2000 character limit reached
Is the public goods game a chaotic system?
Published 16 Oct 2023 in physics.soc-ph | (2310.10703v1)
Abstract: This work deals with the time evolution of the Hamming distance density for the public goods game. We consider distinct possibilities for this game, which are exactly described by a function called $q$-exponential, that represents a deformation of the usual exponential function parametrized by $q$, suggesting that the system belongs to the class of weakly-chaotic systems when $q < 1$. These possibilities are related to the amount of players allowed in each game.
- \NameChen X. Fu F. \REVIEWFrontiers in Physics62018.
- \NameGlaubitz A. Fu F. \REVIEWProceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences4762020.
- \NameKirkup B. C. Riley M. A. \REVIEWNature4282004412.
- \NameReichenbach T., Mobilia M. Frey E. \REVIEWNature44820071046.
- \NameHamming R. W. \REVIEWBell System Technical Journal291950147.
- \NameSantos F. C., Santos M. D. Pacheco J. M. \REVIEWNature4542008213.
- \NameSzolnoki A., Perc M. Szabó G. \REVIEWPhys. Rev. E802009056109.
- \NameSzolnoki A., Szabó G. Czakó L. \REVIEWPhys. Rev. E842011046106.
- \NameSzolnoki A. Perc M. \REVIEWPhys. Rev. E842011047102.
- \NameWang J. Xia C. \REVIEWEurophysics Letters141202321001.
- \NameSzabó G. Fáth G. \REVIEWPhysics Reports446200797.
- \NameTirnakli U. Borges E. P. \REVIEWScientific Reports6201623644.
- \NameTsallis C. \REVIEWJournal of Statistical Physics521988479.
- \NameRapoport A. Chammah A. \BookPrisoner’s Dilemma: A Study in Conflict and Cooperation Ann Arbor paperbacks (University of Michigan Press) 1965.
Paper Prompts
Sign up for free to create and run prompts on this paper using GPT-5.
Top Community Prompts
Collections
Sign up for free to add this paper to one or more collections.