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2010 Winter Meeting of the Association for Symbolic Logic

Published online by Cambridge University Press:  15 January 2014

Stewart Shapiro
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Type
Meeting Report
Information
Bulletin of Symbolic Logic , Volume 16 , Issue 3 , September 2010 , pp. 438 - 444
Copyright
Copyright © Association for Symbolic Logic 2010

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References

[1] Cook, R., Intuitionism reconsidered, The Oxford handbook of philosophy of mathematics and logic, (Shapiro, S., editor), Oxford University Press, Oxford, 2005, pp. 387–411.CrossRefGoogle Scholar
[2] Field, H., Pluralism in Logic, The Review of Symbolic Logic, vol. 2 (2009), no. 2, pp. 242–259.CrossRefGoogle Scholar
[1] Conway, J. H., On numbers and games, Academic Press, 1976.Google Scholar
[2] Ehrlich, P., Universally extending arithmetic continua, Le Labyrinthe du Continu, Colloque de Cerisy, (Sinaceur, H. and Salanskis, J. M., editors), Springer-Verlag France, Paris, 1992, pp. 168–178.Google Scholar
[3] Ehrlich, P., Continuity, Encyclopedia of philosophy, second edition, (Borchart, D. M., editor in chief), Macmillan Reference, USA, 2005, vol 2, pp. 489–518.Google Scholar
[4] Ehrlich, P., The absolute arithmetic continuum, Synthese, (forthcoming).Google Scholar
[5] Ehrlich, P., The absolute arithmetic continuum and its Peircean counterpart, New essays on Peirce's mathematical philosophy, (Moore, M., editor), Open Court Press (forthcoming).Google Scholar
[1] Halpern, J. and Pearl, J., Causes and explanations: A structural-model approach. Part I: Causes, British Journal for the Philosophy of Science, vol. 56 (2005), pp. 843–887.CrossRefGoogle Scholar
[2] Hitchcock, C., Prevention, preemption, and the principle of sufficient reason, Philosophical Review, vol. 116 (2007), pp. 495–532.CrossRefGoogle Scholar
[3] Hitchcock, C. and Knobe, J., Cause and Norm, Journal of Philosophy, vol. 11 (2009), pp. 587–612.CrossRefGoogle Scholar
[1] Maksimova, L. L., Pretabular superintuitionist logic, Algebra i Logika, vol. 11 (1972), no. 5, pp. 558–570.Google Scholar
[2] Maksimova, L. L., Pretabular extensions of Lewis S4, Algebra i Logika, vol. 14 (1975), no. 1, pp. 28–55.Google Scholar
[3] Meyer, Robert K., Sentential constants in R and R¬ , Studia Logica, vol. 45 (1986), no. 3, pp. 301–327.CrossRefGoogle Scholar
[4] Slaney, John K. 3088 varieties: a solution to the Ackermann constant problem, The Journal of Symbolic Logic, vol. 50 (1985), no. 2, pp. 487–501.CrossRefGoogle Scholar
[1] Sagüillo, J., Domains of sciences, universe of discourse, and omega arguments, History and Philosophy of Logic, vol. 20 (1999), pp. 267–280.CrossRefGoogle Scholar
[2] Tarski, A., Logic, semantics, metamathematics, Hackett, Indianapolis, 1983, pp. 409–420.Google Scholar