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Problemy Upravleniya, 2011, Issue 1, Pages 2–7 (Mi pu622)  

Mathematical problems in management

An operational model for intuitive proofs

A. S. Kleschev

Institute for Automation and Control Processes, Far Eastern Branch of the Russian Academy of Sciences
References:
Abstract: An operational model for intuitive proofs is suggested. It is a sequence of instructions. Operands of an instruction are formalized mathematical propositions. The set of instructions is extendable one. Operational semantics of instructions is defined by means of the macrolanguage based on the fixed set of basic operations. The residual model (macroexpansion) of the operational model for an intuitive proof which is formed by a macrogenerator is a program for a virtual machine. The successful completion of this program execution verifies correctness of the intuitive proof.
Keywords: intuitive proof, formalizing, operational model, macrolanguage, interactive system for theorem proving, automatic theorem proving, checking correctness of intuitive proofs.
Document Type: Article
UDC: 681.3.057.51-7.311.17
Language: Russian
Citation: A. S. Kleschev, “An operational model for intuitive proofs”, Probl. Upr., 2011, no. 1, 2–7
Citation in format AMSBIB
\Bibitem{Kle11}
\by A.~S.~Kleschev
\paper An operational model for intuitive proofs
\jour Probl. Upr.
\yr 2011
\issue 1
\pages 2--7
\mathnet{http://mi.mathnet.ru/pu622}
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  • https://www.mathnet.ru/eng/pu/v1/p2
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