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Silverman’s Game: A Special Class of Two-Person Zero-Sum...

Silverman’s Game: A Special Class of Two-Person Zero-Sum Games

Prof. Dr. Gerald A. Heuer, Prof. Dr. Ulrike Leopold-Wildburger (auth.)
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The structure of a Silverman game can be explained very quickly: Each of two players independently selects a number out of a prede­ termined set, not necessarily the same one for both of them. The higher number wins unless it is at least k times as high as the other one; if this is the case the lower number wins. The game ends in a draw if both numbers are equal. k is a constant greater than 1. The simplicity of the rules stimulates the curiosity of the the­ orist. Admittedly, Silverman games do not seem to have a direct applied significance, but nevertheless much can be learnt from their study. This book succeeds to give an almost complete overview over the structure of optimal strategies and it reveals a surprising wealth of interesting detail. A field like game theory does not only need research on broad questions and fundamental issues, but also specialized work on re­ stricted topics. Even if not many readers are interested in the subject matter, those who are will appreciate this monograph.

Catégories:
Année:
1995
Edition:
1
Editeur::
Springer-Verlag Berlin Heidelberg
Langue:
english
Pages:
283
ISBN 10:
3642468195
ISBN 13:
9783642468193
Collection:
Lecture Notes in Economics and Mathematical Systems 424
Fichier:
PDF, 11.55 MB
IPFS:
CID , CID Blake2b
english, 1995
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