Heyting implication

Target entity: Heyting implication
Context triple: [Arend Heyting, hasConceptNamedAfter, Heyting implication]

• A. Brouwer–Heyting–Kolmogorov interpretation
  The Brouwer–Heyting–Kolmogorov interpretation is a foundational explanation of intuitionistic logic that interprets logical connectives and proofs in terms of explicit constructions and algorithms rather than classical truth values.
• B. Curry–Howard correspondence
  The Curry–Howard correspondence is a foundational principle in logic and computer science that establishes a deep analogy between proofs and programs, and between logical propositions and types in programming languages.
• C. Hilbert–Bernays derivability conditions
  The Hilbert–Bernays derivability conditions are a set of formal requirements on provability predicates in arithmetic that underpin key results in mathematical logic, including Gödel’s incompleteness theorems and Löb’s theorem.
• D. Gödel–Löb provability logic (GL)
  Gödel–Löb provability logic (GL) is a modal logic system that formalizes reasoning about provability in arithmetic, capturing the behavior of the provability predicate in Peano Arithmetic.
• E. Proof Methods for Modal and Intuitionistic Logics
  "Proof Methods for Modal and Intuitionistic Logics" is a foundational textbook by logician Melvin Fitting that systematically develops semantic and proof-theoretic techniques for reasoning in modal and intuitionistic logic systems.
• F. None of above. chosen
• G. Unsure - the case is ambiguous/there is not enough information to decide.

Target entity: Heyting implication
Target entity description: Heyting implication is the intuitionistic logic counterpart of classical material implication, defined within Heyting algebras to capture constructive reasoning about "if–then" statements.

• A. Brouwer–Heyting–Kolmogorov interpretation
  The Brouwer–Heyting–Kolmogorov interpretation is a foundational explanation of intuitionistic logic that interprets logical connectives and proofs in terms of explicit constructions and algorithms rather than classical truth values.
• B. Curry–Howard correspondence
  The Curry–Howard correspondence is a foundational principle in logic and computer science that establishes a deep analogy between proofs and programs, and between logical propositions and types in programming languages.
• C. Hilbert–Bernays derivability conditions
  The Hilbert–Bernays derivability conditions are a set of formal requirements on provability predicates in arithmetic that underpin key results in mathematical logic, including Gödel’s incompleteness theorems and Löb’s theorem.
• D. Gödel–Löb provability logic (GL)
  Gödel–Löb provability logic (GL) is a modal logic system that formalizes reasoning about provability in arithmetic, capturing the behavior of the provability predicate in Peano Arithmetic.
• E. Proof Methods for Modal and Intuitionistic Logics
  "Proof Methods for Modal and Intuitionistic Logics" is a foundational textbook by logician Melvin Fitting that systematically develops semantic and proof-theoretic techniques for reasoning in modal and intuitionistic logic systems.
• F. None of above. chosen