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on of Cooperation. Basic Books. New York. NY. Revised edition published in 2006. Cressman. R. 2005. Evolutionary Dynamics and Extensive Form Games. MIT Press. Cambridge. Massachusetts. De Jaegher. K.. 2017. Harsh environments and the evolution of multi-player coop- eration. Theor. Popul. Biol. 113. 1-12.
licator equation, in which general payoffs are inter- preted as contributions to individual fitness (Taylor and Jonker, 1978; Hofbauer et al., 1979; Zeeman, 1980; Schuster and Sigmund, 1983; Hofbauer and Sigmund, 1988, 1998) provides an evolution- ary setting for the classification of two-player games.
ce, Park Street Press, Rochester, Vermont, 2002 Psychiatry and Mysticism, S.R. Dean, Nelson-Hall, Chicago, 1975 Zen and the Brain, James H. Austin, MIT Press, Boston, 2000 Perspectives in Biological Dynamics and Theoretical Medicine. Eds. S.H. Koslow, A.J. Mandell and M.F. Shlesinger, Ann. N. Y. Acad of S
ally-relevant analog computer discoveries about the Van der Pol and comparable periodically forced, dissipative (energy utilizing) Duffing equations (Zeeman, 1976) were made in the early 1960’s by electrical engineer, Yoshi Ueda (1992), but his thesis director, Chihiro Hayashi of Japan’s Kyoto University,
ion in cat striate cortex neural spike trains. IEEE Eng. Med. Biol. Sept/Oct pp 79-87 Tennekes, H., Lumley, J.L (1972) A First Course in Turbulence. MIT Press, Cambridge pp 256-267 Theiler, J. (1990) Estimating fractal dimension. J. Opt. Am. A7:1055-1073 Theiler, J.,Rapp, P.E.(1996) Re-examination of the e
of graphic representations of their geometric and topological forms. Notably successful examples can be found in the work of Thom, Arnold (1984) and Zeeman (1977), who were inspired by “caustics” (the shapes made on surfaces by the coincidence of reflected or refracted light rays) and Whitney’s represent
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