No Matter How You Slice It


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2018-12-03

Day 03: No Matter How You Slice It

Description:
--- Day 3: No Matter How You Slice It ---

The Elves managed to locate the chimney-squeeze prototype fabric for Santa's suit (thanks to someone who helpfully wrote its box IDs on the wall of the warehouse in the middle of the night). Unfortunately, anomalies are still affecting them - nobody can even agree on how to cut the fabric.

The whole piece of fabric they're working on is a very large square - at least 1000 inches on each side.

Each Elf has made a claim about which area of fabric would be ideal for Santa's suit. All claims have an ID and consist of a single rectangle with edges parallel to the edges of the fabric. Each claim's rectangle is defined as follows:

The number of inches between the left edge of the fabric and the left edge of the rectangle.
The number of inches between the top edge of the fabric and the top edge of the rectangle.
The width of the rectangle in inches.
The height of the rectangle in inches.

A claim like #123 @ 3,2: 5x4 means that claim ID 123 specifies a rectangle 3 inches from the left edge, 2 inches from the top edge, 5 inches wide, and 4 inches tall. Visually, it claims the square inches of fabric represented by # (and ignores the square inches of fabric represented by .) in the diagram below:

...........
...........
...#####...
...#####...
...#####...
...#####...
...........
...........
...........

The problem is that many of the claims overlap, causing two or more claims to cover part of the same areas. For example, consider the following claims:

#1 @ 1,3: 4x4
#2 @ 3,1: 4x4
#3 @ 5,5: 2x2

Visually, these claim the following areas:

........
...2222.
...2222.
.11XX22.
.11XX22.
.111133.
.111133.
........

The four square inches marked with X are claimed by both 1 and 2. (Claim 3, while adjacent to the others, does not overlap either of them.)

If the Elves all proceed with their own plans, none of them will have enough fabric. How many square inches of fabric are within two or more claims?

--- Part Two ---

Amidst the chaos, you notice that exactly one claim doesn't overlap by even a single square inch of fabric with any other claim. If you can somehow draw attention to it, maybe the Elves will be able to make Santa's suit after all!

For example, in the claims above, only claim 3 is intact after all claims are made.

What is the ID of the only claim that doesn't overlap?

Input:
#1 @ 817,273: 26x26
#2 @ 974,796: 18x19
#3 @ 207,456: 14x29
#4 @ 835,854: 14x11
#5 @ 223,729: 23x21
#6 @ 217,76: 25x21
#7 @ 625,569: 23x25
#8 @ 434,946: 16x17
#9 @ 906,507: 10x26
#10 @ 364,640: 26x10
#11 @ 915,771: 12x29
#12 @ 736,919: 20x26
#13 @ 653,413: 21x25
#14 @ 946,337: 21x22
#15 @ 700,156: 28x29
#16 @ 729,42: 20x27
#17 @ 41,163: 25x28
#18 @ 628,464: 15x15
#19 @ 425,90: 15x17
#20 @ 308,403: 27x23
#21 @ 133,929: 23x12
#22 @ 510,93: 9x5
#23 @ 703,306: 13x17
#24 @ 86,922: 15x29
#25 @ 585,981: 25x18
#26 @ 476,94: 22x19
#27 @ 485,2: 14x11
#28 @ 433,777: 10x14
#29 @ 878,771: 25x11
#30 @ 367,909: 11x10
#31 @ 863,261: 18x12
#32 @ 640,352: 16x21
#33 @ 786,382: 29x25
#34 @ 748,464: 10x19
#35 @ 278,771: 20x6
#36 @ 89,443: 19x12
#37 @ 150,645: 23x19
#38 @ 902,453: 20x10
#39 @ 446,938: 11x29
#40 @ 48,897: 11x20
#41 @ 701,328: 21x21
#42 @ 793,232: 27x28
#43 @ 335,184: 29x15
#44 @ 156,495: 27x16
#45 @ 296,339: 11x25
#46 @ 241,763: 11x19
#47 @ 711,884: 11x21
#48 @ 449,88: 11x14
#49 @ 358,107: 27x27
#50 @ 234,758: 15x25
#51 @ 764,852: 13x12
#52 @ 143,119: 21x15
#53 @ 469,50: 14x28
#54 @ 791,500: 12x21
#55 @ 483,122: 18x26
#56 @ 915,190: 21x27
#57 @ 117,177: 21x22
#58 @ 424,162: 22x25
#59 @ 60,934: 28x20
#60 @ 868,24: 21x21
#61 @ 908,418: 19x26
#62 @ 182,833: 20x13
#63 @ 322,285: 24x15
#64 @ 860,273: 24x20
#65 @ 362,331: 11x13
#66 @ 139,211: 15x25
#67 @ 134,482: 22x18
#68 @ 480,234: 13x23
#69 @ 588,353: 10x27
#70 @ 123,586: 27x27
#71 @ 293,495: 15x13
#72 @ 335,97: 26x16
#73 @ 421,876: 20x21
#74 @ 417,164: 20x26
#75 @ 493,314: 18x25
#76 @ 620,217: 25x20
#77 @ 133,72: 19x14
#78 @ 923,916: 20x17
#79 @ 849,93: 19x29
#80 @ 251,486: 24x18
#81 @ 512,682: 18x16
#82 @ 74,785: 10x10
#83 @ 323,525: 16x10
#84 @ 424,958: 22x17
#85 @ 171,158: 10x28
#86 @ 210,278: 14x21
#87 @ 136,875: 22x25
#88 @ 436,230: 25x14
#89 @ 604,625: 22x20
#90 @ 428,897: 17x11
#91 @ 667,359: 16x26
#92 @ 553,726: 13x18
#93 @ 134,335: 18x19
#94 @ 675,832: 27x28
#95 @ 705,775: 22x19
#96 @ 918,415: 24x16
#97 @ 487,750: 28x18
#98 @ 95,773: 16x27
#99 @ 110,495: 21x17
#100 @ 750,438: 18x27
#101 @ 471,211: 11x28
#102 @ 751,327: 14x19
#103 @ 928,964: 21x17
#104 @ 959,306: 18x28
#105 @ 707,257: 28x20
#106 @ 167,341: 23x14
#107 @ 431,553: 18x12
#108 @ 602,933: 7x5
#109 @ 13,313: 12x21
#110 @ 806,343: 15x12
#111 @ 477,818: 28x17
#112 @ 793,342: 16x17
#113 @ 141,718: 24x28
#114 @ 786,957: 22x28
#115 @ 286,854: 24x19
#116 @ 635,232: 13x21
#117 @ 918,776: 18x20
#118 @ 634,116: 19x26
#119 @ 305,975: 13x18
#120 @ 906,381: 16x21
#121 @ 339,582: 15x15
#122 @ 760,510: 22x14
#123 @ 468,308: 16x26
#124 @ 178,900: 12x13
#125 @ 650,436: 29x16
#126 @ 663,443: 29x15
#127 @ 629,545: 15x26
#128 @ 539,835: 12x26
#129 @ 516,442: 11x29
#130 @ 847,243: 27x24
#131 @ 83,18: 26x18
#132 @ 378,79: 29x18
#133 @ 374,47: 19x28
#134 @ 97,400: 22x19
#135 @ 358,353: 12x16
#136 @ 284,595: 16x25
#137 @ 599,556: 10x21
#138 @ 701,925: 24x29
#139 @ 954,539: 25x18
#140 @ 509,636: 25x14
#141 @ 414,21: 26x19
#142 @ 682,730: 23x26
#143 @ 113,833: 10x24
#144 @ 392,71: 23x15
#145 @ 692,67: 26x24
#146 @ 182,896: 20x23
#147 @ 976,800: 5x4
#148 @ 584,347: 15x26
#149 @ 79,781: 23x19
#150 @ 554,264: 24x17
#151 @ 874,372: 18x14
#152 @ 299,117: 12x19
#153 @ 101,470: 16x18
#154 @ 55,396: 13x10
#155 @ 220,837: 28x14
#156 @ 810,813: 15x17
#157 @ 520,727: 17x27
#158 @ 165,516: 27x24
#159 @ 852,500: 11x12
#160 @ 148,465: 29x16
#161 @ 416,132: 11x24
#162 @ 973,491: 26x22
#163 @ 32,36: 10x17
#164 @ 80,829: 22x27
#165 @ 533,439: 18x24
#166 @ 954,154: 12x24
#167 @ 18,597: 29x25
#168 @ 735,718: 10x13
#169 @ 39,163: 13x11
#170 @ 418,636: 13x21
#171 @ 22,220: 17x25
#172 @ 122,123: 24x12
#173 @ 745,477: 17x20
#174 @ 96,812: 23x18
#175 @ 972,536: 19x27
#176 @ 895,442: 29x20
#177 @ 247,1: 26x24
#178 @ 618,548: 13x12
#179 @ 936,296: 14x28
#180 @ 327,440: 10x24
#181 @ 462,127: 17x28
#182 @ 539,259: 21x23
#183 @ 597,915: 22x22
#184 @ 854,361: 29x23
#185 @ 483,559: 21x12
#186 @ 504,301: 23x25
#187 @ 308,212: 25x15
#188 @ 136,438: 14x16
#189 @ 81,444: 21x15
#190 @ 297,670: 13x23
#191 @ 918,682: 29x16
#192 @ 872,36: 10x11
#193 @ 521,252: 27x12
#194 @ 131,499: 29x25
#195 @ 427,255: 25x11
#196 @ 724,836: 10x14
#197 @ 489,685: 13x22
#198 @ 18,942: 20x10
#199 @ 350,252: 19x22
#200 @ 903,567: 23x16
#201 @ 489,11: 14x26
#202 @ 454,303: 24x14
#203 @ 412,123: 12x18
#204 @ 261,440: 15x13
#205 @ 831,635: 27x27
#206 @ 122,755: 14x29
#207 @ 233,731: 19x15
#208 @ 632,259: 17x19
#209 @ 749,396: 23x26
#210 @ 513,491: 19x15
#211 @ 560,611: 16x6
#212 @ 605,76: 28x15
#213 @ 481,719: 26x23
#214 @ 344,877: 18x17
#215 @ 969,931: 19x17
#216 @ 283,687: 23x12
#217 @ 354,223: 28x27
#218 @ 415,264: 28x14
#219 @ 651,795: 10x10
#220 @ 8,730: 21x10
#221 @ 661,835: 29x15
#222 @ 889,455: 16x20
#223 @ 988,13: 11x10
#224 @ 243,984: 19x15
#225 @ 41,195: 25x28
#226 @ 631,109: 13x25
#227 @ 242,826: 26x24
#228 @ 36,801: 14x16
#229 @ 713,900: 22x25
#230 @ 295,869: 23x10
#231 @ 613,330: 25x13
#232 @ 133,749: 11x28
#233 @ 710,329: 18x27
#234 @ 380,239: 10x29
#235 @ 480,396: 17x27
#236 @ 629,106: 27x27
#237 @ 420,87: 27x10
#238 @ 581,463: 3x16
#239 @ 486,718: 12x17
#240 @ 557,266: 9x9
#241 @ 226,805: 17x15
#242 @ 615,951: 20x19
#243 @ 888,17: 17x26
#244 @ 565,134: 23x20
#245 @ 410,387: 12x29
#246 @ 692,857: 14x13
#247 @ 173,287: 25x10
#248 @ 258,859: 29x11
#249 @ 565,565: 26x15
#250 @ 106,822: 27x23
#251 @ 970,909: 17x17
#252 @ 294,490: 25x11
#253 @ 682,280: 21x20
#254 @ 292,889: 28x22
#255 @ 299,398: 4x5
#256 @ 521,250: 10x20
#257 @ 559,34: 28x13
#258 @ 72,3: 24x14
#259 @ 918,593: 11x27
#260 @ 84,779: 17x11
#261 @ 646,372: 26x23
#262 @ 250,889: 27x14
#263 @ 296,354: 26x22
#264 @ 774,788: 11x20
#265 @ 477,401: 27x26
#266 @ 838,617: 11x28
#267 @ 758,322: 12x11
#268 @ 41,457: 24x11
#269 @ 509,443: 12x14
#270 @ 557,281: 16x26
#271 @ 915,539: 13x18
#272 @ 545,509: 28x17
#273 @ 297,315: 23x24
#274 @ 674,48: 28x17
#275 @ 553,171: 15x16
#276 @ 614,919: 25x16
#277 @ 901,186: 21x22
#278 @ 337,447: 21x17
#279 @ 891,597: 24x24
#280 @ 901,240: 15x17
#281 @ 575,721: 21x20
#282 @ 246,426: 25x13
#283 @ 792,21: 13x24
#284 @ 618,204: 15x23
#285 @ 457,543: 24x27
#286 @ 782,340: 21x27
#287 @ 700,8: 25x25
#288 @ 972,562: 13x12
#289 @ 79,951: 14x15
#290 @ 216,938: 20x11
#291 @ 488,393: 27x18
#292 @ 649,610: 25x24
#293 @ 895,240: 27x12
#294 @ 94,150: 21x12
#295 @ 663,143: 11x24
#296 @ 234,685: 25x17
#297 @ 540,533: 17x24
#298 @ 684,646: 15x16
#299 @ 317,268: 28x18
#300 @ 31,889: 18x24
#301 @ 670,92: 23x28
#302 @ 701,14: 20x11
#303 @ 82,325: 14x15
#304 @ 558,871: 18x27
#305 @ 791,390: 27x29
#306 @ 442,958: 16x15
#307 @ 144,425: 18x28
#308 @ 511,742: 18x20
#309 @ 435,289: 23x18
#310 @ 627,15: 15x23
#311 @ 468,441: 16x21
#312 @ 611,466: 28x22
#313 @ 196,563: 16x11
#314 @ 217,736: 26x12
#315 @ 554,69: 19x28
#316 @ 217,845: 10x25
#317 @ 636,63: 12x16
#318 @ 205,922: 19x28
#319 @ 0,159: 12x20
#320 @ 922,779: 5x13
#321 @ 712,835: 22x18
#322 @ 471,567: 18x11
#323 @ 329,537: 16x11
#324 @ 181,840: 19x18
#325 @ 410,947: 16x25
#326 @ 850,501: 23x18
#327 @ 378,659: 13x11
#328 @ 887,556: 16x25
#329 @ 2,141: 22x26
#330 @ 46,799: 24x28
#331 @ 839,95: 20x21
#332 @ 281,593: 21x19
#333 @ 858,44: 13x19
#334 @ 596,624: 10x29
#335 @ 862,220: 16x15
#336 @ 41,832: 21x13
#337 @ 401,474: 29x19
#338 @ 610,555: 28x25
#339 @ 910,347: 24x24
#340 @ 550,292: 19x17
#341 @ 134,668: 20x13
#342 @ 165,18: 14x15
#343 @ 822,699: 27x15
#344 @ 524,838: 26x23
#345 @ 807,727: 22x13
#346 @ 310,631: 20x23
#347 @ 313,630: 25x16
#348 @ 904,421: 17x21
#349 @ 369,85: 13x10
#350 @ 463,906: 18x16
#351 @ 146,42: 17x27
#352 @ 694,600: 16x18
#353 @ 150,613: 26x29
#354 @ 738,722: 26x15
#355 @ 699,190: 13x27
#356 @ 449,541: 26x12
#357 @ 273,768: 29x22
#358 @ 911,352: 29x13
#359 @ 554,791: 12x25
#360 @ 705,656: 15x23
#361 @ 703,353: 10x20
#362 @ 64,397: 14x10
#363 @ 580,353: 29x11
#364 @ 198,472: 15x11
#365 @ 349,797: 12x16
#366 @ 76,857: 18x17
#367 @ 655,717: 24x14
#368 @ 560,709: 16x21
#369 @ 153,511: 22x27
#370 @ 693,867: 12x21
#371 @ 893,40: 12x22
#372 @ 482,676: 21x14
#373 @ 433,571: 20x20
#374 @ 746,439: 13x21
#375 @ 717,255: 24x21
#376 @ 610,612: 26x26
#377 @ 122,482: 18x17
#378 @ 572,623: 13x23
#379 @ 416,868: 27x29
#380 @ 206,849: 16x19
#381 @ 945,192: 20x12
#382 @ 868,228: 23x22
#383 @ 2,727: 25x18
#384 @ 171,654: 26x26
#385 @ 227,718: 14x14
#386 @ 126,755: 25x21
#387 @ 696,638: 20x18
#388 @ 902,449: 26x12
#389 @ 317,989: 21x11
#390 @ 614,575: 19x29
#391 @ 728,733: 27x18
#392 @ 859,240: 19x23
#393 @ 24,489: 27x25
#394 @ 292,567: 26x18
#395 @ 102,170: 17x12
#396 @ 114,336: 11x10
#397 @ 113,99: 12x11
#398 @ 469,253: 22x11
#399 @ 555,858: 26x21
#400 @ 185,60: 28x29
#401 @ 488,484: 20x20
#402 @ 1,344: 25x20
#403 @ 898,240: 26x18
#404 @ 657,97: 24x21
#405 @ 121,68: 21x24
#406 @ 520,13: 19x10
#407 @ 444,59: 18x17
#408 @ 944,690: 28x22
#409 @ 341,874: 23x27
#410 @ 38,945: 13x24
#411 @ 35,813: 23x21
#412 @ 877,265: 14x10
#413 @ 89,172: 11x18
#414 @ 635,663: 23x28
#415 @ 668,365: 28x19
#416 @ 352,198: 20x17
#417 @ 617,221: 10x22
#418 @ 558,600: 23x24
#419 @ 699,780: 20x25
#420 @ 766,225: 28x29
#421 @ 94,185: 21x10
#422 @ 440,773: 5x12
#423 @ 529,642: 15x17
#424 @ 736,703: 23x19
#425 @ 232,519: 10x25
#426 @ 912,756: 18x16
#427 @ 378,66: 13x28
#428 @ 234,801: 25x26
#429 @ 417,48: 12x14
#430 @ 410,881: 21x23
#431 @ 969,901: 13x17
#432 @ 514,717: 13x27
#433 @ 467,622: 17x21
#434 @ 814,428: 21x18
#435 @ 899,575: 29x12
#436 @ 127,582: 17x17
#437 @ 323,624: 19x17
#438 @ 165,200: 23x19
#439 @ 457,203: 21x21
#440 @ 419,479: 10x25
#441 @ 762,475: 22x10
#442 @ 101,486: 22x14
#443 @ 959,655: 19x23
#444 @ 958,299: 22x21
#445 @ 487,353: 27x19
#446 @ 600,455: 14x25
#447 @ 495,154: 13x17
#448 @ 944,573: 24x27
#449 @ 244,602: 14x22
#450 @ 36,227: 10x21
#451 @ 241,849: 18x29
#452 @ 841,470: 11x19
#453 @ 51,901: 13x13
#454 @ 21,941: 17x18
#455 @ 769,298: 18x18
#456 @ 675,626: 23x26
#457 @ 495,564: 16x16
#458 @ 171,18: 15x28
#459 @ 776,360: 10x28
#460 @ 54,952: 10x29
#461 @ 364,940: 13x23
#462 @ 103,159: 25x25
#463 @ 330,617: 15x15
#464 @ 247,801: 22x16
#465 @ 654,847: 20x18
#466 @ 419,407: 23x24
#467 @ 400,863: 13x27
#468 @ 370,88: 14x22
#469 @ 639,751: 18x18
#470 @ 85,402: 17x15
#471 @ 214,60: 10x26
#472 @ 185,343: 24x14
#473 @ 500,746: 16x14
#474 @ 101,327: 24x23
#475 @ 497,103: 22x11
#476 @ 101,213: 26x11
#477 @ 80,813: 21x22
#478 @ 362,630: 12x29
#479 @ 407,934: 11x25
#480 @ 628,550: 12x15
#481 @ 316,594: 10x20
#482 @ 51,177: 12x27
#483 @ 378,865: 14x22
#484 @ 17,203: 27x17
#485 @ 612,145: 23x21
#486 @ 115,77: 13x16
#487 @ 465,120: 12x12
#488 @ 818,115: 29x16
#489 @ 619,67: 21x10
#490 @ 923,405: 12x29
#491 @ 79,846: 13x10
#492 @ 191,78: 17x25
#493 @ 336,293: 19x25
#494 @ 310,938: 12x15
#495 @ 956,552: 22x25
#496 @ 664,845: 22x17
#497 @ 779,681: 11x20
#498 @ 580,924: 25x28
#499 @ 13,380: 17x22
#500 @ 888,579: 23x12
#501 @ 35,551: 18x20
#502 @ 256,430: 10x20
#503 @ 818,30: 14x29
#504 @ 101,592: 29x12
#505 @ 234,791: 26x20
#506 @ 220,688: 13x25
#507 @ 761,808: 20x19
#508 @ 661,561: 21x23
#509 @ 813,803: 16x16
#510 @ 354,300: 11x16
#511 @ 829,663: 13x14
#512 @ 949,659: 16x10
#513 @ 112,840: 28x13
#514 @ 259,418: 16x29
#515 @ 451,564: 17x24
#516 @ 905,96: 18x25
#517 @ 697,300: 14x23
#518 @ 231,870: 28x23
#519 @ 959,619: 28x21
#520 @ 177,535: 17x25
#521 @ 215,889: 17x12
#522 @ 809,192: 15x24
#523 @ 487,269: 28x19
#524 @ 890,227: 19x12
#525 @ 50,484: 19x13
#526 @ 866,216: 23x24
#527 @ 522,563: 13x20
#528 @ 570,506: 23x15
#529 @ 247,101: 25x17
#530 @ 691,249: 28x15
#531 @ 297,396: 10x12
#532 @ 315,647: 14x16
#533 @ 681,499: 28x16
#534 @ 898,560: 22x22
#535 @ 465,658: 27x27
#536 @ 623,775: 15x24
#537 @ 908,542: 16x13
#538 @ 189,676: 11x11
#539 @ 540,36: 21x10
#540 @ 775,18: 28x12
#541 @ 339,337: 29x10
#542 @ 620,132: 26x25
#543 @ 214,55: 22x29
#544 @ 957,222: 10x17
#545 @ 892,907: 29x13
#546 @ 144,533: 12x23
#547 @ 508,731: 22x10
#548 @ 753,43: 19x14
#549 @ 341,698: 27x14
#550 @ 913,932: 27x23
#551 @ 283,580: 25x28
#552 @ 651,223: 19x10
#553 @ 19,334: 11x17
#554 @ 238,927: 15x25
#555 @ 807,858: 25x13
#556 @ 831,261: 19x29
#557 @ 933,206: 25x29
#558 @ 717,291: 16x13
#559 @ 647,557: 27x17
#560 @ 799,328: 26x25
#561 @ 171,830: 24x12
#562 @ 453,368: 10x27
#563 @ 308,322: 28x28
#564 @ 482,111: 11x20
#565 @ 493,465: 18x25
#566 @ 579,964: 23x17
#567 @ 344,433: 24x22
#568 @ 441,377: 24x16
#569 @ 50,372: 13x15
#570 @ 818,90: 26x13
#571 @ 819,887: 26x15
#572 @ 715,967: 29x19
#573 @ 844,895: 18x10
#574 @ 229,671: 25x21
#575 @ 75,512: 20x20
#576 @ 60,361: 25x25
#577 @ 772,304: 27x14
#578 @ 627,538: 14x11
#579 @ 149,66: 27x28
#580 @ 164,786: 14x27
#581 @ 867,712: 16x17
#582 @ 578,791: 21x11
#583 @ 677,635: 28x24
#584 @ 618,580: 21x19
#585 @ 857,191: 24x26
#586 @ 36,882: 20x21
#587 @ 486,560: 18x29
#588 @ 851,425: 16x28
#589 @ 558,855: 23x23
#590 @ 890,583: 14x28
#591 @ 149,198: 23x10
#592 @ 748,715: 26x26
#593 @ 974,241: 21x22
#594 @ 912,196: 25x21
#595 @ 623,766: 21x28
#596 @ 12,358: 10x28
#597 @ 876,616: 20x26
#598 @ 7,28: 12x24
#599 @ 525,859: 27x13
#600 @ 931,188: 12x28
#601 @ 763,385: 20x29
#602 @ 300,653: 18x18
#603 @ 510,670: 23x15
#604 @ 520,496: 11x21
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#823 @ 628,538: 26x23
#824 @ 515,492: 13x17
#825 @ 62,950: 25x16
#826 @ 754,53: 22x17
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#829 @ 954,589: 29x29
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#1194 @ 214,846: 14x18
#1195 @ 583,558: 15x18
#1196 @ 446,587: 25x10
#1197 @ 109,852: 22x29
#1198 @ 149,326: 20x27
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#1200 @ 878,151: 28x28
#1201 @ 479,562: 28x27
#1202 @ 367,866: 24x17
#1203 @ 182,17: 11x7
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#1209 @ 284,896: 4x6
#1210 @ 498,336: 10x25
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#1212 @ 313,287: 23x29
#1213 @ 816,338: 10x28
#1214 @ 727,818: 27x18
#1215 @ 967,577: 21x20
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#1217 @ 213,861: 18x18
#1218 @ 654,49: 17x27
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#1225 @ 15,611: 21x19
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#1227 @ 748,183: 20x28
#1228 @ 94,86: 12x14
#1229 @ 62,51: 21x13
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#1231 @ 798,158: 14x16
#1232 @ 178,541: 18x19
#1233 @ 856,414: 17x23
#1234 @ 962,252: 20x13
#1235 @ 543,300: 25x18
#1236 @ 263,293: 14x25
#1237 @ 933,253: 14x19
#1238 @ 345,816: 22x21
#1239 @ 891,212: 11x25
#1240 @ 157,148: 19x22
#1241 @ 47,806: 19x10
#1242 @ 148,3: 12x14
#1243 @ 687,8: 22x29
#1244 @ 969,252: 21x29
#1245 @ 115,101: 6x6
#1246 @ 378,724: 26x13
#1247 @ 711,263: 27x22
#1248 @ 790,156: 12x13
#1249 @ 483,407: 28x13
#1250 @ 621,193: 18x23
#1251 @ 774,340: 20x15
#1252 @ 935,769: 18x14
#1253 @ 160,461: 18x14
#1254 @ 383,865: 22x14
#1255 @ 320,536: 17x25
#1256 @ 795,868: 17x27
#1257 @ 219,662: 14x11
#1258 @ 701,109: 20x20
#1259 @ 494,960: 26x18
#1260 @ 307,184: 24x16
#1261 @ 733,403: 29x13
#1262 @ 117,113: 20x20
#1263 @ 289,570: 12x12
#1264 @ 641,277: 25x22
#1265 @ 663,58: 23x14
#1266 @ 848,229: 17x13
#1267 @ 515,347: 15x29
#1268 @ 950,194: 9x7
#1269 @ 463,812: 23x29
#1270 @ 367,708: 26x20
#1271 @ 272,863: 25x11
#1272 @ 444,951: 11x11
#1273 @ 207,747: 28x19
#1274 @ 242,9: 11x19
#1275 @ 555,840: 15x25
#1276 @ 853,121: 22x28
#1277 @ 135,117: 20x19
#1278 @ 804,759: 14x15
#1279 @ 232,737: 28x29
#1280 @ 663,81: 26x28
#1281 @ 817,251: 26x11
#1282 @ 629,717: 21x10
#1283 @ 428,292: 22x23
#1284 @ 649,202: 25x12
#1285 @ 122,373: 18x21
#1286 @ 130,717: 23x20
#1287 @ 857,720: 16x24
#1288 @ 420,52: 5x6
#1289 @ 775,786: 20x17
#1290 @ 13,827: 29x21
#1291 @ 656,727: 14x18
#1292 @ 913,961: 21x12
#1293 @ 876,805: 19x18
#1294 @ 892,835: 20x25
#1295 @ 405,856: 24x22
#1296 @ 703,660: 23x12
#1297 @ 119,361: 14x13
#1298 @ 936,634: 8x8
#1299 @ 569,679: 18x26
#1300 @ 626,424: 14x19
#1301 @ 377,331: 22x25
#1302 @ 424,934: 25x23
#1303 @ 261,494: 22x26
#1304 @ 455,397: 15x18
#1305 @ 221,946: 25x10
#1306 @ 395,25: 21x19
#1307 @ 670,139: 16x20
#1308 @ 218,932: 12x10
#1309 @ 598,451: 14x17
#1310 @ 820,332: 14x28
#1311 @ 25,349: 22x16
#1312 @ 672,454: 29x14
#1313 @ 468,144: 25x23
#1314 @ 650,654: 13x12
#1315 @ 968,252: 12x26
#1316 @ 411,54: 24x27
#1317 @ 513,640: 6x5
#1318 @ 727,380: 19x25
#1319 @ 868,259: 12x19
#1320 @ 470,585: 10x12
#1321 @ 346,259: 15x19
#1322 @ 125,332: 12x11
#1323 @ 415,664: 16x24
#1324 @ 606,112: 18x22
#1325 @ 610,948: 23x10
#1326 @ 43,684: 14x12
#1327 @ 150,354: 22x27
#1328 @ 881,33: 13x20
#1329 @ 168,440: 16x15
#1330 @ 33,418: 15x28
#1331 @ 391,632: 22x23
#1332 @ 524,946: 25x20
#1333 @ 473,716: 16x19
#1334 @ 855,128: 17x26
#1335 @ 604,914: 18x11
#1336 @ 686,134: 28x23
#1337 @ 555,515: 11x19
#1338 @ 562,677: 21x18
#1339 @ 700,661: 13x14
#1340 @ 416,795: 12x16
#1341 @ 898,766: 27x25
#1342 @ 294,752: 26x18
#1343 @ 565,199: 24x17
#1344 @ 463,263: 18x27
#1345 @ 731,743: 20x11
#1346 @ 797,103: 3x21
#1347 @ 529,745: 26x27
#1348 @ 754,765: 24x26
#1349 @ 825,271: 13x24
#1350 @ 904,109: 16x23
#1351 @ 256,893: 11x16
#1352 @ 947,236: 16x28
#1353 @ 16,25: 17x10
#1354 @ 964,569: 17x17
#1355 @ 770,476: 25x28
#1356 @ 108,786: 18x23
#1357 @ 504,106: 6x3
#1358 @ 389,956: 28x18
#1359 @ 62,363: 10x23
#1360 @ 121,205: 27x15
#1361 @ 713,767: 18x16
#1362 @ 971,536: 13x17
#1363 @ 894,911: 24x3
#1364 @ 2,591: 18x24
#1365 @ 905,202: 28x11
#1366 @ 306,844: 17x14
#1367 @ 488,699: 27x18

Part 1:
File
	.ReadAllLines(Path.Combine(Path.GetDirectoryName(Util.CurrentQueryPath), @"03_input.txt"))
	.Where(l => !string.IsNullOrWhiteSpace(l))
	.Select(l => new
	{
		ID = int.Parse(l.Substring(1).Split(' ')[0]),
		X = int.Parse(l.Split('@')[1].Split(':')[0].Split(',')[0].Trim()),
		Y = int.Parse(l.Split('@')[1].Split(':')[0].Split(',')[1].Trim()),
		W = int.Parse(l.Split('@')[1].Split(':')[1].Split('x')[0].Trim()),
		H = int.Parse(l.Split('@')[1].Split(':')[1].Split('x')[1].Trim()),
	})
	.SelectMany(l => Enumerable.Range(0, l.W).SelectMany(wx => Enumerable.Range(0, l.H).Select(hy => new { Coord=(l.X+wx, l.Y+hy), Source=l })))
	.GroupBy(p => p.Coord)
	.Where(p => p.Count() > 1)
	.Count()
Result: 116489

Part 2:
File
	.ReadAllLines(Path.Combine(Path.GetDirectoryName(Util.CurrentQueryPath), @"03_input.txt"))
	.Where(l => !string.IsNullOrWhiteSpace(l))
	.Select(l => new
	{
		ID = int.Parse(l.Substring(1).Split(' ')[0]),
		X = int.Parse(l.Split('@')[1].Split(':')[0].Split(',')[0].Trim()),
		Y = int.Parse(l.Split('@')[1].Split(':')[0].Split(',')[1].Trim()),
		W = int.Parse(l.Split('@')[1].Split(':')[1].Split('x')[0].Trim()),
		H = int.Parse(l.Split('@')[1].Split(':')[1].Split('x')[1].Trim()),
	})
	.SelectMany(l => Enumerable.Range(0, l.W).SelectMany(wx => Enumerable.Range(0, l.H).Select(hy => new { Coord = (l.X + wx, l.Y + hy), Source = l })))
	.GroupBy(p => p.Coord)
	.SelectMany(p => p.Select(q => new { Source = q.Source, Count = p.Count() }))
	.GroupBy(p => p.Source.ID)
	.Select(p => new { Source = p.First().Source, CountSum = p.Sum(q => q.Count) })
	.Where(p => p.CountSum == p.Source.W * p.Source.H)
	.Single()
	.Source
	.ID
Result: 1260


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