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SANTOS, WALTER FERRER FREY, JONAS GUILLERMO, MAURICIO MALHERBE, OCTAVIO and MIQUEL, ALEXANDRE 2017. Ordered combinatory algebras and realizability. Mathematical Structures in Computer Science, Vol. 27, Issue. 3, p. 428.
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Miquey, Étienne 2018. Interactive Theorem Proving. Vol. 10895, Issue. , p. 459.
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SEILLER, THOMAS 2018. A correspondence between maximal abelian sub-algebras and linear logic fragments. Mathematical Structures in Computer Science, Vol. 28, Issue. 1, p. 77.
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SANTOS, WALTER FERRER GUILLERMO, MAURICIO and MALHERBE, OCTAVIO 2019. Realizability in ordered combinatory algebras with adjunction. Mathematical Structures in Computer Science, Vol. 29, Issue. 3, p. 430.
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Ferrer Santos, Walter and Malherbe, Octavio 2019. The category of implicative algebras and realizability. Mathematical Structures in Computer Science, Vol. 29, Issue. 10, p. 1575.
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Miquel, Alexandre 2020. Implicative algebras: a new foundation for realizability and forcing. Mathematical Structures in Computer Science, Vol. 30, Issue. 5, p. 458.
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Cohen, Liron Miquey, Etienne and Tate, Ross 2021. Evidenced Frames: A Unifying Framework Broadening Realizability Models. p. 1.
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Maschio, Samuele and Trotta, Davide 2024. On categorical structures arising from implicative algebras: From topology to assemblies. Annals of Pure and Applied Logic, Vol. 175, Issue. 3, p. 103390.
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Krivine's classical realisability from a categorical perspective
  • Volume 23, Issue 6
  • THOMAS STREICHER (a1)
  • DOI: https://doi.org/10.1017/S0960129512000989
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Krivine's classical realisability from a categorical perspective
  • Volume 23, Issue 6
  • THOMAS STREICHER (a1)
  • DOI: https://doi.org/10.1017/S0960129512000989
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Krivine's classical realisability from a categorical perspective
  • Volume 23, Issue 6
  • THOMAS STREICHER (a1)
  • DOI: https://doi.org/10.1017/S0960129512000989
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