## Similarities between Discrete mathematics and Mathematical logic

Discrete mathematics and Mathematical logic have 30 things in common (in Unionpedia): Alan Turing, Algebraic geometry, Analysis, Arithmetic, Automated theorem proving, Axiom, Computability, Countable set, David Hilbert, Formal verification, Function (mathematics), Fuzzy logic, Gödel's incompleteness theorems, Georg Cantor, Hilbert's problems, Hilbert's tenth problem, Infinitary logic, Integer, Intuitionistic logic, Mathematical analysis, Mathematical proof, Mathematics, NP (complexity), Programming language, Proof theory, Set (mathematics), Theoretical computer science, Truth value, Well-formed formula, Yuri Matiyasevich.

### Alan Turing

Alan Mathison Turing, OBE, FRS (23 June 1912 – 7 June 1954) was a British pioneering computer scientist, mathematician, logician, cryptanalyst, theoretical biologist, and marathon and ultra distance runner.

Alan Turing and Discrete mathematics · Alan Turing and Mathematical logic ·

### Algebraic geometry

Algebraic geometry is a branch of mathematics, classically studying zeros of multivariate polynomials.

Algebraic geometry and Discrete mathematics · Algebraic geometry and Mathematical logic ·

### Analysis

Analysis is the process of breaking a complex topic or substance into smaller parts in order to gain a better understanding of it.

Analysis and Discrete mathematics · Analysis and Mathematical logic ·

### Arithmetic

Arithmetic or arithmetics (from the Greek ἀριθμός arithmos, "number") is the oldest and most elementary branch of mathematics.

Arithmetic and Discrete mathematics · Arithmetic and Mathematical logic ·

### Automated theorem proving

Automated theorem proving (also known as ATP or automated deduction) is a subfield of automated reasoning and mathematical logic dealing with proving mathematical theorems by computer programs.

Automated theorem proving and Discrete mathematics · Automated theorem proving and Mathematical logic ·

### Axiom

An axiom or postulate is a premise or starting point of reasoning.

Axiom and Discrete mathematics · Axiom and Mathematical logic ·

### Computability

Computability is the ability to solve a problem in an effective manner.

Computability and Discrete mathematics · Computability and Mathematical logic ·

### Countable set

In mathematics, a countable set is a set with the same cardinality (number of elements) as some subset of the set of natural numbers.

Countable set and Discrete mathematics · Countable set and Mathematical logic ·

### David Hilbert

David Hilbert (23 January 1862 – 14 February 1943) was a German mathematician.

David Hilbert and Discrete mathematics · David Hilbert and Mathematical logic ·

### Formal verification

In the context of hardware and software systems, formal verification is the act of proving or disproving the correctness of intended algorithms underlying a system with respect to a certain formal specification or property, using formal methods of mathematics.

Discrete mathematics and Formal verification · Formal verification and Mathematical logic ·

### Function (mathematics)

In mathematics, a function is a relation between a set of inputs and a set of permissible outputs with the property that each input is related to exactly one output.

Discrete mathematics and Function (mathematics) · Function (mathematics) and Mathematical logic ·

### Fuzzy logic

Fuzzy logic is a form of many-valued logic in which the truth values of variables may be any real number between 0 and 1.

Discrete mathematics and Fuzzy logic · Fuzzy logic and Mathematical logic ·

### Gödel's incompleteness theorems

Gödel's incompleteness theorems are two theorems of mathematical logic that establish inherent limitations of all but the most trivial axiomatic systems capable of doing arithmetic.

Discrete mathematics and Gödel's incompleteness theorems · Gödel's incompleteness theorems and Mathematical logic ·

### Georg Cantor

Georg Ferdinand Ludwig Philipp Cantor (– January 6, 1918) was a German mathematician.

Discrete mathematics and Georg Cantor · Georg Cantor and Mathematical logic ·

### Hilbert's problems

Hilbert's problems are a list of twenty-three problems in mathematics published by German mathematician David Hilbert in 1900.

Discrete mathematics and Hilbert's problems · Hilbert's problems and Mathematical logic ·

### Hilbert's tenth problem

Hilbert's tenth problem is the tenth on the list of Hilbert's problems of 1900.

Discrete mathematics and Hilbert's tenth problem · Hilbert's tenth problem and Mathematical logic ·

### Infinitary logic

An infinitary logic is a logic that allows infinitely long statements and/or infinitely long proofs.

Discrete mathematics and Infinitary logic · Infinitary logic and Mathematical logic ·

### Integer

An integer (from the Latin ''integer'' meaning "whole")Integer 's first, literal meaning in Latin is "untouched", from in ("not") plus tangere ("to touch").

Discrete mathematics and Integer · Integer and Mathematical logic ·

### Intuitionistic logic

Intuitionistic logic, sometimes more generally called constructive logic, is a system of symbolic logic that differs from classical logic by replacing the traditional concept of truth with the concept of constructive provability.

Discrete mathematics and Intuitionistic logic · Intuitionistic logic and Mathematical logic ·

### Mathematical analysis

Mathematical analysis is a branch of mathematics that studies continuous change and includes the theories of differentiation, integration, measure, limits, infinite series, and analytic functions.

Discrete mathematics and Mathematical analysis · Mathematical analysis and Mathematical logic ·

### Mathematical proof

In mathematics, a proof is a deductive argument for a mathematical statement.

Discrete mathematics and Mathematical proof · Mathematical logic and Mathematical proof ·

### Mathematics

Mathematics (from Greek μάθημα máthēma, “knowledge, study, learning”) is the study of topics such as quantity (numbers), structure, space, and change.

Discrete mathematics and Mathematics · Mathematical logic and Mathematics ·

### NP (complexity)

In computational complexity theory, NP is one of the most fundamental complexity classes.

Discrete mathematics and NP (complexity) · Mathematical logic and NP (complexity) ·

### Programming language

A programming language is a formal constructed language designed to communicate instructions to a machine, particularly a computer.

Discrete mathematics and Programming language · Mathematical logic and Programming language ·

### Proof theory

Proof theory is a branch of mathematical logic that represents proofs as formal mathematical objects, facilitating their analysis by mathematical techniques.

Discrete mathematics and Proof theory · Mathematical logic and Proof theory ·

### Set (mathematics)

In mathematics, a set is a collection of distinct objects, considered as an object in its own right.

Discrete mathematics and Set (mathematics) · Mathematical logic and Set (mathematics) ·

### Theoretical computer science

Theoretical computer science is a division or subset of general computer science and mathematics that focuses on more abstract or mathematical aspects of computing and includes the theory of computation.

Discrete mathematics and Theoretical computer science · Mathematical logic and Theoretical computer science ·

### Truth value

In logic and mathematics, a truth value, sometimes called a logical value, is a value indicating the relation of a proposition to truth.

Discrete mathematics and Truth value · Mathematical logic and Truth value ·

### Well-formed formula

In mathematical logic, a well-formed formula, shortly wff, often simply formula, is a word (i.e. a finite sequence of symbols from a given alphabet) that is part of a formal language.

Discrete mathematics and Well-formed formula · Mathematical logic and Well-formed formula ·

### Yuri Matiyasevich

Yuri Vladimirovich Matiyasevich, (Ю́рий Влади́мирович Матиясе́вич; born March 2, 1947, in Leningrad) is a Russian mathematician and computer scientist.

Discrete mathematics and Yuri Matiyasevich · Mathematical logic and Yuri Matiyasevich ·

### The list above answers the following questions

- What Discrete mathematics and Mathematical logic have in common
- What are the similarities between Discrete mathematics and Mathematical logic

## Discrete mathematics and Mathematical logic Comparison

Discrete mathematics has 213 relations, while Mathematical logic has 263. As they have in common 30, **the Jaccard index is 6.30%** = 30 / (213 + 263).

## References

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