Higher order logic theorem proving and its applications
6th International Workshop, HUG "93, Vancouver, B.C., Canada, August 1113, 1993 : proceedings 517 Pages
 1994
 1.68 MB
 2126 Downloads
 English
SpringerVerlag , Berlin, New York
Automatic theorem proving  Congr
Statement  Jeffrey J. Joyce, CarlJohan H. Seger, eds. 
Series  Lecture notes in computer science ;, 780 
Contributions  Joyce, Jeffrey J., 1960, Seger, CarlJohan H., HOL User"s Group Workshop (6th : 1993 : Vancouver, B.C.) 
Classifications  

LC Classifications  QA76.9.A96 H54 1994 
The Physical Object  
Pagination  ix, 517 p. : 
ID Numbers  
Open Library  OL1078293M 
ISBN 10  3540578269, 0387578269 
LC Control Number  94001560 

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The HOL system is a higher order logic theorem proving system implemented at Edinburgh University, Cambridge University and INRIA. Its many applications, from the verification of hardware designs at all levels to the verification of programs and communication protocols are considered in depth in this volume.
This book constitutes the proceedings of the 8th International Conference on Higher Order Logic Theorem Proving and Its Applications, held in Aspen Grove, Utah, USA in September The 26 papers selected by the program committee for inclusion in this volume document the advances in the field achieved since the predecessor conference.
It was the sixth in the series of annual international workshops dedicated to the topic of HigherOrder Logic theorem proving, its usage in the HOL system, and its applications. The volume contains 40 papers, including an invited paper by David Parnas, McMaster University, Canada, entitled "Some theorems we should prove".
This book constitutes the proceedings of the 8th International Conference on Higher Order Logic Theorem Proving and Its Applications, held in Aspen Grove, Utah, USA in September The 26 papers selected by the program committee for inclusion in this volume document the advances in the field.
This volume presents the proceedings of the 7th International Workshop on Higher Order Logic Theorem Proving and Its Applications held in Valetta, Malta in September Besides 3 invited papers, the proceedings contains 27 refereed papers selected from 42 submissions.
In total the book presents. Higher Order Logic Theorem Proving and Its Applications: 7th International Workshop, Valletta, Malta, SeptemberProceedings (Lecture Notes in Computer Science ()) [Melham, Thomas F., Camilleri, Juanito] on *FREE* shipping on qualifying offers.
Higher Order Logic Theorem Proving and Its Applications: 7th International Workshop, Valletta, Malta, September Get this from a library.
Higher order logic theorem proving and its applications: 7th International Workshop, HUG '93, Vancouver, B.C., Canada, Augustproceedings.
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[Jeffrey J Joyce; CarlJohan H Seger;]  "This volume constitutes the refereed proceedings of the HigherOrder Logic User's Group Workshop, held at the University of British Columbia in August Get this from a library. Higher order logic theorem proving and its applications: proceedings.
[Jeffrey J Joyce; HUG (6,Vancouver, British Columbia);]. This book constitutes the proceedings of the 8th International Conference on Higher Order Logic Theorem Proving and Its Applications, held in Aspen Grove, Utah, USA in September The 26 papers selected by the program committee for inclusion in this volume document the advances in the field achieved since the predecessor : $ There are currently a number of systems derived from LCF or based on its methodology.
This includes the HOL system [3], a derivative of LCF for classical higherorder logic. T h e BoyerMoore theorem prover provides extensive automation, but its logic is not as expressive as t h a t of the HOL by: Higher Order Logic Theorem Proving and Its Applications: 6th International Workshop, Hug '93, Vancouver, B.C., Canada, August(Lecture Notes in Computer Science) [Jeffrey J.
Joyce, CarlJohan H. Seger] on *FREE* shipping on qualifying offers. This volume constitutes the refereed proceedings of the HigherOrder Logic User's Group WorkshopCited by: 1. Lu, JY & Chin, SKLinking higher order logic to a VLSI CAD system.
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in Higher Order Logic Theorem Proving and Its Applications  6th International Workshop, HUGProceedings. vol. LNCS, Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics), vol. LNCS, Springer Verlag, pp. 6th International Author: Juin Yeu Lu, Shiu Kai Chin.
Theorem Proving in Higher Order Logics Edited by Víctor A. Carreño Langley Research Center, Hampton, Virginia César A. Muñoz Institute for Computer Applications in Science and Engineering Langley Research Center, Hampton, Virginia Sofiène Tahar Concordia University, Montreal, Canada August Track B Proceedings of the 15th International Cited by: The Logic manual (also available in Italian) provides a detailed mathematical description of higherorder logic, as it is implemented in HOL.
In particular, it demonstrates a model for the logic and its definitional principles in ZFC set theory. Community. The HOL theorem prover is a collaborative project hosted on GitHub. We welcome. In total the book presents many new results by leading researchers working on the design and applications of theorem provers for higher order logic.
In particular, this book gives a thorough stateoftheart report on applications of the HOL system, one of. Automated theorem proving (also known as ATP or automated deduction) is a subfield of automated reasoning and mathematical logic dealing with proving mathematical theorems by computer programs.
Automated reasoning over mathematical proof was a major impetus for the development of computer science. 1 Logical foundations. 2 First implementations. Higher Order Logic Theorem Proving and Its Applications: 7th International Workshop, Valletta, Malta, SeptemberProceedings (Lecture Notes in Computer Science).
Springer. Used  Good. Ships from Reno, NV. Former Library book. Shows some signs of wear, and may have some markings on the inside. % Money Back Guarantee. Shipped to over one million happy customers. Theorem proving allows the formal veriﬁcation of the correctness of very large systems.
In order to increase the acceptance of theorem proving systems during the design process, we implemented higher order logic proof systems for ANSIC and Verilog within a.
Buy Higher Order Logic Theorem Proving and its Applications: Proceedings of the IFIP TC10/WG International Workshop on Higher Order Logic Theorem A: Computer Science and Technology) by L. Claesen, M.
Gordon (ISBN: ) from Amazon's Book Store. Everyday low prices and free delivery on eligible : Paperback. We use cookies to make interactions with our website easy and meaningful, to better understand the use of our services, and to tailor advertising.
In International workshop on Higher Order Logic Theorem Proving and its Applications (pp. ) van der Voort, M.M. / Introducing wellfounded function definitions in HOL. International workshop on Higher Order Logic Theorem Proving and its Applications.
Firstorder logic—also known as predicate logic and firstorder predicate calculus—is a collection of formal systems used in mathematics, philosophy, linguistics, and computer order logic uses quantified variables over nonlogical objects and allows the use of sentences that contain variables, so that rather than propositions such as Socrates is a man one can have expressions.
Read Higher Order Logic Theorem Proving and Its Applications: 6th International Workshop, HUG Machine learning and automated theorem proving James P. Bridge Summary Computer programs to nd formal proofs of theorems have a history going back nearly half a century. Originally designed as tools for mathematicians, modern applications of automated theorem provers and proof assistants are much more diverse.
In particular theyCited by: Full text of "Theorem proving in higher order logics: 13th International Conference, TPHOLsPortland, OR, USA, Augustproceedings" See other formats. All proofs are mechanically checked using the Higher Order Logic (HOL) system developed at Cambridge University [9].
HOL was selected for this project based on its support for higherorder logic, generic specifica tions, and polymorphic type constructs  all in support of writing and reasoning about general classes of com p onents. Higherorder logic with shallow type class polymorphism is widely used as a specification formalism.
Its polymorphic entities (types, operators, axioms) can easily be equipped with a ‘naive Author: Tomasz Borzyszkowski. BibTeX @INPROCEEDINGS{Harrison93extendingthe, author = {John Harrison}, title = {Extending the HOL theorem prover with a Computer Algebra System to Reason about the Reals}, booktitle = {Higher Order Logic Theorem Proving and its Applications (HUG `93}, year = {}, pages = {}, publisher = {Springer Verlag}}.
[17] L. Claesen and editors M. Gordon. Higher Order Logic Theorem Proving and its Applications. Elsevier Science Publishers B. (NorthHolland), [18] R.
Constable. The structure of Nuprl’s type theory. In Helmut Schwichtenberg, editor, Logic of Computation, volume of Series F: Computer and Systems Sciences, 5File Size: KB.
Higher Order Logic theorem provers pointers from Yahoo. CHOL distribution from INRIA, an attempt to privide a better user interface for HOL using the Centaur system. Higher Order Logic Theorem Proving and its Applications special issue of The Computer Journal by Tom Melham.
HOL Light by John Harrison. This book constitutes the refereed proceedings of the 11th International Conference on Theorem Proving in Higher Order Logics, TPHOLs '98, held in Canberra, Australia, in September/October The 26 revised full papers presented were carefully reviewed and selected from a total of 52 submissions.
Also included are two invited papers. The papers address all current aspects of theorem Book Edition: In this paper the logic of broad necessity is explored.
Details Higher order logic theorem proving and its applications FB2
Definitions of what it means for one modality to be broader than another are formulated, and it is proven, in the context of higherorder logic, that there is a broadest necessity, settling one of the central questions of this investigation.The HOL System. The HOL System is an environment for interactive theorem proving in a higherorder most outstanding feature is its high degree of programmability through the metalanguage ML.
The system has a wide variety of uses from formalizing .





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