カリー＝ハワード同型対応
参照文献 > 対応の拡張

↑  Davies, Rowan; Pfenning, Frank (2001), “A Modal Analysis of Staged Computation”, Journal of the ACM 48 (3):  555–604, doi:10.1145/382780.382785, https://www.cs.cmu.edu/~fp/papers/jacm00.pdf
↑  Pfenning, Frank; Davies, Rowan (2001), “A Judgmental Reconstruction of Modal Logic”, Mathematical Structures in Computer Science 11:  511–540, doi:10.1017/S0960129501003322, https://www.cs.cmu.edu/~fp/papers/mscs00.pdf
↑  Komori, Yuichi; Cho, Arato (2010), λρ-calculus, p. 11, http://komoriyuichi.web.fc2.com/symposium/lambda-rho5.pdf
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Gabbay, Dov; de Queiroz, Ruy (1992), “Extending the Curry–Howard interpretation to linear, relevant and other resource logics”, Journal of Symbolic Logic, 57, pp. 1319–1365 . (Full version of the paper presented at Logic Colloquium '90, Helsinki. Abstract in JSL 56(3):1139–1140, 1991.)
de Queiroz, Ruy; Gabbay, Dov (1994), “Equality in Labelled Deductive Systems and the Functional Interpretation of Propositional Equality”, in Dekker, Paul; Stokhof, Martin, Proceedings of the Ninth Amsterdam Colloquium, ILLC/Department of Philosophy, University of Amsterdam, pp. 547–565, ISBN 90-74795-07-2 .
de Queiroz, Ruy; Gabbay, Dov (1995), “The Functional Interpretation of the Existential Quantifier”, Bulletin of the Interest Group in Pure and Applied Logics, 3(2–3), pp. 243–290 . (Full version of a paper presented at Logic Colloquium '91, Uppsala. Abstract in JSL 58(2):753–754, 1993.)
de Queiroz, Ruy; Gabbay, Dov (1997), “The Functional Interpretation of Modal Necessity”, in de Rijke, Maarten, Advances in Intensional Logic, Applied Logic Series, 7, Springer-Verlag, pp. 61–91, ISBN 978-0-7923-4711-8 .
de Queiroz, Ruy; Gabbay, Dov (1999), “Labelled Natural Deduction”, in Ohlbach, Hans-Juergen; Reyle, Uwe, Logic, Language and Reasoning. Essays in Honor of Dov Gabbay, Trends in Logic, 7, Kluwer Acad. Pub., pp. 173–250, ISBN 978-0-7923-5687-5, http://www.springer.com/philosophy/logic/book/978-0-7923-5687-5 .
de Oliveira, Anjolina; de Queiroz, Ruy (1999), “A Normalization Procedure for the Equational Fragment of Labelled Natural Deduction”, Logic Journal of the Interest Group in Pure and Applied Logics, 7, Oxford Univ Press, pp. 173–215 . (Full version of a paper presented at 2nd WoLLIC'95, Recife. Abstract in Journal of the Interest Group in Pure and Applied Logics 4(2):330–332, 1996.)
Poernomo, Iman; Crossley, John; Wirsing; Martin (2005) [2005], Adapting Proofs-as-Programs: The Curry–Howard Protocol, Monographs in Computer Science, Springer, ISBN 978-0-387-23759-6 , concerns the adaptation of proofs-as-programs program synthesis to coarse-grain and imperative program development problems, via a method the authors call the Curry–Howard protocol. Includes a discussion of the Curry–Howard correspondence from a Computer Science perspective.
de Queiroz, Ruy J.G.B.; de Oliveira, Anjolina (2011), “The Functional Interpretation of Direct Computations”, Electronic Notes in Theoretical Computer Science, 269, Elsevier, pp. 19–40, doi:10.1016/j.entcs.2011.03.003 . (Full version of a paper presented at LSFA 2010, Natal, Brazil.)