Monte-Carlo Tree Reductions for Stochastic Games
Jouandeau, Nicolas; Cazenave, Tristan (2014), Monte-Carlo Tree Reductions for Stochastic Games, in Cheng, Shin-Ming; Day, Min-Yuh, Technologies and Applications of Artificial Intelligence, Springer, p. 228-238. 10.1007/978-3-319-13987-6_22
Type
Communication / ConférenceExternal document link
https://hal.archives-ouvertes.fr/hal-02317159Date
2014Conference title
19th International Conference, TAAI 2014Conference date
2014-11Conference city
TaipeiConference country
"TaiwanBook title
Technologies and Applications of Artificial IntelligenceBook author
Cheng, Shin-Ming; Day, Min-YuhPublisher
Springer
ISBN
978-3-319-13986-9
Number of pages
396Pages
228-238
Publication identifier
Metadata
Show full item recordAuthor(s)
Jouandeau, Nicolas
Cazenave, Tristan
Laboratoire d'analyse et modélisation de systèmes pour l'aide à la décision [LAMSADE]
Abstract (EN)
Monte-Carlo Tree Search (MCTS) is a powerful paradigm for perfect information games. When considering stochastic games, the tree model that represents the game has to take chance and a huge branching factor into account. As effectiveness of MCTS may decrease in such a setting, tree reductions may be useful. Chance-nodes are a way to deal with random events. Move-groups are another way to deal efficiently with a large branching factor by regrouping nodes. Group-nodes are regrouping only reveal moves and enable a choice between reveal moves and classical moves. We present various policies to use such reductions for the stochastic game Chinese Dark Chess. Move-groups, chance-nodes and group-nodes are compared.Subjects / Keywords
Perfect Information; Stochastic Game; Main Loop; Classical Move; Select FunctionRelated items
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