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ID题目提交者结果用时内存语言文件大小提交时间测评时间
#311829#4780. 完美的队列hos_lyric100 ✓1117ms77016kbC++1414.7kb2024-01-22 20:42:062024-01-22 20:42:07

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你现在查看的是最新测评结果

  • [2024-01-22 20:42:07]
  • 评测
  • 测评结果:100
  • 用时:1117ms
  • 内存:77016kb
  • [2024-01-22 20:42:06]
  • 提交

answer

#include <cassert>
#include <cmath>
#include <cstdint>
#include <cstdio>
#include <cstdlib>
#include <cstring>
#include <algorithm>
#include <bitset>
#include <complex>
#include <deque>
#include <functional>
#include <iostream>
#include <limits>
#include <map>
#include <numeric>
#include <queue>
#include <random>
#include <set>
#include <sstream>
#include <string>
#include <unordered_map>
#include <unordered_set>
#include <utility>
#include <vector>

using namespace std;

using Int = long long;

template <class T1, class T2> ostream &operator<<(ostream &os, const pair<T1, T2> &a) { return os << "(" << a.first << ", " << a.second << ")"; };
template <class T> ostream &operator<<(ostream &os, const vector<T> &as) { const int sz = as.size(); os << "["; for (int i = 0; i < sz; ++i) { if (i >= 256) { os << ", ..."; break; } if (i > 0) { os << ", "; } os << as[i]; } return os << "]"; }
template <class T> void pv(T a, T b) { for (T i = a; i != b; ++i) cerr << *i << " "; cerr << endl; }
template <class T> bool chmin(T &t, const T &f) { if (t > f) { t = f; return true; } return false; }
template <class T> bool chmax(T &t, const T &f) { if (t < f) { t = f; return true; } return false; }
#define COLOR(s) ("\x1b[" s "m")


// T: monoid representing information of an interval.
//   T()  should return the identity.
//   T(S s)  should represent a single element of the array.
//   T::pull(const T &l, const T &r)  should pull two intervals.
template <class T> struct SegmentTreePoint {
  int logN, n;
  vector<T> ts;
  SegmentTreePoint() : logN(0), n(0) {}
  explicit SegmentTreePoint(int n_) {
    for (logN = 0, n = 1; n < n_; ++logN, n <<= 1) {}
    ts.resize(n << 1);
  }
  template <class S> explicit SegmentTreePoint(const vector<S> &ss) {
    const int n_ = ss.size();
    for (logN = 0, n = 1; n < n_; ++logN, n <<= 1) {}
    ts.resize(n << 1);
    for (int i = 0; i < n_; ++i) at(i) = T(ss[i]);
    build();
  }
  T &at(int i) {
    return ts[n + i];
  }
  void build() {
    for (int u = n; --u; ) pull(u);
  }

  inline void pull(int u) {
    ts[u].pull(ts[u << 1], ts[u << 1 | 1]);
  }

  // Changes the value of point a to s.
  template <class S> void change(int a, const S &s) {
    assert(0 <= a); assert(a < n);
    ts[a += n] = T(s);
    for (; a >>= 1; ) pull(a);
  }

  // Applies T::f(args...) to point a.
  template <class F, class... Args>
  void ch(int a, F f, Args &&... args) {
    assert(0 <= a); assert(a < n);
    (ts[a += n].*f)(args...);
    for (; a >>= 1; ) pull(a);
  }

  // Calculates the product for [a, b).
  T get(int a, int b) {
    assert(0 <= a); assert(a <= b); assert(b <= n);
    if (a == b) return T();
    a += n; b += n;
    T prodL, prodR, t;
    for (int aa = a, bb = b; aa < bb; aa >>= 1, bb >>= 1) {
      if (aa & 1) { t.pull(prodL, ts[aa++]); prodL = t; }
      if (bb & 1) { t.pull(ts[--bb], prodR); prodR = t; }
    }
    t.pull(prodL, prodR);
    return t;
  }

  // Calculates T::f(args...) of a monoid type for [a, b).
  //   op(-, -)  should calculate the product.
  //   e()  should return the identity.
  template <class Op, class E, class F, class... Args>
#if __cplusplus >= 201402L
  auto
#else
  decltype((std::declval<T>().*F())())
#endif
  get(int a, int b, Op op, E e, F f, Args &&... args) {
    assert(0 <= a); assert(a <= b); assert(b <= n);
    if (a == b) return e();
    a += n; b += n;
    auto prodL = e(), prodR = e();
    for (int aa = a, bb = b; aa < bb; aa >>= 1, bb >>= 1) {
      if (aa & 1) prodL = op(prodL, (ts[aa++].*f)(args...));
      if (bb & 1) prodR = op((ts[--bb].*f)(args...), prodR);
    }
    return op(prodL, prodR);
  }

  // Find min b s.t. T::f(args...) returns true,
  // when called for the partition of [a, b) from left to right.
  //   Returns n + 1 if there is no such b.
  template <class F, class... Args>
  int findRight(int a, F f, Args &&... args) {
    assert(0 <= a); assert(a <= n);
    if ((T().*f)(args...)) return a;
    if (a == n) return n + 1;
    a += n;
    for (; ; a >>= 1) if (a & 1) {
      if ((ts[a].*f)(args...)) {
        for (; a < n; ) {
          if (!(ts[a <<= 1].*f)(args...)) ++a;
        }
        return a - n + 1;
      }
      ++a;
      if (!(a & (a - 1))) return n + 1;
    }
  }

  // Find max a s.t. T::f(args...) returns true,
  // when called for the partition of [a, b) from right to left.
  //   Returns -1 if there is no such a.
  template <class F, class... Args>
  int findLeft(int b, F f, Args &&... args) {
    assert(0 <= b); assert(b <= n);
    if ((T().*f)(args...)) return b;
    if (b == 0) return -1;
    b += n;
    for (; ; b >>= 1) if ((b & 1) || b == 2) {
      if ((ts[b - 1].*f)(args...)) {
        for (; b <= n; ) {
          if (!(ts[(b <<= 1) - 1].*f)(args...)) --b;
        }
        return b - n - 1;
      }
      --b;
      if (!(b & (b - 1))) return -1;
    }
  }
};

////////////////////////////////////////////////////////////////////////////////

// T: monoid representing information of an interval.
//   T()  should return the identity.
//   T(S s)  should represent a single element of the array.
//   T::push(T &l, T &r)  should push the lazy update.
//   T::pull(const T &l, const T &r)  should pull two intervals.
template <class T> struct SegmentTreeRange {
  int logN, n;
  vector<T> ts;
  SegmentTreeRange() : logN(0), n(0) {}
  explicit SegmentTreeRange(int n_) {
    for (logN = 0, n = 1; n < n_; ++logN, n <<= 1) {}
    ts.resize(n << 1);
  }
  template <class S> explicit SegmentTreeRange(const vector<S> &ss) {
    const int n_ = ss.size();
    for (logN = 0, n = 1; n < n_; ++logN, n <<= 1) {}
    ts.resize(n << 1);
    for (int i = 0; i < n_; ++i) at(i) = T(ss[i]);
    build();
  }
  T &at(int i) {
    return ts[n + i];
  }
  void build() {
    for (int u = n; --u; ) pull(u);
  }

  inline void push(int u) {
    ts[u].push(ts[u << 1], ts[u << 1 | 1]);
  }
  inline void pull(int u) {
    ts[u].pull(ts[u << 1], ts[u << 1 | 1]);
  }

  // Applies T::f(args...) to [a, b).
  template <class F, class... Args>
  void ch(int a, int b, F f, Args &&... args) {
    assert(0 <= a); assert(a <= b); assert(b <= n);
    if (a == b) return;
    a += n; b += n;
    for (int h = logN; h; --h) {
      const int aa = a >> h, bb = b >> h;
      if (aa == bb) {
        if ((aa << h) != a || (bb << h) != b) push(aa);
      } else {
        if ((aa << h) != a) push(aa);
        if ((bb << h) != b) push(bb);
      }
    }
    for (int aa = a, bb = b; aa < bb; aa >>= 1, bb >>= 1) {
      if (aa & 1) (ts[aa++].*f)(args...);
      if (bb & 1) (ts[--bb].*f)(args...);
    }
    for (int h = 1; h <= logN; ++h) {
      const int aa = a >> h, bb = b >> h;
      if (aa == bb) {
        if ((aa << h) != a || (bb << h) != b) pull(aa);
      } else {
        if ((aa << h) != a) pull(aa);
        if ((bb << h) != b) pull(bb);
      }
    }
  }

  // Calculates the product for [a, b).
  T get(int a, int b) {
    assert(0 <= a); assert(a <= b); assert(b <= n);
    if (a == b) return T();
    a += n; b += n;
    for (int h = logN; h; --h) {
      const int aa = a >> h, bb = b >> h;
      if (aa == bb) {
        if ((aa << h) != a || (bb << h) != b) push(aa);
      } else {
        if ((aa << h) != a) push(aa);
        if ((bb << h) != b) push(bb);
      }
    }
    T prodL, prodR, t;
    for (int aa = a, bb = b; aa < bb; aa >>= 1, bb >>= 1) {
      if (aa & 1) { t.pull(prodL, ts[aa++]); prodL = t; }
      if (bb & 1) { t.pull(ts[--bb], prodR); prodR = t; }
    }
    t.pull(prodL, prodR);
    return t;
  }

  // Calculates T::f(args...) of a monoid type for [a, b).
  //   op(-, -)  should calculate the product.
  //   e()  should return the identity.
  template <class Op, class E, class F, class... Args>
#if __cplusplus >= 201402L
  auto
#else
  decltype((std::declval<T>().*F())())
#endif
  get(int a, int b, Op op, E e, F f, Args &&... args) {
    assert(0 <= a); assert(a <= b); assert(b <= n);
    if (a == b) return e();
    a += n; b += n;
    for (int h = logN; h; --h) {
      const int aa = a >> h, bb = b >> h;
      if (aa == bb) {
        if ((aa << h) != a || (bb << h) != b) push(aa);
      } else {
        if ((aa << h) != a) push(aa);
        if ((bb << h) != b) push(bb);
      }
    }
    auto prodL = e(), prodR = e();
    for (int aa = a, bb = b; aa < bb; aa >>= 1, bb >>= 1) {
      if (aa & 1) prodL = op(prodL, (ts[aa++].*f)(args...));
      if (bb & 1) prodR = op((ts[--bb].*f)(args...), prodR);
    }
    return op(prodL, prodR);
  }

  // Find min b s.t. T::f(args...) returns true,
  // when called for the partition of [a, b) from left to right.
  //   Returns n + 1 if there is no such b.
  template <class F, class... Args>
  int findRight(int a, F f, Args &&... args) {
    assert(0 <= a); assert(a <= n);
    if ((T().*f)(args...)) return a;
    if (a == n) return n + 1;
    a += n;
    for (int h = logN; h; --h) push(a >> h);
    for (; ; a >>= 1) if (a & 1) {
      if ((ts[a].*f)(args...)) {
        for (; a < n; ) {
          push(a);
          if (!(ts[a <<= 1].*f)(args...)) ++a;
        }
        return a - n + 1;
      }
      ++a;
      if (!(a & (a - 1))) return n + 1;
    }
  }

  // Find max a s.t. T::f(args...) returns true,
  // when called for the partition of [a, b) from right to left.
  //   Returns -1 if there is no such a.
  template <class F, class... Args>
  int findLeft(int b, F f, Args &&... args) {
    assert(0 <= b); assert(b <= n);
    if ((T().*f)(args...)) return b;
    if (b == 0) return -1;
    b += n;
    for (int h = logN; h; --h) push((b - 1) >> h);
    for (; ; b >>= 1) if ((b & 1) || b == 2) {
      if ((ts[b - 1].*f)(args...)) {
        for (; b <= n; ) {
          push(b - 1);
          if (!(ts[(b <<= 1) - 1].*f)(args...)) --b;
        }
        return b - n - 1;
      }
      --b;
      if (!(b & (b - 1))) return -1;
    }
  }
};

////////////////////////////////////////////////////////////////////////////////

struct NodeSum {
  int sum;
  NodeSum(int sum_ = 0) : sum(sum_) {}
  void pull(const NodeSum &l, const NodeSum &r) {
    sum = l.sum + r.sum;
  }
  bool test(int &tar) {
    if (tar <= sum) return true;
    tar -= sum;
    return false;
  }
};

constexpr int INF = 1001001001;

struct NodeMax {
  int mx;
  int lz;
  NodeMax() : mx(-INF), lz(0) {}
  NodeMax(int val) : mx(val), lz(0) {}
  void push(NodeMax &l, NodeMax &r) {
    if (lz) {
      l.add(lz);
      r.add(lz);
      lz = 0;
    }
  }
  void pull(const NodeMax &l, const NodeMax &r) {
    mx = max(l.mx, r.mx);
  }
  void add(int val) {
    mx += val;
    lz += val;
  }
  // leaf
  void change(int val) {
    mx = val;
  }
};

////////////////////////////////////////////////////////////////////////////////


int N, Q;
vector<int> A;
vector<int> L, R, X;


namespace brute {
vector<int> run() {
  vector<vector<int>> ques(N);
  vector<int> poss(N, 0);
  for (int i = 0; i < N; ++i) {
    ques[i].assign(A[i], 0);
  }
  const int limX = *max_element(X.begin(), X.end()) + 1;
  vector<int> now(limX, 0);
  vector<int> ans(Q, 0);
  for (int q = 0; q < Q; ++q) {
    for (int i = L[q]; i < R[q]; ++i) {
      --now[ques[i][poss[i]]];
      ++now[ques[i][poss[i]] = X[q]];
      if (++poss[i] == A[i]) poss[i] = 0;
    }
    for (int x = 1; x < limX; ++x) if (now[x]) {
      ++ans[q];
    }
  }
  return ans;
}
}  // brute


int segN;
vector<vector<int>> qss, rss;
SegmentTreePoint<NodeSum> above;

vector<vector<int>> addss, remss;
void exists(int q, int r) {
#ifdef LOCAL
cerr<<"exists "<<q<<" "<<r<<endl;
#endif
  addss[q].emplace_back(X[q]);
  remss[r].emplace_back(X[q]);
}

void dfs(int u, int L0, int R0) {
  /*
    above: cover above
    qss[u]: cover exactly
    qqss[u]: cover partially below
  */
  const auto &qs = qss[u];
  auto &rs = rss[u];
#ifdef LOCAL
if(qs.size()){cerr<<COLOR("33")<<u<<" "<<L0<<" "<<R0<<": "<<qs<<" "<<rs<<"; ";for(int q=0;q<Q;++q)cerr<<above.get(q,q+1).sum<<" ";cerr<<COLOR()<<endl;}
#endif
  rs.push_back(Q);
  
  for (const int q : qs) above.change(q, 1);
  
  // start with HP of A[i]
  SegmentTreeRange<NodeMax> seg(R0 - L0);
  for (int i = L0; i < R0; ++i) if (i < N) {
    seg.at(i - L0) = A[i];
  }
  seg.build();
  auto below = [&](int j, int val) -> void {
    int l = L[rs[j]] - L0;
    int r = R[rs[j]] - L0;
    chmax(l, 0);
    chmin(r, R0 - L0);
    seg.ch(l, r, &NodeMax::add, val);
  };
  int j0 = 0, j1 = 0;
  for (const int q : qs) {
    for (; j0 < j1 && rs[j0] < q; ++j0) below(j0, +1);
    for (; rs[j1] < q; ++j0, ++j1) {}
    for (; ; ++j1) {
      // extinct before rs[j1] ?
      int hp = seg.ts[1].mx;
// cerr<<"  q = "<<q<<", j1 = "<<j1<<", hp = "<<hp<<endl;
      const int pos = above.findRight(q + 1, &NodeSum::test, hp);
// cerr<<"  pos = "<<pos<<endl;
      if (pos <= rs[j1]) {
        exists(q, max(pos - 1, j1 ? rs[j1 - 1] : (q + 1)));
        break;
      }
      if (rs[j1] == Q) {
        exists(q, Q);
        break;
      }
      below(j1, -1);
    }
  }
  
  if (u < segN) {
    const int mid = (L0 + R0) >> 1;
    dfs(u << 1, L0, mid);
    dfs(u << 1 | 1, mid, R0);
  }
  for (const int q : qs) above.change(q, 0);
}

int main() {
  for (; ~scanf("%d%d", &N, &Q); ) {
    A.resize(N);
    for (int i = 0; i < N; ++i) {
      scanf("%d", &A[i]);
    }
    L.resize(Q);
    R.resize(Q);
    X.resize(Q);
    for (int q = 0; q < Q; ++q) {
      scanf("%d%d%d", &L[q], &R[q], &X[q]);
      --L[q];
    }
    
    for (segN = 1; segN < N; segN <<= 1) {}
    qss.assign(segN << 1, {});
    rss.assign(segN << 1, {});
    for (int q = 0; q < Q; ++q) {
      int a, b, c, d;
      a = c = segN + L[q];
      b = d = segN + R[q] - 1;
      for (; a <= b; a >>= 1, b >>= 1, c >>= 1, d >>= 1) {
        if (a != c) rss[c].push_back(q);
        if (b != d) rss[d].push_back(q);
        if (a & 1) qss[a++].push_back(q);
        if (~b & 1) qss[b--].push_back(q);
      }
      for (; c; c >>= 1, d >>= 1) {
        rss[c].push_back(q);
        if (c != d) rss[d].push_back(q);
      }
    }
    above = SegmentTreePoint<NodeSum>(Q);
    addss.assign(Q + 1, {});
    remss.assign(Q + 1, {});
    dfs(1, 0, segN);
    
#ifdef LOCAL
const auto brt=brute::run();
#endif
    const int limX = *max_element(X.begin(), X.end()) + 1;
    vector<int> now(limX, 0);
    int kind = 0;
    for (int q = 0; q < Q; ++q) {
      for (const int x : addss[q]) if (!now[x]++) ++kind;
      for (const int x : remss[q]) if (!--now[x]) --kind;
      printf("%d\n", kind);
#ifdef LOCAL
if(brt[q]!=kind){
 cerr<<q<<": "<<brt[q]<<" "<<kind<<endl;
 assert(false);
}
#endif
    }
  }
  return 0;
}

詳細信息

Subtask #1:

score: 5
Accepted

Test #1:

score: 5
Accepted
time: 31ms
memory: 6760kb

input:

5000 4999
99 36 47 78 58 58 64 12 42 54 29 56 57 32 99 21 1 6 42 97 82 8 79 92 3 56 19 41 29 59 23 34 76 34 82 20 44 51 60 73 89 65 51 65 15 87 65 70 51 26 40 95 44 62 97 81 43 13 20 81 76 64 47 95 54 56 99 62 91 63 98 58 70 60 47 97 31 74 76 70 10 30 99 33 52 100 14 65 4 6 87 4 8 1 8 87 18 70 76 43...

output:

1
2
3
4
5
6
7
8
9
10
11
12
13
14
15
16
17
18
19
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21
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65
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66
67
68
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70
71
72
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80
81
82
83
83
84
85
86
87
88
89
90
91
92
93
94
95
96
97
98
99
100
10...

result:

ok 4999 numbers

Subtask #2:

score: 5
Accepted

Dependency #1:

100%
Accepted

Test #2:

score: 5
Accepted
time: 67ms
memory: 10596kb

input:

9999 10000
60 75 4 70 26 87 8 77 16 6 20 88 95 44 60 10 71 93 68 33 30 71 21 19 88 61 26 93 21 83 35 83 25 72 33 75 40 14 92 54 10 42 60 93 73 82 13 50 50 25 99 16 68 38 78 14 4 1 58 72 2 96 69 57 43 71 68 100 5 49 50 58 50 61 53 22 88 55 95 37 67 96 50 46 55 97 84 28 62 56 44 35 80 5 59 45 50 14 48...

output:

1
2
3
4
5
6
7
8
9
10
11
12
13
14
15
16
17
18
19
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21
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83
84
85
86
87
88
89
90
91
92
93
94
95
96
97
98
99
100
101
102
...

result:

ok 10000 numbers

Subtask #3:

score: 5
Accepted

Dependency #2:

100%
Accepted

Test #3:

score: 5
Accepted
time: 113ms
memory: 12756kb

input:

15000 15000
8 2 78 69 72 23 22 79 69 75 63 19 90 94 45 5 1 44 53 34 80 80 26 43 9 86 85 38 71 88 90 2 22 46 60 7 14 18 77 44 5 80 80 48 9 51 38 49 7 2 73 64 67 84 44 7 53 9 84 21 90 35 69 46 5 74 27 73 78 91 10 68 50 5 98 55 17 99 99 81 38 20 99 81 91 19 87 26 71 19 49 44 70 29 5 33 21 49 75 5 79 84...

output:

1
2
3
4
5
6
7
8
9
10
11
12
13
14
15
16
17
18
19
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21
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84
85
86
87
88
89
90
91
92
93
94
95
96
97
98
99
100
101
102
...

result:

ok 15000 numbers

Subtask #4:

score: 5
Accepted

Dependency #3:

100%
Accepted

Test #4:

score: 5
Accepted
time: 151ms
memory: 18124kb

input:

20000 20000
96 95 34 72 28 92 86 48 37 22 76 41 18 23 56 52 32 48 37 96 75 17 69 22 81 79 60 82 79 12 69 15 58 79 7 7 63 70 58 69 68 18 96 29 69 70 4 7 75 27 18 44 49 53 89 15 10 97 75 58 52 54 65 91 48 33 5 91 59 12 2 6 30 99 79 45 91 14 36 15 98 88 11 73 98 3 8 22 45 41 42 71 31 29 16 44 72 100 57...

output:

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...

result:

ok 20000 numbers

Subtask #5:

score: 5
Accepted

Test #5:

score: 5
Accepted
time: 92ms
memory: 20816kb

input:

25000 25000
1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 ...

output:

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result:

ok 25000 numbers

Subtask #6:

score: 5
Accepted

Dependency #4:

100%
Accepted

Dependency #5:

100%
Accepted

Test #6:

score: 5
Accepted
time: 264ms
memory: 22624kb

input:

30000 30000
68 5 42 87 7 80 19 79 72 80 13 85 83 48 90 63 4 37 40 96 77 7 16 94 52 72 28 84 30 15 46 65 45 62 55 51 11 89 57 61 52 41 25 10 72 94 38 68 79 97 56 89 15 11 78 5 10 36 13 11 9 25 46 3 50 98 100 86 23 56 59 38 12 29 50 94 73 7 7 59 74 4 98 21 42 1 37 35 12 67 2 7 37 17 19 60 91 64 57 95 ...

output:

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result:

ok 30000 numbers

Subtask #7:

score: 5
Accepted

Test #7:

score: 5
Accepted
time: 169ms
memory: 31940kb

input:

34999 35000
2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 ...

output:

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result:

ok 35000 numbers

Subtask #8:

score: 5
Accepted

Dependency #6:

100%
Accepted

Dependency #7:

100%
Accepted

Test #8:

score: 5
Accepted
time: 362ms
memory: 34004kb

input:

40000 40000
17 23 52 38 20 94 83 41 49 13 61 29 39 58 31 87 29 63 23 94 63 95 78 64 8 3 72 67 30 54 51 34 1 97 52 6 8 64 68 97 2 63 12 30 43 2 46 86 56 58 58 36 3 89 49 79 37 38 57 15 45 3 55 76 60 76 92 51 7 15 5 34 87 31 67 24 6 52 31 95 23 58 59 44 74 77 92 7 21 50 10 76 84 21 34 95 2 5 59 61 18 ...

output:

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1...

result:

ok 40000 numbers

Subtask #9:

score: 5
Accepted

Test #9:

score: 5
Accepted
time: 304ms
memory: 37044kb

input:

45000 45000
10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 10 ...

output:

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...

result:

ok 45000 numbers

Subtask #10:

score: 5
Accepted

Dependency #8:

100%
Accepted

Dependency #9:

100%
Accepted

Test #10:

score: 5
Accepted
time: 496ms
memory: 38620kb

input:

50000 50000
93 35 69 99 23 3 93 39 95 53 2 59 1 25 67 8 73 72 65 33 60 11 96 99 40 56 88 72 32 60 48 49 42 63 75 50 35 80 34 46 38 54 71 36 81 52 46 32 19 54 10 20 36 29 4 83 93 3 72 21 37 1 30 48 32 99 91 65 12 27 13 81 11 59 22 89 90 6 30 15 62 91 8 2 38 98 57 77 62 93 86 17 95 97 73 11 16 2 28 87...

output:

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1...

result:

ok 50000 numbers

Subtask #11:

score: 5
Accepted

Dependency #5:

100%
Accepted

Dependency #7:

100%
Accepted

Dependency #9:

100%
Accepted

Test #11:

score: 5
Accepted
time: 362ms
memory: 42200kb

input:

54444 55000
3 5 10 6 4 10 10 6 2 10 5 2 6 9 10 6 5 9 3 4 7 6 9 1 1 2 6 10 5 2 6 3 10 3 4 7 3 3 3 5 9 2 2 8 6 10 6 9 1 1 3 2 6 8 9 3 10 4 10 5 6 5 7 6 9 4 7 4 10 8 5 10 1 5 8 4 4 5 9 3 9 3 2 1 2 7 5 10 3 4 6 10 4 8 6 9 6 6 6 8 8 3 3 2 9 9 7 3 8 9 4 4 3 5 10 5 10 6 7 2 10 1 1 10 6 1 6 3 7 1 8 7 9 4 5 ...

output:

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...

result:

ok 55000 numbers

Subtask #12:

score: 5
Accepted

Dependency #11:

100%
Accepted

Test #12:

score: 5
Accepted
time: 590ms
memory: 46536kb

input:

60000 60000
55 3 74 22 46 71 40 1 41 52 27 48 31 19 84 36 89 45 7 36 91 41 79 43 43 64 58 6 80 80 66 52 60 58 47 84 31 11 74 43 74 23 79 31 45 17 85 49 53 96 45 92 59 30 30 15 59 63 52 47 17 10 72 91 8 29 1 74 86 100 91 13 85 77 79 34 10 83 76 54 52 63 5 76 45 62 80 47 21 46 36 12 9 93 28 50 86 43 9...

output:

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...

result:

ok 60000 numbers

Subtask #13:

score: 5
Accepted

Test #13:

score: 5
Accepted
time: 627ms
memory: 47176kb

input:

65000 65000
5 7 8 6 3 6 8 7 2 3 5 10 9 9 4 3 9 1 2 9 1 1 6 10 1 10 5 4 7 1 9 6 6 8 10 5 8 3 2 5 2 3 6 8 7 3 2 3 6 5 1 10 6 2 4 7 8 1 3 3 5 4 2 5 2 5 3 3 6 7 6 9 5 3 10 3 6 2 8 10 9 10 2 5 4 10 3 3 6 3 5 7 141 3 6 3 10 2 7 6 3 5 9 4 10 1 3 9 9 8 2 5 10 1 7 1 8 5 3 3 7 7 9 7 4 1 9 2 2 4 8 6 10 5 7 3 3...

output:

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...

result:

ok 65000 numbers

Subtask #14:

score: 5
Accepted

Dependency #12:

100%
Accepted

Dependency #13:

100%
Accepted

Test #14:

score: 5
Accepted
time: 752ms
memory: 62572kb

input:

70000 70000
54 42 81 48 90 100 68 36 70 5 93 14 38 37 27 29 66 51 92 69 40 74 70 59 69 85 38 24 24 83 53 66 58 69 26 5 31 19 34 19 92 31 80 65 39 22 61 44 18 84 69 4 28 81 60 16 54 90 10 44 63 100 52 10 65 14 28 42 25 46 89 82 67 92 61 15 40 87 72 49 31 57 52 71 16 27 28 33 96 11 75 12 35 1 23 93 80...

output:

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...

result:

ok 70000 numbers

Subtask #15:

score: 5
Accepted

Dependency #13:

100%
Accepted

Test #15:

score: 5
Accepted
time: 773ms
memory: 65052kb

input:

75000 75000
1 8 2 4 4 7 1 2 5 4 1 3 2 4 2 2 3 3 3 6 1 4 8 5 3 6 8 3 9 4 5 5 3 6 9 2 9 6 1 4 2 8 5 8 2 7 4 3 4 4 1 9 4 5 8 1 4 8 6 5 8 6 6 5 4 7 6 3 3 6 6 4 7 4 4 1 9 6 6 4 6 4 1 9 7 3 4 7 7 5 9 9 7 3 5 9 7 3 5 7 3 8 6 2 6 2 8 8 8 6 9 5 1 3 3 2 9 7 6 8 2 3 4 6 7 4 8 1 4 5 5 7 7 4 5 8 9 6 2 1225 7 9 6...

output:

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1...

result:

ok 75000 numbers

Subtask #16:

score: 5
Accepted

Dependency #14:

100%
Accepted

Dependency #15:

100%
Accepted

Test #16:

score: 5
Accepted
time: 882ms
memory: 67456kb

input:

80000 80000
36 90 42 28 58 80 90 68 41 93 51 46 31 59 94 62 17 48 63 27 64 83 69 43 81 1 4 32 98 57 38 56 83 21 6 95 29 63 44 88 74 45 75 75 51 45 89 33 37 50 3 11 1 69 66 87 12 44 11 90 4 66 17 97 37 21 89 11 84 71 53 60 11 63 34 86 99 61 60 79 37 24 50 15 2 88 11 16 79 36 70 89 81 41 55 51 18 99 8...

output:

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...

result:

ok 80000 numbers

Subtask #17:

score: 5
Accepted

Dependency #16:

100%
Accepted

Test #17:

score: 5
Accepted
time: 924ms
memory: 69528kb

input:

85000 85000
35 30 17 21 1 8 55 71 93 22 77 80 62 1 37 55 95 53 83 60 49 83 84 34 32 90 17 51 65 29 57 71 89 32 18 16 5 39 36 8 92 53 99 85 81 18 42 72 2 74 51 15 34 12 20 76 8 39 2 64 5 81 64 80 94 31 92 47 91 10 19 98 85 21 16 66 38 20 24 98 80 19 29 43 81 85 82 46 22 65 41 89 75 49 50 70 88 2 85 5...

output:

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...

result:

ok 85000 numbers

Subtask #18:

score: 5
Accepted

Dependency #17:

100%
Accepted

Test #18:

score: 5
Accepted
time: 989ms
memory: 72280kb

input:

90000 90000
81 45 45 33 1 89 77 35 65 10 35 12 63 23 72 87 69 19 55 63 29 36 84 42 44 46 58 3 15 35 41 29 81 85 21 81 3 91 81 77 75 23 26 95 26 65 62 62 22 15 53 54 76 100 26 47 66 49 71 10 22 47 29 67 10 70 77 48 14 35 39 44 29 84 57 61 97 26 12 59 98 10 51 11 67 77 10 17 37 90 4 99 45 89 37 95 26 ...

output:

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...

result:

ok 90000 numbers

Subtask #19:

score: 5
Accepted

Dependency #18:

100%
Accepted

Test #19:

score: 5
Accepted
time: 1020ms
memory: 74040kb

input:

95000 95000
48 85 52 2 4 17 29 38 93 62 69 46 27 9 15 57 15 24 39 96 14 93 99 34 94 27 95 21 83 38 60 7 80 28 33 95 3 67 29 53 69 7 95 37 31 6 14 33 86 3 77 3 9 83 24 4 29 45 5 39 92 37 85 86 99 48 48 84 22 81 12 38 80 74 71 42 36 30 32 23 41 4 30 7 38 42 81 47 88 32 75 98 71 97 33 39 21 33 35 87 91...

output:

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78
79
80
81
82
83
84
85
86
87
88
89
90
91
92
93
94
95
96
97
98
99
100
101
102
...

result:

ok 95000 numbers

Subtask #20:

score: 5
Accepted

Dependency #19:

100%
Accepted

Test #20:

score: 5
Accepted
time: 1117ms
memory: 77016kb

input:

100000 100000
15 56 36 27 48 45 25 41 22 91 96 12 58 50 99 18 25 5 92 29 31 57 14 50 84 15 99 71 15 66 79 21 54 38 76 84 79 74 21 30 87 60 95 71 25 87 67 72 59 60 1 39 33 58 78 37 56 80 96 13 61 27 33 38 88 33 7 20 29 84 10 7 86 32 53 23 42 65 29 75 44 99 9 70 18 31 93 9 62 29 38 98 65 73 28 58 15 4...

output:

1
2
3
4
5
6
7
8
9
10
11
12
13
14
15
16
17
18
19
20
21
22
23
24
25
26
27
28
29
30
31
32
33
34
35
36
37
38
39
40
41
42
43
44
45
46
47
48
49
50
51
52
53
54
55
56
57
58
59
60
61
62
63
64
65
66
67
68
69
70
71
72
73
74
75
76
77
78
79
80
81
82
83
84
85
86
87
88
89
90
91
92
93
94
95
96
97
98
99
100
101
102
...

result:

ok 100000 numbers