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Prime ideals corresponding to primary ideals in decompositon

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$R_d\cong H^1(X,\mathcal T_X)$ for smooth hypersurface

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An embedding of a real line $L$ into $\mathbb{R}^2$ not extendible to an automorphism

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List Question

Affine cover of blow-up along ideal

Tower of integral extensions

Converse of Weak Nullstellensatz

Atiyah-Macdonalds Exercise 5.1

Prime ideals corresponding to primary ideals in decompositon

Compact infinite Hausdorff space

On the annihilator of a certain quotient module

On finite generation of $IM$ where $M$ is an $R$-module and $I=Ann_R (M/N)$ , where $N$ is a finitely generated submodule of $M$

$R_d\cong H^1(X,\mathcal T_X)$ for smooth hypersurface

A criterion for embedding $\mathbb{R}$ in $\mathbb{R}^2$

On finite generation of a submodule $N$ of a finitely generated $R$-module $M$, such that $IM$ is finitely generated, where $I=Ann_R (M/N)$

Is $\mathbb{C}\otimes _{\mathbb{Z}} \mathbb{C}$ isomorphic to $\mathbb{C}\otimes _{\mathbb{Q}} \mathbb{C}$ as ring?

$\mathbb Z$ is integrally closed in $\mathbb Q$?

$A$ is a ring and $I$ is an ideal, an element $x \in A$ maps to an invertible element of $A/I$.

An embedding of a real line $L$ into $\mathbb{R}^2$ not extendible to an automorphism

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