Media Summary: In this video we prove that ideals are free In this video we describe the structure of all In this video we prove the Short Five Lemma for R-

Unt Math Mla1a18 Simple Modules - Detailed Analysis & Overview

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

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 construct a field of order 27. This problem comes from the In this video, we prove properties of integral domains containing fields as subrings. This problem comes from the In this video, we show that every element of a finite field is a sum of two squares. This problem comes from the 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 that a certain map from a vector space over a finite field is surjective. This problem comes from the

In this video we will prove a restated version of the Chinese Remainder Theorem. This problem comes from the In this video, we show that in a finite group G of order relatively prime to m, if x and y are elements whose mth powers are equal, ...

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UNT Math: MLA1A18: Simple modules are isomorphic to a quotient by a maximal ideal
UNT Math: MLA3A18: Ideals are free modules if and only if they are generated by a non-zero-divisor
UNT Math: MLA1J12: Simple modules are generated by their nonzero elements
UNT Math: MLA4A19: Characterizing simple Z-modules
UNT Math: MLA3A11: The Short Five Lemma for R-modules
UNT Math: MLA2A15: The endomorphism ring of a simple module is a division ring
UNT Math: MLA5J18: Exhibiting an isomorphism of R-modules related to the splitting lemma
UNT Math: MLA4J19: Submodules of free modules need not be free
UNT Math: G2(a)A20: On the Index of a Subgroup In Its Normalizer
UNT Math: RF1A16: Constructing a field of order 27
UNT Math: MLA4A18: On the structure of integral domains containing a field as a subring
UNT Math Millican Talk: Dr. Victor Moll (Tulane University) 2/2/2026
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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

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

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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: MLA4A19: Characterizing simple Z-modules

UNT Math: MLA4A19: Characterizing simple Z-modules

In this video we describe the structure of all

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-

Sponsored
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: 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: 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: 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: 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: MLA4A18: On the structure of integral domains containing a field as a subring

UNT Math: MLA4A18: On the structure of integral domains containing a field as a subring

In this video, we prove properties of integral domains containing fields as subrings. This problem comes from the

UNT Math Millican Talk: Dr. Victor Moll (Tulane University) 2/2/2026

UNT Math Millican Talk: Dr. Victor Moll (Tulane University) 2/2/2026

UNT Mathematics

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

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: RF4A20: On a surjective map from a vector space over a finite field

UNT MATH: RF4A20: On a surjective map from a vector space over a finite field

In this video, we prove that a certain map from a vector space over a finite field is surjective. This problem comes from the

UNT Math: G4A16: Proving the Chinese Remainder Theorem

UNT Math: G4A16: Proving the Chinese Remainder Theorem

In this video we will prove a restated version of the Chinese Remainder Theorem. This problem comes from the

UNT Math: G3A18: When Elements in a Finite Group Whose mth Powers Are The Same Are Equal

UNT Math: G3A18: When Elements in a Finite Group Whose mth Powers Are The Same Are Equal

In this video, we show that in a finite group G of order relatively prime to m, if x and y are elements whose mth powers are equal, ...

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