Faster access than browser!Similarities between Intuitionistic type theory and List of mathematical logic topics
Intuitionistic type theory and List of mathematical logic topics have 15 things in common (in Unionpedia): Boolean algebra, Calculus of constructions, Cartesian product, Coq, Curry–Howard correspondence, Decision problem, First-order logic, Foundations of mathematics, Impredicativity, Intuitionistic logic, Mathematical induction, Type theory, Typed lambda calculus, Undecidable problem, Well-founded relation.
Boolean algebra
In mathematics and mathematical logic, Boolean algebra is the branch of algebra in which the values of the variables are the truth values true and false, usually denoted 1 and 0 respectively.
Boolean algebra and Intuitionistic type theory · Boolean algebra and List of mathematical logic topics ·
Calculus of constructions
In mathematical logic and computer science, the calculus of constructions (CoC) is a type theory created by Thierry Coquand.
Calculus of constructions and Intuitionistic type theory · Calculus of constructions and List of mathematical logic topics ·
Cartesian product
In set theory (and, usually, in other parts of mathematics), a Cartesian product is a mathematical operation that returns a set (or product set or simply product) from multiple sets.
Cartesian product and Intuitionistic type theory · Cartesian product and List of mathematical logic topics ·
Coq
In computer science, Coq is an interactive theorem prover.
Coq and Intuitionistic type theory · Coq and List of mathematical logic topics ·
Curry–Howard correspondence
In programming language theory and proof theory, the Curry–Howard correspondence (also known as the Curry–Howard isomorphism or equivalence, or the proofs-as-programs and propositions- or formulae-as-types interpretation) is the direct relationship between computer programs and mathematical proofs.
Curry–Howard correspondence and Intuitionistic type theory · Curry–Howard correspondence and List of mathematical logic topics ·
Decision problem
In computability theory and computational complexity theory, a decision problem is a problem that can be posed as a yes-no question of the input values.
Decision problem and Intuitionistic type theory · Decision problem and List of mathematical logic topics ·
First-order logic
First-order logic—also known as first-order predicate calculus and predicate logic—is a collection of formal systems used in mathematics, philosophy, linguistics, and computer science.
First-order logic and Intuitionistic type theory · First-order logic and List of mathematical logic topics ·
Foundations of mathematics
Foundations of mathematics is the study of the philosophical and logical and/or algorithmic basis of mathematics, or, in a broader sense, the mathematical investigation of what underlies the philosophical theories concerning the nature of mathematics.
Foundations of mathematics and Intuitionistic type theory · Foundations of mathematics and List of mathematical logic topics ·
Impredicativity
Something that is impredicative, in mathematics and logic, is a self-referencing definition.
Impredicativity and Intuitionistic type theory · Impredicativity and List of mathematical logic topics ·
Intuitionistic logic
Intuitionistic logic, sometimes more generally called constructive logic, refers to systems of symbolic logic that differ from the systems used for classical logic by more closely mirroring the notion of constructive proof.
Intuitionistic logic and Intuitionistic type theory · Intuitionistic logic and List of mathematical logic topics ·
Mathematical induction
Mathematical induction is a mathematical proof technique.
Intuitionistic type theory and Mathematical induction · List of mathematical logic topics and Mathematical induction ·
Type theory
In mathematics, logic, and computer science, a type theory is any of a class of formal systems, some of which can serve as alternatives to set theory as a foundation for all mathematics.
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Typed lambda calculus
A typed lambda calculus is a typed formalism that uses the lambda-symbol (\lambda) to denote anonymous function abstraction.
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Undecidable problem
In computability theory and computational complexity theory, an undecidable problem is a decision problem for which it is known to be impossible to construct a single algorithm that always leads to a correct yes-or-no answer.
Intuitionistic type theory and Undecidable problem · List of mathematical logic topics and Undecidable problem ·
Well-founded relation
In mathematics, a binary relation, R, is called well-founded (or wellfounded) on a class X if every non-empty subset S ⊆ X has a minimal element with respect to R, that is an element m not related by sRm (for instance, "s is not smaller than m") for any s ∈ S. In other words, a relation is well founded if Some authors include an extra condition that R is set-like, i.e., that the elements less than any given element form a set.
Intuitionistic type theory and Well-founded relation · List of mathematical logic topics and Well-founded relation ·
The list above answers the following questions
- What Intuitionistic type theory and List of mathematical logic topics have in common
- What are the similarities between Intuitionistic type theory and List of mathematical logic topics
Intuitionistic type theory and List of mathematical logic topics Comparison
Intuitionistic type theory has 58 relations, while List of mathematical logic topics has 354. As they have in common 15, the Jaccard index is 3.64% = 15 / (58 + 354).
References
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