Description: Today Pari and Arya are playing a game called Remainders. Pari chooses two positive integer x and k, and tells Arya k but not x. Arya have to find the value $$x \mod k$$. There are n ancient numbers c1, c2, ..., cn and Pari has to tell Arya $$x \mod c_2$$ if Arya wants. Given k and the ancient values, tell us if Arya has a winning strategy independent of value of x or not. Formally, is it true that Arya can understand the value $$x \mod k$$ for any positive integer x? Note, that $$x \mod y$$ means the remainder of x after dividing it by y. Input Format: The first line of the input contains two integers n and k (1 ≤ n, k ≤ 1 000 000) — the number of ancient integers and value k that is chosen by Pari. The second line contains n integers c1, c2, ..., cn (1 ≤ ci ≤ 1 000 000). Output Format: Print "Yes" (without quotes) if Arya has a winning strategy independent of value of x, or "No" (without quotes) otherwise. Note: In the first sample, Arya can understand $$x \mod 5$$ because 5 is one of the ancient numbers. In the second sample, Arya can't be sure what $$x \mod 7$$ is. For example 1 and 7 have the same remainders after dividing by 2 and 3, but they differ in remainders after dividing by 7.