Theory and Decision 44 (2):149-171 (1998)
|Abstract||Game trees (or extensive-form games) were first defined by von Neumann and Morgenstern in 1944. In this paper we examine the use of game trees for representing Bayesian decision problems. We propose a method for solving game trees using local computation. This method is a special case of a method due to Wilson for computing equilibria in 2-person games. Game trees differ from decision trees in the representations of information constraints and uncertainty. We compare the game tree representation and solution technique with other techniques for decision analysis such as decision trees, influence diagrams, and valuation networks|
|Keywords||Game trees Decision trees Influence diagrams Valuation networks Roll-back method|
|Categories||categorize this paper)|
|Through your library||Configure|
Similar books and articles
Christopher D. Manning & Kristina Toutanova, Feature Selection for a Rich HPSG Grammar Using Decision Trees.
Tapani Hyttinen & Jouko Väänänen (1990). On Scott and Karp Trees of Uncountable Models. Journal of Symbolic Logic 55 (3):897-908.
Philip Mullock (1988). Causing Harm: Criminal Law. [REVIEW] Law and Philosophy 7 (1):67 - 105.
Giacomo Bonanno (2004). A Characterization of Von Neumann Games in Terms of Memory. Synthese 139 (2):281 - 295.
Mark Colyvan (2008). Relative Expectation Theory. Journal of Philosophy 105 (1):37-44.
Bartosz Brożek (2011). Games, Trees and Deontic Logic. In Jerzy Stelmach & Wojciech Załuski (eds.), Game Theory and the Law. Copernicus Center Press.
Irving H. Lavalle & Peter C. Fishburn (1987). Equivalent Decision Trees and Their Associated Strategy Sets. Theory and Decision 23 (1):37-63.
Julius Sensat (1997). Game Theory and Rational Decision. Erkenntnis 47 (3):379-410.
Richard M. Shiffrin (2003). Locally Rational Decision-Making. Behavioral and Brain Sciences 26 (2):175-175.
Alan Hájek & Harris Nover (2006). Perplexing Expectations. Mind 115 (459):703 - 720.
Martin Peterson (2009). An Introduction to Decision Theory. Cambridge University Press.
Shmuel Lifsches & Saharon Shelah (1996). Uniformization, Choice Functions and Well Orders in the Class of Trees. Journal of Symbolic Logic 61 (4):1206-1227.
Joseph G. Johnson & Jerome R. Busemeyer (2001). Multiple-Stage Decision-Making: The Effect of Planning Horizon Length on Dynamic Consistency. Theory and Decision 51 (2/4):217-246.
Added to index2010-09-02
Total downloads6 ( #154,724 of 722,856 )
Recent downloads (6 months)1 ( #60,917 of 722,856 )
How can I increase my downloads?