A9857. Game

Two players play a simple game. Each player is provided with a box with balls. First player's box contains exactly $n_{1}$ balls and second player's box contains exactly $n_{2}$ balls. In one move first player can take from 1 to $k_{1}$ balls from his box and throw them away. Similarly, the second player can take from 1 to $k_{2}$ balls from his box in his move. Players alternate turns and the first player starts the game. The one who can't make a move loses. Your task is to determine who wins if both players play optimally.

The first line contains four integers $n_{1},n_{2},k_{1},k_{2}$ . All numbers in the input are from 1 to 50.

This problem doesn't have subproblems. You will get 3 points for the correct submission.

Output "First" if the first player wins and "Second" otherwise.

Consider the first sample test. Each player has a box with 2 balls. The first player draws a single ball from his box in one move and the second player can either take 1 or 2 balls from his box in one move. No matter how the first player acts, the second player can always win if he plays wisely.