Gambit

Gambit: Software Tools for Game Theory Gambit is a library of game theory software and tools for the construction and analysis of finite extensive and strategic games. Gambit is designed to be portable across platforms, and runs on Linux, Mac OS X, and Windows

Keywords for this software

Anything in here will be replaced on browsers that support the canvas element

References in zbMATH (referenced in 50 articles )

Showing results 1 to 20 of 50.
Sorted by year (citations)

1 2 3 next

  1. Bosshard, Vitor; Bünz, Benedikt; Lubin, Benjamin; Seuken, Sven: Computing Bayes-Nash equilibria in combinatorial auctions with verification (2020)
  2. Finzi, Alberto; Lukasiewicz, Thomas: Partially observable game-theoretic agent programming in Golog (2020)
  3. García-Pola, Bernardo; Iriberri, Nagore; Kovářík, Jaromír: Non-equilibrium play in centipede games (2020)
  4. Gupta, Anshul; Schewe, Sven: Buying optimal payoffs in bi-matrix games (2018)
  5. Honda, Jun: Games with the total bandwagon property meet the Quint-Shubik conjecture (2018)
  6. Vincent Knight; James Campbell: Nashpy: A Python library for the computation of Nash equilibria (2018) not zbMATH
  7. Figueroa, Nicolas; L’Huillier, Gastón; Weber, Richard: Adversarial classification using signaling games with an application to phishing detection (2017)
  8. Greenwald, Amy; Li, Jiacui; Sodomka, Eric: Solving for best responses and equilibria in extensive-form games with reinforcement learning methods (2017)
  9. The GAMBIT Dark Matter Workgroup: Torsten Bringmann, Jan Conrad, Jonathan M. Cornell, Lars A. Dal, Joakim Edsjo, Ben Farmer, Felix Kahlhoefer, Anders Kvellestad, Antje Putze, Christopher Savage, Pat Scott, Christoph Weniger, Martin White, Sebastian Wild: DarkBit: A GAMBIT module for computing dark matter observables and likelihoods (2017) arXiv
  10. Thompson, David R. M.; Leyton-Brown, Kevin: Computational analysis of perfect-information position auctions (2017)
  11. Wright, James R.; Leyton-Brown, Kevin: Predicting human behavior in unrepeated, simultaneous-move games (2017)
  12. Knight, V., Campbell, O., Harper, M., Langner, K., Campbell, J., Campbell, T., Carney, A., Chorley, M., Davidson-Pilon, C., Glass, K., Glynatsi, N., Ehrlich, T., Jones, M., Koutsovoulos, G., Tibble, H., Müller, J., Palmer, G., Petunov, P., Slavin, P., Standen, T., Visintini, L. and Molden, K.: An Open Framework for the Reproducible Study of the Iterated Prisoner’s Dilemma (2016) not zbMATH
  13. Montero, Maria; Possajennikov, Alex; Sefton, Martin; Turocy, Theodore L.: Majoritarian Blotto contests with asymmetric battlefields: an experiment on apex games (2016)
  14. Zhang, Boyu: Quantal response methods for equilibrium selection in normal form games (2016)
  15. Góngora, Pedro A.; Rosenblueth, David A.: A symbolic shortest path algorithm for computing subgame-perfect Nash equilibria (2015)
  16. Kovach, Nicholas S.; Gibson, Alan S.; Lamont, Gary B.: Hypergame theory: a model for conflict, misperception, and deception (2015)
  17. Martínez, Manolo: Deception in sender-receiver games (2015)
  18. Savani, Rahul; von Stengel, Bernhard: Game Theory Explorer: software for the applied game theorist (2015)
  19. Breitmoser, Yves; Tan, Jonathan H. W.; Zizzo, Daniel John: On the beliefs off the path: equilibrium refinement due to quantal response and level-(k) (2014)
  20. Drouvelis, Michalis; Saporiti, Alejandro; Vriend, Nicolaas J.: Political motivations and electoral competition: equilibrium analysis and experimental evidence (2014)

1 2 3 next


Further publications can be found at: http://www.gambit-project.org/doc/biblio.html