<--- Back to Details
First PageDocument Content
Genus theory / Octal game / Nim / Sprague–Grundy theorem / Partisan game / Impartial game / Normal play convention / Misère / Game theory / Combinatorial game theory / Mathematics / Disjunctive sum
Date: 2012-02-27 19:00:33
Genus theory
Octal game
Nim
Sprague–Grundy theorem
Partisan game
Impartial game
Normal play convention
Misère
Game theory
Combinatorial game theory
Mathematics
Disjunctive sum

` IMPARTIAL COMBINATORIAL MISERE GAMES by Meghan Rose Allen

Add to Reading List

Source URL: miseregames.org

Download Document from Source Website

File Size: 666,79 KB

Share Document on Facebook

Similar Documents

Lectures on Combinatorial Auctions∗ Tim Roughgarden† October 18, 2008 These are lecture notes for one third of the class CS364B, Topics in Algorithmic Game Theory, offered at Stanford University in the Fall 2005 term

DocID: 1tITK - View Document

CS364A: Algorithmic Game Theory Lecture #8: Combinatorial and Wireless Spectrum Auctions∗ Tim Roughgarden† October 16, 2013

DocID: 1tDTP - View Document

Routing algorithms / Mathematics / Combinatorial optimization / Search algorithms / Graph theory / Applied mathematics / A* search algorithm / Game artificial intelligence / Model predictive control / Belief propagation / Decomposition method

A UNIFIED ALGORITHMIC APPROACH TO DISTRIBUTED OPTIMIZATION João F. C. Mota1,2 , João M. F. Xavier2 , Pedro M. Q. Aguiar2 , and Markus Püschel3 1 2

DocID: 1rp47 - View Document

Game theory / Game artificial intelligence / Gaming / Decision theory / Combinatorial game theory / General game playing / Mathematics / Artificial intelligence / Game Description Language / GGP / Reykjavk University / Game tree

Microsoft Word - Genesereth-Proof.docx

DocID: 1rosN - View Document

Mathematics / Matching / Combinatorics / Cooperative games / Game theory / Combinatorial optimization / Stable marriage problem / Partially ordered set

The Generalized Median Stable Matchings: finding them is not that easy Christine T. Cheng Department of Computer Science University of Wisconsin–Milwaukee, Milwaukee, WI 53211, USA.

DocID: 1roij - View Document