parse day 14 grid
haven't implemented the falling sand yet, but theres a cool expect test that draws the grid
This commit is contained in:
ryan
parent
98f47654f8
commit
61e3520ede
148
inputs/day14.tt
Normal file
148
inputs/day14.tt
Normal file
|
|
@ -0,0 +1,148 @@
|
|||
515,60 -> 515,52 -> 515,60 -> 517,60 -> 517,55 -> 517,60 -> 519,60 -> 519,50 -> 519,60 -> 521,60 -> 521,56 -> 521,60 -> 523,60 -> 523,53 -> 523,60 -> 525,60 -> 525,53 -> 525,60
|
||||
515,60 -> 515,52 -> 515,60 -> 517,60 -> 517,55 -> 517,60 -> 519,60 -> 519,50 -> 519,60 -> 521,60 -> 521,56 -> 521,60 -> 523,60 -> 523,53 -> 523,60 -> 525,60 -> 525,53 -> 525,60
|
||||
502,32 -> 507,32
|
||||
522,47 -> 522,43 -> 522,47 -> 524,47 -> 524,41 -> 524,47 -> 526,47 -> 526,39 -> 526,47 -> 528,47 -> 528,39 -> 528,47
|
||||
516,32 -> 521,32
|
||||
501,161 -> 501,152 -> 501,161 -> 503,161 -> 503,157 -> 503,161 -> 505,161 -> 505,155 -> 505,161 -> 507,161 -> 507,154 -> 507,161 -> 509,161 -> 509,155 -> 509,161
|
||||
512,30 -> 517,30
|
||||
522,47 -> 522,43 -> 522,47 -> 524,47 -> 524,41 -> 524,47 -> 526,47 -> 526,39 -> 526,47 -> 528,47 -> 528,39 -> 528,47
|
||||
522,84 -> 522,76 -> 522,84 -> 524,84 -> 524,75 -> 524,84 -> 526,84 -> 526,81 -> 526,84 -> 528,84 -> 528,74 -> 528,84 -> 530,84 -> 530,79 -> 530,84 -> 532,84 -> 532,77 -> 532,84 -> 534,84 -> 534,78 -> 534,84 -> 536,84 -> 536,80 -> 536,84
|
||||
522,84 -> 522,76 -> 522,84 -> 524,84 -> 524,75 -> 524,84 -> 526,84 -> 526,81 -> 526,84 -> 528,84 -> 528,74 -> 528,84 -> 530,84 -> 530,79 -> 530,84 -> 532,84 -> 532,77 -> 532,84 -> 534,84 -> 534,78 -> 534,84 -> 536,84 -> 536,80 -> 536,84
|
||||
520,130 -> 520,133 -> 515,133 -> 515,138 -> 533,138 -> 533,133 -> 525,133 -> 525,130
|
||||
506,34 -> 511,34
|
||||
529,112 -> 529,116 -> 526,116 -> 526,122 -> 541,122 -> 541,116 -> 535,116 -> 535,112
|
||||
498,13 -> 498,15 -> 492,15 -> 492,23 -> 506,23 -> 506,15 -> 501,15 -> 501,13
|
||||
522,84 -> 522,76 -> 522,84 -> 524,84 -> 524,75 -> 524,84 -> 526,84 -> 526,81 -> 526,84 -> 528,84 -> 528,74 -> 528,84 -> 530,84 -> 530,79 -> 530,84 -> 532,84 -> 532,77 -> 532,84 -> 534,84 -> 534,78 -> 534,84 -> 536,84 -> 536,80 -> 536,84
|
||||
523,63 -> 523,66 -> 515,66 -> 515,71 -> 529,71 -> 529,66 -> 528,66 -> 528,63
|
||||
501,161 -> 501,152 -> 501,161 -> 503,161 -> 503,157 -> 503,161 -> 505,161 -> 505,155 -> 505,161 -> 507,161 -> 507,154 -> 507,161 -> 509,161 -> 509,155 -> 509,161
|
||||
512,173 -> 517,173
|
||||
522,84 -> 522,76 -> 522,84 -> 524,84 -> 524,75 -> 524,84 -> 526,84 -> 526,81 -> 526,84 -> 528,84 -> 528,74 -> 528,84 -> 530,84 -> 530,79 -> 530,84 -> 532,84 -> 532,77 -> 532,84 -> 534,84 -> 534,78 -> 534,84 -> 536,84 -> 536,80 -> 536,84
|
||||
498,13 -> 498,15 -> 492,15 -> 492,23 -> 506,23 -> 506,15 -> 501,15 -> 501,13
|
||||
545,94 -> 550,94
|
||||
539,100 -> 544,100
|
||||
522,47 -> 522,43 -> 522,47 -> 524,47 -> 524,41 -> 524,47 -> 526,47 -> 526,39 -> 526,47 -> 528,47 -> 528,39 -> 528,47
|
||||
529,112 -> 529,116 -> 526,116 -> 526,122 -> 541,122 -> 541,116 -> 535,116 -> 535,112
|
||||
553,100 -> 558,100
|
||||
501,170 -> 506,170
|
||||
515,60 -> 515,52 -> 515,60 -> 517,60 -> 517,55 -> 517,60 -> 519,60 -> 519,50 -> 519,60 -> 521,60 -> 521,56 -> 521,60 -> 523,60 -> 523,53 -> 523,60 -> 525,60 -> 525,53 -> 525,60
|
||||
498,13 -> 498,15 -> 492,15 -> 492,23 -> 506,23 -> 506,15 -> 501,15 -> 501,13
|
||||
522,84 -> 522,76 -> 522,84 -> 524,84 -> 524,75 -> 524,84 -> 526,84 -> 526,81 -> 526,84 -> 528,84 -> 528,74 -> 528,84 -> 530,84 -> 530,79 -> 530,84 -> 532,84 -> 532,77 -> 532,84 -> 534,84 -> 534,78 -> 534,84 -> 536,84 -> 536,80 -> 536,84
|
||||
515,60 -> 515,52 -> 515,60 -> 517,60 -> 517,55 -> 517,60 -> 519,60 -> 519,50 -> 519,60 -> 521,60 -> 521,56 -> 521,60 -> 523,60 -> 523,53 -> 523,60 -> 525,60 -> 525,53 -> 525,60
|
||||
498,13 -> 498,15 -> 492,15 -> 492,23 -> 506,23 -> 506,15 -> 501,15 -> 501,13
|
||||
522,84 -> 522,76 -> 522,84 -> 524,84 -> 524,75 -> 524,84 -> 526,84 -> 526,81 -> 526,84 -> 528,84 -> 528,74 -> 528,84 -> 530,84 -> 530,79 -> 530,84 -> 532,84 -> 532,77 -> 532,84 -> 534,84 -> 534,78 -> 534,84 -> 536,84 -> 536,80 -> 536,84
|
||||
522,84 -> 522,76 -> 522,84 -> 524,84 -> 524,75 -> 524,84 -> 526,84 -> 526,81 -> 526,84 -> 528,84 -> 528,74 -> 528,84 -> 530,84 -> 530,79 -> 530,84 -> 532,84 -> 532,77 -> 532,84 -> 534,84 -> 534,78 -> 534,84 -> 536,84 -> 536,80 -> 536,84
|
||||
522,84 -> 522,76 -> 522,84 -> 524,84 -> 524,75 -> 524,84 -> 526,84 -> 526,81 -> 526,84 -> 528,84 -> 528,74 -> 528,84 -> 530,84 -> 530,79 -> 530,84 -> 532,84 -> 532,77 -> 532,84 -> 534,84 -> 534,78 -> 534,84 -> 536,84 -> 536,80 -> 536,84
|
||||
546,100 -> 551,100
|
||||
522,84 -> 522,76 -> 522,84 -> 524,84 -> 524,75 -> 524,84 -> 526,84 -> 526,81 -> 526,84 -> 528,84 -> 528,74 -> 528,84 -> 530,84 -> 530,79 -> 530,84 -> 532,84 -> 532,77 -> 532,84 -> 534,84 -> 534,78 -> 534,84 -> 536,84 -> 536,80 -> 536,84
|
||||
542,97 -> 547,97
|
||||
522,84 -> 522,76 -> 522,84 -> 524,84 -> 524,75 -> 524,84 -> 526,84 -> 526,81 -> 526,84 -> 528,84 -> 528,74 -> 528,84 -> 530,84 -> 530,79 -> 530,84 -> 532,84 -> 532,77 -> 532,84 -> 534,84 -> 534,78 -> 534,84 -> 536,84 -> 536,80 -> 536,84
|
||||
535,97 -> 540,97
|
||||
533,108 -> 533,109 -> 538,109 -> 538,108
|
||||
522,47 -> 522,43 -> 522,47 -> 524,47 -> 524,41 -> 524,47 -> 526,47 -> 526,39 -> 526,47 -> 528,47 -> 528,39 -> 528,47
|
||||
509,32 -> 514,32
|
||||
513,34 -> 518,34
|
||||
515,60 -> 515,52 -> 515,60 -> 517,60 -> 517,55 -> 517,60 -> 519,60 -> 519,50 -> 519,60 -> 521,60 -> 521,56 -> 521,60 -> 523,60 -> 523,53 -> 523,60 -> 525,60 -> 525,53 -> 525,60
|
||||
520,130 -> 520,133 -> 515,133 -> 515,138 -> 533,138 -> 533,133 -> 525,133 -> 525,130
|
||||
507,164 -> 512,164
|
||||
501,161 -> 501,152 -> 501,161 -> 503,161 -> 503,157 -> 503,161 -> 505,161 -> 505,155 -> 505,161 -> 507,161 -> 507,154 -> 507,161 -> 509,161 -> 509,155 -> 509,161
|
||||
501,161 -> 501,152 -> 501,161 -> 503,161 -> 503,157 -> 503,161 -> 505,161 -> 505,155 -> 505,161 -> 507,161 -> 507,154 -> 507,161 -> 509,161 -> 509,155 -> 509,161
|
||||
557,103 -> 562,103
|
||||
538,94 -> 543,94
|
||||
515,60 -> 515,52 -> 515,60 -> 517,60 -> 517,55 -> 517,60 -> 519,60 -> 519,50 -> 519,60 -> 521,60 -> 521,56 -> 521,60 -> 523,60 -> 523,53 -> 523,60 -> 525,60 -> 525,53 -> 525,60
|
||||
522,84 -> 522,76 -> 522,84 -> 524,84 -> 524,75 -> 524,84 -> 526,84 -> 526,81 -> 526,84 -> 528,84 -> 528,74 -> 528,84 -> 530,84 -> 530,79 -> 530,84 -> 532,84 -> 532,77 -> 532,84 -> 534,84 -> 534,78 -> 534,84 -> 536,84 -> 536,80 -> 536,84
|
||||
520,130 -> 520,133 -> 515,133 -> 515,138 -> 533,138 -> 533,133 -> 525,133 -> 525,130
|
||||
520,130 -> 520,133 -> 515,133 -> 515,138 -> 533,138 -> 533,133 -> 525,133 -> 525,130
|
||||
498,13 -> 498,15 -> 492,15 -> 492,23 -> 506,23 -> 506,15 -> 501,15 -> 501,13
|
||||
522,84 -> 522,76 -> 522,84 -> 524,84 -> 524,75 -> 524,84 -> 526,84 -> 526,81 -> 526,84 -> 528,84 -> 528,74 -> 528,84 -> 530,84 -> 530,79 -> 530,84 -> 532,84 -> 532,77 -> 532,84 -> 534,84 -> 534,78 -> 534,84 -> 536,84 -> 536,80 -> 536,84
|
||||
523,63 -> 523,66 -> 515,66 -> 515,71 -> 529,71 -> 529,66 -> 528,66 -> 528,63
|
||||
501,28 -> 506,28
|
||||
505,173 -> 510,173
|
||||
531,87 -> 531,88 -> 543,88
|
||||
515,60 -> 515,52 -> 515,60 -> 517,60 -> 517,55 -> 517,60 -> 519,60 -> 519,50 -> 519,60 -> 521,60 -> 521,56 -> 521,60 -> 523,60 -> 523,53 -> 523,60 -> 525,60 -> 525,53 -> 525,60
|
||||
522,84 -> 522,76 -> 522,84 -> 524,84 -> 524,75 -> 524,84 -> 526,84 -> 526,81 -> 526,84 -> 528,84 -> 528,74 -> 528,84 -> 530,84 -> 530,79 -> 530,84 -> 532,84 -> 532,77 -> 532,84 -> 534,84 -> 534,78 -> 534,84 -> 536,84 -> 536,80 -> 536,84
|
||||
520,130 -> 520,133 -> 515,133 -> 515,138 -> 533,138 -> 533,133 -> 525,133 -> 525,130
|
||||
522,84 -> 522,76 -> 522,84 -> 524,84 -> 524,75 -> 524,84 -> 526,84 -> 526,81 -> 526,84 -> 528,84 -> 528,74 -> 528,84 -> 530,84 -> 530,79 -> 530,84 -> 532,84 -> 532,77 -> 532,84 -> 534,84 -> 534,78 -> 534,84 -> 536,84 -> 536,80 -> 536,84
|
||||
522,84 -> 522,76 -> 522,84 -> 524,84 -> 524,75 -> 524,84 -> 526,84 -> 526,81 -> 526,84 -> 528,84 -> 528,74 -> 528,84 -> 530,84 -> 530,79 -> 530,84 -> 532,84 -> 532,77 -> 532,84 -> 534,84 -> 534,78 -> 534,84 -> 536,84 -> 536,80 -> 536,84
|
||||
524,126 -> 524,127 -> 528,127 -> 528,126
|
||||
515,60 -> 515,52 -> 515,60 -> 517,60 -> 517,55 -> 517,60 -> 519,60 -> 519,50 -> 519,60 -> 521,60 -> 521,56 -> 521,60 -> 523,60 -> 523,53 -> 523,60 -> 525,60 -> 525,53 -> 525,60
|
||||
522,84 -> 522,76 -> 522,84 -> 524,84 -> 524,75 -> 524,84 -> 526,84 -> 526,81 -> 526,84 -> 528,84 -> 528,74 -> 528,84 -> 530,84 -> 530,79 -> 530,84 -> 532,84 -> 532,77 -> 532,84 -> 534,84 -> 534,78 -> 534,84 -> 536,84 -> 536,80 -> 536,84
|
||||
501,161 -> 501,152 -> 501,161 -> 503,161 -> 503,157 -> 503,161 -> 505,161 -> 505,155 -> 505,161 -> 507,161 -> 507,154 -> 507,161 -> 509,161 -> 509,155 -> 509,161
|
||||
523,63 -> 523,66 -> 515,66 -> 515,71 -> 529,71 -> 529,66 -> 528,66 -> 528,63
|
||||
508,28 -> 513,28
|
||||
501,161 -> 501,152 -> 501,161 -> 503,161 -> 503,157 -> 503,161 -> 505,161 -> 505,155 -> 505,161 -> 507,161 -> 507,154 -> 507,161 -> 509,161 -> 509,155 -> 509,161
|
||||
523,63 -> 523,66 -> 515,66 -> 515,71 -> 529,71 -> 529,66 -> 528,66 -> 528,63
|
||||
511,167 -> 516,167
|
||||
549,97 -> 554,97
|
||||
541,91 -> 546,91
|
||||
522,47 -> 522,43 -> 522,47 -> 524,47 -> 524,41 -> 524,47 -> 526,47 -> 526,39 -> 526,47 -> 528,47 -> 528,39 -> 528,47
|
||||
522,47 -> 522,43 -> 522,47 -> 524,47 -> 524,41 -> 524,47 -> 526,47 -> 526,39 -> 526,47 -> 528,47 -> 528,39 -> 528,47
|
||||
520,34 -> 525,34
|
||||
522,47 -> 522,43 -> 522,47 -> 524,47 -> 524,41 -> 524,47 -> 526,47 -> 526,39 -> 526,47 -> 528,47 -> 528,39 -> 528,47
|
||||
515,60 -> 515,52 -> 515,60 -> 517,60 -> 517,55 -> 517,60 -> 519,60 -> 519,50 -> 519,60 -> 521,60 -> 521,56 -> 521,60 -> 523,60 -> 523,53 -> 523,60 -> 525,60 -> 525,53 -> 525,60
|
||||
501,161 -> 501,152 -> 501,161 -> 503,161 -> 503,157 -> 503,161 -> 505,161 -> 505,155 -> 505,161 -> 507,161 -> 507,154 -> 507,161 -> 509,161 -> 509,155 -> 509,161
|
||||
522,47 -> 522,43 -> 522,47 -> 524,47 -> 524,41 -> 524,47 -> 526,47 -> 526,39 -> 526,47 -> 528,47 -> 528,39 -> 528,47
|
||||
501,161 -> 501,152 -> 501,161 -> 503,161 -> 503,157 -> 503,161 -> 505,161 -> 505,155 -> 505,161 -> 507,161 -> 507,154 -> 507,161 -> 509,161 -> 509,155 -> 509,161
|
||||
505,30 -> 510,30
|
||||
543,103 -> 548,103
|
||||
510,146 -> 515,146
|
||||
522,84 -> 522,76 -> 522,84 -> 524,84 -> 524,75 -> 524,84 -> 526,84 -> 526,81 -> 526,84 -> 528,84 -> 528,74 -> 528,84 -> 530,84 -> 530,79 -> 530,84 -> 532,84 -> 532,77 -> 532,84 -> 534,84 -> 534,78 -> 534,84 -> 536,84 -> 536,80 -> 536,84
|
||||
498,173 -> 503,173
|
||||
498,13 -> 498,15 -> 492,15 -> 492,23 -> 506,23 -> 506,15 -> 501,15 -> 501,13
|
||||
501,161 -> 501,152 -> 501,161 -> 503,161 -> 503,157 -> 503,161 -> 505,161 -> 505,155 -> 505,161 -> 507,161 -> 507,154 -> 507,161 -> 509,161 -> 509,155 -> 509,161
|
||||
523,63 -> 523,66 -> 515,66 -> 515,71 -> 529,71 -> 529,66 -> 528,66 -> 528,63
|
||||
515,60 -> 515,52 -> 515,60 -> 517,60 -> 517,55 -> 517,60 -> 519,60 -> 519,50 -> 519,60 -> 521,60 -> 521,56 -> 521,60 -> 523,60 -> 523,53 -> 523,60 -> 525,60 -> 525,53 -> 525,60
|
||||
522,47 -> 522,43 -> 522,47 -> 524,47 -> 524,41 -> 524,47 -> 526,47 -> 526,39 -> 526,47 -> 528,47 -> 528,39 -> 528,47
|
||||
498,13 -> 498,15 -> 492,15 -> 492,23 -> 506,23 -> 506,15 -> 501,15 -> 501,13
|
||||
515,60 -> 515,52 -> 515,60 -> 517,60 -> 517,55 -> 517,60 -> 519,60 -> 519,50 -> 519,60 -> 521,60 -> 521,56 -> 521,60 -> 523,60 -> 523,53 -> 523,60 -> 525,60 -> 525,53 -> 525,60
|
||||
533,108 -> 533,109 -> 538,109 -> 538,108
|
||||
517,146 -> 522,146
|
||||
515,60 -> 515,52 -> 515,60 -> 517,60 -> 517,55 -> 517,60 -> 519,60 -> 519,50 -> 519,60 -> 521,60 -> 521,56 -> 521,60 -> 523,60 -> 523,53 -> 523,60 -> 525,60 -> 525,53 -> 525,60
|
||||
501,161 -> 501,152 -> 501,161 -> 503,161 -> 503,157 -> 503,161 -> 505,161 -> 505,155 -> 505,161 -> 507,161 -> 507,154 -> 507,161 -> 509,161 -> 509,155 -> 509,161
|
||||
513,144 -> 518,144
|
||||
515,170 -> 520,170
|
||||
501,161 -> 501,152 -> 501,161 -> 503,161 -> 503,157 -> 503,161 -> 505,161 -> 505,155 -> 505,161 -> 507,161 -> 507,154 -> 507,161 -> 509,161 -> 509,155 -> 509,161
|
||||
520,130 -> 520,133 -> 515,133 -> 515,138 -> 533,138 -> 533,133 -> 525,133 -> 525,130
|
||||
515,60 -> 515,52 -> 515,60 -> 517,60 -> 517,55 -> 517,60 -> 519,60 -> 519,50 -> 519,60 -> 521,60 -> 521,56 -> 521,60 -> 523,60 -> 523,53 -> 523,60 -> 525,60 -> 525,53 -> 525,60
|
||||
523,63 -> 523,66 -> 515,66 -> 515,71 -> 529,71 -> 529,66 -> 528,66 -> 528,63
|
||||
522,84 -> 522,76 -> 522,84 -> 524,84 -> 524,75 -> 524,84 -> 526,84 -> 526,81 -> 526,84 -> 528,84 -> 528,74 -> 528,84 -> 530,84 -> 530,79 -> 530,84 -> 532,84 -> 532,77 -> 532,84 -> 534,84 -> 534,78 -> 534,84 -> 536,84 -> 536,80 -> 536,84
|
||||
519,173 -> 524,173
|
||||
532,100 -> 537,100
|
||||
524,126 -> 524,127 -> 528,127 -> 528,126
|
||||
522,84 -> 522,76 -> 522,84 -> 524,84 -> 524,75 -> 524,84 -> 526,84 -> 526,81 -> 526,84 -> 528,84 -> 528,74 -> 528,84 -> 530,84 -> 530,79 -> 530,84 -> 532,84 -> 532,77 -> 532,84 -> 534,84 -> 534,78 -> 534,84 -> 536,84 -> 536,80 -> 536,84
|
||||
522,84 -> 522,76 -> 522,84 -> 524,84 -> 524,75 -> 524,84 -> 526,84 -> 526,81 -> 526,84 -> 528,84 -> 528,74 -> 528,84 -> 530,84 -> 530,79 -> 530,84 -> 532,84 -> 532,77 -> 532,84 -> 534,84 -> 534,78 -> 534,84 -> 536,84 -> 536,80 -> 536,84
|
||||
529,112 -> 529,116 -> 526,116 -> 526,122 -> 541,122 -> 541,116 -> 535,116 -> 535,112
|
||||
522,84 -> 522,76 -> 522,84 -> 524,84 -> 524,75 -> 524,84 -> 526,84 -> 526,81 -> 526,84 -> 528,84 -> 528,74 -> 528,84 -> 530,84 -> 530,79 -> 530,84 -> 532,84 -> 532,77 -> 532,84 -> 534,84 -> 534,78 -> 534,84 -> 536,84 -> 536,80 -> 536,84
|
||||
521,148 -> 526,148
|
||||
504,167 -> 509,167
|
||||
522,84 -> 522,76 -> 522,84 -> 524,84 -> 524,75 -> 524,84 -> 526,84 -> 526,81 -> 526,84 -> 528,84 -> 528,74 -> 528,84 -> 530,84 -> 530,79 -> 530,84 -> 532,84 -> 532,77 -> 532,84 -> 534,84 -> 534,78 -> 534,84 -> 536,84 -> 536,80 -> 536,84
|
||||
529,112 -> 529,116 -> 526,116 -> 526,122 -> 541,122 -> 541,116 -> 535,116 -> 535,112
|
||||
520,130 -> 520,133 -> 515,133 -> 515,138 -> 533,138 -> 533,133 -> 525,133 -> 525,130
|
||||
514,148 -> 519,148
|
||||
510,141 -> 515,141
|
||||
515,60 -> 515,52 -> 515,60 -> 517,60 -> 517,55 -> 517,60 -> 519,60 -> 519,50 -> 519,60 -> 521,60 -> 521,56 -> 521,60 -> 523,60 -> 523,53 -> 523,60 -> 525,60 -> 525,53 -> 525,60
|
||||
515,60 -> 515,52 -> 515,60 -> 517,60 -> 517,55 -> 517,60 -> 519,60 -> 519,50 -> 519,60 -> 521,60 -> 521,56 -> 521,60 -> 523,60 -> 523,53 -> 523,60 -> 525,60 -> 525,53 -> 525,60
|
||||
533,108 -> 533,109 -> 538,109 -> 538,108
|
||||
524,126 -> 524,127 -> 528,127 -> 528,126
|
||||
550,103 -> 555,103
|
||||
515,60 -> 515,52 -> 515,60 -> 517,60 -> 517,55 -> 517,60 -> 519,60 -> 519,50 -> 519,60 -> 521,60 -> 521,56 -> 521,60 -> 523,60 -> 523,53 -> 523,60 -> 525,60 -> 525,53 -> 525,60
|
||||
501,161 -> 501,152 -> 501,161 -> 503,161 -> 503,157 -> 503,161 -> 505,161 -> 505,155 -> 505,161 -> 507,161 -> 507,154 -> 507,161 -> 509,161 -> 509,155 -> 509,161
|
||||
529,103 -> 534,103
|
||||
504,26 -> 509,26
|
||||
529,112 -> 529,116 -> 526,116 -> 526,122 -> 541,122 -> 541,116 -> 535,116 -> 535,112
|
||||
508,170 -> 513,170
|
||||
523,63 -> 523,66 -> 515,66 -> 515,71 -> 529,71 -> 529,66 -> 528,66 -> 528,63
|
||||
499,34 -> 504,34
|
||||
522,47 -> 522,43 -> 522,47 -> 524,47 -> 524,41 -> 524,47 -> 526,47 -> 526,39 -> 526,47 -> 528,47 -> 528,39 -> 528,47
|
||||
529,112 -> 529,116 -> 526,116 -> 526,122 -> 541,122 -> 541,116 -> 535,116 -> 535,112
|
||||
495,32 -> 500,32
|
||||
507,148 -> 512,148
|
||||
515,60 -> 515,52 -> 515,60 -> 517,60 -> 517,55 -> 517,60 -> 519,60 -> 519,50 -> 519,60 -> 521,60 -> 521,56 -> 521,60 -> 523,60 -> 523,53 -> 523,60 -> 525,60 -> 525,53 -> 525,60
|
||||
501,161 -> 501,152 -> 501,161 -> 503,161 -> 503,157 -> 503,161 -> 505,161 -> 505,155 -> 505,161 -> 507,161 -> 507,154 -> 507,161 -> 509,161 -> 509,155 -> 509,161
|
||||
531,87 -> 531,88 -> 543,88
|
||||
536,103 -> 541,103
|
||||
501,161 -> 501,152 -> 501,161 -> 503,161 -> 503,157 -> 503,161 -> 505,161 -> 505,155 -> 505,161 -> 507,161 -> 507,154 -> 507,161 -> 509,161 -> 509,155 -> 509,161
|
||||
522,84 -> 522,76 -> 522,84 -> 524,84 -> 524,75 -> 524,84 -> 526,84 -> 526,81 -> 526,84 -> 528,84 -> 528,74 -> 528,84 -> 530,84 -> 530,79 -> 530,84 -> 532,84 -> 532,77 -> 532,84 -> 534,84 -> 534,78 -> 534,84 -> 536,84 -> 536,80 -> 536,84
|
||||
522,47 -> 522,43 -> 522,47 -> 524,47 -> 524,41 -> 524,47 -> 526,47 -> 526,39 -> 526,47 -> 528,47 -> 528,39 -> 528,47
|
||||
498,30 -> 503,30
|
||||
492,34 -> 497,34
|
||||
529,112 -> 529,116 -> 526,116 -> 526,122 -> 541,122 -> 541,116 -> 535,116 -> 535,112
|
||||
48
src/day14.ml
Normal file
48
src/day14.ml
Normal file
|
|
@ -0,0 +1,48 @@
|
|||
open Containers
|
||||
|
||||
type tile =
|
||||
| Empty
|
||||
| Rock
|
||||
| Sand
|
||||
[@@deriving show]
|
||||
|
||||
let parse_line line =
|
||||
let open Utils.Parse in
|
||||
let vec = Vec2.of_tuple <$> both int (char ',' *> int) in
|
||||
let vec_list = sep_by (string " -> ") vec in
|
||||
Result.get_or_failwith @@ parse_string ~consume:All vec_list line
|
||||
;;
|
||||
|
||||
let draw_rocks grid points =
|
||||
let open Grid in
|
||||
let _ =
|
||||
points
|
||||
|> List.reduce (fun a b ->
|
||||
iter_region grid a b (fun pos -> grid.%(pos) <- Rock);
|
||||
b)
|
||||
in
|
||||
()
|
||||
;;
|
||||
|
||||
let%expect_test "Day 14 example" =
|
||||
let grid = Grid.init ~width:20 ~height:10 (fun _ -> Empty) in
|
||||
[ "8,4 -> 8,6 -> 6,6"; "13,4 -> 12,4 -> 12,9 -> 4,9" ]
|
||||
|> List.iter (fun line -> parse_line line |> draw_rocks grid);
|
||||
Printf.printf "%s"
|
||||
@@ Grid.draw grid (function
|
||||
| Empty -> '.'
|
||||
| Rock -> '#'
|
||||
| Sand -> 'o');
|
||||
[%expect
|
||||
{|
|
||||
....................
|
||||
....................
|
||||
....................
|
||||
....................
|
||||
........#...##......
|
||||
........#...#.......
|
||||
......###...#.......
|
||||
............#.......
|
||||
............#.......
|
||||
....#########....... |}]
|
||||
;;
|
||||
51
src/grid.ml
51
src/grid.ml
|
|
@ -1,5 +1,4 @@
|
|||
open Containers
|
||||
open Vec2
|
||||
|
||||
type 'a t =
|
||||
{ width : int
|
||||
|
|
@ -8,33 +7,43 @@ type 'a t =
|
|||
}
|
||||
[@@deriving show]
|
||||
|
||||
let grid_vec2_of_idx ~width ~idx =
|
||||
let vec2_of_idx ~width ~idx =
|
||||
let y = idx / width in
|
||||
let x = idx mod width in
|
||||
Vec2.of_tuple (x, y)
|
||||
;;
|
||||
|
||||
let at (grid : 'a t) (point : Vec2.t) =
|
||||
let idx_of_vec2 width vec = Vec2.(Int.((width * vec.y) + vec.x))
|
||||
|
||||
let in_bounds grid point =
|
||||
let x, y = Vec2.to_tuple point in
|
||||
if x >= 0 && x < grid.width && y >= 0 && y < grid.height
|
||||
then Array.get_safe grid.items @@ Int.((grid.width * y) + x)
|
||||
x >= 0 && x < grid.width && y >= 0 && y < grid.height
|
||||
;;
|
||||
|
||||
let at grid point =
|
||||
if in_bounds grid point
|
||||
then Array.get_safe grid.items @@ idx_of_vec2 grid.width point
|
||||
else None
|
||||
;;
|
||||
|
||||
let at_e (grid : 'a t) (point : Vec2.t) =
|
||||
Option.get_exn_or "out of bounds!" @@ at grid point
|
||||
Option.get_exn_or "point out of bounds!" @@ at grid point
|
||||
;;
|
||||
|
||||
let set_e grid point item = Array.set grid.items (idx_of_vec2 grid.width point) item
|
||||
let ( .%() ) = at_e
|
||||
let ( .%()<- ) = set_e
|
||||
|
||||
let find (grid : 'a t) pred =
|
||||
let open Option.Infix in
|
||||
let* idx, item = Array.find_idx pred grid.items in
|
||||
Some (grid_vec2_of_idx ~width:grid.width ~idx, item)
|
||||
Some (vec2_of_idx ~width:grid.width ~idx, item)
|
||||
;;
|
||||
|
||||
let init ~width ~height init =
|
||||
{ width
|
||||
; height
|
||||
; items = Array.init (width * height) (fun idx -> init @@ grid_vec2_of_idx ~width ~idx)
|
||||
; items = Array.init (width * height) (fun idx -> init @@ vec2_of_idx ~width ~idx)
|
||||
}
|
||||
;;
|
||||
|
||||
|
|
@ -54,10 +63,28 @@ let of_lines parse_char lines : 'a t =
|
|||
| _ -> failwith "somethin fucd up"
|
||||
;;
|
||||
|
||||
let iter grid callback =
|
||||
for y = 0 to Int.(grid.height - 1) do
|
||||
for x = 0 to Int.(grid.width - 1) do
|
||||
callback @@ Vec2.of_tuple (x, y)
|
||||
let iter_region grid a b callback =
|
||||
let open Vec2 in
|
||||
for y = min a.y b.y to max a.y b.y do
|
||||
for x = min a.x b.x to max a.x b.x do
|
||||
let pos = { x; y } in
|
||||
if in_bounds grid pos then callback pos
|
||||
done
|
||||
done
|
||||
;;
|
||||
|
||||
let iter grid callback =
|
||||
let a = Vec2.of_tuple (0, 0) in
|
||||
let b = Vec2.of_tuple (grid.width - 1, grid.height - 1) in
|
||||
iter_region grid a b callback
|
||||
;;
|
||||
|
||||
let draw grid printer =
|
||||
let str = ref [] in
|
||||
iter grid (fun point ->
|
||||
let item = grid.%(point) in
|
||||
let char = printer item in
|
||||
str := !str @ [ char ];
|
||||
if point.x = grid.width - 1 then str := !str @ [ '\n' ]);
|
||||
String.of_list !str
|
||||
;;
|
||||
|
|
|
|||
|
|
@ -2,7 +2,12 @@ type 'a t [@@deriving show]
|
|||
|
||||
val at : 'a t -> Vec2.t -> 'a option
|
||||
val at_e : 'a t -> Vec2.t -> 'a
|
||||
val set_e : 'a t -> Vec2.t -> 'a -> unit
|
||||
val ( .%() ) : 'a t -> Vec2.t -> 'a
|
||||
val ( .%()<- ) : 'a t -> Vec2.t -> 'a -> unit
|
||||
val init : width:int -> height:int -> (Vec2.t -> 'a) -> 'a t
|
||||
val of_lines : (char -> 'a) -> string list -> 'a t
|
||||
val find : 'a t -> ('a -> bool) -> (Vec2.t * 'a) option
|
||||
val iter_region : 'a t -> Vec2.t -> Vec2.t -> (Vec2.t -> unit) -> unit
|
||||
val iter : 'a t -> (Vec2.t -> unit) -> unit
|
||||
val draw : 'a t -> ('a -> char) -> string
|
||||
|
|
|
|||
Loading…
Reference in New Issue
Block a user