Strong Cut-Elimination Systems for Hudelmaier's Depth-Bounded Sequent Calculus for Implicational Logic
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[1] Andrew M. Pitts,et al. Nominal Logic: A First Order Theory of Names and Binding , 2001, TACS.
[2] Zohar Manna,et al. Proving termination with multiset orderings , 1979, CACM.
[3] Jiirg Hudelmaier,et al. Bounds for cut elimination in intuitionistic propositional logic , 1992, Arch. Math. Log..
[4] Christoph Kreitz,et al. The ILTP Library: Benchmarking Automated Theorem Provers for Intuitionistic Logic , 2005, TABLEAUX.
[5] Vincent van Oostrom,et al. Weak Orthogonality Implies Con(cid:2)uence(cid:3) the Higher(cid:4)Order Case , 2011 .
[6] Revisiting Kreisel: A Computational Anomaly in the Troelstra-Schwichtenberg G3i System , 1999 .
[7] Natarajan Shankar,et al. Linearizing intuitionistic implication , 1991, [1991] Proceedings Sixth Annual IEEE Symposium on Logic in Computer Science.
[8] Lev Gordeev,et al. Basic proof theory , 1998 .
[9] Roy Dyckhoff,et al. LJQ: A Strongly Focused Calculus for Intuitionistic Logic , 2006, CiE.
[10] Roy Dyckhoff,et al. Admissibility of Structural Rules for Contraction-Free Systems of Intuitionistic Logic , 2000, J. Symb. Log..
[11] Andrew M. Pitts,et al. On an interpretation of second order quantification in first order intuitionistic propositional logic , 1992, Journal of Symbolic Logic.
[12] Roy Dyckhoff,et al. Contraction-free sequent calculi for intuitionistic logic , 1992, Journal of Symbolic Logic.
[13] Michael J. O'Donnell,et al. Computing in systems described by equations , 1977, Lecture Notes in Computer Science.
[14] Chang Liu,et al. Term rewriting and all that , 2000, SOEN.
[15] Jens Otten,et al. Clausal Connection-Based Theorem Proving in Intuitionistic First-Order Logic , 2005, TABLEAUX.