It is given a relation $R=\left \{(1,1); (2,2); (3,3); (4,4); (5,5); (3,5); (4,3); (4,2); (4,5); (2,5)\right \}$ for a set $A=\left \{ 1,2,3,4,5\right \}$.
I found this relation is reflexive, anti-symetric and transitive, i.e. an order realation.
If order relation exists, there must be unique factor that is valuable for all ordered pairs in relation, so for all $x$ & $y$ in pairs stands that only $x \gt y$ or $x \lt y$ or $x \ge y$ or $x \le y$.
My questions is: Where I can find here unique order, when $x>y$ in ordered pairs $(4,3)$ & $(4,2)$ or when $x \lt y$ as in ordered pairs $(3,5)$, $(4,5)$ & $(2,5)$ ?
Thank you!