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  1. Robert John Ackermann (1970). Modern Deductive Logic; an Introduction to its Techniques and Significance. Garden City, N.Y.,Anchor Books.
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  2. Robert John Ackermann (1970). Modern Deductive Logic. [London]Macmillan.
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  3. Layman E. Allen (1962). Wff 'N Proof: The Game of Modern Logic. Autotelic Instructional Materials Publishers.
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  4. Klaus Ambos-Spies, André Nies & Richard A. Shore (1992). The Theory of the Recursively Enumerable Weak Truth-Table Degrees is Undecidable. Journal of Symbolic Logic 57 (3):864-874.
    We show that the partial order of Σ0 3-sets under inclusion is elementarily definable with parameters in the semilattice of r.e. wtt-degrees. Using a result of E. Herrmann, we can deduce that this semilattice has an undecidable theory, thereby solving an open problem of P. Odifreddi.
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  5. Alice Ambrose (1962). Fundamentals of Symbolic Logic. New York, Holt, Rinehart and Winston.
  6. Aldo Antonelli (2006). Grounded Consequence for Defeasible Logic. Cambridge University Press.
    This is a title on the foundations of defeasible logic, which explores the formal properties of everyday reasoning patterns whereby people jump to conclusions, reserving the right to retract them in the light of further information. Although technical in nature the book contains sections that outline basic issues by means of intuitive and simple examples. This book is primarily targeted at philosophers interested in the foundations of defeasible logic, logicians, and specialists in artificial intelligence and theoretical computer science.
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  7. L. K. B. (1957). An Introduction to Principles of Right Reason. Review of Metaphysics 11 (2):349-349.
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  8. L. K. B. (1956). Lógica Matemática. Review of Metaphysics 10 (1):180-180.
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  9. John Bacon (1975). Elementary Symbolic Logic. Teaching Philosophy 1 (2):220-221.
  10. Alexander Bain (1870). Logic, Vol. 1 Deduction. Longmans, Green.
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  11. D. W. Barnes (1975). An Algebraic Introduction to Mathematical Logic. Springer-Verlag.
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  12. Jon Barwise (ed.) (1977). Handbook of Mathematical Logic. North-Holland.
  13. 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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  14. Ermanno Bencivenga, Karel Lambert & Bas C. Van Fraassen (1986). Logic Bivalence and Denotation. Monograph Collection (Matt - Pseudo).
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  15. Merrie Bergmann (2003). The Logic Book. Mcgraw-Hill.
    This outstanding book is a leading text for symbolic or formal logic courses. All techniques and concepts are presented with clear, comprehensive explanations and numerous, carefully constructed examples. Its flexible organization (all chapters are complete and self-contained) allows instructors the freedom to cover the topics they want in the order they choose.
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  16. Daniel A. Bonevac (2003). Deduction: Introductory Symbolic Logic. Blackwell Pub..
    New features in this edition, in addition to truth tree systems for classical and nonclassical logics, include new and simpler rules for modal logic, deontic ...
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  17. Chad Carmichael (2013). Philosophical Logic: An Introduction to Advanced Topics, by George Englebretsen and Charles Sayward. [REVIEW] Teaching Philosophy 36 (4):420-423.
    This book serves as a concise introduction to some main topics in modern formal logic for undergraduates who already have some familiarity with formal languages. There are chapters on sentential and quantificational logic, modal logic, elementary set theory, a brief introduction to the incompleteness theorem, and a modern development of traditional Aristotelian Logic.
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  18. Leigh S. Cauman (1998). First-Order Logic: An Introduction. Walter De Gruyter.
    Introduction This is an elementary logic book designed for people who have no technical familiarity with modern logic but who have been reasoning, ...
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  19. Mannis Charosh (1974). Number Ideas Through Pictures. New York,T. Y. Crowell.
  20. Michael Clark (1995). Review of Graeme Forbes, Modern Logic. [REVIEW] Philosophical Books 36.
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  21. Irving M. Copi (2008). Introduction to Logic. Pearson/Prentice Hall.
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  22. Irving M. Copi (1973). Symbolic Logic. New York,Macmillan.
  23. John Corcoran & Stewart Shapiro (1978). What is Mathematical Logic? Philosophia 8 (1):79-94.
    This review concludes that if the authors know what mathematical logic is they have not shared their knowledge with the readers. This highly praised book is replete with errors and incoherency.
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  24. John N. Crossley (ed.) (1972). What is Mathematical Logic? Dover Publications.
    This lively introduction to mathematical logic, easily accessible to non-mathematicians, offers an historical survey, coverage of predicate calculus, model theory, Godel’s theorems, computability and recursivefunctions, consistency and independence in axiomatic set theory, and much more. Suggestions for Further Reading. Diagrams.
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  25. Sam Cumming (ed.) (2013). Meaning and Argument: An Introduction to Logic Through Language. Wiley-Blackwell.
  26. Benjamin L. Curtis (2010). "Tarski" "Brouwer" "Whitehead" "Quine's Mathematical Logic". In Jon Williamson & ‎Federica Russo (eds.), Key Terms in Logic. Continuum Press
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  27. Arnold Cusmariu, Logic for Kids.
    No such book currently exists on the market, except for the usual puzzle books, which are an entirely different matter. The book consists of 16 booklets, about 30 pages each. All are written in conversational style, using very simple vocabulary. I explain why logic is about one word, “therefore,” how to use this word correctly, and how to tell when it has not been used correctly. Concepts related to this word are introduced as friends a child can play fun games (...)
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  28. James Dickoff (1965). Symbolic Logic and Language. New York, Mcgraw-Hill.
  29. Antony Eagle, Elements of Deductive Logic.
    This is a textbook covering the basics of formal logic and elementary metatheory. Its distinguishing feature is that it has more emphasis on metatheory than comparable introductory textbooks. It was originally written to accompany lectures in an introductory to intermediate logic course at the University of Oxford, but it is designed to be used independently.
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  30. Frederic B. Fitch (1952). Symbolic Logic. New York, Ronald Press Co..
  31. Graeme Forbes (1994). Modern Logic: A Text in Elementary Symbolic Logic. Oxford University Press.
    Filling the need for an accessible, carefully structured introductory text in symbolic logic, Modern Logic has many features designed to improve students' comprehension of the subject, including a proof system that is the same as the award-winning computer program MacLogic, and a special appendix that shows how to use MacLogic as a teaching aid. There are graded exercises at the end of each chapter--more than 900 in all--with selected answers at the end of the book. Unlike competing texts, Modern Logic (...)
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  32. Stamatios Gerogiorgakis (2013). [Review of] Jon Williamson/Federica Russo (Eds.), Key Terms in Logic, London: Continuum, 2010. [REVIEW] Logical Analysis and History of Philosophy 16:384-386.
  33. Ludovico Geymonat (1957). Prefazione a Alberto Pasquinelli, Introduzione alla logica simbolica. Einaudi.
  34. William Gustason (1973). Elementary Symbolic Logic. New York,Holt, Rinehart and Winston.
  35. Robert M. Johnson (1992). A Logic Book. Monograph Collection (Matt - Pseudo).
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  36. Peter Kreeft (2005). Socratic Logic. St. Augustine's Press.
    What good is logic? -- Seventeen ways this book is different -- The two logics -- All of logic in two pages : an overview -- The three acts of the mind -- I. The first act of the mind : understanding -- Understanding : the thing that distinguishes man from both beast and computer -- Concepts, terms and words -- The problem of universals -- The comprehension and extension of terms -- II. Terms -- Classifying terms -- Categories -- (...)
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  37. Robert J. Kreyche (1970). Logic for Undergraduates. New York,Holt, Rinehart and Winston.
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  38. John-Michael Kuczynski (2016). Frege, Logic, and Logicism. Amazon Digital Services LLC.
    Gottlob Frege (1848-1925) invented the discipline of mathematical logic. In this short work, it is clearly stated what Frege did and did not accomplish.
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  39. John-Michael Kuczynski (2016). What is a Law of Logic?: A Dialogue. PHILOSOPHYPEDIA.
    It is made clear what a law of logic is and why the laws of classical logic are true.
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  40. John-Michael Kuczynski (2015). The Mathematics of the Infinite. Amazon Digital Services LLC.
    This book clearly explains what an infinite number is, how infinite numbers differ from finite numbers, and how infinite numbers differ from one another. The concept of recursivity is concisely but thoroughly covered, as are the concepts of cardinal and ordinal number. All of Cantor's key proofs are clearly stated, including his epoch-making diagonal proof, whereby he proved that that there are more reals than rationals and, more generally, that there are infinitely large, non-recursive classes. In the final section, Kurt (...)
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  41. Susanne Katherina Knauth Langer (1967). An Introduction to Symbolic Logic. New York, Dover Publications.
    Famous classic has introduced hundreds of thousands to symbolic logic, via clear, thorough, precise exposition.
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  42. Joe Y. F. Lau (2011). An Introduction to Critical Thinking and Creativity: Think More, Think Better. Wiley.
    "This book is about the basic principles that underlie critical thinking and creativity.
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  43. C. Stephen Layman (2001). The Power of Logic. Mayfield Pub..
    Intended for the first course in logic, The Power of Logic (POL) is written with the conviction that logic is the most important course that college students take. POL preserves the balance between informal and formal logic. Layman;s direct and accessible writing style, along with his plentiful examples, imaginative exercises, and POL;s accompanying Logic Tutor make this the best text for logic classes today.day.
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  44. Harold Newton Lee (1961). Symbolic Logic. New York, Random House.
  45. Clarence Irving Lewis (1959). Symbolic Logic. [New York]Dover Publications.
  46. P. D. Magnus, Forall X: An Introduction to Formal Logic.
  47. Renato Mendes Rocha (2013). On material and logical implication: clarifying some common little mistakes. Intuitio 6 (2):239-252.
    The aim of this paper is to clarify the truth-functional interpretation of the logical connective of the material implication. The importance of such clarification lies in the fact that it allows avoiding the supposed paradoxes introduced by C. I. Lewis (1918). I argue that an adequate understanding of the history and purposes of logic is enough to dissolve them away. The defense is based on an exposition of propositional compositionalism. To compare, I also present Stalnaker’s (1968) alternative that seeks to (...)
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  48. David Miller, Word Games for Formal Logic.
    Some students in the humanities take fright when introduced to the formal manipulations characteristic of elementary sentential & predicate logic. One way to lessen the pain of initiation is to start with word games, of which Lewis Carroll’s Doublets (section 1) is a familiar example. The paper presents some other games that successively introduce more of the..
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  49. Andrew P. Mills (2006). Introducing Symbolic Logic. Teaching Philosophy 29 (1):62-65.
  50. Moti Mizrahi (2010). Take My Advice—I Am Not Following It: Ad Hominem Arguments as Legitimate Rebuttals to Appeals to Authority. Informal Logic 30 (4):435-456.
    In this paper, I argue that ad hominem arguments are not always fallacious. More explicitly, in certain cases of practical reasoning, the circumstances of a person are relevant to whether or not the conclusion should be accepted. This occurs, I suggest, when a person gives advice to others or prescribes certain courses of action but fails to follow her own advice or act in accordance with her own prescriptions. This is not an instance of a fallacious tu quoque provided that (...)
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