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Logic And Set Theory:     more books (100)

Problems in the theory of sets, Math. logic and theory. ALG-mov / Zadachi po teorii mnozhestv, mat. logike i teor. alg-mov by Maksimova L.L. Lavrov I.A., 2009 Set Theory and Its Logic. Revised Edition by Willard Van Orman Quine, 1971 Logic and Set Theory by Philip M. And Frank J. Avenoso Cheifetz, 1970 Interval Neutrosophic Sets and Logic: Theory and Applications in Computing by Haibin Wang; Florentin Smarandache; Yan-Qing Zhang; Rajshekhar Sunderraman, 2005-05-31 Logic and Set Theory with Applications by Avenoso, Delitsky Cheifetz, 2009 Mathematical Logic: First-order logic, Set theory, Model theory, Recursion theory, Proof theory, Foundations of mathematics, Philosophy of mathematics, Formalism (mathematics), History of logic Logic and set theory: With an introduction to computer programming by Philip M Cheifetz, 1983 Logic and set theory by Maurice D Weir, 1972 Elements of Mathematical Logic and Set Theory by Slupecki J. L. Borkowski O. Wojtasiewicz Trans., Computational Logic and Set Theory (Texts in Computer Science) by Jacob Schwartz, Eugenio Omodeo, et all 2005-05 Elements of Mathematical Logic and Set Theory by J.; Borkowski, L. Slupecki, 1967 Elements of mathematical logic and set theory by Jerzy Sl/upecki, 1967 Logic and set theory: A programmed approach by Philip M Cheifetz, 1969 Topology, logic and set theory I (Internal report) by Gary G Miller, 1988

lists with details

61. Fuzzy Logic: What Is Fuzzy Logic?
    Fuzzy set theory encompasses fuzzy logic, fuzzy arithmetic, fuzzy mathematical programming,fuzzy topology, fuzzy graph theory, and fuzzy data analysis, though  
    http://www.emsl.pnl.gov:2080/proj/neuron/fuzzy/what.html
    
    Extractions: Many decision-making and problem-solving tasks are too complex to be understood quantitatively, however, people succeed by using knowledge that is imprecise rather than precise. Fuzzy set theory, originally introduced by Lotfi Zadeh in the 1960's, resembles human reasoning in its use of approximate information and uncertainty to generate decisions. It was specifically designed to mathematically represent uncertainty and vagueness and provide formalized tools for dealing with the imprecision intrinsic to many problems. By contrast, traditional computing demands precision down to each bit. Since knowledge can be expressed in a more natural by using fuzzy sets, many engineering and decision problems can be greatly simplified. Introduction: NeuroFuzzy Computing Accel Infotech S Pte Ltd.)

62. MathPages: Set Theory And Foundations
    set theory and Foundations. sets of Pure Order Zeno's Paradox of Motion Global Reversibilityof Cellular Automata Computation is Exclusive What is Fuzzy logic?  
    http://www.mathpages.com/home/ifoundat.htm

63. Basics Of Fuzzy Logic And Fuzzy Set Theory
    Basics of Fuzzy logic and Fuzzy set theory. The concept of fuzzy setand fuzzy logic were introduced by Zadeh Zadeh, 1965. Zadeh  
    http://www.ncst.ernet.in/kbcs/vivek/issues/11.1/sam/node2.html
    
    Extractions: Next: Neonatal Resuscitation Management: An Up: On Fuzzy Concepts in Previous: Introduction Having obtained the numerical representation of these linguistic terms, one has to define the set theoretic operations of union, intersection and complementation along with their logical counterparts of conjunction, disjunction and complementation as follows: Union (logical OR)- the membership of an element in the union of two fuzzy sets is the larger of the memberships in these sets. (A OR B) = max((A), (B))

64. Set Theory And Logic
    Click to enlage set theory and logic Robert R. Stoll. Our Price, $16.95. AvailabilityIn Stock. (Usually ships in 24 to 48 hours). Format Book. ISBN 0486638294.  
    http://store.doverpublications.com/0486638294.html
    
    Extractions: American History, American...... American Indians Anthropology, Folklore, My...... Antiques Architecture Art Astronomy Biology and Medicine Bridge and Other Card Game...... Chemistry Chess Children Consumer Catalogs Cookbooks, Nutrition Crafts Detective Stories, Science...... Dover Phoenix Editions Earth Science Engineering Ethnic Interest Features Science Gift Certificates Gift Ideas Giftpack History, Political Science...... Holidays Humor Languages And Linguistics Literature Magic, Legerdemain Mathematics Military History, Weapons ...... Music Nature Performing Arts, Drama, Fi...... Philosophy And Religion Photography Physics Psychology Puzzles, Amusement, Recrea...... Reference Specialty Stores Sports, Out-of-door Activi...... Science and Mathematics Stationery, Gift Sets Summer Fun Shop Travel and Adventure Women's Studies (Usually ships in 24 to 48 hours) Format: Book ISBN: Page Count: Dimensions: 5 5/8 x 8 1/4 Lucidly and gradually explains sets and relations, the natural number sequence and its generalization, extension of natural numbers to real numbers, logic, informal axiomatic mathematics, Boolean algebras, informal axiomatic set theory, several algebraic theories, and first-order theories. Its clarity makes this book excellent for self-study.

65. Abstract Algebra, Logic, Set Theory
    Abstract Algebra, logic, set theory. MATH 403 Mathematical logic(3 credits) Rigorous treatment of propositional and firstorder  
    http://math.boisestate.edu/~grantham/common_course_draft_report/node13.html

66. HOST - Higher Order Set Theory
    HOST Higher Order set theory (for noframe browsers)  
    http://www.rbjones.com/rbjpub/logic/log034.htm

67. Rubriek: 31.10 Mathematics: Logic, Set Theory
    DutchESS, Dutch Electronic Subject Service, Rubriek31.10 mathematics logic, set theory.  
    http://www.kb.nl/dutchess/31/10/

68. Mathematical Logic At The University Of Bonn
    pdffile); Koepke Modelle der Mengenlehre (Models of set theory) (PostScript-file)(dvi-file)(pdf-file). Events organized by members of the Bonn logic group.  
    http://www.math.uni-bonn.de/people/logic/

69. Mathematical Logic, Constructive Mathematics, Set Theory,
    Mathematical logic.Category Science Math Institutions North America Mathematical logic, Constructive Mathematics, set theory, Recursion theory. math page grad page research page Karel Prikry  
    http://www.math.umn.edu/grad/areas/logic.html

70. Www-rdf-logic@w3.org From May 2001: Set Theory (NBG)
    org From John D. Ramsdell ramsdell@linus.mitre.org To WwwRdf-logic www-rdf-logic@w3.org CC ramsdell@linus.mitre.org Subject set theory (NBG) I am  
    http://lists.w3.org/Archives/Public/www-rdf-logic/2001May/0126.html
    
    Extractions: Date: Thu, May 17 2001 Next message: Graham Klyne: "Re: The Mel99 semantics for RDF" Date: Thu, 17 May 2001 09:24:10 -0400 Message-Id: <200105171324.JAA18360@divan.mitre.org> From: "John D. Ramsdell" < ramsdell@linus.mitre.org > To: "Www-Rdf-Logic" < www-rdf-logic@w3.org ramsdell@linus.mitre.org Subject: Set Theory (NBG) I am puzzled by RDF's treatment of containers. It seems to me that RDF provides a way to talk about collections of objects without requiring that collections have the semantics one normally attaches to them. The standard practice in mathematics is to use set theory for that purpose, so why not restrict the models of RDF statements to those consistent with set theory? One could do this by allowing reasoning systems to assume the axioms of set theory. Von-Neumann-Bernays-Godel (NBG) set theory is well suited for this purpose. You can read more about NBG and mechanized mathematics in W. M. Farmer, "STMM: A Set Theory for Mechanized Mathematics", Journal of Automated Reasoning, 2000, Vol 26, No. 3, pp. 269-289, http://imps.mcmaster.ca/doc/stmm.pdf

71. Www-rdf-logic@w3.org From May 2001: RE: Set Theory (NBG)
    Ziv Hellman ziv@unicorn.com To John D. Ramsdell ramsdell@linus.mitre.org , WwwRdf-logic www-rdf-logic@w3.org Subject RE set theory (NBG) I  
    http://lists.w3.org/Archives/Public/www-rdf-logic/2001May/0133.html
    
    Extractions: Date: Thu, May 17 2001 Next message: Emery, Pat: "RE: What do the ontologists want" Date: Thu, 17 May 2001 18:35:42 +0200 Message-ID: <6194CD944604E94EB76F9A1A6D0EDD230E5544@calvin.unicorn.co.il> From: "Ziv Hellman" < ziv@unicorn.com > To: "John D. Ramsdell" < ramsdell@linus.mitre.org >, "Www-Rdf-Logic" < www-rdf-logic@w3.org > Subject: RE: Set Theory (NBG) > > > I am puzzled by RDF's treatment of containers. It seems to me that > RDF provides a way to talk about collections of objects without > requiring that collections have the semantics one normally attaches to > them. The standard practice in mathematics is to use set theory for > that purpose, so why not restrict the models of RDF statements to > those consistent with set theory? One could do this by allowing > reasoning systems to assume the axioms of set theory. > Von-Neumann-Bernays-Godel (NBG) set theory is well suited for this > purpose. You can read more about NBG and mechanized mathematics in > W. M. Farmer, "STMM: A Set Theory for Mechanized Mathematics", Journal > of Automated Reasoning, 2000, Vol 26, No. 3, pp. 269-289, >

72. Wiley :: Introduction To Modern Set Theory
    By Keyword, Wiley Mathematics Statistics logic Foundations Introductionto Modern set theory. Related Subjects,  
    http://www.wiley.com/cda/product/0,,0471635197|desc|2730,00.html
    
    Extractions: This is modern set theory from the ground upfrom partial orderings and well-ordered sets to models, infinite cobinatorics and large cardinals. The approach is unique, providing rigorous treatment of basic set-theoretic methods, while integrating advanced material such as independence results, throughout. The presentation incorporates much interesting historical material and no background in mathematical logic is assumed. Treatment is self-contained, featuring theorem proofs supported by diagrams, examples and exercises. Includes applications of set theory to other branches of mathematics.

73. Mathematical Logic At Penn State
    Mathematical logic.Category Science Math Institutions North America set theory. Thomas Jech. Professor of Mathematics, Retired. set theory. RichardMansfield. Associate Professor of Mathematics, Retired. logic. Carl Mummert.  
    http://www.math.psu.edu/simpson/Logic.html

74. Mathematical And Computational Logic Research Group
    Mathematical and Computational logic Research Group.Category Science Math logic and Foundations Institutions The mathematical and computational logic group at BGU conducts research in settheory, model theory, general topology, Boolean algebras and, in theoretical  
    http://www.cs.bgu.ac.il/~kojman/BGULOGIC.html
    
    Extractions: Mathematical and Computational Logic Research Group a 1-day conference around the visit of Professor Istvan Juhasz. The mathematical and computational logic group at BGU conducts research in set theory, model theory, general topology, Boolean algebras and, in theoretical computer science, concurrency, logic programming and lambda calculus.

75. Set Theory
    next up previous Next Recursion theory Up References PreviousFirstorder logic set theory. 1. Kunen, set theory 2. Jech, set  
    http://math.dartmouth.edu/graduate-students/syllabi/graduate-syllabi/logic/node6

76. Logic/Set Theory
    logic/set theory. Robert S. Rumely Professor ,Ph.D.Princeton,1978,Decidability of arithmetic theories. Modeltheoretic algebra.  
    http://www.math.uga.edu/~grad/html-gradcore/node17.html

77. LO Logic
    New articles, cross listings, and revisions of published LO logic articles, available in Adobe PDF format.  
    http://front.math.ucdavis.edu/math.LO
    
    Extractions: Authors: All AB CDE FGH ... U-Z 18 Mar math.AG/0303206 Elements of Nonstandard Algebraic Geometry. Caucher Birkar . 20 pages. AG LO 6 Mar math.GN/0303057 SPM Bulletin 3. Boaz Tsaban GN CO LO 27 Feb math.GN/0302322 The combinatorics of Borel covers. Marion Scheepers , Boaz Tsaban . 32 pages. Topology and its Applications GN CA CO LO 26 Feb math.CO/0302307 A hybrid constraint programming and semidefinite programming approach for the stable set problem. W. J.

78. ASL LOGIC COLLOQUIUM 1995, Home Page
    Haifa, Israel; 917 August 1995.Category Science Math Meetings logic ColloquiumPoster and credits for picture . ASL logic COLLOQUIUM 1995. TechnionIsrael Instituteof Technology and University of Haifa Haifa, Israel, August 9-17, 1995.  
    http://www.cs.technion.ac.il/~logic95/

79. Www.math.ufl.edu/~logic/
    http://www.math.ufl.edu/~logic/

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