Give detailed Conception of : Relations.
@nader1 @waterineyes
you mean binary relation?
Didn't you ask about Equivalence Relations before? :/ Anyway, a relation is a correspondence between elements of two sets. For instance, the relation x~y x is related to y if x² + y² = 1 from two sets of real numbers... So, clearly 1 is related to 0 0 is related to 1 and so on...
Relations in sets
So other relation, it is relation that is in sets..
yes
ah kk terensreingnz tell you about
Well, a relation from a set X to a set Y is a correspondence between elements of X and elements of Y. The set X is called the domain of the relation, while the set Y, is called the range. A FUNCTION is a specific kind of relation, where for any element in the domain X, it is related to ONLY 1 element in the range Y.
That is not detailed explanation I guess, you should give some examples along with it to understand easily..
I did. The unit circle is a relation. x² + y² = 1
From R to R. R = Real numbers.
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