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Titlebook: Automated Reasoning; 10th International J Nicolas Peltier,Viorica Sofronie-Stokkermans Conference proceedings 2020 Springer Nature Switzerl

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https://doi.org/10.1007/978-3-8349-4139-8e with packed classes, and propose algorithms to check these invariants. We implement our algorithms as tools for the . proof assistant, and show that they significantly improve the development process of ., a library for formalized mathematics.
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Control Dynamics of Human Metasystemsplugin and evaluated it on a collection of Coq libraries, on CompCert, and on the ILTP library of first-order intuitionistic problems. The results are promising and indicate the viablility of our approach to general automated proof search for the Calculus of Inductive Constructions.
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Control Dynamics of Human Metasystemsre from its underlying type. We extend the Isabelle proof assistant with a command that automates the registration of a quotient type as a BNF by lifting the underlying type’s BNF structure. We demonstrate the command’s usefulness through several case studies.
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World-Systems Evolution and Global Futuresadic first-order logic, i.e. where the signature only contains at most unary function and relation symbols, as well as the enumerability of FSAT for arbitrary enumerable signatures. All our results are mechanised in the framework of a growing Coq library of synthetic undecidability proofs.
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https://doi.org/10.1007/978-3-8349-4139-8The prover can read TPTP CNF/FOF input files and produces TPTP/TSTP proof objects..Evaluation shows, as expected, mediocre performance compared to modern high-performance systems, with relatively better performance for problems without equality. However, the implementation seems to be sound and complete.
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Practical Proof Search for Coq by Type Inhabitationplugin and evaluated it on a collection of Coq libraries, on CompCert, and on the ILTP library of first-order intuitionistic problems. The results are promising and indicate the viablility of our approach to general automated proof search for the Calculus of Inductive Constructions.
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