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10
Math.TechQA.Club
2025-01-14 14:16:10
111
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How to show that $a^2+ab+b^2<p$ for integers $a,b$?
Published on
14 Jan 2025 - 14:16
#abstract-algebra
#number-theory
#ring-theory
#eisenstein-integers
417
Views
Eisenstein's Criterion with an example
Published on
14 Jan 2025 - 14:16
#abstract-algebra
#number-theory
#elementary-number-theory
#irreducible-polynomials
#eisenstein-integers
169
Views
Smallest residue over $\Bbb Z[\omega]$
Published on
14 Jan 2025 - 14:16
#abstract-algebra
#ring-theory
#euclidean-domain
#eisenstein-integers
217
Views
Eisenstein Integers
Published on
14 Jan 2025 - 14:16
#soft-question
#eisenstein-integers
525
Views
Natural generalizations of Gaussian & Eisenstein integers?
Published on
14 Jan 2025 - 14:16
#complex-numbers
#gaussian-integers
#eisenstein-integers
2k
Views
On proving that $\mathbb{Z}[\omega]$ is a Euclidean domain.
Published on
14 Jan 2025 - 14:16
#eisenstein-integers
157
Views
For Eisenstein numbers $a + b\frac{1+\sqrt{3} i}{2}$ with $0 \le a, b \le n$ how can I efficiently identify all of the primes?
Published on
14 Jan 2025 - 14:15
#prime-numbers
#algorithms
#eisenstein-integers
113
Views
Eisenstein Integers modulo $(1-\omega)^2$
Published on
14 Jan 2025 - 14:16
#elementary-number-theory
#modular-arithmetic
#eisenstein-integers
82
Views
$\exists X, Y, Z \in \mathbb{Z}[\omega]$ such that $X^3 + Y^3 + Z^3 = \omega$?
Published on
14 Jan 2025 - 14:16
#modular-arithmetic
#eisenstein-integers
63
Views
Automorphism groups of $\mathbf Z$, $\mathbf Z[i]$, $\mathbf Z[\omega]$
Published on
14 Jan 2025 - 14:16
#ring-theory
#integers
#automorphism-group
#gaussian-integers
#eisenstein-integers
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