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IEEE Computer Volume 12 Number 9 -- BOOK REVIEWS

IP.com Disclosure Number: IPCOM000131453D
Original Publication Date: 1979-Sep-01
Included in the Prior Art Database: 2005-Nov-11
Document File: 2 page(s) / 16K

Publishing Venue

Software Patent Institute

Related People

Dr. Francis P. Mathur: AUTHOR [+3]

Abstract

BOOK REVIEWS

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THIS DOCUMENT IS AN APPROXIMATE REPRESENTATION OF THE ORIGINAL.

This record contains textual material that is copyright ©; 1979 by the Institute of Electrical and Electronics Engineers, Inc. All rights reserved. Contact the IEEE Computer Society http://www.computer.org/ (714-821-8380) for copies of the complete work that was the source of this textual material and for all use beyond that as a record from the SPI Database.

BOOK REVIEWS

Recently published books and new periodicals may be submitted for review to the Book Reviews Editor:

Dr. Francis P. Mathur

Professor and Computer Science Coord inator Mathematics Department California State Polytechnic University 3801 West Temple Avenue Pomona, CA 91768 Telephone: (714) 598- 4421

Note: Publications reviewed in this section are not available from the IEEE Computer Society; they must be ordered directly from the publisher. To request ordering information, circle the appropriate number on the Reader Service Card

B79-11 Take A Chance With Your Calculator: Probability Problems for Programmable Calculators -- L. Rade, (Forest Grove, Oregon: Dilithium Press, 1977, 163 pp., $8.95, paperback).

The author's stated goal is to introduce the use of a programmable calculator in the study of probability and statistics. The reader need not have a background in probability or statistics. Although access to a programmable calculator is required, expertise in programming is not.

The book is divided into three parts. Most of the 143 exercises in Part One involve the simulation of a random experiment, using a programmable calculator. They are well- chosen, carefully organized, and often accompanied by figures. The exercise categories include random digits, testing a random digit generator, tossing dice, simulating spinners, probability problems, building and destroying towers, tower games, runs and other patterns, random walks, and statistical applications. A sequence of problems often embodies the same principle, moving from a specific case to variations of approaches and a generalization. Once a principle has been explained, the author adroitly introduces new principles and expands those already presented, providing the reader with direction and motivation for selfstudy.

Part Two comments on selected exercises or sequences of exercises appearing in Part One. The commentaries include programming hints, historical anecdotes, and references, and often give a mathematical analysis of the random experiment simulated in the exercise, encouraging the reader to compare the results of the simulated experiment with those of analysis. The re...