B"You are given two integers l and r . Let's call an integer x modest, if l <= x <= r . Find a string of length n , consisting of digits, which has the largest possible number of substrings, which make a modest integer. Substring having leading zeros are not counted. If there are many answers, find lexicographically smallest one. If some number occurs multiple times as a substring, then in the counting of the number of modest substrings it is counted multiple times as well. The first line contains one integer l ( 1 <= l <= 10^{800} ). The second line contains one integer r ( l <= r <= 10^{800} ). The third line contains one integer n ( 1 <= n <= 2 ,000 ). In the first line, print the maximum possible number of modest substrings. In the second line, print a string of length n having exactly that number of modest substrings. If there are multiple such strings, print the lexicographically smallest of them. In the first example, string xc2 xab101 xc2 xbb has modest substrings xc2 xab1 xc2 xbb, xc2 xab10 xc2 xbb, xc2 xab1 xc2 xbb. In the second example, string xc2 xab111 xc2 xbb has modest substrings xc2 xab1 xc2 xbb ( 3 times) and xc2 xab11 xc2 xbb ( 2 times). "...