Paper: Probabilistic Game Semantics (at LICS 2000)
Authors: Vincent Danos Russell Harmer
Abstract
A category of HO/N-style games and probabilistic strategies is developed where the possible choices of a strategy are quantified to give a measure of the likelihood of seeing a given play. A 2-sided die is shown to be universal in this category, in the sense that any strategy breaks down into a composition between some deterministic strategy and that die. The interpretative power of the category is then demonstrated by delineating a Cartesian closed subcategory, which provides a fully abstract model of a probabilistic extension of Idealized Algol.
BibTeX
@InProceedings{DanosHarmer-ProbabilisticGameSe,
author = {Vincent Danos and Russell Harmer},
title = {Probabilistic Game Semantics},
booktitle = {Proceedings of the Fifteenth Annual IEEE Symposium on Logic in Computer Science (LICS 2000)},
year = {2000},
month = {June},
pages = {204--213},
location = {Santa Barbara, CA, USA},
publisher = {IEEE Computer Society Press}
}
