Vol. 30 Núm. 2 (2010)
Artículos

Aristotle's Double Solution to Zeno's 'Dichotomy', Sign of a Radical Revision?

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  • Marcus Nabielek
DOI: https://doi.org/10.36446/af.2010.131

Publicado 2010-11-01

Palabras clave

  • Aristóteles,
  • Zenón,
  • Dicotomía,
  • Infinito,
  • Continuidad
  • Aristotle,
  • Zeno,
  • Dichotomy,
  • Infinity,
  • Continuity
Creative Commons License

Esta obra está bajo una licencia internacional Creative Commons Atribución-NoComercial 4.0.

Resumen

En la Física, Aristóteles ofrece dos soluciones a la 'dicotomía' de Zenón. Waterlow y Sorabji procuran mostrar que la existencia de esas dos soluciones trasunta una revisión radical por parte de Aristóteles de los conceptos fundamentales de la Física. El propósito de este artículo es criticar los argumentos de Waterlow y Sorabji. Se ofrece también una interpretación del texto aristotélico que señala la compatibilidad de las dos soluciones y la coherencia de los conceptos fundamentales de la Física.

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Citas

  1. Barnes, J. (ed.) (1975), Aristotle’s Posterior Analytics, Oxford, Oxford University Press.
  2. Barnes, J. (ed.) (1995), The Complete Works of Aristotle, Vol. I, Princeton, Princeton University Press.
  3. Bostock, D. (1987), “Time and the Continuum”, Oxford Studies in Ancient Philosophy, 6, pp. 255-270.
  4. Bostock, D. (2006), Space,Time, Matter and Form, Oxford, Oxford University Press.
  5. Bostock, D. (2006a), “Aristotle on Continuity in Physics VI”, in Bostock, D. (2006), Space, Time, Matter and Form, Oxford, Oxford University Press, pp. 158-188.
  6. Bostock, D. (2006b), “Aristotle, Zeno and the Potential Infinite”, in Bostock, D. (2006), Space, Time, Matter and Form, Oxford, Oxford University Press, pp. 116-129.
  7. Bowin, J. (2007), “Aristotelian Infinity”, Oxford Studies in Ancient Philosophy, 32, pp. 232-250.
  8. Charlton, W. (1991), “Aristotle’s Potential Infinites”, in Judson, L. (ed.), Aristotle’s Physics: A Collection of Essays, Oxford, Clarendon Press, pp. 129–149.
  9. Ferber, R. (1995), Zenons Paradoxien der Bewegung und die Struktur vonRaum und Zeit, Stuttgart, Franz Steiner Verlag.
  10. Ferber, R. (2000), “Zeno’s Metrical Paradox of Extension and Descartes’ Mind-Body Problem”, Methexis, XIII, pp. 139-152.
  11. Furley, D. J. (1982), “The Geek commentators’ treatment of Aristotle’s theory of the continuum”, in Kretzmann, N. (ed.) (1982), Infinity and Continuity in Ancient and Medieval Thought, Ithaca, Cornel lUniversity Press, pp. 17-36.
  12. Graham, D.W. (1999), Aristotle: Physics Book VIII, Oxford, Oxford University Press.
  13. Heinaman, R. (1994), “Is Aristotle’s definition of change circular?”, Apeiron, 27 (1), pp. 25-37.
  14. Hussey, E. (1995), The Presocratics, Indianapolis, Hackett.
  15. Knorr, W. R. (1982), “Infinity and continuity: the interaction of mathematics and philosophy in Antiquity”, in Kretzmann, N. (ed.) (1982), Infinity and Continuity in Ancient and Medieval Thought, Ithaca, Cornell University Press, pp. 112-145.
  16. Kretzmann, N. (ed.) (1982), Infinity and Continuity in Ancient and Medieval Thought, Ithaca, Cornell University Press.
  17. Makin, S. (2003), “What does Aristotle mean by priority in substance?”, Oxford Studies in Ancient Philosophy, 23, pp. 209-238.
  18. Miller, F. D. (1982), “Aristotle against the Atomists”, in Kretzmann, N. (ed.) (1982), Infinity and Continuity in Ancient and Medieval Thought,Ithaca, Cornell University Press, pp. 87-111.
  19. Ross, W.D. (1936), Aristotle’s Physics. A revised text with introduction and commentary, Oxford, Oxford University Press.
  20. Shields, C. (2007), Aristotle, London, Routledge.
  21. Solmsen, F. (1960), Aristotle’s system of the physical world, Ithaca, Cornell University Press.
  22. Sorabji, R. (1983), Time, Creation and the Continuum, London, Duckworth.
  23. Waterfield, R. and Bostock, D. (1999), Aristotle: Physics, Oxford, Oxford University Press.
  24. Waterlow, S. (1982), Nature, Change and Agency in Aristotle’s Physics, Oxford, Oxford University Press.
  25. White, M.J. (1992), The Continuous and the Discrete, Oxford, OxforUniversity Press