CF76D.Plus and xor

Bitwise exclusive OR (or bitwise addition modulo two) is a binary operation which is equivalent to applying logical exclusive OR to every pair of bits located on the same positions in binary notation of operands. In other words, a binary digit of the result is equal to 1 if and only if bits on the respective positions in the operands are different.

For example, if $X=109_{10}=1101101_{2}$ , $Y=41_{10}=101001_{2}$ , then:

$X$ xor $Y = 68_{10} = 1000100_{2}$ . Write a program, which takes two non-negative integers $A$ and $B$ as an input and finds two non-negative integers $X$ and $Y$ , which satisfy the following conditions:

• $A=X+Y$
• $B = X$ xor $Y$ , where xor is bitwise exclusive or.
• $X$ is the smallest number among all numbers for which the first two conditions are true.

The first line contains integer number $A$ and the second line contains integer number $B$ ( $0<=A,B<=2^{64}-1$ ).

The only output line should contain two integer non-negative numbers $X$ and $Y$ . Print the only number -1 if there is no answer.