Faster access than browser!Similarities between Number theory and P-adic number
Number theory and P-adic number have 18 things in common (in Unionpedia): Algebraic number field, Divisor, E (mathematical constant), Ernst Kummer, Fermat's Last Theorem, Galois group, Graduate Texts in Mathematics, Integer, Number, Power series, Prime ideal, Prime number, Quadratic form, Rational number, Real number, Ring (mathematics), Solvable group, Valuation (algebra).
Algebraic number field
In mathematics, an algebraic number field (or simply number field) F is a finite degree (and hence algebraic) field extension of the field of rational numbers Q. Thus F is a field that contains Q and has finite dimension when considered as a vector space over Q. The study of algebraic number fields, and, more generally, of algebraic extensions of the field of rational numbers, is the central topic of algebraic number theory.
Algebraic number field and Number theory · Algebraic number field and P-adic number ·
Divisor
In mathematics, a divisor of an integer n, also called a factor of n, is an integer m that may be multiplied by some integer to produce n. In this case, one also says that n is a multiple of m. An integer n is divisible by another integer m if m is a divisor of n; this implies dividing n by m leaves no remainder.
Divisor and Number theory · Divisor and P-adic number ·
E (mathematical constant)
The number is a mathematical constant, approximately equal to 2.71828, which appears in many different settings throughout mathematics.
E (mathematical constant) and Number theory · E (mathematical constant) and P-adic number ·
Ernst Kummer
Ernst Eduard Kummer (29 January 1810 – 14 May 1893) was a German mathematician.
Ernst Kummer and Number theory · Ernst Kummer and P-adic number ·
Fermat's Last Theorem
In number theory, Fermat's Last Theorem (sometimes called Fermat's conjecture, especially in older texts) states that no three positive integers,, and satisfy the equation for any integer value of greater than 2.
Fermat's Last Theorem and Number theory · Fermat's Last Theorem and P-adic number ·
Galois group
In mathematics, more specifically in the area of abstract algebra known as Galois theory, the Galois group of a certain type of field extension is a specific group associated with the field extension.
Galois group and Number theory · Galois group and P-adic number ·
Graduate Texts in Mathematics
Graduate Texts in Mathematics (GTM) (ISSN 0072-5285) is a series of graduate-level textbooks in mathematics published by Springer-Verlag.
Graduate Texts in Mathematics and Number theory · Graduate Texts in Mathematics and P-adic number ·
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").
Integer and Number theory · Integer and P-adic number ·
Number
A number is a mathematical object used to count, measure and also label.
Number and Number theory · Number and P-adic number ·
Power series
In mathematics, a power series (in one variable) is an infinite series of the form where an represents the coefficient of the nth term and c is a constant.
Number theory and Power series · P-adic number and Power series ·
Prime ideal
In algebra, a prime ideal is a subset of a ring that shares many important properties of a prime number in the ring of integers.
Number theory and Prime ideal · P-adic number and Prime ideal ·
Prime number
A prime number (or a prime) is a natural number greater than 1 that cannot be formed by multiplying two smaller natural numbers.
Number theory and Prime number · P-adic number and Prime number ·
Quadratic form
In mathematics, a quadratic form is a homogeneous polynomial of degree two in a number of variables.
Number theory and Quadratic form · P-adic number and Quadratic form ·
Rational number
In mathematics, a rational number is any number that can be expressed as the quotient or fraction of two integers, a numerator and a non-zero denominator.
Number theory and Rational number · P-adic number and Rational number ·
Real number
In mathematics, a real number is a value of a continuous quantity that can represent a distance along a line.
Number theory and Real number · P-adic number and Real number ·
Ring (mathematics)
In mathematics, a ring is one of the fundamental algebraic structures used in abstract algebra.
Number theory and Ring (mathematics) · P-adic number and Ring (mathematics) ·
Solvable group
In mathematics, more specifically in the field of group theory, a solvable group or soluble group is a group that can be constructed from abelian groups using extensions.
Number theory and Solvable group · P-adic number and Solvable group ·
Valuation (algebra)
In algebra (in particular in algebraic geometry or algebraic number theory), a valuation is a function on a field that provides a measure of size or multiplicity of elements of the field.
Number theory and Valuation (algebra) · P-adic number and Valuation (algebra) ·
The list above answers the following questions
- What Number theory and P-adic number have in common
- What are the similarities between Number theory and P-adic number
Number theory and P-adic number Comparison
Number theory has 216 relations, while P-adic number has 135. As they have in common 18, the Jaccard index is 5.13% = 18 / (216 + 135).
References
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