All Stories

  1. Towards Syntactic Epistemic Logic
  2. INTUITIONISTIC EPISTEMIC LOGIC
  3. Logical Foundations of Computer Science
  4. On Aggregating Probabilistic Evidence
  5. Logical omniscience as infeasibility
  6. On Definitive Solutions of Strategic Games
  7. Binding modalities
  8. Logical Foundations of Computer Science
  9. Discovering knowability: a semantic analysis
  10. Preface
  11. The Ontology of Justifications in the Logical Setting
  12. Why Do We Need Justification Logic?
  13. Preface
  14. Tracking Evidence
  15. Preface
  16. Preface
  17. Preface
  18. Logical Foundations of Computer Science
  19. Logical omniscience as a computational complexity problem
  20. Preface
  21. THE LOGIC OF JUSTIFICATION
  22. The topology of justification
  23. Foreword
  24. The basic intuitionistic logic of proofs
  25. Logical Foundations of Computer Science
  26. 16 Modal logic in mathematics
  27. Preface
  28. Preface
  29. Justified common knowledge
  30. Logical Omniscience Via Proof Complexity
  31. Introducing Justification into Epistemic Logic
  32. WoLLIC’2002
  33. 2004 Annual Meeting of the Association for Symbolic Logic
  34. Kolmogorov and Gödel's approach to intuitionistic logic: current developments
  35. Editorial
  36. Подход Колмогорова и Гeделя к интуиционистской логике и работы последнего десятилетия в этом направлении
  37. Back to the Future: Explicit Logic for Computer Science
  38. Explicit Provability and Constructive Semantics
  39. Artemov Sergei N.. Explicit provability and constructive semantics. The bulletin of symbolic logic, vol. 7 (2001), pp. 1–36.
  40. Explicit Provability and Constructive Semantics
  41. Reflective λ-Calculus
  42. On Explicit Reflection in Theorem Proving and Formal Verification
  43. Uniform provability realization of intuitionistic logic, modality and λ-terms
  44. Realization of Intuitionistic Logic by Proof Polynomials
  45. Topological semantics for hybrid systems
  46. Data storage interpretation of labeled modal logic
  47. Boolos George. The logic of provability. Cambridge University Press, Cambridge, New York, and Melbourne, 1993, xxxvi + 276 pp.
  48. Preface
  49. On first-order theories with provability operator
  50. Logic of proofs
  51. Referential data structures and labeled modal logic
  52. On propositional quantifiers in provability logic.
  53. The basic logic of proofs
  54. Finite Kripke models and predicate logics of provability
  55. Degrees of insolubility of extensions of arithmetic by true propositions
  56. ON MODAL LOGICS AXIOMATIZING PROVABILITY
  57. Justification Logic
  58. The Intensional Lambda Calculus
  59. Symmetric Logic of Proofs
  60. Provability Logic
  61. On Two Models of Provability
  62. Topological Semantics of Justification Logic
  63. The logic of the Gödel proof predicate
  64. Logic, topological semantics and hybrid systems