Equivalence Classes
ฝัง
- เผยแพร่เมื่อ 25 ส.ค. 2024
- Discrete Mathematics: Equivalence Classes
Topics discussed:
1) Definition of the equivalence class.
2) Finding the equivalence class.
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The most clear, precise and concise explanation of any topic in theoretical CS I've seen 👏
Been banging my head against the wall for an hour trying to make sense of the pure math notation. Thanks for using the example holy shit why did that have to be so difficult lmao
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broooo , my prof spent 20 minutes teaching this and I understood nothing . you , 7 minutes and ...wow...love you
This is pro teaching right here. You cant make it any simpler and in under 10 minutes. Thanks!!
Im so happy to see after this vedio because this is so difficiult topic for me .Actually today is my mid exam .... This vedio is vry helpful for me .Thanks
thanks professor, you've made my study on discrete math much more easier
Presented very well, sir. Easily understood the concept. Thankyou😊
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Thanks🎉
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You can also use its matrix to compute A/R
i had difficulty understanding it but i think i have understood the concept thank u
Thank you, very clear teaching.
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Thankyou . The concept is crystal clear for me now
I really like your video and your English accent is very cute,but I wounder if you could give us the method that we to go through to prove the equivalence relation
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Best explanation thus far!
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Thank You sir.
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THANK YOU
Hi!
Thank you very much.
Can you do a tutorial on this one please?
Let M = {(1, 1), (1, 2), (1, 3), (2, 1), (2, 2)} and define the equivalence relation ∼on M so that for (a, b), (c, d) ~ M, (a, b) ∼(c, d) if and only if
a = c.
Draw a digraph of this relation and give the equivalence class [(1, 3)].
very well phrased, good video!
Sir the relation R you defined is not equivalent, since, there is one more case occurs in transitivity that , if both a & b are even and both b&c are odd then there sum is even and the addition a+c is not even in that case
Thank you :)
LEGEND THANK YOU SIR
Thank you Sir
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Is this enough for bsc first year??
Wonderful explanation
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Very well explained !
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Benificial
Is equivalence class a subset of equivalence relation R or subset of the underlying set on which R is defined
0:20
can anyone clarify it to me
yes its correct but it is the result of statement thats y statement 1 is more precise definition
Well explained.
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Nice explanation sir..
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Thanks a lot!
but what if i say my a equals to 5 and my b equals to 2. Then 5 + 2 = 7. Its an odd number so not all a + b are even?
That's 5 is not related to 2..
Thanks so much!
May Allah bless you
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Exams in 2weeks..😊
life saver
Sir , please complete this series as soon as possible , I am following it for my upcoming gate exam.
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when you come to CS to learn programming but your forced to learn this instead
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Thank you so much
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