Problem Statement

For a couple with $2$ children, it is known that the probability that the $1$st child is male is $X$ and the probability that it is female is $1-X$, and furthermore that the probability that the $2$nd child is male is $Y$ and the probability that it is female is $1-Y$.
Now, under these conditions, write a program that finds the probability that the $1$st child is male and the $2$nd child is female.
Taro, who is good at math, pointed out that this may not be uniquely determined, so find the maximum and minimum values of the probability that the $1$st child is male and the $2$nd child is female.

Input

$X$ $Y$

$0 \leq X,Y \leq 1$ are given with at most $5$ digits after the decimal point.

Output

Output the maximum and minimum values of the required probability, separated by a single space.
Your answer is considered correct if the absolute error is at most $10^{-9}$.

Sample

0.00000 0.00000

0.00000000000 0.00000000000

1.00000 0.00000

1.0 1.0