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Sep
5
asked Dimension of a splitting field
Sep
4
accepted Alternative solution to determine the number of irreducible, monic polynomials in $\mathbb{Z}_p[x]$ of degree $k$
Sep
4
revised Alternative solution to determine the number of irreducible, monic polynomials in $\mathbb{Z}_p[x]$ of degree $k$
corrected the power in latex
Sep
4
suggested approved edit on Alternative solution to determine the number of irreducible, monic polynomials in $\mathbb{Z}_p[x]$ of degree $k$
Sep
4
asked Alternative solution to determine the number of irreducible, monic polynomials in $\mathbb{Z}_p[x]$ of degree $k$
Sep
3
accepted Distinct-degree factorization in finite fields
Sep
3
comment Distinct-degree factorization in finite fields
I wonder because the dividend is monoic.
Sep
3
asked Distinct-degree factorization in finite fields
Sep
2
comment Minimal polynomial of $i\frac{\sqrt{3}}{2}+\frac{1}{2}$
Due to the definition of minimal polynomial to make it unique.
Sep
2
accepted Minimal polynomial of $i\frac{\sqrt{3}}{2}+\frac{1}{2}$
Sep
2
revised Minimal polynomial of $i\frac{\sqrt{3}}{2}+\frac{1}{2}$
added 12 characters in body; edited title
Sep
2
asked Minimal polynomial of $i\frac{\sqrt{3}}{2}+\frac{1}{2}$
Sep
2
awarded  Promoter
Sep
1
accepted Finding a polynomial $g$ such that $g^2=f$ for certain $f$ in $\mathbb{F}_{16}$
Sep
1
asked Finding a polynomial $g$ such that $g^2=f$ for certain $f$ in $\mathbb{F}_{16}$
Aug
31
revised Computable Criteria to check whether a given basis is a Gröbner Basis
tags
Aug
31
asked Computable Criteria to check whether a given basis is a Gröbner Basis
Aug
30
accepted Quotient ring of a polynomial ideal with two variables
Aug
30
comment Quotient ring of a polynomial ideal with two variables
Thanks for the great answer! If I understand you correctly I assume all the equivalence classes are of the form $[a \cdot 1], [a \cdot y], [a \cdot y^2]$ with $a \in \mathbb{C}$. Thus, $\operatorname{dim}_{\mathbb{C}}\mathbb{C}[x,y]/I = 3$?
Aug
30
asked Quotient ring of a polynomial ideal with two variables