The Nuprl system is a framework for reasoning about mathematics and programming. Over the years its design has been substantially improved to meet the demands of large-scale applications. Nuprl LPE, the newest release, features an open, distributed architecture centered around a flexible knowledge base and supports the cooperation of independent formal tools.

References in zbMATH (referenced in 330 articles , 5 standard articles )

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  1. Rabe, Florian: The future of logic: foundation-independence (2016)
  2. Anand, Abhishek; Rahli, Vincent: Towards a formally verified proof assistant (2014)
  3. Boy de la Tour, Thierry; Peltier, Nicolas: Analogy in automated deduction: a survey (2014)
  4. Constable, Robert; Bickford, Mark: Intuitionistic completeness of first-order logic (2014)
  5. Blazy, Sandrine (ed.); Paulin-Mohring, Christine (ed.); Pichardie, David (ed.): Interactive theorem proving. 4th international conference, ITP 2013, Rennes, France, July 22--26, 2013. Proceedings (2013)
  6. Rahli, Vincent; Bickford, Mark; Anand, Abhishek: Formal program optimization in Nuprl using computational equivalence and partial types (2013)
  7. Armstrong, Alasdair; Foster, Simon; Struth, Georg: Dependently typed programming based on automated theorem proving (2012)
  8. Bove, Ana; Dybjer, Peter; Sicard-Ramírez, Andrés: Combining interactive and automatic reasoning in first order theories of functional programs (2012)
  9. Codescu, Mihai; Horozal, Fulya; Kohlhase, Michael; Mossakowski, Till; Rabe, Florian; Sojakova, Kristina: Towards logical frameworks in the heterogeneous tool set Hets (2012)
  10. Constable, Robert L. (ed.); Silva, Alexandra (ed.): Logic and program semantics. Essays dedicated to Dexter Kozen on the occasion of his 60th birthday (2012)
  11. Crolard, T.; Polonowski, E.: Deriving a Floyd-Hoare logic for non-local jumps from a formulæ-as-types notion of control (2012)
  12. Kreitz, Christoph: Nuprl as logical framework for automating proofs in category theory (2012)
  13. Licata, Daniel R.; Harper, Robert: Canonicity for 2-dimensional type theory (2012)
  14. Meseguer, José: Twenty years of rewriting logic (2012)
  15. Moczydłowski, Wojciech: Unifying sets and programs via dependent types (2012)
  16. Bickford, Mark; Constable, Robert; Halpern, Joseph; Petride, Sabina: Knowledge-based synthesis of distributed systems using event structures (2011)
  17. Borgström, Johannes; Gordon, Andrew D.; Pucella, Riccardo: Roles, stacks, histories: a triple for Hoare (2011)
  18. Capretta, Venanzio: Coalgebras in functional programming and type theory (2011)
  19. Horozal, Fulya; Rabe, Florian: Representing model theory in a type-theoretical logical framework (2011)
  20. Kozen, Dexter; Ramanarayanan, Ganesh: Publication/citation: a proof-theoretic approach to mathematical knowledge management (2011)

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