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Three processes in natural language interpretation

from PART II - LOGIC AND COMPUTATION

Published online by Cambridge University Press:  31 March 2017

Wilfried Sieg
Affiliation:
Carnegie Mellon University, Pennsylvania
Richard Sommer
Affiliation:
Stanford University, California
Carolyn Talcott
Affiliation:
Stanford University, California
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Summary

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Reflections on the Foundations of Mathematics
Essays in Honor of Solomon Feferman
, pp. 208 - 227
Publisher: Cambridge University Press
Print publication year: 2002

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References

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[9] Solomon, Feferman, Turing in the land of 0(z), The universal Turing machine (R., Herken, editor), Oxford University Press, Oxford, 1988.
[10] Solomon, Feferman, Polymorphic typed lambda-calculi in a type-free axiomatic framework, Logic and computation, Contemporary Mathematics, vol. 106, A.M.S., Providence, 1990.
[11] Tim Fernando, A modal logic for non-deterministic discourse processing, Journal of Logic, Language and Information, vol. 8 (1999), pp. 445-468. Corrigendum: the axiom scheme ≡ (>) in §6 (p.465) should be weakened to (>).
[12] Solomon, Feferman, Atype reduction from proof-conditional to dynamic semantics, Journal of Philosophical Logic, vol. 30 (2001), pp. 121-153.
[13] Chris, Fox, Discourse representation, type theory and property theory, Proc. international workshop on computational semantics (H., Bunt, R., Muskens, and G., Rentier, editors), ITK, Tilburg, 1994.
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[27] Göran, Sundholm, Proof theory and meaning, Handbook of philosophical logic (D., Gabbay and F., Guenthner, editors), vol. 3, Reidel, Dordrecht, 1986.

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