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I think that this is the best video on the masters theorem that I have ever come across. And the proof is magnificent
I didn't think I would ever thank Rorschach for teaching me computer science
Truly a masterpiece. Thank you!
You, sir, are the absolute man.
It's great Professor, thank you so much !!
bro is an asmr professor
Fantastic explanation! Thank you very much
Learning data structures. Thanks for this break down
So intuitive. By the way, does anyone know who is the guy teaching this ? I want to find this course online
Thank you professor. I have 1 question, are we omitting the constant in the O(n^d) polynomial?
I expected this to be about Macmahon's Master Theorem: a spectacular determinantal identity.
Are we also assuming the polynomial O(n^d) is only 1 term without other smaller terms? (for example: n^(d-1))
Great 👍
Thank You!! Well Explained ❤
Good Explanation!
wohooo , amazing!
Well explained mate!
damn man you smart
thanks
thnks
I guess you put these videos in kids categoryPlease update the settings
I think that this is the best video on the masters theorem that I have ever come across. And the proof is magnificent
I didn't think I would ever thank Rorschach for teaching me computer science
Truly a masterpiece. Thank you!
You, sir, are the absolute man.
It's great Professor, thank you so much !!
bro is an asmr professor
Fantastic explanation! Thank you very much
Learning data structures. Thanks for this break down
So intuitive. By the way, does anyone know who is the guy teaching this ? I want to find this course online
Thank you professor. I have 1 question, are we omitting the constant in the O(n^d) polynomial?
I expected this to be about Macmahon's Master Theorem: a spectacular determinantal identity.
Are we also assuming the polynomial O(n^d) is only 1 term without other smaller terms? (for example: n^(d-1))
Great 👍
Thank You!! Well Explained ❤
Good Explanation!
wohooo , amazing!
Well explained mate!
damn man you smart
thanks
thnks
I guess you put these videos in kids category
Please update the settings