On the geometry of Nash equilibria and correlated equilibria
Publication
, Journal Article
Nau, R; Canovas, SG; Hansen, P
Published in: International Journal of Game Theory
January 1, 2004
It is well known that the set of correlated equilibrium distributions of an n-player noncooperative game is a convex polytope that includes all the Nash equilibrium distributions. We demonstrate an elementary yet surprising result: the Nash equilibria all lie on the boundary of the polytope.
Duke Scholars
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Published In
International Journal of Game Theory
DOI
ISSN
0020-7276
Publication Date
January 1, 2004
Volume
32
Issue
4
Start / End Page
443 / 453
Related Subject Headings
- Economic Theory
- 1401 Economic Theory
- 0104 Statistics
- 0102 Applied Mathematics
Citation
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ICMJE
MLA
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Nau, R., Canovas, S. G., & Hansen, P. (2004). On the geometry of Nash equilibria and correlated equilibria. International Journal of Game Theory, 32(4), 443–453. https://doi.org/10.1007/s001820300162
Nau, R., S. G. Canovas, and P. Hansen. “On the geometry of Nash equilibria and correlated equilibria.” International Journal of Game Theory 32, no. 4 (January 1, 2004): 443–53. https://doi.org/10.1007/s001820300162.
Nau R, Canovas SG, Hansen P. On the geometry of Nash equilibria and correlated equilibria. International Journal of Game Theory. 2004 Jan 1;32(4):443–53.
Nau, R., et al. “On the geometry of Nash equilibria and correlated equilibria.” International Journal of Game Theory, vol. 32, no. 4, Jan. 2004, pp. 443–53. Scopus, doi:10.1007/s001820300162.
Nau R, Canovas SG, Hansen P. On the geometry of Nash equilibria and correlated equilibria. International Journal of Game Theory. 2004 Jan 1;32(4):443–453.
Published In
International Journal of Game Theory
DOI
ISSN
0020-7276
Publication Date
January 1, 2004
Volume
32
Issue
4
Start / End Page
443 / 453
Related Subject Headings
- Economic Theory
- 1401 Economic Theory
- 0104 Statistics
- 0102 Applied Mathematics