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- Group Cohomology
- Direct Sums of Vector Spaces Thursday 3 November 2005 Lectures for Part a of Oxford FHS in Mathematics and Joint Schools
- Groups, Lagrange's Theorem and Direct Product
- Basic Category Theory
- Math 757 Homology Theory
- Math 371 Lecture #37 §8.2 (Ed.2), 9.2 (Ed.3): Finite Abelian Groups
- Completely Positive Projections and Biproducts
- Supplementary Notes on Direct Products of Groups and the Fundamental Theorem of Finite Abelian Groups
- Limits, Colimits and How to Calculate Them in the Category of Modules Over a Pid
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- Rings, Modules, and the Total, by Friedrich Kasch and Adolf Mader
- MAS 305 Algebraic Structures II Direct Products and Direct Sums
- 19 Free Abelian Groups
- Semisimplicity and Some Basic Structure Theorems
- Fr\" Olicher Spectral Sequence and Hodge Structures on The
- Solutions to Exercises from Kenneth Brown's Cohomology of Groups
- Math 101B: Algebra Ii Part C: Semisimplicity
- Direct Sums and Direct Products of Finite-Dimensional Modules Over Path Algebras
- MODULES 1. Modules Let a Be a Ring. a Left Module M Over A
- When Every Projective Module Is a Direct Sum of Finitely Generated
- Math 100C: Homomorphism Rings of G-Modules Supplement
- DIRECT LIMITS, INVERSE LIMITS, and PROFINITE GROUPS the First
- Lecture 13: Direct Sums and Spans of Vector Spaces
- Additive, Abelian, and Exact Categories
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- Direct Summands of Direct Sums of Modules Whose Endomorphism Rings Have Two Maximal Right Ideals
- Category Theory
- Chapter 3 Direct Sums, Affine Maps, the Dual Space, Duality
- Rings Characterized by Direct Sums of Cs Modules
- MAT 535 Problem Set 1 Solutions
- Linear Algebra Over Fields
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- 1.8 Direct Products and Direct Sums
- List Decoding of Direct Sum Codes
- Foundations of Algebraic Geometry Class 2
- Section II.1. Free Abelian Groups
- Modules, Splitting Sequences, and Direct Sums
- Semisimplicity and Finite Groups
- Representation Theory CT, Lent 2005
- The Category of Modules Over a Commutative Ring and Abelian Categories
- 9 Direct Products, Direct Sums, and Free Abelian Groups
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- (Not Necessarily Commutative) Ring. As Usual, “Module” Will Mean “Left A-Module”, but of Course There Is a Parallel Theory for Right Modules
- TIFR Notes on Semisimple Rings, Central Simple Algebras, Etc