Consider another logical operation, such as implication $($P implies Q$,$ that is$,$ if P then Q$,$ P Q$),$ equivalence $($P Q$,$ same as $"$if and only if$"$ IFF$),$ NAND $[$NOT AND, that is$,$ ~$($P $^$ Q$)],$ NOR $[$NOT OR$,$ that is$,$ ~$($P v Q$)],$ XOR $($exclusive or$),$ IF $($P IF Q$,$ P Q$,$ Q P$)$ or any other binary operation on two Boolean values.Describe the relation$/$operation and provide a wiring diagram depicting it$.$It can bebasic, with just switches and one light for a true result; orsemi$-$fancy, with a true light for each switch also; or$$fancy$,$ with true and false lights for each switch and true and false lights for the resultClearly label the switches P and Q$,$ label the directions of each switch T and F$,$ and label the light$($s$)$ T or F$.$ Label the result R or Result.