I don't usually comment on youtube videos. However this was by far the most lucid explanation of an abstract concept. I finally have a vivid understanding of certain things I couldn't comprehend in class. Keep up the good work👍.
Thanks for these videos. My uni lectures are such a slog, but this was surprisingly enjoyable. Appreciate that you put enthusiasm into your videos and explain things in a very simple and clear manner. Thought I was just a pleb, but these videos have really boosted my confidence.
Thank you for these videos. It’s ironic that statistical mechanics is not your favourite physics topic but you make it so interesting
You are really great! Best video I found on Internet. Thankyou so much.
20:00 It seems you mixed the arguments in the formula for the number of combinations with repetitions. This is given by comb(N+U-1, N), which should give 56 microstates.
Bro casually dropping the f bomb. I was watching this in library around kids. Great vid still
6:46 great, because I’ve never heard of that one before. Something could never be both a quark and a gluon, right? A gluon is a boson.
Amazing! Plzzzz make a playlist this is toooo good not to be continued !
entropy is not a measure of disorder. it's a measure of how much possible complexity is remaining in a system
Thank you but can you put all videos in one playlist soon because I can't find next video and I have near exam
13:28 wouldn't this be 25 microstates? 28 implies a particle could occupy an energy level 6
14:20 Bars and Stars Method, Numberphile has a great video on this
Very clear. GREAT way of explanation. thank you very much!!
Thanks so much for these videos! They're really well explained
Great teaching! Thank you so much!
@ roughly 14:54, isn't that the formula for combinations? If the particles were non-distinguishable then this would be the case (,right?) but here they are distinguishable. So, should the permutations be calculated using nPr instead of nCr? I'm confused... Could you please elaborate a bit because I can't see where my reasoning fails?
They shouldering give YouTube a Nobel -Prize for Teaching
I'm so deep in i read his name as partition boltzmann
waaao its nice and beutifull confident explanation sir thanks
@gajoko1746