 2, RWTH Aachen University, Germany

DocID: 1rrok - View Document