B'Hossam gives you a sequence of integers a_1, , a_2, , ... , , a_n of length n . Moreover, he will give you q queries of type (l, , r) . For each query, consider the elements a_l, , a_{l + 1}, , ... , , a_r . Hossam wants to know the smallest number in this sequence, such that it occurs in this sequence an odd number of times. You need to compute the answer for each query before process the next query. The first line of the input contains one integer n ( 1 <= n <= 2 cdot 10^5 ), the length of the sequence. The second line contains n integers a_1, , a_2, , ... , , a_n ( 1 <= a_i <= 10^9 ). The third line contains one integer q ( 1 <= q <= 2 cdot 10^5 ), the number of queries. Each of the next q lines contains two integers a and b ( 0 <= a, , b <= 2 cdot 10^9 ), the numbers used to encode the queries. Let mathrm{ans}_i be the answer on the i -th query, and mathrm{ans}_0 be zero. Then l_i = a_i oplus mathrm{ans}_{i - 1}, r_i = b_i oplus mathrm{ans}_{i - 1}, where l_i, , r_i are parameters of the i -th query and oplus means the bitwise exclusive or operation. It is guaranteed that 1 <= l <= r <= n . For each query, print the smallest number that occurs an odd number of times on the given segment of the sequence. If there is no such number, print 0 . In the example, l_1 = 1, , r_1 = 2, l_2 = 1, , r_2 = 3, l_3 = 2, , r_3 = 4, l_4 = 1, , r_4 = 4, l_5 = 2, , r_5 = 2, l_6 = 1, , r_6 = 5. '...