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Decision Theory and Decision Behaviour
Normative and Descriptive Approaches
von Anatol Rapoport
Verlag: Springer Netherlands
Reihe: Theory and Decision Library B Nr. 15
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ISBN: 9789401578400
Auflage: 1989
Erschienen am 14.03.2013
Sprache: Englisch
Umfang: 436 Seiten

Preis: 309,23 €

Inhaltsverzeichnis
Klappentext

I: Decisions Involving a Single Actor.- 1 Orders and Scales.- 2 Optimization.- 3 Decisions under Uncertainty.- 4 Decisions under Risk.- 5 Subjective Aspects of Risk.- 6 Multi-objective Decisions.- 7 Theory of Social Choice.- 8 Individual Psychology of Decision-making.- II: Non-Cooperative Games.- 9 Two-person Constant Sum Games.- 10 Some Topics in Continuous Games.- 11 Two-person Non-constant Sum Games.- 12 Psychological Pressures in Non-cooperative Games.- 13 Theory of Voting.- 14 Social Traps.- III: Collective Decisions.- 15 Two-person Cooperative Games.- 16 N-person Cooperative Games.- 17 The Allocation Problem.- 18 Indices of Power.- 19 Theories of Coalition Formation.- 20 Psychology of Collective Decision-making.- Concluding Remarks.- Appendix A Glossary of Symbols and Terms.- References.



This book presents the content of a year's course in decision processes for third and fourth year students given at the University of Toronto. A principal theme of the book is the relationship between normative and descriptive decision theory. The distinction between the two approaches is not clear to everyone, yet it is of great importance. Normative decision theory addresses itself to the question of how people ought to make decisions in various types of situations, if they wish to be regarded (or to regard themselves) as 'rational'. Descriptive decision theory purports to describe how people actually make decisions in a variety of situations. Normative decision theory is much more formalized than descriptive theory. Especially in its advanced branches, normative theory makes use of mathematicallanguage, mode of discourse, and concepts. For this reason, the definitions of terms encountered in normative decision theory are precise, and its deductions are rigorous. Like the terms and assertions of other branches of mathematics, those of mathematically formalized decision theory need not refer to anything in the 'real', i. e. the observable, world. The terms and assertions can be interpreted in the context of models of real li fe situations, but the verisimilitude of the models is not important. They are meant to capture only the essentials of adecision situation, which in reallife may be obscured by complex details and ambiguities. It is these details and ambiguities, however, that may be crucial in determining the outcomes of the decisions.


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