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1901 - Median Heaps
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= Explicație = Pentru intervalul <code>[2, 7]</code>, costul total minim este <code>31</code>, deoarece egalizăm fiecare număr din interval cu <code>12</code>. Pentru intervalul <code>[2, 2]</code>, costul total minim este <code>0</code>, deoarece avem un singur element în interval. Pentru intervalul <code>[3, 8]</code>, costul total minim este <code>29</code>, deoarece egalizăm fiecare număr din interval cu <code>12</code> == Rezolvare == <syntaxhighlight lang="python" line="1"> import math Nmax = 100001 class Query: def __init__(self, st, dr, pos): self.st = st self.dr = dr self.pos = pos def update(aib, aibs, pos, val1, val2): while pos < Nmax: aib[pos] += val1 aibs[pos] += val2 pos += pos & -pos def query(aib, aibs, pos, c): sum_val = 0 s = 0 while pos > 0: sum_val += aib[pos] if aibs is not None: s += aibs[pos] pos -= pos & -pos return sum_val if c == 1 else s def add(k, N, V, S, aib, aibs): update(aib, aibs, N[k], 1, V[S[N[k]]]) def delete(k, N, V, S, aib, aibs): update(aib, aibs, N[k], -1, -V[S[N[k]]]) def binary_search(pos, n, aib): st, dr = 1, n ans = -1 while st <= dr: mid = (st + dr) // 2 q = query(aib, None, mid, 1) if q >= pos: dr = mid - 1 ans = mid else: st = mid + 1 return ans def verify_restrictions(n, q, ranges): if not (1 <= n <= 100000 and 1 <= q <= 100000): return False for l, r in ranges: if not (1 <= l <= r <= 100000): return False return True def main(): n = int(input()) V = [0] * (n + 1) values = list(map(int, input().split())) for i in range(1, n + 1): V[i] = values[i-1] q = int(input()) ranges = [] Q = [] for i in range(1, q + 1): st, dr = map(int, input().split()) ranges.append((st, dr)) Q.append(Query(st, dr, i)) if not verify_restrictions(n, q, ranges): print("Datele nu corespund restrictiilor impuse") return block = int(math.sqrt(n)) S = list(range(n + 1)) S[1:] = sorted(S[1:], key=lambda x: V[x]) N = [0] * (n + 1) for i in range(1, n + 1): N[S[i]] = i Q.sort(key=lambda x: (x.dr // block, x.st if x.dr // block % 2 == 0 else -x.st)) aib = [0] * Nmax aibs = [0] * Nmax Rez = [0] * (q + 1) st, dr = 1, 0 for i in range(1, q + 1): s, d = Q[i-1].st, Q[i-1].dr while st < s: delete(st, N, V, S, aib, aibs) st += 1 while st > s: st -= 1 add(st, N, V, S, aib, aibs) while dr < d: dr += 1 add(dr, N, V, S, aib, aibs) while dr > d: delete(dr, N, V, S, aib, aibs) dr -= 1 poss = (d - s + 2) // 2 ans = binary_search(poss, n, aib) s1 = query(aib, aibs, n, 2) h1 = query(aib, None, n, 1) s2 = query(aib, aibs, ans, 2) h2 = query(aib, None, ans, 1) s1 -= s2 h1 -= h2 Rez[Q[i-1].pos] = s1 - h1 * V[S[ans]] + (-s2 + h2 * V[S[ans]]) for i in range(1, q + 1): print(Rez[i]) if __name__ == "__main__": main() </syntaxhighlight>
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