filmov
tv
Abstract Algebra 1.6 : Subgroups, Lagrange's Theorem, and the Center
![preview_player](https://i.ytimg.com/vi/IpaN7f4G4bs/maxresdefault.jpg)
Показать описание
In this video, I introduce Lagranges theorem, using it and other facts to prove many things about groups and their subgroups. I then introduce the center of a group and use it to prove that groups of order prime squared (|G| = p^2) are abelian.
Notes : None yet
Notes : None yet
(Abstract Algebra 1) Cyclic Subgroups
Cyclic Groups, Generators, and Cyclic Subgroups | Abstract Algebra
(Abstract Algebra 1) Definition of a Cyclic Group
Normal Subgroups and Quotient Groups (aka Factor Groups) - Abstract Algebra
Definition of Normal Subgroups | Abstract Algebra
Abstract Algebra: Subgroups
Abstract Algebra Lecture 7: Subgroups, Cyclic Subgroups
Abstract Algebra 6: center of a group, centralizers and cyclic subgroups
【Abstract Algebra Lecture 5】Subgroups | MAT211 Nge Kie Seng 20241003
Cosets and Lagrange’s Theorem - The Size of Subgroups (Abstract Algebra)
Abstract Algebra: Group, Subgroup, Cyclic
Two Step, One Step, and Finite Subgroup Tests | Abstract Algebra
Abstract Algebra 17: Subgroups
Abstract Algebra | 25. Subgroups and Cyclic Groups
Abstract Algebra | Normal Subgroups
Abstract Algebra - 3.2 Subgroup Tests
Abstract Algebra - 9.1 Normal Subgroups
(Abstract Algebra 1) The Center of a Group
(Abstract Algebra 1) Definition of Cosets
Abstract Algebra: subgroups, lattice diagrams, cyclic part 1, 9-11-17
Symmetric Groups (Abstract Algebra)
Cyclic subgroups Example 1.mp4
Order of Elements in a Group | Abstract Algebra
Abstract Algebra - 3.1 Finite Groups and Subgroups: Terminology and Notation
Комментарии