[rs] Solve 2022_14 part 1
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7 changed files with 254 additions and 0 deletions
155
inputs/2022/2022_14.input
Normal file
155
inputs/2022/2022_14.input
Normal file
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@ -0,0 +1,155 @@
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499,65 -> 499,68 -> 491,68 -> 491,74 -> 508,74 -> 508,68 -> 504,68 -> 504,65
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479,42 -> 479,33 -> 479,42 -> 481,42 -> 481,32 -> 481,42 -> 483,42 -> 483,34 -> 483,42 -> 485,42 -> 485,36 -> 485,42 -> 487,42 -> 487,33 -> 487,42
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523,102 -> 523,92 -> 523,102 -> 525,102 -> 525,99 -> 525,102 -> 527,102 -> 527,95 -> 527,102 -> 529,102 -> 529,101 -> 529,102 -> 531,102 -> 531,101 -> 531,102 -> 533,102 -> 533,99 -> 533,102 -> 535,102 -> 535,94 -> 535,102 -> 537,102 -> 537,92 -> 537,102
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485,24 -> 485,25 -> 496,25 -> 496,24
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485,24 -> 485,25 -> 496,25 -> 496,24
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509,174 -> 509,170 -> 509,174 -> 511,174 -> 511,169 -> 511,174 -> 513,174 -> 513,169 -> 513,174 -> 515,174 -> 515,167 -> 515,174 -> 517,174 -> 517,166 -> 517,174 -> 519,174 -> 519,173 -> 519,174 -> 521,174 -> 521,164 -> 521,174 -> 523,174 -> 523,172 -> 523,174
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519,149 -> 524,149
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536,105 -> 536,109 -> 533,109 -> 533,115 -> 545,115 -> 545,109 -> 540,109 -> 540,105
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494,16 -> 499,16
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536,105 -> 536,109 -> 533,109 -> 533,115 -> 545,115 -> 545,109 -> 540,109 -> 540,105
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499,65 -> 499,68 -> 491,68 -> 491,74 -> 508,74 -> 508,68 -> 504,68 -> 504,65
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523,102 -> 523,92 -> 523,102 -> 525,102 -> 525,99 -> 525,102 -> 527,102 -> 527,95 -> 527,102 -> 529,102 -> 529,101 -> 529,102 -> 531,102 -> 531,101 -> 531,102 -> 533,102 -> 533,99 -> 533,102 -> 535,102 -> 535,94 -> 535,102 -> 537,102 -> 537,92 -> 537,102
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504,83 -> 508,83
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523,102 -> 523,92 -> 523,102 -> 525,102 -> 525,99 -> 525,102 -> 527,102 -> 527,95 -> 527,102 -> 529,102 -> 529,101 -> 529,102 -> 531,102 -> 531,101 -> 531,102 -> 533,102 -> 533,99 -> 533,102 -> 535,102 -> 535,94 -> 535,102 -> 537,102 -> 537,92 -> 537,102
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516,83 -> 520,83
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514,88 -> 514,89 -> 530,89
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520,155 -> 525,155
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479,42 -> 479,33 -> 479,42 -> 481,42 -> 481,32 -> 481,42 -> 483,42 -> 483,34 -> 483,42 -> 485,42 -> 485,36 -> 485,42 -> 487,42 -> 487,33 -> 487,42
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479,42 -> 479,33 -> 479,42 -> 481,42 -> 481,32 -> 481,42 -> 483,42 -> 483,34 -> 483,42 -> 485,42 -> 485,36 -> 485,42 -> 487,42 -> 487,33 -> 487,42
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522,140 -> 527,140
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536,105 -> 536,109 -> 533,109 -> 533,115 -> 545,115 -> 545,109 -> 540,109 -> 540,105
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509,174 -> 509,170 -> 509,174 -> 511,174 -> 511,169 -> 511,174 -> 513,174 -> 513,169 -> 513,174 -> 515,174 -> 515,167 -> 515,174 -> 517,174 -> 517,166 -> 517,174 -> 519,174 -> 519,173 -> 519,174 -> 521,174 -> 521,164 -> 521,174 -> 523,174 -> 523,172 -> 523,174
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502,22 -> 507,22
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494,56 -> 494,59 -> 489,59 -> 489,62 -> 501,62 -> 501,59 -> 500,59 -> 500,56
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525,137 -> 530,137
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523,102 -> 523,92 -> 523,102 -> 525,102 -> 525,99 -> 525,102 -> 527,102 -> 527,95 -> 527,102 -> 529,102 -> 529,101 -> 529,102 -> 531,102 -> 531,101 -> 531,102 -> 533,102 -> 533,99 -> 533,102 -> 535,102 -> 535,94 -> 535,102 -> 537,102 -> 537,92 -> 537,102
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523,102 -> 523,92 -> 523,102 -> 525,102 -> 525,99 -> 525,102 -> 527,102 -> 527,95 -> 527,102 -> 529,102 -> 529,101 -> 529,102 -> 531,102 -> 531,101 -> 531,102 -> 533,102 -> 533,99 -> 533,102 -> 535,102 -> 535,94 -> 535,102 -> 537,102 -> 537,92 -> 537,102
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523,152 -> 528,152
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529,128 -> 529,123 -> 529,128 -> 531,128 -> 531,123 -> 531,128 -> 533,128 -> 533,123 -> 533,128
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507,77 -> 511,77
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494,56 -> 494,59 -> 489,59 -> 489,62 -> 501,62 -> 501,59 -> 500,59 -> 500,56
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536,140 -> 541,140
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509,174 -> 509,170 -> 509,174 -> 511,174 -> 511,169 -> 511,174 -> 513,174 -> 513,169 -> 513,174 -> 515,174 -> 515,167 -> 515,174 -> 517,174 -> 517,166 -> 517,174 -> 519,174 -> 519,173 -> 519,174 -> 521,174 -> 521,164 -> 521,174 -> 523,174 -> 523,172 -> 523,174
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509,174 -> 509,170 -> 509,174 -> 511,174 -> 511,169 -> 511,174 -> 513,174 -> 513,169 -> 513,174 -> 515,174 -> 515,167 -> 515,174 -> 517,174 -> 517,166 -> 517,174 -> 519,174 -> 519,173 -> 519,174 -> 521,174 -> 521,164 -> 521,174 -> 523,174 -> 523,172 -> 523,174
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543,140 -> 548,140
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479,42 -> 479,33 -> 479,42 -> 481,42 -> 481,32 -> 481,42 -> 483,42 -> 483,34 -> 483,42 -> 485,42 -> 485,36 -> 485,42 -> 487,42 -> 487,33 -> 487,42
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479,42 -> 479,33 -> 479,42 -> 481,42 -> 481,32 -> 481,42 -> 483,42 -> 483,34 -> 483,42 -> 485,42 -> 485,36 -> 485,42 -> 487,42 -> 487,33 -> 487,42
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523,102 -> 523,92 -> 523,102 -> 525,102 -> 525,99 -> 525,102 -> 527,102 -> 527,95 -> 527,102 -> 529,102 -> 529,101 -> 529,102 -> 531,102 -> 531,101 -> 531,102 -> 533,102 -> 533,99 -> 533,102 -> 535,102 -> 535,94 -> 535,102 -> 537,102 -> 537,92 -> 537,102
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492,28 -> 492,29 -> 509,29
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485,45 -> 485,47 -> 480,47 -> 480,53 -> 496,53 -> 496,47 -> 489,47 -> 489,45
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518,161 -> 527,161 -> 527,160
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523,102 -> 523,92 -> 523,102 -> 525,102 -> 525,99 -> 525,102 -> 527,102 -> 527,95 -> 527,102 -> 529,102 -> 529,101 -> 529,102 -> 531,102 -> 531,101 -> 531,102 -> 533,102 -> 533,99 -> 533,102 -> 535,102 -> 535,94 -> 535,102 -> 537,102 -> 537,92 -> 537,102
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523,102 -> 523,92 -> 523,102 -> 525,102 -> 525,99 -> 525,102 -> 527,102 -> 527,95 -> 527,102 -> 529,102 -> 529,101 -> 529,102 -> 531,102 -> 531,101 -> 531,102 -> 533,102 -> 533,99 -> 533,102 -> 535,102 -> 535,94 -> 535,102 -> 537,102 -> 537,92 -> 537,102
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509,174 -> 509,170 -> 509,174 -> 511,174 -> 511,169 -> 511,174 -> 513,174 -> 513,169 -> 513,174 -> 515,174 -> 515,167 -> 515,174 -> 517,174 -> 517,166 -> 517,174 -> 519,174 -> 519,173 -> 519,174 -> 521,174 -> 521,164 -> 521,174 -> 523,174 -> 523,172 -> 523,174
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499,65 -> 499,68 -> 491,68 -> 491,74 -> 508,74 -> 508,68 -> 504,68 -> 504,65
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529,128 -> 529,123 -> 529,128 -> 531,128 -> 531,123 -> 531,128 -> 533,128 -> 533,123 -> 533,128
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523,102 -> 523,92 -> 523,102 -> 525,102 -> 525,99 -> 525,102 -> 527,102 -> 527,95 -> 527,102 -> 529,102 -> 529,101 -> 529,102 -> 531,102 -> 531,101 -> 531,102 -> 533,102 -> 533,99 -> 533,102 -> 535,102 -> 535,94 -> 535,102 -> 537,102 -> 537,92 -> 537,102
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523,102 -> 523,92 -> 523,102 -> 525,102 -> 525,99 -> 525,102 -> 527,102 -> 527,95 -> 527,102 -> 529,102 -> 529,101 -> 529,102 -> 531,102 -> 531,101 -> 531,102 -> 533,102 -> 533,99 -> 533,102 -> 535,102 -> 535,94 -> 535,102 -> 537,102 -> 537,92 -> 537,102
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536,105 -> 536,109 -> 533,109 -> 533,115 -> 545,115 -> 545,109 -> 540,109 -> 540,105
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518,161 -> 527,161 -> 527,160
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531,131 -> 536,131
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509,174 -> 509,170 -> 509,174 -> 511,174 -> 511,169 -> 511,174 -> 513,174 -> 513,169 -> 513,174 -> 515,174 -> 515,167 -> 515,174 -> 517,174 -> 517,166 -> 517,174 -> 519,174 -> 519,173 -> 519,174 -> 521,174 -> 521,164 -> 521,174 -> 523,174 -> 523,172 -> 523,174
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501,85 -> 505,85
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497,13 -> 502,13
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529,128 -> 529,123 -> 529,128 -> 531,128 -> 531,123 -> 531,128 -> 533,128 -> 533,123 -> 533,128
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507,85 -> 511,85
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479,42 -> 479,33 -> 479,42 -> 481,42 -> 481,32 -> 481,42 -> 483,42 -> 483,34 -> 483,42 -> 485,42 -> 485,36 -> 485,42 -> 487,42 -> 487,33 -> 487,42
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513,155 -> 518,155
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485,45 -> 485,47 -> 480,47 -> 480,53 -> 496,53 -> 496,47 -> 489,47 -> 489,45
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509,174 -> 509,170 -> 509,174 -> 511,174 -> 511,169 -> 511,174 -> 513,174 -> 513,169 -> 513,174 -> 515,174 -> 515,167 -> 515,174 -> 517,174 -> 517,166 -> 517,174 -> 519,174 -> 519,173 -> 519,174 -> 521,174 -> 521,164 -> 521,174 -> 523,174 -> 523,172 -> 523,174
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509,174 -> 509,170 -> 509,174 -> 511,174 -> 511,169 -> 511,174 -> 513,174 -> 513,169 -> 513,174 -> 515,174 -> 515,167 -> 515,174 -> 517,174 -> 517,166 -> 517,174 -> 519,174 -> 519,173 -> 519,174 -> 521,174 -> 521,164 -> 521,174 -> 523,174 -> 523,172 -> 523,174
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523,102 -> 523,92 -> 523,102 -> 525,102 -> 525,99 -> 525,102 -> 527,102 -> 527,95 -> 527,102 -> 529,102 -> 529,101 -> 529,102 -> 531,102 -> 531,101 -> 531,102 -> 533,102 -> 533,99 -> 533,102 -> 535,102 -> 535,94 -> 535,102 -> 537,102 -> 537,92 -> 537,102
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532,137 -> 537,137
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485,45 -> 485,47 -> 480,47 -> 480,53 -> 496,53 -> 496,47 -> 489,47 -> 489,45
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509,174 -> 509,170 -> 509,174 -> 511,174 -> 511,169 -> 511,174 -> 513,174 -> 513,169 -> 513,174 -> 515,174 -> 515,167 -> 515,174 -> 517,174 -> 517,166 -> 517,174 -> 519,174 -> 519,173 -> 519,174 -> 521,174 -> 521,164 -> 521,174 -> 523,174 -> 523,172 -> 523,174
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485,24 -> 485,25 -> 496,25 -> 496,24
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523,102 -> 523,92 -> 523,102 -> 525,102 -> 525,99 -> 525,102 -> 527,102 -> 527,95 -> 527,102 -> 529,102 -> 529,101 -> 529,102 -> 531,102 -> 531,101 -> 531,102 -> 533,102 -> 533,99 -> 533,102 -> 535,102 -> 535,94 -> 535,102 -> 537,102 -> 537,92 -> 537,102
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509,174 -> 509,170 -> 509,174 -> 511,174 -> 511,169 -> 511,174 -> 513,174 -> 513,169 -> 513,174 -> 515,174 -> 515,167 -> 515,174 -> 517,174 -> 517,166 -> 517,174 -> 519,174 -> 519,173 -> 519,174 -> 521,174 -> 521,164 -> 521,174 -> 523,174 -> 523,172 -> 523,174
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523,102 -> 523,92 -> 523,102 -> 525,102 -> 525,99 -> 525,102 -> 527,102 -> 527,95 -> 527,102 -> 529,102 -> 529,101 -> 529,102 -> 531,102 -> 531,101 -> 531,102 -> 533,102 -> 533,99 -> 533,102 -> 535,102 -> 535,94 -> 535,102 -> 537,102 -> 537,92 -> 537,102
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479,42 -> 479,33 -> 479,42 -> 481,42 -> 481,32 -> 481,42 -> 483,42 -> 483,34 -> 483,42 -> 485,42 -> 485,36 -> 485,42 -> 487,42 -> 487,33 -> 487,42
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495,22 -> 500,22
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529,128 -> 529,123 -> 529,128 -> 531,128 -> 531,123 -> 531,128 -> 533,128 -> 533,123 -> 533,128
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516,152 -> 521,152
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529,128 -> 529,123 -> 529,128 -> 531,128 -> 531,123 -> 531,128 -> 533,128 -> 533,123 -> 533,128
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499,65 -> 499,68 -> 491,68 -> 491,74 -> 508,74 -> 508,68 -> 504,68 -> 504,65
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529,128 -> 529,123 -> 529,128 -> 531,128 -> 531,123 -> 531,128 -> 533,128 -> 533,123 -> 533,128
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529,128 -> 529,123 -> 529,128 -> 531,128 -> 531,123 -> 531,128 -> 533,128 -> 533,123 -> 533,128
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513,81 -> 517,81
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479,42 -> 479,33 -> 479,42 -> 481,42 -> 481,32 -> 481,42 -> 483,42 -> 483,34 -> 483,42 -> 485,42 -> 485,36 -> 485,42 -> 487,42 -> 487,33 -> 487,42
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536,105 -> 536,109 -> 533,109 -> 533,115 -> 545,115 -> 545,109 -> 540,109 -> 540,105
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485,45 -> 485,47 -> 480,47 -> 480,53 -> 496,53 -> 496,47 -> 489,47 -> 489,45
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529,128 -> 529,123 -> 529,128 -> 531,128 -> 531,123 -> 531,128 -> 533,128 -> 533,123 -> 533,128
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530,152 -> 535,152
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479,42 -> 479,33 -> 479,42 -> 481,42 -> 481,32 -> 481,42 -> 483,42 -> 483,34 -> 483,42 -> 485,42 -> 485,36 -> 485,42 -> 487,42 -> 487,33 -> 487,42
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505,19 -> 510,19
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494,56 -> 494,59 -> 489,59 -> 489,62 -> 501,62 -> 501,59 -> 500,59 -> 500,56
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491,19 -> 496,19
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509,174 -> 509,170 -> 509,174 -> 511,174 -> 511,169 -> 511,174 -> 513,174 -> 513,169 -> 513,174 -> 515,174 -> 515,167 -> 515,174 -> 517,174 -> 517,166 -> 517,174 -> 519,174 -> 519,173 -> 519,174 -> 521,174 -> 521,164 -> 521,174 -> 523,174 -> 523,172 -> 523,174
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499,65 -> 499,68 -> 491,68 -> 491,74 -> 508,74 -> 508,68 -> 504,68 -> 504,65
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523,102 -> 523,92 -> 523,102 -> 525,102 -> 525,99 -> 525,102 -> 527,102 -> 527,95 -> 527,102 -> 529,102 -> 529,101 -> 529,102 -> 531,102 -> 531,101 -> 531,102 -> 533,102 -> 533,99 -> 533,102 -> 535,102 -> 535,94 -> 535,102 -> 537,102 -> 537,92 -> 537,102
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522,146 -> 527,146
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523,102 -> 523,92 -> 523,102 -> 525,102 -> 525,99 -> 525,102 -> 527,102 -> 527,95 -> 527,102 -> 529,102 -> 529,101 -> 529,102 -> 531,102 -> 531,101 -> 531,102 -> 533,102 -> 533,99 -> 533,102 -> 535,102 -> 535,94 -> 535,102 -> 537,102 -> 537,92 -> 537,102
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499,65 -> 499,68 -> 491,68 -> 491,74 -> 508,74 -> 508,68 -> 504,68 -> 504,65
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533,149 -> 538,149
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541,155 -> 546,155
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523,102 -> 523,92 -> 523,102 -> 525,102 -> 525,99 -> 525,102 -> 527,102 -> 527,95 -> 527,102 -> 529,102 -> 529,101 -> 529,102 -> 531,102 -> 531,101 -> 531,102 -> 533,102 -> 533,99 -> 533,102 -> 535,102 -> 535,94 -> 535,102 -> 537,102 -> 537,92 -> 537,102
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488,22 -> 493,22
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539,137 -> 544,137
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494,56 -> 494,59 -> 489,59 -> 489,62 -> 501,62 -> 501,59 -> 500,59 -> 500,56
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510,83 -> 514,83
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528,134 -> 533,134
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509,174 -> 509,170 -> 509,174 -> 511,174 -> 511,169 -> 511,174 -> 513,174 -> 513,169 -> 513,174 -> 515,174 -> 515,167 -> 515,174 -> 517,174 -> 517,166 -> 517,174 -> 519,174 -> 519,173 -> 519,174 -> 521,174 -> 521,164 -> 521,174 -> 523,174 -> 523,172 -> 523,174
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537,152 -> 542,152
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509,174 -> 509,170 -> 509,174 -> 511,174 -> 511,169 -> 511,174 -> 513,174 -> 513,169 -> 513,174 -> 515,174 -> 515,167 -> 515,174 -> 517,174 -> 517,166 -> 517,174 -> 519,174 -> 519,173 -> 519,174 -> 521,174 -> 521,164 -> 521,174 -> 523,174 -> 523,172 -> 523,174
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495,85 -> 499,85
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523,102 -> 523,92 -> 523,102 -> 525,102 -> 525,99 -> 525,102 -> 527,102 -> 527,95 -> 527,102 -> 529,102 -> 529,101 -> 529,102 -> 531,102 -> 531,101 -> 531,102 -> 533,102 -> 533,99 -> 533,102 -> 535,102 -> 535,94 -> 535,102 -> 537,102 -> 537,92 -> 537,102
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501,16 -> 506,16
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494,56 -> 494,59 -> 489,59 -> 489,62 -> 501,62 -> 501,59 -> 500,59 -> 500,56
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514,88 -> 514,89 -> 530,89
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485,45 -> 485,47 -> 480,47 -> 480,53 -> 496,53 -> 496,47 -> 489,47 -> 489,45
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504,79 -> 508,79
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509,174 -> 509,170 -> 509,174 -> 511,174 -> 511,169 -> 511,174 -> 513,174 -> 513,169 -> 513,174 -> 515,174 -> 515,167 -> 515,174 -> 517,174 -> 517,166 -> 517,174 -> 519,174 -> 519,173 -> 519,174 -> 521,174 -> 521,164 -> 521,174 -> 523,174 -> 523,172 -> 523,174
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525,143 -> 530,143
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523,102 -> 523,92 -> 523,102 -> 525,102 -> 525,99 -> 525,102 -> 527,102 -> 527,95 -> 527,102 -> 529,102 -> 529,101 -> 529,102 -> 531,102 -> 531,101 -> 531,102 -> 533,102 -> 533,99 -> 533,102 -> 535,102 -> 535,94 -> 535,102 -> 537,102 -> 537,92 -> 537,102
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509,174 -> 509,170 -> 509,174 -> 511,174 -> 511,169 -> 511,174 -> 513,174 -> 513,169 -> 513,174 -> 515,174 -> 515,167 -> 515,174 -> 517,174 -> 517,166 -> 517,174 -> 519,174 -> 519,173 -> 519,174 -> 521,174 -> 521,164 -> 521,174 -> 523,174 -> 523,172 -> 523,174
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529,146 -> 534,146
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479,42 -> 479,33 -> 479,42 -> 481,42 -> 481,32 -> 481,42 -> 483,42 -> 483,34 -> 483,42 -> 485,42 -> 485,36 -> 485,42 -> 487,42 -> 487,33 -> 487,42
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494,56 -> 494,59 -> 489,59 -> 489,62 -> 501,62 -> 501,59 -> 500,59 -> 500,56
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526,149 -> 531,149
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509,174 -> 509,170 -> 509,174 -> 511,174 -> 511,169 -> 511,174 -> 513,174 -> 513,169 -> 513,174 -> 515,174 -> 515,167 -> 515,174 -> 517,174 -> 517,166 -> 517,174 -> 519,174 -> 519,173 -> 519,174 -> 521,174 -> 521,164 -> 521,174 -> 523,174 -> 523,172 -> 523,174
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527,155 -> 532,155
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507,81 -> 511,81
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509,174 -> 509,170 -> 509,174 -> 511,174 -> 511,169 -> 511,174 -> 513,174 -> 513,169 -> 513,174 -> 515,174 -> 515,167 -> 515,174 -> 517,174 -> 517,166 -> 517,174 -> 519,174 -> 519,173 -> 519,174 -> 521,174 -> 521,164 -> 521,174 -> 523,174 -> 523,172 -> 523,174
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492,28 -> 492,29 -> 509,29
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535,134 -> 540,134
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499,65 -> 499,68 -> 491,68 -> 491,74 -> 508,74 -> 508,68 -> 504,68 -> 504,65
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479,42 -> 479,33 -> 479,42 -> 481,42 -> 481,32 -> 481,42 -> 483,42 -> 483,34 -> 483,42 -> 485,42 -> 485,36 -> 485,42 -> 487,42 -> 487,33 -> 487,42
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523,102 -> 523,92 -> 523,102 -> 525,102 -> 525,99 -> 525,102 -> 527,102 -> 527,95 -> 527,102 -> 529,102 -> 529,101 -> 529,102 -> 531,102 -> 531,101 -> 531,102 -> 533,102 -> 533,99 -> 533,102 -> 535,102 -> 535,94 -> 535,102 -> 537,102 -> 537,92 -> 537,102
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536,105 -> 536,109 -> 533,109 -> 533,115 -> 545,115 -> 545,109 -> 540,109 -> 540,105
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523,102 -> 523,92 -> 523,102 -> 525,102 -> 525,99 -> 525,102 -> 527,102 -> 527,95 -> 527,102 -> 529,102 -> 529,101 -> 529,102 -> 531,102 -> 531,101 -> 531,102 -> 533,102 -> 533,99 -> 533,102 -> 535,102 -> 535,94 -> 535,102 -> 537,102 -> 537,92 -> 537,102
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536,105 -> 536,109 -> 533,109 -> 533,115 -> 545,115 -> 545,109 -> 540,109 -> 540,105
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485,45 -> 485,47 -> 480,47 -> 480,53 -> 496,53 -> 496,47 -> 489,47 -> 489,45
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523,102 -> 523,92 -> 523,102 -> 525,102 -> 525,99 -> 525,102 -> 527,102 -> 527,95 -> 527,102 -> 529,102 -> 529,101 -> 529,102 -> 531,102 -> 531,101 -> 531,102 -> 533,102 -> 533,99 -> 533,102 -> 535,102 -> 535,94 -> 535,102 -> 537,102 -> 537,92 -> 537,102
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509,174 -> 509,170 -> 509,174 -> 511,174 -> 511,169 -> 511,174 -> 513,174 -> 513,169 -> 513,174 -> 515,174 -> 515,167 -> 515,174 -> 517,174 -> 517,166 -> 517,174 -> 519,174 -> 519,173 -> 519,174 -> 521,174 -> 521,164 -> 521,174 -> 523,174 -> 523,172 -> 523,174
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523,102 -> 523,92 -> 523,102 -> 525,102 -> 525,99 -> 525,102 -> 527,102 -> 527,95 -> 527,102 -> 529,102 -> 529,101 -> 529,102 -> 531,102 -> 531,101 -> 531,102 -> 533,102 -> 533,99 -> 533,102 -> 535,102 -> 535,94 -> 535,102 -> 537,102 -> 537,92 -> 537,102
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509,174 -> 509,170 -> 509,174 -> 511,174 -> 511,169 -> 511,174 -> 513,174 -> 513,169 -> 513,174 -> 515,174 -> 515,167 -> 515,174 -> 517,174 -> 517,166 -> 517,174 -> 519,174 -> 519,173 -> 519,174 -> 521,174 -> 521,164 -> 521,174 -> 523,174 -> 523,172 -> 523,174
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509,174 -> 509,170 -> 509,174 -> 511,174 -> 511,169 -> 511,174 -> 513,174 -> 513,169 -> 513,174 -> 515,174 -> 515,167 -> 515,174 -> 517,174 -> 517,166 -> 517,174 -> 519,174 -> 519,173 -> 519,174 -> 521,174 -> 521,164 -> 521,174 -> 523,174 -> 523,172 -> 523,174
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509,174 -> 509,170 -> 509,174 -> 511,174 -> 511,169 -> 511,174 -> 513,174 -> 513,169 -> 513,174 -> 515,174 -> 515,167 -> 515,174 -> 517,174 -> 517,166 -> 517,174 -> 519,174 -> 519,173 -> 519,174 -> 521,174 -> 521,164 -> 521,174 -> 523,174 -> 523,172 -> 523,174
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485,45 -> 485,47 -> 480,47 -> 480,53 -> 496,53 -> 496,47 -> 489,47 -> 489,45
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510,79 -> 514,79
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529,140 -> 534,140
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509,174 -> 509,170 -> 509,174 -> 511,174 -> 511,169 -> 511,174 -> 513,174 -> 513,169 -> 513,174 -> 515,174 -> 515,167 -> 515,174 -> 517,174 -> 517,166 -> 517,174 -> 519,174 -> 519,173 -> 519,174 -> 521,174 -> 521,164 -> 521,174 -> 523,174 -> 523,172 -> 523,174
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498,83 -> 502,83
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494,56 -> 494,59 -> 489,59 -> 489,62 -> 501,62 -> 501,59 -> 500,59 -> 500,56
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479,42 -> 479,33 -> 479,42 -> 481,42 -> 481,32 -> 481,42 -> 483,42 -> 483,34 -> 483,42 -> 485,42 -> 485,36 -> 485,42 -> 487,42 -> 487,33 -> 487,42
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519,85 -> 523,85
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498,19 -> 503,19
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501,81 -> 505,81
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513,85 -> 517,85
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509,22 -> 514,22
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523,102 -> 523,92 -> 523,102 -> 525,102 -> 525,99 -> 525,102 -> 527,102 -> 527,95 -> 527,102 -> 529,102 -> 529,101 -> 529,102 -> 531,102 -> 531,101 -> 531,102 -> 533,102 -> 533,99 -> 533,102 -> 535,102 -> 535,94 -> 535,102 -> 537,102 -> 537,92 -> 537,102
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479,42 -> 479,33 -> 479,42 -> 481,42 -> 481,32 -> 481,42 -> 483,42 -> 483,34 -> 483,42 -> 485,42 -> 485,36 -> 485,42 -> 487,42 -> 487,33 -> 487,42
|
||||
509,174 -> 509,170 -> 509,174 -> 511,174 -> 511,169 -> 511,174 -> 513,174 -> 513,169 -> 513,174 -> 515,174 -> 515,167 -> 515,174 -> 517,174 -> 517,166 -> 517,174 -> 519,174 -> 519,173 -> 519,174 -> 521,174 -> 521,164 -> 521,174 -> 523,174 -> 523,172 -> 523,174
|
||||
479,42 -> 479,33 -> 479,42 -> 481,42 -> 481,32 -> 481,42 -> 483,42 -> 483,34 -> 483,42 -> 485,42 -> 485,36 -> 485,42 -> 487,42 -> 487,33 -> 487,42
|
||||
534,155 -> 539,155
|
||||
2
inputs/2022/2022_14.solution
Normal file
2
inputs/2022/2022_14.solution
Normal file
|
|
@ -0,0 +1,2 @@
|
|||
Part 1: 979
|
||||
Part 2: ???
|
||||
|
|
@ -64,6 +64,7 @@ days! {
|
|||
Y2022D11: "2022_11" => y2022::d11::solve,
|
||||
Y2022D12: "2022_12" => y2022::d12::solve,
|
||||
Y2022D13: "2022_13" => y2022::d13::solve,
|
||||
Y2022D14: "2022_14" => y2022::d14::solve,
|
||||
}
|
||||
|
||||
#[derive(Parser)]
|
||||
|
|
|
|||
|
|
@ -11,3 +11,4 @@ pub mod d10;
|
|||
pub mod d11;
|
||||
pub mod d12;
|
||||
pub mod d13;
|
||||
pub mod d14;
|
||||
|
|
|
|||
91
rs/src/y2022/d14.rs
Normal file
91
rs/src/y2022/d14.rs
Normal file
|
|
@ -0,0 +1,91 @@
|
|||
use std::collections::HashMap;
|
||||
use std::thread;
|
||||
use std::time::Duration;
|
||||
|
||||
#[derive(Clone, Copy, PartialEq, Eq)]
|
||||
enum Cell {
|
||||
Wall,
|
||||
Sand,
|
||||
Source,
|
||||
}
|
||||
|
||||
struct Grid(HashMap<(i32, i32), Cell>);
|
||||
|
||||
impl Grid {
|
||||
fn parse(input: &str) -> Self {
|
||||
let mut grid = HashMap::new();
|
||||
for line in input.lines() {
|
||||
let mut corners = line.split(" -> ").map(|s| {
|
||||
let (x, y) = s.split_once(',').unwrap();
|
||||
(x.parse::<i32>().unwrap(), y.parse::<i32>().unwrap())
|
||||
});
|
||||
|
||||
let mut cur = corners.next().unwrap();
|
||||
grid.insert(cur, Cell::Wall);
|
||||
|
||||
for next in corners {
|
||||
let dir = ((next.0 - cur.0).signum(), (next.1 - cur.1).signum());
|
||||
assert!(dir.0 == 0 || dir.1 == 0);
|
||||
while cur != next {
|
||||
cur.0 += dir.0;
|
||||
cur.1 += dir.1;
|
||||
grid.insert(cur, Cell::Wall);
|
||||
}
|
||||
}
|
||||
}
|
||||
Self(grid)
|
||||
}
|
||||
|
||||
fn eprint(&self) {
|
||||
let min_x = *self.0.keys().map(|(x, _)| x).min().unwrap();
|
||||
let max_x = *self.0.keys().map(|(x, _)| x).max().unwrap();
|
||||
let min_y = *self.0.keys().map(|(_, y)| y).min().unwrap();
|
||||
let max_y = *self.0.keys().map(|(_, y)| y).max().unwrap();
|
||||
for y in min_y..=max_y {
|
||||
for x in min_x..=max_x {
|
||||
match self.0.get(&(x, y)) {
|
||||
None => eprint!(".."),
|
||||
Some(Cell::Wall) => eprint!("##"),
|
||||
Some(Cell::Sand) => eprint!("()"),
|
||||
Some(Cell::Source) => eprint!("++"),
|
||||
}
|
||||
}
|
||||
eprintln!();
|
||||
}
|
||||
}
|
||||
|
||||
/// Returns true if the sand emitted from the source came to rest.
|
||||
fn step(&mut self, source: (i32, i32)) -> bool {
|
||||
let (mut x, mut y) = source;
|
||||
let max_y = *self.0.keys().map(|(_, y)| y).max().unwrap();
|
||||
while y <= max_y {
|
||||
if self.0.get(&(x, y + 1)).is_none() {
|
||||
y += 1;
|
||||
} else if self.0.get(&(x - 1, y + 1)).is_none() {
|
||||
x -= 1;
|
||||
y += 1;
|
||||
} else if self.0.get(&(x + 1, y + 1)).is_none() {
|
||||
x += 1;
|
||||
y += 1;
|
||||
} else {
|
||||
self.0.insert((x, y), Cell::Sand);
|
||||
return true;
|
||||
}
|
||||
}
|
||||
false
|
||||
}
|
||||
}
|
||||
|
||||
pub fn solve(input: String) {
|
||||
let mut grid = Grid::parse(&input);
|
||||
// grid.eprint();
|
||||
|
||||
let mut part1 = 0;
|
||||
while grid.step((500, 0)) {
|
||||
part1 += 1;
|
||||
// eprintln!("\x1b[;H\x1b[J");
|
||||
// eprintln!();
|
||||
// grid.eprint();
|
||||
}
|
||||
println!("Part 1: {part1}");
|
||||
}
|
||||
2
sample_inputs/2022/2022_14.input
Normal file
2
sample_inputs/2022/2022_14.input
Normal file
|
|
@ -0,0 +1,2 @@
|
|||
498,4 -> 498,6 -> 496,6
|
||||
503,4 -> 502,4 -> 502,9 -> 494,9
|
||||
2
sample_inputs/2022/2022_14.solution
Normal file
2
sample_inputs/2022/2022_14.solution
Normal file
|
|
@ -0,0 +1,2 @@
|
|||
Part 1: 24
|
||||
Part 2: ???
|
||||
Loading…
Add table
Add a link
Reference in a new issue