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JonPRL: Proof Refinement Logic

Proof Refinement Logic — Computational Type Theory. JonPRL is based off of Nuprl. Rsquo;s Computational Type Theory, where each type is individually assigned its correct judgemental equality. Intersection and Subset Types. Computationally irrelevant code may be stripped off of realizers by using family intersection types ( bigcap {x:A} B[x] ) and set types ( {x:A mid B[x] } ). JonPRL comes with Howe's Computational Equality. From the start, enabling domain-theory-style reasoning about untyped terms.

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Proof Refinement Logic — Computational Type Theory. JonPRL is based off of Nuprl. Rsquo;s Computational Type Theory, where each type is individually assigned its correct judgemental equality. Intersection and Subset Types. Computationally irrelevant code may be stripped off of realizers by using family intersection types ( bigcap {x:A} B[x] ) and set types ( {x:A mid B[x] } ). JonPRL comes with Howe's Computational Equality. From the start, enabling domain-theory-style reasoning about untyped terms.
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JonPRL: Proof Refinement Logic | jonprl.org Reviews

https://jonprl.org

Proof Refinement Logic — Computational Type Theory. JonPRL is based off of Nuprl. Rsquo;s Computational Type Theory, where each type is individually assigned its correct judgemental equality. Intersection and Subset Types. Computationally irrelevant code may be stripped off of realizers by using family intersection types ( bigcap {x:A} B[x] ) and set types ( {x:A mid B[x] } ). JonPRL comes with Howe's Computational Equality. From the start, enabling domain-theory-style reasoning about untyped terms.

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JonPRL: Proof Refinement Logic

Proof Refinement Logic — Computational Type Theory. JonPRL is based off of Nuprl. Rsquo;s Computational Type Theory, where each type is individually assigned its correct judgemental equality. Intersection and Subset Types. Computationally irrelevant code may be stripped off of realizers by using family intersection types ( bigcap {x:A} B[x] ) and set types ( {x:A mid B[x] } ). JonPRL comes with Howe's Computational Equality. From the start, enabling domain-theory-style reasoning about untyped terms.

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