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Stephen I. Gallant - Neural network learning and expert systems

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Most neural network programs for personal computers simply control a set of fixed, canned network-layer algorithms with pulldown menus. This new tutorial offers hands-on neural network experiments with a different approach. A simple matrix language lets users create their own neural networks and combine networks, and this is the only currently available software permitting combined simulation of neural networks together with other dynamic systems such as robots or physiological models. The enclosed student version of DESIRE/NEUNET differs from the full system only in the size of its data area and includes a screen editor, compiler, color graphics, help screens, and ready-to-run examples. Users can also add their own help screens and interactive menus.The book provides an introduction to neural networks and simulation, a tutorial on the software, and many complete programs including several backpropagation schemes, creeping random search, competitive learning with and without adaptive-resonance function and conscience, counterpropagation, nonlinear Grossberg-type neurons, Hopfield-type and bidirectional associative memories, predictors, function learning, biological clocks, system identification, and more.In addition, the book introduces a simple, integrated environment for programming, displays, and report preparation. Even differential equations are entered in ordinary mathematical notation. Users need not learn C or LISP to program nonlinear neuron models. To permit truly interactive experiments, the extra-fast compilation is unnoticeable, and simulations execute faster than PC FORTRAN.The nearly 90 illustrations include block diagrams, computer programs, and simulation-output graphs.Granino A. Kom has been a Professor of Electrical Engineering at the University of Arizona and has worked in the aerospace industry for a decade. He is the author of ten other engineering texts and handbooks.

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title Neural Network Learning and Expert Systems author Gallant - photo 1

title:Neural Network Learning and Expert Systems
author:Gallant, Stephen I.
publisher:MIT Press
isbn10 | asin:0262071452
print isbn13:9780262071451
ebook isbn13:9780585040288
language:English
subjectNeural networks (Computer science) , Expert systems (Computer science)
publication date:1993
lcc:QA76.87.G35 1993eb
ddc:006.3
subject:Neural networks (Computer science) , Expert systems (Computer science)
Page iii
Neural Network Learning and Expert Systems
Stephen I. Gallant
A Bradford Book
The MIT Press
Cambridge, Massachusetts
London, England
Page iv
Second printing, 1994
1993 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 set in Times by Asco Trade Typesetting Ltd., Hong Kong, and was printed and bound in the United States of America.
Library of Congress Cataloging-in-Publication Data
Gallant, Stephen I.
Neural network learning and expert systems/Stephen I. Gallant.
p. cm.
Includes bibliographical references (p. ) and index.
ISBN 0-262-07145-2
1. Neural networks (Computer science) 2. Expert systems (Computer science) I. Title.
QA76.87.G35 1993
006.3dc20Picture 2Picture 3Picture 4Picture 592-20864
Picture 6Picture 7Picture 8Picture 9Picture 10CIP
Page v
To Julia, Benji, Leah, and Fran
Page vii
CONTENTS
Foreword
xiii
I
Basics
1
1
Introduction and Important Definitions
3
Picture 11
1.1 Why Connectionist Models?
3
Picture 12
1.2 The Structure of Connectionist Models
11
Picture 13
1.3 Two Fundamental Models: Multilayer Perceptrons (MLP's) and Backpropagation Networks (BPN's)
17
Picture 14
1.4 Gradient Descent
19
Picture 15
1.5 Historic and Bibliographic Notes
23
Picture 16
1.6 Exercises
27
Picture 17
1.7 Programming Project
29
2
Representation Issues
31
Picture 18
2.1 Representing Boolean Functions
31
Picture 19
2.2 Distributed Representations
39
Picture 20
2.3 Feature Spaces and ISA Relations
42
Picture 21
2.4 Representing Real-Valued Functions
48
Picture 22
2.5 Example: Taxtime!
55
Picture 23
2.6 Exercises
56
Picture 24
2.7 Programming Projects
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