filmov
tv
No simple groups of order 66 or 144.
![preview_player](https://i.ytimg.com/vi/n8AzVj_hocQ/maxresdefault.jpg)
Показать описание
We look at an "advanced" group theory problem that uses Sylow's Theorems to show that there are no simple groups of order 66 or 144.
If you are going to use an ad-blocker, considering using brave and tipping me BAT!
Books I like:
Abstract Algebra:
Differential Forms:
Number Theory:
Analysis:
Calculus:
My Filming Equipment:
If you are going to use an ad-blocker, considering using brave and tipping me BAT!
Books I like:
Abstract Algebra:
Differential Forms:
Number Theory:
Analysis:
Calculus:
My Filming Equipment:
No simple groups of order 66 or 144.
Show that a group of order 30 is not simple.
The Hunt for Nonabelian Simple Groups: Part 5 - Groups of Order 12k: 24, 36, 48
'No Simple Groups of Order n' Exploiting Subgroups of Small Index (Algebra 1: Lecture 24 V...
The Hunt for Nonabelian Simple Groups: Part 1 - Groups of Order p^n and pq
List of simple groups of order between 1 to 60 (English version)
Group of order 30 is not Simple|Lec-17|Group Theory|MathLOG
'No Simple Group of Order n' Counting Elements (Algebra 1: Lecture 24 Video 4)
Visual Group Theory, Lecture 5.7: Finite simple groups
The Hunt for Nonabelian Simple Groups: Part 4 - Groups of Order pqr: 30, 42
Group of order 36 is not simple
Applications of Sylow’s Theorem: Group of order 56 (English Version)
Group of order 56 is not simple
There is no simple group of order 132 .
Let G be the simple group of order 168.What is the number of subgroup of G of order 7 csir net gate
Simple Groups - Abstract Algebra
Simple group Check in 2 sec. (group Theory)
Group of order 108 is not simple|Lec-16|Group Theory|MathLOG
SET Exam 2023:- Group of Order 108 is Not Simple: Solve This Math Question
Group of order 24 is not simple
Group of order 56 is not simple.
The Hunt for Nonabelian Simple Groups: Part 2 - Groups of Order (p^n)k: 18, 20, 28, 44, 50, 52, 54
12 - Groups of order 72 and 144
The Hunt for Nonabelian Simple Groups: Part 3 - Groups of Order (2^n)p: 12, 56
Комментарии