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LPL Software Manual

LPL Software Manual Author Gerald Allwein
ISBN-10 157586374X
Release 2011
Pages 56
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LPL Software Manual has been writing in one form or another for most of life. You can find so many inspiration from LPL Software Manual also informative, and entertaining. Click DOWNLOAD or Read Online button to get full LPL Software Manual book for free.

Language Proof and Logic

Language  Proof  and Logic Author
ISBN-10 OCLC:838777036
Release 2011
Pages 606
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Language Proof and Logic has been writing in one form or another for most of life. You can find so many inspiration from Language Proof and Logic also informative, and entertaining. Click DOWNLOAD or Read Online button to get full Language Proof and Logic book for free.

Symbolic Logic

Symbolic Logic Author David W. Agler
ISBN-10 9781442217423
Release 2012-12-13
Pages 375
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Brimming with visual examples of concepts, derivation rules, and proof strategies, this introductory text is ideal for students with no previous experience in logic. Students will learn translation both from formal language into English and from English into formal language; how to use truth trees and truth tables to test propositions for logical properties; and how to construct and strategically use derivation rules in proofs.

Book of Proof

Book of Proof Author Richard H. Hammack
ISBN-10 0989472116
Release 2016-01-01
Pages 314
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This book is an introduction to the language and standard proof methods of mathematics. It is a bridge from the computational courses (such as calculus or differential equations) that students typically encounter in their first year of college to a more abstract outlook. It lays a foundation for more theoretical courses such as topology, analysis and abstract algebra. Although it may be more meaningful to the student who has had some calculus, there is really no prerequisite other than a measure of mathematical maturity.

How to Prove It

How to Prove It Author Daniel J. Velleman
ISBN-10 9781139450973
Release 2006-01-16
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Many students have trouble the first time they take a mathematics course in which proofs play a significant role. This new edition of Velleman's successful text will prepare students to make the transition from solving problems to proving theorems by teaching them the techniques needed to read and write proofs. The book begins with the basic concepts of logic and set theory, to familiarize students with the language of mathematics and how it is interpreted. These concepts are used as the basis for a step-by-step breakdown of the most important techniques used in constructing proofs. The author shows how complex proofs are built up from these smaller steps, using detailed 'scratch work' sections to expose the machinery of proofs about the natural numbers, relations, functions, and infinite sets. To give students the opportunity to construct their own proofs, this new edition contains over 200 new exercises, selected solutions, and an introduction to Proof Designer software. No background beyond standard high school mathematics is assumed. This book will be useful to anyone interested in logic and proofs: computer scientists, philosophers, linguists, and of course mathematicians.

Modern Philosophy

Modern Philosophy Author Roger Ariew
ISBN-10 9781603843225
Release 2009-09-01
Pages 848
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The leading anthology of writings of the modern period, Modern Philosophy provides the key works of seven major philosophers, along with a rich selection of associated texts by other leading thinkers of the period, chosen to deepen the reader's understanding of modern philosophy and its relationship to the natural sciences. Building on the strengths of the first edition, the second edition of Modern Philosophy is enhanced by the addition of the following selections: Montaigne, Apology for Raymond Sebond, "The Senses Are Inadequate”; Newton, Principia, "General Scholium," and Optics, "Query 31”; Hume, Dialogues Concerning Natural Religion, Parts 1-5 and 9-12; Reid, Inquiry Into Human Mind, Conclusion, andEssays on the Intellectual Powers of Man,"Of Judgment,"chap. 2, Of Common Sense

Language Proof and Logic

Language  Proof  and Logic Author Dave Barker-Plummer
ISBN-10 1575866323
Release 2011
Pages 606
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Rev. ed. of: Language, proof, and logic / Jon Barwise & John Etchemendy.

Mathematical Analysis and Proof

Mathematical Analysis and Proof Author David S. G. Stirling
ISBN-10 1904275400
Release 2009
Pages 253
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This fundamental and straightforward text addresses a weakness observed among present-day students, namely a lack of familiarity with formal proof. Beginning with the idea of mathematical proof and the need for it, associated technical and logical skills are developed with care and then brought to bear on the core material of analysis in such a lucid presentation that the development reads naturally and in a straightforward progression. Retaining the core text, the second edition has additional worked examples which users have indicated a need for, in addition to more emphasis on how analysis can be used to tell the accuracy of the approximations to the quantities of interest which arise in analytical limits. Addresses a lack of familiarity with formal proof, a weakness observed among present-day mathematics students Examines the idea of mathematical proof, the need for it and the technical and logical skills required

An Introduction to Mathematical Logic and Type Theory

An Introduction to Mathematical Logic and Type Theory Author Peter B. Andrews
ISBN-10 9789401599344
Release 2013-04-17
Pages 390
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In case you are considering to adopt this book for courses with over 50 students, please contact [email protected] for more information. 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 facilitates proofs of the classical incompleteness and undecidability theorems which are very elegant and easy to understand. The discussion of semantics makes clear the important distinction between standard and nonstandard models which is so important in understanding puzzling phenomena such as the incompleteness theorems and Skolem's Paradox about countable models of set theory. Some of the numerous exercises require giving formal proofs. A computer program called ETPS which is available from the web facilitates doing and checking such exercises. Audience: This volume will be of interest to mathematicians, computer scientists, and philosophers in universities, as well as to computer scientists in industry who wish to use higher-order logic for hardware and software specification and verification.

A Mathematical Introduction to Logic

A Mathematical Introduction to Logic Author Herbert Enderton
ISBN-10 9780080496467
Release 2001-01-23
Pages 317
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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, with additional coverage of introductory material such as sets. * Increased flexibility of the text, allowing instructors more choice in how they use the textbook in courses. * Reduced mathematical rigour to fit the needs of undergraduate students

Mathematical Logic

Mathematical Logic Author H.-D. Ebbinghaus
ISBN-10 9781475723557
Release 2013-03-14
Pages 291
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This introduction to first-order logic clearly works out the role of first-order logic in the foundations of mathematics, particularly the two basic questions of the range of the axiomatic method and of theorem-proving by machines. It covers several advanced topics not commonly treated in introductory texts, such as Fraïssé's characterization of elementary equivalence, Lindström's theorem on the maximality of first-order logic, and the fundamentals of logic programming.

Discrete Mathematics with Proof

Discrete Mathematics with Proof Author Eric Gossett
ISBN-10 9780470457931
Release 2009-06-22
Pages 904
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"Discrete mathematics has become increasingly popular in recent years due to its growing applications in the field of computer science. - Discrete Mathematics with Proof, Second Edition continues to facilitate an up-to-date understanding of this important topic, exposing readers to a wide range of modern and technological applications. Assuming only a basic background in calculus, Discrete Mathematics with Proof, Second Edition is an excellent book for mathematics and computer science courses at the undergraduate level. - It is also a valuable resource for professionals in various technical fields who would like an introduction to discrete mathematics."--Jacket.

Logic Primer

Logic Primer Author Colin Allen
ISBN-10 9780262303965
Release 2001-01-16
Pages 216
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Logic Primer presents a rigorous introduction to natural deduction systems of sentential and first-order logic. The text is designed to foster the student-instructor relationship. The key concepts are laid out in concise definitions and comments, with the expectation that the instructor will elaborate upon them. New to the second edition is the addition of material on the logic of identity in chapters 3 and 4. An innovative interactive Web site, consisting of a "Logic Daemon" and a "Quizmaster," encourages students to formulate their own proofs and links them to appropriate explanations in the book.

A Transition to Abstract Mathematics

A Transition to Abstract Mathematics Author Randall Maddox
ISBN-10 9780080922713
Release 2008-10-13
Pages 384
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Constructing concise and correct proofs is one of the most challenging aspects of learning to work with advanced mathematics. Meeting this challenge is a defining moment for those considering a career in mathematics or related fields. A Transition to Abstract Mathematics teaches readers to construct proofs and communicate with the precision necessary for working with abstraction. It is based on two premises: composing clear and accurate mathematical arguments is critical in abstract mathematics, and that this skill requires development and support. Abstraction is the destination, not the starting point. Maddox methodically builds toward a thorough understanding of the proof process, demonstrating and encouraging mathematical thinking along the way. Skillful use of analogy clarifies abstract ideas. Clearly presented methods of mathematical precision provide an understanding of the nature of mathematics and its defining structure. After mastering the art of the proof process, the reader may pursue two independent paths. The latter parts are purposefully designed to rest on the foundation of the first, and climb quickly into analysis or algebra. Maddox addresses fundamental principles in these two areas, so that readers can apply their mathematical thinking and writing skills to these new concepts. From this exposure, readers experience the beauty of the mathematical landscape and further develop their ability to work with abstract ideas. Covers the full range of techniques used in proofs, including contrapositive, induction, and proof by contradiction Explains identification of techniques and how they are applied in the specific problem Illustrates how to read written proofs with many step by step examples Includes 20% more exercises than the first edition that are integrated into the material instead of end of chapter

Tarski s World

Tarski s World Author Dave Barker-Plummer
ISBN-10 1575864843
Release 2008
Pages 126
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Tarski’s World is an innovative and exciting method of introducing students to the language of first-order logic. Using the courseware package, students quickly master the meanings of connectives and qualifiers and soon become fluent in the symbolic language at the core of modern logic. The program allows students to build three-dimensional worlds and then describe them in first-order logic. The program, compatible with Macintosh and PC formats, also contains a unique and effective corrective tool in the form of a game, which methodically leads students back through their errors if they wrongly evaluate the sentences in the constructed worlds. A brand new feature in this revised and expanded edition is student access to Grade Grinder, an innovative Internet-based grading service that provides accurate and timely feedback to students whenever they need it. Students can submit solutions for the program’s more than 100 exercises to the Grade Grinder for assessment, and the results are returned quickly to the students and optionally to the teacher as well. A web-based interface also allows instructors to manage assignments and grades for their classes. Intended as a supplement to a standard logic text, Tarski’s World is an essential tool for helping students learn the language of logic.

Meaning and Argument

Meaning and Argument Author Ernest Lepore
ISBN-10 9781118455210
Release 2012-09-14
Pages 496
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Meaning and Argument is a popular introduction to philosophy of logic and philosophy of language. Offers a distinctive philosophical, rather than mathematical, approach to logic Concentrates on symbolization and works out all the technical logic with truth tables instead of derivations Incorporates the insights of half a century's work in philosophy and linguistics on anaphora by Peter Geach, Gareth Evans, Hans Kamp, and Irene Heim among others Contains numerous exercises and a corresponding answer key An extensive appendix allows readers to explore subjects that go beyond what is usually covered in an introductory logic course Updated edition includes over a dozen new problem sets and revisions throughout Features an accompanying website at

Modern Logic

Modern Logic Author Graeme Forbes
ISBN-10 0195080297
Release 1994-01-01
Pages 397
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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 gives equal weight to semantics and proof theory and explains their relationship, and develops in detail techniques for symbolizing natural language in first-order logic. After a general introduction featuring the notion of logical form, the book offers sections on classical sentential logic, monadic predicate logic, and full first-order logic with identity. A concluding section deals with extensions of and alternatives to classical logic, including modal logic, intuitionistic logic, and fuzzy logic. For students of philosophy, mathematics, computer science, or linguistics, Modern Logic provides a thorough understanding of basic concepts and a sound basis for more advanced work.