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Complete Problem Solver

John R. Hayes
€78.99
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A01=John R. Hayes
Additive Weighting Method
Adequate Internal Representation
advanced problem solving methods
Arth Ritis
Author_John R. Hayes
carnegie
Category=JMR
Christmas Shopping
cognitive psychology
creative thinking processes
Cued Recall Task
decision analysis
Distance Rate Time Problems
Emory University Hospital
eq_bestseller
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
eq_non-fiction
eq_society-politics
fallacy
gambler's
Hill Climbing Method
Idea Generation Phase
Key Word
Keyword Method
KNOWLEDGE ACQUISITION
learning strategies research
Lexicographic Method
long
MAPP
Mary's Age
mellon
memory
memory retrieval techniques
Mini-Max Regret
Mini-max Strategy
Minimax Strategy
Monster Problem
National Bison Range
Ni Ma
problem representation
recall
Ta Ge
term
uncued
university
Vice Versa
Water Jug Problems
Writer's Long Term Memory

Product details

  • ISBN 9780805803099
  • Weight: 700g
  • Dimensions: 156 x 234mm
  • Publication Date: 01 Mar 1989
  • Publisher: Taylor & Francis Inc
  • Publication City/Country: US
  • Product Form: Paperback
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Description

This unique volume returns in its second edition, revised and updated with the latest advances in problem solving research. It is designed to provide readers with skills that will make them better problem solvers and to give up-to-date information about the psychology of problem solving.

Professor Hayes provides students and professionals with practical, tested methods of defining, representing, and solving problems. Each discussion of the important aspects of human problem solving is supported by the most current research on the psychology problem solving.

The Complete Problem Solver, Second Edition features:
*Valuable learning strategies;
*Decision making methods;
*Discussions of the nature of creativity and invention, and
*A new chapter on writing.

The Complete Problem Solver utilizes numerous examples, diagrams, illustrations, and charts to help any reader become better at problem solving. See the order form for the answer to the problem below.

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