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- Cyclotomic_polynomial abstract "In algebra, the nth cyclotomic polynomial, for any positive integer n, is the unique irreducible polynomial with integer coefficients, which is a divisor of and is not a divisor of for any k < n. Its roots are the nth primitive roots of unity , where k runs over the integers lower than n and coprime to n. In other words, the nth cyclotomic polynomial is equal toIt may also be defined as the monic polynomial with integer coefficients, which is the minimal polynomial over the field of the rational numbers of any primitive nth-root of unity (is such a primitive root).".
- Cyclotomic_polynomial wikiPageID "171992".
- Cyclotomic_polynomial wikiPageRevisionID "606660905".
- Cyclotomic_polynomial hasPhotoCollection Cyclotomic_polynomial.
- Cyclotomic_polynomial id "p/c027580".
- Cyclotomic_polynomial name "Smallest order of cyclotomic polynomial containing n or −n as a coefficient".
- Cyclotomic_polynomial sequencenumber "A013594".
- Cyclotomic_polynomial title "Cyclotomic polynomials".
- Cyclotomic_polynomial subject Category:Algebra.
- Cyclotomic_polynomial subject Category:Number_theory.
- Cyclotomic_polynomial comment "In algebra, the nth cyclotomic polynomial, for any positive integer n, is the unique irreducible polynomial with integer coefficients, which is a divisor of and is not a divisor of for any k < n. Its roots are the nth primitive roots of unity , where k runs over the integers lower than n and coprime to n.".
- Cyclotomic_polynomial label "Cyclotomic polynomial".
- Cyclotomic_polynomial label "Kreisteilungspolynom".
- Cyclotomic_polynomial label "Polinomio ciclotomico".
- Cyclotomic_polynomial label "Polinomio ciclotómico".
- Cyclotomic_polynomial label "Polynôme cyclotomique".
- Cyclotomic_polynomial label "Круговой многочлен".
- Cyclotomic_polynomial label "円分多項式".
- Cyclotomic_polynomial label "分圆多项式".
- Cyclotomic_polynomial sameAs Kreisteilungspolynom.
- Cyclotomic_polynomial sameAs Polinomio_ciclotómico.
- Cyclotomic_polynomial sameAs Polynôme_cyclotomique.
- Cyclotomic_polynomial sameAs Polinomio_ciclotomico.
- Cyclotomic_polynomial sameAs 円分多項式.
- Cyclotomic_polynomial sameAs m.04_1kr2.
- Cyclotomic_polynomial sameAs Q1051983.
- Cyclotomic_polynomial sameAs Q1051983.
- Cyclotomic_polynomial wasDerivedFrom Cyclotomic_polynomial?oldid=606660905.
- Cyclotomic_polynomial isPrimaryTopicOf Cyclotomic_polynomial.