class BinaryIndexedTree: def __init__(self, n): self.identity = 0 self.n = n self.data = [0] * n self.m = 1 while(self.m < n): self.m <<= 1 def add(self, i, x): assert(0 <= i < self.n) i += 1 while(i <= self.n): self.data[i - 1] = self.data[i - 1] + x i += i & -i def sum(self, i): if i < 0: return self.identity if i >= self.n: i = self.n - 1 i += 1 s = self.identity while(i > 0): s = s + self.data[i - 1] i -= i & -i return s def get(self, i): return self.sum(i) - self.sum(i - 1) def range(self, a, b): return self.sum(b) - self.sum(a - 1) def lower_bound(self, w): i = 0 k = self.m while(k > 0): if i + k <= self.n and self.data[i + k - 1] < w: i += k w -= self.data[i - 1] k >>= 1 BIT = BinaryIndexedTree def main(): n, q = map(int, input().split()) # assert(1 <= n and n <= int(1e5)) assert(1 <= q and q <= int(1e5)) a = list(map(int, input().split())) v = zip(a, range(n)) v = sorted(v) L = [0] * q R = [0] * q for i in range(q): L[i], R[i] = map(int, input().split()) L[i] -= 1 R[i] -= 1 ok = [n-1] * q ng = [-1] * q if n > 1: mid = [[] for _ in range(n)] mid[n//2] = list(range(q)) # パラサーチ O(Q log N) * O(log N) rest = q while(rest >= 1): bit = BIT(n) for i in range(n): idx = v[i][1] bit.add(idx, 1) for j in mid[i]: if bit.range(L[j], R[j]) >= (R[j] - L[j] + 2) // 2: ok[j] = i else: ng[j] = i if(abs(ok[j] - ng[j]) > 1): mid[(ok[j] + ng[j])//2].append(j) else: rest -= 1 mid[i] = [] qs = [[] for _ in range(n)] for i in range(q): qs[ok[i]].append(i) # print(ok) # print(qs) d1 = BIT(n) d2 = BIT(n) ans = [0] * q for i in range(n): d2.add(i, a[i]) for i in range(n): idx = v[i][1] d2.add(idx, -a[idx]) d1.add(idx, a[idx]) for j in qs[i]: sz = R[j] - L[j] + 1 ans[j] = - d1.range(L[j], R[j]) + d2.range(L[j], R[j]) # print() # print([d2.get(i) for i in range(n)]) # print("j") # print(j, L[j], R[j]) # print(ans[j], - d1.range(L[j], R[j]), + d2.range(L[j], R[j])) if(sz % 2 == 1): ans[j] += a[idx] print("\n".join(map(str, ans))) main()