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Type Reconstruction in Finite Rank Fragments of the Second-Order lambda-Calculus

, and . Inf. Comput., 98 (2): 228-257 (June 1992)

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Unbounded Program Memory Adds to the Expressive Power of First-Order Dynamic Logic (Extended Abstract). FOCS, page 335-339. IEEE Computer Society, (1981)Floyds Principle, Correctness Theories and Program Equivalence., , and . Theor. Comput. Sci., (1982)An Analysis of ML Typability., , and . J. ACM, 41 (2): 368-398 (1994)A Sequent Calculus for Subtyping Polymorphic Types.. MFCS, volume 1113 of Lecture Notes in Computer Science, page 135-155. Springer, (1996)Regulatory Network Reconstruction Using Stochastic Logical Networks., and . CMSB, volume 4210 of Lecture Notes in Computer Science, page 142-154. Springer, (2006)Bioinformatics and Computational Biology in Poland., and . PLoS Computational Biology, (2013)Type Reconstruction in the Presence of Polymorphic Recursion., , and . ACM Trans. Program. Lang. Syst., 15 (2): 290-311 (1993)A Probabilistic Model of Neutral and Selective Dynamics of Protein Network Evolution., and . Journal of Computational Biology, 20 (9): 631-642 (2013)The Subtyping Problem for Second-Order Types Is Undecidable., and . Inf. Comput., 179 (1): 1-18 (2002)A Sequent Calculus for Subtyping Polymorphic Types.. Inf. Comput., 164 (2): 345-369 (2001)