Steps Towards Verified Implementations of HOL Light Magnus O. Myreen1 , Scott Owens2 , and Ramana Kumar1 1 Computer Laboratory, University of Cambridge, UK

Source URL: cakeml.org

• Software engineering
• Computer programming
• Computing
• Proof assistants
• Logic in computer science
• Functional languages
• Automated theorem proving
• Theoretical computer science
• HOL
• Logic for Computable Functions
• Automated reasoning
• ML

Reconstruction of the Mizar Type System in the HOL Light System O. Kunˇcar Charles University, Faculty of Mathematics and Physics, Prague, Czech Republic. Abstract. The Mizar system is a system for formalization of mat

Source URL: ktiml.mff.cuni.cz

Formalization of Laplace Transform Using the Multivariable Calculus Theory of HOL-Light Syeda Hira Taqdees and Osman Hasan School of Electrical Engineering and Computer Science (SEECS), National University of Sciences an

Source URL: save.seecs.nust.edu.pk

HOL Light Tutorial (for revision 205) John Harrison Intel JF1-13 November 19, 2014 Abstract

Source URL: www.cl.cam.ac.uk

The HOL Light manualJohn Harrison University of Cambridge Computer Laboratory New Museums Site Pembroke Street Cambridge CB2 3QG

Source URL: www.cl.cam.ac.uk

HOL Light Very Quick Reference compiled by John Harrison, mangled by Freek Wiedijk Theorems (type thm) ADD1 ADD_AC ADD_ASSOC

Source URL: www.cl.cam.ac.uk

Submit your video and tell us why YOU should be the one to introduce one of our Out Loud! Authors this summer: Maureen Corrigan, Rainbow Rowell, or Piper Kerman. The rules are simple. You must be a valid library card hol

Source URL: metrolibrarynetwork.org

• Geography of the United States
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• Cedar Rapids
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• Hiawatha
• Iowa
• Public library
• Transportation in the United States
• Cedar Rapids metropolitan area
• Light rail in Minnesota
• Hiawatha
• Iowa

Introduction Articles of Proof Compression

Source URL: www.gilith.com

• Automated theorem proving
• Logic in computer science
• Mathematical logic
• Proof assistant
• Logic for Computable Functions
• Coq
• Mathematical proof
• HOL Light
• Theorem
• Mathematics
• Logic
• Theoretical computer science

HOL Light Tutorial (for version[removed]John Harrison Intel JF1-13 [removed] January 12, 2011 Abstract

Source URL: www.cl.cam.ac.uk

• Logic in computer science
• OCaml
• Automated theorem proving
• HOL
• Caml
• Proof assistant
• ML
• Read–eval–print loop
• Isabelle
• Software
• Computing
• Functional languages

An LF representation of a variant of HOL Light Kevin Watkins / June 15, 2004

Source URL: www.cs.cmu.edu

• Propositional calculus
• Deduction
• Natural deduction
• Proof theory
• Meta
• Logical biconditional
• TM
• Logical connectives
• Logic
• Mathematical logic