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Cyclotomic polynomial
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Algebra
Galois theory
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Words: 385
Articles: 12
Φ
n
is the monic polynomial whose roots are the primitive
n
th roots of unity. It belongs to
Z
[
X
]
and is irreducible over
Q
.
Table of contents
385
12
Cyclotomic factorization
Cyclotomic polynomial
24
Separability of a cyclotomic polynomial modulo p
Cyclotomic polynomial
33
Galois embedding for a cyclotomic polynomial
Cyclotomic polynomial
38
Cyclotomic field
Cyclotomic polynomial
263
8
Roots of unity in a rational cyclotomic field
Cyclotomic field
20
Seventh cyclotomic field
Cyclotomic field
80
2
Quadratic Gaussian period in the seventh cyclotomic field
Seventh cyclotomic field
22
Real cubic subfield of the seventh cyclotomic field
Seventh cyclotomic field
24
Maximal cyclotomic extension
Cyclotomic field
113
3
Maximal cyclotomic extension of the real numbers
Maximal cyclotomic extension
22
Maximal cyclotomic extension of the rational numbers
Maximal cyclotomic extension
33
Maximal cyclotomic extension of a finite field
Maximal cyclotomic extension
33
Ancestors
(5)
Galois theory
Algebra
Area of mathematics
Mathematics
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