├── Model.cpp
├── Model.h
├── Reader.cpp
├── Reader.h
├── Writer.cpp
├── Writer.h
├── dino_fuzzyK1_010_new.ply
├── dino_fuzzyK2_010_new.ply
├── dino_fuzzyK3_010_new.ply
└── main.cpp


/Model.cpp:
--------------------------------------------------------------------------------
 1 | #include "Model.h"
 2 | 
 3 | using namespace std;
 4 | 
 5 | double dot(const Vec& v1, const Vec& v2)
 6 | {
 7 | 	return v1.x[0] * v2.x[0] + v1.x[1] * v2.x[1] + v1.x[2] * v2.x[2];
 8 | }
 9 | 
10 | Point cross(const Vec& v1, const Vec& v2)
11 | {
12 | 	Point ans;
13 | 	ans.x[0] = v1.x[1] * v2.x[2] - v1.x[2] * v2.x[1];
14 | 	ans.x[1] = v1.x[2] * v2.x[0] - v1.x[0] * v2.x[2];
15 | 	ans.x[2] = v1.x[0] * v2.x[1] - v1.x[1] * v2.x[0];
16 | 	return ans;
17 | }
18 | 
19 | void normalizeV(Vec& v)
20 | {
21 | 	double len = sqrt(dot(v, v));
22 | 	if (len < M_EPS) return;
23 | 	v.x[0] /= len;
24 | 	v.x[1] /= len;
25 | 	v.x[2] /= len;
26 | }
27 | 
28 | bool isConvex(const Face& fa, const Face& fb)
29 | {
30 | 	return dot(fa.normal, fb.c - fa.c) < M_EPS;
31 | }
32 | 
33 | double faceGeoD(const Face& fa, const Face& fb, const Point& p0, const Point& p1)
34 | {
35 | 	Vec axis = p1 - p0;
36 | 	Vec va = fa.c - p0;
37 | 	Vec vb = fb.c - p0;
38 | 	double lenAxis = sqrt(dot(axis, axis));
39 | 	double lenA = sqrt(dot(va, va));
40 | 	double lenB = sqrt(dot(vb, vb));
41 | 	double angA = acos(dot(va, axis) / lenA / lenAxis);
42 | 	double angB = acos(dot(vb, axis) / lenB / lenAxis);
43 | 	double len = lenA*lenA + lenB*lenB - 2 * lenA*lenB*cos(angA + angB);
44 | 	return len;
45 | }
46 | 
47 | double faceAngD(const Face& fa, const Face& fb, bool inverse)
48 | {
49 | 	double eta = 0.2;
50 | 	if (!isConvex(fa, fb)) eta = 1.0;
51 | 	double d = dot(fa.normal, fb.normal);
52 | 	//if (inverse) d = -d;
53 | 	return eta * (1 - d);
54 | }
55 | 
56 | double faceAng(const Face& fa, const Face& fb, bool inverse)
57 | {
58 | 	double d = dot(fa.normal, fb.normal);
59 | 	//if (inverse) d = -d;
60 | 	return acos(d);
61 | }
62 | 
63 | 


--------------------------------------------------------------------------------
/Model.h:
--------------------------------------------------------------------------------
  1 | #pragma once
  2 | #include <iostream>
  3 | #include <fstream>
  4 | #include <cstdio>
  5 | #include <cstdlib>
  6 | #include <string>
  7 | #include <vector>
  8 | #include <queue>
  9 | 
 10 | using namespace std;
 11 | 
 12 | #define M_PI 3.14159265358979323846
 13 | #define M_EPS 1e-12
 14 | #define M_INF 1e12
 15 | 
 16 | #define TH_DIST_RATIO 0.20
 17 | #define TH_ANGLE_DIFF 0.30
 18 | #define TH_REP_DIST_RATIO 0.1
 19 | 
 20 | struct Point
 21 | {
 22 | 	double x[3];
 23 | 	Point() {}
 24 | 	Point(double xx, double yy, double zz)
 25 | 	{
 26 | 		x[0] = xx; x[1] = yy; x[2] = zz;
 27 | 	}
 28 | 	Point(const Point& p)
 29 | 	{
 30 | 		x[0] = p.x[0]; x[1] = p.x[1]; x[2] = p.x[2];
 31 | 	}
 32 | 	Point operator + (const Point& p) const
 33 | 	{
 34 | 		Point ans;
 35 | 		for (int i = 0; i < 3; ++i)
 36 | 			ans.x[i] = x[i] + p.x[i];
 37 | 		return ans;
 38 | 	}
 39 | 	Point operator - (const Point& p) const
 40 | 	{
 41 | 		Point ans;
 42 | 		for (int i = 0; i < 3; ++i)
 43 | 			ans.x[i] = x[i] - p.x[i];
 44 | 		return ans;
 45 | 	}
 46 | 	Point operator * (double d)
 47 | 	{
 48 | 		Point ans;
 49 | 		for (int i = 0; i < 3; ++i)
 50 | 			ans.x[i] = x[i] * d;
 51 | 		return ans;
 52 | 	}
 53 | 	Point operator / (double d)
 54 | 	{
 55 | 		Point ans;
 56 | 		for (int i = 0; i < 3; ++i)
 57 | 			ans.x[i] = x[i] / d;
 58 | 		return ans;
 59 | 	}
 60 | }; 
 61 | 
 62 | typedef Point Vec;
 63 | 
 64 | double dot(const Vec& v1, const Vec& v2);
 65 | Point cross(const Vec& v1, const Vec& v2);
 66 | void normalizeV(Vec& v);
 67 | 
 68 | struct Vertex
 69 | {
 70 | 	Point p;
 71 | 	Vertex() {}
 72 | 	Vertex(double x, double y, double z) : p(x, y, z) {}
 73 | 	Vertex(const Vertex& v)
 74 | 	{
 75 | 		p = v.p;
 76 | 	}
 77 | };
 78 | 
 79 | struct Neighbor
 80 | {
 81 | 	int vids[2];
 82 | 	int fid;
 83 | 	double da, dg, d, a;
 84 | 	Neighbor() {}
 85 | 	Neighbor(int v1, int v2, int f, double da_, double dg_, double a_)
 86 | 	{
 87 | 		vids[0] = v1; vids[1] = v2; fid = f; da = da_; dg = dg_; a = a_;
 88 | 	}
 89 | 	Neighbor(const Neighbor& n)
 90 | 	{
 91 | 		vids[0] = n.vids[0]; vids[1] = n.vids[1];
 92 | 		fid = n.fid;
 93 | 		da = n.da; dg = n.dg; d = n.d; a = n.a;
 94 | 	}
 95 | 	void avg(double avg_da, double avg_dg, double delta)
 96 | 	{
 97 | 		d = (1 - delta) * da / avg_da + delta * dg / avg_dg;
 98 | 		if (d < 0)
 99 | 		{
100 | 			cout << d << " " << da / avg_da << " " << dg / avg_dg << endl;
101 | 		}
102 | 	}
103 | };
104 | 
105 | struct Face
106 | {
107 | 	int vids[3];
108 | 	vector<Neighbor> neighs;
109 | 	Vec normal;
110 | 	Point c;
111 | 	int label;
112 | 	Face() { label = 0; }
113 | 	Face(Vertex& v1, Vertex& v2, Vertex& v3)
114 | 	{
115 | 		c = (v1.p + v2.p + v3.p) / 3.0;
116 | 		normal = cross(v2.p - v1.p, v3.p - v1.p);
117 | 		normalizeV(normal);
118 | 		//if (dot(normal, c) < 0) normal = normal * (-1.0);
119 | 		label = 0;
120 | 	}
121 | 	Face(const Face& f)
122 | 	{
123 | 		vids[0] = f.vids[0]; vids[1] = f.vids[1]; vids[2] = f.vids[2];
124 | 		neighs = f.neighs;
125 | 		normal = f.normal;
126 | 		c = f.c;
127 | 		label = f.label;
128 | 	}
129 | };
130 | 
131 | struct Edge
132 | {
133 | 	int vids[2];
134 | 	int fid;
135 | 	Edge() {}
136 | 	Edge(int v1, int v2, int f)
137 | 	{
138 | 		vids[0] = v1; vids[1] = v2; fid = f;
139 | 	}
140 | };
141 | 
142 | bool isConvex(const Face& fa, const Face& fb);
143 | double faceGeoD(const Face& fa, const Face& fb, const Point& p0, const Point& p1);
144 | double faceAngD(const Face& fa, const Face& fb, bool inverse=false);
145 | double faceAng(const Face& fa, const Face& fb, bool inverse=false);
146 | 
147 | static double avg_da;
148 | static double avg_dg;
149 | 
150 | struct Model
151 | {
152 | 	std::vector<Vertex> vertices;
153 | 	std::vector<Face> faces;
154 | 	std::vector<Edge> edges;
155 | 	void findNeighFace(double delta)
156 | 	{
157 | 		double sum_da = 0.0, sum_dg = 0.0;
158 | 		int count = 0;
159 | 		for(int i = 0; i < edges.size(); ++i)
160 | 			for (int j = i + 1; j < edges.size(); ++j)
161 | 				if (edges[i].vids[0] == edges[j].vids[1] &&
162 | 					edges[i].vids[1] == edges[j].vids[0])
163 | 				{
164 | 					count++;
165 | 					double a = faceAng(faces[edges[i].fid], faces[edges[j].fid]);
166 | 					double da = faceAngD(faces[edges[i].fid], faces[edges[j].fid]);
167 | 					double dg = faceGeoD(faces[edges[i].fid], faces[edges[j].fid],
168 | 						vertices[edges[i].vids[0]].p, vertices[edges[i].vids[1]].p);
169 | 					sum_da += da;
170 | 					sum_dg += dg;
171 | 					Neighbor n1(edges[i].vids[0], edges[i].vids[1], edges[j].fid, da, dg, a);
172 | 					Neighbor n2(edges[j].vids[0], edges[j].vids[1], edges[i].fid, da, dg, a);
173 | 					faces[edges[i].fid].neighs.push_back(n1);
174 | 					faces[edges[j].fid].neighs.push_back(n2);
175 | 				}
176 | 				else if (edges[i].vids[0] == edges[j].vids[0] &&
177 | 					edges[i].vids[1] == edges[j].vids[1])
178 | 				{
179 | 					count++;
180 | 					double a = faceAng(faces[edges[i].fid], faces[edges[j].fid], true);
181 | 					double da = faceAngD(faces[edges[i].fid], faces[edges[j].fid], true);
182 | 					double dg = faceGeoD(faces[edges[i].fid], faces[edges[j].fid],
183 | 						vertices[edges[i].vids[0]].p, vertices[edges[i].vids[1]].p);
184 | 					sum_da += da;
185 | 					sum_dg += dg;
186 | 					Neighbor n1(edges[i].vids[0], edges[i].vids[1], edges[j].fid, da, dg, a);
187 | 					Neighbor n2(edges[j].vids[0], edges[j].vids[1], edges[i].fid, da, dg, a);
188 | 					faces[edges[i].fid].neighs.push_back(n1);
189 | 					faces[edges[j].fid].neighs.push_back(n2);
190 | 				}
191 | 		avg_da = sum_da / count;
192 | 		avg_dg = sum_dg / count;
193 | 		cout << "sum_da: " << sum_da << endl;
194 | 		cout << "count : " << count << endl;
195 | 		cout << "avg_da: " << avg_da << endl;
196 | 		for(int i = 0; i < faces.size(); ++i)
197 | 			for (int j = 0; j < faces[i].neighs.size(); ++j)
198 | 			{
199 | 				faces[i].neighs[j].avg(avg_da, avg_dg, delta);
200 | 				if (faces[i].neighs[j].d < -M_EPS)
201 | 					cout << "negative " << i << " " << j << " " << faces[i].neighs[j].d << endl;
202 | 			}
203 | 	}
204 | };
205 | 
206 | static int types;
207 | static double globalMaxD;
208 | static double globalAvgD;
209 | static int globalSz;
210 | 
211 | struct FlowEdge
212 | {
213 | 	int id;
214 | 	double cap;
215 | 	double flow;
216 | };
217 | 
218 | struct FlowState
219 | {
220 | 	int id;
221 | 	int front;
222 | 	double inc;
223 | };
224 | 
225 | class Graph
226 | {
227 | private:
228 | 	vector<vector<double> > weight;
229 | 	vector<vector<int> > neigh;
230 | 	vector<int> p;
231 | 	vector<int> heap;
232 | 	int tail;
233 | 	int sz;
234 | 	int s;
235 | 
236 | 	vector<vector<FlowEdge> > net;
237 | 	vector<int> mask;
238 | 	int src, dst;
239 | 
240 | public:
241 | 	Graph() {};
242 | 	void build(Model& model)
243 | 	{
244 | 		sz = model.faces.size();
245 | 		dist.resize(sz);
246 | 		weight.resize(sz);
247 | 		neigh.resize(sz);
248 | 		net.resize(sz + 2);
249 | 		for (int i = 0; i < sz; ++i)
250 | 		{
251 | 			dist[i].resize(sz);
252 | 			for(int j = 0; j < sz; ++j)
253 | 				dist[i][j] = M_INF;
254 | 			dist[i][i] = 0;
255 | 		}
256 | 		heap.resize(sz + 2);
257 | 		p.resize(sz);
258 | 		for(int i = 0; i < sz; ++i)
259 | 			for (int j = 0; j < model.faces[i].neighs.size(); ++j)
260 | 			{
261 | 				weight[i].push_back(model.faces[i].neighs[j].d);
262 | 				neigh[i].push_back(model.faces[i].neighs[j].fid);
263 | 				FlowEdge fe;
264 | 				fe.cap = 1.0 / (1 + model.faces[i].neighs[j].da / avg_da);
265 | 				fe.flow = 0;
266 | 				fe.id = model.faces[i].neighs[j].fid;
267 | 				net[i].push_back(fe);
268 | 			}
269 | 		src = sz;
270 | 		dst = sz + 1;
271 | 	}
272 | 	void heapDown(int x)
273 | 	{
274 | 		while (x * 2 <= tail)
275 | 		{
276 | 			int y = x * 2;
277 | 			if (y < tail && dist[s][heap[y]] > dist[s][heap[y + 1]]) y++;
278 | 			if (dist[s][heap[x]] > dist[s][heap[y]])
279 | 			{
280 | 				int tmp = heap[x];
281 | 				heap[x] = heap[y];
282 | 				heap[y] = tmp;
283 | 				p[heap[x]] = x;
284 | 				p[heap[y]] = y;
285 | 				x = y;
286 | 			}
287 | 			else break;
288 | 		}
289 | 	}
290 | 	void heapUp(int x)
291 | 	{
292 | 		while (x > 1)
293 | 		{
294 | 			int y = x / 2;
295 | 			if (dist[s][heap[x]] < dist[s][heap[y]])
296 | 			{
297 | 				int tmp = heap[x];
298 | 				heap[x] = heap[y];
299 | 				heap[y] = tmp;
300 | 				p[heap[x]] = x;
301 | 				p[heap[y]] = y;
302 | 				x = y;
303 | 			}
304 | 			else break;
305 | 		}
306 | 	}
307 | 	void solve()
308 | 	{
309 | 		/*int head = 0, tail = 0;
310 | 		vector<int> q;
311 | 		vector<int> fill(sz);
312 | 		q.push_back(2074);
313 | 		fill[2074] = 1;
314 | 		while (head <= tail)
315 | 		{
316 | 			int now = q[head++];
317 | 			for (int i = 0; i < neigh[now].size(); ++i)
318 | 			{
319 | 				int next = neigh[now][i];
320 | 				if (!fill[next])
321 | 				{
322 | 					tail++;
323 | 					q.push_back(next);
324 | 					fill[next] = 1;
325 | 				}
326 | 			}
327 | 		}
328 | 		cout << "flood fill " << tail + 1 << " points" << endl;*/
329 | 		for (s = 0; s < sz; ++s)
330 | 		{
331 | 			int count = 0;
332 | 			for (int i = 0; i < sz; ++i)
333 | 				p[i] = 0;
334 | 			tail = 1;
335 | 			heap[tail] = s;
336 | 			p[s] = 1;
337 | 			while (tail > 0)
338 | 			{
339 | 				int now = heap[1];
340 | 				heap[1] = heap[tail];
341 | 				tail--;
342 | 				count++;
343 | 				heapDown(1);
344 | 				for (int i = 0; i < neigh[now].size(); ++i)
345 | 				{
346 | 					int next = neigh[now][i];
347 | 					double d = weight[now][i];
348 | 					if (dist[s][next] > dist[s][now] + d)
349 | 					{
350 | 						dist[s][next] = dist[s][now] + d;
351 | 						if (p[next] == 0) p[next] = ++tail;
352 | 						heap[p[next]] = next;
353 | 						heapUp(p[next]);
354 | 						heapDown(p[next]);
355 | 					}
356 | 				}
357 | 			}
358 | 		}
359 | 	}
360 | 	void initFlow(vector<int>& m)
361 | 	{
362 | 		mask = m;
363 | 		int netSz = 0;
364 | 		net[src].clear();
365 | 		for (int i = 0; i < sz; ++i)
366 | 			if (mask[i] == 1)
367 | 			{
368 | 				FlowEdge fe;
369 | 				fe.cap = M_INF;
370 | 				fe.flow = 0.0;
371 | 				fe.id = i;
372 | 				net[src].push_back(fe);
373 | 				netSz++;
374 | 			}
375 | 			else if (mask[i] == 2)
376 | 			{
377 | 				int last = net[i].size() - 1;
378 | 				if (net[i][last].id != dst)
379 | 				{
380 | 					FlowEdge fe;
381 | 					fe.cap = M_INF;
382 | 					fe.flow = 0.0;
383 | 					fe.id = dst;
384 | 					net[i].push_back(fe);
385 | 				}
386 | 				netSz++;
387 | 			}
388 | 			else
389 | 			{
390 | 				if (mask[i] == 3) netSz++;
391 | 				int last = net[i].size() - 1;
392 | 				if (net[i][last].id == dst)
393 | 					net[i].pop_back();
394 | 			}
395 | 		cout << "net size: " << netSz << endl;
396 | 		mask.push_back(4);
397 | 		mask.push_back(4);
398 | 		for (int i = 0; i < sz + 2; ++i)
399 | 			if (mask[i])
400 | 				for (int j = 0; j < net[i].size(); ++j)
401 | 					net[i][j].flow = 0.0;
402 | 	}
403 | 	void flow(vector<int>& m)
404 | 	{
405 | 		vector<FlowState> q;
406 | 		vector<bool> visit(sz + 2);
407 | 		int head = 0, tail = 0;
408 | 		int steps = 0;
409 | 		double sumFlow = 0;
410 | 		while (true)
411 | 		{
412 | 			steps++;
413 | 			head = tail = 0;
414 | 			q.clear();
415 | 			for (int i = 0; i < visit.size(); i++)
416 | 				visit[i] = false;
417 | 			FlowState fs;
418 | 			fs.id = src;
419 | 			fs.front = 0;
420 | 			fs.inc = M_INF;
421 | 			q.push_back(fs);
422 | 			visit[src] = true;
423 | 			while (head <= tail && !visit[dst])
424 | 			{
425 | 				FlowState now = q[head];
426 | 				for (int i = 0; i < net[now.id].size(); ++i)
427 | 				{
428 | 					int next = net[now.id][i].id;
429 | 					if (!mask[next]) continue;
430 | 					if (visit[next]) continue;
431 | 					double inc = net[now.id][i].cap - net[now.id][i].flow;
432 | 					if (inc < M_EPS) continue;
433 | 					fs.id = next;
434 | 					fs.front = head;
435 | 					if (now.inc > inc) fs.inc = inc;
436 | 					else fs.inc = now.inc;
437 | 					tail++;
438 | 					q.push_back(fs);
439 | 					visit[next] = true;
440 | 					if (next == dst) break;
441 | 				}
442 | 				head++;
443 | 			}
444 | 			if (!visit[dst])
445 | 			{
446 | 				for (int i = 1; i <= tail; ++i)
447 | 					mask[q[i].id] = 1;
448 | 				cout << "tail = " << tail << endl;
449 | 				for (int i = 0; i < sz; ++i)
450 | 					if (mask[i] == 3) mask[i] = 2;
451 | 				break;
452 | 			}
453 | 			double inc = q[tail].inc;
454 | 			sumFlow += inc;
455 | 			while (tail != 0)
456 | 			{
457 | 				int to = q[tail].id;
458 | 				int from = q[q[tail].front].id;
459 | 				if (inc > 1e8) cout << from << "->" << to << endl;
460 | 				for (int i = 0; i < net[from].size(); ++i)
461 | 					if (net[from][i].id == to)
462 | 						net[from][i].flow += inc;
463 | 				for (int i = 0; i < net[to].size(); ++i)
464 | 					if (net[to][i].id == from)
465 | 						net[to][i].flow -= inc;
466 | 				tail = q[tail].front;
467 | 			}
468 | 		}
469 | 		cout << "steps: " << steps << ", total flow: " << sumFlow << endl;
470 | 		/*int node = 2205;
471 | 		cout << "color: " << mask[node] << endl;
472 | 		cout << visit[node] << endl;
473 | 		for (int i = 0; i < net[node].size(); ++i)
474 | 			cout << net[node][i].cap << " " << net[node][i].flow << " " << net[node][i].id << endl;
475 | 		for (int i = 0; i < sz; ++i)
476 | 		{
477 | 			if (!mask[i]) continue;
478 | 			for (int j = 0; j < net[i].size(); ++j)
479 | 				if (net[i][j].id == node)
480 | 				{
481 | 					cout << i << " " << net[i][j].cap << " " << net[i][j].flow << endl;
482 | 				}
483 | 		}*/
484 | 		m = mask;
485 | 	}
486 | 	vector<vector<double> > dist;
487 | };
488 | 
489 | class Solver
490 | {
491 | public:
492 | 	Solver() {}
493 | 	Solver(Model* m, Graph* g, double e = 0.0) { pModel = m; pGraph = g; eps = e; }
494 | 	void computeProb()
495 | 	{
496 | 		for (int i = 0; i < sz; ++i)
497 | 		{
498 | 			bool isRep = false;
499 | 			for(int j = 0; j < num; ++j)
500 | 				if (used[i] == reps[j])
501 | 				{
502 | 					isRep = true;
503 | 					for (int k = 0; k < num; ++k)
504 | 						prob[k][i] = 0;
505 | 					prob[j][i] = 1;
506 | 					break;
507 | 				}
508 | 			if (isRep) continue;
509 | 			double sum = 0;
510 | 			for (int j = 0; j < num; ++j)
511 | 				sum += 1.0 / pGraph->dist[used[i]][reps[j]];
512 | 			for (int j = 0; j < num; ++j)
513 | 				prob[j][i] = 1.0 / pGraph->dist[used[i]][reps[j]] / sum;
514 | 		}
515 | 	}
516 | 	void recomputeProb()
517 | 	{
518 | 		vector<int> typeNum(num);
519 | 		vector<vector<double> > distNew(num);
520 | 		for (int i = 0; i < num; ++i)
521 | 		{
522 | 			typeNum[i] = 0;
523 | 			distNew[i].resize(sz);
524 | 			for (int j = 0; j < sz; ++j)
525 | 				distNew[i][j] = 0;
526 | 		}
527 | 		for (int i = 0; i < sz; ++i)
528 | 		{
529 | 			int tmp = pModel->faces[used[i]].label - types;
530 | 			if (tmp < num) typeNum[tmp]++;
531 | 			else continue;
532 | 			for (int j = 0; j < sz; ++j)
533 | 			{
534 | 				distNew[tmp][j] += pGraph->dist[used[i]][used[j]];
535 | 			}
536 | 		}
537 | 		for (int i = 0; i < num; ++i)
538 | 		{
539 | 			for (int j = 0; j < sz; ++j)
540 | 				if (typeNum[i] > 0) distNew[i][j] /= typeNum[i];
541 | 				else distNew[i][j] = M_INF;
542 | 		}
543 | 		for (int i = 0; i < sz; ++i)
544 | 		{
545 | 			double sum = 0;
546 | 			for (int j = 0; j < num; ++j)
547 | 				sum += 1.0 / (distNew[j][i] + M_EPS);
548 | 			for (int j = 0; j < num; ++j)
549 | 				prob[j][i] = 1.0 / (distNew[j][i] + M_EPS) / sum;
550 | 		}
551 | 		//exit(1);
552 | 	}
553 | 	bool updateRep()
554 | 	{
555 | 		bool change = false;
556 | 		for (int i = 0; i < num; ++i)
557 | 		{
558 | 			double minSum = 0.0;
559 | 			for (int j = 0; j < sz; ++j)
560 | 				minSum += prob[i][j] * pGraph->dist[reps[i]][used[j]];
561 | 			for (int j = 0; j < sz; ++j)
562 | 			{
563 | 				//if (prob[i][j] < 0.5 / num) continue;
564 | 				double sum = 0;
565 | 				for (int k = 0; k < sz; ++k)
566 | 					sum += prob[i][k] * pGraph->dist[used[j]][used[k]];
567 | 				if (sum < minSum - M_EPS)
568 | 				{
569 | 					if (reps[i] != used[j]) change = true;
570 | 					minSum = sum;
571 | 					reps[i] = used[j];
572 | 				}
573 | 			}
574 | 		}
575 | 		return change;
576 | 	}
577 | 	void process()
578 | 	{
579 | 		int maxIter = 20;
580 | 		mask.resize(num);
581 | 		for (int i = 0; i < maxIter; ++i)
582 | 		{
583 | 			cout << "iter = " << i << endl;
584 | 			for (int j = 0; j < num; ++j)
585 | 				cout << reps[j] << " ";
586 | 			cout << endl;
587 | 			computeProb();
588 | 			assign();
589 | 			recomputeProb();
590 | 			if (!updateRep()) break;
591 | 		}
592 | 		cout << "converge" << endl;
593 | 		assign();
594 | 		cout << "after assign 0" << endl;
595 | 		recomputeProb();
596 | 		cout << "after recompute" << endl;
597 | 		assign();
598 | 		cout << "after assign 1" << endl;
599 | 		cut();
600 | 		types += num;
601 | 		this->expand();
602 | 	}
603 | 	void assign()
604 | 	{
605 | 		for (int i = 0; i < num; ++i)
606 | 		{
607 | 			int repeat = 0;
608 | 			for (int j = 0; j < i; ++j)
609 | 				if (reps[j] == reps[i])
610 | 					repeat = 1;
611 | 			mask[i] = 1-repeat;
612 | 		}
613 | 		for (int j = 0; j < num; ++j)
614 | 			cout << mask[j] << " ";
615 | 		cout << endl;
616 | 		int c[20] = {0};
617 | 		//double diff = eps / num;
618 | 		//double diff = eps / num * globalAvgD / localAvgD;
619 | 		double diff = eps * globalAvgD / localAvgD;
620 | 		if (diff > 0.2) diff = 0.2;
621 | 		diff = eps;
622 | 		cout << "diff = " << diff << endl;
623 | 		for (int i = 0; i < sz; i++)
624 | 		{
625 | 			double maxA = -1.0, maxB = -1.0;
626 | 			int labelA = 0, labelB = 0;
627 | 			for (int j = 0; j < num; j++)
628 | 			{
629 | 				if (!mask[j]) continue;
630 | 				if (maxA < prob[j][i])
631 | 				{
632 | 					maxB = maxA;
633 | 					labelB = labelA;
634 | 					maxA = prob[j][i];
635 | 					labelA = j;
636 | 				}
637 | 				else if (maxB < prob[j][i])
638 | 				{
639 | 					maxB = prob[j][i];
640 | 					labelB = j;
641 | 				}
642 | 			}
643 | 			if (maxA - maxB > diff)
644 | 			{
645 | 				pModel->faces[used[i]].label = types+labelA;
646 | 				c[labelA]++;
647 | 			}
648 | 			else
649 | 			{
650 | 				//pModel->faces[used[i]].label = (labelA+2)*(labelB+2);
651 | 				pModel->faces[used[i]].label = 1024 + (labelA*num) + labelB;
652 | 			}
653 | 		}
654 | 		cout << "split: " << sz << "->";
655 | 		for(int j = 0; j < num; ++j)
656 | 			cout << c[j] << " ";
657 | 		cout << endl;
658 | 		//types += num;
659 | 	}
660 | 	void cut()
661 | 	{
662 | 		vector<int> mm(globalSz);
663 | 		vector<int> mmNew;
664 | 		for (int i = 0; i < num; ++i)
665 | 		{
666 | 			if (!mask[i]) continue;
667 | 			for (int j = i + 1; j < num; ++j)
668 | 			{
669 | 				if (!mask[j]) continue;
670 | 				for (int k = 0; k < globalSz; ++k) mm[k] = 0;
671 | 				int nowLabelA = 1024 + i*num + j;
672 | 				int nowLabelB = 1024 + j*num + i;
673 | 				int fuzzy = 0;
674 | 				for(int k = 0; k < sz; ++k)
675 | 					if (pModel->faces[used[k]].label == nowLabelA || pModel->faces[used[k]].label == nowLabelB)
676 | 					{
677 | 						fuzzy++;
678 | 						mm[used[k]] = 3;
679 | 						for (int x = 0; x < pModel->faces[used[k]].neighs.size(); ++x)
680 | 						{
681 | 							int y = pModel->faces[used[k]].neighs[x].fid;
682 | 							if (pModel->faces[y].label == types + i) mm[y] = 1;
683 | 							else if (pModel->faces[y].label == types + j) mm[y] = 2;
684 | 						}
685 | 					}
686 | 				cout << "fuzzy: " << fuzzy << endl;
687 | 				pGraph->initFlow(mm);
688 | 				cout << "after init flow" << endl;
689 | 				pGraph->flow(mmNew);
690 | 				cout << "after flow" << endl;
691 | 				for (int k = 0; k < sz; ++k)
692 | 					if (mmNew[used[k]] == 1) pModel->faces[used[k]].label = types + i;
693 | 					else if (mmNew[used[k]] == 2) pModel->faces[used[k]].label = types + j;
694 | 					else if (mmNew[used[k]] != 0) cout << "wrong " << mmNew[used[k]] << endl;
695 | 
696 | 				for (int k = 0; k < sz; ++k)
697 | 				{
698 | 					bool checked = false;
699 | 					for (int x = 0; x < pModel->faces[used[k]].neighs.size(); ++x)
700 | 					{
701 | 						int y = pModel->faces[used[k]].neighs[x].fid;
702 | 						if (pModel->faces[used[k]].label == pModel->faces[y].label)
703 | 							checked = true;
704 | 					}
705 | 					if (!checked)
706 | 						cout << "isolated face: " << used[k] << endl;
707 | 				}
708 | 			}
709 | 		}
710 | 	}
711 | 	double avgDistance()
712 | 	{
713 | 		double sum = 0.0;
714 | 		for (int i = 0; i < sz; ++i)
715 | 			for (int j = i + 1; j < sz; ++j)
716 | 				sum += pGraph->dist[used[i]][used[j]];
717 | 		sum /= sz*(sz - 1) / 2;
718 | 		return sum;
719 | 	}
720 | 	double angDifference()
721 | 	{
722 | 		double maxA = 0.0, minA = M_PI;
723 | 		for (int i = 0; i < sz; ++i)
724 | 		{
725 | 			int iLabel = pModel->faces[used[i]].label;
726 | 			for (int j = 0; j < pModel->faces[used[i]].neighs.size(); ++j)
727 | 			{
728 | 				int k = pModel->faces[used[i]].neighs[j].fid;
729 | 				if (k < used[i]) continue;
730 | 				int kLabel = pModel->faces[k].label;
731 | 				if (iLabel == kLabel)
732 | 				{
733 | 					double ang = pModel->faces[used[i]].neighs[j].a;
734 | 					if (ang < minA) minA = ang;
735 | 					if (ang > maxA) maxA = ang;
736 | 				}
737 | 			}
738 | 		}
739 | 		cout << maxA << " " << minA << endl;
740 | 		return maxA - minA;
741 | 	}
742 | 	double maxDistance()
743 | 	{
744 | 		double maxD = 0.0;
745 | 		for (int i = 0; i < sz; ++i)
746 | 			for (int j = i + 1; j < sz; ++j)
747 | 				if (maxD < pGraph->dist[used[i]][used[j]])
748 | 				{
749 | 					if (num == 2) 
750 | 					{
751 | 						reps[0] = used[i];
752 | 						reps[1] = used[j];
753 | 					}
754 | 					maxD = pGraph->dist[used[i]][used[j]];
755 | 				}
756 | 		cout << "in maxDistance " << maxD << endl;
757 | 		if (level == 0)
758 | 		{
759 | 			globalMaxD = maxD;
760 | 		}
761 | 		return maxD;
762 | 	}
763 | 	double maxPatchDistance()
764 | 	{
765 | 		double maxD = 0;
766 | 		for(int i = 0; i < num; ++i)
767 | 			for (int j = i + 1; j < num; ++j)
768 | 			{
769 | 				if (!mask[j]) continue;
770 | 				if (pGraph->dist[reps[i]][reps[j]] > maxD)
771 | 					maxD = pGraph->dist[reps[i]][reps[j]];
772 | 			}
773 | 		cout << "maxD = " << maxD << endl;
774 | 		cout << "global " << globalMaxD << endl;
775 | 		return maxD;
776 | 	}
777 | 	virtual void expand() { cout << "!!!" << endl; }
778 | 	virtual void init(vector<int>& u, int l) { cout << "???" << endl; }
779 | 	Model* pModel;
780 | 	Graph* pGraph;
781 | 	double eps;
782 | 	vector<int> used;
783 | 	vector<int> reps;
784 | 	vector<vector<double> > prob;
785 | 	vector<Solver*> sons;
786 | 	vector<bool> mask;
787 | 	int num;
788 | 	int sz;
789 | 	int level;
790 | 	double localAvgD;
791 | 	double localMaxD;
792 | 	double angRange;
793 | };
794 | 
795 | class SolverTwo : public Solver
796 | {
797 | public:
798 | 	SolverTwo() {}
799 | 	SolverTwo(Model* m, Graph* g, double e = 0.0) : Solver(m, g, e) {}
800 | 	void init(vector<int>& u, int l)
801 | 	{
802 | 		level = l;
803 | 		used = u;
804 | 		num = 2;
805 | 		reps.resize(num);
806 | 		prob.resize(num);
807 | 		sz = used.size();
808 | 		for (int i = 0; i < num; ++i)
809 | 			prob[i].resize(sz);
810 | 		localMaxD = maxDistance();
811 | 		if (level == 0)
812 | 			globalAvgD = avgDistance();
813 | 		localAvgD = avgDistance();
814 | 		angRange = angDifference();
815 | 	}
816 | 	void expand()
817 | 	{
818 | 		double maxD = maxPatchDistance();
819 | 		cout << "minPatchD = " << maxD / globalMaxD << endl;
820 | 		if (level > 2 || maxD / globalMaxD < TH_REP_DIST_RATIO) return;
821 | 		for (int i = 0; i < num; ++i)
822 | 		{
823 | 			Solver* s = new SolverTwo(pModel, pGraph, eps);
824 | 			vector<int> uNew;
825 | 			for (int j = 0; j < sz; ++j)
826 | 				if ((pModel->faces[used[j]].label)%num == i)
827 | 					uNew.push_back(used[j]);
828 | 			s->init(uNew, level + 1);
829 | 			sons.push_back(s);
830 | 		}
831 | 		for (int i = 0; i < num; ++i)
832 | 		{
833 | 			cout << "maxD = " << sons[i]->localMaxD / globalMaxD 
834 | 				 << " angD = " << sons[i]->angRange << endl;
835 | 			if (sons[i]->localMaxD / globalMaxD > TH_DIST_RATIO && 
836 | 				sons[i]->angRange > TH_ANGLE_DIFF)
837 | 				sons[i]->process();
838 | 		}
839 | 	}
840 | };
841 | 
842 | class SolverK : public Solver
843 | {
844 | public:
845 | 	SolverK() {}
846 | 	SolverK(Model* m, Graph* g, double e = 0.0) : Solver(m, g, e) {}
847 | 	void init(vector<int>& u, int l)
848 | 	{
849 | 		level = l;
850 | 		used = u;
851 | 		sz = used.size();
852 | 		double minSumD = M_INF;
853 | 		int choice = 0;
854 | 		for (int i = 0; i < sz; ++i)
855 | 		{
856 | 			double sumD = 0;
857 | 			for (int j = 0; j < sz; ++j)
858 | 				sumD += pGraph->dist[used[i]][used[j]];
859 | 			if (sumD < minSumD)
860 | 			{
861 | 				minSumD = sumD;
862 | 				choice = used[i];
863 | 			}
864 | 		}
865 | 		reps.push_back(choice);
866 | 		vector<double> G;
867 | 		double maxD = 0;
868 | 		for (int i = 1; i < 20; ++i)
869 | 		{
870 | 			maxD = 0;
871 | 			choice = 0;
872 | 			for (int j = 0; j < sz; ++j)
873 | 			{
874 | 				double minD = M_INF;
875 | 				for (int k = 0; k < i; ++k)
876 | 					if (minD > pGraph->dist[reps[k]][used[j]])
877 | 						minD = pGraph->dist[reps[k]][used[j]];
878 | 				if (minD > maxD)
879 | 				{
880 | 					maxD = minD;
881 | 					choice = used[j];
882 | 				}
883 | 			}
884 | 			reps.push_back(choice);
885 | 			G.push_back(maxD);
886 | 		}
887 | 		maxD = G[0] - G[1];
888 | 		num = 2;
889 | 		for (int i = 0; i < G.size(); ++i)
890 | 			cout << G[i] << " ";
891 | 		cout << endl;
892 | 		for(int i = 1; i < 18; ++i)
893 | 			if (maxD < G[i] - G[i + 1])
894 | 			{
895 | 				maxD = G[i] - G[i + 1];
896 | 				num = i + 2;
897 | 			}
898 | 		cout << "num = " << num << endl;
899 | 		//if (level == 0) num = 10;
900 | 		//else num = 2;
901 | 		while (reps.size() > num) reps.pop_back();
902 | 		prob.resize(num);
903 | 		for (int i = 0; i < num; ++i)
904 | 			prob[i].resize(sz);
905 | 		localMaxD = maxDistance();
906 | 		if (level == 0)
907 | 			globalAvgD = avgDistance();
908 | 		localAvgD = avgDistance();
909 | 		angRange = angDifference();
910 | 	}
911 | 	void expand()
912 | 	{
913 | 		double maxD = maxPatchDistance();
914 | 		cout << "minPatchD = " << maxD / globalMaxD << endl;
915 | 		if (level > 0 || maxD / globalMaxD < TH_REP_DIST_RATIO) return;
916 | 		for (int i = 0; i < num; ++i)
917 | 		{
918 | 			Solver* s = NULL;
919 | 			if (mask[i])
920 | 			{
921 | 				s = new SolverK(pModel, pGraph, eps);
922 | 				vector<int> uNew;
923 | 				for (int j = 0; j < sz; ++j)
924 | 					if ((pModel->faces[used[j]].label) % num == i)
925 | 						uNew.push_back(used[j]);
926 | 				s->init(uNew, level + 1);
927 | 			}
928 | 			sons.push_back(s);
929 | 		}
930 | 		for (int i = 0; i < num; ++i)
931 | 		{
932 | 			if (!mask[i]) continue;
933 | 			cout << "avgD = " << sons[i]->localAvgD / globalAvgD
934 | 				<< " angD = " << sons[i]->angRange << endl;
935 | 			if (sons[i]->localAvgD / globalAvgD > TH_DIST_RATIO &&
936 | 				sons[i]->angRange > TH_ANGLE_DIFF)
937 | 				sons[i]->process();
938 | 		}
939 | 	}
940 | };


--------------------------------------------------------------------------------
/Reader.cpp:
--------------------------------------------------------------------------------
 1 | #include "Reader.h"
 2 | using namespace std;
 3 | 
 4 | void Reader::read(string fileName, Model& model)
 5 | {
 6 | 	ifstream fin(fileName);
 7 | 	char tmp[256];
 8 | 	char ch;
 9 | 	double x, y, z;
10 | 	int v1, v2, v3;
11 | 	int fcount = 0;
12 | 	//int count = 0;
13 | 	while (fin.getline(tmp, 255))
14 | 	{
15 | 		//count++;
16 | 		//cout << "count = " << count << endl;
17 | 		sscanf(tmp, "%c", &ch);
18 | 		if (ch == '#')
19 | 			continue;
20 | 		else if (ch == 'v')
21 | 		{
22 | 			sscanf(tmp, "%c%lf%lf%lf", &ch, &x, &y, &z);
23 | 			Vertex v(x, y, z);
24 | 			model.vertices.push_back(v);
25 | 		}
26 | 		else if (ch == 'f')
27 | 		{
28 | 			sscanf(tmp, "%c%d%d%d", &ch, &v1, &v2, &v3);
29 | 			v1--;
30 | 			v2--;
31 | 			v3--;
32 | 			Face f(model.vertices[v1], model.vertices[v2], model.vertices[v3]);
33 | 			f.vids[0] = v1; f.vids[1] = v2; f.vids[2] = v3;
34 | 			model.faces.push_back(f);
35 | 			Edge e12(v1, v2, fcount);
36 | 			model.edges.push_back(e12);
37 | 			Edge e23(v2, v3, fcount);
38 | 			model.edges.push_back(e23);
39 | 			Edge e31(v3, v1, fcount);
40 | 			model.edges.push_back(e31);
41 | 			fcount++;
42 | 		}
43 | 	}
44 | }


--------------------------------------------------------------------------------
/Reader.h:
--------------------------------------------------------------------------------
 1 | #pragma once
 2 | #include <iostream>
 3 | #include <cstdio>
 4 | #include <cstdlib>
 5 | #include <string>
 6 | #include <cstring>
 7 | 
 8 | #include "Model.h"
 9 | 
10 | class Reader
11 | {
12 | public:
13 | 	Reader() {}
14 | 	void read(string fileName, Model& model);
15 | };
16 | 
17 | 
18 | 


--------------------------------------------------------------------------------
/Writer.cpp:
--------------------------------------------------------------------------------
 1 | #include "Writer.h"
 2 | using namespace std;
 3 | 
 4 | void Writer::write(string fileName, Model& model)
 5 | {
 6 | 	int vs = model.vertices.size();
 7 | 	int sz = model.faces.size();
 8 | 	ofstream fout(fileName);
 9 | 	fout << "ply" << endl;
10 | 	fout << "format ascii 1.0" << endl;
11 | 	fout << "element vertex " << vs << endl;
12 | 	fout << "property float x" << endl;
13 | 	fout << "property float y" << endl;
14 | 	fout << "property float z" << endl;
15 | 	fout << "element face " << sz << endl;
16 | 	fout << "property list uchar int vertex_indices" << endl;
17 | 	fout << "property uint8 red" << endl;
18 | 	fout << "property uint8 green" << endl;
19 | 	fout << "property uint8 blue" << endl;
20 | 	fout << "end_header" << endl;
21 | 	for (int i = 0; i < vs; ++i)
22 | 	{
23 | 		for (int j = 0; j < 3; ++j)
24 | 			fout << model.vertices[i].p.x[j] << " ";
25 | 		fout << endl;
26 | 	}
27 | 	for (int i = 0; i < sz; ++i)
28 | 	{
29 | 		fout << "3 ";
30 | 		for (int j = 0; j < 3; ++j)
31 | 			fout << model.faces[i].vids[j] << " ";
32 | 		int label = model.faces[i].label;
33 | 		fout << 60 * (label % 4 + 1) << " " << 80 * ((label + 1) % 3 + 1) << " " << 50 * ((label + 2) % 5 + 1) << endl;
34 | 	}
35 | 	fout.close();
36 | }


--------------------------------------------------------------------------------
/Writer.h:
--------------------------------------------------------------------------------
 1 | #pragma once
 2 | #include "Model.h"
 3 | 
 4 | class Writer
 5 | {
 6 | public:
 7 | 	Writer() {}
 8 | 	void write(string fileName, Model& model);
 9 | };
10 | 
11 | 


--------------------------------------------------------------------------------
/dino_fuzzyK3_010_new.ply:
--------------------------------------------------------------------------------
   1 | ply
   2 | format ascii 1.0
   3 | element vertex 2002
   4 | property float x
   5 | property float y
   6 | property float z
   7 | element face 4000
   8 | property list uchar int vertex_indices
   9 | property uint8 red
  10 | property uint8 green
  11 | property uint8 blue
  12 | end_header
  13 | -19.3447 -20.9921 -47.3788 
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 892 | -5.50813 23.8075 -28.0085 
 893 | -4.4524 25.7563 -28.9317 
 894 | -5.25592 33.0768 -35.9831 
 895 | -5.10413 21.333 -30.9991 
 896 | -5.0492 21.8792 -26.7367 
 897 | -5.31834 21.5951 -34.9485 
 898 | -5.51257 19.0341 -26.3353 
 899 | -4.99717 22.9147 -30.2972 
 900 | -4.3426 30.9105 -35.354 
 901 | -5.44323 -30.7424 34.1739 
 902 | -5.08956 9.64912 3.35744 
 903 | -4.95982 30.6965 -44.5595 
 904 | -5.28885 19.3307 -32.0341 
 905 | -5.36319 14.8979 -28.6676 
 906 | -5.38301 -29.8769 33.4651 
 907 | -5.45943 17.0426 -27.705 
 908 | -4.61108 28.4234 -42.8852 
 909 | -5.21237 -30.2635 29.7376 
 910 | -5.22766 17.4836 -33.1288 
 911 | -5.65547 -27.5454 20.8167 
 912 | -4.97794 19.3011 -28.2308 
 913 | -5.31542 -28.5747 31.2381 
 914 | -4.82522 20.8214 -27.5449 
 915 | -5.22296 17.3797 -29.3516 
 916 | -4.2321 -28.0329 15.9733 
 917 | -4.13368 -22.909 -0.467242 
 918 | -5.06708 24.5099 -33.4862 
 919 | -4.66459 9.55244 -20.8712 
 920 | -4.81781 30.4197 -43.3347 
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 922 | -4.79786 14.9143 -8.51157 
 923 | -5.36522 -29.1078 29.6084 
 924 | -5.25351 26.5708 -30.3563 
 925 | -5.12464 36.6254 -38.483 
 926 | -6.56728 -34.3718 44.8727 
 927 | -4.98184 23.1187 -34.2627 
 928 | -4.8437 29.1422 -35.8278 
 929 | -4.74726 34.3408 -37.4211 
 930 | -3.83927 -4.23808 -2.9434 
 931 | -4.49482 33.7564 -45.3349 
 932 | -5.30494 24.1658 -29.4367 
 933 | -4.53342 -22.1821 20.4008 
 934 | -5.43005 -25.6972 24.8775 
 935 | -4.98192 15.3059 -26.7383 
 936 | -4.25817 20.4632 -19.391 
 937 | -4.39083 -51.4142 41.8723 
 938 | -5.22422 -31.1819 36.7805 
 939 | -5.31497 21.0499 -25.1549 
 940 | -5.20566 16.1578 -24.0159 
 941 | -5.0527 22.4637 -24.4612 
 942 | -5.25017 -27.4382 23.6149 
 943 | -5.23481 15.1297 -30.4592 
 944 | -4.89574 26.0553 -36.4946 
 945 | -4.39727 29.6923 -33.595 
 946 | -4.98089 -2.75265 13.1077 
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 948 | -4.71658 16.2399 -11.0108 
 949 | -5.14025 -29.0605 23.1366 
 950 | -4.4235 -32.3961 34.2945 
 951 | -5.24739 -32.0493 32.3794 
 952 | -4.45293 -26.7242 22.279 
 953 | -4.93775 -35.394 35.3939 
 954 | -4.86303 -27.1099 12.9829 
 955 | -3.09786 -24.9676 8.08623 
 956 | -5.05591 -35.2677 33.0157 
 957 | -5.07653 28.7714 -32.9594 
 958 | -4.27416 -56.0792 33.7861 
 959 | -4.76105 -25.991 1.82528 
 960 | -5.0575 -27.2536 27.2902 
 961 | -6.3857 -10.2586 -2.09103 
 962 | -5.1422 -34.0812 35.8926 
 963 | -5.02165 -33.4691 34.8297 
 964 | -4.46122 6.85981 6.07765 
 965 | -4.8703 18.0571 -22.9256 
 966 | -4.74633 -28.0025 29.3861 
 967 | -5.05942 30.0593 -39.8404 
 968 | -4.37364 -15.6722 -3.62973 
 969 | -4.30835 6.99802 2.83914 
 970 | -4.76398 27.4462 -39.4052 
 971 | -4.97767 39.6422 -45.5846 
 972 | -4.97656 -28.6867 21.2131 
 973 | -3.61606 -55.9908 30.424 
 974 | -5.10174 -49.6841 31.5574 
 975 | -4.42846 -33.9263 30.0228 
 976 | -4.70747 11.8299 -24.8535 
 977 | -3.72425 -32.4375 43.8151 
 978 | -4.03538 19.3875 -18.3307 
 979 | -4.32221 -22.9195 23.1358 
 980 | -3.74588 -3.21323 -7.06611 
 981 | -3.95299 -12.0867 19.8365 
 982 | -4.8969 -31.8399 28.7699 
 983 | -5.98112 -54.4898 30.3834 
 984 | -4.80651 -28.921 26.646 
 985 | -5.72479 24.7569 -31.003 
 986 | -4.9728 -30.2773 25.0278 
 987 | -4.32633 -24.7434 25.673 
 988 | -4.56712 -24.7254 23.6427 
 989 | -4.86429 11.3622 -23.1217 
 990 | -4.9353 15.1196 -20.7646 
 991 | -3.56183 -57.4541 37.3901 
 992 | -3.56223 16.1219 -12.9074 
 993 | -4.6745 20.3641 -21.5283 
 994 | -5.08395 -0.397308 10.5371 
 995 | -4.73353 13.225 -22.1248 
 996 | -4.48379 14.4298 -23.361 
 997 | -4.4903 -26.5954 28.5162 
 998 | -4.19016 13.628 -6.14844 
 999 | -4.56962 -30.0471 21.8122 
1000 | -4.94103 3.12616 9.23584 
1001 | -2.49057 -43.4916 48.5287 
1002 | -4.68763 -32.0807 27.4282 
1003 | -4.41003 -31.2625 26.6073 
1004 | -2.28284 -28.1644 17.2973 
1005 | -4.21659 30.7732 -37.4926 
1006 | -4.59124 17.2239 -25.7029 
1007 | -4.46104 19.776 -23.8487 
1008 | -4.47513 17.6607 -19.335 
1009 | -4.1442 -29.7 28.198 
1010 | -4.45224 16.2968 -22.3495 
1011 | -4.31592 18.2332 -21.0549 
1012 | -3.51792 -25.4784 0.962184 
1013 | -4.11707 0.755272 12.0775 
1014 | -4.93616 41.7948 -42.5834 
1015 | -3.77376 -36.6836 34.2743 
1016 | -4.07879 32.113 -44.7442 
1017 | -4.20847 -32.2419 30.106 
1018 | -3.93058 -30.8582 35.3648 
1019 | -4.42603 10.3444 -21.8971 
1020 | -4.64755 11.2055 -19.7873 
1021 | -4.2918 23.293 -26.3362 
1022 | -2.74696 -57.9099 36.4607 
1023 | -2.96891 -11.209 -2.00777 
1024 | -3.8349 -40.7745 34.1657 
1025 | -4.40973 -30.6343 31.4577 
1026 | -4.46471 -34.4779 32.1131 
1027 | -4.51407 3.75152 9.59808 
1028 | -3.9022 -1.69036 14.7823 
1029 | -5.02387 -10.0761 -2.11218 
1030 | -3.82983 44.0408 -42.7775 
1031 | -4.35184 44.412 -44.0045 
1032 | -4.4092 41.9023 -44.7634 
1033 | -3.93993 29.9396 -34.4849 
1034 | -4.20101 35.4052 -46.5978 
1035 | -4.01885 9.26482 0.731689 
1036 | -4.15018 -29.3607 32.4105 
1037 | -4.55098 13.5751 -18.2855 
1038 | -4.10832 -21.9467 21.1021 
1039 | -3.86113 41.2898 -40.5484 
1040 | -4.21474 -31.6088 25.0432 
1041 | -4.38412 -28.9236 20.6481 
1042 | -3.3203 39.0901 -47.55 
1043 | -4.36696 6.99018 -18.6333 
1044 | -2.23083 -26.0191 1.95907 
1045 | -1.9472 -21.6158 -1.20641 
1046 | -4.19393 -27.2357 26.2824 
1047 | -4.04622 33.2068 -41.1043 
1048 | -3.90781 3.61112 5.82766 
1049 | -4.46722 31.487 -38.3878 
1050 | -2.8893 -19.3365 -2.05198 
1051 | -4.12771 -28.9096 24.5785 
1052 | -3.43122 7.89598 1.88504 
1053 | -3.66644 -1.5956 11.9183 
1054 | -4.11551 21.8121 -22.1103 
1055 | -3.91169 21.7558 -23.5835 
1056 | -3.34611 0.0494175 -13.5995 
1057 | -3.41582 10.3911 -1.35149 
1058 | -3.0068 -55.972 32.4212 
1059 | -4.10846 38.9126 -40.1617 
1060 | -4.27562 12.2612 -19.126 
1061 | -4.20098 15.7216 -17.0626 
1062 | -3.79709 -26.1973 26.7949 
1063 | -2.72197 17.0637 -14.6864 
1064 | -3.6352 19.8279 -20.3321 
1065 | -4.0797 13.0217 -20.5547 
1066 | -3.05059 -10.588 18.5341 
1067 | -3.82145 12.1407 -3.7736 
1068 | -4.23453 30.4513 -41.6995 
1069 | -2.02892 -23.7777 0.204546 
1070 | -3.76925 37.4606 -46.5248 
1071 | -2.43165 -57.6144 35.4961 
1072 | -2.92895 35.611 -39.3173 
1073 | -3.9111 33.1129 -37.4593 
1074 | -2.28121 -53.0278 30.6945 
1075 | -3.34154 32.0199 -36.39 
1076 | -3.78014 10.8009 -17.0862 
1077 | -4.23303 45.6872 -44.3545 
1078 | -3.16474 42.9822 -40.937 
1079 | -4.12638 15.2091 -19.417 
1080 | -3.21929 -19.184 22.8907 
1081 | -3.60067 -15.4769 21.6239 
1082 | -3.07038 -17.4885 21.0778 
1083 | -3.88061 37.7411 -39.4244 
1084 | -3.97821 33.3535 -43.4192 
1085 | -3.77321 -30.2362 23.5232 
1086 | -3.52359 4.03035 9.0627 
1087 | -2.17748 -37.7318 34.1193 
1088 | -3.83366 8.18484 -18.2783 
1089 | -3.48456 35.6716 -43.4082 
1090 | -3.37775 1.48854 10.1702 
1091 | -2.59628 5.89056 3.7957 
1092 | -3.56238 12.8829 -15.0878 
1093 | -3.71964 33.1428 -39.3252 
1094 | -3.07297 -7.07915 17.2575 
1095 | -3.09407 41.7721 -41.0814 
1096 | -3.17172 -3.75715 14.9127 
1097 | -3.62948 15.4011 -15.7129 
1098 | -4.14347 17.9002 -15.4948 
1099 | -3.31492 35.3656 -45.8956 
1100 | -3.47987 42.8904 -46.2432 
1101 | -2.71941 40.2996 -47.5802 
1102 | -3.64053 -32.9541 29.4104 
1103 | -2.23023 3.16496 -16.0583 
1104 | -2.72784 -24.1793 26.0886 
1105 | -3.69534 17.0773 -16.2171 
1106 | -2.65393 -51.189 41.832 
1107 | -2.86106 1.17561 11.8139 
1108 | -3.83631 -4.91063 16.9691 
1109 | -3.00783 3.99166 5.53824 
1110 | -3.39874 -8.02622 19.1818 
1111 | -3.30186 18.2503 -17.9368 
1112 | -2.74001 -13.8867 20.1076 
1113 | -2.45252 -21.2152 22.3672 
1114 | -3.10765 -22.299 23.6816 
1115 | -2.79393 34.4229 -38.5632 
1116 | -3.07638 45.009 -45.4788 
1117 | -3.63498 -46.6354 46.316 
1118 | -2.91792 -36.2701 32.9085 
1119 | -3.25991 34.2608 -42.4196 
1120 | -4.20895 -9.06158 17.6699 
1121 | -3.11567 46.8417 -44.15 
1122 | -0.477184 -29.8114 20.7014 
1123 | -2.08513 4.10814 -18.3642 
1124 | -2.89639 -4.14535 15.3434 
1125 | -3.53457 -55.4714 39.262 
1126 | -1.93737 -55.448 30.3868 
1127 | -2.42407 -34.8579 30.2558 
1128 | -2.18418 39.4941 -40.5589 
1129 | -2.07126 -28.4648 33.4601 
1130 | -1.58756 -26.5222 31.0681 
1131 | -2.24064 -33.2335 29.6032 
1132 | -2.81395 -24.9441 4.14242 
1133 | -1.80837 -42.4683 34.1899 
1134 | -3.02453 15.2724 -13.2968 
1135 | -2.79437 3.33604 9.54404 
1136 | -2.77013 -29.1806 34.967 
1137 | -2.43634 -25.9138 29.8747 
1138 | -2.48236 -1.85147 15.2512 
1139 | -2.65398 -30.1915 37.9836 
1140 | -3.02795 35.8463 -41.2105 
1141 | -1.3961 -49.0259 43.8632 
1142 | -2.37066 -25.1935 12.0811 
1143 | -2.08857 -31.1804 39.6763 
1144 | -2.70868 -3.40966 -5.02045 
1145 | -2.59703 38.2999 -40.4818 
1146 | -1.79933 -14.2565 -3.45462 
1147 | -2.73499 37.7984 -46.7079 
1148 | -2.78257 -15.284 22.8825 
1149 | -2.39206 -30.439 21.8956 
1150 | -2.60387 -29.2448 19.1768 
1151 | -2.46654 -23.5539 24.2411 
1152 | -2.6558 -13.8243 21.1823 
1153 | -2.26841 -10.3828 19.2725 
1154 | -1.23398 1.72923 -14.8148 
1155 | -2.74443 -56.046 34.0882 
1156 | -1.94961 -33.1513 27.506 
1157 | -1.79827 16.1381 -11.4284 
1158 | -2.44743 37.2937 -43.9263 
1159 | -2.30216 -4.45065 17.2623 
1160 | -1.84961 44.5946 -41.8331 
1161 | -2.32295 37.1724 -39.7392 
1162 | -3.19506 5.31931 -18.8308 
1163 | -3.28051 -11.553 21.3611 
1164 | -2.74196 3.35663 6.38465 
1165 | -2.65518 -35.0171 32.1704 
1166 | -2.60416 -18.288 24.0688 
1167 | -3.90247 -1.548 -10.9765 
1168 | -2.75027 -1.07023 14.5125 
1169 | -1.1648 10.1906 -16.6735 
1170 | -2.39159 37.8919 -41.8729 
1171 | -2.42931 45.8148 -46.3822 
1172 | -1.48661 -35.2459 47.0656 
1173 | -2.21038 -31.8132 24.6581 
1174 | -2.48822 -55.2166 37.3214 
1175 | -2.52067 -21.3383 25.4838 
1176 | -2.80403 -27.4738 31.908 
1177 | -2.38147 41.778 -48.1246 
1178 | -2.49768 -7.10864 17.4802 
1179 | -2.03976 -27.4287 15.9277 
1180 | -1.41929 -33.4501 45.275 
1181 | -1.79371 -1.7202 12.5561 
1182 | -1.98075 -25.1273 29.0812 
1183 | -2.17614 -16.9416 22.2182 
1184 | -1.40343 -25.1419 0.611695 
1185 | -2.08741 47.0571 -45.2814 
1186 | -0.996217 -24.8479 5.73503 
1187 | -3.09562 -5.54996 -1.20877 
1188 | -2.12994 -10.9107 21.2272 
1189 | -2.56026 1.21921 9.46531 
1190 | -1.85667 -29.937 36.5676 
1191 | 0.346938 -44.8661 47.9573 
1192 | -2.20066 38.7309 -47.1526 
1193 | -1.88354 -14.5313 22.9978 
1194 | -1.84992 -13.5607 21.2941 
1195 | -0.622966 -0.514561 -13.0243 
1196 | -1.39153 8.89762 0.390511 
1197 | -0.426564 -31.0914 23.4121 
1198 | -2.23691 -20.1991 23.8218 
1199 | -0.823493 44.9411 -48.6381 
1200 | -1.10863 -47.5566 33.4425 
1201 | -2.28523 -28.1594 35.9703 
1202 | -1.84809 2.65851 6.56679 
1203 | -0.564161 -32.5889 26.6529 
1204 | -1.98393 -26.517 33.054 
1205 | -1.32367 -4.29406 -0.812545 
1206 | -2.58241 -1.22135 12.1874 
1207 | -2.19781 -31.5746 41.8852 
1208 | -2.01586 -23.3446 27.5247 
1209 | -1.6563 0.468418 10.4256 
1210 | -0.20961 13.7401 -7.36173 
1211 | -1.11019 -2.95377 -5.84377 
1212 | -2.03667 39.0557 -43.3206 
1213 | -1.69403 -56.2662 36.7578 
1214 | -2.06338 36.7771 -40.4892 
1215 | -1.82838 43.4787 -47.7403 
1216 | -1.53773 -25.1076 27.721 
1217 | -1.83051 40.6636 -47.2977 
1218 | -1.85713 -22.7725 25.9104 
1219 | -1.58371 -50.5503 40.3674 
1220 | -1.18477 -35.8913 31.8986 
1221 | -1.79272 -55.2319 34.5546 
1222 | -1.28557 -29.1439 39.2342 
1223 | -1.34103 -16.9836 22.3965 
1224 | -1.57448 0.724668 7.66539 
1225 | -2.39975 -25.651 26.863 
1226 | -0.953963 -55.9672 31.6251 
1227 | -1.61599 -19.8566 24.356 
1228 | -1.20433 -4.56477 13.5972 
1229 | -2.23808 48.5178 -43.7409 
1230 | -0.786364 4.94201 -18.7319 
1231 | -1.86898 -7.85962 19.3432 
1232 | -0.28142 -41.5626 48.9897 
1233 | -1.31064 39.3192 -41.9284 
1234 | -1.22747 42.6511 -47.8969 
1235 | -1.15419 -5.26925 -0.487083 
1236 | -1.14646 -2.61104 13.3816 
1237 | -0.915508 -18.2898 24.0887 
1238 | -1.73172 49.8711 -43.8497 
1239 | -1.13711 -5.1445 15.4995 
1240 | -2.03438 -42.1692 43.4875 
1241 | -0.863303 -35.6042 30.2723 
1242 | 0.343892 -26.4279 15.5066 
1243 | -1.13686 -48.9923 41.4569 
1244 | -1.37489 -19.0776 -2.96866 
1245 | -0.888568 -26.88 2.94188 
1246 | -0.710067 49.6538 -45.0333 
1247 | -1.02897 -27.5303 36.4561 
1248 | -1.82079 -11.9547 21.7154 
1249 | -0.563769 -28.8403 17.8251 
1250 | -1.3938 47.9639 -46.3377 
1251 | -1.25291 40.5914 -43.4106 
1252 | -0.893336 -6.33948 16.1589 
1253 | -0.993439 -37.5 32.5712 
1254 | -1.105 -23.1354 27.6328 
1255 | -1.12287 -27.9228 34.0779 
1256 | -1.80115 46.4077 -42.4407 
1257 | -1.00543 -22.7591 26.1951 
1258 | -0.760964 -2.70276 -2.85992 
1259 | -0.687301 43.3283 -42.5759 
1260 | -1.20874 3.28183 4.65939 
1261 | -1.33225 41.3344 -44.6226 
1262 | -1.65029 -54.8103 39.3355 
1263 | -0.882654 -55.589 36.6398 
1264 | -1.11847 -42.2346 44.6554 
1265 | 0.276683 11.7442 -14.9536 
1266 | -0.18308 -31.0646 21.5863 
1267 | -0.751967 -11.3551 19.9117 
1268 | -0.932936 -8.5261 18.3507 
1269 | -0.256627 3.96416 -15.516 
1270 | -0.0432281 -51.4989 32.4677 
1271 | -1.0536 -34.016 29.6126 
1272 | -0.255483 11.5578 -3.42747 
1273 | -1.59268 -15.868 -3.90838 
1274 | -1.33001 -29.1594 37.1581 
1275 | -0.600273 -11.0487 -1.81984 
1276 | -0.968593 -24.9477 30.1003 
1277 | -0.118925 49.4181 -42.4931 
1278 | -1.03838 -20.3283 24.4215 
1279 | -1.13151 -40.8606 42.9328 
1280 | -0.679026 46.1913 -48.0378 
1281 | -1.14502 -41.5724 41.7649 
1282 | -1.63756 40.7287 -41.7769 
1283 | -0.976523 -43.3516 44.0793 
1284 | 0.449995 -32.8226 41.98 
1285 | -0.787465 -38.1929 34.3464 
1286 | -0.789334 -43.8754 42.6137 
1287 | -0.468333 -55.4128 32.4525 
1288 | -0.637036 -27.1252 31.0228 
1289 | -0.903083 -26.4002 33.1513 
1290 | -0.723525 -31.6262 39.6633 
1291 | -0.831836 13.4438 -12.5184 
1292 | -0.430717 -14.9128 21.1589 
1293 | -0.429774 4.25086 -17.5189 
1294 | -0.683772 -42.3231 42.3669 
1295 | 0.0064415 -7.68571 16.1415 
1296 | -0.425664 -32.6137 24.5687 
1297 | -0.277519 -28.8868 16.469 
1298 | 0.0847757 -52.9697 38.1523 
1299 | 0.269928 0.345101 8.98752 
1300 | -0.179577 -1.91882 10.2587 
1301 | -0.432298 -17.2649 21.5617 
1302 | -0.0555338 -30.481 38.3377 
1303 | -0.816349 42.3622 -46.0859 
1304 | 1.68681e-05 1.79725 5.30629 
1305 | -0.311368 49.9521 -46.0178 
1306 | 0.888987 -11.7301 19.3442 
1307 | 0.0877223 -40.5546 41.9919 
1308 | -0.98416 -13.9021 20.4848 
1309 | -0.548556 2.83933 3.40395 
1310 | -0.839306 -21.3849 25.7364 
1311 | -0.449475 42.8754 -43.6732 
1312 | -0.721929 15.8417 -12.0775 
1313 | -0.424369 50.6399 -43.647 
1314 | 0.54036 -34.1994 45.0815 
1315 | -0.546968 42.0552 -42.2382 
1316 | -0.659561 -24.7585 12.4965 
1317 | -0.00360295 47.774 -48.3231 
1318 | -0.685795 -33.9388 27.522 
1319 | 0.0398726 -26.7186 1.23921 
1320 | -0.559073 43.8346 -46.5923 
1321 | 0.0699544 -30.5266 36.3695 
1322 | 0.109635 -2.29249 -0.198236 
1323 | -0.720432 -30.1483 18.7681 
1324 | -0.791172 -23.1013 -1.15108 
1325 | 0.199354 -2.31095 -7.40025 
1326 | 0.0292722 -40.7997 44.5459 
1327 | -0.248889 -52.0989 36.6706 
1328 | 0.817444 8.36084 0.205771 
1329 | 1.28667 -10.7746 17.4821 
1330 | -0.442133 14.8372 -9.69361 
1331 | 0.237196 1.14897 -14.849 
1332 | 0.314208 45.5657 -43.0266 
1333 | 0.382565 -52.861 32.5034 
1334 | 0.672192 -15.3719 -3.7827 
1335 | 0.478132 -0.114957 6.30034 
1336 | -0.742894 -25.1879 28.0369 
1337 | 0.189858 -28.9474 35.4052 
1338 | 0.626535 -8.58282 17.4025 
1339 | 0.239454 -36.6854 33.2871 
1340 | 0.625229 -24.7961 5.87426 
1341 | 0.203676 -23.7501 25.3519 
1342 | 1.78204 -21.3929 -1.72285 
1343 | 0.0787634 -28.8172 33.4677 
1344 | -0.130076 45.8791 -47.7118 
1345 | 1.20526 -35.5217 32.9536 
1346 | 0.102307 -18.2946 22.6755 
1347 | 1.00437 -49.8398 40.3821 
1348 | -0.210575 -20.677 23.1033 
1349 | 0.478938 -14.02 20.1061 
1350 | -0.178075 2.98497 1.17849 
1351 | 0.268983 -27.7618 32.2362 
1352 | 0.453276 45.5276 -44.5007 
1353 | 0.772895 -51.0729 39.0609 
1354 | 0.0840003 -17.2728 20.7933 
1355 | 0.213018 -41.2878 34.9134 
1356 | 0.44044 -24.3618 26.6742 
1357 | 1.73565 -33.4383 30.599 
1358 | 1.18567 -48.8914 34.1849 
1359 | -0.0675501 51.5778 -43.4988 
1360 | -0.108446 -13.5663 -3.12281 
1361 | 0.214617 47.7836 -42.3199 
1362 | 0.509987 -26.5184 29.4202 
1363 | 0.584566 -15.8457 21.31 
1364 | 0.211644 13.4126 -7.8151 
1365 | 0.500559 47.3263 -48.3219 
1366 | 0.394283 1.07399 0.694456 
1367 | 0.331325 -22.2598 24.4094 
1368 | 1.29211 -18.2299 -2.81554 
1369 | 1.15479 -5.2057 14.2654 
1370 | 1.07153 -27.095 2.9069 
1371 | -0.308608 -37.7249 48.1514 
1372 | 1.05635 -37.21 35.1401 
1373 | 1.52606 6.35312 -17.8224 
1374 | 0.93783 -44.4704 44.4017 
1375 | 0.491134 5.44714 3.22794 
1376 | 0.522295 44.2375 -42.8825 
1377 | 1.97026 -33.24 29.0775 
1378 | 0.0121259 13.1471 -11.0053 
1379 | 0.683988 -1.62821 2.34366 
1380 | 1.74116 -42.8764 46.2222 
1381 | 0.972992 -7.30049 -1.08533 
1382 | 1.39116 -47.602 45.047 
1383 | 0.817476 11.8138 -7.67401 
1384 | 0.779372 -50.2223 38.4442 
1385 | 0.70983 -31.9599 25.5665 
1386 | 1.31868 -5.06031 12.1261 
1387 | 0.878288 50.1482 -47.7519 
1388 | 1.91232 -37.4158 46.7945 
1389 | 1.21927 4.09518 -16.0624 
1390 | 2.3126 -15.0636 20.6803 
1391 | -0.213244 -1.98555 -9.38828 
1392 | 0.353919 0.0111703 5.45305 
1393 | 1.26859 0.385922 8.04907 
1394 | 1.68731 50.2722 -41.9622 
1395 | 2.06045 -28.5608 30.0157 
1396 | 1.18621 47.3233 -45.4735 
1397 | 1.683 46.6866 -43.166 
1398 | 0.694632 -1.3451 -0.747509 
1399 | 1.46171 -25.2789 13.9425 
1400 | 1.34362 52.2704 -46.061 
1401 | 1.76901 -2.87629 11.1286 
1402 | 0.913178 -49.382 37.3225 
1403 | 0.91103 -27.9189 17.7861 
1404 | 1.396 -14.8081 -2.92654 
1405 | 1.91139 -45.0851 35.5853 
1406 | 1.40501 -18.4944 22.5953 
1407 | 1.4413 -5.95103 14.6042 
1408 | 1.87149 11.3685 -4.51805 
1409 | 2.19864 -3.43308 -12.6921 
1410 | 2.40862 -1.72025 -16.1877 
1411 | 3.11349 -23.6662 7.39169 
1412 | 2.38855 -2.97294 -14.951 
1413 | 1.73018 52.2518 -42.4317 
1414 | 1.50435 -31.7001 35.7444 
1415 | 1.40395 -50.4632 34.2839 
1416 | 1.15026 -13.7534 19.2465 
1417 | 1.96868 12.0695 -12.8419 
1418 | 2.00204 -40.6247 41.8011 
1419 | 1.52187 -30.0359 22.9693 
1420 | 0.991247 5.00907 1.0139 
1421 | 1.29071 49.509 -48.1867 
1422 | 1.55915 -20.9065 21.8132 
1423 | 1.85248 -34.7633 31.1206 
1424 | 2.13788 -31.4416 27.8113 
1425 | 1.46899 -2.1754 -5.63409 
1426 | 2.34427 -30.3729 34.784 
1427 | 1.20114 52.905 -43.429 
1428 | 1.94155 -31.6175 37.8822 
1429 | 0.831847 -28.5114 19.3472 
1430 | 0.653157 -4.3128 0.230022 
1431 | 2.93154 -40.113 44.3261 
1432 | 2.29 -39.7287 36.2227 
1433 | 1.09923 6.37277 1.07336 
1434 | 2.42963 -26.4079 1.67207 
1435 | 2.26926 3.33902 -15.7925 
1436 | 1.60883 -43.2205 48.2731 
1437 | 2.13489 -2.27237 9.47711 
1438 | 1.8702 -8.12686 14.7842 
1439 | 2.20337 -5.4888 -0.562227 
1440 | 1.50304 -17.1235 20.5756 
1441 | 1.56433 -11.8473 -2.61613 
1442 | 1.2616 -44.6702 42.0374 
1443 | 1.85581 48.0303 -43.4715 
1444 | 2.43328 51.4478 -46.9254 
1445 | 1.74168 -48.5166 42.3102 
1446 | 1.03401 49.4364 -41.9372 
1447 | 1.81121 2.82373 0.475945 
1448 | 0.0505231 7.29957 -18.0882 
1449 | 1.66369 6.88387 -1.22618 
1450 | 2.58434 -24.6642 25.0921 
1451 | 2.31201 -35.6742 44.3754 
1452 | 1.91037 -1.62781 4.25625 
1453 | 2.0244 -28.6434 32.3048 
1454 | 2.57356 -27.392 29.0693 
1455 | 1.47373 -46.9652 38.7516 
1456 | 1.79614 -15.5505 -2.22192 
1457 | 1.71699 49.8122 -47.1563 
1458 | 1.685 -34.1632 37.418 
1459 | 3.24573 -28.5343 20.5015 
1460 | 2.96095 -29.5812 23.6206 
1461 | 2.17418 53.1821 -45.6326 
1462 | 1.18582 -45.8024 46.7768 
1463 | 2.80196 -13.818 -2.71331 
1464 | 2.53465 -41.4966 46.0207 
1465 | 1.67761 -44.8502 46.372 
1466 | 2.67538 -40.863 42.0472 
1467 | 1.38649 -33.1094 34.5452 
1468 | 2.56567 -0.359739 8.3058 
1469 | 2.27893 -8.57001 16.4223 
1470 | 2.91771 -23.1511 24.3043 
1471 | 1.10725 -51.4189 34.856 
1472 | 2.3364 -36.125 33.8371 
1473 | 2.12099 -45.8972 42.4753 
1474 | 1.71636 -46.5704 44.7787 
1475 | 0.751047 -32.6979 39.2628 
1476 | 2.89363 -25.9557 26.2582 
1477 | 2.60278 54.3179 -44.6137 
1478 | 1.5472 -39.2784 47.9551 
1479 | 3.06353 -1.30071 -3.98916 
1480 | 1.47323 -31.3776 31.8959 
1481 | 1.97143 -35.8552 36.2022 
1482 | 3.02057 -32.1069 28.8215 
1483 | 1.58886 -29.927 28.8521 
1484 | 2.19122 -18.9056 22.2045 
1485 | 2.48264 -42.9598 41.5548 
1486 | 1.81816 -29.7373 33.1979 
1487 | 2.42183 11.8916 -9.50585 
1488 | 2.73908 -31.2112 26.0656 
1489 | 2.60105 -3.02647 -7.14896 
1490 | 2.16317 5.54908 -16.0416 
1491 | 2.30154 5.45383 -0.415293 
1492 | 1.90289 -28.2291 26.1491 
1493 | 2.81714 -45.7453 38.0496 
1494 | 1.92355 9.48309 -1.86637 
1495 | 1.9061 -2.87312 -46.9039 
1496 | 1.9815 -2.94644 -39.606 
1497 | 2.52337 51.3336 -41.5983 
1498 | 2.30997 -18.502 -1.41597 
1499 | 2.15096 -3.16399 -37.7645 
1500 | 2.36027 -32.0049 33.2019 
1501 | 2.11273 -34.4339 33.6126 
1502 | 2.06407 -2.18164 -43.3647 
1503 | 2.30076 -1.54791 -37.5128 
1504 | 3.00681 -39.5551 46.7281 
1505 | 3.27475 -16.866 -2.1557 
1506 | 1.41396 -29.1671 21.8887 
1507 | 1.74732 -23.5821 -0.476131 
1508 | 1.87895 -22.0769 22.6351 
1509 | 3.25156 -11.9326 18.2604 
1510 | 3.34172 -1.70134 -1.96824 
1511 | 2.57338 48.8736 -43.3036 
1512 | 1.85142 -49.3425 40.0553 
1513 | 2.58802 -0.181321 -43.9034 
1514 | 2.64638 -3.45679 -47.6934 
1515 | 2.90573 -7.86036 -1.20155 
1516 | 2.86508 -33.8301 32.2081 
1517 | 2.40323 -34.649 35.3151 
1518 | 2.13865 -32.464 31.039 
1519 | 4.24802 -6.32011 13.5333 
1520 | 2.54568 -47.0302 42.3534 
1521 | 3.50613 -21.656 21.7841 
1522 | 2.94576 8.22467 -16.3297 
1523 | 2.82393 5.95882 -14.3281 
1524 | 3.13135 -14.8504 20.5661 
1525 | 2.8098 -26.8239 16.9292 
1526 | 2.17291 -26.8189 27.0241 
1527 | 4.29454 -15.1089 -1.76587 
1528 | 3.03244 -8.06608 14.5632 
1529 | 3.50622 -0.706911 -17.5977 
1530 | 3.61978 -23.9859 4.36911 
1531 | 2.45406 -29.8893 24.9451 
1532 | 2.91154 50.0453 -43.6215 
1533 | 2.48462 -4.2647 -45.6842 
1534 | 2.66256 -20.6012 -0.54908 
1535 | 3.27555 -28.4653 24.6996 
1536 | 2.56908 -29.1122 27.4321 
1537 | 2.97121 -45.3568 37.1981 
1538 | 3.44362 -36.4406 41.1994 
1539 | 3.12145 -4.56439 -42.3558 
1540 | 3.69525 -40.6712 38.329 
1541 | 2.62551 -30.4148 30.7494 
1542 | 3.53617 -44.4834 40.3886 
1543 | 2.94327 -4.9943 -47.215 
1544 | 2.54137 9.45792 -4.41382 
1545 | 3.41874 54.903 -45.7668 
1546 | 2.78391 0.19935 -0.295331 
1547 | 3.43724 -5.04549 11.2025 
1548 | 2.39189 53.8658 -42.2419 
1549 | 4.41586 -8.74744 -1.23741 
1550 | 2.93931 -3.2985 -35.5577 
1551 | 2.93739 -45.3352 41.4166 
1552 | 3.12954 -4.31311 -38.6541 
1553 | 2.39723 -1.08738 -47.2859 
1554 | 2.90215 -24.3137 1.19989 
1555 | 3.59758 -24.5143 24.1888 
1556 | 4.22103 0.538527 -47.9141 
1557 | 3.12276 -3.05405 -41.4267 
1558 | 2.2619 -22.3475 -0.227628 
1559 | 2.29235 -0.759257 -40.0704 
1560 | 3.45428 -3.82085 1.26158 
1561 | 4.36296 10.6196 -11.5402 
1562 | 3.41455 53.1761 -45.9488 
1563 | 3.90364 -13.8816 -1.42834 
1564 | 4.39487 -12.1714 -1.85354 
1565 | 2.72161 -26.264 3.19889 
1566 | 5.20992 -24.4367 10.7266 
1567 | 3.75935 -16.7217 20.0869 
1568 | 2.8258 -26.8065 23.672 
1569 | 3.57318 8.04922 -15.4312 
1570 | 3.93971 -9.40235 16.0196 
1571 | 3.81329 -1.46558 7.42964 
1572 | 4.6069 -4.51603 -12.3662 
1573 | 3.75879 9.2749 -5.51346 
1574 | 3.83261 7.45797 -2.69998 
1575 | 3.55264 50.9483 -43.206 
1576 | 4.19126 3.3221 -0.251899 
1577 | 3.5291 -0.83637 5.30784 
1578 | 4.47626 -19.9963 -0.057396 
1579 | 4.0341 -10.9359 16.3443 
1580 | 3.53116 -25.2302 2.07273 
1581 | 4.96906 -17.9595 21.1216 
1582 | 3.1806 7.26037 -13.2717 
1583 | 3.62501 -19.3206 -1.3072 
1584 | 3.66278 0.80811 -39.9957 
1585 | 3.78003 1.21013 -46.1598 
1586 | 3.91105 -24.9462 2.87403 
1587 | 2.94489 -0.954658 -41.6254 
1588 | 3.93067 -38.8543 44.0752 
1589 | 3.68527 -17.6198 -1.14725 
1590 | 3.37652 -28.2336 22.8298 
1591 | 3.94566 -26.8173 19.4921 
1592 | 3.90878 -39.5758 42.8514 
1593 | 4.87772 5.06067 -1.23489 
1594 | 3.8738 10.2152 -13.9117 
1595 | 3.8955 -2.51049 -19.6774 
1596 | 3.68104 -6.84754 -46.8706 
1597 | 4.33283 -14.4052 19.7537 
1598 | 3.68515 -4.5857 -18.0404 
1599 | 4.24879 54.7166 -40.9473 
1600 | 5.37492 -9.51101 -0.415952 
1601 | 3.57265 8.29799 -11.679 
1602 | 4.78372 -19.4103 21.7485 
1603 | 3.98325 1.08347 -43.2546 
1604 | 5.57923 -22.7681 6.1316 
1605 | 4.22181 55.1508 -45.6707 
1606 | 4.09173 -2.98757 7.36225 
1607 | 5.38795 -26.2372 14.3386 
1608 | 4.31322 56.5817 -44.6762 
1609 | 3.92634 -23.731 23.0892 
1610 | 4.23885 -5.002 -41.2574 
1611 | 4.57481 -6.70754 -48.2429 
1612 | 4.03979 -42.3832 39.8348 
1613 | 4.77432 -22.6332 1.24216 
1614 | 4.01285 -6.1049 -36.6713 
1615 | 4.81052 -6.38242 0.676257 
1616 | 4.48168 -3.32189 2.20373 
1617 | 4.16914 0.458516 -36.6653 
1618 | 4.26538 0.292108 -3.05016 
1619 | 4.63026 -24.0615 1.21176 
1620 | 3.93638 -3.27616 -22.3171 
1621 | 4.13742 -4.86362 -15.1165 
1622 | 4.23021 52.6089 -42.6535 
1623 | 4.55092 1.15848 -17.3181 
1624 | 4.58408 -0.463751 -1.87848 
1625 | 3.93023 -5.70623 -21.1007 
1626 | 4.07895 -6.23611 -39.1327 
1627 | 4.79953 -4.96641 -33.5038 
1628 | 4.31564 -39.5324 41.4759 
1629 | 3.88203 -22.0164 -0.197182 
1630 | 3.16725 -6.25783 -44.4132 
1631 | 5.45508 -9.18493 14.2231 
1632 | 3.98229 8.62095 -9.48178 
1633 | 4.46892 -1.92168 -32.2675 
1634 | 4.62548 -8.28005 13.1465 
1635 | 5.54757 -5.85733 11.1809 
1636 | 4.02308 8.18524 -7.40701 
1637 | 4.89277 -11.8087 18.5861 
1638 | 4.51732 56.6722 -41.9765 
1639 | 4.20036 10.0531 -8.04383 
1640 | 4.72615 0.560878 -41.5731 
1641 | 4.15388 6.8715 -5.11309 
1642 | 4.40957 -7.15542 -46.5396 
1643 | 4.35927 9.76206 -13.2281 
1644 | 4.22923 7.66827 -4.13905 
1645 | 3.93331 -5.51929 0.0221465 
1646 | 4.66545 54.0271 -44.0631 
1647 | 4.30255 -25.8727 20.9262 
1648 | 4.34389 53.628 -41.1362 
1649 | 4.49751 4.82215 -3.33066 
1650 | 4.44179 -27.5304 21.9981 
1651 | 5.39881 -5.76909 8.61641 
1652 | 3.97665 -4.44452 -25.9733 
1653 | 5.30365 4.39932 -1.53974 
1654 | 4.25182 -3.70786 -31.4644 
1655 | 5.40637 -2.58377 -6.29747 
1656 | 4.32012 -4.20167 -29.8159 
1657 | 4.81589 -3.93668 5.06091 
1658 | 4.85193 -24.1588 22.3089 
1659 | 5.24412 -1.93044 -29.9673 
1660 | 5.1401 -16.1398 -0.11595 
1661 | 6.91048 -4.16424 -11.2504 
1662 | 5.4474 -6.64405 -33.7118 
1663 | 5.48324 -8.54307 -21.3358 
1664 | 6.04143 1.519 -38.9162 
1665 | 6.32629 -13.9788 -0.483275 
1666 | 4.81992 -6.26401 -25.6303 
1667 | 4.56796 -3.6111 9.63826 
1668 | 4.74431 -7.14192 -19.6978 
1669 | 6.47051 -7.0356 1.02439 
1670 | 6.10686 -6.43538 -45.0028 
1671 | 5.23358 55.9605 -44.5711 
1672 | 5.38679 -1.7955 -25.6767 
1673 | 4.69601 1.96726 -2.48655 
1674 | 5.33065 -7.27372 -39.3482 
1675 | 5.51221 -5.56151 -30.0961 
1676 | 5.36351 57.9273 -42.7574 
1677 | 6.01428 -0.017463 -19.4068 
1678 | 5.89707 -21.6498 22.4456 
1679 | 5.99107 -17.8711 -0.296448 
1680 | 5.47933 -15.2639 19.9118 
1681 | 6.13023 7.49018 -10.074 
1682 | 5.8298 -27.0854 16.7263 
1683 | 5.01633 -6.01803 -23.7984 
1684 | 5.15259 -5.13435 2.72992 
1685 | 4.80099 -2.27918 4.69527 
1686 | 5.65416 6.74638 -6.19477 
1687 | 4.84453 1.25301 -0.800907 
1688 | 5.03419 -4.14951 -24.2783 
1689 | 6.14993 -2.38239 -24 
1690 | 5.91556 -11.4732 14.2487 
1691 | 5.55354 -8.76223 11.6517 
1692 | 5.99294 1.8907 -47.1978 
1693 | 7.24033 1.82065 -43.5107 
1694 | 6.81399 -11.7077 0.77493 
1695 | 5.80787 -8.63563 -24.651 
1696 | 8.02551 -26.2575 19.4683 
1697 | 5.56824 -7.32681 -27.9579 
1698 | 5.66254 55.3572 -40.7235 
1699 | 6.11505 -7.4171 -17.1654 
1700 | 5.57897 -1.47557 -22.396 
1701 | 6.22077 4.40606 -4.28731 
1702 | 5.1163 -11.1979 15.0967 
1703 | 6.7235 1.54446 -17.1534 
1704 | 6.47305 -7.33568 10.8815 
1705 | 6.66813 -20.5452 0.882248 
1706 | 7.22425 -10.1368 0.738626 
1707 | 6.20698 -4.3516 5.68615 
1708 | 6.70943 -8.6449 -22.5895 
1709 | 6.19885 55.6893 -42.7713 
1710 | 7.00325 -23.3917 2.67384 
1711 | 7.32095 0.969555 -40.6271 
1712 | 5.45803 -0.0152189 -34.9609 
1713 | 6.6996 -5.12668 6.07059 
1714 | 6.20165 -9.17444 -20.1258 
1715 | 6.06382 -6.89122 -30.6938 
1716 | 6.42871 -15.3562 19.1143 
1717 | 6.84829 -23.3578 4.68421 
1718 | 6.64173 -24.9772 20.9636 
1719 | 6.40965 57.2974 -42.1615 
1720 | 6.65005 -6.41526 -47.2706 
1721 | 4.99233 -23.493 9.09687 
1722 | 6.78329 -5.80726 3.09707 
1723 | 6.45655 -6.2732 6.61577 
1724 | 6.92053 1.98993 -3.94216 
1725 | 6.55842 -1.15608 -30.3801 
1726 | 6.55423 -7.36166 -34.5667 
1727 | 6.56821 -21.3818 2.29342 
1728 | 6.90362 -11.477 16.1596 
1729 | 6.91149 -18.1602 1.72988 
1730 | 6.81115 -8.19965 1.95434 
1731 | 6.60979 -12.7111 18.1216 
1732 | 6.67822 -18.8984 21.8182 
1733 | 7.94429 -7.14117 -39.9327 
1734 | 7.68222 -23.7069 10.2981 
1735 | 7.51037 -7.60968 -31.8156 
1736 | 6.75033 -6.18695 -14.9948 
1737 | 6.67402 -15.1751 0.782808 
1738 | 6.77681 -12.1698 12.1748 
1739 | 7.04104 -12.486 14.3482 
1740 | 6.838 -8.28524 -28.5405 
1741 | 7.65974 -15.1024 18.5025 
1742 | 8.02186 -1.40225 -23.8582 
1743 | 7.6131 -1.29115 -30.8841 
1744 | 7.72322 5.74453 -10.8565 
1745 | 7.52413 3.98141 -6.05591 
1746 | 6.90086 -9.03304 9.43558 
1747 | 6.93684 -6.98698 4.49959 
1748 | 8.35604 -5.21469 -13.6541 
1749 | 6.73611 -0.877189 -5.54241 
1750 | 6.74574 -26.2866 15.2211 
1751 | 8.25607 1.71977 -38.7883 
1752 | 7.68616 -10.3704 11.3682 
1753 | 5.85425 4.26869 -14.6071 
1754 | 6.3166 -5.63816 -48.3272 
1755 | 7.67311 -17.9478 20.2078 
1756 | 7.68035 -13.2028 0.92924 
1757 | 7.61951 -14.1046 2.54879 
1758 | 7.9489 1.39375 -36.6616 
1759 | 8.27787 -16.2019 1.86869 
1760 | 6.94535 -25.1098 11.5145 
1761 | 7.71012 -7.81609 7.9071 
1762 | 8.39131 0.479041 -18.4293 
1763 | 8.73502 -25.0166 18.2187 
1764 | 7.26406 -22.4498 9.05892 
1765 | 8.20834 -21.8117 3.89492 
1766 | 7.33118 -6.87181 7.86982 
1767 | 7.29202 -12.4314 10.1691 
1768 | 7.67545 -10.1197 -24.8658 
1769 | 7.50596 -9.51537 6.79657 
1770 | 8.13369 -11.3007 9.80859 
1771 | 8.51842 -13.9535 11.0966 
1772 | 7.72587 -10.3329 3.84731 
1773 | 8.9947 -7.43467 -48.3255 
1774 | 8.47271 1.61352 -16.1607 
1775 | 8.06137 -19.7659 2.3055 
1776 | 7.3976 -15.6043 13.9525 
1777 | 8.78827 -6.35911 -48.5877 
1778 | 7.53663 -22.1159 20.5419 
1779 | 8.38142 -15.5549 17.2845 
1780 | 8.72429 -9.228 -21.949 
1781 | 8.36187 -22.6737 5.40993 
1782 | 6.997 6.23379 -12.2304 
1783 | 7.79823 -0.468911 -22.323 
1784 | 8.05163 -15.6709 10.9373 
1785 | 10.3575 1.7259 -48.2103 
1786 | 8.66977 -10.8393 6.69052 
1787 | 8.59988 -2.54838 -11.009 
1788 | 8.1263 -20.2913 4.47782 
1789 | 8.1217 0.684378 -7.02226 
1790 | 7.67277 -14.1335 14.3746 
1791 | 8.30509 -12.1627 2.18616 
1792 | 8.14155 -8.43032 3.96116 
1793 | 8.04439 -12.8431 7.48321 
1794 | 8.21925 -16.9538 3.72915 
1795 | 9.38435 -23.4342 20.5153 
1796 | 9.06714 -22.6224 9.9547 
1797 | 8.75798 -14.5552 15.7174 
1798 | 8.81151 -27.0096 14.3879 
1799 | 9.75107 -10.4088 -25.0016 
1800 | 7.67301 -7.68378 -38.5283 
1801 | 7.74564 -5.85806 -41.4337 
1802 | 11.191 -0.155455 -21.2429 
1803 | 8.2247 -13.3179 4.90944 
1804 | 10.1314 -9.81809 -19.6748 
1805 | 8.43394 0.249533 -34.3901 
1806 | 8.74565 -13.7881 8.64046 
1807 | 9.52499 2.55471 -42.9518 
1808 | 8.67414 2.24279 -9.20705 
1809 | 8.90399 -16.8337 13.9022 
1810 | 8.91889 -15.3875 3.00056 
1811 | 8.59979 -8.30723 -29.5328 
1812 | 9.63192 -9.01001 -17.7737 
1813 | 8.27983 0.469494 -40.3097 
1814 | 9.26099 -5.85506 -42.8657 
1815 | 8.80372 -11.7716 5.94837 
1816 | 9.35629 -16.6761 11.6945 
1817 | 9.80637 -18.4369 19.0169 
1818 | 11.1575 2.41818 -47.2268 
1819 | 7.94296 -0.809341 -25.8494 
1820 | 9.28258 -14.5142 5.83386 
1821 | 8.96486 -4.59916 -41.4516 
1822 | 9.44075 -18.9194 4.05265 
1823 | 9.11879 -23.5581 10.3277 
1824 | 9.60149 0.701149 -15.9229 
1825 | 10.8141 -1.71972 -23.1295 
1826 | 9.63571 -3.8653 -13.2587 
1827 | 9.1574 1.87238 -13.6738 
1828 | 10.1533 -16.9335 14.7789 
1829 | 8.65225 -15.9744 6.55368 
1830 | 9.53662 -10.2847 -23.3199 
1831 | 10.4635 -5.90022 -39.7594 
1832 | 8.95671 -0.73252 -40.8091 
1833 | 9.36606 -27.1464 11.7834 
1834 | 10.7046 0.440591 -38.4654 
1835 | 7.93829 -6.93937 -44.148 
1836 | 10.1039 -6.82671 -31.5855 
1837 | 9.14654 -18.9118 10.3539 
1838 | 9.32217 -19.2399 7.68828 
1839 | 9.86047 0.780211 -41.5878 
1840 | 9.88236 -23.1132 19.943 
1841 | 9.04267 -8.05715 -46.5652 
1842 | 9.70676 -18.4049 4.3322 
1843 | 9.82745 -16.8817 7.29826 
1844 | 10.8692 -26.0977 15.767 
1845 | 9.82999 -22.5032 18.5334 
1846 | 9.56195 -0.122226 -12.0545 
1847 | 9.02042 -19.85 5.89387 
1848 | 9.82301 -1.02853 -29.5622 
1849 | 9.97068 -20.9161 19.9396 
1850 | 8.31266 -9.35058 -18.298 
1851 | 10.2436 -4.53516 -43.5388 
1852 | 11.0511 -7.22571 -16.7496 
1853 | 9.9766 -17.858 9.09269 
1854 | 10.7565 -8.29328 -46.9659 
1855 | 10.1374 -27.8523 14.3226 
1856 | 9.99025 -7.79095 -45.2071 
1857 | 9.86298 -21.099 6.85107 
1858 | 10.0874 -20.3004 8.62673 
1859 | 11.1416 -0.669424 -25.5949 
1860 | 10.3603 -24.1734 17.7434 
1861 | 10.278 -1.95001 -40.0248 
1862 | 9.85664 -22.0435 11.1865 
1863 | 10.1628 -3.10042 -40.8753 
1864 | 9.20547 -18.8177 12.1119 
1865 | 10.598 -26.2185 10.0691 
1866 | 10.8343 -7.99129 -28.6569 
1867 | 9.64763 -6.70891 -34.581 
1868 | 10.3646 -0.629801 -35.1534 
1869 | 9.82542 -21.8436 8.6861 
1870 | 11.2674 -18.3327 16.531 
1871 | 10.6056 -0.0916262 -17.671 
1872 | 11.0247 -1.98408 -14.8082 
1873 | 10.0235 -20.4354 11.9154 
1874 | 10.3837 -20.9584 17.2761 
1875 | 11.803 2.8611 -44.5978 
1876 | 10.1131 -0.830577 -31.4781 
1877 | 10.9786 -2.16531 -41.2054 
1878 | 11.2281 -22.4448 17.3948 
1879 | 10.5142 -29.0949 10.8572 
1880 | 11.2184 -20.773 12.8752 
1881 | 11.4084 -18.7295 13.4734 
1882 | 11.8413 -8.09848 -48.7664 
1883 | 11.567 -6.03913 -44.4979 
1884 | 11.4121 -4.19389 -38.8884 
1885 | 11.3518 -1.41774 -29.4777 
1886 | 11.7457 -4.63587 -45.0966 
1887 | 12.873 -5.95332 -17.5261 
1888 | 12.1855 -0.845027 -43.5991 
1889 | 10.9304 -4.97254 -34.5704 
1890 | 11.5656 -3.81412 -48.6222 
1891 | 11.3241 -20.0976 14.3022 
1892 | 11.4561 -1.94423 -38.4875 
1893 | 11.813 -9.12705 -20.8311 
1894 | 11.2841 -28.4677 9.47696 
1895 | 10.9938 -1.69238 -32.884 
1896 | 12.3778 1.30047 -43.3868 
1897 | 11.4975 -4.49413 -31.9027 
1898 | 11.3176 -2.68175 -34.5454 
1899 | 12.1895 -9.26711 -23.6614 
1900 | 12.1855 -6.82113 -45.725 
1901 | 11.1495 -30.0869 13.522 
1902 | 11.9066 -25.4065 9.89678 
1903 | 12.7375 -5.89742 -48.7403 
1904 | 13.1001 -27.274 8.68086 
1905 | 12.0317 -8.39701 -18.7621 
1906 | 12.7685 -3.81331 -44.1184 
1907 | 12.6039 -0.719187 -48.5906 
1908 | 11.965 -3.17874 -30.6708 
1909 | 13.4497 -4.03224 -17.6274 
1910 | 12.6176 -9.33265 -48.0279 
1911 | 12.2434 -30.2692 13.657 
1912 | 12.6316 -23.218 13.1672 
1913 | 12.0769 -25.4961 15.3448 
1914 | 11.5277 -8.8554 -22.2166 
1915 | 12.1526 -23.2893 11.5761 
1916 | 12.8292 -29.2584 9.56567 
1917 | 12.7439 -28.4064 14.8968 
1918 | 11.7076 -30.435 11.5657 
1919 | 12.9387 -30.4475 9.39996 
1920 | 12.7022 1.98169 -45.8854 
1921 | 12.6249 -23.9931 14.5956 
1922 | 12.8228 -8.39572 -25.3864 
1923 | 12.469 -5.01641 -46.8064 
1924 | 13.1729 -1.73819 -25.873 
1925 | 13.6256 -32.0219 13.5053 
1926 | 12.8495 -1.64188 -18.8203 
1927 | 14.1462 -8.30826 -46.2831 
1928 | 13.3964 -2.0944 -43.8567 
1929 | 12.3842 -2.47949 -22.5666 
1930 | 13.1188 0.702787 -44.9514 
1931 | 13.3193 -3.92797 -45.2428 
1932 | 14.2629 -31.8673 9.40633 
1933 | 13.7332 -6.41814 -20.7043 
1934 | 13.0503 -0.717904 -45.3689 
1935 | 13.6569 -5.04027 -27.0321 
1936 | 14.4333 -29.2768 13.912 
1937 | 13.5143 -5.65774 -22.365 
1938 | 13.3035 -3.35424 -20.3766 
1939 | 12.9381 -1.4948 -21.2849 
1940 | 14.2413 -1.19788 -48.3404 
1941 | 14.1597 -6.22579 -47.1414 
1942 | 14.4171 -6.43621 -24.1274 
1943 | 13.5013 -32.8532 11.8601 
1944 | 15.5298 2.80266 -48.117 
1945 | 14.5995 -25.6864 13.9887 
1946 | 13.7653 -2.53568 -45.025 
1947 | 14.9007 2.10083 -46.0466 
1948 | 14.327 -4.12819 -23.5426 
1949 | 14.8484 -9.29134 -48.0048 
1950 | 13.9764 -4.68093 -20.3092 
1951 | 14.5912 -28.1629 9.49625 
1952 | 14.8188 -27.6892 14.8517 
1953 | 15.9259 1.24301 -45.8651 
1954 | 15.2693 -0.885477 -46.6036 
1955 | 15.8783 -31.3178 13.8193 
1956 | 14.2491 -5.34191 -47.7073 
1957 | 14.7527 -35.0378 14.1666 
1958 | 13.5583 -2.13191 -24.0735 
1959 | 14.5031 -3.78887 -25.4553 
1960 | 14.4817 -36.3113 13.0221 
1961 | 15.9524 -4.18003 -46.348 
1962 | 15.9602 -2.67126 -46.0063 
1963 | 15.6382 -3.92094 -48.7939 
1964 | 15.2131 -6.71847 -48.4866 
1965 | 15.9957 -26.4226 10.9749 
1966 | 15.0366 -7.71171 -46.8995 
1967 | 15.0678 -29.7926 8.80659 
1968 | 14.5812 -4.9395 -48.2157 
1969 | 14.5555 -25.8199 10.1042 
1970 | 13.9601 -8.68412 -48.8942 
1971 | 15.6382 -34.8833 8.36669 
1972 | 14.8751 -39.475 13.626 
1973 | 15.0864 -39.0847 15.1719 
1974 | 15.8924 -28.3108 12.8917 
1975 | 15.9857 -38.2562 12.1577 
1976 | 16.0687 -32.2287 8.75037 
1977 | 14.9759 2.58357 -48.5058 
1978 | 16.0734 -27.0631 12.948 
1979 | 15.9059 -1.24074 -47.9692 
1980 | 16.9361 -35.191 14.7043 
1981 | 16.7972 0.731452 -48.5136 
1982 | 15.623 -28.0478 10.3305 
1983 | 15.7705 -8.65384 -48.5585 
1984 | 16.3047 -41.0521 14.8467 
1985 | 16.5133 -39.1276 9.96871 
1986 | 15.1511 -36.3904 10.4768 
1987 | 16.3823 -39.6437 11.0048 
1988 | 16.6875 -38.4603 15.5257 
1989 | 16.754 -4.23052 -48.0894 
1990 | 16.9516 -40.496 13.7088 
1991 | 16.1777 0.34779 -46.1569 
1992 | 15.8916 -2.37636 -48.7941 
1993 | 17.4177 0.947667 -48.034 
1994 | 16.5545 -28.8735 11.1 
1995 | 17.2149 -3.13577 -48.3627 
1996 | 17.2203 -33.445 13.9839 
1997 | 17.1223 -31.3409 9.19989 
1998 | 17.1173 -37.0627 9.30132 
1999 | 16.7652 -36.9217 7.10456 
2000 | 18.6499 -33.7541 10.5372 
2001 | 18.0614 -37.199 9.74611 
2002 | 18.1717 -41.1686 10.4117 
2003 | 17.9267 -37.8115 6.18476 
2004 | 17.5296 -35.0897 13.9572 
2005 | 18.0556 -33.3374 8.48287 
2006 | 17.3914 -39.3187 14.9649 
2007 | 18.5355 -36.8184 5.96983 
2008 | 18.6032 -34.4258 11.9204 
2009 | 17.4801 -39.3779 12.907 
2010 | 18.6975 -38.73 9.93978 
2011 | 18.9234 -38.6162 6.49879 
2012 | 19.2895 -37.5716 8.22744 
2013 | 18.8477 -39.2895 11.8341 
2014 | 19.358 -36.4961 6.69676 
2015 | 3 173 145 260 180 80 100
2016 | 3 309 173 260 180 80 100
2017 | 3 109 82 173 180 80 100
2018 | 3 145 173 82 180 80 100
2019 | 3 1957 1890 1951 240 80 200
2020 | 3 1951 1970 1957 240 80 200
2021 | 3 173 131 109 180 80 100
2022 | 3 1890 1957 1869 240 80 200
2023 | 3 309 260 611 180 80 100
2024 | 3 1950 1877 1979 240 80 200
2025 | 3 316 173 309 180 80 100
2026 | 3 1950 1979 1982 240 80 200
2027 | 3 1877 1894 1979 240 80 200
2028 | 3 1869 1764 1890 240 80 200
2029 | 3 1760 1764 1869 240 80 200
2030 | 3 1943 1951 1890 240 80 200
2031 | 3 1877 1890 1764 240 80 200
2032 | 3 1927 1979 1894 240 80 200
2033 | 3 91 82 109 180 80 100
2034 | 3 151 109 131 180 80 100
2035 | 3 145 5 4 180 80 100
2036 | 3 1964 1968 1894 240 80 200
2037 | 3 5 145 26 180 80 100
2038 | 3 1927 1894 1968 240 80 200
2039 | 3 550 309 611 180 80 100
2040 | 3 1950 1955 1877 240 80 200
2041 | 3 1957 1897 1869 240 80 200
2042 | 3 64 260 145 180 80 100
2043 | 3 431 440 260 180 80 100
2044 | 3 260 64 431 180 80 100
2045 | 3 1964 1894 1772 240 80 200
2046 | 3 26 145 82 180 80 100
2047 | 3 611 260 606 180 80 100
2048 | 3 1968 1966 1927 240 80 200
2049 | 3 1772 1894 1877 240 80 200
2050 | 3 1950 1982 1976 240 80 200
2051 | 3 309 550 316 180 80 100
2052 | 3 4 5 1 180 80 100
2053 | 3 1970 1936 1957 240 80 200
2054 | 3 1764 1772 1877 240 80 200
2055 | 3 1890 1877 1955 240 80 200
2056 | 3 1927 1966 1979 240 80 200
2057 | 3 1897 1957 1936 240 80 200
2058 | 3 1964 1980 1968 240 80 200
2059 | 3 131 173 316 180 80 100
2060 | 3 1955 1950 1976 240 80 200
2061 | 3 12 64 145 180 80 100
2062 | 3 12 145 4 180 80 100
2063 | 3 431 713 440 180 80 100
2064 | 3 1943 1890 1955 240 80 200
2065 | 3 1202 1186 1221 60 160 100
2066 | 3 1772 1764 1543 240 80 200
2067 | 3 1 5 7 180 80 100
2068 | 3 1982 1979 1966 240 80 200
2069 | 3 1764 1760 1741 240 80 200
2070 | 3 5 26 7 180 80 100
2071 | 3 1805 1964 1772 240 80 200
2072 | 3 1304 1352 1267 60 160 100
2073 | 3 1841 1869 1897 240 80 200
2074 | 3 1741 1543 1764 240 80 200
2075 | 3 1970 1953 1936 240 80 200
2076 | 3 1186 1267 1331 60 160 100
2077 | 3 1741 1598 1501 240 80 200
2078 | 3 82 91 26 180 80 100
2079 | 3 100 91 109 180 80 100
2080 | 3 1869 1841 1760 240 80 200
2081 | 3 1352 1331 1267 60 160 100
2082 | 3 316 550 391 180 80 100
2083 | 3 1164 1221 1204 60 160 100
2084 | 3 713 603 440 180 80 100
2085 | 3 45 64 12 180 80 100
2086 | 3 1221 1164 1202 60 160 100
2087 | 3 1352 1304 1408 60 160 100
2088 | 3 1741 1501 1543 240 80 200
2089 | 3 440 606 260 180 80 100
2090 | 3 1951 1953 1970 240 80 200
2091 | 3 4 1 2 180 80 100
2092 | 3 316 169 131 180 80 100
2093 | 3 1980 1966 1968 240 80 200
2094 | 3 1598 1741 1707 240 80 200
2095 | 3 1931 1964 1805 240 80 200
2096 | 3 1598 1530 1501 240 80 200
2097 | 3 1951 1943 1928 240 80 200
2098 | 3 64 124 472 180 80 100
2099 | 3 205 169 316 180 80 100
2100 | 3 121 100 109 180 80 100
2101 | 3 1931 1980 1964 240 80 200
2102 | 3 1374 1408 1304 60 160 100
2103 | 3 21 45 12 180 80 100
2104 | 3 1741 1760 1707 240 80 200
2105 | 3 1953 1914 1936 240 80 200
2106 | 3 603 606 440 180 80 100
2107 | 3 1772 1543 1679 240 80 200
2108 | 3 151 121 109 180 80 100
2109 | 3 2 12 4 180 80 100
2110 | 3 0 2 1 180 80 100
2111 | 3 1164 1204 1088 60 160 100
2112 | 3 611 532 550 180 80 100
2113 | 3 1374 1444 1408 60 160 100
2114 | 3 606 532 611 180 80 100
2115 | 3 431 64 472 180 80 100
2116 | 3 7 0 1 180 80 100
2117 | 3 21 12 10 180 80 100
2118 | 3 1221 1186 1331 60 160 100
2119 | 3 45 21 31 180 80 100
2120 | 3 124 64 45 180 80 100
2121 | 3 1540 1543 1501 240 80 200
2122 | 3 1087 1202 1164 60 160 100
2123 | 3 151 131 169 180 80 100
2124 | 3 1583 1530 1598 240 80 200
2125 | 3 12 2 10 180 80 100
2126 | 3 1976 1948 1955 240 80 200
2127 | 3 1179 1029 1088 60 160 100
2128 | 3 1931 1805 1934 240 80 200
2129 | 3 1482 1540 1501 240 80 200
2130 | 3 1841 1828 1760 240 80 200
2131 | 3 1352 1383 1331 60 160 100
2132 | 3 1374 1431 1444 60 160 100
2133 | 3 431 696 713 180 80 100
2134 | 3 124 45 119 180 80 100
2135 | 3 1304 1267 1237 60 160 100
2136 | 3 1179 1088 1204 60 160 100
2137 | 3 1805 1772 1679 240 80 200
2138 | 3 26 11 7 180 80 100
2139 | 3 1292 1374 1304 60 160 100
2140 | 3 1980 1978 1966 240 80 200
2141 | 3 1204 1221 1290 60 160 100
2142 | 3 1679 1543 1572 240 80 200
2143 | 3 1103 1186 1202 60 160 100
2144 | 3 1982 1948 1976 240 80 200
2145 | 3 1331 1307 1221 60 160 100
2146 | 3 1583 1598 1629 240 80 200
2147 | 3 1941 1966 1978 240 80 200
2148 | 3 1931 1940 1980 240 80 200
2149 | 3 119 147 124 180 80 100
2150 | 3 1501 1530 1482 240 80 200
2151 | 3 537 603 713 180 80 100
2152 | 3 1928 1943 1910 240 80 200
2153 | 3 1951 1928 1953 240 80 200
2154 | 3 1543 1540 1572 240 80 200
2155 | 3 1134 1029 1179 60 160 100
2156 | 3 1949 1966 1941 240 80 200
2157 | 3 1304 1237 1292 60 160 100
2158 | 3 134 151 169 180 80 100
2159 | 3 1629 1598 1707 240 80 200
2160 | 3 537 713 696 180 80 100
2161 | 3 1088 1087 1164 60 160 100
2162 | 3 1760 1828 1707 240 80 200
2163 | 3 1948 1943 1955 240 80 200
2164 | 3 1978 1980 1940 240 80 200
2165 | 3 1914 1897 1936 240 80 200
2166 | 3 1352 1408 1383 60 160 100
2167 | 3 91 57 26 180 80 100
2168 | 3 1158 1237 1267 60 160 100
2169 | 3 1267 1186 1158 60 160 100
2170 | 3 110 91 100 180 80 100
2171 | 3 1290 1221 1307 60 160 100
2172 | 3 1966 1949 1982 240 80 200
2173 | 3 1520 1482 1530 240 80 200
2174 | 3 3 2 0 180 80 100
2175 | 3 1431 1374 1387 60 160 100
2176 | 3 1383 1408 1430 60 160 100
2177 | 3 1134 1057 1029 60 160 100
2178 | 3 134 121 151 180 80 100
2179 | 3 1444 1430 1408 60 160 100
2180 | 3 603 562 606 180 80 100
2181 | 3 532 391 550 180 80 100
2182 | 3 100 121 110 180 80 100
2183 | 3 1202 1087 1103 60 160 100
2184 | 3 1841 1897 1914 240 80 200
2185 | 3 472 124 334 180 80 100
2186 | 3 1948 1982 1949 240 80 200
2187 | 3 1374 1292 1387 60 160 100
2188 | 3 1948 1910 1943 240 80 200
2189 | 3 1907 1934 1805 240 80 200
2190 | 3 431 472 531 180 80 100
2191 | 3 1931 1934 1940 240 80 200
2192 | 3 7 3 0 180 80 100
2193 | 3 1707 1657 1629 240 80 200
2194 | 3 1841 1843 1828 240 80 200
2195 | 3 391 205 316 180 80 100
2196 | 3 57 11 26 180 80 100
2197 | 3 1019 1087 1088 60 160 100
2198 | 3 1910 1887 1928 240 80 200
2199 | 3 1021 1057 1134 60 160 100
2200 | 3 1158 1186 1103 60 160 100
2201 | 3 1914 1953 1928 240 80 200
2202 | 3 147 334 124 180 80 100
2203 | 3 431 616 696 180 80 100
2204 | 3 1134 1086 1021 60 160 100
2205 | 3 606 351 532 180 80 100
2206 | 3 1572 1540 1500 240 80 200
2207 | 3 1679 1680 1805 240 80 200
2208 | 3 1387 1549 1431 60 160 100
2209 | 3 1948 1918 1910 240 80 200
2210 | 3 391 351 205 180 80 100
2211 | 3 1029 958 1088 60 160 100
2212 | 3 2 8 10 180 80 100
2213 | 3 3 6 2 180 80 100
2214 | 3 7 11 3 180 80 100
2215 | 3 1914 1928 1887 240 80 200
2216 | 3 1549 1387 1448 60 160 100
2217 | 3 1204 1290 1248 60 160 100
2218 | 3 1021 1086 918 60 160 100
2219 | 3 839 1029 1057 60 160 100
2220 | 3 532 351 391 180 80 100
2221 | 3 205 140 169 180 80 100
2222 | 3 25 31 21 180 80 100
2223 | 3 134 110 121 180 80 100
2224 | 3 1873 1910 1918 240 80 200
2225 | 3 1307 1331 1339 60 160 100
2226 | 3 1179 1204 1238 60 160 100
2227 | 3 616 431 531 180 80 100
2228 | 3 1540 1482 1500 240 80 200
2229 | 3 1841 1914 1887 240 80 200
2230 | 3 31 119 45 180 80 100
2231 | 3 1057 1021 861 60 160 100
2232 | 3 537 562 603 180 80 100
2233 | 3 1532 1592 1549 60 160 100
2234 | 3 1707 1828 1657 240 80 200
2235 | 3 861 839 1057 60 160 100
2236 | 3 130 147 119 180 80 100
2237 | 3 119 31 130 180 80 100
2238 | 3 1530 1583 1617 240 80 200
2239 | 3 1549 1448 1532 60 160 100
2240 | 3 134 169 140 180 80 100
2241 | 3 1843 1822 1828 240 80 200
2242 | 3 1530 1617 1520 240 80 200
2243 | 3 351 190 205 180 80 100
2244 | 3 1339 1331 1383 60 160 100
2245 | 3 21 10 25 180 80 100
2246 | 3 1431 1519 1444 60 160 100
2247 | 3 1949 1933 1948 240 80 200
2248 | 3 140 110 134 180 80 100
2249 | 3 1172 1237 1158 60 160 100
2250 | 3 1238 1204 1248 60 160 100
2251 | 3 531 472 334 180 80 100
2252 | 3 1086 1134 1179 60 160 100
2253 | 3 1088 958 1019 60 160 100
2254 | 3 1941 1978 1921 240 80 200
2255 | 3 1029 839 958 60 160 100
2256 | 3 1233 1292 1237 60 160 100
2257 | 3 1862 1907 1805 240 80 200
2258 | 3 103 57 91 180 80 100
2259 | 3 1887 1910 1873 240 80 200
2260 | 3 1237 1172 1233 60 160 100
2261 | 3 1103 1172 1158 60 160 100
2262 | 3 91 110 103 180 80 100
2263 | 3 1179 1145 1086 60 160 100
2264 | 3 1941 1933 1949 240 80 200
2265 | 3 1907 1917 1934 240 80 200
2266 | 3 341 190 351 180 80 100
2267 | 3 1590 1679 1572 240 80 200
2268 | 3 1387 1292 1300 60 160 100
2269 | 3 1549 1562 1431 60 160 100
2270 | 3 1933 1918 1948 240 80 200
2271 | 3 1489 1500 1482 240 80 200
2272 | 3 351 606 562 180 80 100
2273 | 3 2 6 8 180 80 100
2274 | 3 1145 1179 1199 60 160 100
2275 | 3 1933 1941 1921 240 80 200
2276 | 3 1087 1019 1103 60 160 100
2277 | 3 1940 1934 1917 240 80 200
2278 | 3 140 205 190 180 80 100
2279 | 3 1629 1617 1583 240 80 200
2280 | 3 1873 1870 1887 240 80 200
2281 | 3 1592 1532 1595 60 160 100
2282 | 3 1464 1532 1448 60 160 100
2283 | 3 1887 1843 1841 240 80 200
2284 | 3 562 341 351 180 80 100
2285 | 3 57 14 11 180 80 100
2286 | 3 1292 1233 1300 60 160 100
2287 | 3 797 918 835 240 80 50
2288 | 3 1003 835 918 240 80 50
2289 | 3 1921 1978 1940 240 80 200
2290 | 3 1307 1298 1290 60 160 100
2291 | 3 1431 1562 1519 60 160 100
2292 | 3 1862 1805 1680 240 80 200
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2300 | 3 3 11 14 180 80 100
2301 | 3 1862 1680 1794 240 80 200
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2303 | 3 537 696 563 180 80 100
2304 | 3 1875 1921 1917 240 80 200
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2306 | 3 1019 958 816 60 160 100
2307 | 3 1519 1498 1444 60 160 100
2308 | 3 190 120 140 180 80 100
2309 | 3 1444 1498 1430 60 160 100
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2328 | 3 1862 1883 1907 240 80 200
2329 | 3 1489 1482 1520 240 80 200
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2343 | 3 1633 1592 1658 60 160 100
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2419 | 3 1873 1893 1850 240 80 200
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2425 | 3 701 743 776 60 160 100
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2451 | 3 1498 1433 1430 60 160 100
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2457 | 3 743 1001 816 60 160 100
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2459 | 3 674 735 756 240 80 50
2460 | 3 1381 1433 1498 60 160 100
2461 | 3 1794 1826 1862 240 80 200
2462 | 3 251 241 433 180 80 100
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2471 | 3 1319 1147 1363 60 160 100
2472 | 3 1243 1348 1264 60 160 100
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2474 | 3 1574 1500 1489 240 80 200
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2476 | 3 836 755 874 240 80 50
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2478 | 3 776 600 701 240 80 50
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2485 | 3 1808 1801 1838 240 80 200
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2490 | 3 1220 1238 1269 60 160 100
2491 | 3 319 466 471 180 80 100
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2497 | 3 1850 1893 1864 240 80 200
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2503 | 3 1698 1794 1680 240 80 200
2504 | 3 1706 1663 1625 60 160 100
2505 | 3 701 862 743 60 160 100
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2507 | 3 60 139 96 180 80 100
2508 | 3 1484 1535 1400 60 160 100
2509 | 3 1246 1082 1302 60 160 100
2510 | 3 181 241 251 180 80 100
2511 | 3 793 627 651 240 80 50
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2513 | 3 1269 1115 1220 60 160 100
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2520 | 3 25 8 55 180 80 100
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2530 | 3 41 37 14 180 80 100
2531 | 3 1001 862 1026 60 160 100
2532 | 3 37 43 8 180 80 100
2533 | 3 599 701 600 240 80 50
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2535 | 3 1026 1065 1001 60 160 100
2536 | 3 41 60 96 180 80 100
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2539 | 3 1826 1794 1800 240 80 200
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2546 | 3 874 822 836 240 80 50
2547 | 3 785 862 701 60 160 100
2548 | 3 1698 1800 1794 240 80 200
2549 | 3 96 61 41 180 80 100
2550 | 3 1609 1696 1685 60 160 100
2551 | 3 1157 1201 1127 240 80 50
2552 | 3 1065 1026 1082 60 160 100
2553 | 3 836 822 699 240 80 50
2554 | 3 1106 1127 1034 240 80 50
2555 | 3 1220 1132 1157 60 160 100
2556 | 3 419 466 510 180 80 100
2557 | 3 1685 1635 1609 60 160 100
2558 | 3 785 701 599 240 80 50
2559 | 3 55 8 43 180 80 100
2560 | 3 1819 1826 1800 240 80 200
2561 | 3 133 181 251 180 80 100
2562 | 3 836 627 755 240 80 50
2563 | 3 874 863 822 240 80 50
2564 | 3 319 409 466 180 80 100
2565 | 3 61 37 41 180 80 100
2566 | 3 785 855 862 60 160 100
2567 | 3 735 544 600 240 80 50
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2569 | 3 1132 1220 1115 60 160 100
2570 | 3 319 194 301 180 80 100
2571 | 3 1848 1850 1864 240 80 200
2572 | 3 108 86 42 180 80 100
2573 | 3 862 855 1026 60 160 100
2574 | 3 108 172 194 180 80 100
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2589 | 3 1818 1720 1788 240 80 200
2590 | 3 108 97 172 180 80 100
2591 | 3 1574 1483 1546 240 80 200
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2593 | 3 251 372 106 180 80 100
2594 | 3 1597 1788 1661 240 80 200
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2602 | 3 510 466 409 180 80 100
2603 | 3 627 491 492 240 80 50
2604 | 3 1698 1627 1651 240 80 200
2605 | 3 1864 1819 1848 240 80 200
2606 | 3 1132 1115 855 60 160 100
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2619 | 3 1818 1850 1871 240 80 200
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2621 | 3 1651 1627 1571 240 80 200
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2623 | 3 822 863 834 240 80 50
2624 | 3 394 538 409 180 80 100
2625 | 3 61 28 37 180 80 100
2626 | 3 863 874 957 240 80 50
2627 | 3 785 599 630 240 80 50
2628 | 3 18 55 43 180 80 100
2629 | 3 836 500 581 240 80 50
2630 | 3 822 834 717 240 80 50
2631 | 3 1800 1848 1819 240 80 200
2632 | 3 1080 1055 1034 240 80 50
2633 | 3 1132 1046 1070 240 80 50
2634 | 3 480 630 544 240 80 50
2635 | 3 1698 1738 1800 240 80 200
2636 | 3 394 409 301 180 80 100
2637 | 3 1080 1034 1059 240 80 50
2638 | 3 1539 1483 1544 240 80 200
2639 | 3 492 480 544 240 80 50
2640 | 3 42 55 34 180 80 100
2641 | 3 1661 1613 1597 240 80 200
2642 | 3 43 37 18 180 80 100
2643 | 3 97 42 115 180 80 100
2644 | 3 954 1055 1036 240 80 50
2645 | 3 1613 1539 1597 240 80 200
2646 | 3 1070 1148 1132 240 80 50
2647 | 3 836 551 500 240 80 50
2648 | 3 18 34 55 180 80 100
2649 | 3 56 28 61 180 80 100
2650 | 3 1848 1871 1850 240 80 200
2651 | 3 28 18 37 180 80 100
2652 | 3 1651 1738 1698 240 80 200
2653 | 3 534 551 699 240 80 50
2654 | 3 56 61 106 180 80 100
2655 | 3 1080 1059 1102 240 80 50
2656 | 3 1059 1201 1148 240 80 50
2657 | 3 1871 1848 1879 240 80 200
2658 | 3 1848 1800 1821 240 80 200
2659 | 3 1821 1879 1848 240 80 200
2660 | 3 717 534 699 240 80 50
2661 | 3 630 480 610 240 80 50
2662 | 3 863 860 834 240 80 50
2663 | 3 1738 1821 1800 240 80 200
2664 | 3 785 875 855 240 80 50
2665 | 3 538 461 510 180 80 100
2666 | 3 1080 1036 1055 240 80 50
2667 | 3 875 1046 855 240 80 50
2668 | 3 491 513 492 240 80 50
2669 | 3 957 954 992 240 80 50
2670 | 3 1059 1148 1070 240 80 50
2671 | 3 1720 1787 1661 240 80 200
2672 | 3 372 153 106 180 80 100
2673 | 3 97 129 172 180 80 100
2674 | 3 1046 875 1070 240 80 50
2675 | 3 115 129 97 180 80 100
2676 | 3 1546 1483 1490 240 80 200
2677 | 3 34 18 20 180 80 100
2678 | 3 785 630 794 240 80 50
2679 | 3 957 860 863 240 80 50
2680 | 3 222 394 301 180 80 100
2681 | 3 661 717 834 240 80 50
2682 | 3 834 806 661 240 80 50
2683 | 3 912 1070 875 240 80 50
2684 | 3 513 480 492 240 80 50
2685 | 3 1818 1787 1720 240 80 200
2686 | 3 1070 912 1059 240 80 50
2687 | 3 1036 992 954 240 80 50
2688 | 3 153 372 112 180 80 100
2689 | 3 630 610 794 240 80 50
2690 | 3 153 56 106 180 80 100
2691 | 3 794 875 785 240 80 50
2692 | 3 1483 1486 1490 240 80 200
2693 | 3 717 661 534 240 80 50
2694 | 3 1102 1060 1080 240 80 50
2695 | 3 860 870 834 240 80 50
2696 | 3 1036 1080 1060 240 80 50
2697 | 3 301 172 222 180 80 100
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2699 | 3 581 500 435 240 80 50
2700 | 3 491 581 435 240 80 50
2701 | 3 1787 1818 1854 240 80 200
2702 | 3 538 394 369 180 80 100
2703 | 3 834 870 806 240 80 50
2704 | 3 513 491 382 240 80 50
2705 | 3 875 794 912 240 80 50
2706 | 3 526 534 661 240 80 50
2707 | 3 435 382 491 240 80 50
2708 | 3 1483 1539 1486 240 80 200
2709 | 3 912 916 1102 240 80 50
2710 | 3 1601 1539 1613 240 80 200
2711 | 3 534 500 551 240 80 50
2712 | 3 610 480 513 240 80 50
2713 | 3 42 34 46 180 80 100
2714 | 3 42 46 115 180 80 100
2715 | 3 794 791 912 240 80 50
2716 | 3 1546 1604 1571 240 80 200
2717 | 3 28 23 18 180 80 100
2718 | 3 394 222 369 180 80 100
2719 | 3 172 235 222 180 80 100
2720 | 3 235 172 129 180 80 100
2721 | 3 1651 1571 1604 240 80 200
2722 | 3 688 661 806 240 80 50
2723 | 3 1738 1651 1745 240 80 200
2724 | 3 610 513 689 240 80 50
2725 | 3 860 931 870 240 80 50
2726 | 3 791 916 912 240 80 50
2727 | 3 1613 1661 1601 240 80 200
2728 | 3 1490 1604 1546 240 80 200
2729 | 3 1604 1699 1651 240 80 200
2730 | 3 916 1060 1102 240 80 50
2731 | 3 1745 1821 1738 240 80 200
2732 | 3 1537 1539 1601 240 80 200
2733 | 3 1060 1062 1036 240 80 50
2734 | 3 534 526 416 240 80 50
2735 | 3 1036 1062 992 240 80 50
2736 | 3 794 610 791 240 80 50
2737 | 3 1871 1879 1885 240 80 200
2738 | 3 1818 1871 1876 240 80 200
2739 | 3 28 56 29 180 80 100
2740 | 3 513 382 374 240 80 50
2741 | 3 23 28 29 180 80 100
2742 | 3 688 806 804 240 80 50
2743 | 3 689 791 610 240 80 50
2744 | 3 1537 1486 1539 240 80 200
2745 | 3 860 957 915 240 80 50
2746 | 3 804 806 870 240 80 50
2747 | 3 500 534 450 240 80 50
2748 | 3 20 18 23 180 80 100
2749 | 3 1651 1699 1745 240 80 200
2750 | 3 112 372 201 180 80 100
2751 | 3 382 435 436 240 80 50
2752 | 3 1879 1821 1885 240 80 200
2753 | 3 992 915 957 240 80 50
2754 | 3 791 689 916 240 80 50
2755 | 3 436 374 382 240 80 50
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2757 | 3 1876 1854 1818 240 80 200
2758 | 3 689 1060 916 240 80 50
2759 | 3 513 374 494 240 80 50
2760 | 3 538 369 402 180 80 100
2761 | 3 873 870 931 240 80 50
2762 | 3 804 870 873 240 80 50
2763 | 3 1060 689 881 240 80 50
2764 | 3 200 369 222 180 80 100
2765 | 3 1787 1713 1661 240 80 200
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2767 | 3 688 526 661 240 80 50
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2769 | 3 494 636 513 240 80 50
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2773 | 3 1649 1601 1661 240 80 200
2774 | 3 1661 1713 1649 240 80 200
2775 | 3 1604 1490 1620 240 80 200
2776 | 3 526 688 496 240 80 50
2777 | 3 461 538 386 180 80 100
2778 | 3 1821 1745 1855 240 80 200
2779 | 3 534 416 450 240 80 50
2780 | 3 1537 1490 1486 240 80 200
2781 | 3 20 51 34 180 80 100
2782 | 3 1885 1876 1871 240 80 200
2783 | 3 51 46 34 180 80 100
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2785 | 3 1855 1745 1792 240 80 200
2786 | 3 881 689 788 240 80 50
2787 | 3 200 222 235 180 80 100
2788 | 3 688 784 511 240 80 50
2789 | 3 931 860 915 240 80 50
2790 | 3 126 56 153 180 80 100
2791 | 3 416 526 496 240 80 50
2792 | 3 511 496 688 240 80 50
2793 | 3 887 992 1062 240 80 50
2794 | 3 371 450 416 240 80 50
2795 | 3 1885 1821 1855 240 80 200
2796 | 3 824 804 884 240 80 50
2797 | 3 494 374 436 240 80 50
2798 | 3 386 538 459 180 80 100
2799 | 3 1062 881 887 240 80 50
2800 | 3 302 436 450 240 80 50
2801 | 3 126 29 56 180 80 100
2802 | 3 636 788 689 240 80 50
2803 | 3 371 302 450 240 80 50
2804 | 3 402 369 200 180 80 100
2805 | 3 884 804 873 240 80 50
2806 | 3 20 23 35 180 80 100
2807 | 3 367 496 511 240 80 50
2808 | 3 636 494 691 240 80 50
2809 | 3 659 511 784 240 80 50
2810 | 3 386 372 461 180 80 100
2811 | 3 819 887 881 240 80 50
2812 | 3 873 914 884 240 80 50
2813 | 3 784 824 843 240 80 50
2814 | 3 46 67 115 180 80 100
2815 | 3 884 843 824 240 80 50
2816 | 3 494 436 691 240 80 50
2817 | 3 538 402 459 180 80 100
2818 | 3 126 153 112 180 80 100
2819 | 3 915 887 1020 240 80 50
2820 | 3 46 51 67 180 80 100
2821 | 3 1614 1537 1601 240 80 200
2822 | 3 932 931 915 240 80 50
2823 | 3 371 416 360 240 80 50
2824 | 3 1601 1649 1614 240 80 200
2825 | 3 843 659 784 240 80 50
2826 | 3 430 416 496 240 80 50
2827 | 3 788 636 691 240 80 50
2828 | 3 436 302 349 240 80 50
2829 | 3 302 371 360 240 80 50
2830 | 3 873 931 908 240 80 50
2831 | 3 35 51 20 180 80 100
2832 | 3 1490 1537 1620 240 80 200
2833 | 3 1854 1722 1787 240 80 200
2834 | 3 436 452 691 240 80 50
2835 | 3 788 819 881 240 80 50
2836 | 3 819 788 691 240 80 50
2837 | 3 496 367 430 240 80 50
2838 | 3 843 758 659 240 80 50
2839 | 3 914 873 905 240 80 50
2840 | 3 452 436 349 240 80 50
2841 | 3 1885 1855 1882 240 80 200
2842 | 3 188 112 201 180 80 100
2843 | 3 367 511 323 240 80 50
2844 | 3 931 932 908 240 80 50
2845 | 3 1020 887 932 240 80 50
2846 | 3 360 416 430 240 80 50
2847 | 3 691 452 588 240 80 50
2848 | 3 1885 1884 1876 240 80 200
2849 | 3 482 511 659 240 80 50
2850 | 3 1020 932 915 240 80 50
2851 | 3 819 818 887 240 80 50
2852 | 3 1620 1699 1604 240 80 200
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2854 | 3 905 873 908 240 80 50
2855 | 3 1713 1787 1722 240 80 200
2856 | 3 819 691 588 240 80 50
2857 | 3 588 749 819 240 80 50
2858 | 3 914 841 884 240 80 50
2859 | 3 884 841 843 240 80 50
2860 | 3 129 138 235 180 80 100
2861 | 3 659 758 631 240 80 50
2862 | 3 349 302 360 240 80 50
2863 | 3 908 932 944 240 80 50
2864 | 3 1745 1699 1730 240 80 200
2865 | 3 749 818 819 240 80 50
2866 | 3 1730 1792 1745 240 80 200
2867 | 3 1863 1882 1855 240 80 200
2868 | 3 758 897 631 240 80 50
2869 | 3 758 843 841 240 80 50
2870 | 3 1537 1614 1641 240 80 200
2871 | 3 29 126 76 180 80 100
2872 | 3 372 386 201 180 80 100
2873 | 3 482 323 511 240 80 50
2874 | 3 430 367 323 240 80 50
2875 | 3 360 452 349 240 80 50
2876 | 3 1641 1620 1537 240 80 200
2877 | 3 76 40 29 180 80 100
2878 | 3 1792 1863 1855 240 80 200
2879 | 3 188 126 112 180 80 100
2880 | 3 224 360 430 240 80 50
2881 | 3 1614 1649 1702 240 80 200
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2900 | 3 1884 1823 1876 240 80 200
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2903 | 3 845 908 944 240 80 50
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3011 | 3 850 882 859 240 80 50
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3024 | 3 40 76 95 60 160 250
3025 | 3 886 879 859 240 80 50
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3047 | 3 274 238 217 240 80 50
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3050 | 3 217 293 274 240 80 50
3051 | 3 506 445 280 60 160 250
3052 | 3 673 577 702 120 240 150
3053 | 3 95 16 40 60 160 250
3054 | 3 830 583 675 240 80 50
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3057 | 3 231 185 238 120 240 150
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3060 | 3 1730 1712 1806 120 160 100
3061 | 3 879 880 787 240 80 50
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3066 | 3 738 811 725 120 240 150
3067 | 3 1895 1872 1911 120 160 100
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3070 | 3 216 221 356 60 160 250
3071 | 3 577 673 678 120 240 150
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3075 | 3 880 675 787 240 80 50
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3078 | 3 128 93 163 60 160 250
3079 | 3 1946 1922 1895 120 160 100
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3083 | 3 604 583 484 240 80 50
3084 | 3 1853 1922 1909 120 160 100
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3087 | 3 1727 1798 1755 120 160 100
3088 | 3 604 484 293 240 80 50
3089 | 3 879 787 809 120 240 150
3090 | 3 993 922 894 120 240 150
3091 | 3 1846 1911 1872 120 160 100
3092 | 3 1646 1639 1659 120 160 100
3093 | 3 812 725 811 120 240 150
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3095 | 3 1786 1755 1798 120 160 100
3096 | 3 809 1008 879 120 240 150
3097 | 3 36 40 16 60 160 250
3098 | 3 271 356 221 60 160 250
3099 | 3 280 356 506 60 160 250
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3101 | 3 217 185 186 120 240 150
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3114 | 3 52 33 50 60 160 250
3115 | 3 506 465 426 60 160 250
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3119 | 3 93 54 163 60 160 250
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3155 | 3 1946 1929 1922 120 160 100
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3172 | 3 1670 1639 1653 120 160 100
3173 | 3 287 186 196 120 240 150
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3175 | 3 95 114 70 60 160 250
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3179 | 3 1639 1670 1675 120 160 100
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3181 | 3 421 304 479 120 240 150
3182 | 3 183 256 376 120 240 150
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3184 | 3 644 712 725 120 240 150
3185 | 3 1729 1812 1806 120 160 100
3186 | 3 163 105 167 60 160 250
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3188 | 3 1755 1786 1817 120 160 100
3189 | 3 163 54 105 60 160 250
3190 | 3 1786 1909 1886 120 160 100
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3192 | 3 592 477 287 120 240 150
3193 | 3 1659 1676 1729 120 160 100
3194 | 3 39 105 54 60 160 250
3195 | 3 458 421 712 120 240 150
3196 | 3 1935 1929 1946 120 160 100
3197 | 3 39 54 33 60 160 250
3198 | 3 1653 1682 1670 120 160 100
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3200 | 3 753 741 809 120 240 150
3201 | 3 1945 1935 1946 120 160 100
3202 | 3 928 1042 926 120 240 150
3203 | 3 477 592 561 120 240 150
3204 | 3 1909 1929 1886 120 160 100
3205 | 3 506 415 573 60 160 250
3206 | 3 287 196 592 120 240 150
3207 | 3 1042 994 926 120 240 150
3208 | 3 625 644 698 120 240 150
3209 | 3 983 976 963 120 240 150
3210 | 3 183 196 256 120 240 150
3211 | 3 561 592 753 120 240 150
3212 | 3 753 592 741 120 240 150
3213 | 3 698 779 625 120 240 150
3214 | 3 1945 1846 1916 120 160 100
3215 | 3 408 415 167 60 160 250
3216 | 3 39 33 22 60 160 250
3217 | 3 927 993 952 120 240 150
3218 | 3 136 70 114 60 160 250
3219 | 3 741 1042 928 120 240 150
3220 | 3 17 22 33 60 160 250
3221 | 3 44 17 16 60 160 250
3222 | 3 994 952 993 120 240 150
3223 | 3 1886 1817 1786 120 160 100
3224 | 3 1682 1695 1670 120 160 100
3225 | 3 592 196 318 120 240 150
3226 | 3 468 506 573 60 160 250
3227 | 3 1682 1755 1695 120 160 100
3228 | 3 1755 1817 1695 120 160 100
3229 | 3 304 421 267 120 240 150
3230 | 3 16 70 44 60 160 250
3231 | 3 196 183 187 120 240 150
3232 | 3 983 927 997 120 240 150
3233 | 3 358 465 468 60 160 250
3234 | 3 779 963 976 120 240 150
3235 | 3 983 982 976 120 240 150
3236 | 3 187 318 196 120 240 150
3237 | 3 1812 1916 1846 120 160 100
3238 | 3 1607 1676 1675 120 160 100
3239 | 3 1916 1935 1945 120 160 100
3240 | 3 408 573 415 60 160 250
3241 | 3 644 625 458 120 240 150
3242 | 3 1729 1676 1687 120 160 100
3243 | 3 408 167 208 60 160 250
3244 | 3 853 779 976 120 240 150
3245 | 3 421 458 401 120 240 150
3246 | 3 1676 1607 1687 120 160 100
3247 | 3 1675 1670 1607 120 160 100
3248 | 3 1042 741 1041 120 240 150
3249 | 3 1886 1929 1901 120 160 100
3250 | 3 267 183 304 120 240 150
3251 | 3 573 393 468 60 160 250
3252 | 3 1924 1901 1929 120 160 100
3253 | 3 1767 1695 1817 120 160 100
3254 | 3 1935 1924 1929 120 160 100
3255 | 3 1687 1770 1729 120 160 100
3256 | 3 1916 1924 1935 120 160 100
3257 | 3 105 39 32 60 160 250
3258 | 3 1817 1886 1901 120 160 100
3259 | 3 927 952 997 120 240 150
3260 | 3 952 994 980 120 240 150
3261 | 3 1670 1695 1650 120 160 100
3262 | 3 70 136 101 60 160 250
3263 | 3 779 853 731 120 240 150
3264 | 3 44 22 17 60 160 250
3265 | 3 1901 1767 1817 120 160 100
3266 | 3 731 625 779 120 240 150
3267 | 3 1041 994 1042 120 240 150
3268 | 3 456 592 318 120 240 150
3269 | 3 1729 1789 1812 120 160 100
3270 | 3 22 44 27 60 160 250
3271 | 3 1916 1812 1926 120 160 100
3272 | 3 44 70 71 60 160 250
3273 | 3 663 741 592 120 240 150
3274 | 3 22 32 39 60 160 250
3275 | 3 177 101 136 60 160 250
3276 | 3 401 267 421 120 240 150
3277 | 3 1041 980 994 120 240 150
3278 | 3 393 358 468 60 160 250
3279 | 3 853 976 1006 120 240 150
3280 | 3 592 456 663 120 240 150
3281 | 3 183 267 252 120 240 150
3282 | 3 187 183 252 120 240 150
3283 | 3 70 101 71 60 160 250
3284 | 3 503 408 208 60 160 250
3285 | 3 573 408 640 60 160 250
3286 | 3 952 980 998 120 240 150
3287 | 3 1789 1926 1812 120 160 100
3288 | 3 625 731 646 120 240 150
3289 | 3 136 358 177 60 160 250
3290 | 3 1612 1607 1670 120 160 100
3291 | 3 1770 1789 1729 120 160 100
3292 | 3 458 625 507 120 240 150
3293 | 3 393 177 358 60 160 250
3294 | 3 1670 1650 1612 120 160 100
3295 | 3 982 1006 976 120 240 150
3296 | 3 998 997 952 120 240 150
3297 | 3 734 1041 741 120 240 150
3298 | 3 1920 1901 1924 120 160 100
3299 | 3 741 663 734 120 240 150
3300 | 3 105 102 167 60 160 250
3301 | 3 32 22 9 60 160 250
3302 | 3 853 1006 906 120 240 150
3303 | 3 983 997 982 120 240 150
3304 | 3 731 853 714 120 240 150
3305 | 3 318 187 252 120 240 150
3306 | 3 393 573 640 60 160 250
3307 | 3 71 27 44 60 160 250
3308 | 3 1920 1880 1901 120 160 100
3309 | 3 977 982 997 120 240 150
3310 | 3 401 223 267 120 240 150
3311 | 3 156 208 167 60 160 250
3312 | 3 1924 1916 1925 120 160 100
3313 | 3 102 105 32 60 160 250
3314 | 3 393 640 429 60 160 250
3315 | 3 32 9 13 60 160 250
3316 | 3 373 456 318 120 240 150
3317 | 3 1920 1924 1937 120 160 100
3318 | 3 267 223 252 120 240 150
3319 | 3 1925 1937 1924 120 160 100
3320 | 3 167 102 156 60 160 250
3321 | 3 27 9 22 60 160 250
3322 | 3 734 980 1041 120 240 150
3323 | 3 906 714 853 120 240 150
3324 | 3 1687 1607 1664 120 160 100
3325 | 3 1926 1925 1916 120 160 100
3326 | 3 508 625 646 120 240 150
3327 | 3 1585 1607 1612 120 160 100
3328 | 3 1770 1687 1664 120 160 100
3329 | 3 9 27 15 60 160 250
3330 | 3 998 980 1051 120 240 150
3331 | 3 101 177 137 60 160 250
3332 | 3 640 408 503 60 160 250
3333 | 3 1006 982 1007 120 240 150
3334 | 3 318 252 373 120 240 150
3335 | 3 1607 1582 1664 120 160 100
3336 | 3 625 508 507 120 240 150
3337 | 3 137 71 101 60 160 250
3338 | 3 1695 1767 1701 120 160 100
3339 | 3 663 665 734 120 240 150
3340 | 3 1901 1791 1767 120 160 100
3341 | 3 1701 1650 1695 120 160 100
3342 | 3 734 1051 980 120 240 150
3343 | 3 1880 1791 1901 120 160 100
3344 | 3 401 458 507 120 240 150
3345 | 3 663 456 518 120 240 150
3346 | 3 456 373 518 120 240 150
3347 | 3 71 137 62 60 160 250
3348 | 3 27 71 38 60 160 250
3349 | 3 977 997 995 120 240 150
3350 | 3 1007 906 1006 120 240 150
3351 | 3 38 15 27 60 160 250
3352 | 3 429 177 393 60 160 250
3353 | 3 977 1052 982 120 240 150
3354 | 3 998 995 997 120 240 150
3355 | 3 247 137 177 60 160 250
3356 | 3 1052 1007 982 120 240 150
3357 | 3 518 665 663 120 240 150
3358 | 3 646 731 565 120 240 150
3359 | 3 233 373 252 120 240 150
3360 | 3 102 32 48 60 160 250
3361 | 3 1655 1612 1650 120 160 100
3362 | 3 1791 1701 1767 120 160 100
3363 | 3 208 156 503 60 160 250
3364 | 3 714 906 685 120 240 150
3365 | 3 252 223 233 120 240 150
3366 | 3 1664 1789 1770 120 160 100
3367 | 3 223 401 273 120 240 150
3368 | 3 1880 1920 1892 120 160 100
3369 | 3 1701 1655 1650 120 160 100
3370 | 3 1926 1789 1913 120 160 100
3371 | 3 62 38 71 60 160 250
3372 | 3 507 273 401 120 240 150
3373 | 3 429 247 177 60 160 250
3374 | 3 714 565 731 120 240 150
3375 | 3 565 508 646 120 240 150
3376 | 3 329 507 508 120 240 150
3377 | 3 1052 977 1066 120 240 150
3378 | 3 977 995 1066 120 240 150
3379 | 3 1051 734 923 120 240 150
3380 | 3 1664 1749 1789 120 160 100
3381 | 3 273 233 223 120 240 150
3382 | 3 13 19 32 60 160 250
3383 | 3 1051 995 998 120 240 150
3384 | 3 1047 1007 1052 120 240 150
3385 | 3 665 923 734 120 240 150
3386 | 3 503 552 640 60 160 250
3387 | 3 1926 1896 1925 120 160 100
3388 | 3 1607 1585 1582 120 160 100
3389 | 3 1664 1582 1516 120 160 100
3390 | 3 1837 1701 1791 120 160 100
3391 | 3 518 373 530 120 240 150
3392 | 3 429 640 462 60 160 250
3393 | 3 1749 1858 1789 120 160 100
3394 | 3 1066 1047 1052 120 240 150
3395 | 3 1075 1030 906 120 240 150
3396 | 3 1896 1926 1913 120 160 100
3397 | 3 273 507 329 120 240 150
3398 | 3 1896 1937 1925 120 160 100
3399 | 3 102 80 156 60 160 250
3400 | 3 1030 685 906 120 240 150
3401 | 3 233 273 315 120 240 150
3402 | 3 665 518 614 120 240 150
3403 | 3 48 32 19 60 160 250
3404 | 3 1892 1791 1880 120 160 100
3405 | 3 373 233 315 120 240 150
3406 | 3 685 1030 730 120 240 150
3407 | 3 1585 1612 1655 120 160 100
3408 | 3 80 102 48 60 160 250
3409 | 3 906 1007 1075 120 240 150
3410 | 3 530 614 518 120 240 150
3411 | 3 15 13 9 60 160 250
3412 | 3 508 565 437 120 240 150
3413 | 3 514 565 714 120 240 150
3414 | 3 714 685 514 120 240 150
3415 | 3 995 1051 965 120 240 150
3416 | 3 373 315 336 120 240 150
3417 | 3 685 730 543 120 240 150
3418 | 3 543 514 685 120 240 150
3419 | 3 336 530 373 120 240 150
3420 | 3 923 965 1051 120 240 150
3421 | 3 218 315 273 120 240 150
3422 | 3 1937 1896 1920 120 160 100
3423 | 3 1892 1920 1874 120 160 100
3424 | 3 1858 1913 1789 120 160 100
3425 | 3 48 19 68 60 160 250
3426 | 3 1047 1066 1024 120 240 150
3427 | 3 1435 1217 1149 180 240 150
3428 | 3 62 137 127 60 160 250
3429 | 3 329 218 273 120 240 150
3430 | 3 498 514 543 120 240 150
3431 | 3 80 165 156 60 160 250
3432 | 3 552 462 640 60 160 250
3433 | 3 266 247 429 60 160 250
3434 | 3 547 923 665 120 240 150
3435 | 3 1110 1149 1217 180 240 150
3436 | 3 1896 1874 1920 120 160 100
3437 | 3 437 329 508 120 240 150
3438 | 3 127 137 247 60 160 250
3439 | 3 1149 1030 1435 180 240 150
3440 | 3 1791 1799 1837 120 160 100
3441 | 3 68 80 48 60 160 250
3442 | 3 1149 730 1030 180 240 150
3443 | 3 1007 1047 1063 120 240 150
3444 | 3 530 336 547 120 240 150
3445 | 3 1030 1075 1435 180 240 150
3446 | 3 19 13 24 60 160 250
3447 | 3 665 614 547 120 240 150
3448 | 3 1217 1435 1360 180 240 150
3449 | 3 995 965 1098 120 240 150
3450 | 3 266 429 462 60 160 250
3451 | 3 650 543 730 180 240 150
3452 | 3 543 353 158 120 240 50
3453 | 3 353 543 650 120 240 50
3454 | 3 154 158 353 120 240 50
3455 | 3 650 730 1149 180 240 150
3456 | 3 1075 1007 1063 120 240 150
3457 | 3 1837 1686 1701 120 160 100
3458 | 3 547 965 923 120 240 150
3459 | 3 1892 1799 1791 120 160 100
3460 | 3 38 62 65 60 160 250
3461 | 3 474 503 156 60 160 250
3462 | 3 1655 1701 1686 120 160 100
3463 | 3 158 498 543 120 240 50
3464 | 3 353 347 154 120 240 50
3465 | 3 156 165 390 60 160 250
3466 | 3 390 474 156 60 160 250
3467 | 3 1066 995 1048 120 240 150
3468 | 3 1664 1690 1749 120 160 100
3469 | 3 1217 1280 1110 180 240 150
3470 | 3 1664 1516 1610 120 160 100
3471 | 3 1024 1066 1048 120 240 150
3472 | 3 462 552 381 60 160 250
3473 | 3 614 530 547 120 240 150
3474 | 3 218 336 315 120 240 150
3475 | 3 127 65 62 60 160 250
3476 | 3 13 15 24 60 160 250
3477 | 3 474 552 503 60 160 250
3478 | 3 1892 1874 1839 120 160 100
3479 | 3 266 127 247 60 160 250
3480 | 3 1610 1690 1664 120 160 100
3481 | 3 1858 1749 1761 120 160 100
3482 | 3 38 65 15 60 160 250
3483 | 3 65 30 15 60 160 250
3484 | 3 457 565 514 120 240 150
3485 | 3 30 24 15 60 160 250
3486 | 3 1397 1516 1582 120 160 100
3487 | 3 1582 1585 1397 120 160 100
3488 | 3 158 361 498 120 240 50
3489 | 3 336 218 220 120 240 150
3490 | 3 965 547 871 120 240 150
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4390 | 3 740 643 813 60 80 150
4391 | 3 278 455 453 180 160 200
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4394 | 3 1327 1552 1517 180 160 200
4395 | 3 204 261 262 60 80 50
4396 | 3 566 676 642 180 160 200
4397 | 3 1439 1379 1322 240 240 250
4398 | 3 388 300 297 240 240 250
4399 | 3 277 209 248 240 240 250
4400 | 3 317 387 297 240 240 250
4401 | 3 1781 1797 1807 180 160 200
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4403 | 3 476 354 455 180 160 200
4404 | 3 1327 1517 1591 180 160 200
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4406 | 3 1752 1775 1834 180 160 200
4407 | 3 706 813 643 60 80 150
4408 | 3 204 262 195 60 80 50
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4410 | 3 1829 1781 1830 180 160 200
4411 | 3 533 623 497 180 160 200
4412 | 3 277 248 387 240 240 250
4413 | 3 1834 1809 1829 180 160 200
4414 | 3 453 455 354 180 160 200
4415 | 3 1558 1644 1672 240 240 250
4416 | 3 745 642 676 180 160 200
4417 | 3 1816 1830 1781 180 160 200
4418 | 3 497 476 533 180 160 200
4419 | 3 1322 1564 1439 240 240 250
4420 | 3 796 740 813 60 80 150
4421 | 3 413 643 521 60 80 150
4422 | 3 195 191 204 60 80 50
4423 | 3 253 246 191 60 80 50
4424 | 3 782 780 872 240 240 250
4425 | 3 1773 1759 1756 180 160 200
4426 | 3 790 388 660 240 240 250
4427 | 3 521 585 331 60 80 150
4428 | 3 872 829 782 240 240 250
4429 | 3 706 796 813 60 80 150
4430 | 3 1700 1710 1734 60 80 50
4431 | 3 387 359 297 240 240 250
4432 | 3 1844 1768 1752 180 160 200
4433 | 3 942 1119 1173 60 80 150
4434 | 3 1119 942 833 60 80 150
4435 | 3 643 413 706 60 80 150
4436 | 3 623 566 497 180 160 200
4437 | 3 1591 1398 1327 180 160 200
4438 | 3 789 790 795 240 240 250
4439 | 3 795 780 789 240 240 250
4440 | 3 1759 1779 1748 60 80 50
4441 | 3 1694 1644 1593 60 80 50
4442 | 3 209 197 207 240 240 250
4443 | 3 1247 1096 1189 240 240 250
4444 | 3 1752 1834 1844 180 160 200
4445 | 3 1291 1247 1189 240 240 250
4446 | 3 1151 1096 1035 240 240 250
4447 | 3 585 740 686 60 80 150
4448 | 3 1151 1189 1096 240 240 250
4449 | 3 1096 951 1035 240 240 250
4450 | 3 567 331 585 60 80 150
4451 | 3 1748 1756 1759 60 80 50
4452 | 3 1802 1780 1790 180 160 200
4453 | 3 829 872 1035 240 240 250
4454 | 3 829 951 782 240 240 250
4455 | 3 521 249 413 60 80 150
4456 | 3 413 385 733 60 80 150
4457 | 3 706 413 719 60 80 150
4458 | 3 497 566 414 180 160 200
4459 | 3 796 706 684 60 80 150
4460 | 3 438 475 213 60 80 150
4461 | 3 566 642 414 180 160 200
4462 | 3 1807 1790 1780 180 160 200
4463 | 3 475 352 213 60 80 150
4464 | 3 1990 1994 1998 120 160 200
4465 | 3 197 246 253 240 240 250
4466 | 3 780 795 872 240 240 250
4467 | 3 1779 1734 1753 60 80 50
4468 | 3 2001 1998 1994 120 160 200
4469 | 3 829 1035 951 240 240 250
4470 | 3 660 795 790 240 240 250
4471 | 3 1780 1793 1807 180 160 200
4472 | 3 1710 1753 1734 60 80 50
4473 | 3 207 248 209 240 240 250
4474 | 3 385 413 249 60 80 150
4475 | 3 1856 1768 1844 180 160 200
4476 | 3 331 249 521 60 80 150
4477 | 3 686 567 585 60 80 150
4478 | 3 249 239 385 60 80 150
4479 | 3 213 352 239 60 80 150
4480 | 3 733 719 413 60 80 150
4481 | 3 219 225 326 60 80 50
4482 | 3 388 297 444 240 240 250
4483 | 3 352 385 239 60 80 150
4484 | 3 1844 1834 1825 180 160 200
4485 | 3 1379 1291 1211 240 240 250
4486 | 3 1564 1322 1380 240 240 250
4487 | 3 385 352 733 60 80 150
4488 | 3 872 795 987 240 240 250
4489 | 3 359 444 297 240 240 250
4490 | 3 796 686 740 60 80 150
4491 | 3 765 672 475 60 80 150
4492 | 3 719 684 706 60 80 150
4493 | 3 1211 1322 1379 240 240 250
4494 | 3 352 475 672 60 80 150
4495 | 3 1992 2001 1994 120 160 200
4496 | 3 253 207 197 240 240 250
4497 | 3 1558 1593 1644 240 240 250
4498 | 3 1380 1455 1564 240 240 250
4499 | 3 363 278 453 180 160 200
4500 | 3 578 765 475 60 80 150
4501 | 3 444 660 388 240 240 250
4502 | 3 225 232 261 60 80 50
4503 | 3 232 262 261 60 80 50
4504 | 3 438 213 202 60 80 150
4505 | 3 733 352 672 60 80 150
4506 | 3 1672 1564 1558 240 240 250
4507 | 3 1990 1986 1994 120 160 200
4508 | 3 1999 1998 2001 120 160 200
4509 | 3 453 354 363 180 160 200
4510 | 3 1779 1753 1748 60 80 50
4511 | 3 359 387 485 240 240 250
4512 | 3 249 331 259 60 80 150
4513 | 3 475 438 578 60 80 150
4514 | 3 684 686 796 60 80 150
4515 | 3 253 191 206 60 80 50
4516 | 3 1455 1558 1564 240 240 250
4517 | 3 1998 1986 1990 120 160 200
4518 | 3 1963 1994 1986 120 160 200
4519 | 3 1189 1211 1291 240 240 250
4520 | 3 774 745 833 180 160 200
4521 | 3 326 275 332 180 160 200
4522 | 3 1994 1963 1992 120 160 200
4523 | 3 642 745 774 180 160 200
4524 | 3 414 642 407 180 160 200
4525 | 3 1014 1035 872 240 240 250
4526 | 3 354 476 311 180 160 200
4527 | 3 259 331 299 60 80 150
4528 | 3 331 567 299 60 80 150
4529 | 3 206 191 195 60 80 50
4530 | 3 1173 1327 1398 180 160 200
4531 | 3 239 202 213 60 80 150
4532 | 3 1825 1845 1844 180 160 200
4533 | 3 1829 1825 1834 180 160 200
4534 | 3 420 299 567 60 80 150
4535 | 3 212 198 239 60 80 150
4536 | 3 872 987 1014 240 240 250
4537 | 3 328 207 253 240 240 250
4538 | 3 686 420 567 60 80 150
4539 | 3 438 517 578 60 80 150
4540 | 3 249 212 239 60 80 150
4541 | 3 202 239 198 60 80 150
4542 | 3 1700 1694 1654 60 80 50
4543 | 3 1753 1710 1638 60 80 50
4544 | 3 438 392 517 60 80 150
4545 | 3 1151 1035 1073 240 240 250
4546 | 3 1694 1593 1654 60 80 50
4547 | 3 1825 1829 1840 180 160 200
4548 | 3 1986 1998 1985 120 160 200
4549 | 3 1780 1802 1757 180 160 200
4550 | 3 1073 1035 1014 240 240 250
4551 | 3 942 825 833 60 80 150
4552 | 3 278 363 312 180 160 200
4553 | 3 719 733 609 60 80 150
4554 | 3 248 485 387 240 240 250
4555 | 3 202 392 438 60 80 150
4556 | 3 1751 1704 1768 180 160 200
4557 | 3 332 275 278 180 160 200
4558 | 3 1856 1751 1768 180 160 200
4559 | 3 1986 1958 1963 120 160 200
4560 | 3 1700 1638 1710 60 80 50
4561 | 3 259 212 249 60 80 150
4562 | 3 1122 1211 1189 240 240 250
4563 | 3 1398 1591 1708 120 160 200
4564 | 3 1591 1704 1751 180 160 200
4565 | 3 733 672 732 60 80 150
4566 | 3 774 833 825 60 80 150
4567 | 3 332 278 312 180 160 200
4568 | 3 686 684 671 60 80 150
4569 | 3 660 708 795 240 240 250
4570 | 3 262 232 279 60 80 50
4571 | 3 1322 1211 1286 240 240 250
4572 | 3 232 225 219 60 80 50
4573 | 3 642 774 407 180 160 200
4574 | 3 869 987 795 240 240 250
4575 | 3 198 184 202 60 80 150
4576 | 3 497 311 476 180 160 200
4577 | 3 1999 1985 1998 120 160 200
4578 | 3 1151 1122 1189 240 240 250
4579 | 3 1286 1380 1322 240 240 250
4580 | 3 1830 1840 1829 180 160 200
4581 | 3 1748 1733 1756 60 80 50
4582 | 3 1708 1591 1751 120 160 200
4583 | 3 279 195 262 60 80 50
4584 | 3 517 407 774 60 80 150
4585 | 3 407 517 392 60 80 150
4586 | 3 1802 1773 1757 180 160 200
4587 | 3 326 332 291 60 80 50
4588 | 3 684 719 671 60 80 150
4589 | 3 660 444 708 240 240 250
4590 | 3 253 206 328 60 80 50
4591 | 3 219 326 291 60 80 50
4592 | 3 733 732 609 60 80 150
4593 | 3 1753 1638 1622 60 80 50
4594 | 3 1593 1558 1424 240 240 250
4595 | 3 708 869 795 240 240 250
4596 | 3 1638 1700 1654 60 80 50
4597 | 3 1771 1830 1816 180 160 200
4598 | 3 203 206 195 60 80 50
4599 | 3 686 548 420 60 80 150
4600 | 3 1733 1773 1756 180 160 200
4601 | 3 202 268 392 60 80 150
4602 | 3 1424 1654 1593 60 80 50
4603 | 3 1757 1754 1780 180 160 200
4604 | 3 444 359 591 240 240 250
4605 | 3 517 820 578 60 80 150
4606 | 3 485 591 359 240 240 250
4607 | 3 1958 1986 1985 120 160 200
4608 | 3 517 774 825 60 80 150
4609 | 3 765 578 831 60 80 150
4610 | 3 299 420 378 60 80 150
4611 | 3 1398 942 1173 60 80 150
4612 | 3 328 206 350 60 80 50
4613 | 3 485 248 379 240 240 250
4614 | 3 1424 1558 1455 240 240 250
4615 | 3 1455 1380 1286 240 240 250
4616 | 3 831 578 820 60 80 150
4617 | 3 591 708 444 240 240 250
4618 | 3 485 569 591 240 240 250
4619 | 3 765 732 672 60 80 150
4620 | 3 255 407 392 60 80 150
4621 | 3 825 820 517 60 80 150
4622 | 3 214 198 212 60 80 150
4623 | 3 321 212 259 60 80 150
4624 | 3 1845 1856 1844 180 160 200
4625 | 3 1992 1987 2001 120 160 200
4626 | 3 1073 1122 1151 240 240 250
4627 | 3 378 259 299 60 80 150
4628 | 3 184 268 202 60 80 150
4629 | 3 279 203 195 60 80 50
4630 | 3 683 548 686 60 80 150
4631 | 3 1919 1963 1958 120 160 200
4632 | 3 686 671 683 60 80 150
4633 | 3 1751 1856 1783 180 160 200
4634 | 3 354 311 284 180 160 200
4635 | 3 1286 1211 1176 240 240 250
4636 | 3 214 212 321 60 80 150
4637 | 3 1211 1122 1176 240 240 250
4638 | 3 1771 1816 1758 180 160 200
4639 | 3 1984 1992 1963 120 160 200
4640 | 3 1739 1757 1773 180 160 200
4641 | 3 485 379 569 240 240 250
4642 | 3 497 245 311 60 80 150
4643 | 3 1919 1954 1963 120 160 200
4644 | 3 593 671 719 60 80 150
4645 | 3 1840 1824 1825 180 160 200
4646 | 3 1807 1758 1816 180 160 200
4647 | 3 268 255 392 60 80 150
4648 | 3 778 732 765 60 80 150
4649 | 3 1954 1919 1906 120 160 200
4650 | 3 1793 1780 1754 180 160 200
4651 | 3 497 414 245 60 80 150
4652 | 3 942 1398 1303 60 80 150
4653 | 3 1903 1954 1906 120 160 200
4654 | 3 1286 1424 1455 240 240 250
4655 | 3 1840 1830 1803 180 160 200
4656 | 3 248 207 379 240 240 250
4657 | 3 1954 1903 1938 120 160 200
4658 | 3 1999 2001 1987 120 160 200
4659 | 3 414 407 245 60 80 150
4660 | 3 1748 1753 1691 60 80 50
4661 | 3 259 378 425 60 80 150
4662 | 3 719 609 593 60 80 150
4663 | 3 1958 1985 1973 120 160 200
4664 | 3 1984 1963 1954 120 160 200
4665 | 3 1903 1891 1938 120 160 200
4666 | 3 1807 1793 1758 180 160 200
4667 | 3 255 245 407 60 80 150
4668 | 3 214 242 198 60 80 150
4669 | 3 284 363 354 180 160 200
4670 | 3 242 184 198 60 80 150
4671 | 3 831 778 765 60 80 150
4672 | 3 1954 1938 1969 120 160 200
4673 | 3 1303 1398 1708 120 160 200
4674 | 3 1984 1954 1969 120 160 200
4675 | 3 375 312 363 180 160 200
4676 | 3 1999 1988 1985 120 160 200
4677 | 3 1881 1891 1903 120 160 200
4678 | 3 732 539 609 60 80 150
4679 | 3 420 548 378 60 80 150
4680 | 3 1691 1753 1622 60 80 50
4681 | 3 1845 1825 1824 180 160 200
4682 | 3 708 591 981 240 240 250
4683 | 3 987 869 1014 240 240 250
4684 | 3 1830 1771 1803 180 160 200
4685 | 3 683 671 618 60 80 150
4686 | 3 207 328 350 240 240 250
4687 | 3 1733 1748 1691 60 80 50
4688 | 3 1286 1287 1424 240 240 250
4689 | 3 1987 1988 1999 120 160 200
4690 | 3 1881 1852 1891 120 160 200
4691 | 3 290 321 259 60 80 150
4692 | 3 389 379 207 240 240 250
4693 | 3 425 290 259 60 80 150
4694 | 3 1073 1014 1122 240 240 250
4695 | 3 1938 1891 1956 120 160 200
4696 | 3 327 203 279 60 80 50
4697 | 3 591 569 981 240 240 250
4698 | 3 1014 869 1077 240 240 250
4699 | 3 1889 1956 1891 120 160 200
4700 | 3 1721 1708 1751 120 160 200
4701 | 3 820 825 878 60 80 150
4702 | 3 1176 1122 1077 240 240 250
4703 | 3 1985 1988 1972 120 160 200
4704 | 3 1984 1969 1981 120 160 200
4705 | 3 1773 1733 1739 180 160 200
4706 | 3 1992 1984 1987 120 160 200
4707 | 3 1972 1988 1997 120 160 200
4708 | 3 1845 1824 1851 180 160 200
4709 | 3 1938 1956 1952 120 160 200
4710 | 3 683 618 613 60 80 150
4711 | 3 778 539 732 60 80 150
4712 | 3 291 332 314 60 80 50
4713 | 3 279 232 254 60 80 50
4714 | 3 214 321 306 60 80 150
4715 | 3 1997 1989 1972 120 160 200
4716 | 3 1122 1014 1077 240 240 250
4717 | 3 350 389 207 240 240 250
4718 | 3 219 291 314 60 80 50
4719 | 3 1196 1286 1176 240 240 250
4720 | 3 593 618 671 60 80 150
4721 | 3 1889 1891 1852 120 160 200
4722 | 3 1851 1860 1845 180 160 200
4723 | 3 878 831 820 60 80 150
4724 | 3 378 548 425 60 80 150
4725 | 3 175 284 311 60 80 150
4726 | 3 254 327 279 60 80 50
4727 | 3 1553 1708 1721 120 160 200
4728 | 3 1972 1973 1985 120 160 200
4729 | 3 306 242 214 60 80 150
4730 | 3 1852 1881 1820 120 160 200
4731 | 3 425 548 613 60 80 150
4732 | 3 1721 1751 1783 120 160 200
4733 | 3 683 613 548 60 80 150
4734 | 3 569 379 680 240 240 250
4735 | 3 1852 1810 1889 120 160 200
4736 | 3 363 284 375 180 160 200
4737 | 3 1905 1881 1903 120 160 200
4738 | 3 1733 1691 1678 60 80 50
4739 | 3 942 1129 825 60 80 150
4740 | 3 268 184 215 60 80 150
4741 | 3 290 425 432 60 80 150
4742 | 3 1866 1820 1881 120 160 200
4743 | 3 1721 1783 1810 120 160 200
4744 | 3 1388 1654 1424 60 80 50
4745 | 3 1129 942 1303 60 80 150
4746 | 3 242 288 184 60 80 150
4747 | 3 1849 1889 1810 120 160 200
4748 | 3 1981 1987 1984 120 160 200
4749 | 3 569 826 981 240 240 250
4750 | 3 1000 1077 869 240 240 250
4751 | 3 1654 1534 1638 60 80 50
4752 | 3 1534 1622 1638 60 80 50
4753 | 3 754 778 831 60 80 150
4754 | 3 1810 1852 1721 120 160 200
4755 | 3 1906 1905 1903 120 160 200
4756 | 3 1388 1424 1287 60 80 50
4757 | 3 1881 1905 1866 120 160 200
4758 | 3 569 680 826 240 240 250
4759 | 3 1997 1988 1995 120 160 200
4760 | 3 869 708 1000 240 240 250
4761 | 3 1938 1952 1969 120 160 200
4762 | 3 175 311 245 60 80 150
4763 | 3 1919 1958 1930 120 160 200
4764 | 3 1856 1845 1860 180 160 200
4765 | 3 1956 1889 1902 120 160 200
4766 | 3 1783 1856 1849 180 160 200
4767 | 3 1196 1176 1094 240 240 250
4768 | 3 609 539 306 60 80 150
4769 | 3 254 232 219 60 80 50
4770 | 3 1989 1997 2000 120 160 200
4771 | 3 245 255 226 60 80 150
4772 | 3 321 290 306 60 80 150
4773 | 3 778 554 539 60 80 150
4774 | 3 1973 1930 1958 120 160 200
4775 | 3 1077 1094 1176 240 240 250
4776 | 3 242 306 464 60 80 150
4777 | 3 1810 1783 1849 120 160 200
4778 | 3 1989 1974 1972 120 160 200
4779 | 3 1721 1852 1747 120 160 200
4780 | 3 1754 1758 1793 180 160 200
4781 | 3 1286 1196 1193 240 240 250
4782 | 3 306 539 464 60 80 150
4783 | 3 255 268 240 60 80 150
4784 | 3 288 215 184 60 80 150
4785 | 3 593 609 545 60 80 150
4786 | 3 1988 1987 1995 120 160 200
4787 | 3 350 206 404 60 80 50
4788 | 3 1889 1849 1902 120 160 200
4789 | 3 1388 1534 1654 60 80 50
4790 | 3 708 981 1000 240 240 250
4791 | 3 613 618 595 60 80 150
4792 | 3 206 203 313 60 80 50
4793 | 3 425 613 509 60 80 150
4794 | 3 509 613 595 60 80 150
4795 | 3 1193 1287 1286 240 240 250
4796 | 3 1973 1972 1962 120 160 200
4797 | 3 593 595 618 60 80 150
4798 | 3 215 240 268 60 80 150
4799 | 3 1974 1962 1972 120 160 200
4800 | 3 1721 1747 1553 120 160 200
4801 | 3 1860 1849 1856 180 160 200
4802 | 3 1995 2000 1997 120 160 200
4803 | 3 826 1040 981 240 240 250
4804 | 3 1852 1820 1747 120 160 200
4805 | 3 306 545 609 60 80 150
4806 | 3 778 754 554 60 80 150
4807 | 3 1840 1803 1851 180 160 200
4808 | 3 754 831 742 60 80 150
4809 | 3 1077 1000 1094 240 240 250
4810 | 3 1906 1919 1905 120 160 200
4811 | 3 432 425 509 60 80 150
4812 | 3 629 680 379 240 240 250
4813 | 3 245 230 175 60 80 150
4814 | 3 1952 1961 1969 120 160 200
4815 | 3 1902 1952 1956 120 160 200
4816 | 3 240 226 255 60 80 150
4817 | 3 1373 1534 1388 60 80 50
4818 | 3 1930 1905 1919 120 160 200
4819 | 3 286 312 375 180 160 200
4820 | 3 464 539 554 60 80 150
4821 | 3 1888 1866 1905 120 160 200
4822 | 3 389 350 629 240 240 250
4823 | 3 629 379 389 240 240 250
4824 | 3 242 464 288 60 80 150
4825 | 3 1739 1733 1618 60 80 50
4826 | 3 1733 1678 1618 60 80 50
4827 | 3 375 284 286 180 160 200
4828 | 3 878 825 1129 60 80 150
4829 | 3 1974 1989 1996 120 160 200
4830 | 3 1287 1168 1388 60 80 50
4831 | 3 933 1040 826 60 80 50
4832 | 3 1981 1969 1961 120 160 200
4833 | 3 1824 1840 1851 180 160 200
4834 | 3 1193 1196 1094 240 240 250
4835 | 3 1000 981 1040 240 240 250
4836 | 3 203 327 313 60 80 50
4837 | 3 219 314 292 60 80 50
4838 | 3 826 680 933 60 80 50
4839 | 3 754 411 554 60 80 150
4840 | 3 941 831 878 60 80 150
4841 | 3 658 629 350 240 240 250
4842 | 3 288 464 554 60 80 150
4843 | 3 306 290 545 60 80 150
4844 | 3 1754 1757 1739 180 160 200
4845 | 3 1989 2000 1996 120 160 200
4846 | 3 215 288 322 60 80 150
4847 | 3 254 219 292 60 80 50
4848 | 3 332 312 282 180 160 200
4849 | 3 545 501 593 60 80 150
4850 | 3 1691 1622 1506 60 80 50
4851 | 3 1952 1902 1899 120 160 200
4852 | 3 1961 1952 1965 120 160 200
4853 | 3 284 175 171 60 80 150
4854 | 3 1987 1981 1961 120 160 200
4855 | 3 1287 1193 1168 60 80 50
4856 | 3 1973 1962 1947 120 160 200
4857 | 3 314 332 370 60 80 50
4858 | 3 292 314 370 60 80 50
4859 | 3 404 658 350 60 80 50
4860 | 3 1168 1223 1388 60 80 50
4861 | 3 1193 1000 1040 240 240 250
4862 | 3 1739 1725 1754 180 160 200
4863 | 3 171 286 284 60 80 150
4864 | 3 226 230 245 60 80 150
4865 | 3 1996 1962 1974 120 160 200
4866 | 3 941 742 831 60 80 150
4867 | 3 1867 1902 1849 120 160 200
4868 | 3 1947 1930 1973 120 160 200
4869 | 3 501 545 290 60 80 150
4870 | 3 501 595 593 60 80 150
4871 | 3 313 404 206 60 80 50
4872 | 3 282 370 332 60 80 50
4873 | 3 313 327 463 60 80 50
4874 | 3 411 322 288 60 80 150
4875 | 3 417 290 432 60 80 150
4876 | 3 1193 1094 1000 240 240 250
4877 | 3 1851 1803 1796 180 160 200
4878 | 3 1849 1860 1867 120 160 200
4879 | 3 288 554 411 60 80 150
4880 | 3 1995 1987 1961 120 160 200
4881 | 3 1678 1691 1621 60 80 50
4882 | 3 1754 1725 1758 180 160 200
4883 | 3 1534 1373 1356 60 80 50
4884 | 3 290 417 501 60 80 150
4885 | 3 1553 1386 1708 120 160 200
4886 | 3 286 282 312 180 160 200
4887 | 3 1763 1803 1771 180 160 200
4888 | 3 1708 1386 1303 120 160 200
4889 | 3 1223 1373 1388 60 80 50
4890 | 3 658 680 629 240 240 250
4891 | 3 1860 1851 1867 120 160 200
4892 | 3 175 230 170 60 80 150
4893 | 3 1905 1930 1912 120 160 200
4894 | 3 878 1129 941 60 80 150
4895 | 3 215 322 240 60 80 150
4896 | 3 620 411 754 60 80 150
4897 | 3 417 432 509 60 80 150
4898 | 3 1763 1796 1803 180 160 200
4899 | 3 1899 1932 1952 120 160 200
4900 | 3 1506 1621 1691 60 80 50
4901 | 3 1888 1820 1866 120 160 200
4902 | 3 1959 1947 1962 120 160 200
4903 | 3 417 509 595 60 80 150
4904 | 3 620 754 742 60 80 150
4905 | 3 1867 1851 1868 120 160 200
4906 | 3 2000 1995 1991 120 160 200
4907 | 3 1739 1618 1677 60 80 50
4908 | 3 1952 1932 1965 120 160 200
4909 | 3 1725 1739 1677 180 160 200
4910 | 3 1888 1905 1898 120 160 200
4911 | 3 1995 1961 1983 120 160 200
4912 | 3 398 463 327 60 80 50
4913 | 3 1771 1758 1777 180 160 200
4914 | 3 1995 1983 1991 120 160 200
4915 | 3 1618 1678 1621 60 80 50
4916 | 3 226 240 310 60 80 150
4917 | 3 1373 1223 1215 60 80 50
4918 | 3 313 463 483 60 80 50
4919 | 3 1737 1747 1820 120 160 200
4920 | 3 327 254 398 60 80 50
4921 | 3 1356 1622 1534 60 80 50
4922 | 3 1991 1996 2000 120 160 200
4923 | 3 1944 1912 1930 120 160 200
4924 | 3 1867 1899 1902 120 160 200
4925 | 3 1796 1868 1851 120 160 200
4926 | 3 1912 1898 1905 120 160 200
4927 | 3 1842 1785 1820 120 160 200
4928 | 3 170 171 175 60 80 150
4929 | 3 1040 1015 1193 60 80 50
4930 | 3 1977 1959 1962 120 160 200
4931 | 3 1015 1040 933 60 80 50
4932 | 3 417 595 501 60 80 150
4933 | 3 463 398 555 60 80 50
4934 | 3 404 313 483 60 80 50
4935 | 3 1622 1356 1506 60 80 50
4936 | 3 1867 1868 1878 120 160 200
4937 | 3 463 555 483 60 80 50
4938 | 3 711 658 404 60 80 50
4939 | 3 1983 1961 1942 120 160 200
4940 | 3 292 370 418 60 80 50
4941 | 3 628 483 555 60 80 50
4942 | 3 851 933 658 60 80 50
4943 | 3 1758 1725 1726 180 160 200
4944 | 3 1962 1996 1977 120 160 200
4945 | 3 680 658 933 60 80 50
4946 | 3 282 418 370 60 80 50
4947 | 3 211 286 171 60 80 150
4948 | 3 1888 1842 1820 120 160 200
4949 | 3 1785 1737 1820 120 160 200
4950 | 3 1947 1944 1930 120 160 200
4951 | 3 1215 1356 1373 60 80 50
4952 | 3 1878 1899 1867 120 160 200
4953 | 3 1777 1763 1771 180 160 200
4954 | 3 322 411 620 60 80 150
4955 | 3 292 398 254 60 80 50
4956 | 3 1129 903 941 60 80 150
4957 | 3 572 628 555 60 80 50
4958 | 3 1942 1961 1923 120 160 200
4959 | 3 742 941 666 60 80 150
4960 | 3 1747 1594 1553 120 160 200
4961 | 3 658 711 851 60 80 50
4962 | 3 1726 1777 1758 180 160 200
4963 | 3 1155 1223 1168 60 80 50
4964 | 3 1168 1193 1155 60 80 50
4965 | 3 296 418 282 180 240 250
4966 | 3 1815 1868 1796 120 160 200
4967 | 3 310 230 226 60 80 150
4968 | 3 1677 1726 1725 180 160 200
4969 | 3 572 555 398 60 80 50
4970 | 3 404 483 711 60 80 50
4971 | 3 1506 1356 1394 60 80 50
4972 | 3 1303 903 1129 60 80 150
4973 | 3 282 286 211 180 240 250
4974 | 3 620 742 666 60 80 150
4975 | 3 1977 1996 1993 120 160 200
4976 | 3 240 322 244 60 80 150
4977 | 3 1996 1991 1993 120 160 200
4978 | 3 1215 1223 1125 60 80 50
4979 | 3 1959 1977 1971 120 160 200
4980 | 3 851 1083 933 60 80 50
4981 | 3 1506 1515 1621 60 80 50
4982 | 3 483 628 711 60 80 50
4983 | 3 1908 1932 1899 120 160 200
4984 | 3 230 176 170 60 80 150
4985 | 3 1155 1193 1015 60 80 50
4986 | 3 1967 1942 1912 120 160 200
4987 | 3 1737 1594 1747 120 160 200
4988 | 3 1515 1618 1621 60 80 50
4989 | 3 1923 1961 1939 120 160 200
4990 | 3 1912 1923 1898 120 160 200
4991 | 3 292 418 397 60 80 50
4992 | 3 1942 1923 1912 120 160 200
4993 | 3 1015 933 1083 60 80 50
4994 | 3 296 282 211 180 240 250
4995 | 3 1912 1944 1967 120 160 200
4996 | 3 310 240 244 60 80 150
4997 | 3 171 170 168 60 80 150
4998 | 3 1961 1965 1939 120 160 200
4999 | 3 244 322 449 60 80 150
5000 | 3 1991 1983 1967 120 160 200
5001 | 3 1965 1932 1939 120 160 200
5002 | 3 1923 1904 1898 120 160 200
5003 | 3 666 322 620 60 80 150
5004 | 3 852 851 711 60 80 50
5005 | 3 168 211 171 60 80 150
5006 | 3 1155 1125 1223 60 80 50
5007 | 3 1553 1512 1386 120 160 200
5008 | 3 1878 1908 1899 120 160 200
5009 | 3 1888 1898 1904 120 160 200
5010 | 3 1942 1967 1983 120 160 200
5011 | 3 322 666 449 60 80 150
5012 | 3 1515 1506 1425 60 80 50
5013 | 3 1394 1425 1506 60 80 50
5014 | 3 1763 1777 1784 180 240 250
5015 | 3 1842 1888 1904 120 160 200
5016 | 3 1947 1959 1960 120 160 200
5017 | 3 1977 1993 1971 120 160 200
5018 | 3 1904 1923 1939 120 160 200
5019 | 3 1796 1763 1784 120 160 200
5020 | 3 711 628 866 60 80 50
5021 | 3 1960 1944 1947 120 160 200
5022 | 3 1975 1993 1991 120 160 200
5023 | 3 1967 1975 1991 120 160 200
5024 | 3 1689 1726 1677 180 160 200
5025 | 3 1784 1815 1796 120 160 200
5026 | 3 1229 1303 1386 120 160 200
5027 | 3 1975 1967 1944 120 160 200
5028 | 3 1303 1229 903 60 80 150
5029 | 3 1932 1908 1900 120 160 200
5030 | 3 296 211 258 180 240 250
5031 | 3 1878 1868 1857 120 160 200
5032 | 3 1215 1125 1111 60 80 50
5033 | 3 1777 1726 1784 180 240 250
5034 | 3 1356 1215 1226 60 80 50
5035 | 3 230 310 244 60 80 150
5036 | 3 1932 1900 1939 120 160 200
5037 | 3 1971 1960 1959 120 160 200
5038 | 3 536 572 398 60 80 50
5039 | 3 1594 1512 1553 120 160 200
5040 | 3 1083 1125 1015 60 80 50
5041 | 3 1557 1677 1618 60 80 50
5042 | 3 398 292 536 60 80 50
5043 | 3 418 296 397 180 240 250
5044 | 3 1111 1226 1215 60 80 50
5045 | 3 397 536 292 60 80 50
5046 | 3 1015 1125 1155 60 80 50
5047 | 3 1083 851 1111 60 80 50
5048 | 3 1975 1944 1960 120 160 200
5049 | 3 1737 1785 1842 120 160 200
5050 | 3 1831 1842 1904 120 160 200
5051 | 3 1125 1083 1111 60 80 50
5052 | 3 1900 1904 1939 120 160 200
5053 | 3 903 666 941 60 80 150
5054 | 3 1689 1677 1566 180 160 200
5055 | 3 1908 1878 1865 120 160 200
5056 | 3 866 852 711 60 80 50
5057 | 3 1515 1425 1456 60 80 50
5058 | 3 1868 1815 1784 120 160 200
5059 | 3 176 230 244 60 80 150
5060 | 3 1904 1900 1831 120 160 200
5061 | 3 1456 1618 1515 60 80 50
5062 | 3 1557 1566 1677 60 80 50
5063 | 3 903 722 666 60 80 150
5064 | 3 1715 1784 1726 180 240 250
5065 | 3 1784 1857 1868 120 160 200
5066 | 3 1394 1282 1425 60 80 50
5067 | 3 1226 1239 1356 60 80 50
5068 | 3 1971 1993 1975 120 160 200
5069 | 3 1394 1356 1239 60 80 50
5070 | 3 1960 1971 1975 120 160 200
5071 | 3 1229 1386 1512 120 160 200
5072 | 3 1229 1166 903 240 240 100
5073 | 3 170 176 168 60 80 150
5074 | 3 1737 1842 1831 120 160 200
5075 | 3 296 258 397 180 240 250
5076 | 3 1726 1689 1715 180 240 250
5077 | 3 1282 1394 1239 60 80 50
5078 | 3 1229 1284 1166 240 240 100
5079 | 3 1865 1900 1908 120 160 200
5080 | 3 1456 1557 1618 60 80 50
5081 | 3 229 258 211 180 240 250
5082 | 3 168 229 211 60 80 150
5083 | 3 228 176 244 60 80 150
5084 | 3 1737 1669 1594 120 160 200
5085 | 3 628 697 866 60 80 50
5086 | 3 697 628 572 60 80 50
5087 | 3 1425 1282 1456 60 80 50
5088 | 3 1594 1669 1512 120 160 200
5089 | 3 449 666 365 60 80 150
5090 | 3 244 449 365 60 80 150
5091 | 3 572 536 697 60 80 50
5092 | 3 1566 1715 1689 180 240 250
5093 | 3 179 168 176 60 80 150
5094 | 3 1857 1861 1878 120 160 200
5095 | 3 722 365 666 60 80 150
5096 | 3 1146 1226 1111 60 80 50
5097 | 3 1095 1111 851 60 80 50
5098 | 3 1847 1831 1900 120 160 200
5099 | 3 1512 1390 1229 120 160 200
5100 | 3 852 1095 851 60 80 50
5101 | 3 365 228 244 60 80 150
5102 | 3 1865 1847 1900 120 160 200
5103 | 3 991 722 903 60 80 150
5104 | 3 228 179 176 60 80 150
5105 | 3 1095 1146 1111 60 80 50
5106 | 3 1081 852 866 60 80 50
5107 | 3 748 536 397 60 80 50
5108 | 3 1831 1750 1737 120 160 200
5109 | 3 1146 1239 1226 60 80 50
5110 | 3 1166 991 903 240 240 100
5111 | 3 654 397 396 180 240 250
5112 | 3 536 748 697 60 80 50
5113 | 3 852 1081 1095 60 80 50
5114 | 3 654 748 397 180 240 250
5115 | 3 866 1107 1081 60 80 50
5116 | 3 396 397 258 180 240 250
5117 | 3 697 1107 866 60 80 50
5118 | 3 1284 991 1166 240 240 100
5119 | 3 1715 1766 1784 180 240 250
5120 | 3 1861 1865 1878 120 160 200
5121 | 3 1566 1557 1456 60 80 50
5122 | 3 1165 1282 1239 60 80 50
5123 | 3 553 654 396 180 240 250
5124 | 3 1284 1229 1390 240 240 100
5125 | 3 1456 1282 1325 60 80 50
5126 | 3 365 722 667 60 80 150
5127 | 3 1669 1737 1750 120 160 200
5128 | 3 1857 1784 1804 120 160 200
5129 | 3 228 365 324 60 80 150
5130 | 3 1715 1566 1624 180 240 250
5131 | 3 1456 1316 1566 60 80 50
5132 | 3 1766 1804 1784 180 240 250
5133 | 3 1718 1766 1715 180 240 250
5134 | 3 324 179 228 60 80 150
5135 | 3 1146 1165 1239 60 80 50
5136 | 3 179 305 168 60 80 150
5137 | 3 1325 1316 1456 60 80 50
5138 | 3 1282 1165 1255 60 80 50
5139 | 3 305 229 168 60 80 150
5140 | 3 1284 1390 1236 240 240 100
5141 | 3 1255 1325 1282 60 80 50
5142 | 3 258 229 434 180 240 250
5143 | 3 847 667 722 60 80 150
5144 | 3 667 324 365 60 80 150
5145 | 3 434 396 258 180 240 250
5146 | 3 1496 1624 1566 180 240 250
5147 | 3 1236 991 1284 240 240 100
5148 | 3 1081 1165 1095 60 80 50
5149 | 3 1566 1316 1496 180 240 250
5150 | 3 1165 1146 1095 60 80 50
5151 | 3 179 324 504 60 80 150
5152 | 3 722 991 847 60 80 150
5153 | 3 589 553 396 180 240 250
5154 | 3 1847 1750 1831 120 160 200
5155 | 3 1669 1578 1512 120 160 200
5156 | 3 697 748 1107 60 80 50
5157 | 3 1683 1669 1750 120 160 200
5158 | 3 1053 1107 748 60 80 50
5159 | 3 305 434 229 180 240 250
5160 | 3 1861 1857 1836 120 160 200
5161 | 3 553 589 654 180 240 250
5162 | 3 504 305 179 60 80 150
5163 | 3 1766 1718 1728 180 240 250
5164 | 3 434 589 396 180 240 250
5165 | 3 718 654 589 180 240 250
5166 | 3 1865 1861 1832 120 160 200
5167 | 3 1624 1718 1715 180 240 250
5168 | 3 718 589 761 180 240 250
5169 | 3 1390 1416 1236 240 240 100
5170 | 3 1218 1255 1165 60 80 50
5171 | 3 1081 1107 1097 60 80 50
5172 | 3 654 1053 748 180 240 250
5173 | 3 439 434 305 180 240 250
5174 | 3 991 1236 1137 240 240 100
5175 | 3 847 991 1137 240 240 100
5176 | 3 1316 1293 1496 180 240 250
5177 | 3 1255 1316 1325 60 80 50
5178 | 3 1847 1865 1832 120 160 200
5179 | 3 1236 1310 1137 240 240 100
5180 | 3 1728 1804 1766 180 240 250
5181 | 3 1081 1218 1165 60 80 50
5182 | 3 1832 1750 1847 120 160 200
5183 | 3 1316 1255 1140 60 80 50
5184 | 3 1390 1512 1578 120 160 200
5185 | 3 1857 1804 1836 120 160 200
5186 | 3 968 1053 654 180 240 250
5187 | 3 1053 1097 1107 60 80 50
5188 | 3 1624 1667 1718 180 240 250
5189 | 3 1578 1416 1390 240 240 100
5190 | 3 515 439 305 180 240 250
5191 | 3 1140 1293 1316 180 240 250
5192 | 3 1416 1310 1236 240 240 100
5193 | 3 760 324 667 60 80 150
5194 | 3 1140 1255 1218 60 80 50
5195 | 3 1728 1718 1703 180 240 250
5196 | 3 305 504 515 180 240 250
5197 | 3 847 1137 844 240 240 100
5198 | 3 1667 1703 1718 180 240 250
5199 | 3 842 589 434 180 240 250
5200 | 3 1683 1578 1669 120 160 200
5201 | 3 761 589 842 180 240 250
5202 | 3 1097 1218 1081 60 80 50
5203 | 3 1053 1140 1097 60 80 50
5204 | 3 1496 1584 1624 180 240 250
5205 | 3 324 515 504 60 80 150
5206 | 3 434 439 653 180 240 250
5207 | 3 1584 1496 1403 180 240 250
5208 | 3 1293 1403 1496 180 240 250
5209 | 3 746 751 434 180 240 250
5210 | 3 434 653 746 180 240 250
5211 | 3 667 847 844 240 240 100
5212 | 3 1293 1140 1254 180 240 250
5213 | 3 1750 1832 1827 120 160 200
5214 | 3 718 968 654 180 240 250
5215 | 3 718 761 968 180 240 250
5216 | 3 1861 1827 1832 120 160 200
5217 | 3 1836 1827 1861 120 160 200
5218 | 3 1097 1140 1218 60 80 50
5219 | 3 1403 1511 1584 180 240 250
5220 | 3 1804 1728 1742 180 240 250
5221 | 3 667 844 898 240 240 100
5222 | 3 1750 1827 1683 120 160 200
5223 | 3 1728 1703 1742 180 240 250
5224 | 3 1667 1624 1584 180 240 250
5225 | 3 1150 1140 1053 180 240 250
5226 | 3 515 324 760 60 80 150
5227 | 3 1416 1109 1310 240 240 100
5228 | 3 968 761 1099 180 240 250
5229 | 3 653 439 690 180 240 250
5230 | 3 1336 1403 1293 180 240 250
5231 | 3 1683 1827 1782 120 160 200
5232 | 3 844 1137 1028 240 240 100
5233 | 3 1742 1703 1719 180 240 250
5234 | 3 1137 1310 1109 240 240 100
5235 | 3 1719 1703 1667 180 240 250
5236 | 3 434 751 842 180 240 250
5237 | 3 1836 1804 1765 120 160 200
5238 | 3 1742 1765 1804 180 240 250
5239 | 3 700 690 439 180 240 250
5240 | 3 439 515 700 180 240 250
5241 | 3 1150 1053 968 180 240 250
5242 | 3 1403 1377 1511 180 240 250
5243 | 3 760 700 515 180 240 250
5244 | 3 1254 1336 1293 180 240 250
5245 | 3 1377 1403 1336 180 240 250
5246 | 3 1584 1554 1667 180 240 250
5247 | 3 1554 1584 1511 180 240 250
5248 | 3 1295 1336 1254 180 240 250
5249 | 3 690 700 920 180 240 250
5250 | 3 1683 1634 1578 120 160 200
5251 | 3 898 760 667 240 240 100
5252 | 3 1109 1028 1137 240 240 100
5253 | 3 1446 1416 1578 240 240 100
5254 | 3 1836 1765 1782 120 160 200
5255 | 3 1175 1254 1140 180 240 250
5256 | 3 1634 1446 1578 240 240 100
5257 | 3 1175 1140 1150 180 240 250
5258 | 3 1068 1099 761 180 240 250
5259 | 3 1554 1377 1427 180 240 250
5260 | 3 1068 761 842 180 240 250
5261 | 3 1827 1836 1782 120 160 200
5262 | 3 1069 751 746 180 240 250
5263 | 3 1377 1554 1511 180 240 250
5264 | 3 1554 1568 1667 180 240 250
5265 | 3 1295 1254 1235 180 240 250
5266 | 3 1683 1782 1705 120 160 200
5267 | 3 1568 1554 1427 180 240 250
5268 | 3 1667 1568 1719 180 240 250
5269 | 3 898 858 760 240 240 100
5270 | 3 1099 1150 968 180 240 250
5271 | 3 760 858 700 240 240 100
5272 | 3 1765 1705 1782 120 160 200
5273 | 3 1295 1279 1336 180 240 250
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5275 | 3 1416 1446 1493 240 240 100
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5828 | 3 602 493 520 180 160 50
5829 | 3 924 800 763 180 160 50
5830 | 3 366 338 344 180 160 50
5831 | 3 1130 1271 1277 120 80 250
5832 | 3 1249 1093 1112 180 160 50
5833 | 3 481 635 405 180 160 50
5834 | 3 366 405 635 180 160 50
5835 | 3 1194 1130 838 120 80 250
5836 | 3 405 355 481 180 160 50
5837 | 3 355 520 493 180 160 50
5838 | 3 632 635 481 180 160 50
5839 | 3 1112 924 763 180 160 50
5840 | 3 1462 1525 1445 180 160 50
5841 | 3 338 342 344 180 160 50
5842 | 3 757 657 800 180 160 50
5843 | 3 1615 1472 1599 180 160 50
5844 | 3 1499 1529 1538 180 160 50
5845 | 3 1472 1529 1599 180 160 50
5846 | 3 868 635 632 180 160 50
5847 | 3 493 481 355 180 160 50
5848 | 3 338 343 342 180 160 50
5849 | 3 1538 1507 1499 180 160 50
5850 | 3 343 470 342 180 160 50
5851 | 3 1206 1334 1230 180 160 50
5852 | 3 549 632 481 180 160 50
5853 | 3 1112 1093 924 180 160 50
5854 | 3 1432 1230 1334 180 160 50
5855 | 3 1499 1432 1334 180 160 50
5856 | 3 635 338 366 180 160 50
5857 | 3 1529 1472 1538 180 160 50
5858 | 3 720 338 635 180 160 50
5859 | 3 549 481 493 180 160 50
5860 | 3 493 602 648 180 160 50
5861 | 3 1507 1432 1499 180 160 50
5862 | 3 1206 1230 1093 180 160 50
5863 | 3 868 720 635 180 160 50
5864 | 3 657 648 602 180 160 50
5865 | 3 1472 1615 1453 180 160 50
5866 | 3 1538 1472 1429 180 160 50
5867 | 3 1615 1525 1575 180 160 50
5868 | 3 1525 1462 1271 180 160 50
5869 | 3 648 657 757 180 160 50
5870 | 3 1268 1405 1294 180 160 50
5871 | 3 1538 1429 1460 180 160 50
5872 | 3 1460 1507 1538 180 160 50
5873 | 3 549 827 632 180 160 50
5874 | 3 1579 1453 1615 180 160 50
5875 | 3 1194 1271 1130 120 80 250
5876 | 3 1268 1281 1405 180 160 50
5877 | 3 1472 1281 1429 180 160 50
5878 | 3 1453 1281 1472 180 160 50
5879 | 3 720 868 877 180 160 50
5880 | 3 1405 1281 1453 180 160 50
5881 | 3 838 964 1194 120 80 250
5882 | 3 338 720 596 180 160 50
5883 | 3 827 868 632 180 160 50
5884 | 3 877 596 720 180 160 50
5885 | 3 343 400 470 180 160 50
5886 | 3 1281 1273 1429 180 160 50
5887 | 3 1432 1507 1369 180 160 50
5888 | 3 1525 1271 1438 180 160 50
5889 | 3 1093 1230 1128 180 160 50
5890 | 3 924 1093 1128 180 160 50
5891 | 3 1128 1230 1432 180 160 50
5892 | 3 1268 1294 1266 180 160 50
5893 | 3 1273 1460 1429 180 160 50
5894 | 3 1281 1268 1266 180 160 50
5895 | 3 913 838 516 180 160 50
5896 | 3 1405 1453 1579 180 160 50
5897 | 3 1271 1194 1301 180 160 50
5898 | 3 493 648 541 180 160 50
5899 | 3 1273 1281 1227 180 160 50
5900 | 3 1301 1438 1271 180 160 50
5901 | 3 1405 1418 1294 180 160 50
5902 | 3 800 798 757 180 160 50
5903 | 3 648 757 798 180 160 50
5904 | 3 800 924 798 180 160 50
5905 | 3 1266 1294 1418 180 160 50
5906 | 3 1266 1227 1281 180 160 50
5907 | 3 1460 1273 1361 180 160 50
5908 | 3 493 541 549 180 160 50
5909 | 3 596 422 338 180 160 50
5910 | 3 964 1167 1194 180 160 50
5911 | 3 1273 1270 1361 180 160 50
5912 | 3 1273 1227 1270 180 160 50
5913 | 3 343 338 422 180 160 50
5914 | 3 541 648 798 180 160 50
5915 | 3 596 877 805 180 160 50
5916 | 3 400 343 403 180 160 50
5917 | 3 516 400 403 180 160 50
5918 | 3 868 827 786 180 160 50
5919 | 3 786 877 868 180 160 50
5920 | 3 1579 1418 1405 180 160 50
5921 | 3 542 827 549 180 160 50
5922 | 3 1167 1301 1194 180 160 50
5923 | 3 1361 1507 1460 180 160 50
5924 | 3 827 542 786 180 160 50
5925 | 3 924 1128 1104 180 160 50
5926 | 3 1525 1438 1575 180 160 50
5927 | 3 964 838 913 180 160 50
5928 | 3 1313 1227 1266 180 160 50
5929 | 3 1575 1579 1615 180 160 50
5930 | 3 1418 1313 1266 180 160 50
5931 | 3 541 542 549 180 160 50
5932 | 3 1461 1369 1507 180 160 50
5933 | 3 805 422 596 180 160 50
5934 | 3 1270 1227 1251 180 160 50
5935 | 3 1227 1313 1251 180 160 50
5936 | 3 877 786 848 180 160 50
5937 | 3 1507 1361 1461 180 160 50
5938 | 3 1575 1418 1579 180 160 50
5939 | 3 798 924 1104 180 160 50
5940 | 3 1369 1128 1432 180 160 50
5941 | 3 848 805 877 180 160 50
5942 | 3 422 805 645 180 160 50
5943 | 3 403 913 516 180 160 50
5944 | 3 460 343 422 180 160 50
5945 | 3 512 460 422 180 160 50
5946 | 3 645 512 422 180 160 50
5947 | 3 542 848 786 180 160 50
5948 | 3 1575 1438 1491 180 160 50
5949 | 3 694 964 913 180 160 50
5950 | 3 1451 1313 1418 180 160 50
5951 | 3 1367 1251 1313 180 160 50
5952 | 3 542 557 848 180 160 50
5953 | 3 964 694 1167 180 160 50
5954 | 3 645 805 557 180 160 50
5955 | 3 557 805 848 180 160 50
5956 | 3 403 343 460 180 160 50
5957 | 3 512 645 557 180 160 50
5958 | 3 1369 1461 1449 180 160 50
5959 | 3 637 541 798 180 160 50
5960 | 3 1451 1367 1313 180 160 50
5961 | 3 1575 1451 1418 180 160 50
5962 | 3 1361 1452 1461 180 160 50
5963 | 3 403 490 913 180 160 50
5964 | 3 1104 637 798 180 160 50
5965 | 3 1361 1270 1251 180 160 50
5966 | 3 1491 1438 1375 180 160 50
5967 | 3 1461 1452 1449 180 160 50
5968 | 3 1251 1367 1361 180 160 50
5969 | 3 1301 1375 1438 180 160 50
5970 | 3 541 499 542 180 160 50
5971 | 3 1369 1178 1128 180 160 50
5972 | 3 1104 1128 1178 180 160 50
5973 | 3 557 542 499 180 160 50
5974 | 3 1361 1367 1452 180 160 50
5975 | 3 499 512 557 180 160 50
5976 | 3 637 499 541 180 160 50
5977 | 3 499 460 512 180 160 50
5978 | 3 1491 1451 1575 180 160 50
5979 | 3 1159 1167 694 180 160 50
5980 | 3 1167 1159 1301 180 160 50
5981 | 3 490 694 913 180 160 50
5982 | 3 1301 1159 1375 180 160 50
5983 | 3 1449 1178 1369 180 160 50
5984 | 3 403 460 490 180 160 50
5985 | 3 1451 1452 1367 180 160 50
5986 | 3 1159 1358 1375 180 160 50
5987 | 3 1491 1375 1465 180 160 50
5988 | 3 1491 1452 1451 180 160 50
5989 | 3 499 626 460 180 160 50
5990 | 3 750 694 490 180 160 50
5991 | 3 626 490 460 180 160 50
5992 | 3 1491 1423 1452 180 160 50
5993 | 3 637 626 499 180 160 50
5994 | 3 1358 1159 694 180 160 50
5995 | 3 1375 1358 1465 180 160 50
5996 | 3 988 1104 1178 180 160 50
5997 | 3 1449 1452 1423 180 160 50
5998 | 3 1104 988 637 180 160 50
5999 | 3 1449 1423 1178 180 160 50
6000 | 3 1465 1423 1491 180 160 50
6001 | 3 694 750 1358 180 160 50
6002 | 3 626 637 727 180 160 50
6003 | 3 490 626 750 180 160 50
6004 | 3 727 637 988 180 160 50
6005 | 3 750 626 823 180 160 50
6006 | 3 823 1358 750 180 160 50
6007 | 3 1465 1358 1219 180 160 50
6008 | 3 727 823 626 180 160 50
6009 | 3 1178 1423 1219 180 160 50
6010 | 3 1423 1465 1219 180 160 50
6011 | 3 1178 1219 988 180 160 50
6012 | 3 1219 1358 823 180 160 50
6013 | 3 988 1219 727 180 160 50
6014 | 3 823 727 1219 180 160 50
6015 | 


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/main.cpp:
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 1 | #include "Model.h"
 2 | #include "Reader.h"
 3 | #include "Writer.h"
 4 | 
 5 | using namespace std;
 6 | 
 7 | int main(int argc, char* argv[])
 8 | {
 9 | 	string inputFileName = argv[1];
10 | 	string outputFileName = argv[2];
11 | 	bool binary = true;
12 | 	double eps = 0.04;
13 | 	double delta = 0.80;
14 | 	if (argc > 3)
15 | 		binary = atoi(argv[3]);
16 | 	if (argc > 4)
17 | 		eps = atof(argv[4]);
18 | 	if (argc > 5)
19 | 		delta = atof(argv[5]);
20 | 	Reader reader;
21 | 	Model model;
22 | 	Graph graph;
23 | 	reader.read(inputFileName, model);
24 | 	cout << model.faces.size() << " faces" << endl;
25 | 	cout << model.vertices.size() << " vertices" << endl;
26 | 	model.findNeighFace(delta);
27 | 	cout << "distance computed" << endl;
28 | 	graph.build(model);
29 | 	cout << "graph built" << endl;
30 | 	graph.solve();
31 | 	cout << "graph solved" << endl;
32 | 	vector<int> used;
33 | 	for (int i = 0; i < model.faces.size(); ++i)
34 | 		used.push_back(i);
35 | 	globalSz = model.faces.size();
36 | 	Solver* solver = new SolverK(&model, &graph, eps);
37 | 	types = 0;
38 | 	solver->init(used, 0);
39 | 	cout << "init done" << endl;
40 | 	solver->process();
41 | 	cout << "clustering done" << endl;
42 | 	Writer writer;
43 | 	writer.write(outputFileName, model);
44 | 	cout << types << endl;
45 | 	cout << "output done" << endl;
46 | 	return 0;
47 | }


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