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- Coprime_integers abstract "In number theory, two integers a and b are said to be relatively prime, mutually prime, or coprime (also spelled co-prime) if the only positive integer that evenly divides both of them is 1. That is, the only common positive factor of the two numbers is 1. This is equivalent to their greatest common divisor being 1. The numerator and denominator of a reduced fraction are coprime. In addition to and the notation is sometimes used to indicate that a and b are relatively prime.For example, 14 and 15 are coprime, being commonly divisible by only 1, but 14 and 21 are not, because they are both divisible by 7. The numbers 1 and −1 are coprime to every integer, and they are the only integers to be coprime with 0.A fast way to determine whether two numbers are coprime is given by the Euclidean algorithm.The number of integers coprime to a positive integer n, between 1 and n, is given by Euler's totient function (or Euler's phi function) φ(n).A set of integers can also be called coprime if its elements share no common positive factor except 1. A set of integers is said to be pairwise coprime if a and b are coprime for every pair (a, b) of different integers in it.".
- Coprime_integers thumbnail Coprime-lattice.svg?width=300.
- Coprime_integers wikiPageID "6556".
- Coprime_integers wikiPageRevisionID "605169129".
- Coprime_integers hasPhotoCollection Coprime_integers.
- Coprime_integers subject Category:Number_theory.
- Coprime_integers comment "In number theory, two integers a and b are said to be relatively prime, mutually prime, or coprime (also spelled co-prime) if the only positive integer that evenly divides both of them is 1. That is, the only common positive factor of the two numbers is 1. This is equivalent to their greatest common divisor being 1. The numerator and denominator of a reduced fraction are coprime.".
- Coprime_integers label "Coprime integers".
- Coprime_integers label "Interi coprimi".
- Coprime_integers label "Liczby względnie pierwsze".
- Coprime_integers label "Nombres premiers entre eux".
- Coprime_integers label "Números primos entre si".
- Coprime_integers label "Números primos entre sí".
- Coprime_integers label "Relatief priem".
- Coprime_integers label "Teilerfremdheit".
- Coprime_integers label "Взаимно простые числа".
- Coprime_integers label "أعداد أولية فيما بينها".
- Coprime_integers label "互いに素".
- Coprime_integers label "互質".
- Coprime_integers sameAs Nesoudělná_čísla.
- Coprime_integers sameAs Teilerfremdheit.
- Coprime_integers sameAs Σχετικά_πρώτοι.
- Coprime_integers sameAs Números_primos_entre_sí.
- Coprime_integers sameAs Nombres_premiers_entre_eux.
- Coprime_integers sameAs Koprima_(bilangan).
- Coprime_integers sameAs Interi_coprimi.
- Coprime_integers sameAs 互いに素.
- Coprime_integers sameAs 서로소_(수론).
- Coprime_integers sameAs Relatief_priem.
- Coprime_integers sameAs Liczby_względnie_pierwsze.
- Coprime_integers sameAs Números_primos_entre_si.
- Coprime_integers sameAs m.01xpz.
- Coprime_integers sameAs Q104752.
- Coprime_integers sameAs Q104752.
- Coprime_integers wasDerivedFrom Coprime_integers?oldid=605169129.
- Coprime_integers depiction Coprime-lattice.svg.
- Coprime_integers isPrimaryTopicOf Coprime_integers.