B'Consider a segment [0, d] of the coordinate line. There are n lanterns and m points of interest in this segment. For each lantern, you can choose its power -- an integer between 0 and d (inclusive). A lantern with coordinate x illuminates the point of interest with coordinate y if |x - y| is less than or equal to the power of the lantern. A way to choose the power values for all lanterns is considered valid if every point of interest is illuminated by at least one lantern. You have to process q queries. Each query is represented by one integer f_i . To answer the i -th query, you have to: The first line contains three integers d , n and m ( 4 <= d <= 3 cdot 10^5 ; 1 <= n <= 2 cdot 10^5 ; 1 <= m <= 16 ) -- the size of the segment, the number of lanterns and the number of points of interest, respectively. The second line contains n integers l_1, l_2, ... , l_n ( 1 <= l_i <= d - 1 ), where l_i is the coordinate of the i -th lantern. The third line contains m integers p_1, p_2, ... , p_m ( 1 <= p_i <= d - 1 ), where p_i is the coordinate of the i -th point of interest. The fourth line contains one integer q ( 1 <= q <= 5 cdot 10^5 ) -- the number of queries. The fifth line contains q integers f_1, f_2, ... , f_q ( 1 <= f_i <= d - 1 ), where f_i is the integer representing the i -th query. Additional constraint on the input: during the processing of each query, no coordinate contains more than one object (i. xe2 x80 x89e. there cannot be two or more lanterns with the same coordinate, two or more points of interest with the same coordinate, or a lantern and a point of interest with the same coordinate). For each query, print one integer -- the answer to it, taken modulo 998244353 . '...