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Thank you for uploading these videos, they are super helpful! Literally saved me from getting bad grades
This is such a wonderful series of videos, and almost nothing else I've seen comes close to being...equivalent!
living upto the username 😂
@@thomasboi2255 That’s how I do it.
I learn much from you.
now that is what i have been looking for. Well delineated sir Michael.....bravo
Professor Penn, thank you for a classic definition and example of Congruence Modulo N.
Hi, Michael! Thank you so much for your classes. Learned a lot from you. Do you have any references to share with us about Number Theory? Thank you.
better than my professor, also dude you're ripped. nice.
You are a great teacher! Love your videos
Well explained. Thank you 🙂
Couldn’t agree more he explained it better than my tutor
Great video that I assigned to my class, but a couple of students complained of what seems to be an echo from your chalk.
We learned a lot from you and can you please explain what is Gauss theorem
sir please give example for chapter relation and function for practiceand thank you for this helpful video
helped me finish my homework!
"A == B mod C if C/(a-b) is an integer". Got it. Clear at last.
um its (A-B)/C
@@changjeffreysinto3872 i think he was referring to C being a divisor
How we can show that 89 | 2^44 - 1 ????
This guy is a legend
My favorite younger-ish math professor who has the guns (arm muscles).
What is the benefits? Where is it use?
To find the day of a particular date of a year
mostly encryption, there is no paper explaining RSA without using it and the chinese remainder algorithm :P
Amazing sir❤
2:16 n in naturals then n=-1
maybe one of the examples should have been a is congruent to b where b > a. otherwise i'll ask why you didn't just say "a mod n = b"
There is another proof for the third condition of equivalence relations :if n | (a - b) and n | (b - c), then n | [(a - b) + (b - c)] = [a - c].
Thank you
THANKS A TON :)
thank you so much
I just love how they still go the old school way in Europe with a chalk and a blackboard, just love it💥
感觉黑板看不太清要是投影仪就好多了
Thank you sir
Helpful thanks
Thanks
「どうやってやるの?」、
thanks!!!!!!!!!!!!!!!!!!
Well explained.
like in school do not understand
1:45 8=3 teehee
Thank You
Thank you.
Thank you for uploading these videos, they are super helpful! Literally saved me from getting bad grades
This is such a wonderful series of videos, and almost nothing else I've seen comes close to being...equivalent!
living upto the username 😂
@@thomasboi2255 That’s how I do it.
I learn much from you.
now that is what i have been looking for. Well delineated sir Michael.....bravo
Professor Penn, thank you for a classic definition and example of Congruence Modulo N.
Hi, Michael! Thank you so much for your classes. Learned a lot from you.
Do you have any references to share with us about Number Theory? Thank you.
better than my professor, also dude you're ripped. nice.
You are a great teacher! Love your videos
Well explained. Thank you 🙂
Couldn’t agree more he explained it better than my tutor
Great video that I assigned to my class, but a couple of students complained of what seems to be an echo from your chalk.
We learned a lot from you and can you please explain what is Gauss theorem
sir please give example for chapter relation and function for practice
and thank you for this helpful video
helped me finish my homework!
"A == B mod C if C/(a-b) is an integer". Got it. Clear at last.
um its (A-B)/C
@@changjeffreysinto3872 i think he was referring to C being a divisor
How we can show that 89 | 2^44 - 1 ????
This guy is a legend
My favorite younger-ish math professor who has the guns (arm muscles).
What is the benefits? Where is it use?
To find the day of a particular date of a year
mostly encryption, there is no paper explaining RSA without using it and the chinese remainder algorithm :P
Amazing sir❤
2:16 n in naturals then n=-1
maybe one of the examples should have been a is congruent to b where b > a. otherwise i'll ask why you didn't just say "a mod n = b"
There is another proof for the third condition of equivalence relations :
if n | (a - b) and n | (b - c), then n | [(a - b) + (b - c)] = [a - c].
Thank you
THANKS A TON :)
thank you so much
I just love how they still go the old school way in Europe with a chalk and a blackboard, just love it💥
感觉黑板看不太清要是投影仪就好多了
Thank you sir
Helpful thanks
Thanks
「どうやってやるの?」、
thanks!!!!!!!!!!!!!!!!!!
Well explained.
like in school do not understand
1:45 8=3 teehee
Thank You
Thank you.