It's just if (a,b) is there then (b,a) should not be there And he used height in such a way that 'a' should be taller than 'b' and thus inverse cannot be true
i love you. for another clarification, for example, if (1,5) is in the relation THEN (5,1) CANNOT be in the relation (for it to be antisymmetric). Also, if (1,1) is in the relation, then it continues to be antisymmetric by definition. That is, all "reflexive" ordered pairs (1,1), (2,2), (3,3) and so on, are antisymmetric.
@@dhruvjha2776 he is trying to comment on the way he explained the topic ,but u r commenting about his grammatical mistakes, grow up dude ! It's not funny or cool anymore
Go to the last 15 seconds to understand.
Yes u are crct
Tnks
😂
I wish i had done whatever you said so i would have been able to save my 2 minutes 😅😅😅😂😂
you made it 200x complicated honestly
Agree😂👍
Absolutely right
Skill issue
It's just if (a,b) is there then (b,a) should not be there
And he used height in such a way that 'a' should be taller than 'b' and thus inverse cannot be true
Agreed
i love you. for another clarification, for example, if (1,5) is in the relation THEN (5,1) CANNOT be in the relation (for it to be antisymmetric). Also, if (1,1) is in the relation, then it continues to be antisymmetric by definition. That is, all "reflexive" ordered pairs (1,1), (2,2), (3,3) and so on, are antisymmetric.
Bro u explained better
is se jayada complicated explanation pure yt pr nahi hai
2:00 watch from here
he got me in the first few minutes , but last few seconds made everything right.. pheww
Thank you for relating it with reality
He is right, think before you comment
very well explained thank you so much!
Good example. Thank you!
vefry nice work,,,,acche se samajh gayaa ,,,,maja aa gaaya ,,, ohh yeaahhh
This is correct guys. Please watch the full video before commenting
Sir Akheer kr di app my to love you. Your teaching mehtod so good
Who stumbled from IITM online degree (python) here 😂
Thank you. The best explanation
you are so good thx you very much
from KZ with love
ty sir, for your explanation
Great Video!
Thank you for making this video. Amazing!
ur goated
Good sir
thank you very much for making this so simple
Last seconds are very imp to understand
Crystal clear sir thank you sir
Thank you, I get it now
Very good explanation
Thanku sirrrrrrrr 😅
pure gold👌
very helpful
finally i understand, thank u
From Bangladesh ❤️
Thank you so much
thank you!! great explanation.
Is it true that every relation which is not symmetry is anti symmetry
no, not true
If you take all the diagonal elements, it is going to be symmetric as well as antisymmetric together. So NO, that's not the case
No, for eg. (a,a) is both symmetric and anti symmetric
thanks
well explained
Thank you 😭
This is asymmetric relation not antisymmetric relation
2:05 thank me later
👌
i finally get it
slow
Wrong definition
sir tell wrong about antisymmetric
it not same with book
sir is you are not prepard lactur before deliver
hahhahahah imran bhai appni english sudharo , firr galti deikhao , dusro ki galti nikalne se pehle ani galti dekho
@@dhruvjha2776 he is trying to comment on the way he explained the topic ,but u r commenting about his grammatical mistakes, grow up dude ! It's not funny or cool anymore
@@siruvurivarchaswi1144 he deserves it!! he didn't even watched the full vid before commenting.
@@jsl_21 true
THIS IS SO WRONG !!!
Wrong
Wrong sir
Good sir