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Socratic Logic: A Logic Text using Socratic Method, Platonic Questions, and Aristotelian Principles, Edition 3.1 PDF

410 Pages·2010·60.32 MB·english
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Other books by Peter Kreeft from St. Augustine's Press The Philosophy of Jesus Jesus-Shock The Sea Within: Waves and the Meaning of All Things I Surf Therefore I Am If Einstein Had Been a Surfer Socrates' Children: Ancient Socrates' Children: Medieval Socrates' Children: Modern Philosophy 101 by Socrates Socrates Meets Descartes Socrates Meets Freud Socrates Meets Hume Socrates Meets Kant Socrates Meets Kierkegaard Socrates Meets Machiavelli Socrates Meets Marx Socrates Meets Sartre Sumrna Philosophica Socrates 'Students The Platonic Tradition Socratic Logic Edition 3.1 by Peter Kreeft Edited by Trent Dougherty A LOGIC TEXT USING SOCRATIC METHOD, PLATONIC QUESTIONS, & ARISTOTELIAN PRINCIPLES Modeling Socratcs as the ideal teacher for the beginner and Socratic method as the ideal method Introducing philosophical issues along with logic by being philosophical about logic and logical about philosophy Presenting a complete system of classical Aristotelian logic, the logic of ordinary language and of the four language arts, reading, writing, listening, and speaking © ST AUGUSTINE'S PRESS South Bend, Indiana Copyright © 2004, 2005, 2008, 2010, 2014 by Peter Kreeft All rights reserved. No part of this book may be reproduced, stored in a retrieval system, or transmitted, in any form or by any means, electronic, mechanical, photocopying, recording, or otherwise, without the prior permission of St. Augustine's Press. Manufactured in the United States of America 3 4 5 6 20 19 18 17 16 15 14 Library of Congress Cataloging in Publication Data Kreeft, Peter. Socratic logic: a logic text using Socratic method, Platonic questions & Aristotelian principles / by Peter Kreeft; edited by Trent Dougherty. - Ed. 3.1. p. cm. Previously published: 3rd ed. c2008. Includes bibliographical references and index. ISBN 978-1-58731-808-5 (hardcover: alk. paper) 1. Logic. I. Dougherty, Trent. II. Title. BC108.K67 2010 160 - dc22 2010032937 ooThe paper used in this publication meets the minimum requirements of the American National Standard for Information Sciences - Permanence of Paper for Printed Materials, ANSI Z39.48-1984. ST. AUGUSTINE'S PRESS www. staugust ine. net Contents PREFACE ix INTRODUCTION 1 1. What good is logic? 1 2. Seventeen ways this book is different 9 3. The two logics (P)# 15 4. All of logic in two pages: an overview (B)* 26 5. The three acts of the mind (B) 28 I. THE FIRST ACT OF THE MIND: UNDERSTANDING 35 1. Understanding: the thing that distinguishes man from both beast and computer (P) 35 2. Concepts, terms and words (P) 40 3. The "problem of universals" (P) 41 4. The extension and comprehension of terms 43 II. TERMS 47 1. Classifying terms 47 2. Categories (B) 54 3. Predicables (B) 56 4. Division and Outlining (B) 62 III. MATERIAL FALLACIES 68 1. Fallacies of language 71 2. Fallacies of diversion 80 3. Fallacies of oversimplification 86 4. Fallacies of argumentation 92 (cid:149) "P" = "philosophical"; "B" = "basic." See p. 13, last paragraph. VI SOCRATIC LOGIC 5. Inductivc fallacies 100 6. Procedural fallacies 104 7. Metaphysical fallacies 109 8. Short Story: "Love Is a Fallacy" 114 IV. DEFINITION 123 1. The nature of definition (B) 123 2. The rules of definition (B) 124 3. The kinds of definition 124 4. The limits of definition 129 V. THE SECOND ACT OF THE MIND: JUDGMENT 138 1. Judgments, propositions, and sentences 138 2. What is truth? (P) 143 3. The four kinds of categorical propositions (B) 145 4. Logical form (B) 147 5. Euler's circles (B) 152 6. Tricky propositions 153 7. The distribution of terms 163 VI. CHANGING PROPOSITIONS 166 1. Immediate inference 166 2. Conversion (B) 167 3. Obversion (B) 170 4. Contraposition 171 VII. CONTRADICTION 173 1. What is contradiction? (B) 173 2. The Square of Opposition (B) 174 3. Existential import (P) 179 4. Tricky propositions on the Square 181 5. Some practical uses of the Square of Opposition 183 VIII. THE THIRD ACT OF THE MIND: REASONING 186 1. What does "reason" mean? (P) 186 2. The ultimate foundations of the syllogism (P) 187 3. How to detect arguments 190 4. Arguments vs. explanations 193 5. Truth and validity 194 Contents vii IX. DIFFERENT KINDS OF ARGUMENTS 200 1. Three meanings of "because" 200 2. The four causes (P) 202 3. A classification of arguments 205 4. Simple argument maps (B) 206 5. Deductive and inductive reasoning (B) 210 6. Combining induction and deduction: Socratic method (P) 211 X. SYLLOGISMS 215 1. The structure and strategy of the syllogism (B) 215 2. The skeptic's objection to the syllogism (P) 219 3. The empiricist's objection to the syllogism (P) 222 4. Demonstrative syllogisms 230 5. How to construct convincing syllogisms (B) 232 XI. CHECKING SYLLOGISMS FOR VALIDITY 237 1. By Euler's Circles (B) 237 2. By Aristotle's six rules (B) 242 3. "Barbara Celarent": mood and figure 257 4. Venn Diagrams 258 XII. MORE DIFFICULT SYLLOGISMS 264 1. Enthymemes: abbreviated syllogisms (B) 264 2. Sorites: chain syllogisms 275 3. Epicheiremas: multiple syllogisms (B) 279 4. Complex argument maps 282 XIII. COMPOUND SYLLOGISMS 289 1. Hypothetical syllogisms (B) 289 2. "Reductio ad absurdum " arguments 294 3. The practical syllogism: arguing about means and ends 296 4. Disjunctive syllogisms (B) 301 5. Conjunctive syllogisms (B) 303 6. Dilemmas (B) 306 XIV. INDUCTION 313 1. What is induction? 313 2. Generalization 315 3. Causal arguments: Mill's methods 319 viii SOCRATIC LOG1C 4. Scientific hypotheses 325 5. Statistical probability 328 6. Arguments by analogy 329 7. A fortiori and a minore arguments 335 XV. SOME PRACTICAL APPLICATIONS OF LOGIC 342 1. How to write a logical essay 342 2. How to write a Socratic dialogue 344 3. How to have a Socratic debate 348 4. How to use Socratic method on difficult people 350 5. How to read a book Somatically 355 XVI. SOME PHILOSOPHICAL APPLICATIONS OF LOGIC 358 1. Logic and theology (P) 358 2. Logic and metaphysics (P) 359 3. Logic and cosmology (P) 360 4. Logic and philosophical anthropology (P) 361 5. Logic and epistemology (P) 362 6. Logic and ethics (P) 362 APPENDIX: PROBLEMS WITH MATHEMATICAL LOGIC 364 1. Basic modern logic 364 2. The paradoxes of material implication 366 3. Responses to the paradoxes of material implication 367 ANSWERS TO EVEN-NUMBERED EXERCISES 370 INDEX OF PRINCIPAL NAMES 400 Preface This book is a dinosaur. Once upon a time in Middle-Earth, two things were different: (1) most stu- dents learned "the old logic," and (2) they could think, read, write, organize, and argue much better than they can today. If you believe these two things are not connected, you probably believe storks bring babies. It is time to turn back the clock. Contrary to the cliche, you can turn back the clock, and you should, whenever it is keeping bad time. (I learned that, and thousands of other very logical paradoxes, from G.K. Chesterton, the 20th-cen- tury Socrates.) As I write this, it is the last Sunday of October, and we have just turned back our clocks from daylight savings time to standard time. This is a parable for what I am convinced we must do in logic. The prevailing symbolic/mathematical logic is a logic that a computer can do; it is artificial, like daylight savings time. It is very useful where there is already much intelligence (in the minds of geniuses, especially in science), just as daylight savings time is very useful in the summer when there is a plenitude of sunlight. But as the sunlight of clear thinking, writ- ing, reading, and debating decreases in our society, it is time to make progress by turning back the clock from "daylight savings time" to real time, real lan- guage, real people, and the real world. The old Socratic-Platonic-Aristotelian logic is simply more effective than the new symbolic logic in helping ordinary people in dealing with those four precious things. This text differs from nearly all other logic texts in print in the three ways suggested by the subtitle. It does this by apprenticing itself to the first three great philosophers in history, Socrates, Plato, and Aristotle. (Do we have better ones today?) (1) No other logic text explicitly sets out to train little Socrateses. (2) No other logic text in print is so explicitly philosophical in a classical, Platonic way. (3) And only two or three other, shorter, formal logic texts bypass mathe- matical and symbolic logic for the "Aristotelian" logic of real people. SOCRATIC LOGIC X real inquiry, and real conversations. (The only other alternative to sym- bolic logic available today is "informal logic" or "rhetoric." This is use- ful, but less exact and less philosophical.) Introduction Section 1. What good is logic? This section will give you 13 good reasons why you should study logic.1 1. Order. You may be wondering, "What can I do with logic?" The answer is that logic can do something with you. Logic builds the mental habit of thinking in an orderly way. A course in logic will do this for you even if you forget every detail in it (which you won't, by the way), just as learning Latin will make you more habitually aware of the structure of language even if you forget every particular Latin word and rule. No course is more practical than logic, for no matter what you are thinking about, you are thinking, and logic orders and clarifies your thinking. No matter what your thought's content, it will be clearer when it has a more logical form. The principles of thinking logically can be applied to all thinking and to every field. Logic studies the forms or structures of thought. Thought has form and structure too, just as the material universe does. Thought is not like a blank screen, that receives its form only from the world that appears on it, as a movie screen receives a movie. This book will show you the basic forms (structures) and the basic laws (rules) of thought, just as a course in physics or chemistry shows you the basic forms and laws of matter. 2. Power. Logic has power: the power of proof and thus persuasion. Any power can be either rightly used or abused. This power of logic is rightly used to win the truth and defeat error; it is wrongly used to win the argument and defeat 1 Making numbered lists like this is the first and simplest way we learn to order "the buzzing, blooming confusion" that is our world. Children, "primitive" peoples, and David Letterman love to make lists. Thus we find "twelve-step programs," "the Ten Commandments," "the Seven Wonders of the World" "the Five Pillars of Islam," "the Four Noble Truths," and "the Three Things More Miserable Than a Wet Chicken." To make a list is to classify many things under one general category, and at the same time to distinguish these things by assigning them different numbers.

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