280_E. Sequence Transformation_9659
You've got a non-decreasing sequence x1, x2, ..., xn (1 ≤ x1 ≤ x2 ≤ ... ≤ xn ≤ q). You've also got two integers a and b (a ≤ b; a·(n - 1) < q).

Your task is to transform sequence x1, x2, ..., xn into some sequence y1, y2, ..., yn (1 ≤ yi ≤ q; a ≤ yi + 1 - yi ≤ b). The transformation price is the following sum: <image>. Your task is to choose such sequence y that minimizes the described transformation price.

Input

The first line contains four integers n, q, a, b (2 ≤ n ≤ 6000; 1 ≤ q, a, b ≤ 109; a·(n - 1) < q; a ≤ b).

The second line contains a non-decreasing integer sequence x1, x2, ..., xn (1 ≤ x1 ≤ x2 ≤ ... ≤ xn ≤ q).

Output

In the first line print n real numbers — the sought sequence y1, y2, ..., yn (1 ≤ yi ≤ q; a ≤ yi + 1 - yi ≤ b). In the second line print the minimum transformation price, that is, <image>.

If there are multiple optimal answers you can print any of them.

The answer will be considered correct if the absolute or relative error doesn't exceed 10 - 6.

Examples

Input

3 6 2 2
1 4 6


Output

1.666667 3.666667 5.666667 
0.666667


Input

10 100000 8714 9344
3378 14705 17588 22672 32405 34309 37446 51327 81228 94982


Output

1.000000 8715.000000 17429.000000 26143.000000 34857.000000 43571.000000 52285.000000 61629.000000 70973.000000 80317.000000 
797708674.000000
#include <bits/stdc++.h>
using namespace std;
long long pow(long long b, long long e, long long m) {
  long long t = 1;
  for (; e; e >>= 1, b = b * b % m) e & 1 ? t = t * b % m : 0;
  return t;
}
template <class T>
inline bool chkmin(T &a, T b) {
  return a > b ? a = b, true : false;
}
template <class T>
inline bool chkmax(T &a, T b) {
  return a < b ? a = b, true : false;
}
template <class T>
inline T sqr(T x) {
  return x * x;
}
template <typename T>
T gcd(T x, T y) {
  for (T t; x; t = x, x = y % x, y = t)
    ;
  return y;
}
template <class edge>
struct Graph {
  vector<vector<edge> > adj;
  Graph(int n) {
    adj.clear();
    adj.resize(n + 5);
  }
  Graph() { adj.clear(); }
  void resize(int n) { adj.resize(n + 5); }
  void add(int s, edge e) { adj[s].push_back(e); }
  void del(int s, edge e) { adj[s].erase(find(iter(adj[s]), e)); }
  vector<edge> &operator[](int t) { return adj[t]; }
};
const int maxn = 6600;
struct line {
  double dx, y;
  int k;
};
vector<line> f, g;
double x[maxn], remL, opt[maxn], ans[maxn];
void push(line x) {
  chkmin(x.dx, remL);
  remL -= x.dx;
  if (x.dx > 1e-9) {
    f.push_back(x);
  }
}
int main() {
  ios_base::sync_with_stdio(false);
  int n;
  double Q, A, B;
  cin >> n >> Q >> A >> B, B -= A;
  cout << setprecision(15);
  cerr << setprecision(15);
  g.push_back((line){Q, 0, 0});
  pair<long double, double> minval;
  long double cost = 0;
  for (int i = 1; i <= n + 1; ++i) {
    if (i <= n) {
      int tmp;
      cin >> tmp;
      x[i] = tmp;
    }
    double lmt = A * (i - 1) + 1, vx = 0;
    x[i] -= lmt, remL = Q - lmt;
    f.clear();
    long double nowval = cost;
    minval = make_pair(cost, 0);
    bool b = false;
    for (vector<line>::iterator L = g.begin(); L != g.end(); ++L) {
      double ny = L->y + L->dx * L->k;
      if (L->y <= 0 && ny >= 0 && !b) {
        double xs;
        if (L->k == 0) {
          xs = 0;
        } else {
          xs = -L->y / L->k;
        }
        if (xs) push((line){xs, L->y, L->k});
        if (B) push((line){B, 0, 0});
        if (L->dx - xs) push((line){L->dx - xs, 0, L->k});
        b = true;
        chkmin(minval,
               make_pair(nowval + L->y * xs * 2 + xs * xs * L->k, vx + xs));
      } else if (L->y < 0) {
        push(*L);
      } else {
        if (!b && B) {
          push((line){B, 0, 0});
          b = true;
        }
        push(*L);
      }
      vx += L->dx;
      nowval += L->y * L->dx * 2 + L->dx * L->dx * L->k;
      chkmin(minval, make_pair(nowval, vx));
    }
    double xs = 0;
    for (vector<line>::iterator L = f.begin(); L != f.end(); ++L) {
      ++L->k;
      L->y += xs - x[i];
      xs += L->dx;
    }
    g = f;
    cost += sqr(x[i]);
    opt[i - 1] = minval.second;
  }
  double vx = minval.second, trans = 0;
  for (int lv = n; lv; --lv) {
    trans += sqr(vx - x[lv]);
    ans[lv] = vx;
    if (vx >= opt[lv - 1]) {
      vx = max(opt[lv - 1], vx - B);
    }
  }
  for (int lv = 1; lv <= n; ++lv) {
    cout << ans[lv] + (lv - 1) * A + 1 << " ";
  }
  cerr << cost << endl;
  cout << endl << trans << endl;
  return 0;
}

10 100000 8714 9344
3378 14705 17588 22672 32405 34309 37446 51327 81228 94982
 3 6 2 2
1 4 6
 5 24 4 37
4 12 17 22 24
 100 10000 57 80
8 189 347 678 700 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 1905 1932 2014 2098 2267 2268 2280 2695 2844 2852 2913 3072 3118 3138 3164 3294 3387 3388 3432 3522 3541 3562 3593 3647 3818 3860 3936 3952 4015 4030 4377 4408 4440 4625 4887 5028 5042 5055 5179 5506 5524 5653 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 6664 6792 7031 7254 7273 7360 7430 7449 7467 7484 7519 7680 7698 7906 7908 8160 8238 8239 8469 8647 8709 8740 8771 8867 9255 9319 9334 9346 9425 9953
 100 10000 57 80
8 189 347 678 700 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 1905 1932 2014 2098 2267 2268 2280 2695 1555 2852 2913 3072 3118 3138 3164 3294 3387 3388 3432 3522 3541 3562 3593 3647 3818 3860 3936 3952 4015 4030 4377 4408 4440 4625 4887 5028 5042 5055 5179 5506 5524 5653 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 6664 6792 7031 7254 7273 7360 7430 7449 7467 7484 7519 7680 7698 7906 7908 8160 8238 8239 8469 8647 8709 8740 8771 8867 9255 9319 9334 9346 9425 9953
 100 10000 57 80
8 189 347 678 700 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 1905 1932 2014 2098 2267 2268 2280 2695 1555 2852 2913 3072 3118 3138 3164 3294 3387 3388 3432 3522 3541 4747 3593 3647 3818 3860 3936 3952 4015 4030 4377 4408 4440 4625 4887 5028 5042 5055 5179 5506 5524 5653 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 6664 6792 7031 7254 7273 7360 7430 7449 7467 7484 7519 7680 7698 7906 7908 8160 8238 8239 8469 8647 8709 8740 8771 8867 9255 9319 9334 9346 9425 9953
 100 10000 57 80
8 189 347 678 700 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 1905 1932 2014 2098 2267 2268 2280 2695 1555 2852 2913 3072 3118 3138 3164 3294 3387 3388 3432 3522 3541 4747 3593 3647 3818 3860 3936 3952 4015 4030 4377 4408 4440 4625 4887 5028 5042 5055 5179 5506 5524 5653 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 6664 6792 7031 7254 7273 7360 5791 7449 7467 7484 7519 7680 7698 7906 7908 8160 8238 8239 8469 8647 8709 8740 8771 8867 9255 9319 9334 9346 9425 9953
 100 10000 57 80
8 189 347 678 700 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 1905 1932 2014 2098 2267 2268 2280 2695 1555 2852 2913 3072 3118 3138 3164 3294 3387 3388 3432 3522 3541 4747 3593 3647 3818 3860 3936 3952 4015 4030 4377 4408 4440 4625 4887 5028 5042 5055 5179 5506 5524 5653 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 6664 6792 7031 7254 7273 7360 5791 7449 7467 7484 7519 7680 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 9319 9334 9346 9425 9953
 100 10000 57 80
8 189 347 678 700 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 1905 1932 2014 2098 2267 2268 2280 2695 1555 2852 2913 3072 3118 3138 3164 3294 3387 3388 3432 3522 3541 4747 3593 3647 3818 3860 3936 3952 4015 4030 4377 4408 4440 4625 4887 5028 5042 5055 5179 5506 5524 7578 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 6664 6792 7031 7254 7273 7360 5791 7449 7467 7484 7519 7680 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 9319 9334 9346 9425 9953
 100 10000 57 80
8 189 347 678 700 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 1905 1932 2014 2098 2267 2268 2280 2695 1555 2852 2913 3072 3118 3138 3164 3294 3387 3388 3432 3522 3541 4747 3593 3647 3818 3860 3936 3952 4015 4030 4377 4408 4440 1066 4887 5028 5042 5055 5179 5506 5524 7578 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 6664 6792 7031 7254 7273 7360 5791 7449 7467 7484 7519 7680 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 9319 9334 9346 9425 9953
 100 10000 57 80
8 189 347 678 700 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 1905 1932 2014 2098 2267 2268 2280 2695 1555 2852 2913 3072 3118 3138 3164 3294 3387 3388 3432 3522 3541 4747 3593 3647 3818 3860 3936 3952 4015 4030 4377 4408 4440 1066 4887 5028 5042 5055 5179 5506 5524 7578 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 5182 6792 7031 7254 7273 7360 5791 7449 7467 7484 7519 7680 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 9319 9334 9346 9425 9953
 100 10000 57 80
8 189 347 678 700 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 2002 1932 2014 2098 2267 2268 2280 2695 1555 2852 2913 3072 3118 3138 3164 3294 3387 3388 3432 3522 3541 4747 3593 3647 3818 3860 3936 3952 4015 4030 4377 4408 4440 1066 4887 5028 5042 5055 5179 5506 5524 7578 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 5182 6792 7031 7254 7273 7360 5791 7449 7467 7484 7519 7680 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 9319 9334 9346 9425 9953
 100 10000 57 80
8 189 347 678 700 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 2002 1932 2014 2098 2267 2268 2280 2695 1555 2852 2913 3072 3118 3138 3164 3294 3387 3388 3432 3522 3541 4747 3593 3647 3818 3860 3936 3952 4015 4030 4377 4408 4440 1066 4887 5028 5042 5055 5179 5506 5524 7578 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 5182 6792 7031 7254 7273 7360 5791 7449 7467 7484 7519 8092 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 9319 9334 9346 9425 9953
 100 10000 57 80
8 189 347 678 700 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 2002 1932 2014 2098 2267 2268 2280 2695 1555 2852 2913 3072 3118 3138 3164 3294 3387 3388 3432 3522 3541 4747 3593 3647 3818 3860 3936 3952 4015 4030 4377 4408 4440 1066 4887 5028 5042 5055 5179 5506 5524 7578 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 5182 6792 7031 7254 7273 7360 5791 7449 7467 7484 7519 8092 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 12865 9334 9346 9425 9953
 100 10000 57 80
8 189 347 678 700 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 2002 1932 2014 2098 2267 2268 2280 2695 1555 2852 2913 3072 3118 3138 3164 3294 3387 3388 3432 3522 3541 4747 3593 3647 3818 3860 3936 3952 4015 4030 4377 4722 4440 1066 4887 5028 5042 5055 5179 5506 5524 7578 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 5182 6792 7031 7254 7273 7360 5791 7449 7467 7484 7519 8092 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 12865 9334 9346 9425 9953
 100 10000 57 80
8 189 347 678 700 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 2002 1932 2014 2098 2267 2268 2280 2695 1555 2852 2913 3072 3118 3138 3164 3294 3387 3388 3432 3522 3541 4747 3593 3647 3818 3860 3936 3952 4015 4030 4377 4722 4440 1066 4887 5028 5042 5055 5179 5506 5524 529 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 5182 6792 7031 7254 7273 7360 5791 7449 7467 7484 7519 8092 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 12865 9334 9346 9425 9953
 100 10000 57 80
8 189 347 678 700 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 2002 1932 2014 2098 2267 2268 2280 2695 1555 2852 2913 3072 3118 3138 2073 3294 3387 3388 3432 3522 3541 4747 3593 3647 3818 3860 3936 3952 4015 4030 4377 4722 4440 1066 4887 5028 5042 5055 5179 5506 5524 529 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 5182 6792 7031 7254 7273 7360 5791 7449 7467 7484 7519 8092 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 12865 9334 9346 9425 9953
 100 10000 57 80
8 189 347 678 700 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 2002 1932 2014 2098 2267 2268 2280 2695 1555 2852 2913 316 3118 3138 2073 3294 3387 3388 3432 3522 3541 4747 3593 3647 3818 3860 3936 3952 4015 4030 4377 4722 4440 1066 4887 5028 5042 5055 5179 5506 5524 529 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 5182 6792 7031 7254 7273 7360 5791 7449 7467 7484 7519 8092 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 12865 9334 9346 9425 9953
 100 10000 57 80
8 189 347 678 700 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 2002 1932 2014 2098 2267 2268 2280 2695 1555 2852 2913 316 1781 3138 2073 3294 3387 3388 3432 3522 3541 4747 3593 3647 3818 3860 3936 3952 4015 4030 4377 4722 4440 1066 4887 5028 5042 5055 5179 5506 5524 529 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 5182 6792 7031 7254 7273 7360 5791 7449 7467 7484 7519 8092 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 12865 9334 9346 9425 9953
 100 10000 57 80
8 189 347 678 700 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 2002 1932 2014 2098 2267 2268 2280 2695 1555 2852 2913 316 1781 3138 2073 3294 3387 3388 3432 3522 3541 4747 3593 3647 3818 3860 3936 3952 4015 4030 4377 4722 4440 1066 4887 5028 5042 5055 5179 5506 5524 529 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 5182 6792 7031 7254 7273 7360 4859 7449 7467 7484 7519 8092 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 12865 9334 9346 9425 9953
 100 10000 57 80
8 189 347 678 700 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 2002 1932 2014 2098 2267 2268 2280 2695 1555 2852 2913 316 1781 3138 2073 3294 3387 3388 3432 3522 3541 4747 3593 3647 3818 3860 3936 3952 4015 4030 4377 4722 4440 1066 4887 5028 5042 5055 5179 5506 5524 529 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 5182 6792 7031 7254 7273 7360 4859 7449 7467 7484 7519 8092 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 12865 9334 1377 9425 9953
 100 10000 57 80
8 189 347 678 700 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 2002 1932 2014 2098 2267 2268 2280 2695 1555 2852 2913 316 1781 3138 2073 3294 3387 3388 3432 3522 3541 4747 3593 3647 3818 3860 3936 3952 4015 4030 4377 4722 4440 1066 4887 5028 5042 5055 5179 5506 5524 529 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 8193 6792 7031 7254 7273 7360 4859 7449 7467 7484 7519 8092 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 12865 9334 1377 9425 9953
 100 10000 57 80
8 189 347 678 700 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 2002 1932 2014 2098 2267 2268 2280 2695 1555 2852 2913 316 1781 3138 2073 3294 3387 3388 3432 3522 3541 4747 3593 3647 3818 4894 3936 3952 4015 4030 4377 4722 4440 1066 4887 5028 5042 5055 5179 5506 5524 529 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 8193 6792 7031 7254 7273 7360 4859 7449 7467 7484 7519 8092 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 12865 9334 1377 9425 9953
 100 10000 57 80
8 189 347 678 700 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 2002 1932 2014 2098 2267 2268 2280 2695 1555 2852 2913 316 1781 3138 2073 3294 6131 3388 3432 3522 3541 4747 3593 3647 3818 4894 3936 3952 4015 4030 4377 4722 4440 1066 4887 5028 5042 5055 5179 5506 5524 529 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 8193 6792 7031 7254 7273 7360 4859 7449 7467 7484 7519 8092 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 12865 9334 1377 9425 9953
 100 10000 57 80
8 189 347 678 865 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 2002 1932 2014 2098 2267 2268 2280 2695 1555 2852 2913 316 1781 3138 2073 3294 6131 3388 3432 3522 3541 4747 3593 3647 3818 4894 3936 3952 4015 4030 4377 4722 4440 1066 4887 5028 5042 5055 5179 5506 5524 529 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 8193 6792 7031 7254 7273 7360 4859 7449 7467 7484 7519 8092 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 12865 9334 1377 9425 9953
 100 10000 57 80
8 189 347 678 865 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 2002 1932 2014 2098 2267 2268 2280 2695 1555 2852 2913 316 1781 5609 2073 3294 6131 3388 3432 3522 3541 4747 3593 3647 3818 4894 3936 3952 4015 4030 4377 4722 4440 1066 4887 5028 5042 5055 5179 5506 5524 529 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 8193 6792 7031 7254 7273 7360 4859 7449 7467 7484 7519 8092 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 12865 9334 1377 9425 9953
 100 10000 57 80
8 189 347 678 865 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 2002 2420 2014 2098 2267 2268 2280 2695 1555 2852 2913 316 1781 5609 2073 3294 6131 3388 3432 3522 3541 4747 3593 3647 3818 4894 3936 3952 4015 4030 4377 4722 4440 1066 4887 5028 5042 5055 5179 5506 5524 529 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 8193 6792 7031 7254 7273 7360 4859 7449 7467 7484 7519 8092 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 12865 9334 1377 9425 9953
 100 10000 57 80
8 189 347 678 865 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 2002 2420 2014 2098 2267 2268 2280 2695 1555 2852 2913 316 1781 5609 2073 3294 6131 3388 3432 3522 3541 4747 5329 3647 3818 4894 3936 3952 4015 4030 4377 4722 4440 1066 4887 5028 5042 5055 5179 5506 5524 529 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 8193 6792 7031 7254 7273 7360 4859 7449 7467 7484 7519 8092 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 12865 9334 1377 9425 9953
 100 10000 57 80
8 189 347 678 865 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 2002 2420 2014 2098 2267 2268 2280 2695 1555 2852 2913 316 1781 5609 2073 3294 8874 3388 3432 3522 3541 4747 5329 3647 3818 4894 3936 3952 4015 4030 4377 4722 4440 1066 4887 5028 5042 5055 5179 5506 5524 529 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 8193 6792 7031 7254 7273 7360 4859 7449 7467 7484 7519 8092 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 12865 9334 1377 9425 9953
 100 10000 57 80
8 189 347 678 865 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 2002 2420 2014 2098 2267 2268 2280 2695 1555 2852 2913 316 1781 5609 2073 3294 8874 3388 3432 3522 3541 4747 5329 3647 3818 4894 3936 3952 4015 4030 4377 1820 4440 1066 4887 5028 5042 5055 5179 5506 5524 529 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 8193 6792 7031 7254 7273 7360 4859 7449 7467 7484 7519 8092 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 12865 9334 1377 9425 9953
 100 10000 57 80
8 189 347 678 865 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 2002 2420 2014 2098 2267 2268 2280 2695 1555 2852 2913 316 1781 5609 2073 3294 8874 3388 3432 3522 3541 4747 5329 3647 3818 4894 3936 3952 4015 4030 4377 1820 4440 1066 4887 5028 5042 5055 5179 5506 5524 529 5790 5847 6035 6223 6374 6412 6417 6424 6542 6565 6635 13854 6792 7031 7254 7273 7360 4859 7449 7467 7484 7519 8092 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 12865 9334 1377 9425 9953
 100 10000 57 80
8 189 347 678 865 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 2002 2420 2014 2098 2267 2268 2280 2695 1555 2852 2913 316 1781 5609 2073 3294 8874 3388 3432 3522 3541 4747 5329 3647 3818 4894 3936 3952 4015 4030 4377 1820 4440 1066 4887 5028 5042 5055 5179 5506 5524 529 5790 5847 6035 6223 6374 232 6417 6424 6542 6565 6635 13854 6792 7031 7254 7273 7360 4859 7449 7467 7484 7519 8092 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 12865 9334 1377 9425 9953
 100 10000 57 80
8 189 122 678 865 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 2002 2420 2014 2098 2267 2268 2280 2695 1555 2852 2913 316 1781 5609 2073 3294 8874 3388 3432 3522 3541 4747 5329 3647 3818 4894 3936 3952 4015 4030 4377 1820 4440 1066 4887 5028 5042 5055 5179 5506 5524 529 5790 5847 6035 6223 6374 232 6417 6424 6542 6565 6635 13854 6792 7031 7254 7273 7360 4859 7449 7467 7484 7519 8092 7698 7906 7908 15245 8238 8239 8469 8647 8709 8740 8771 8867 9255 12865 9334 1377 9425 9953
 100 10000 57 80
8 189 122 678 865 816 1003 1066 1170 1237 1260 1343 1368 1514 1669 1684 1877 2002 2420 2014 2098 2267 2268 2280 2695 1555 2852 2913 316 1781 5609 2073 3294 8874 3388 3432 3522 3541 4747 5329 3647 3818 4894 3936 3952 4015 4030 4377 1820 4440 1066 4887 5028 5042 5055 5179 5506 5524 529 5790 5847 6035 6223 6374 232 6417 6424 6542 6565 6635 13854 6792 7031 7254 7273 7360 4859 7449 7467 7484 7519 8092 7698 7906 7908 15245 8238 8239 8469 5062 8709 8740 8771 8867 9255 12865 9334 1377 9425 9953
 100 10000 57 80
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 100 10000 57 80
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 100 10000 57 80
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 100 10000 57 80
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 100 10000 57 80
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 100 10000 57 80
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 100 10000 57 80
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 100 10000 57 80
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 100 10000 57 80
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 100 10000 57 80
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 100 10000 57 80
8 189 122 415 865 816 1003 1035 948 1237 1260 1343 1368 2492 1669 1342 1877 2002 2420 2014 2098 2267 3118 2280 2695 1555 1776 2913 316 45 5609 2073 3294 8874 3388 3432 3522 3541 4747 5329 3647 5351 4894 3936 3952 3335 4030 4377 1820 4440 686 4887 5028 5042 5055 2918 5506 5524 529 10543 5847 6035 6223 6374 232 6417 6424 6542 6565 6635 31307 6792 7031 7254 8613 7360 4859 7449 7467 7484 7519 8092 7698 7906 7908 15245 8238 8239 7163 5062 8709 12054 8771 8867 9255 1111 9334 1377 13189 9953
 100 10000 57 80
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 100 10000 57 80
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 100 10000 57 139
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