Kolya is very absent-minded. Today his math teacher asked him to solve a simple problem with the equation $a + 1 = b$ with positive integers $a$ and $b$, but Kolya forgot the numbers $a$ and $b$. He does, however, remember that the first (leftmost) digit of $a$ was $d_a$, and the first (leftmost) digit of $b$ was $d_b$.

Can you reconstruct any equation $a + 1 = b$ that satisfies this property? It may be possible that Kolya misremembers the digits, and there is no suitable equation, in which case report so.

Input

The only line contains two space-separated digits $d_a$ and $d_b$ ($1 \leq d_a, d_b \leq 9$).

Output

If there is no equation $a + 1 = b$ with positive integers $a$ and $b$ such that the first digit of $a$ is $d_a$, and the first digit of $b$ is $d_b$, print a single number $-1$.

Otherwise, print any suitable $a$ and $b$ that both are positive and do not exceed $10^9$. It is guaranteed that if a solution exists, there also exists a solution with both numbers not exceeding $10^9$.

Samples

1 2

199 200

4 4

412 413

5 7

-1

6 2

-1