Media Summary: In this video we describe the structure of all In this video we show that the endomorphism ring of a In this video we prove the Short Five Lemma for R-

Unt Math Mla1j12 Simple Modules - Detailed Analysis & Overview

In this video we describe the structure of all In this video we show that the endomorphism ring of a In this video we prove the Short Five Lemma for R- In this video we prove that ideals are free In this video, we prove that submodules of free In this video we exhibit an isomorphism of R-

In this video, we prove that the index of a subgroup in its normalizer is equal to the number of distinct cosets that are invariant ... In this video, we prove that the index of a p-subgroup whose index in the group is divisible by p is divisible by p. This problem ... In this video, we prove properties of idempotent R- In this video, we prove properties about the splitting field of x^4-p^2 over Q and its Galois group. This problem comes from the ... In this video, we prove that a normal subgroup of order p is either a subgroup of the center or G mod its centralizer is nontrivial, ... In this video, we construct a field of order 27. This problem comes from the

In this video, we show that if a finite set X has cardinality not divisible by p, then a p-group acting on X will have a fixed point. In this video, we show that every element of a finite field is a sum of two squares. This problem comes from the

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UNT Math: MLA1J12: Simple modules are generated by their nonzero elements
UNT Math: MLA1A18: Simple modules are isomorphic to a quotient by a maximal ideal
UNT Math: MLA4A19: Characterizing simple Z-modules
UNT Math: MLA2A15: The endomorphism ring of a simple module is a division ring
UNT Math: MLA3A11: The Short Five Lemma for R-modules
UNT Math: MLA3A18: Ideals are free modules if and only if they are generated by a non-zero-divisor
UNT Math: MLA4J19: Submodules of free modules need not be free
UNT Math: MLA5J18: Exhibiting an isomorphism of R-modules related to the splitting lemma
UNT Math: G2(a)A20: On the Index of a Subgroup In Its Normalizer
UNT Math: G2(b)A20: On the Index of a P-Subgroup In Its Normalizer
UNT - Math 1180 Extra Credit Assignment
UNT Math: MLA2A2020: On idempotent R-module homomorphisms
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UNT Math: MLA1J12: Simple modules are generated by their nonzero elements

UNT Math: MLA1J12: Simple modules are generated by their nonzero elements

In this video, we show that a

UNT Math: MLA1A18: Simple modules are isomorphic to a quotient by a maximal ideal

UNT Math: MLA1A18: Simple modules are isomorphic to a quotient by a maximal ideal

In this video, we show that

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UNT Math: MLA4A19: Characterizing simple Z-modules

UNT Math: MLA4A19: Characterizing simple Z-modules

In this video we describe the structure of all

UNT Math: MLA2A15: The endomorphism ring of a simple module is a division ring

UNT Math: MLA2A15: The endomorphism ring of a simple module is a division ring

In this video we show that the endomorphism ring of a

UNT Math: MLA3A11: The Short Five Lemma for R-modules

UNT Math: MLA3A11: The Short Five Lemma for R-modules

In this video we prove the Short Five Lemma for R-

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UNT Math: MLA3A18: Ideals are free modules if and only if they are generated by a non-zero-divisor

UNT Math: MLA3A18: Ideals are free modules if and only if they are generated by a non-zero-divisor

In this video we prove that ideals are free

UNT Math: MLA4J19: Submodules of free modules need not be free

UNT Math: MLA4J19: Submodules of free modules need not be free

In this video, we prove that submodules of free

UNT Math: MLA5J18: Exhibiting an isomorphism of R-modules related to the splitting lemma

UNT Math: MLA5J18: Exhibiting an isomorphism of R-modules related to the splitting lemma

In this video we exhibit an isomorphism of R-

UNT Math: G2(a)A20: On the Index of a Subgroup In Its Normalizer

UNT Math: G2(a)A20: On the Index of a Subgroup In Its Normalizer

In this video, we prove that the index of a subgroup in its normalizer is equal to the number of distinct cosets that are invariant ...

UNT Math: G2(b)A20: On the Index of a P-Subgroup In Its Normalizer

UNT Math: G2(b)A20: On the Index of a P-Subgroup In Its Normalizer

In this video, we prove that the index of a p-subgroup whose index in the group is divisible by p is divisible by p. This problem ...

UNT - Math 1180 Extra Credit Assignment

UNT - Math 1180 Extra Credit Assignment

UNT - Math 1180 Extra Credit Assignment

UNT Math: MLA2A2020: On idempotent R-module homomorphisms

UNT Math: MLA2A2020: On idempotent R-module homomorphisms

In this video, we prove properties of idempotent R-

UNT Math: RF2A20: On the splitting field of x^4-p^2 over Q

UNT Math: RF2A20: On the splitting field of x^4-p^2 over Q

In this video, we prove properties about the splitting field of x^4-p^2 over Q and its Galois group. This problem comes from the ...

UNT Math: G4(b)A20: On the Structure of a Normal Subgroup of Order P

UNT Math: G4(b)A20: On the Structure of a Normal Subgroup of Order P

In this video, we prove that a normal subgroup of order p is either a subgroup of the center or G mod its centralizer is nontrivial, ...

UNT Math: RF1A16: Constructing a field of order 27

UNT Math: RF1A16: Constructing a field of order 27

In this video, we construct a field of order 27. This problem comes from the

UNT Math: G2A11: When a P-Group Acting on a Set X Has a Fixed Point

UNT Math: G2A11: When a P-Group Acting on a Set X Has a Fixed Point

In this video, we show that if a finite set X has cardinality not divisible by p, then a p-group acting on X will have a fixed point.

UNT Math: RF3J17: Showing every element of a finite field is a sum of two squares

UNT Math: RF3J17: Showing every element of a finite field is a sum of two squares

In this video, we show that every element of a finite field is a sum of two squares. This problem comes from the

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