Intuitionistic Mathematics
Mathematics built on intuitionistic logic, prioritizing constructive proofs and avoiding non-constructive axioms…
Intuitionistic Logic Explained
Intuitionistic logic, a constructive approach to reasoning, diverges from classical logic by…
Intermediate Logic
Intermediate logic systems bridge the gap between intuitionistic and classical logic. They…
Gödel-Dummett Logic
A distinct intuitionistic logic, Gödel-Dummett logic incorporates a principle of maximal elements.…
Glivenko’s Theorem
Glivenko's theorem in logic connects classical and intuitionistic systems. It states that…
The Law of Excluded Middle
The law of excluded middle states that for any proposition, it is…
Double Negation
Double negation is the logical principle where applying negation twice to a…
Disjunction Property
The disjunction property in intuitionistic logic asserts that if a statement P…
Constructive Proof
A constructive proof shows a mathematical object exists by providing a method…
Constructive Mathematics
Constructive mathematics emphasizes mathematical objects that are provably constructible and computable. It…