Media Summary: Lecture 15: We started this lecture by proving Lecture 14: In this lecture we discussed F[x]-modules. We first saw why an F[x]-module V had to be a vector space over F. We then ... In this video, we introduce the notion of

The Submodule Criterion Algebra 2 - Detailed Analysis & Overview

Lecture 15: We started this lecture by proving Lecture 14: In this lecture we discussed F[x]-modules. We first saw why an F[x]-module V had to be a vector space over F. We then ... In this video, we introduce the notion of Lecture 13: In this lecture we began our discussion of modules. We started by recalling what it means for a set V to be vector ... Lecture 27: We started this lecture by defining what it means for an R-module to be Noetherian. We gave several equivalent ... Lecture 10: In the last lecture we spent a lot of time talking about factorizations of elements in R[x] into irreducible elements and in ...

We're still in 10.1 of Dummit and Foote for the most part. We finish the discussion of F[x]-modules, discuss That makes sense too right we call it a stable subspace it fixes it to itself okay so proposition one

Photo Gallery

The Submodule Criterion (Algebra 2: Lecture 15 Video 1)
F[x]-Submodules (Algebra 2: Lecture 14 Video 3)
Submodules
Two Example Problems (Algebra 2: Lecture 15 Video 2)
(R/I)-Modules (Algebra 2: Lecture 13 Video 3)
Noetherian R-Modules (Algebra 2: Lecture 27 Video 1)
Abstract Algebra II: submodules, cokernel 4-4-18
Irreducibility- Reducing Coefficients Modulo an Ideal (Algebra 2: Lecture 10 Video 2)
Abstract Algebra II: on modules and algebra basics, 3-3-17
MTH-610 Theory of Modules Lec 5 criterion of sub module no 2
Submodule | Module theory | Abstract algebra | L-03
Abstract Algebra II: basic module theory, 3-18-22 part 1
View Detailed Profile
The Submodule Criterion (Algebra 2: Lecture 15 Video 1)

The Submodule Criterion (Algebra 2: Lecture 15 Video 1)

Lecture 15: We started this lecture by proving

F[x]-Submodules (Algebra 2: Lecture 14 Video 3)

F[x]-Submodules (Algebra 2: Lecture 14 Video 3)

Lecture 14: In this lecture we discussed F[x]-modules. We first saw why an F[x]-module V had to be a vector space over F. We then ...

Submodules

Submodules

In this video, we introduce the notion of

Two Example Problems (Algebra 2: Lecture 15 Video 2)

Two Example Problems (Algebra 2: Lecture 15 Video 2)

Lecture 15: We started this lecture by proving

(R/I)-Modules (Algebra 2: Lecture 13 Video 3)

(R/I)-Modules (Algebra 2: Lecture 13 Video 3)

Lecture 13: In this lecture we began our discussion of modules. We started by recalling what it means for a set V to be vector ...

Noetherian R-Modules (Algebra 2: Lecture 27 Video 1)

Noetherian R-Modules (Algebra 2: Lecture 27 Video 1)

Lecture 27: We started this lecture by defining what it means for an R-module to be Noetherian. We gave several equivalent ...

Abstract Algebra II: submodules, cokernel 4-4-18

Abstract Algebra II: submodules, cokernel 4-4-18

... when is 1 or

Irreducibility- Reducing Coefficients Modulo an Ideal (Algebra 2: Lecture 10 Video 2)

Irreducibility- Reducing Coefficients Modulo an Ideal (Algebra 2: Lecture 10 Video 2)

Lecture 10: In the last lecture we spent a lot of time talking about factorizations of elements in R[x] into irreducible elements and in ...

Abstract Algebra II: on modules and algebra basics, 3-3-17

Abstract Algebra II: on modules and algebra basics, 3-3-17

We're still in 10.1 of Dummit and Foote for the most part. We finish the discussion of F[x]-modules, discuss

MTH-610 Theory of Modules Lec 5 criterion of sub module no 2

MTH-610 Theory of Modules Lec 5 criterion of sub module no 2

Lec 5

Submodule | Module theory | Abstract algebra | L-03

Submodule | Module theory | Abstract algebra | L-03

Submodule

Abstract Algebra II: basic module theory, 3-18-22 part 1

Abstract Algebra II: basic module theory, 3-18-22 part 1

That makes sense too right we call it a stable subspace it fixes it to itself okay so proposition one

Abstract Algebra II: direct sum of submodule theorem, 3-6-17

Abstract Algebra II: direct sum of submodule theorem, 3-6-17

... these is from corresponding