Introduction to logic

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1. Verfasser: Copi, Irving M. 1917-2002 (VerfasserIn)
Format: Buch
Sprache:English
Veröffentlicht: Boston ; Munich[u.a.] Pearson Education 2011
Ausgabe:14. ed.
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Datensatz im Suchindex

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adam_text IMAGE 1 PART I LOGIC AND LANGUAGE 1 SECTION A REASONING 1 CHAPTER 1 BASIC LOGICAL CONCEPTS 2 CHAPTER 2 ANALYZING ARGUMENTS 34 SECTION BINFORMAL LOGIC 64 CHAPTER 3 LANGUAGE AND DEFINITIONS 64 CHAPTER 4 FALLACIES 105 PART 11 DEDUCTION 163 SECTION A CLASSICAL LOGIC 163 CHAPTER 5 HAPTER 6 CHAPTER 7 CATEGORICAL PROPOSITIONS 164 CATEGORICAL SYLLOGISMS 205 SYLLOGISMS IN ORDINARY LANGUAGE 245 SECTION B MODERN LOGIC 287 CHAPTER 8 SYMBOLIC LOGIC 287 CHAPTER 9 METHODS OF DEDUCTION 337 CHAPTER 10 QUANTIFICATION THEORY 397 PART 111 INDUCTION 443 SECTION A ANALOGY AND CAUSATION 443 CHAPTER 11 ANALOGICAL REASONING 444 CHAPTER 12 CAUSAL REASONING 470 SECTION B SCIENCE AND PROBABILITY 513 CHAPTER 13 SCIENCE AND HYPOTHESIS 513 CHAPTER 14 PROBABILITY 539 VII IMAGE 2 FOREWORD XIII PREFACE XV ACKNOWLEDGMENTS XVII A VERY BRIEF HISTORY OF LOGIC XXI PART I LOGIC AND LANGUAGE 1 SECTION A REASONING 1 BASIC LOGICAL CONCEPTS 2 1.1 WHAT LOGIC IS 2 1.2 PROPOSITIONS AND ARGUMENTS 2 1.3 RECOGNIZING ARGUMENTS 11 1.4 ARGUMENTS AND EXPLANATIONS 18 1.5 DEDUCTIVE AND INDUCTIVE ARGUMENTS 24 1.6 VALIDITY AND TRUTH 27 GD ANALYZING ARGUMENTS 34 2.1 PARAPHRASING ARGUMENTS 34 2.2 DIAGRAMMING ARGUMENTS 38 2.3 COMPLEX ARGUMENTATIVE PASSAGES 49 2.4 PROBLEMS IN REASONING 54 SECTION BINFORMAL LOGIC 64 GIM&) LANGUAGE AND DEFINITIONS 64 3.1 LANGUAGE FUNCTIONS 64 3.2 EMOTIVE LANGUAGE, NEUTRAL LANGUAGE, AND DISPUTES 71 3.3 DISPUTES AND AMBIGUITY 75 3.4 DEFINITIONS AND THEIR USES 79 3.5 THE STRUCTURE OF DEFINITIONS: EXTENSION AND INTENSION 86 3.6 DEFINITION BY GENUS AND DIFFERENCE 94 G:IITB) FALLACIES 105 4.1 WHAT IS A FALLACY? 105 4.2 CLASSIFICATION OF FALLACIES 106 4.3 FALLACIES OF RELEVANCE 108 4.4 FALLACIES OF DEFECTIVE INDUCTION 126 4.5 FALLACIES OF PRESUMPTION 134 4.6 FALLACIES OF AMBIGUITY 140 LOGIC IN THE REAL WORLD 156 PART 11 DEDUCTION 163 SECTION A CLASSICAL LOGIC 163 C!1!!D CATEGORICAL PROPOSITIONS 164 5.1 THE THEORY OF DEDUCTION 164 5.2 CLASSES AND CATEGORICAL PROPOSITIONS 165 IX IMAGE 3 X CONTENTS 5.3 THE FOUR KINDS OF CATEGORICAL PROPOSITIONS 166 5.4 QUALITY, QUANTITY, AND DISTRIBUTION 170 5.5 THE TRADITIONAL SQUARE OF OPPOSITION 176 5.6 FURTHER IMMEDIATE INFERENCES 180 5.7 EXISTENTIAL IMPORT AND THE INTERPRETATION OF CATEGORICAL PROPOSITIONS 189 5.8 SYMBOLISM AND DIAGRAMS FOR CATEGORICAL PROPOSITIONS 197 ~ CATEGORICAL SYLLOGISMS 205 6.1 STANDARD-FORM CATEGORICAL SYLLOGISMS 205 6.2 THE FORMAL NATURE OF SYLLOGISTIC ARGUMENT 210 6.3 VENN DIAGRAM TECHNIQUE FOR TESTING SYLLOGISMS 213 6.4 SYLLOGISTIC RULES AND SYLLOGISTIC FALLACIES 224 6.5 EXPOSITION OF THE FIFTEEN VALID FORMS OF THE CATEGORICAL SYLLOGISM 234 APPENDIX: DEDUCTION OF THE FIFTEEN VALID FORMS OF THE CATEGORICAL SYLLOGISM 239 ~ SYLLOGISMS IN ORDINARY LANGUAGE 245 7.1 SYLLOGISTIC ARGUMENTS 245 7.2 REDUCING THE NUMBER OF TERMS TO THREE 246 7.3 TRANSLATING CATEGORICAL PROPOSITIONS INTO STANDARD FORM 249 7.4 UNIFORM TRANSLATION 258 7.5 ENTHYMEMES 264 7.6 SORITES 269 7.7 DISJUNCTIVE AND HYPOTHETICAL SYLLOGISMS 272 7.8 THE DILEMMA 278 SECTION B MODERN LOGIC 287 ~ SYMBOLIC LOGIC 287 8.1 MODERN LOGIC AND HS SYMBOLIC LANGUAGE 287 8.2 THE SYMBOLS FOR CONJUNCTION, NEGATION, AND DISJUNCTION 288 8.3 CONDITIONAL STATEMENTS AND MATERIAL IMPLICATION 300 8.4 ARGUMENT FORMS AND REFUTATION BY LOGICAL ANALOGY 310 8.5 THE PRECISE MEANING OF INVALID AND VALID 314 8.6 TESTING ARGUMENT VALIDITY USING TRUTH TABLES 314 8.7 SOME COMMON ARGUMENT FORMS 316 8.8 STATEMENT FORMS AND MATERIAL EQUIVALENCE 323 8.9 LOGICAL EQUIVALENCE 329 8.10 THE THREE LAWS OF THOUGHT 333 ~ METHODS OF DEDUCTION 337 9.1 FORMAL PROOF OF VALIDITY 337 9.2 THE ELEMENTARY VALID ARGUMENT FORMS 340 9.3 FORMAL PROOFS OF VALIDITY EXHIBITED 345 9.4 CONSTRUCTING FORMAL PROOFS OF VALIDITY 348 9.5 CONSTRUCTING MORE EXTENDED FORMAL PROOFS 350 9.6 EXPANDING THE RULES OF INFERENCE: REPLACEMENT RULES 357 9.7 THE SYSTEM OF NATURAL DEDUCTION 364 9.8 CONSTRUCTING FORMAL PROOFS USING THE NINETEEN RULES OF INFERENCE 368 9.9 PROOF OF INVALIDITY 383 IMAGE 4 9.10 INCONSISTENCY 386 9.11 INDIRECT PROOF OF VALIDITY 392 9.12 SHORTER TRUTH- TABLE TECHNIQUE 394 ~ QUANTIFICATION THEORY 397 10.1 THE N EED FOR QUAN TIFICA TION 397 10.2 SINGULAR PROPOSITIONS 399 10.3 UNIVERSAL AND EXISTENTIAL QUANTIFIERS 401 10.4 TRADITIONAL SUBJECT-PREDICATE PROPOSITIONS 406 10.5 PROVING VALIDITY 415 10.6 PROVING INVALIDITY 424 10.7 ASYLLOGISTIC INFERENCE 429 LOGIC IN THE REAL WORLD 438 PART 111 INDUCTION 443 SECTION A ANALOGY AND CAUSATION 443 A:MM:AD ANALOGICAL REASONING 444 11.1 INDUCTION AND DEDUCTION REVISITED 444 11.2 ARGUMENT BY ANALOGY 445 11.3 APPRAISING ANALOGICAL ARGUMENTS 452 11.4 REFUTATION BY LOGICAL ANALOGY 463 ~ CAUSA I REASONING 470 12.1 CAUSE AND EFFECT 470 12.2 CAUSAL LAWS AND THE UNIFORMITY OF NATURE 473 12.3 INDUCTION BY SIMPLE ENUMERATION 474 12.4 METHODS OF CAUSAL ANALYSIS 476 12.5 LIMITATIONS OF INDUCTIVE TECHNIQUES 501 SECTION B SCIENCE AND PROBABILITY 513 ~ SCIENCE AND HYPOTHESIS 513 13.1 SCIENTIFIC EXPLANATION 513 13.2 SCIENTIFIC INQUIRY: HYPOTHESIS AND CONFIRMATION 516 13.3 EVALUATING SCIENTIFIC EXPLANATIONS 521 13.4 CLASSIFICATION AS HYPOTHESIS 529 PROBABILITY 539 14.1 ALTERNATIVE CONCEPTIONS OF PROBABILITY 539 14.2 THE PROBABILITY CALCULUS 542 14.3 PROBABILITY IN EVERYDAY LIFE 553 LOGIC IN THE REAL WORLD 561 APPENDIX: GRADUATE-LEVEL ADMISSION TESTS 565 SOLUTIONS TO SELECTED EXERCISES 573 PHOTOCREDITS 607 GLOSSARY/INDEX 608 CONTENTS XI
any_adam_object 1
author Copi, Irving M. 1917-2002
author_GND (DE-588)12049275X
author_facet Copi, Irving M. 1917-2002
author_role aut
author_sort Copi, Irving M. 1917-2002
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dewey-full 160
dewey-hundreds 100 - Philosophy & psychology
dewey-ones 160 - Philosophical logic
dewey-raw 160
dewey-search 160
dewey-sort 3160
dewey-tens 160 - Philosophical logic
discipline Philosophie
edition 14. ed.
format Book
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record_format marc
spellingShingle Copi, Irving M. 1917-2002
Introduction to logic
Logic
Mathematische Logik (DE-588)4037951-6 gnd
Logik (DE-588)4036202-4 gnd
subject_GND (DE-588)4037951-6
(DE-588)4036202-4
(DE-588)4151278-9
title Introduction to logic
title_auth Introduction to logic
title_exact_search Introduction to logic
title_full Introduction to logic Irving M. Copi, Carl Cohen and Kenneth McMahon
title_fullStr Introduction to logic Irving M. Copi, Carl Cohen and Kenneth McMahon
title_full_unstemmed Introduction to logic Irving M. Copi, Carl Cohen and Kenneth McMahon
title_short Introduction to logic
title_sort introduction to logic
topic Logic
Mathematische Logik (DE-588)4037951-6 gnd
Logik (DE-588)4036202-4 gnd
topic_facet Logic
Mathematische Logik
Logik
Einführung
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