Search results for 'Logic, Symbolic and mathematical' (try it on Scholar)

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  1. Walter Carnielli (1986). Seventh Latin American on Mathematical Logic- Meeting of the Association for Symbolic Logic: Campinas, Brazil, 1985. Journal of Symbolic Logic 51 (4):1093-1103.
    This publication refers to the proceedings of the Seventh Latin American on Mathematical Logic held in Campinas, SP, Brazil, from July 29 to August 2, 1985. The event, dedicated to the memory of Ayda I. Arruda, was sponsored as an official Meeting of the Association for Symbolic Logic. Walter Carnielli. -/- The Journal of Symbolic Logic Vol. 51, No. 4 (Dec., 1986), pp. 1093-1103.
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  2.  6
    Johanna N. Y. Franklin (forthcoming). Reviewed Work(S): Lowness Properties and Randomness. Advances in Mathematics, Vol. 197 by André Nies; Lowness for the Class of Schnorr Random Reals. SIAM Journal on Computing, Vol. 35 by Bjørn Kjos-Hanssen; André Nies; Frank Stephan; Lowness for Kurtz Randomness. The Journal of Symbolic Logic, Vol. 74 by Noam Greenberg; Joseph S. Miller; Randomness and Lowness Notions Via Open Covers. Annals of Pure and Applied Logic, Vol. 163 by Laurent Bienvenu; Joseph S. Miller; Relativizations of Randomness and Genericity Notions. The Bulletin of the London Mathematical Society, Vol. 43 by Johanna N. Y. Franklin; Frank Stephan; Liang Yu; Randomness Notions and Partial Relativization. Israel Journal of Mathematics, Vol. 191 by George Barmpalias; Joseph S. Miller; André Nies. [REVIEW] Association for Symbolic Logic: The Bulletin of Symbolic Logic.
    Review by: Johanna N. Y. Franklin The Bulletin of Symbolic Logic, Volume 19, Issue 1, Page 115-118, March 2013.
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  3. Imre Lakatos (ed.) (1976). Proofs and Refutations: The Logic of Mathematical Discovery. Cambridge University Press.
    Proofs and Refutations is essential reading for all those interested in the methodology, the philosophy and the history of mathematics. Much of the book takes the form of a discussion between a teacher and his students. They propose various solutions to some mathematical problems and investigate the strengths and weaknesses of these solutions. Their discussion (which mirrors certain real developments in the history of mathematics) raises some philosophical problems and some problems about the nature of mathematical discovery or (...)
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  4.  15
    Herbert B. Enderton (1972). A Mathematical Introduction to Logic. New York,Academic Press.
    A Mathematical Introduction to Logic, Second Edition, offers increased flexibility with topic coverage, allowing for choice in how to utilize the textbook in a course. The author has made this edition more accessible to better meet the needs of today's undergraduate mathematics and philosophy students. It is intended for the reader who has not studied logic previously, but who has some experience in mathematical reasoning. Material is presented on computer science issues such as computational complexity and database queries, (...)
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  5.  6
    Review by: James Cummings (2015). Reviewed Work: Recent Papers on the Tree Property. Aronszajn Trees and Failure of the Singular Cardinal Hypothesis. Journal of Mathematical Logic, Vol. 9, No. 1 , The Tree Property at ℵ Ω+1. Journal of Symbolic Logic, Vol. 77, No. 1 , The Tree Property and the Failure of SCH at Uncountable Confinality. Archive for Mathematical Logic, Vol. 51, No. 5-6 , The Tree Property and the Failure of the Singular Cardinal Hypothesis at [Image]. Journal of Symbolic Logic, Vol. 77, No. 3 , Aronszajn Trees and the Successors of a Singular Cardinal. Archive for Mathematical Logic, Vol. 52, No. 5-6 , The Tree Property Up to ℵ Ω+1. Journal of Symbolic Logic. Vol. 79, No. 2 by Itay Neeman; Dima Sinapova; Spencer Unger. [REVIEW] Bulletin of Symbolic Logic 21 (2):188-192.
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  6.  1
    Itaï Ben Yaacov (2015). Ilijas Farah, Bradd Hart, and David Sherman. Model Theory of Operator Algebras I: Stability. Bulletin of the London Mathematical Society, Vol. 45 , No. 4, Pp. 825–838, Doi:10.1112/Blms/Bdt014.Ilijas Farah, Bradd Hart, and David Sherman. Model Theory of Operator Algebras II: Model Theory. Israel Journal of Mathematics, Vol. 201 , No. 1, Pp. 477–505, Doi:10.1007/S11856-014-1046-7.Ilijas Farah, Bradd Hart, and David Sherman. Model Theory of Operator Algebras III: Elementary Equivalence and II1 Factors. Bulletin of the London Mathematical Society, Vol. 46 , No. 3, Pp. 609–628, Doi:10.1112/Blms/Bdu012.Isaac Goldbring, Bradd Hart, and Thomas Sinclair. The Theory of Tracial von Neumann Algebras Does Not Have a Model Companion. Journal of Symbolic Logic, Vol. 78 , No. 3, Pp. 1000–1004. [REVIEW] Bulletin of Symbolic Logic 21 (4):425-427.
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  7.  1
    Andrea Cantini (2002). Sets and Proofs, Invited Papers From Logic Colloquium '97—European Meeting of the Association for Symbolic Logic, Leeds, July 1997. Thomas Strahm. First Steps Into Metapredicativity in Explicit Mathematics. Sets and Proofs, Invited Papers From Logic Colloquium '97—European Meeting of the Association for Symbolic Logic, Leeds, July 1997, Edited by S. Barry Cooper and John K. Truss, London Mathematical Society Lecture Note Series, No. 258, Cambridge University Press, Cambridge, New York, and Oakleigh, Victoria, 1999, Pp. 383–402. [REVIEW] Bulletin of Symbolic Logic 8 (4):535-536.
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    James W. Cummings (2000). Apter Arthur W.. On the Least Strongly Compact Cardinal. Israel Journal of Mathematics, Vol. 35 (1980), Pp. 225–233. Apter Arthur W.. Measurability and Degrees of Strong Compactness. The Journal of Symbolic Logic, Vol. 46 (1981), Pp. 249–254. Apter Arthur W.. A Note on Strong Compactness and Supercompactness. Bulletin of the London Mathematical Society, Vol. 23 (1991), Pp. 113–115. Apter Arthur W.. On the First N Strongly Compact Cardinals. Proceedings of the American Mathematical Society, Vol. 123 ... [REVIEW] Bulletin of Symbolic Logic 6 (1):86-89.
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  9.  5
    Howard S. Becker (2002). Jackson Steve. A New Proof of the Strong Partition Relation on Ω1. Transactions of the American Mathematical Society, Vol. 320 (1990), Pp. 737–745. Jackson Steve. Admissible Suslin Cardinals in L (R). The Journal of Symbolic Logic, Vol. 56 (1991), Pp. 260–275. Jackson Steve. A Computation Of. Memoirs of the American Mathematical Society, No. 670. American Mathematical Society, Providence 1999, Viii+ 94 Pp. [REVIEW] Bulletin of Symbolic Logic 8 (4):546-548.
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  10.  4
    Andrea Cantini (2002). Strahm Thomas. First Steps Into Metapredicativity in Explicit Mathematics. Sets and Proofs, Invited Papers From Logic Colloquium'97—European Meeting of the Association for Symbolic Logic, Leeds, July 1997, Edited by Cooper S. Barry and Truss John K., London Mathematical Society Lecture Note Series, No. 258, Cambridge University Press, Cambridge, New York, and Oakleigh, Victoria, 1999, Pp. 383–402. [REVIEW] Bulletin of Symbolic Logic 8 (4):535-536.
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  11.  2
    Fernando Ferreira (2002). Strahm Thomas. Polynomial Time Operations in Explicit Mathematics. The Journal of Symbolic Logic, Vol. 62 (1997), Pp. 575–594. Cantini Andrea. Feasible Operations and Applicative Theories Based on Λη. Mathematical Logic Quarterly, Vol. 46 (2000), Pp. 291–312. [REVIEW] Bulletin of Symbolic Logic 8 (4):534-535.
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  12.  2
    Robert McNaughton (1997). Robinson Raphael M.. Restricted Set-Theoretical Definitions in Arithmetic. Proceedings of the American Mathematical Society, Vol. 9 (1958), Pp. 238–242. Robinson Raphael M.. Restricted Set-Theoretical Definitions in Arithmetic. Summaries of Talks Presented at the Summer Institute for Symbolic Logic, Cornell University, 1957, 2nd Edn., Communications Research Division, Institute for Defense Analyses, Princeton, NJ, 1960, Pp. 139–140. [REVIEW] Journal of Symbolic Logic 31 (4):659-660.
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  13.  9
    G. Sabbagh (1994). Conference on Mathematical Logic: Co-Sponsored by the Association for Symbolic Logic, Pasris, 1992. Journal of Symbolic Logic 59 (1):345.
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  14. Arthur W. Apter (2002). Transactions of the American Mathematical Society. James Cummings. A Model in Which GCH Holds at Successors but Fails at Limits. Transactions of the American Mathematical Society, Vol. 329 , Pp. 1–39. James Cummings. Strong Ultrapowers and Long Core Models. The Journal of Symbolic Logic, Vol. 58 , Pp. 240–248. James Cummings. Coherent Sequences Versus Radin Sequences. Annals of Pure and Applied Logic, Vol. 70 , Pp. 223–241. James Cummings, Matthew Foreman, and Menachem Magidor. Squares, Scales and Stationary Reflection. Journal of Mathematical Logic, Vol. 1 , Pp. 35–98. [REVIEW] Bulletin of Symbolic Logic 8 (4):550-552.
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  15. Toshiyasu Arai (2002). Buchholz Wilfried. Notation Systems for Infinitary Derivations. Archive for Mathematical Logic, Vol. 30 No. 5–6 , Pp. 277–296.Buchholz Wilfried. Explaining Gentzen's Consistency Proof Within Infinitary Proof Theory. Computational Logic and Proof Theory, 5th Kurt Gödel Colloquium, KGC '97, Vienna, Austria, August 25–29, 1997, Proceedings, Edited by Gottlob Georg, Leitsch Alexander, and Mundici Daniele, Lecture Notes in Computer Science, Vol. 1289, Springer, Berlin, Heidelberg, New York, Etc., 1997, Pp. 4–17.Tupailo Sergei. Finitary Reductions for Local Predicativity, I: Recursively Regular Ordinals. Logic Colloquium '98, Proceedings of the Annual European Summer Meeting of the Association for Symbolic Logic, Held in Prague, Czech Republic, August 9–15, 1998, Edited by Buss Samuel R., Háajek Petr, and Pudlák Pavel, Lecture Notes in Logic, No. 13, Association for Symbolic Logic, Urbana, and A K Peters, Natick, Mass., Etc., 2000, Pp. 465–499. [REVIEW] Bulletin of Symbolic Logic 8 (3):437-439.
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  16. Howard S. Becker (2002). Transactions of the American Mathematical Society. Steve Jackson. A New Proof of the Strong Partition Relation on Ω1. Transactions of the American Mathematical Society, Vol. 320 , Pp. 737–745. Steve Jackson. Admissible Suslin Cardinals in L. The Journal of Symbolic Logic, Vol. 56 , Pp. 260–275. Steve Jackson. A Computation Of. Memoirs of the American Mathematical Society, No. 670. American Mathematical Society, Providence 1999, Viii + 94 Pp. [REVIEW] Bulletin of Symbolic Logic 8 (4):546-548.
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  17. Alonzo Church (1939). Mac Lane Saunders. Symbolic Logic. The American Mathematical Monthly, Vol. 46 , Pp. 289–296. Journal of Symbolic Logic 4 (3):125-126.
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  18. James W. Cummings (2000). Apter Arthur W.. On the Least Strongly Compact Cardinal. Israel Journal of Mathematics, Vol. 35 , Pp. 225–233.Apter Arthur W.. Measurability and Degrees of Strong Compactness. The Journal of Symbolic Logic, Vol. 46 , Pp. 249–254.Apter Arthur W.. A Note on Strong Compactness and Supercompactness. Bulletin of the London Mathematical Society, Vol. 23 , Pp. 113–115.Apter Arthur W.. On the First N Strongly Compact Cardinals. Proceedings of the American Mathematical Society, Vol. 123 , Pp. 2229–2235.Apter Arthur W. And Shelah Saharon. On the Strong Equality Between Supercompactness and Strong Compactness.. Transactions of the American Mathematical Society, Vol. 349 , Pp. 103–128.Apter Arthur W. And Shelah Saharon. Menas' Result is Best Possible. Ibid., Pp. 2007–2034.Apter Arthur W.. More on the Least Strongly Compact Cardinal. Mathematical Logic Quarterly, Vol. 43 , Pp. 427–430.Apter Arthur W.. Laver Indestructibility and the Class of Compact Cardinals. The Journal of Symbolic Logic, Vol. 63. [REVIEW] Bulletin of Symbolic Logic 6 (1):86-89.
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  19. James Cummings (2015). Itay Neeman. Aronszajn Trees and Failure of the Singular Cardinal Hypothesis. Journal of Mathematical Logic, Vol. 9, No. 1 , Pp. 139–157.Dima Sinapova. The Tree Property at אּω+1. Journal of Symbolic Logic, Vol. 77, No. 1 , Pp. 279–290.Dima Sinapova. The Tree Property and the Failure of SCH at Uncountable Cofinality. Archive for Mathematical Logic, Vol. 51, No. 5-6 , Pp. 553–562.Dima Sinapova. The Tree Property and the Failure of the Singular Cardinal Hypothesis at אּω 2. Journal of Symbolic Logic, Vol. 77, No. 3 , Pp. 934–946.Spencer Unger. Aronszajn Trees and the Successors of a Singular Cardinal. Archive for Mathematical Logic, Vol. 52, No. 5-6 , Pp. 483–496.Itay Neeman. The Tree Property Up to אּω+1. Journal of Symbolic Logic. Vol. 79, No. 2 , Pp. 429–459. [REVIEW] Bulletin of Symbolic Logic 21 (2):188-192.
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  20. Fernando Ferreira (2002). The Journal of Symbolic Logic. Thomas Strahm. Polynomial Time Operations in Explicit Mathematics. The Journal of Symbolic Logic, Vol. 62 , Pp. 575–594. Andrea Cantini. Feasible Operations and Applicative Theories Based on Λη. Mathematical Logic Quarterly, Vol. 46 , Pp. 291–312. [REVIEW] Bulletin of Symbolic Logic 8 (4):534-535.
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  21. Thomas Frayne (1968). Marczewski E.. Sur les Congruences Et les Propriétés Positives d'Algèbres Abstraites. Colloquium Mathematicum, Vol. 2 No. 3–4 , Pp. 220–228.Lyndon Roger C.. Properties Preserved Under Homomorphism. Pacific Journal of Mathematics, Vol. 9 , Pp. 143–154.Lyndon Roger C.. Properties Preserved in Subdirect Products. Pacific Journal of Mathematics, Vol. 9 , Pp. 155–164.Lyndon R. C.. Sentences Preserved Under Homomorphisms; Sentences Preserved Under Subdirect Products. Summaries of Talks Presented at the Summer Institute for Symbolic Logic, Cornell University, 1957, 2nd Edn., Communications Research Division, Institute for Defense Analyses, Princeton, N.J., 1960, Pp. 122–124.Lyndon R. C.. Properties Preserved Under Algebraic Constructions. Bulletin of the American Mathematical Society, Vol. 65 , Pp. 287–299. [REVIEW] Journal of Symbolic Logic 32 (4):533-534.
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  22. Alfred Horn (1971). Chang C. C.. Algebraization of Infinitely Many-Valued Logic. Summaries of Talks Presented at the Summer Institute for Symbolic Logic, Cornell University, 1957, 2nd Edn., Communications Research Division, Institute for Defense Analyses, Princeton, N.J., 1960, Pp. 144–146.Chang C. C.. Algebraic Analysis of Many Valued Logics. Transactions of the American Mathematical Society, Vol. 88 , Pp. 467–490.Chang C. C.. A New Proof of the Completeness of the Łukasiewicz Axioms. Transactions of the American Mathematical Society, Vol. 93 , Pp. 74–80. [REVIEW] Journal of Symbolic Logic 36 (1):159-160.
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  23. Donald L. Kreider (1960). Dekker J. C. E. And Myhill J.. Recursive Equivalence Types. University of California Publications in Mathematics, N.S. Vol. 3 No. 3 , Pp. 67–214.Dekker J. C. E.. Congruences in Isols with a Finite Modulus. Mathematische Zeitschrift, Vol. 70 , Pp. 113–124.Myhill J.. Recursive Equivalence Types and Combinatorial Functions. Bulletin of the American Mathematical Society, Vol. 64 , Pp. 373–376.Dekker J. C. E.. The Factorial Function for Isols. Mathematische Zeitschrift, Vol. 70 , Pp. 250–262.Dekker J. C. E. And Myhill J.. The Divisibility of Isols by Powers of Primes. Mathematische Zeitschrift, Vol. 73 . Pp. 127–133.Dekker J. C. E.. An Expository Account of Isols. Summaries of Talks Presented at the Summer Institute for Symbolic Logic, Cornell University, 1957, 2nd Edn., Communications Research Division, Institute for Defense Analyses, Princeton, N.J., 1960, Pp. 189–200. [REVIEW] Journal of Symbolic Logic 25 (4):356-359.
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  24. Alain Louveau (1987). Silver Jack H.. Counting the Number of Equivalence Classes of Borel and Coanalytic Equivalence Relations. Annals of Mathematical Logic, Vol. 18 , Pp. 1–28.Burgess John P.. Equivalences Generated by Families of Borel Sets. Proceedings of the American Mathematical Society. Vol. 69 , Pp. 323–326.Burgess John P.. A Reflection Phenomenon in Descriptive Set Theory. Fundamenta Mathematicae. Vol. 104 , Pp. 127–139.Harrington L. And Sami R.. Equivalence Relations, Projective and Beyond. Logic Colloquium '78, Proceedings of the Colloquium Held in Mons, August 1978, Edited by Boffa Maurice, van Dalen Dirk, and McAloon Kenneth, Studies in Logic and the Foundations of Mathematics, Vol. 97, North-Holland Publishing Company, Amsterdam, New York, and Oxford, 1979, Pp. 247–264.Harrington Leo and Shelah Saharon. Counting Equivalence Classes for Co-Κ-Souslin Equivalence Relations. Logic Colloquium '80, Papers Intended for the European Summer Meeting of the Association for Symbolic Logic, Edited by van Da. [REVIEW] Journal of Symbolic Logic 52 (3):869-870.
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  25. B. H. Mayoh (1967). Rabin M. O.. Computable Algebraic Systems. Summaries of Talks Presented at the Summer Institute for Symbolic Logic, Cornell University, 1957, 2nd Edn., Communications Research Division, Institute for Defense Analyses, Princeton, N.J., 1960, Pp. 134–138.Rabin Michael O.. Computable Algebra, General Theory and Theory of Computable Fields. Transactions of the American Mathematical Society, Vol. 95 , Pp. 341–360. [REVIEW] Journal of Symbolic Logic 32 (3):412-413.
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  26. J. Donald Monk (2001). Shoenfield Joseph R.. Mathematical Logic. Republication of JSL XL 234. Association for Symbolic Logic, Urbana, and A K Peters, Natick, Mass., 2001, Viii + 344 Pp. [REVIEW] Bulletin of Symbolic Logic 7 (3):376.
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  27. Bede Rundle (1972). Gilmore P. C.. An Alternative to Set Theory. The American Mathematical Monthly, Vol. 67 , Pp. 621–632.Gilmore P. C.. The Monadic Theory of Types in the Lower Predicate Calculus. Summaries of Talks Presented at the Summer Institute for Symbolic Logic, Cornell University, 1957, 2nd Edn., Communications Research Division, Institute for Defense Analyses, Princeton, N.J., 1960, Pp. 309–312. [REVIEW] Journal of Symbolic Logic 37 (4):766-767.
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  28. Lee Stanley (1989). Velleman Daniel J., Morasses, Diamond, and Forcing, Annals of Mathematical Logic, Vol. 23 , Pp. 199–281.Velleman Dan. On a Generalization of Jensen's □Κ, and Strategic Closure of Partial Orders, The Journal of Symbolic Logic, Vol. 48, No. 4 , Pp. 1046–1052. [REVIEW] Journal of Symbolic Logic 54 (2):639-646.
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  29. Henry Towsner (2014). Montalbán Antonio,Indecomposable Linear Orderings and Hyperarithmetic Analysis.Journal of Mathematical Logic, Vol.6 , No.1, Pp.89–120.Neeman Itay,The Strength of Jullien’s Indecomposability Theorem.Journal of Mathematical Logic, Vol.8 , No.1, Pp.93–119.Neeman Itay,Necessary Use of$\Sigma _1^1 $Induction in a Reversal.Journal of Symbolic Logic, Vol.76 , No.2, Pp.561–574. [REVIEW] Bulletin of Symbolic Logic 20 (3):366-368.
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  30. H. E. Vaughan (1953). Robinson Abraham. On the Application of Symbolic Logic to Algebra. Proceedings of the International Congress of Mathematicians, Cambridge, Massachusetts, U.S.A., August 30-September 6, 1950, American Mathematical Society, Providence 1952, Vol. I, Pp. 686–694.Tarski Alfred. Some Notions and Methods on the Borderline of Algebra and Metamathematics. Proceedings of the International Congress of Mathematicians, Cambridge, Massachusetts, U.S.A., August 30-September 6, 1950, American Mathematical Society, Providence 1952, Vol. I, Pp. 705–720. [REVIEW] Journal of Symbolic Logic 18 (2):182.
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  31.  12
    J. L. Bell (1977). A Course in Mathematical Logic. Sole Distributors for the U.S.A. And Canada American Elsevier Pub. Co..
    A comprehensive one-year graduate (or advanced undergraduate) course in mathematical logic and foundations of mathematics. No previous knowledge of logic is required; the book is suitable for self-study. Many exercises (with hints) are included.
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  32.  10
    S. B. Cooper & J. K. Truss (eds.) (1999). Models and Computability: Invited Papers From Logic Colloquium '97, European Meeting of the Association for Symbolic Logic, Leeds, July 1997. Cambridge University Press.
    Together, Models and Computability and its sister volume Sets and Proofs will provide readers with a comprehensive guide to the current state of mathematical logic. All the authors are leaders in their fields and are drawn from the invited speakers at 'Logic Colloquium '97' (the major international meeting of the Association of Symbolic Logic). It is expected that the breadth and timeliness of these two volumes will prove an invaluable and unique resource for specialists, post-graduate researchers, and the (...)
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  33. S. W. P. Steen (1972). Mathematical Logic with Special Reference to the Natural Numbers. Cambridge [Eng.]University Press.
    This book presents a comprehensive treatment of basic mathematical logic. The author's aim is to make exact the vague, intuitive notions of natural number, preciseness, and correctness, and to invent a method whereby these notions can be communicated to others and stored in the memory. He adopts a symbolic language in which ideas about natural numbers can be stated precisely and meaningfully, and then investigates the properties and limitations of this language. The treatment of mathematical concepts in (...)
     
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  34.  69
    Michał Walicki (2012). Introduction to Mathematical Logic. World Scientific.
    A history of logic -- Patterns of reasoning -- A language and its meaning -- A symbolic language -- 1850-1950 mathematical logic -- Modern symbolic logic -- Elements of set theory -- Sets, functions, relations -- Induction -- Turning machines -- Computability and decidability -- Propositional logic -- Syntax and proof systems -- Semantics of PL -- Soundness and completeness -- First order logic -- Syntax and proof systems of FOL -- Semantics of FOL -- More semantics (...)
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  35.  49
    Stephen Cole Kleene (1967). Mathematical Logic. Dover Publications.
    Undergraduate students with no prior classroom instruction in mathematical logic will benefit from this evenhanded multipart text by one of the centuries greatest authorities on the subject. Part I offers an elementary but thorough overview of mathematical logic of first order. The treatment does not stop with a single method of formulating logic; students receive instruction in a variety of techniques, first learning model theory (truth tables), then Hilbert-type proof theory, and proof theory handled through derived rules. Part (...)
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  36. P. B. Andrews (2002). An Introduction to Mathematical Logic and Type Theory: To Truth Through Proof. Kluwer Academic Publishers.
    This introduction to mathematical logic starts with propositional calculus and first-order logic. Topics covered include syntax, semantics, soundness, completeness, independence, normal forms, vertical paths through negation normal formulas, compactness, Smullyan's Unifying Principle, natural deduction, cut-elimination, semantic tableaux, Skolemization, Herbrand's Theorem, unification, duality, interpolation, and definability. The last three chapters of the book provide an introduction to type theory (higher-order logic). It is shown how various mathematical concepts can be formalized in this very expressive formal language. This expressive notation (...)
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  37.  22
    Ian Chiswell (2007). Mathematical Logic. Oxford University Press.
    Assuming no previous study in logic, this informal yet rigorous text covers the material of a standard undergraduate first course in mathematical logic, using natural deduction and leading up to the completeness theorem for first-order logic. At each stage of the text, the reader is given an intuition based on standard mathematical practice, which is subsequently developed with clean formal mathematics. Alongside the practical examples, readers learn what can and can't be calculated; for example the correctness of a (...)
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  38.  8
    Walter A. Carnielli, Itala M. L. D'ottaviano & Brazilian Conference on Mathematical Logic (1999). Advances in Contemporary Logic and Computer Science Proceedings of the Eleventh Brazilian Conference on Mathematical Logic, May 6-10, 1996, Salvador, Bahia, Brazil. [REVIEW] Monograph Collection (Matt - Pseudo).
    This volume presents the proceedings from the Eleventh Brazilian Logic Conference on Mathematical Logic held by the Brazilian Logic Society (co-sponsored by the Centre for Logic, Epistemology and the History of Science, State University of Campinas, Sao Paulo) in Salvador, Bahia, Brazil. The conference and the volume are dedicated to the memory of professor Mario Tourasse Teixeira, an educator and researcher who contributed to the formation of several generations of Brazilian logicians. Contributions were made from leading Brazilian logicians and (...)
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  39.  35
    Patrick Suppes (1964). First Course in Mathematical Logic. Dover Publications.
    This introduction to rigorous mathematical logic is simple enough in both presentation and context for students of a wide range of ages and abilities. Starting with symbolizing sentences and sentential connectives, it proceeds to the rules of logical inference and sentential derivation, examines the concepts of truth and validity, and presents a series of truth tables. Subsequent topics include terms, predicates, and universal quantifiers; universal specification and laws of identity; axioms for addition; and universal generalization. Throughout the book, the (...)
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  40.  5
    Joseph R. Shoenfield (1967). Mathematical Logic. Reading, Mass.,Addison-Wesley Pub. Co..
  41.  41
    Haskell B. Curry (1963). Foundations of Mathematical Logic. Dover Publications.
    Comprehensive account of constructive theory of first-order predicate calculus. Covers formal methods including algorithms and epi-theory, brief treatment of Markov’s approach to algorithms, elementary facts about lattices and similar algebraic systems, more. Philosophical and reflective as well as mathematical. Graduate-level course. 1963 ed. Exercises.
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  42.  39
    Elliott Mendelson (1964). Introduction to Mathematical Logic. Princeton, N.J.,Van Nostrand.
    The Fourth Edition of this long-established text retains all the key features of the previous editions, covering the basic topics of a solid first course in ...
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  43.  65
    Alonzo Church (1956). Introduction to Mathematical Logic. Princeton, Princeton University Press.
    This book is intended to be used as a textbook by students of mathematics, and also within limitations as a reference work.
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  44.  76
    W. V. Quine (1951). Mathematical Logic. Cambridge, Harvard University Press.
    INTRODUCTION MATHEMATICAL logic differs from the traditional formal logic so markedly in method, and so far surpasses it in power and subtlety, ...
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  45.  17
    J. Donald Monk (1976). Mathematical Logic. Springer-Verlag.
    " There are 31 chapters in 5 parts and approximately 320 exercises marked by difficulty and whether or not they are necessary for further work in the book.
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  46.  4
    William Gustason (1973). Elementary Symbolic Logic. New York,Holt, Rinehart and Winston.
  47.  33
    Emil Leon Post (1941). The Two-Valued Iterative Systems of Mathematical Logic. London, H. Milford, Oxford University Press.
    INTRODUCTION In ita original form the present paper was presented to the American Mathematical Society, April 2k,, as a companion piece to the writer's ...
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  48.  21
    Heinz-Dieter Ebbinghaus (1996). Mathematical Logic. Springer.
    This junior/senior level text is devoted to a study of first-order logic and its role in the foundations of mathematics: What is a proof? How can a proof be justified? To what extent can a proof be made a purely mechanical procedure? How much faith can we have in a proof that is so complex that no one can follow it through in a lifetime? The first substantial answers to these questions have only been obtained in this century. The most (...)
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  49.  60
    Hans Reichenbach (1980). Elements of Symbolic Logic. Dover Publications.
  50.  4
    A. A. Stoli͡ar (1984). Introduction to Elementary Mathematical Logic. Dover Publications.
    Lucid, non-intimidating presentation of propositional logic, propositional calculus and predicate logic by Russian scholar. Topics of concern in a variety of fields, including computer science, systems analysis, linguistics, etc. Accessible to high school students; valuable review of fundamentals for professionals. Exercises (no solutions). Preface. Three appendices. Indices. Bibliogaphy. 14 figures.
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