Aidan and Nadia are long-time friends with a shared passion for mathematics. Each of them has a favorite number: Aidan's favorite number is $p$, and Nadia's is $q$.

To commemorate their friendship, their friends want to make a present: a plaque with an arithmetic expression whose value is equal to their favorite numbers. At first glance, it sounds impossible, but the answer is simple: Aidan reads left-to-right, while Nadia reads right-to-left, so the same expression can have different values for them.

For example, if 2023-12-13 is written on the plaque, then Aidan would calculate the result as $2023-12-13 = 1998$, and Nadia would calculate it as $31-21-3202=-3192$.

Find an arithmetic expression that, when read left-to-right, evaluates to $p$, and, when read right-to-left, evaluates to $q$. Its length must be at most $1000$ characters. It's guaranteed that such an expression exists for all valid inputs.

The first line of the input contains two integers $p$ and $q$ ($-10^{18} \le p, q \le 10^{18}$).

Print the expression without spaces or line breaks. It can only contain digits 0 through 9, '+', '-', and '*' characters.

The expression must contain at most $1000$ characters. Leading zeros in numbers are not allowed (the only exception is the notation '0' representing the number $0$) in both the expression and its reverse. Use of unary '+' or '-' is not allowed. The expression must be well-formed in both directions. The calculation uses the standard operator precedence.