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Weibel 1.1 - Complexes of $R$-Modules

Huybrechts Complex Geometry Chapter 1.1

Humphreys 10 - Simple roots and Weyl group

Huybrechts Complex Geometry Chapter 2.1

Cox-Little-O'Shea 2.1 - Introduction

Cox-Little-O'Shea 2.2 - Ordering on the Monomials in $k[x_1, \ldots, x_n]$

Cox-Little-O'Shea 2.3 - A Division Algorithm in $k[x_1, \ldots, x_n]$

Cox-Little-O'Shea 2.4 - Monomial Ideals and Dickson's Lemma

Cox-Little-O'Shea 2.5 - The Hilbert Basis Theorem and Gröbner Bases

Cox-Little-O'Shea 2.6 - Properties of Grobner Bases

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Lam Lectures 7.17A Characterizations and Examples

Lam Lectures 7.17B First Instance of Module Category Equivalences

Lam Lectures 7.18 Categorical Properties

Weibel A.1 - Categories

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Advanced Modern Algebra - Chapter B-2-6: Transcendence

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Ch. 1 Lascoux POLYNOMIALS - Operators on polynomials

Gathmann CA Chapter 10 - Noether Normalization and Hilbert's Nullstellensatz

Gathmann CA Chapter 9 - Integral Ring Extensions

Ch. 9 Lascoux POLYNOMIALS - Key polynomials for type $B, C, D$

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