How to use the fundamental theorem of finite abelian groups to determine a complete list of abelian groups of a given order. Then, how to refine your list using additional information.
It's kind of fun that we get to play this kind of "game" where we factor primes and do logic puzzles right at the end of the playlist. It really did cover a ton of different topics!
Thank you for your videos! I have been watching them for a few years now and they are really great.
Oh my, I wish I found this video sooner. This hammers home the concepts for me.
great video, the info is very compact, not wasting time at all
all arguments are clear and well explained
thanks!!!
It's kind of fun that we get to play this kind of "game" where we factor primes and do logic puzzles right at the end of the playlist. It really did cover a ton of different topics!
thank you Professor!!
7:18 Matthematician consults the Akashic Record to construct enlightened examples.
Could you give us the modul?
How about LCM 24= 4x6
We only use prime powers for this expression. 6 is not a prime power since its prime factorisation is 2*3.
I think LCM of 4 and 6 is 12, it's not 24 :)