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List Question

Abstract Algebra: Quotient ring, ideal, and isomorphism

Proving $y-x^2, z-xy$ generate the ideal of the twisted cubic

Show that every non-zero ideal of the ring of rationals with odd denominator is generated by $2^{n}$

Confused about quotient ring

$R$ commutative ring with 1 and not every ideal is principal. Prove $R$ has ideal that is not principal.

Product of ideals in $\mathbb{Z}[X]$

Let $k$ be a non-algebraically closed field and $I\subset k[x_1,\dots, x_n]$ be maximal ideal. Is $V_{\bar{k}}(I)$ necessarily finite?

Finding inverses in quotient rings

Ideals in Laurent polynomials over a field

Homogeneous elements of an ideal over a quotient ring

Equivalent definitions of primary ideals

calculate intersection of two polynomial ideals

Finding associated primes of quotient modules

Find all the ideals of $\mathbb { Z } [ i ]$ containing $(5)$

Form of ideal generated by a set in non-commutative case

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