B'Recently, Norge found a string s = s_1 s_2 ldots s_n consisting of n lowercase Latin letters. As an exercise to improve his typing speed, he decided to type all substrings of the string s . Yes, all frac{n (n + 1)}{2} of them! A substring of s is a non-empty string x = s[a ldots b] = s_{a} s_{a + 1} ldots s_{b} ( 1 <= q a <= q b <= q n ). For example, "auto" and "ton" are substrings of "automaton". Shortly after the start of the exercise, Norge realized that his keyboard was broken, namely, he could use only k Latin letters c_1, c_2, ldots, c_k out of 26 . After that, Norge became interested in how many substrings of the string s he could still type using his broken keyboard. Help him to find this number. The first line contains two space-separated integers n and k ( 1 <= q n <= q 2 cdot 10^5 , 1 <= q k <= q 26 ) -- the length of the string s and the number of Latin letters still available on the keyboard. The second line contains the string s consisting of exactly n lowercase Latin letters. The third line contains k space-separated distinct lowercase Latin letters c_1, c_2, ldots, c_k -- the letters still available on the keyboard. Print a single number -- the number of substrings of s that can be typed using only available letters c_1, c_2, ldots, c_k . In the first example Norge can print substrings s[1 ldots2] , s[2 ldots3] , s[1 ldots3] , s[1 ldots1] , s[2 ldots2] , s[3 ldots3] , s[5 ldots6] , s[6 ldots7] , s[5 ldots7] , s[5 ldots5] , s[6 ldots6] , s[7 ldots7] . '...