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The Unity of Fitness

Published online by Cambridge University Press:  01 January 2022

Abstract

It has been argued that biological fitness cannot be defined as expected number of offspring in all contexts. Some authors argue that fitness therefore merely satisfies a common schema or that no unified mathematical characterization of fitness is possible. I argue that comparative fitness must be relativized to an evolutionary effect; thus relativized, fitness can be given a unitary mathematical characterization in terms of probabilities of producing offspring and other effects. Such fitnesses will sometimes be defined in terms of probabilities of effects occurring over the long term, but these probabilities nevertheless concern effects occurring over the short term.

Type
Research Article
Copyright
Copyright © The Philosophy of Science Association

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Footnotes

I am grateful for helpful comments and discussion from audience members at the 2008 PSA meeting and at the 2007 meeting of the International Society for History, Philosophy, and Social Studies of Biology.

References

Abrams, M. (2007), “Fitness and Propensity's Annulment?”, Fitness and Propensity's Annulment? 22:115130.Google Scholar
Abrams, M. (2009a), “Fitness ‘Kinematics': Altruism, Biological Function, and Organism-Environment Histories”, Fitness ‘Kinematics': Altruism, Biological Function, and Organism-Environment Histories 24 (4): 487504..Google Scholar
Abrams, M.. (2009b), “What Determines Fitness? The Problem of the Reference Environment”, What Determines Fitness? The Problem of the Reference Environment 166 (1): 2140..Google Scholar
Ariew, A., and Lewontin, R. C. (2004), “The Confusions of Fitness”, The Confusions of Fitness 55:347363.Google Scholar
Beatty, J., and Finsen, S. (1989), “Rethinking the Propensity Interpretation: A Peek Inside Pandora's Box”, in Ruse, M. (ed.), What the Philosophy of Biology Is. Dordrecht: Kluwer, 1730.CrossRefGoogle Scholar
Bharucha-Reid, A. T. ([1960] 1996), Elements of the Theory of Markov Processes and Their Applications. Mineola, NY: Dover.Google Scholar
Brandon, R. N. (1978), “Adaptation and Evolutionary Theory”, Adaptation and Evolutionary Theory 9 (3): 181206..Google Scholar
Brandon, R. N. (1990), Adaptation and Environment. Princeton, NJ: Princeton University Press.CrossRefGoogle Scholar
Cooper, W. S. (1984), “Expected Time to Extinction and the Concept of Fundamental Fitness”, Expected Time to Extinction and the Concept of Fundamental Fitness 107:603629.Google Scholar
Eagle, A. (2004), “Twenty-one Arguments against Propensity Analyses of Probability”, Twenty-one Arguments against Propensity Analyses of Probability 60:371416.Google Scholar
Ewens, W. J. (2004), Mathematical Population Genetics, Vol. 1, Theoretical Introduction. 2nd ed. New York: Springer.CrossRefGoogle Scholar
Gillespie, J. H. (1973), “Polymorphism in Random Environments”, Polymorphism in Random Environments 4 (2): 193195..Google Scholar
Gillespie, J. H. (1974), “Natural Selection for Within-Generation Variance in Offspring Number”, Natural Selection for Within-Generation Variance in Offspring Number 76:601606.Google ScholarPubMed
Gillespie, J. H. (1975), “Natural Selection for Within-Generation Variance in Offspring Number”, pt. 2, “Discrete Haploid Models”, Natural Selection for Within-Generation Variance in Offspring Number”, pt. 2, “Discrete Haploid Models 81:403413.Google Scholar
Gillespie, J. H. (1977), “Natural Selection for Variances in Offspring Numbers: A New Evolutionary Principle”, Natural Selection for Variances in Offspring Numbers: A New Evolutionary Principle 111:10101014.Google Scholar
Godfrey-Smith, P. (1996), Complexity and the Function of Mind in Nature. Cambridge: Cambridge University Press.CrossRefGoogle Scholar
Grimmett, G. R., and Stirzacker, D. R. (1992), Probability and Random Processes. 2nd ed. Oxford: Oxford University Press.Google Scholar
Krimbas, C. B. (2004), “On Fitness”, On Fitness 19 (2): 185203..Google Scholar
Mills, S., and Beatty, J. (1979), “The Propensity Interpretation of Fitness”, The Propensity Interpretation of Fitness 46 (2): 263286..Google Scholar
Rice, S. H. (2004), Evolutionary Theory: Mathematical and Conceptual Foundations. Sunderland, MA: Sinauer.Google Scholar
Sober, E. (1984), The Nature of Selection. Cambridge, MA: MIT Press.Google Scholar
Sober, E. (2001), “The Two Faces of Fitness”, in Singh, R. S., Krimbas, C. B., Paul, D. B., and Beatty, J. (eds.), Thinking about Evolution. Cambridge: Cambridge University Press, 309321.Google Scholar
Thoday, J. M. (1953), “Components of Fitness”, Components of Fitness 7:96113.Google Scholar
Walsh, D. M. (2007), “The Pomp of Superfluous Causes: The Interpretation of Evolutionary Theory”, The Pomp of Superfluous Causes: The Interpretation of Evolutionary Theory 74:281303.Google Scholar