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Michael J. Kearns - An introduction to computational learning theory

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Emphasizing issues of computational efficiency, Michael Kearns and Umesh Vazirani introduce a number of central topics in computational learning theory for researchers and students in artificial intelligence, neural networks, theoretical computer science, and statistics.Computational learning theory is a new and rapidly expanding area of research that examines formal models of induction with the goals of discovering the common methods underlying efficient learning algorithms and identifying the computational impediments to learning.Each topic in the book has been chosen to elucidate a general principle, which is explored in a precise formal setting. Intuition has been emphasized in the presentation to make the material accessible to the nontheoretician while still providing precise arguments for the specialist. This balance is the result of new proofs of established theorems, and new presentations of the standard proofs.The topics covered include the motivation, definitions, and fundamental results, both positive and negative, for the widely studied L. G. Valiant model of Probably Approximately Correct Learning; Occams Razor, which formalizes a relationship between learning and data compression; the Vapnik-Chervonenkis dimension; the equivalence of weak and strong learning; efficient learning in the presence of noise by the method of statistical queries; relationships between learning and cryptography, and the resulting computational limitations on efficient learning; reducibility between learning problems; and algorithms for learning finite automata from active experimentation.

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title An Introduction to Computational Learning Theory author - photo 1

title:An Introduction to Computational Learning Theory
author:Kearns, Michael J.; Vazirani, Umesh Virkumar.
publisher:MIT Press
isbn10 | asin:
print isbn13:9780262111935
ebook isbn13:9780585350530
language:English
subjectMachine learning, Artificial intelligence, Algorithms, Neural networks (Computer science)
publication date:1994
lcc:Q325.5.K44 1994eb
ddc:006.3
subject:Machine learning, Artificial intelligence, Algorithms, Neural networks (Computer science)
Page iii
An Introduction to Computational Learning Theory
Michael J. Kearns
Umesh V. Vazirani
Page iv Second printing 1997 1994 Massachusetts Institute of - photo 2
Page iv
Second printing, 1997
1994 Massachusetts Institute of Technology
All rights reserved. No part of this book may be reproduced in any form by any electronic or mechanical means (including photocopying, recording, or information storage and retrieval) without permission in writing from the publisher.
This book was typeset by the authors and was printed and bound in the United States of America.
Library of Congress Cataloging-in-Publication Data
Kearns, Michael J.
An introduction to computational learning theory / Michael J.
Kearns, Umesh V. Vazirani.
p. cm.
Includes bibliographical references and index.
ISBN 0-262-11193-4
1. Machine learning. 2. Artificial intelligence. 3. Algorithms.
4. Neural networks. I. Vazirani, Umesh Virkumar. II. Title.
Q325.5.K44 1994
006.3dc20 94-16588
CIP
Page v
Contents
Preface
xi
1
The Probably Approximately Correct Learning Model
1
Picture 3
1.1 A Rectangle Learning Game
1
Picture 4
1.2 A General Model
6
Picture 5
1.2.1 Definition of the PAC Model
7
Picture 6
1.2.2 Representation Size and Instance Dimension
12
Picture 7
1.3 Learning Boolean Conjunctions
16
Picture 8
1.4 Intractability of Learning 3-Term DNF Formulae
18
Picture 9
1.5 Using 3-CNF Formulae to Avoid Intractability
22
Picture 10
1.6 Exercises
26
Picture 11
1.7 Bibliographic Notes
28
2
Occam's Razor
31
Picture 12
2.1 Occam Learning and Succinctness
33

Page vi
Picture 13
2.2 Improving the Sample Size for Learning Conjunctions
37
Picture 14
2.3 Learning Conjunctions with Few Relevant Variables
38
Picture 15
2.4 Learning Decision Lists
42
Picture 16
2.5 Exercises
44
Picture 17
2.6 Bibliographic Notes
46
3
The Vapnik-Chervonenkis Dimension
49
Picture 18
3.1 When Can Infinite Classes Be Learned with a Finite Sample?
49
Picture 19
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