migrated to accelerate-arrays, predifined functions which should do stuff lateron as planned
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||||
79 6 2 750 8 14
|
||||
80 3 3 566 1 13
|
||||
81 3 3 581 1 13
|
||||
82 5 2 756 1 18
|
||||
83 5 4 503 3 0
|
||||
84 4 0 101 1 15
|
||||
85 5 1 697 4 6
|
||||
86 3 1 355 4 8
|
||||
87 3 4 657 7 10
|
||||
88 3 1 2639 4 13
|
||||
89 10 1 393 4 13
|
||||
90 4 1 345 4 9
|
||||
91 6 2 478 4 9
|
||||
92 29 4 450 3 11
|
||||
93 3 3 1014 0 6
|
||||
94 2 1 2701 1 16
|
||||
95 2 1 332 1 17
|
||||
96 1 1 646 0 11
|
||||
97 2 4 574 7 2
|
||||
98 3 3 742 3 4
|
||||
99 6 3 473 7 15
|
||||
100 32 3 969 5 10
|
||||
101 8 1 178 4 8
|
||||
102 14 0 295 7 17
|
||||
103 3 3 288 0 4
|
||||
104 3 3 1356 9 0
|
||||
105 9 1 1009 5 0
|
||||
106 3 0 1374 4 4
|
||||
107 3 0 186 5 11
|
||||
108 4 4 359 3 3
|
||||
109 5 0 767 9 4
|
||||
110 9 3 556 5 1
|
||||
111 3 0 976 9 8
|
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112 3 0 415 9 7
|
||||
113 5 2 207 2 2
|
||||
114 4 2 454 3 6
|
||||
115 4 3 399 9 3
|
||||
116 4 3 95 7 5
|
||||
117 2 3 673 6 2
|
||||
118 11 3 770 1 19
|
||||
119 101 3 536 6 11
|
||||
120 8 1 528 3 2
|
||||
121 4 0 524 3 12
|
||||
122 3 3 1544 4 6
|
||||
123 3 3 304 4 16
|
||||
124 8 2 595 1 2
|
||||
125 3 4 391 1 16
|
||||
126 11 2 781 8 12
|
||||
127 3 4 1333 0 14
|
||||
128 3 0 1112 5 2
|
||||
129 6 4 1441 9 17
|
||||
130 48 3 245 5 10
|
||||
131 3 1 561 1 14
|
||||
132 21 1 360 7 8
|
||||
133 7 4 403 0 12
|
||||
134 4 3 496 4 5
|
||||
135 9 3 537 7 9
|
||||
136 4 0 377 5 15
|
||||
137 6 3 496 4 1
|
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138 6 3 206 8 10
|
||||
139 4 0 92 2 11
|
||||
140 12 1 377 4 13
|
||||
141 5 3 817 5 12
|
||||
142 3 4 393 7 8
|
||||
143 3 2 1038 3 14
|
||||
144 6 4 360 4 10
|
||||
145 3 3 429 4 18
|
||||
146 3 3 757 3 0
|
||||
147 3 3 143 0 12
|
||||
148 3 0 413 1 0
|
||||
149 18 3 391 7 3
|
||||
150 19 2 439 7 0
|
||||
151 9 0 100 9 1
|
||||
152 4 1 785 7 19
|
||||
153 3 2 313 8 9
|
||||
154 3 0 743 5 10
|
||||
155 6 0 217 9 6
|
||||
156 4 1 505 4 4
|
||||
157 5 0 292 6 6
|
||||
158 3 0 1591 6 5
|
||||
159 3 1 673 4 12
|
||||
160 5 2 758 1 1
|
||||
161 6 0 738 9 18
|
||||
162 2 1 1585 8 3
|
||||
163 1 4 184 8 1
|
||||
164 4 1 400 1 18
|
||||
165 6 4 1106 5 7
|
||||
166 5 0 331 4 5
|
||||
167 4 3 656 3 1
|
||||
168 3 0 529 5 1
|
||||
169 4 3 446 4 15
|
||||
170 5 4 381 6 10
|
||||
171 4 0 444 3 13
|
||||
172 10 1 2414 0 0
|
||||
173 3 3 330 6 9
|
||||
174 13 2 676 6 10
|
||||
175 3 2 361 7 11
|
||||
176 4 3 283 8 2
|
||||
177 7 2 735 8 9
|
||||
178 2 2 295 8 10
|
||||
179 25 1 193 0 15
|
||||
180 1 2 405 6 3
|
||||
181 11 0 592 1 15
|
||||
182 6 2 1275 6 7
|
||||
183 3 0 476 6 12
|
||||
184 3 3 1154 8 16
|
||||
185 3 2 327 6 14
|
||||
186 2 1 197 4 19
|
||||
187 3 1 897 8 5
|
||||
188 3 0 334 7 11
|
||||
189 7 0 870 5 19
|
||||
190 8 3 1863 5 7
|
||||
191 5 2 976 7 19
|
||||
192 4 1 150 6 6
|
||||
193 3 4 482 5 16
|
||||
194 3 1 430 4 4
|
||||
195 3 4 586 2 14
|
||||
196 3 2 2471 1 15
|
||||
197 35 2 433 1 14
|
||||
198 4 3 787 3 15
|
||||
199 4 4 655 9 0
|
||||
200 3 2 355 4 13
|
||||
201 4 4 544 0 2
|
||||
202 3 3 526 6 1
|
||||
203 3 1 350 4 10
|
||||
204 5 2 641 6 9
|
||||
205 8 0 341 6 19
|
||||
206 3 1 465 7 17
|
||||
207 3 2 629 9 3
|
||||
208 2 0 1279 4 11
|
||||
209 12 3 557 2 5
|
||||
210 2 2 689 5 1
|
||||
211 3 0 1159 8 13
|
||||
212 3 3 986 9 0
|
||||
213 3 1 847 3 8
|
||||
214 3 1 1076 8 18
|
||||
215 5 2 901 2 6
|
||||
216 7 4 1367 6 12
|
||||
217 4 1 1271 9 6
|
||||
218 3 4 196 5 3
|
||||
219 6 0 477 5 19
|
||||
220 3 1 592 0 2
|
||||
221 4 2 737 0 4
|
||||
222 3 0 179 8 6
|
||||
223 3 0 412 3 14
|
||||
224 5 0 726 2 12
|
||||
225 3 1 473 3 11
|
||||
226 3 2 470 5 11
|
||||
227 6 0 794 4 3
|
||||
228 13 4 271 5 3
|
||||
229 6 2 189 0 7
|
||||
230 4 1 94 5 4
|
||||
231 9 4 553 4 17
|
||||
232 4 0 411 0 1
|
||||
233 19 4 467 0 13
|
||||
234 3 3 552 0 19
|
||||
235 3 3 946 2 1
|
||||
236 3 3 1105 3 18
|
||||
237 8 2 1770 4 3
|
||||
238 10 3 583 0 4
|
||||
239 5 3 596 2 13
|
||||
240 55 4 593 9 1
|
||||
241 16 1 379 3 3
|
||||
242 3 2 316 3 2
|
||||
243 4 0 309 9 14
|
||||
244 3 2 1192 9 5
|
||||
245 3 2 555 4 15
|
||||
246 2 3 2138 6 4
|
||||
247 44 1 1047 0 12
|
||||
248 3 3 606 0 2
|
||||
249 3 4 293 7 19
|
||||
250 3 1 577 0 15
|
||||
251 4 0 1647 5 8
|
||||
252 3 0 440 0 3
|
||||
253 3 2 1562 6 19
|
||||
254 3 3 1130 2 1
|
||||
255 4 0 281 8 19
|
||||
256 3 2 1304 7 17
|
||||
257 3 1 225 3 7
|
||||
258 9 1 1074 0 17
|
||||
259 4 0 817 0 12
|
||||
260 7 4 768 8 14
|
||||
261 5 1 489 8 6
|
||||
262 3 1 418 1 2
|
||||
263 35 3 672 1 17
|
||||
264 3 1 181 2 19
|
||||
265 4 3 651 7 9
|
||||
266 7 2 425 2 9
|
||||
267 3 0 594 1 16
|
||||
268 3 4 52 8 16
|
||||
269 3 4 444 7 10
|
||||
270 3 0 416 4 9
|
||||
271 24 3 239 7 7
|
||||
272 11 4 246 9 7
|
||||
273 3 4 529 8 4
|
||||
274 3 3 789 9 18
|
||||
275 3 3 279 1 12
|
||||
276 4 2 834 0 2
|
||||
277 4 2 676 1 8
|
||||
278 8 1 2871 4 0
|
||||
279 4 1 796 0 18
|
||||
280 3 3 631 5 18
|
||||
281 2 4 198 9 8
|
||||
282 4 3 559 9 5
|
||||
283 4 2 506 1 14
|
||||
284 11 4 432 7 5
|
||||
285 4 3 323 9 16
|
||||
286 10 2 605 3 2
|
||||
287 4 3 317 5 14
|
||||
288 7 1 350 8 1
|
||||
289 2 4 700 3 3
|
||||
290 13 2 1480 1 19
|
||||
291 4 4 443 6 1
|
||||
292 16 1 149 5 4
|
||||
293 6 1 845 4 5
|
||||
294 6 4 2364 5 19
|
||||
295 4 1 354 4 8
|
||||
296 6 0 745 1 0
|
||||
297 6 3 433 9 3
|
||||
298 3 1 899 7 15
|
||||
299 2 1 193 7 3
|
||||
300 3 3 522 3 11
|
||||
301 3 3 770 9 16
|
||||
302 14 1 766 5 17
|
||||
303 8 3 326 2 17
|
||||
304 1 0 377 2 10
|
||||
305 8 0 802 1 5
|
||||
306 3 4 519 5 8
|
||||
307 12 3 2758 9 11
|
||||
308 18 4 448 3 18
|
||||
309 2 2 207 1 9
|
||||
310 4 2 888 5 12
|
||||
311 3 3 437 6 19
|
||||
312 3 3 641 6 13
|
||||
313 6 1 926 9 3
|
||||
314 15 4 247 9 7
|
||||
315 7 3 308 7 8
|
||||
316 28 0 191 6 15
|
||||
317 3 0 759 9 12
|
||||
318 5 4 870 8 19
|
||||
319 8 1 246 3 12
|
||||
320 3 1 1893 6 1
|
||||
321 3 0 377 5 0
|
||||
322 3 0 933 8 1
|
||||
323 4 3 1261 4 13
|
||||
324 3 3 204 9 15
|
||||
325 4 0 246 7 15
|
||||
326 2 1 411 4 2
|
||||
327 6 4 351 9 1
|
||||
328 2 4 358 2 3
|
||||
329 4 0 441 9 5
|
||||
330 3 2 552 5 13
|
||||
331 3 4 941 4 0
|
||||
332 7 0 5038 7 18
|
||||
333 2 0 524 0 9
|
||||
334 5 0 517 9 9
|
||||
335 3 4 183 3 14
|
||||
336 4 1 215 5 0
|
||||
337 3 1 1130 3 7
|
||||
338 4 3 419 9 1
|
||||
339 18 1 626 4 16
|
||||
340 26 1 556 9 17
|
||||
341 5 4 512 4 0
|
||||
342 7 2 323 2 13
|
||||
343 15 1 483 6 0
|
||||
344 23 4 380 4 8
|
||||
345 6 1 928 6 13
|
||||
346 4 4 1255 1 5
|
||||
347 3 3 357 4 11
|
||||
348 3 3 223 9 1
|
||||
349 5 4 2524 3 14
|
||||
350 3 1 369 2 8
|
||||
351 4 0 1400 6 7
|
||||
352 4 0 432 4 4
|
||||
353 10 0 2490 7 14
|
||||
354 7 0 732 5 11
|
||||
355 3 3 745 9 0
|
||||
356 11 3 217 4 4
|
||||
357 6 1 245 6 6
|
||||
358 3 2 829 7 12
|
||||
359 3 0 270 3 4
|
||||
360 6 1 345 5 3
|
||||
361 3 4 76 9 14
|
||||
362 3 3 462 0 14
|
||||
363 5 1 663 2 16
|
||||
364 7 2 4967 5 11
|
||||
365 7 2 154 5 1
|
||||
366 14 4 689 3 12
|
||||
367 4 4 314 0 3
|
||||
368 5 2 204 3 5
|
||||
369 3 1 3144 1 2
|
||||
370 5 0 149 2 10
|
||||
371 4 2 619 5 4
|
||||
372 28 1 466 2 3
|
||||
373 3 4 2817 3 14
|
||||
374 5 0 339 8 19
|
||||
375 5 3 566 2 8
|
||||
376 5 0 635 0 7
|
||||
377 18 4 502 4 1
|
||||
378 3 4 1114 8 9
|
||||
379 12 1 1434 9 9
|
||||
380 5 1 362 8 1
|
||||
381 12 4 906 7 7
|
||||
382 2 0 557 1 13
|
||||
383 9 1 255 6 16
|
||||
384 13 3 300 9 5
|
||||
385 3 1 524 1 2
|
||||
386 11 3 4544 1 3
|
||||
387 4 3 335 2 9
|
||||
388 67 0 724 5 16
|
||||
389 4 3 526 6 13
|
||||
390 6 1 2225 8 4
|
||||
391 3 2 788 0 9
|
||||
392 3 2 1023 5 14
|
||||
393 3 3 1597 2 14
|
||||
394 20 3 168 3 7
|
||||
395 4 2 303 5 10
|
||||
396 6 0 740 9 6
|
||||
397 9 0 902 8 16
|
||||
398 3 1 530 2 4
|
||||
399 7 1 297 5 7
|
||||
400 19 4 465 1 2
|
||||
401 42 3 777 2 19
|
||||
402 3 3 847 3 17
|
||||
403 3 0 185 7 4
|
||||
404 5 4 700 7 2
|
||||
405 3 4 551 2 2
|
||||
406 4 3 694 6 2
|
||||
407 5 3 1354 5 15
|
||||
408 5 2 525 7 15
|
||||
409 5 2 586 2 3
|
||||
410 3 4 462 3 6
|
||||
411 6 2 136 1 4
|
||||
412 55 2 509 4 9
|
||||
413 5 0 688 3 17
|
||||
414 73 4 1210 8 2
|
||||
415 4 4 467 0 19
|
||||
416 5 1 341 8 18
|
||||
417 10 3 725 5 1
|
||||
418 6 3 502 8 13
|
||||
419 5 1 1390 4 15
|
||||
420 3 0 777 2 1
|
||||
421 3 0 495 4 11
|
||||
422 5 0 211 9 14
|
||||
423 4 1 354 8 6
|
||||
424 8 3 505 2 19
|
||||
425 4 2 481 4 16
|
||||
426 6 2 780 7 12
|
||||
427 3 2 89 0 3
|
||||
428 8 3 673 4 2
|
||||
429 6 2 2133 9 1
|
||||
430 3 0 4684 8 10
|
||||
431 3 0 984 1 7
|
||||
432 134 0 351 8 14
|
||||
28
src/Main.hs
28
src/Main.hs
@ -40,6 +40,34 @@ import qualified Data.Array.Accelerate as A
|
||||
import Data.Array.Accelerate.Interpreter as I
|
||||
type Matrix e = A.Array A.DIM2 e
|
||||
|
||||
type Attr = Matrix A.Int8
|
||||
-- Graph consists of a Vector denoting which colums of the matrix represents wich originating
|
||||
-- column in the global adjencency-matrix
|
||||
type Graph = (A.Vector A.Int8, Matrix A.Int8)
|
||||
-- Adjecency-Matrix
|
||||
type Adj = Matrix A.Int8
|
||||
-- Vector of the Adjecency-Matrix
|
||||
type AdjV = A.Vector A.Int8
|
||||
|
||||
expand :: [Graph]-> Adj -> Attr ->[Graph]
|
||||
expand g a att = undefined
|
||||
|
||||
-- constraint gets a Graph and an Attribute-Matrix and yields true, if the Graph still fulfills
|
||||
-- all constraints defined via the Attribute-Matrix.
|
||||
constraint :: Graph -> Attr -> Bool
|
||||
constraint g a = undefined
|
||||
|
||||
|
||||
-- addPoint gets a graph and a tuple of an adjecancy-Vector with an int wich column of the
|
||||
-- Adjacency-Matrix the Vector should represent to generate further Graphs
|
||||
addPoint :: Graph -> (Adj, Int) -> [Graph]
|
||||
addPoint g (a, n) = undefined
|
||||
|
||||
|
||||
-- addablePoints yields all valid addititonsto a Graph
|
||||
addablePoints :: Adj -> Graph-> [(Adj, Int)]
|
||||
addablePoints a g = undefined
|
||||
|
||||
|
||||
-- TODO: Give createGraph a presized Array and no dynamic [Int].
|
||||
-- should be createGraph :: T.Text -> Either (Vector Int) T.Text
|
||||
|
||||
Loading…
Reference in New Issue
Block a user