Last edited by Faezragore
Monday, May 4, 2020 | History

4 edition of expected-outcome model of two-player games found in the catalog.

expected-outcome model of two-player games

by Bruce Abramson

  • 193 Want to read
  • 8 Currently reading

Published by Pitman, Morgan Kaufmann in London, San Mateo, Calif .
Written in English

    Subjects:
  • Artificial intelligence.,
  • Games -- Mathematical models.

  • Edition Notes

    Includes bibliographical references (p. 89-94).

    StatementBruce Abramson.
    SeriesResearch notes in artificial intelligence,, Research notes in artificial intelligence (London, England)
    Classifications
    LC ClassificationsQ335 .A27 1990
    The Physical Object
    Pagination100 p. :
    Number of Pages100
    ID Numbers
    Open LibraryOL1883476M
    ISBN 101558601449, 0273033344
    LC Control Number90044318

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    The purpose of this study is to analyze the consequences that point score systems in association football may have on potential collusion between teams. The study applies game theory and empirical analysis to derive and test hypotheses. The main findings of the article include Nash equilibria indicating a higher collusion potential associated with the point score system than with the Author: Kjetil K. Haugen, Knut P. Heen. A Model of Two Player Evaluation Functions The basic idea is that the evaluation of a node can be defined as the expected value of games played randomly from the terminal position. In other words, you can determine the value of a position by playing a bunch of random games from that position, and returning the estimated expected value.


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Expected-outcome model of two-player games by Bruce Abramson Download PDF EPUB FB2

The expected-outcome model focused on the least satisfactory aspect of the current theory of two-player games, namely, the static evaluator. The resultant model immediately lifted the design of static evaluators from a domain-dependent, game-by-game task to one that is well-defined for a large class of game trees.

The Expected-Outcome Model of Two-Player Games deals with the expected-outcome model of two-player games, in which the relative merit of game-tree nodes, rather than board positions, is considered.

The ambiguity of static evaluation and the problems it generates in the search system are examined and the development of a domain-independent Book Edition: 1. Additional Physical Format: Online version: Abramson, Bruce. Expected-outcome model of two-player games. London: Pitman ; San Mateo, Calif.: Morgan Kaufmann, The Expected-Outcome Model of Two-Player Games deals with the expected-outcome model of two-player games, in which the relative merit of game-tree nodes, rather than board positions, is considered.

The ambiguity of static evaluation and the problems it generates in the search system are examined and the development of a domain-independent.

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Expected-Outcome: A General Model of Static Evaluation. IEEE Transactions on Pattern Analysis and Machine Intelligence –, Control Strategies for Two-Player Games. ACM Computing Surveys –, Divide-and-Conquer Under Global Constraints: A Solution to the N-Queens Problem.

With Moti Yung. The Expected-Outcome Model of Two-Player Games deals with the expected-outcome model of two-player games, in which the relative merit of game-tree nodes, rather than board positions, is considered. The ambiguity of static evaluation and the problems it generates in the search system are examined and the development of a domain-independent static evaluator is described.

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A 'read' is counted each time someone views a publication summary (such as the title, abstract, and list of authors), clicks on a figure, or views or downloads the full-text. The Expected-Outcome Model of Two-Player Games. Autore Bruce Abramson.

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In computer science, Monte Carlo tree search (MCTS) is a heuristic search algorithm for some kinds of decision processes, most notably those employed in game was introduced in for computer Go. It has been used in other board games like chess and shogi, games with incomplete information such as bridge and poker, as well as in turn-based-strategy video games (such as Total Class: Search algorithm.

Game theory is the study of mathematical models of strategic interaction among rational decision-makers. It has applications in all fields of social science, as well as in logic, systems science and computer ally, it addressed zero-sum games, in which each participant's gains or losses are exactly balanced by those of the other participants.

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Marion Tinsley—math professor, minister, and the best checkers player in the world—sat across a game board from a computer, dying. Tinsley had been the world’s best for 40 years, a time during which he'd lost a handful of games to humans, but never a match.number of players.

Also, we will focus on simple, one-shot games: games in which the players simultaneously and independently choose their actions, and they do so only once. In Section at the end of this chapter, we discuss how to reinterpret the theory to deal with dynamic games, in which actions can be played sequentially over Size: KB.