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 387 articles , 5 standard articles )

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  1. Basin, David A.; Lochbihler, Andreas; Sefidgar, S. Reza: CryptHOL: game-based proofs in higher-order logic (2020)
  2. Johansson, Moa: Lemma discovery for induction. A survey (2019)
  3. Kellison, Ariel; Bickford, Mark; Constable, Robert: Implementing Euclid’s straightedge and compass constructions in type theory (2019)
  4. Kunčar, Ondřej; Popescu, Andrei: From types to sets by local type definition in higher-order logic (2019)
  5. Miller, Dale: Mechanized metatheory Revisited (2019)
  6. Rahli, Vincent; Bickford, Mark; Cohen, Liron; Constable, Robert L.: Bar induction is compatible with constructive type theory (2019)
  7. Reynolds, Andrew; Kuncak, Viktor; Tinelli, Cesare; Barrett, Clark; Deters, Morgan: Refutation-based synthesis in SMT (2019)
  8. Angiuli, Carlo; Harper, Robert: Meaning explanations at higher dimension (2018)
  9. Avelar da Silva, Andréia B.; de Lima, Thaynara Arielly; Galdino, André Luiz: Formalizing ring theory in PVS (2018)
  10. Avron, Arnon; Cohen, Liron: Applicable mathematics in a minimal computational theory of sets (2018)
  11. Carette, Jacques; Farmer, William M.; Laskowski, Patrick: HOL Light QE (2018)
  12. Farmer, William M.: Incorporating quotation and evaluation into Church’s type theory (2018)
  13. Harper, Robert: Exception tracking in an open world (2018)
  14. Rahli, Vincent; Bickford, Mark: Validating Brouwer’s continuity principle for numbers using named exceptions (2018)
  15. Rahli, Vincent; Cohen, Liron; Bickford, Mark: A verified theorem prover backend supported by a monotonic library (2018)
  16. Shankar, Natarajan: Combining model checking and deduction (2018)
  17. Berger, Ulrich; Hou, Tie: A realizability interpretation of Church’s simple theory of types (2017)
  18. Buss, Samuel R. (ed.); Iemhoff, Rosalie (ed.); Kohlenbach, Ulrich (ed.); Rathjen, Michael (ed.): Mathematical logic: proof theory, constructive mathematics. Abstracts from the workshop held November 5--11, 2017 (2017)
  19. Cauderlier, Raphaël; Dubois, Catherine: Focalize and dedukti to the rescue for proof interoperability (2017)
  20. Dagand, Pierre-Evariste: The essence of ornaments (2017)

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