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2017
DOI: 10.1007/978-3-319-66107-0_21
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Making PVS Accessible to Generic Services by Interpretation in a Universal Format

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Cited by 13 publications
(13 citation statements)
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“…To use resources efficiently, we chose representative theorem provers: one each based on higher-order logic (HOL Light [22]), constructive type theory (Coq [12]), an undecidable type theory (PVS [51]), and set theory (Mizar [62]), as well as one based on a logical framework (Isabelle [53]) and one based on axiomatic specification (IMPS [16]). All six exports were presented individually before: HOL Light in [31], Mizar in [27], PVS in [36], IMPS in [8], Coq in [46], and Isabelle in [38]. For simplicity, we will refer to these as "our exports" in the sequel even though each one was developed with different collaborators.…”
Section: Problem and Related Workmentioning
confidence: 99%
See 2 more Smart Citations
“…To use resources efficiently, we chose representative theorem provers: one each based on higher-order logic (HOL Light [22]), constructive type theory (Coq [12]), an undecidable type theory (PVS [51]), and set theory (Mizar [62]), as well as one based on a logical framework (Isabelle [53]) and one based on axiomatic specification (IMPS [16]). All six exports were presented individually before: HOL Light in [31], Mizar in [27], PVS in [36], IMPS in [8], Coq in [46], and Isabelle in [38]. For simplicity, we will refer to these as "our exports" in the sequel even though each one was developed with different collaborators.…”
Section: Problem and Related Workmentioning
confidence: 99%
“…Our PVS export was carried out together with Sam Owre, Natarajan Shankar, and Dennis Müller. The details were published in [36].…”
Section: The Pvs Prelude and The Nasa Librarymentioning
confidence: 99%
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“…Additionally, several theorem prover libraries have been translated to OMDOC and integrated in the MMT system, e.g. Kohlhase et al (2017b); (for a detailed overview, see Müller (2019) and Kohlhase & Rabe (2020)). Extending these integrations to enable exporting from MMT as well (and in conjunction with natural language processing), this could enable verifying informal mathematics imported via sT E X using external state-of-the-art theorem prover systems.…”
Section: Mmtmentioning
confidence: 99%
“…Secondly, we can use a logical framework that provides a uniform intermediate data structure, in which we can specify the respective foundations and their libraries. This approach has been used by the authors' research group in [IKR11] for Mizar, in [KR14] for HOL Light and in [KMOR17] for PVS, using the MMT framework [RK13]. A similar approach is currently underway using Dedukti [BCH12] as the framework system.…”
Section: Introduction and Related Workmentioning
confidence: 99%