Suggested patterns for Golly

[erictom333]

Code: Select all

#N 34-oscillators.rle
#O Mark Niemiec, Jack Eisenmann
#C A selection of oscillators in the rule B34/S34, also known as 3/4
#C Life due to its rulestring.
#C Adapted from https://conwaylife.com/ref/mniemiec/rule34.htm. A more
#C complete collection of patterns in this rule can be found there.
#CXRLE Pos=-16,-8
x = 91, y = 167, rule = B34/S34
8bo6b2o5b2ob2o8b2ob2o$15b2o4bob3obo6bob3obo$6bobo12b2o3bobo4bobo3bobo$
22bob2ob2o4b2ob3ob2o$8bo12b2ob2obo6bobobobo$21bobo3b2o4b2ob3ob2o$8bo
13bob3obo4bobo3bobo$23b2ob2o6bob3obo$6bobobo24b2ob2o5$6bobo6b2o5bo7bo
6bo5b2o6bobo6b2o7bobo7bo$16b2o5b2o18bob2o5bob2o4bob2o4b2ob2o4b3o$10bo
12bo5b3o4b3o4b2o7bobo5bobo7bo8b2o$78bo$8bo2$6bo2$6bobobo4bobo6bobobo4b
obo6bobo6bo4bo4bo10bo10bo$15b2ob2o5bobo5b2ob2o4bo3bo4bob2obo4bobo2bo7b
3o$16bobo6b3o5bobo6bo3bo4bo4bo4bo2bobo4b3o7b2ob2o$44bobo19bo8bo$82b3o
5$15bo9bo9bo9bobobo4b3ob3o4bobo7bobo5b3o2b3o$16b2o8b2o8b2o7b2ob2o7bo7b
2o2bo5bobo8b2o$16bo2bo6bo9bo9bobo6bo3bo5bo3bo4b2ob2o5bo4bo$18b2o9bo8bo
28bobo6bo$20bo7b2o9b2o$30bo8bo5$15b2o6bobo7b3o6b2o6bobo8bo8b3o6bo$15bo
b2o4bo2b2o5bobo6bob2o5bob2o6b3o6bobo7b2o$15b2obo4b2o2bo4b2ob2o4b2obo6b
2obo5b2obo5b2ob2o4b3o$17b2o6bobo6bo8b2o8bobo7b2o6bo9b3o$62bo8bo8b2o$
82bo5$16bo12bo9bo11bobo$16b3o8bobo7b3o9b3ob3o$15bo2bo12bo6bobo2bo7bobo
$17bo2bo4b2o11bo2bobo5b3ob3o$17b3o11b2o9b3o6bobo$19bo6bo15bo$28bobo$
28bo5$7bobo16b3o8b4o8b4o11b6o$25bo3b2o6bo3b2o6bo3b2o7b2o6b2o$11bo5bo7b
o4bo6bo4bo6bo4bo7bo8bo$16b3o6bo5bo5bo5bo5bo5bo5bo3b4o3bo$9bo7bo8bo4bo
6bo4bo6bo4bo5bo2bo4bo2bo$26b2o3bo6b2o3bo6b2o3bo5bo2bob2obo2bo$11bo16b
3o9b3o9b4o5bo2bob2obo2bo$61bo2bo4bo2bo$7bobo51bo3b4o3bo$62bo8bo$62b2o
6b2o$64b6o2$17bo10bo7bo$16b3o8b3o5b3o$17bo2bob2obo2bo7bo2bob2o$22b2o
17b2obo2bo$46b3o$47bo4$72bobobo$11bo5bo5bobo6bo2bo5b3o7bobobo4bobobo8b
obo$17b3o11bob2obo4bob2o6b2ob2o4b2ob2o5bo2bobo2bo$9bobo4bo5b2o3bo4bo2b
o4b2ob3o6bobo6bobo7b3ob3o$18bo5b3o5bo2bo9bo4bobobobo2b3obobo4bo3bo3bo$
7bobobo14bo4bob2obo6b3o5bobobo4bobobo6b3ob3o$32bo2bo7bo7bobobo4bobobo
5bo2bobo2bo$11bo61bobo$72bobobo$11bo5$9bobo6bo5bo7bo$17b4o3b3o5b2o7b3o
4b3o$7bo11bo3bo2bo4b2o11b4o$26b2o4bo3bo5bo6bo$7bobo15bo10b2o$35b2o$7bo
3bo24bo$46bo$9bo6bo12bo16b2o$17b2o8b2o15b3o$17bo10bo4b2o9bo$19b2o4b2o
6bob4o3b3o5bo$21b4o8bo4bo4bo5b3o$33bobobo11bo$32bo4bo9b3o$32b4obo8b2o$
36b2o9bo5$8bobo6b3o11bo$16bo2bo6b4ob2o$7bo3bo5b4o5b2ob4o$18bo8bo$8bobo
2$7bo3bo2$8bobo5$2bo5bobo7bobo$16b3obo$obo4bo3bo8b2o6bob3o$16b2o8b2o4b
o$2bo4bo3bo5bob3o5bo4b2o$17bobo7b3obo$2bo4bo3bo2$obobo3bobo4$34b2obo6b
o$2bo4bobo6b3o4b4o7b2o2bo5b2o3b3o5b3o$16b2o7b4o3b2o4bo5b3o4bo5b2o$obo
8bo4bo16bo4b2o8bo2bo5bo$33bo2b2o11b3o$2bo6bo24bob2o2$2bo4bo2$obobo2bob
obo5$obo5bobo5b2o3bo$16b3o$4bo2bo3bo5bo$20bo$2bo4bo3bo7b3o$16bo3b2o$o
6bo3bo2$obobo3bobo!

[muzik]

This rule containing a SMOSMOSMOSMOS seems like a very good candidate for inclusion, but I don't know what folder it would go in:

SMOSMOSMOSMOS in a 3-state rule:

Code: Select all

x = 154, y = 20, rule = SMOSMOSMOSMOS_Rule
2B24.B21.B8.B32.A23.A35.A$.A24.BA19.AB8.BA30.2B23.2B33.2B2$23.2B25.2B
2.2B36.BA17.AB39.BA$24.A25.A4.A36.B19.B39.B3$92.B19.B39.B$92.BA17.AB
39.BA2$89.2B23.2B33.2B$90.A23.A35.A4$75.B8.B35.B8.B5.B8.B$74.AB8.BA
33.AB8.BA3.AB8.BA2$77.2B2.2B39.2B2.2B9.2B2.2B$77.A4.A39.A4.A9.A4.A!
@RULE SMOSMOSMOSMOS_Rule

@TREE

num_states=3
num_neighbors=8
num_nodes=1060
1 0 0 0
2 0 0 0
1 0 1 0
1 0 1 1
2 0 2 3
2 0 3 0
3 1 4 5
1 1 1 0
1 1 1 1
2 3 7 8
1 0 0 1
2 2 10 0
3 4 9 11
2 2 2 0
3 5 11 13
4 6 12 14
2 0 3 2
2 2 7 10
2 3 8 0
3 16 17 18
2 7 0 0
2 10 0 0
3 17 20 21
2 2 0 0
3 18 21 23
4 19 22 24
2 0 2 2
2 3 10 2
3 26 27 1
2 8 0 0
3 27 29 1
3 1 1 1
4 28 30 31
5 15 25 32
1 1 0 0
2 2 8 34
3 16 9 35
2 3 7 2
1 2 1 2
1 0 0 2
2 38 0 39
1 2 0 2
1 2 0 0
2 34 41 42
3 37 40 43
1 1 0 1
2 3 45 8
1 1 2 0
1 0 2 0
2 47 10 48
2 10 0 48
3 46 49 50
4 36 44 51
2 3 38 34
2 7 0 41
2 2 39 42
3 53 54 55
2 0 39 7
1 1 0 2
1 2 1 1
2 39 58 59
2 7 59 0
3 57 60 61
2 34 0 0
2 42 2 0
2 42 0 0
3 63 64 65
4 56 62 66
2 3 47 10
2 45 10 0
2 8 48 48
3 68 69 70
2 34 42 42
2 0 2 0
3 72 73 1
2 0 34 0
3 65 75 1
4 71 74 76
5 52 67 77
2 0 3 42
2 3 59 2
2 42 2 2
3 79 80 81
1 1 2 1
1 1 1 2
2 3 83 84
1 2 2 0
2 38 34 86
2 7 48 0
3 85 87 88
2 3 2 2
2 34 34 0
3 90 91 63
4 82 89 92
2 3 38 7
2 83 34 48
2 84 86 0
3 94 95 96
1 0 2 2
2 2 98 0
1 2 2 2
2 98 10 100
2 0 100 0
3 99 101 102
2 10 0 34
2 42 42 0
3 104 105 63
4 97 103 106
2 3 34 34
2 2 34 0
3 108 109 23
2 10 42 34
2 0 42 0
3 111 112 63
3 73 23 1
4 110 113 114
5 93 107 115
6 33 78 116
3 16 37 46
3 9 40 49
3 35 43 50
4 118 119 120
3 53 57 63
3 54 60 64
3 55 61 65
4 122 123 124
3 68 72 65
3 69 73 75
3 70 1 1
4 126 127 128
5 121 125 129
2 3 84 3
3 131 29 20
2 0 58 0
3 29 104 133
2 58 7 0
3 20 133 135
4 132 134 136
1 0 1 2
2 138 0 48
2 10 0 10
3 20 139 140
1 0 2 1
2 142 0 0
2 47 2 48
3 139 143 144
3 140 144 75
4 141 145 146
2 3 0 0
2 47 34 0
2 42 0 2
3 148 149 150
2 45 34 0
3 149 152 63
3 150 63 1
4 151 153 154
5 137 147 155
2 3 83 7
3 157 148 88
2 34 42 0
2 48 0 47
2 0 48 0
3 159 160 161
2 34 34 34
2 2 0 42
3 163 164 1
4 158 162 165
2 8 83 0
3 167 104 75
2 0 7 0
2 0 48 47
3 169 170 65
3 1 63 1
4 168 171 172
2 0 10 0
2 2 48 0
3 174 175 1
2 42 34 0
3 177 1 1
2 0 34 34
3 179 1 1
4 176 178 180
5 166 173 181
6 130 156 182
3 79 85 90
3 80 87 91
3 81 88 63
4 184 185 186
3 94 99 104
3 95 101 105
3 96 102 63
4 188 189 190
3 108 111 73
3 109 112 23
3 23 63 1
4 192 193 194
5 187 191 195
3 157 159 163
3 148 160 164
3 88 161 1
4 197 198 199
3 167 169 1
3 104 170 63
3 75 65 1
4 201 202 203
3 174 177 179
3 175 1 1
4 205 206 31
5 200 204 207
1 2 1 0
2 209 209 7
2 7 42 0
3 210 211 1
2 0 34 39
3 211 1 213
3 1 213 63
4 212 214 215
3 91 1 23
2 0 39 0
3 1 1 218
3 23 218 1
4 217 219 220
3 91 1 1
4 222 31 31
5 216 221 223
6 196 208 224
7 117 183 225
2 0 3 3
2 3 7 45
2 2 2 8
3 227 228 229
2 3 0 34
2 38 39 0
2 34 7 0
3 231 232 233
2 3 34 42
2 47 42 0
2 10 42 0
3 235 236 237
4 230 234 238
2 3 38 47
2 7 0 10
2 8 39 48
3 240 241 242
2 7 39 42
2 0 58 2
2 41 59 0
3 244 245 246
2 45 0 0
2 10 2 34
3 248 249 1
4 243 247 250
2 2 34 10
2 8 41 0
2 34 42 48
3 252 253 254
2 2 7 42
2 39 59 0
3 256 257 65
2 48 0 0
3 29 259 259
4 255 258 260
5 239 251 261
2 3 8 7
2 84 0 0
3 263 264 148
2 7 138 10
2 0 48 10
3 266 1 267
2 3 47 42
2 0 0 2
3 269 75 270
4 265 268 271
2 8 10 0
2 0 0 58
3 273 274 75
2 138 142 47
2 48 0 48
3 276 270 277
2 47 45 34
3 279 91 1
4 275 278 280
2 7 0 58
2 0 58 7
3 282 283 1
2 10 47 0
2 0 2 34
2 10 48 0
3 285 286 287
3 177 1 23
4 284 288 289
5 272 281 290
2 3 3 7
2 83 0 48
3 292 293 20
2 83 0 34
3 273 295 75
3 73 287 1
4 294 296 297
2 34 48 0
2 42 0 48
2 0 47 0
3 299 300 301
2 0 0 42
3 303 88 301
3 65 63 1
4 302 304 305
2 34 2 0
3 307 63 159
3 75 1 1
3 1 63 63
4 308 309 310
5 298 306 311
6 262 291 312
2 3 8 8
2 8 42 0
3 314 315 29
2 8 39 42
2 2 0 10
2 2 0 58
3 317 318 319
2 8 42 42
2 2 0 2
3 321 322 1
4 316 320 323
2 8 2 2
2 39 0 0
2 42 10 58
3 325 326 327
3 65 1 1
2 0 10 2
3 330 1 1
4 328 329 331
2 8 2 0
3 333 65 64
3 1 21 23
2 58 0 0
3 133 336 1
4 334 335 337
5 324 332 338
2 45 0 39
2 0 39 34
2 39 34 2
3 340 341 342
2 0 0 10
2 0 0 7
2 0 41 0
3 344 345 346
3 26 259 161
4 343 347 348
2 0 0 41
2 10 7 0
3 1 350 351
2 0 48 42
2 48 42 2
3 353 354 64
2 58 0 34
3 356 318 1
4 352 355 357
2 2 0 48
3 161 359 23
2 58 2 0
2 34 10 0
3 361 1 362
4 360 363 31
5 349 358 364
2 0 10 10
2 42 10 0
3 164 366 367
2 59 2 0
3 369 270 23
2 0 0 48
3 299 356 371
4 368 370 372
2 59 0 2
3 374 23 73
3 270 1 23
3 1 1 112
4 375 376 377
2 34 58 0
2 0 34 48
3 379 259 380
3 1 303 1
2 42 7 0
3 383 20 1
4 381 382 384
5 373 378 385
6 339 365 386
2 2 0 47
1 1 2 2
2 7 389 34
2 45 48 2
3 388 390 391
2 39 2 42
3 73 393 73
2 47 0 0
3 395 63 1
4 392 394 396
2 7 39 34
2 41 48 34
3 398 399 1
2 389 2 0
3 401 259 326
3 159 63 1
4 400 402 403
3 248 218 1
2 48 2 0
3 406 1 1
3 23 1 303
4 405 407 408
5 397 404 409
3 175 13 299
2 138 0 0
2 48 0 34
3 412 413 1
4 411 414 31
2 48 7 0
3 112 416 270
2 7 2 0
3 20 418 65
4 417 419 172
2 0 34 42
2 42 58 0
3 421 422 1
3 1 161 326
4 423 424 31
5 415 420 425
3 159 1 1
3 248 169 1
3 23 1 1
4 427 428 429
3 148 65 1
3 1 23 1
4 431 309 432
4 31 31 31
5 430 433 434
6 410 426 435
7 313 387 436
2 3 83 2
2 42 84 2
3 227 438 439
2 3 2 10
2 38 98 0
2 7 0 34
3 441 442 443
2 3 10 0
2 34 42 2
3 445 446 91
4 440 444 447
2 59 34 34
2 2 86 0
3 53 449 450
2 83 98 42
2 34 10 42
2 48 100 0
3 452 453 454
3 322 159 1
4 451 455 456
2 42 7 34
3 458 175 23
2 84 0 34
2 86 100 0
3 460 461 1
3 109 1 1
4 459 462 463
5 448 457 464
2 83 42 34
3 108 466 443
2 83 7 0
3 29 468 1
2 10 34 34
2 0 0 34
3 112 470 471
4 467 469 472
2 3 48 2
2 0 47 42
3 474 1 475
2 34 47 0
3 104 161 477
3 23 259 1
4 476 478 479
2 48 48 0
3 20 481 1
3 112 63 1
4 482 483 31
5 473 480 484
2 209 7 0
2 209 42 0
3 486 487 20
2 34 0 2
3 489 63 1
3 63 63 1
4 488 490 491
2 42 0 34
2 0 0 39
3 20 493 494
3 1 494 1
4 495 496 31
3 471 75 218
4 498 220 31
5 492 497 499
6 465 485 500
2 2 7 45
2 0 389 48
2 47 34 2
3 502 503 504
2 7 41 0
2 39 48 0
3 506 507 91
4 505 508 405
2 2 2 2
3 218 510 112
2 389 48 39
3 512 23 1
3 259 23 1
4 511 513 514
3 149 1 1
3 91 65 1
4 516 517 408
5 509 515 518
2 2 2 34
2 48 2 48
3 520 521 1
3 161 383 270
3 112 379 65
4 522 523 524
2 138 48 0
3 526 1 75
2 7 7 42
3 528 73 1
3 494 161 1
4 527 529 530
4 31 309 31
5 525 531 532
3 63 65 1
2 3 42 0
3 535 1 1
4 534 536 31
4 428 172 31
3 73 1 1
4 429 539 31
5 537 538 540
6 519 533 541
3 345 1 443
3 20 1 1
4 543 31 544
3 63 1 1
4 544 31 546
5 545 434 547
3 395 1 1
4 31 549 31
4 549 31 31
5 550 551 434
3 303 1 65
4 553 31 31
5 554 434 434
6 548 552 555
7 501 542 556
8 226 437 557
3 227 231 235
3 228 232 236
3 229 233 237
4 559 560 561
3 240 244 248
3 241 245 249
3 242 246 1
4 563 564 565
3 252 256 29
3 253 257 259
3 254 65 259
4 567 568 569
5 562 566 570
3 314 317 321
3 315 318 322
3 29 319 1
4 572 573 574
3 325 65 330
3 326 1 1
3 327 1 1
4 576 577 578
3 333 1 133
3 65 21 336
3 64 23 1
4 580 581 582
5 575 579 583
3 388 73 395
3 390 393 63
3 391 73 1
4 585 586 587
3 398 401 159
3 399 259 63
3 1 326 1
4 589 590 591
3 248 406 23
3 218 1 1
3 1 1 303
4 593 594 595
5 588 592 596
6 571 584 597
3 263 266 269
3 264 1 75
3 148 267 270
4 599 600 601
3 273 276 279
3 274 270 91
3 75 277 1
4 603 604 605
3 282 285 177
3 283 286 1
3 1 287 23
4 607 608 609
5 602 606 610
3 340 344 26
3 341 345 259
3 342 346 161
4 612 613 614
3 1 353 356
3 350 354 318
3 351 64 1
4 616 617 618
3 161 361 1
3 359 1 1
3 23 362 1
4 620 621 622
5 615 619 623
3 175 412 1
3 13 413 1
3 299 1 1
4 625 626 627
3 112 20 1
3 416 418 63
3 270 65 1
4 629 630 631
3 421 1 1
3 422 161 1
4 633 634 591
5 628 632 635
6 611 624 636
3 292 273 73
3 293 295 287
3 20 75 1
4 638 639 640
3 299 303 65
3 300 88 63
3 301 301 1
4 642 643 644
3 307 75 1
3 63 1 63
3 159 1 63
4 646 647 648
5 641 645 649
3 164 369 299
3 366 270 356
3 367 23 371
4 651 652 653
3 374 270 1
3 73 23 112
4 655 429 656
3 379 1 383
3 259 303 20
3 380 1 1
4 658 659 660
5 654 657 661
3 159 248 23
3 1 169 1
4 663 664 31
3 148 75 1
3 65 1 23
4 666 667 31
5 665 668 434
6 650 662 669
7 598 637 670
2 3 7 3
2 8 138 47
2 7 10 42
3 672 673 674
2 10 142 45
2 0 47 34
3 673 676 677
3 674 677 336
4 675 678 679
3 264 471 1
3 471 471 361
2 7 34 0
3 1 361 683
4 681 682 684
3 148 161 330
3 161 63 161
3 330 161 1
4 686 687 688
5 680 685 689
2 39 10 2
3 248 270 691
2 0 42 34
3 274 161 693
3 133 406 1
4 692 694 695
3 371 326 233
2 0 48 2
2 41 2 10
3 698 112 699
3 23 1 259
4 697 700 701
2 34 41 48
3 326 703 23
3 237 418 1
3 109 174 1
4 704 705 706
5 696 702 707
2 2 138 0
3 709 259 1
3 169 65 1
3 1 63 65
4 710 711 712
3 175 23 75
2 48 7 34
3 715 418 1
2 58 48 0
3 65 717 1
4 714 716 718
3 63 259 1
3 112 1 23
4 720 721 594
5 713 719 722
6 690 708 723
3 248 274 133
3 270 161 406
3 691 693 1
4 725 726 727
3 371 698 23
3 326 112 1
3 233 699 259
4 729 730 731
3 326 237 109
3 703 418 174
4 733 734 429
5 728 732 735
2 98 0 7
2 7 10 0
3 737 344 738
3 344 1 75
3 738 75 75
4 739 740 741
3 1 471 21
3 471 1 63
3 21 63 63
4 743 744 745
3 20 470 1
3 470 1 1
4 747 748 31
5 742 746 749
3 286 23 63
2 209 34 42
3 752 1 213
4 751 753 31
2 209 0 0
2 34 0 34
2 42 0 39
3 755 756 757
2 2 42 0
3 759 300 161
4 758 760 432
3 1 218 1
4 31 539 762
5 754 761 763
6 736 750 764
3 709 169 1
3 259 65 63
3 1 1 65
4 766 767 768
3 175 715 65
3 23 418 717
4 770 771 309
3 63 112 218
3 259 1 1
4 773 774 432
5 769 772 775
3 286 752 1
3 63 213 1
4 777 429 778
3 755 759 1
3 756 300 23
3 757 161 1
4 780 781 782
3 1 73 1
4 784 219 31
5 779 783 785
4 329 432 31
3 303 161 1
3 1 1 75
4 382 788 789
3 1 112 1
3 112 109 1
4 791 792 31
5 787 790 793
6 776 786 794
7 724 765 795
3 18 27 20
2 34 0 42
3 798 259 112
3 63 109 1
4 797 799 800
2 83 83 10
2 48 34 0
3 802 371 803
3 458 161 259
3 756 1 1
4 804 805 806
2 47 47 0
3 1 808 1
3 756 65 1
4 640 809 810
5 801 807 811
2 2 59 34
2 0 2 48
3 813 814 65
2 59 0 0
3 816 1 13
2 58 0 7
3 798 818 1
4 815 817 819
3 274 21 249
2 48 0 7
3 822 1 112
4 821 429 823
3 64 21 371
3 73 164 1
3 1 63 259
4 825 826 827
5 820 824 828
2 34 45 2
3 830 65 1
4 831 666 31
3 150 1 1
4 664 833 31
5 832 834 434
6 812 829 835
2 138 7 0
3 23 837 1
2 2 48 42
3 839 416 75
2 0 42 39
3 63 841 1
4 838 840 842
2 48 42 34
3 844 1 1
2 2 7 58
3 846 814 1
4 845 847 774
3 303 1 1
4 849 172 539
5 843 848 850
2 0 209 0
3 852 109 159
2 209 2 0
3 854 112 1
4 853 855 784
3 446 1 299
4 429 857 496
3 63 75 218
3 65 161 326
4 859 860 31
5 856 858 861
4 329 377 791
3 1 161 65
3 73 177 1
4 539 864 865
3 1 471 1
4 31 867 31
5 863 866 868
6 851 862 869
3 301 395 1
4 871 31 31
5 872 434 434
5 434 434 434
6 873 874 874
7 836 870 875
8 671 796 876
3 227 441 445
3 438 442 446
3 439 443 91
4 878 879 880
3 53 452 322
3 449 453 159
3 450 454 1
4 882 883 884
3 458 460 109
3 175 461 1
4 886 887 429
5 881 885 888
3 502 506 248
3 503 507 218
3 504 91 1
4 890 891 892
3 218 512 259
3 510 23 23
3 112 1 1
4 894 895 896
3 149 91 23
3 1 65 1
4 898 899 595
5 893 897 900
3 345 1 20
3 443 1 1
4 902 31 903
3 20 1 63
4 905 31 31
5 904 434 906
6 889 901 907
3 108 29 112
3 466 468 470
3 443 1 471
4 909 910 911
3 474 104 23
3 1 161 259
3 475 477 1
4 913 914 915
3 20 112 1
3 481 63 1
4 917 918 31
5 912 916 919
3 520 161 112
3 521 383 379
3 1 270 65
4 921 922 923
3 526 528 494
3 1 73 161
4 925 926 309
3 1 75 1
4 928 31 31
5 924 927 929
3 1 395 1
4 931 31 31
5 932 551 434
6 920 930 933
3 486 489 63
3 487 63 63
4 935 936 544
3 493 494 1
3 494 1 1
4 544 938 939
3 471 23 1
3 75 218 1
4 941 942 594
5 937 940 943
3 63 535 1
4 945 329 31
3 248 1 1
3 169 63 1
4 947 948 31
3 23 73 1
4 950 31 31
5 946 949 951
4 849 31 329
5 953 434 434
6 944 952 954
7 908 934 955
3 18 798 63
3 27 259 109
4 957 958 917
3 802 458 756
3 371 161 1
3 803 259 1
4 960 961 962
3 20 1 756
3 75 808 65
4 964 965 31
5 959 963 966
3 23 839 63
3 837 416 841
4 968 969 928
3 844 846 259
3 1 814 1
4 971 972 31
3 303 1 73
4 974 172 31
5 970 973 975
3 301 1 1
4 977 549 31
5 978 434 434
6 967 976 979
3 813 816 798
3 814 1 818
3 65 13 1
4 981 982 983
3 274 23 822
3 21 1 1
3 249 1 112
4 985 986 987
3 64 73 1
3 21 164 63
3 371 1 259
4 989 990 991
5 984 988 992
3 852 854 1
3 109 112 73
4 994 995 427
3 23 446 1
3 1 1 494
3 1 299 1
4 997 998 999
3 75 161 1
3 218 326 1
4 534 1001 1002
5 996 1000 1003
6 993 1004 874
3 830 148 1
4 1006 76 31
3 1 150 1
3 169 1 1
4 1008 1009 31
5 1007 1010 434
3 73 1 73
3 1 161 177
4 1012 1013 899
5 863 1014 868
6 1011 1015 874
7 980 1005 1016
2 209 34 34
3 1018 20 73
3 73 1 63
4 1019 544 1020
3 1018 65 1
2 34 39 0
3 65 1 1023
3 1 1023 1
4 1022 1024 1025
3 1 1 326
4 544 1027 591
5 1021 1026 1028
2 34 3 0
3 1030 112 1
4 1031 947 950
3 75 20 1
4 329 1033 31
5 1032 1034 434
4 768 31 31
4 329 31 31
5 1036 434 1037
6 1029 1035 1038
3 1030 248 23
3 112 1 73
4 1040 1041 31
3 1 20 1
4 76 1043 31
5 1042 1044 434
3 1 322 1
4 329 1046 31
2 0 48 34
3 303 1048 1
4 382 1049 789
4 791 896 31
5 1047 1050 1051
6 1045 1052 874
4 31 31 329
5 1054 434 1037
6 1055 874 874
7 1039 1053 1056
8 956 1017 1057
9 558 877 1058

[muzik]

This rule containing a SMOSMOSMOSMOS seems like a very good candidate for inclusion, but I don't know what folder it would go in:

An attempt at annotating this, let me know if this is sufficient (remember to include the rule file separately):

Code: Select all

#N smosmosmosmos.rle
#O "FWKnightship", 26 August 2023
#C This rule features a remarkable pattern: a spaceship comprised of two
#C colliding spaceships, which are in turn made of two smaller colliding
#C spaceships, which themselves are made of two even smaller colliding
#C spaceships, which are finally composed of two absolutely tiny spaceships
#C continuously ramming into each other.
#C The current record in a two-state rule is a "SMOSMOS", which is two
#C "levels" below this specimen.
#C Reference: https://conwaylife.com/forums/viewtopic.php?p=165761#p165761
x = 154, y = 20, rule = SMOSMOSMOSMOS_Rule
2B24.B21.B8.B32.A23.A35.A$.A24.BA19.AB8.BA30.2B23.2B33.2B2$23.2B25.2B
2.2B36.BA17.AB39.BA$24.A25.A4.A36.B19.B39.B3$92.B19.B39.B$92.BA17.AB
39.BA2$89.2B23.2B33.2B$90.A23.A35.A4$75.B8.B35.B8.B5.B8.B$74.AB8.BA
33.AB8.BA3.AB8.BA2$77.2B2.2B39.2B2.2B9.2B2.2B$77.A4.A39.A4.A9.A4.A!

On the topic of other patterns that might be worth inclusion if comments are written so I'll post them here for future reference in case I get interested in doing so, these "coverleaf" oscillators (and the anisotropic rule they emulate) would probably make for sufficiently interesting additions: viewtopic.php?f=7&t=2036&p=152736&hilit ... AP#p152728

[muzik]

Have fun trying to find out what folder this thing should belong in:

Code: Select all

#N infinite-photon-factory.rle
#O Connor Steppie, 7 May 2021
#C A pattern, which cannot be easily classified as a
#C gun nor a rake, which fires an infinite number of
#C distinct right-moving photons, each made of two
#C replicators (with extra displacement perpendicular
#C to their replication direction) colliding with each
#C other to annihilate each other at their ends.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=1971&start=2425#p129802
x = 6, y = 13, rule = B2a4w/S2e3j
b2o$2o2b2o$4bo8$4bo$2o2b2o$b2o!

[MEisSCAMMER]

Code: Select all

which fires an infinite number of distinct right-moving photons

Then it's a rake, isn't it?
As for which folder, there don't seem to be any relevant subfolders under "Non-Totalistic", so I'd just leave it there.

[muzik]

Sure -- if there are enough of these, they could even find their way into a new subfolder. I guess the traditional label for these kinds of things would be Dean Hickerson's category here, so the folder would be "Unusual-Growth-Rates". People who are not interested in unusual growth rates don't have to look in that folder -- no harm done!

I've decided to draft some potential candidates for patterns that could fit in such a folder. Here's a few:

Code: Select all

#N quadratic-replicator-like-linear-sawtooth.rle
#O Connor Steppie, 10 January 2018
#C A linear sawtooth made of four copies of a single unit that move
#C outwards in a manner superficially resembling a quadratic
#C replicator.
#C Based on a late 2017 rule by "toroidalet": https://conwaylife.com/forums/viewtopic.php?f=11&t=3120&p=52880#p52868
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=2648&p=54908#p54904
x = 11, y = 11, rule = B2ce3y4e5y6c/S1c2i3ciy4ct5ey6i7e8
5bo$4bobo$5bo$5bo$bo7bo$ob2o3b2obo$bo7bo$5bo$5bo$4bobo$5bo!

Code: Select all

#N quadratic-replicator-like-quadratic-sawtooth.rle
#O "jimmyChen2013", 25 September 2018
#C Four "Whitespace" cores interact to create a quadratic sawtooth
#C which superficially resembles a quadratic replicator.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=2648&p=64024#p64010
x = 6, y = 5, rule = B2ci3aiy4e5ce6c7c8/S1e2ce3acein4ceit5e6cei7c8
o2$o2$3bobo!

Code: Select all

#N linear-replicator-like-quadratic-sawtooth.rle
#C Two "Whitespace" cores interact to create a quadratic sawtooth
#C which superficially resembles a linear replicator.
x = 14, y = 3, rule = B3aiy4ew5ace6c7c8/S2-ai3-jkq4ceirt5ce6-ak7c8
bo10bo$3o8b3o$bo10bo!

Code: Select all

#N empty-space-unary-counting-shuttle.rle
#O "toroidalet", 5 September 2017
#C A glider interacts with two beehives to push them farther out,
#C progressively increasing the bounding box at a square root rate
#C while maintaining a max population of 37.
#C Reference: https://conwaylife.com/forums/viewtopic.php?p=50553#p50553
x = 13, y = 5, rule = B3-y4q5a/S23-e
5bo4b2o$5bobobo2bo$b2o2b2o3b2o$o2bo$b2o!

Code: Select all

#N snowflakes-unary-counting-shuttle.rle
#C See empty-space-unary-counting-shuttle.rle for more info.
x = 17, y = 3, rule = B2ci3ai4c8/S02ae3eijkq4iz5ar6i7e
9b2o$obo6bo4bobo$9b2o!

EDIT by dvgrn 12/14/2023: I'll update the following pattern to give the new rule name and wiki link:
#N sqrt-replicator.rle
#C https://conwaylife.com/wiki/OCA:Sqrt_replicator_rule

Code: Select all

#N logarithmic-replicator.rle
#O Mark Niemiec, 199X
#C A "replicator" with a remarkably nonstandard replication
#C habit that defies the behaviour seen in more common types.
#C for more information on this rule visit
#C https://conwaylife.com/wiki/OCA:Logarithmic_replicator_rule
x = 3, y = 19, rule = B36/S245
2o$obo$obo$obo$obo$2o8$2o$obo$obo$obo$obo$2o!

Code: Select all

#N two-cell-binary-counter.rle
#O "AforAmpere", 28 April 2021
#C Two cells evolve into a pattern that counts in base 2.
#C Reference: https://conwaylife.com/forums/viewtopic.php?p=129128#p129128
x = 3, y = 1, rule = B2aei3e4ijkqrtz5cekn6ai8/S01e2en3-acei4-nq5-anry6a7e8
obo!

Code: Select all

#N two-cell-ternary-counter.rle
#O "AforAmpere", 28 April 2021
#C Two cells evolve into a pattern that counts in base 3.
#C Reference: https://conwaylife.com/forums/viewtopic.php?p=129128#p129128
x = 3, y = 1, rule = B2aei3cek4-acenz5-ikqr6-n8/S01e2e3cjqry4-cn5-kry6ae7e8
obo!

Consider this a starter kit - there's still plenty more patterns of interest where these came from that would fit nicely into such a folder. This is primarily to see whether a folder like this is actually warranted.

I'm aware that one of these patterns isn't "Non-Totalistic", but I don't know how much that really matters. There's at least one smaller replicator of that same habit that I want to include in the same folder that is indeed non-totalistic so you don't have to go to a whole different folder to find it, anyway. (Speaking of which, could the "Life-Like" folder be renamed to "Outer-Totalistic"? Non-totalistic rules are still Life-like according to the wiki, so this would be a better name.)

[confocaloid]

I'm aware that one of these patterns isn't "Non-Totalistic", but I don't know how much that really matters. There's at least one smaller replicator of that same habit that I want to include in the same folder that is indeed non-totalistic so you don't have to go to a whole different folder to find it, anyway. (Speaking of which, could the "Life-Like" folder be renamed to "Outer-Totalistic"? Non-totalistic rules are still Life-like according to the wiki, so this would be a better name.)

I believe the current (and traditional) definition is that Life-like cellular automaton already implies "outer-totalistic". I'd prefer to keep the folder name "Life-Like".

On the other hand, I'm not sure "non-totalistic" implies "not Life-like". E.g. instead of writing "B3/S23" using the standard semitotalistic notation, you could write "B3aceijknqry/S2aceikn3aceijknqry" to explicitly list all non-totalistic conditions of the same rule. So [a subfolder of] "Non-Totalistic" could include some patterns from Life-like rules as well.

Several suggestions from me regarding the folder structure:

• Either rename 'Life/Breeders' to 'Life/Quadratic growth', or add a new folder for examples of spacefillers.
• Rename 'Life/Signal-Circuitry' to 'Life/Reusable-Circuitry' to clarify explicitly that one-use devices are excluded. Alternatively, rename 'Life/Signal-Circuitry' to 'Life/Circuitry' and include patterns showcasing one-time circuitry.
• Move non-Life patterns from 'HashLife/Metacell' into 'Non-Totalistic' (or a subfolder, if new subfolders are created there).

[muzik]

Some oscillators of interest:

Code: Select all

#N big-pseudocyclic-whitespace-oscillator.rle
#O "jimmyChen2013", 27 May 2022
#C This is a predecessor of a quite large oscillator in the "Whitespace" rulespace.
#C Use showinviewer.lua and Settings > Pattern > Identify to view how the
#C different periodic areas of this oscillator interact with each other.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=3293&p=146090#p146090
x = 40, y = 50, rule = B3aeikr4cekrtwy5ckq6cei7/S2cen3-jr4cei5eikq6-a7c8
16bo$15b3o$14b5o$13b7o$12b9o$11b2o2b3o2b2o$10b3o3bo3b3o$9b2o5bo4b3o$8b
5o8b4o$7b4o11b4o$6b4o15b2o$5b2obo16b3o$4b2ob2o7bo7bo2b2o$3b2obo8b3o9b
3o$2b3o9b5o10b2o$b3o9b7o8bob2o$2obo8b9o9b3o$2bobo6b5o2bob2o4bo4b3o$2o
8b5o4b4o9b3o$2bo6b5o7b3o8b4o$8b5o6bobob2o7bob3o$9b5o8b4o9b3o$10b5o8b4o
8b4o$11b5o7b5o6b6o$12b3o8b4o6bob4o$13bo8b4o9b3o$23b2o7bo2b2o$32b4o$32b
3o$32b2o$30b3o$29b3o$27bob2o$28b2o$24b5o$23b5o$22b5o$22b4o$22b3o$21b3o
$18bo2b2o$19b3o$6bo12b2o$9b4o4b3o$8b3o6b2o$9b4ob4o$10b7o$11b5o$12b3o$
13bo!

Code: Select all

#N two-cell-p195.rle
#O Arie Paap, 12 March 2019
#C As of September 2023, this is the highest-known odd period for an oscillator
#C with two cells in a range-1 2-state 2D Moore isotropic rule.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=3248&p=72969#p72969
x = 3, y = 1, rule = B2-ck3-acij4-acqy5-aik6-ae7c8/S01e2n3cr4aceqt5einq6c7e8
obo!

Code: Select all

#N two-cell-p410.rle
#O Arie Paap, 12 March 2019
#C As of September 2023, this is the highest-known even period for an oscillator
#C with two cells in a range-1 2-state 2D Moore isotropic rule.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=3248&p=72969#p72969
x = 3, y = 1, rule = B2aei3-aijy4-actyz5cjny6-en7c8/S01e3r4acejtw5einy6cn7e8
obo!

Code: Select all

#N hexagonal-rro.rle
#O "AlephAlpha", 26 March 2019
#C A period-30, mod-5 reflectorless rotating oscillator in a hexagonal rule that
#C loops around the center of a hexagonal tile.
#C This has a maximum loopability of 3, allowing for derivative p15 and p10
#C oscillators.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=3447&p=73919#p73919
x = 48, y = 9, rule = B2o3o4m5/S2H
bo19bo19bo$3o17b3o17b3o3$46bo$41bo4bo$41b2o3b2o$24b3o16bo$25bo!

And some replicators:

Code: Select all

#N triangular-rule-150-replicator.rle
#O "LaundryPizza03", 12 Jan 2022
#C Most one-dimensional replicators follow range-1/2 rule 6 (which the more
#C commonly-known Rule 90 is a variant of). This replicator in a triangular
#C grid rule, however, follows Rule 150.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=4272&p=140150#p140150
x = 9, y = 5, rule = B13/SLV
bobo$b3o!

Code: Select all

#N hexagonal-grid-triangular-replicator.rle
#O "AlephAlpha", 24 March 2019
#C A replicator in a hexagonal rule that traces put a triangular shape. With
#C respect to time, this builds a Sierpiński tetrahedron.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=2648&p=73811#p73811
x = 4, y = 4, rule = B2o3op4m5/S13m4p6H
2bo$bobo$o2bo$b2o!

Code: Select all

#N lightspeed-rule-150-replicator.rle
#O Connor Steppie, 23 January 2020
#C A one-dimensional replicator that behaves according to Wolfram's rule
#C 150, as opposed to the more commonly seem habit of "Rule 90" (more
#C accurately described as rule 6, range 1/2).
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=4274&p=88013#p88013
x = 1, y = 5, rule = B2a/S1e3eiy5i
o$o2$o$o!

I don't know if this one would belong in "unusual growth rates" - is its growth rate n^log2(3), or not?

Code: Select all

#N hexagonal-rule-Sierpinski-builder.rle
#O Connor Steppie, 26 January 2020
#C A displacing replicator that fires spaceships out behind it that print out
#C a Sierpiński triangle. The same rule also contains a reflectorless
#C rotating oscillator ("AlephAlpha", 2019).
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=1971&p=88222#p88222
x = 4, y = 3, rule = B2o3o4m5/S2H
4o$b3o$b2o!

Checking through sourceforge, that "explosion that can be destroyed by colliding with debris" rule example pattern doesn't seem to be in the Larger than Life folder. Are there any plans to add it or would further changes be required?

[otismo]

Seems triller's Pulsar Pixel Display is no longer included with Golly.

Tough to beat nice, compact P30 Circuitry -

and PPD is a real GEM !

Bye4Now...

[dvgrn]

-- Yikes, look at the date on the h-to-h collection. Anybody want to volunteer to add the missing new discoveries, maybe starting with a review of this collection thread as well as the main "Hunting of the New Herschel Conduits" thread since August 26, 2017?

As a starting point, here's a version of the current collection with the coordinates switched over to Golly positive-Y-downwards coordinates. As confocaloid points out, Golly coordinates are quite a bit more commonly used than Cartesian coordinates:

Code: Select all

x = 3150, y = 1133, rule = LifeHistory
1525.5D2.3D5.D5.D58.5D2.3D5.D5.D2.D$1525.D5.D3.D3.2D4.2D58.D5.D3.D3.
2D4.2D2.D$1525.D9.D2.D.D3.D.D3.4D51.D9.D2.D.D3.D.D2.4D$1118.5D3.D4.3D
3.3D385.3D6.D2.D2.D2.D2.D2.D3.D51.3D6.D2.D2.D2.D2.D2.D3.D$1118.D6.2D
3.D3.D.D3.D384.D7.D3.5D.5D.D3.D51.D7.D3.5D.5D.D3.D$1118.D7.D3.D3.D.D
3.D384.D6.D7.D5.D2.D3.D51.D6.D7.D5.D2.D3.D$1118.3D5.D4.3D3.3D385.D5.
5D4.D5.D3.4D51.D5.5D4.D5.D2.4D$1118.D7.D3.D3.D.D3.D$1118.D7.D3.D3.D.D
3.D$1118.D6.3D3.3D3.3D$2849.5D2.3D3.3D4.D9.3D$2093.5D2.3D3.3D3.3D734.
D5.D3.D.D3.D2.2D8.D3.D$2093.D5.D3.D.D5.D3.D377.5D2.3D2.5D4.D334.D9.D.
D3.D3.D12.D$2093.D9.D.D5.D3.D128.5D2.3D2.5D3.D9.3D50.5D2.3D2.5D3.D9.
3D2.D44.5D2.3D2.5D3.D9.3D53.D5.D3.D5.D3.2D334.3D6.D3.3D4.D11.D$2093.
3D6.D2.4D3.3D57.5D2.3D2.5D3.D9.D41.D5.D3.D5.D2.2D8.D3.D49.D5.D3.D5.D
2.2D8.D3.D.D44.D5.D3.D5.D2.2D8.D3.D52.D9.D4.D3.D.D334.D7.D3.D3.D3.D
10.D$1522.2A78.2A489.D7.D3.D3.D.D3.D56.D5.D3.D5.D2.2D8.2D41.D9.D4.D4.
D12.D2.4D43.D9.D4.D4.D12.D.4D41.D9.D4.D4.D12.D2.4D46.3D6.D4.D3.D2.D
334.D6.D4.D3.D3.D9.D$1521.A2.A76.A2.A488.D6.D4.D3.D.D3.D56.D9.D4.D4.D
9.D41.3D6.D4.D5.D11.D2.D3.D43.3D6.D4.D5.D11.D2.D3.D40.3D6.D4.D5.D11.D
2.D50.D7.D4.D4.5D333.D5.5D2.3D3.3D.5D.5D$1522.3A77.3A82.5D2.3D5.D3.3D
58.5D2.3D5.D3.3D2.D56.5D2.3D2.5D2.3D223.D5.5D2.3D3.3D57.3D6.D4.D5.D9.
D41.D7.D4.D6.D10.D3.D3.D43.D7.D4.D6.D10.D3.D3.D40.D7.D4.D6.D10.D3.D
50.D6.D4.D8.D$1687.D5.D3.D3.2D2.D61.D5.D3.D3.2D2.D5.D56.D5.D3.D.D5.D
3.D301.D7.D4.D6.D9.D41.D6.D4.D7.D9.D4.D3.D43.D6.D4.D7.D9.D4.D3.D40.D
6.D4.D7.D9.D4.D50.D5.5D.D8.D$1132.2A386.5A75.5A82.D9.D2.D.D2.D6.4D51.
D9.D2.D.D2.D5.4D53.D9.D.D5.D2.2D301.D6.D4.D7.D9.D41.D5.5D.D6.3D.5D.5D
2.4D43.D5.5D.D6.3D.5D.5D.4D41.D5.5D.D6.3D.5D.5D2.4D$1131.B2AB384.A4.A
74.A4.A82.3D6.D2.D2.D2.4D2.D3.D51.3D6.D2.D2.D2.4D2.D3.D52.3D6.D3.3D2.
D.D.D301.D5.5D.D6.3D.5D.3D$1132.2B21.B362.A.BAB75.A.BAB84.D7.D3.5D.D
3.D.D3.D51.D7.D3.5D.D3.D.D3.D52.D7.D7.D.2D2.D690.5D2.3D3.3D4.D9.D65.
5D2.3D3.3D4.D9.D3.D61.5D2.3D3.3D4.D9.D$1127.B3.2B21.3B358.A2.A.2AB72.
A2.A.2AB84.D6.D7.D2.D3.D.D3.D51.D6.D7.D2.D3.D.D3.D52.D6.D4.D3.D.D3.D
690.D5.D3.D.D3.D2.2D8.2D65.D5.D3.D.D3.D2.2D8.2D3.D61.D5.D3.D.D3.D2.2D
8.2D$6.46D1074.2AB.4B18.6B356.A.A.A.4BA69.A.A.A.4BA82.D5.5D4.D3.3D3.
4D51.D5.5D4.D3.3D2.4D53.D5.5D2.3D3.3D691.D9.D.D3.D3.D9.D4.4D57.D9.D.D
3.D3.D9.D3.4D58.D9.D.D3.D3.D9.D4.4D$5.47D1074.2A8B10.4B2.7B355.A.A.A
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57.3D6.D3.3D4.D9.D3.D$4.48D741.5D3.D3.5D3.D313.B.B2A6B2.2B2.15B356.2A
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A55.18B3A32.3A35.7BD15B.4B20.3A35.7BD15B.B5.5B23.23B$5.29D110.A20.4B
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4B.6B5.2B.4B12.B39.2BD13B6.3B7.B54.3A5.16B56.3A5.16B43.4B12.11B.B51.
4B12.11B.B62.17B2D7BABA4B36.4B13.6B.BA.A143.14B86.16B33.10B3.9B62.10B
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4.B4.A53.16BAB2A67.2B.6B2D13B4.3B.B2A51.2B.6B2D13B38.21B$165.2A7.2A
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23B37.21B$481.A.AB.11B75.4B61.21B2A11BD40.3B7.18B2A460.4B19.4B6.2A45.
4B18.15B38.2A7.24B8.6B35.2B3D4B2.B.5B5.2A6.B2AB59.20B60.20B.4B2.B30.
4B14.10B.B2A48.4B14.10B.B2A58.19BD10BA4B54.5B5.2A139.18B82.21B30.3B
12.5B64.3B12.5B56.3B12.5B73.23B.B2A97.A.A.A72.A.A.A14.A.A.A91.A.A.A
51.18B.B2.2A65.2AB.20B5.A.AB.B51.2AB.20B36.23B$481.A4.2B4.5B74.2A.2A
60.34B42.2B8.3B3.13B462.4B18.3B55.4B18.14B39.A8.25B5.10B31.5BD4B7.2A
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73.B.19B6.A.AB55.B.19B36.27B$324.D2.3D3.3D2.D65.D2.3D3.3D2.D61.2A3.BA
2B4.2B75.ABABABA59.22B2.3B.B47.B10.B2.3B.11B378.D2.3D3.3D3.3D2.D64.4B
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B2A27.2A16.5B61.2A16.5B53.2A16.5B70.2BD14B3.B104.2A80.2A12.2A94.2A53.
2BD15B77.13B.2B8.A61.13B.2B38.2BD26B$323.D2.D5.D3.D2.D63.D2.D5.D3.D2.
D65.A.A4.BA74.3A.B.A.A2.A55.10B.6B3.2B69.2A2.9B379.D2.D3.D.D5.D3.D2.D
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4B143.3BDBD4B.7B82.3BDBD4B.9B3.B29.A19.2A62.A19.2A54.A19.2A69.3BDBD4B
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5B5.2A6.B2AB56.B2AB145.2B3D4B2.6B83.2B3D4B2.6B32.3A20.A60.3A20.A52.3A
20.A71.2B3D4B2.B.5B354.2B3D4B2.6B2.B82.5B2.A.A76.5B2.A.A37.2B3D27B$
322.D3.4D4.2D4.D61.D3.4D4.2D4.D72.2A72.2A.2A.2A61.2A2B6.5B73.3A5.4B
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23BD13B2D18B3DB12.4B91.2A4.22BD51.2A4.22BDB2AB53.A79.A62.5BD4B7.2A14.
2A58.2A145.5BD4B3.6B81.5BD4B2.6B.2B29.A23.3A57.A23.3A49.A23.3A67.5BD
4B7.2A353.5BD4B2.6B.B2A79.6B3.2A75.6B3.2A37.5BD27B$322.D3.D3.D5.D3.D
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D3.D5.D76.A2.A2.2A.4A80.4B6.2A39.20B3D13BD21BD13.2A100.20B60.26B54.3A
77.3A58.10B8.A150.D2.3D4.D6.D2.D50.10B6.4B80.10B4.7B2A54.A83.A75.A66.
10B8.A353.10B3.8B2A79.4B82.4B43.10B.23B$323.D2.D3.D.D3.D2.D63.D2.D3.D
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4B10.6B.B2A280.4B16.3A349.4B10.6B.2B80.2B2AB81.2B2AB41.4B8.23B$236.D
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3D2.5D.D86.A.A79.AB.2B46.36B4.13B.B18.3A100.15B.2B3.B58.15B8.B197.3B
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5B81.2AB.2A80.2AB.2A42.3B9.22B$162.D2.D4.3D3.3D2.D53.D2.2D3.D3.D.D3.D
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3D2.D26.D16.D3.3D24.3D2.D297.A53.D.5D.5D.D5.D57.D4.D4.3D3.3D4.D64.D4.
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D2.D64.3A20.A211.3A10.AB.12B.5B$160.D4.D7.D.D3.D3.D51.D3.D3.D3.D.D3.D
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D63.A23.3A208.A15.11B3.2B.B2A$161.D3.D3.D3.D.D3.D2.D53.D.3D3.3D3.3D2.
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D4.D71.D5.D3.4D3.4D3.D89.A224.10B7.BA.A$162.D.3D3.3D3.3D2.D125.D2.D3.
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5.D3.D71.D5.D5.D5.D5.D71.D5.D3.D3.D5.D3.D315.9B10.A$308.D16.D3.3D3.D
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3.D5.D5.D5.D73.D4.D3.D3.D5.D2.D317.7B11.2A$151.D14.3D3.3D20.D2.D32.D
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D5.D3.D2.D118.4B18.BA.A.3A3.4B61.D3.4D2.D.D.D3.D221.D2.3D3.3D2.5D.D
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3.D.D3.D2.D$300.D2.D3.D.5D4.D3.D5.D2.5D8.D4.D3.D2.D838.D.5D2.3D2.5D.D
65.D.5D2.3D3.3D2.D150.D6.D4.D3.D30.D2.D3.D.5D7.D5.D5.D.5D8.D4.D3.D2.D
19.D2.D3.D.5D7.D5.D5.D.5D8.D4.D3.D2.D108.D3.D4.D3.D2.D5.D43.D4.D.D12.
D.D8.D3.D14.D5.D7.D123.D.5D2.3D3.3D2.D$138.D16.D25.3D3.3D2.D108.D16.D
3.D5.D14.5D2.3D2.D103.D16.D25.3D3.3D2.D939.D2.3D5.D2.D32.D19.D5.D5.D
13.5D2.3D2.D21.D19.D5.D5.D13.5D2.3D2.D110.D.5D2.3D2.5D.D44.D5.D12.D3.
3D5.D3.D8.5D2.3D3.3D4.D$137.D2.D3.D.5D3.2D5.D3.D2.5D7.D3.D.D3.D2.D
127.D3.3D130.D2.D3.D.5D3.2D5.D3.D2.5D7.D3.D.D3.D2.D668.D14.3D24.5D.5D
.D28.D14.3D24.5D.5D.D204.D3.3D73.D3.3D202.D4.D.D10.D7.D5.4D18.D5.D3.D
109.D14.5D25.D3.3D2.D$136.D4.D.D9.D.D5.D3.D18.D.D2.2D3.D262.D4.D.D9.D
.D5.D3.D18.D.D2.2D3.D666.D2.D3.D.5D.D8.D3.D2.5D7.D5.D6.D26.D2.D3.D.5D
.D8.D3.D2.5D7.D5.D6.D108.D20.3D3.3D27.D3.3D2.D236.D15.D4.3D24.5D2.3D
2.D21.D2.D3.D.5D2.D4.D3.D2.D5.D2.5D7.D3.D.D3.D2.D109.D2.D3.D.5D6.D3.D
3.D2.5D9.2D2.D3.D2.D$136.D5.D9.D2.D5.D3.D8.5D4.D2.D.D.D3.D262.D5.D9.D
2.D5.D3.D8.5D4.D2.D.D.D3.D665.D4.D.D8.D8.D3.D14.D5.D7.D24.D4.D.D8.D8.
D3.D14.D5.D7.D106.D2.D3.D.5D7.D3.D.D3.D4.D3.D2.5D9.2D2.D3.D2.D234.D2.
D3.D.5D2.2D3.D3.D4.D3.D2.5D7.D5.D3.D2.D21.D13.5D2.3D3.D5.D15.3D3.3D2.
D109.D4.D.D12.D4.D3.D15.D.D6.D3.D$136.D4.D.D8.5D5.4D16.D3.2D2.D3.D
262.D4.D.D8.5D5.4D16.D3.2D2.D3.D665.D5.D9.4D5.D3.D8.5D2.3D3.3D4.D24.D
5.D9.4D5.D3.D8.5D2.3D3.3D4.D105.D4.D.D18.D5.D4.D3.D15.D.D6.D3.D232.D
4.D.D10.D7.D4.D3.D14.D9.D3.D46.D3.3D137.D5.D12.D5.D3.D8.5D.D2.D5.D4.D
$137.D2.D3.D.5D4.D3.D5.D2.5D8.D4.D3.D2.D264.D2.D3.D.5D4.D3.D5.D2.5D8.
D4.D3.D2.D666.D4.D.D8.D3.D5.4D18.D5.D3.D24.D4.D.D8.D3.D5.4D18.D5.D3.D
105.D5.D9.5D4.D5.D5.D3.D8.5D.D2.D5.D4.D232.D5.D11.D6.D5.D3.D8.5D2.3D
5.D4.D190.D4.D.D10.D7.4D14.5D3.D5.D$138.D16.D3.D5.D14.5D2.3D2.D266.D
16.D3.D5.D14.5D2.3D2.D668.D2.D3.D.5D.D3.D2.D5.D2.5D7.D3.D.D3.D2.D26.D
2.D3.D.5D.D3.D2.D5.D2.5D7.D3.D.D3.D2.D106.D4.D.D16.D5.D7.4D14.5D3.D5.
D232.D4.D.D10.D5.D7.4D18.D3.D5.D191.D2.D3.D.5D2.D5.D5.D2.5D10.D3.D5.D
$158.D3.3D314.D3.3D697.D14.3D3.D5.D15.3D3.3D2.D28.D14.3D3.D5.D15.3D3.
3D2.D108.D2.D3.D.5D8.D5.D5.D5.D2.5D10.D3.D5.D234.D2.D3.D.5D3.D4.D5.D
5.D2.5D7.D3.D2.D5.D193.D14.D5.D5.D17.D2.5D.D$1203.D3.3D76.D3.3D137.D
19.5D.5D2.D5.D17.D2.5D.D236.D14.3D2.5D2.D5.D15.3D2.5D.D214.D3.3D$453.
D14.3D3.3D20.D6.D2.D954.D3.3D290.D3.3D$452.D2.D3.D.5D.D3.D.D3.D4.D3.D
2.5D2.2D5.2D3.D$451.D4.D.D12.D.D2.2D4.D3.D10.D4.D.D4.D$451.D5.D12.D2.
D.D.D4.D3.D10.D3.D2.D4.D$451.D4.D.D10.D3.2D2.D5.4D10.D3.5D3.D$452.D2.
D3.D.5D2.D4.D3.D2.D5.D2.5D3.D6.D3.D$453.D13.5D2.3D3.D5.D9.3D5.D2.D$
479.D3.3D!

For any really ambitious volunteers out there, a really useful addition might be a version of this that lists the repeat times of all of these Herschel conduits. Repeat time is a little tricky to define for some elementary conduits, but for Herschel inputs and outputs there's not usually much ambiguity.

If you plan to work on this, please post your intentions somewhere here on the forums!

[confocaloid]

Maybe it would make sense to merge the H-to-H collection with the H-to-G collection. For example F171 is also NW26T184:

Code: Select all

x = 119, y = 66, rule = LifeHistory
D3.D.D3.D2.3D3.3D2.5D3.D4.3D5.D$2D2.D.D3.D.D3.D.D7.D4.2D3.D3.D3.2D$D.
D.D.D3.D5.D.D7.D5.D3.D3.D2.D.D$D2.2D.D.D.D4.D2.4D4.D5.D4.3D2.D2.D$D3.
D.D.D.D3.D3.D3.D3.D5.D3.D3.D.5D$D3.D.2D.2D2.D4.D3.D3.D5.D3.D3.D4.D$D
3.D.D3.D.5D2.3D4.D4.3D3.3D5.D5$5D3.D3.5D3.D8.D2.3D3.3D2.5D.D8.D14.3D
3.3D24.D3.5D.D$D6.2D7.D2.2D7.D2.D3.D.D3.D5.D2.D6.D2.D3.D.5D.D3.D.D3.D
4.D3.D.5D7.2D7.D2.D$D7.D6.D4.D6.D7.D5.D4.D4.D4.D4.D.D12.D.D3.D4.D3.D
14.D6.D4.D$3D5.D5.D5.D6.D6.D5.D4.D5.D4.D5.D12.D3.4D4.D3.D7.5D2.D5.D5.
D$D7.D4.D6.D6.D5.D5.D4.D6.D4.D4.D.D10.D7.D5.4D14.D4.D6.D$D7.D3.D7.D7.
D3.D5.D4.D6.D6.D2.D3.D.5D2.D8.D2.D5.D.5D8.D3.D6.D$D6.3D2.D6.3D7.D.5D.
5D.D5.D8.D13.5D2.3D3.D5.D13.3D2.D5.D$84.D3.3D2$7.4B$8.4B$9.4B$10.4B$
11.4B$12.4B$13.4B$14.4B33.2B$15.4B7.A23.5B$16.4B6.3A20.7B$17.4B8.A18.
8B$18.4B6.2A18.9B$19.4B5.6B14.10B$20.4B6.5B14.8BA$21.4B4.7B12.8BABA$
22.4B2.8B10.10BABA$23.14B2.2B2.14BAB$24.22BD11B$20.2A3.21BDBD9B$21.A
4.20B3D7B$21.A.AB.22BD7B$22.2A28B2.B$23.17B.4B$25.19B$16.A10.16B$16.
3A8.15B$19.A7.14B$18.2A3.B3.13B$18.8B.12B$20.18B$20.17B$19.17B$17.18B
$15.19B$15.2BD15B$14.3BDBD4B.9B$15.2B3D4B2.7B$14.5BD4B4.5B$13.10B3.5B
$12.4B10.2A$12.3B12.A$10.4B10.3A$10.2A12.A$11.A$8.3A$8.A!

[dvgrn]

Maybe it would make sense to merge the H-to-H collection with the H-to-G collection. For example F171 is also NW26T184...

I'd say it might well make sense, if someone wants to do all the work to make the combined stamp collection usable. It's quite a bit of work, though -- partly because I no longer remember how recently the H-to-G collection got an "official" update.

I definitely wouldn't mind adding a 2023 edition of an H-to-G lookup table to Golly's pattern collection.

On the other hand, H-to-H conduits currently tend to get sorted very differently from H-to-Gs, so maybe it's best to leave them separate.

From long painful experience of the drawbacks of maintaining these kinds of collections by hand, I always tend to prefer having a builder script that can generate a stamp collection automatically from a set of separate pattern files. That way you'd just have to add a few new conduits as they come in, maybe put in a few parameters in comments or somewhere that can't be calculated automatically, and re-compile. But a script like that hasn't been written yet for either H-to-Hs or H-to-Gs.

[b3s23love]

-- Yikes, look at the date on the h-to-h collection. Anybody want to volunteer to add the missing new discoveries, maybe starting with a review of this collection thread as well as the main "Hunting of the New Herschel Conduits" thread since August 26, 2017?

As a starting point, here's a version of the current collection with the coordinates switched over to Golly positive-Y-downwards coordinates. As confocaloid points out, Golly coordinates are quite a bit more commonly used than Cartesian coordinates:

Code: Select all

RLE

For any really ambitious volunteers out there, a really useful addition might be a version of this that lists the repeat times of all of these Herschel conduits. Repeat time is a little tricky to define for some elementary conduits, but for Herschel inputs and outputs there's not usually much ambiguity.

If you plan to work on this, please post your intentions somewhere here on the forums!

I’d like to work on this.

Repeat time is a little tricky to define for some elementary conduits, but for Herschel inputs and outputs there's not usually much ambiguity.

What did you mean?

[dvgrn]

I’d like to work on this.

Repeat time is a little tricky to define for some elementary conduits, but for Herschel inputs and outputs there's not usually much ambiguity.

What did you mean?

Thanks! Here's the subtlety for elementary conduits:

For let's say an R-to-pi conduit, if you just draw an R-pentomino at the input location, and then run the pattern and figure out how many ticks you have to wait before you can safely draw another R-pentomino at the input location ... then you'll get a number that looks like a plausible repeat time. Let's call this the "instant appearance repeat time", since you're making the input magically appear.

It happens fairly often with elementary conduits that the "real" repeat time is larger than the "instant appearance repeat time": there turns out not to be any known active reaction that can deliver the R to that input location, or get the output safely away from the output location, without interfering with later stages of the R-to-pi reaction that's under test.

Sometimes you still want to use the "instant appearance repeat time", just because you never know but what someone will someday find a better source of R-pentominoes, and then suddenly the instant-appearance time will be correct. But then sometimes (if it seems unlikely that a beautiful perfect delivery conduit is actually going to be found any time soon) it's better to calculate the "real" repeat time, by testing the conduit while it's connected to some kind of "standard" delivery conduit that produces the input.

None of this is too terribly important for most H-to-H conduits -- the "instant appearance" repeat time ends up coming out the same as any other method of calculating repeat time, except possibly for a few very fast conduits like the amazing R152, where I think the instant-appearance repeat time is technically only 37 (EDIT: I'm seeing 42 ticks, just for the initial HRx65R part -- 37 ticks just for the first few catalysts) but the "real" repeat time is more like 57.

[b3s23love]

Here's the subtlety for elementary conduits:

I'm still confused. I thought "repeat time" means the number of generations that have to elapse since inputting the first object to feed in a second input and get a second output without disturbing the first object or the conduit. Regarding R152, the definition I'm using gives me 58 ticks, not less. Maybe I'm just misunderstanding something?

Thanks!

What should I do?

[dvgrn]

I'm still confused. I thought "repeat time" means the number of generations that have to elapse since inputting the first object to feed in a second input and get a second output without disturbing the first object or the conduit. Regarding R152, the definition I'm using gives me 58 ticks, not less.

Heh, you don't seem to be confused at all. 58 ticks is exactly correct for the full R152 conduit.

Have a look at just the first HRx65R part of the conduit, though:

Code: Select all

x = 29, y = 21, rule = B3/S23
9bo$o8b3o$3o9bo$3bo7b2o$2b2o7$bo26bo$bobo13bo8b3o$b3o12bobo8bo$3bo11bo
2bo$16b2o2$13b2o$12bobo$12bo$11b2o!

If you remove the output R as soon as it gets to the output location, you can technically drop another H into the beginning of the conduit only 37 ticks after the previous one. The conduit will still work to deliver another R to the output location.

The thing is, an "instant-appearance" Herschel like that can't actually get to that location by any known or plausible mechanism -- there are gliders and trailing sparks in the times leading up to T=37, that would be absolutely unavoidably in the way of the delivery of the Herschel in 37 ticks.

There are some similar problems with the "instant disappearance" at the output, too -- it's probably not possible to lead the output R away from that location cleanly and quickly enough to make the output actually re-usable at a 37-tick repeat time.

So... even though the repeat time of HRx65R is technically 37, it's not really very useful to quote that as the "repeat time" of HRx65R.

Unfortunately that doesn't really say what the repeat time of HRx65R _should_ be listed as, if 37 is no good. One reasonable option would be the fastest repeat time that's possible for the conduit, if we attach to HRx65R the fastest known X-to-H that fits in front of it, and the fastest known R-to-Y that fits after it, and test the resulting composite X-to-Y conduit. The problem with that is that the repeat time could then conceivably change if some faster X-to-H or H-to-Y comes along.

-- Not sure if that makes anything clearer. Long story short, though, with Herschel-to-Herschel conduits you can usually get away with "instant-appearance" / "instant-disappearance" testing, so there's probably no need to worry about weird elementary-conduit edge cases too much.

What should I do?

There are a couple of pieces wanted for an update to gmc_nxtman's 2017 "h-to-h-collection". One would be carefully adding Herschel conduits that fit gmc_nxtman's criteria from the top of the thread, at their correct locations in the stamp collection. above, and generating labels for them in the same format (if that's the way you want to do it). Another would be adding repeat time labels to each of the existing and new Herschel conduits in the collection.

[muzik]

Sure -- if there are enough of these, they could even find their way into a new subfolder. I guess the traditional label for these kinds of things would be Dean Hickerson's category here, so the folder would be "Unusual-Growth-Rates". People who are not interested in unusual growth rates don't have to look in that folder -- no harm done!

I've decided to draft some potential candidates for patterns that could fit in such a folder. Here's a few:

Let's add some more:

Code: Select all

#N unidirectional-log-phi-t.rle
#O "AforAmpere", 6 May 2021
#C This pattern expands to the right at a rate of log_phi(t).
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=5238&p=129681#p129674
x = 2, y = 3, rule = B2ek3aijy4ae5e6ci/S012ace3iny4cei5e6ci
o$bo$o!

Code: Select all

#N bidirectional-log-phi-t.rle
#O "AforAmpere", 6 May 2021
#C This pattern expands horizontally at a rate of log_phi(t).
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=5238&p=129681#p129681
x = 2, y = 3, rule = B2cek3ajy4ai5iy7e/S01e2ik3jnr4ar5y6ci7e
o$bo$o!

Code: Select all

#N smaller-logarithmic-replicator.rle
#O "AforAmpere", 12 April 2020
#C A pattern that follows the strange replication habit of the
#C famous "replicator" found in B36/S245. This is the second
#C known replicator to do this.
#C Reference: https://conwaylife.com/forums/viewtopic.php?p=94136#p94136
x = 2, y = 3, rule = B2a3eny4at/S01c2ci3i4e5e
bo$o$bo!

Code: Select all

#N two-cell-quaternary-counter.rle
#O "AforAmpere", 28 April 2021
#C Two cells evolve into a pattern that counts in base 4.
#C (we think.)
#C Reference: https://conwaylife.com/forums/viewtopic.php?p=129165#p129165
x = 3, y = 1, rule = B2aei3ekn4eijnqr5jny6aci8/S01e2ekn3cjnry4-aeqw5-aqy6ac7e8
obo!

Code: Select all

#N fourfold-binary-counter.rle
#O "Saka", 2 May 2021
#C A small natural binary counter with four radial branches.
#C Reference: https://discord.com/channels/357922255553953794/370571046971244545/838295882759143434
x = 16, y = 16, rule = B2e3aeijk4cejwz5cjkqr6an7c/S1c2-c3-aen4-eqr5aknr6ack7c8
o2bobob2obobo2bo$b4o3bo2bob2o$5b4ob3obo$b3o2b6obobo$b2obob3o2b2obo$b3o
b4o3bo2bo$2bo4b2o$bobob2o2b3obo$o3bo2b2o3b2o$2bo2bo2bobo2b3o$o4b7o2bo$
ob4ob2o2bo3bo$b2ob3o2bob3o$6bo2bobob3o$2bobob3o2b3obo$2bob2obo3b3obo!

There's definitely plenty more discoveries of weird growth rates like this, mainly by AforAmpere, which I'm more than happy to submit as candidates if desired. A massive selection of weird stuff like this, as you said, is a great problem to have. (It may also be worth transferring some of the more chaotic replicators into the unusual growth rates folder as well.)

I'm noticing that nothing pattern wise has been added to the sourceforge repository since April - this probably just means that adding new patterns isn't a current priority and not that nothing I've posted is actually worth adding?

[dvgrn]

I'm noticing that nothing pattern wise has been added to the sourceforge repository since April - this probably just means that adding new patterns isn't a current priority and not that nothing I've posted is actually worth adding?

You are definitely correct in your guess!

A new version of Golly is just recently starting to make its slow and gradual way to the surface of the vasty Internet, now that Chris Rowett has added [R]Investigator rules to the Super algo.

That means that looking through this thread and getting a bunch of patterns checked in is now a higher priority. What you've been doing looks great. Stay tuned!

[toroidalet]

If we're nominating counters, I think these ones would be great:

Code: Select all

#N p149262-counter.rle
#O Jiaohu Yu, 29 December 2022
#C A p149,262 binary counter. At first it appears to be linear growth,
#C but soon it pretends to be a p397 binary counter.
#C After about 100k generations it becomes a linear growth again
#C until collapsing back into a tub and leaving dots 250 cells away.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=1971&start=3250#p155378
x = 3, y = 3, rule = B2cin3aer4eiqr5i6cei8/S01c2cn3k4qtw5aeky6ei7e8
bo$obo$bo!

Code: Select all

#N strange-x.rle
#O Jiaohu Yu, 29 December 2022
#C A strange pattern that slowly grows a giant X.
#C The center is p32, but the full period goes through cycles
#C where it is 2^n-2^m.
#C If you run it at a high step size, it makes a weird backwards strobe effect.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=1971&start=3250#p155378
x = 1, y = 3, rule = B2cin3aer4eijqr5i6-ak7c8/S01c2cn3k4kqtwy5ajky6ei78
o2$o!

Thinking about x-shaped counters, it seems like the Fibonacci counter methuselahs would be a good fit, but they're not exactly unusual growth, I'm a bit reluctant to nominate my own patterns and including the full X (with 500k-odd width and height) seems a bit much.

Here are some Life patterns:

Code: Select all

#N millionaire-puffer.rle
#O "pigeon", 18 April 2023
#C A switch-engine based puffer fires backward gliders, creating honeyfarm crystals.
#C Unlike most patterns of this form, it becomes a puffer with period 229,689,152.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=2&t=576&p=160614#p160614
x = 150, y = 74, rule = B3/S23
127bobo$126bo$127bo2bo$129b3o7$120b3o2$121bo$121b2o25b2o$122b2o24bo$
120bo2b2o44$11bobo$2o8bo$2o9bo2bo$13b3o6$69bobo$68bo$69bo2bo$71b3o$94b
2o$94b2o!

Code: Select all

#N die-1120271.rle
#O Tim Coe, 14 September 2023
#C A "diehard" where gliders bounce off of still lifes and a retreating c/5 spaceship.
#C Five bounces happen before the spaceship is destroyed and a single glider returns
#C to clean up a beehive, leaving nothing behind in generation 1,120,271.
#C Remarkably, it all fits in a 32 by 32 box at the start.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=2&t=5616&start=175#p167008
x = 32, y = 32, rule = B3/S23
obo2bob2obo9bo$2o3b2ob2obo6b3o8b2o$bo9bo5bo11bo$11b2o5bo6b2o4bo$3bo2b
2o4bo4b2o5bobo3b2o$2bo2bobo3bo9bo2bo$5obo5b3o6b3obo$2bo2bo3b3o2bo9bo4b
2o$3bo4bo2bo7b3obo4bobo$9b2o7bo2b2o5bo$2ob3o7b2o4bo6b2obo$2o2bo2bo4bob
o3b2ob2o4bobo$o6bo3bobo5bobo5bob2o$2o2bo2bobo2bo6bobo4b2obo$2bo4bo5b3o
2b2ob2o3bo2bo$3bo2bobo6bo3bobo5bob2o$5bo12bo2bo6bo$2bob3o3bo8b2o8bobo$
4bo5bo19b2o$3bo3bo2b2o$12bo10bo$12b3o7bobob2o2b2o$18bo3bobobo3b2o$16bo
6b2o2bo$12bo4b4o4b2obo$14bobo8bo2bo$14b2o5bo4b2o$2o2bo8b2o3bob2o6b3o$o
bobo7bo3bo4bobo4bo2bo$obo11bo2bo8b2o2bo$b2obo13bob2o3bo2b2o$3b2o13b4o
3b2o!

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#N empty-space-unary-counting-shuttle.rle

No offense, but I'm a little amused that you chose this pattern, out of all the ones I've found. Also, "empty-space unary counting shuttle™" was a joke, a sort of needlessly complicated and overly literal description. I'd suggest a name like "square root bounding box growth" (or glider loop/shuttle).
By the way, I remember seeing somewhere one where there were 4 spaceships in a square and every time they collided, they pushed each other out. Like this one, which I just found to use as an example:

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x = 9, y = 9, rule = B2i3aijn4akw5cr6k7e/S2aei3-y4-aikr5-ce6ace78
bo5bo$o7bo$3o3b3o4$3o3b3o$o7bo$bo5bo!

I think one of these would be better (or maybe one of each).

[muzik]

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#N empty-space-unary-counting-shuttle.rle

No offense, but I'm a little amused that you chose this pattern, out of all the ones I've found.

Since we have binary, ternary and probably quaternary counting patterns, having a base-1 counter to complete the set just seemed fitting to include.

Anyway, here's a few more candidates of interest:

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#N Sierpinski-triangle-replicator.rle
#O "LaundryPizza03", 26 December 2017
#C A rare square-grid example of a replicator that splits into
#C three identical copies instead of two or four, tracing out
#C a Sierpinski triangle in the process.
#C The envelope at t=2^n somewhat resembles Rule 150.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=2648&start=50#p54221
x = 3, y = 2, rule = B2a3ir5aik7e/S2k4z
3o$obo!

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#N space-filling-Sierpinski-triangle-replicator.rle
#O "LaundryPizza03", 26 December 2017
#C This replicator fills out a solid right triangle at generation
#C (2^t)-2, shortly after displaying the Sierpinski triangle.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=2648&start=50#p54221
x = 3, y = 2, rule = B1e2i3a4i5eiq6i/S2a3eiq4inr
bo$3o!

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#N linear-replicator-with-moving-strings.rle
#O possibly "drc", some time before 10 March 2017
#C A linear replicator that gives off string-like sparks which
#C fizzle out rather quickly as they move away from the
#C main replicator units.
x = 2, y = 3, rule = B3/S235e6c
o$2o$o!

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#N linear-replicator-with-replicating-strings.rle
#O "Saka", 10 March 2017
#C A linear replicator that gives off line-shaped sparks which
#C themselves replicate as they shrink inwards into nothing.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=376&p=41477#p41453
x = 6, y = 3, rule = B3ai45i6n/S2-k3-a46c7c
b4o$2o2b2o$b4o!

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#N binary-counting-spaceship.rle
#O Peter Naszvadi, 2 October 2020
#C A binary counter that manifests as a rake producing
#C spaceships which move in the same direction and at
#C the same speed as itself. The production reaction
#C creates and deletes these spaceships as a binary
#C counter.
#C Reference: https://conwaylife.com/forums/viewtopic.php?p=105390#p105390
x = 8, y = 24, rule = B3-ck4jqz5c/S2aek3ijnqr4ciy5ce6e7c
3b2o$4bo$2b3o16$b2o2bo$o3bob2o$bo5bo$3bo3bo$4b3o$4bo!

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#N counting-cross.rle
#O "toroidalet", 3 November 2017
#C Two cells in this rule evolve into a cross-shaped fourfold
#C period-22 binary counter.
#C For a similar counter with a dramatically higher period,
#C see "p149262-counter.rle".
#C Reference: https://conwaylife.com/forums/viewtopic.php?p=52616#p52616
x = 3, y = 1, rule = B2ci3aer4eiqrz5i6cik8/S01c2cn3ek4nqtw5aekry6ekn78
obo!

I'd also like to highlight the following pattern that was recently posted in the sandbox RLE dumping thread, which has a very nice looking population graph. I don't know its exact growth rate, though, and as such can't assign it a fitting name.

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x = 2, y = 3, rule = B2ek3aijny4cet6ci/S012ac3in4ci5e6i
o$bo$o!

We could also incorporate this family:

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x = 3, y = 2, rule = B2a3ir4i5aik7e/S2k3y4z
3o$obo!

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x = 3, y = 2, rule = B2a3ir4ik5aik7e/S2k3y4z
3o$obo!

[muzik]

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#N polycrystalline-growth-rule.rle
#O Connor Steppie, 2017
#C Patterns in this rule tend to expand into massive amorphous clusters of
#C kite-shaped crystals, due to the presence of a small common spacefiller
#C that exudes a simple, fragile agar.
#C This specific arrangement appears to expand chaotically indefinitely,
#C showing no signs of stabilizing even after 150,000 generations.

In a similar situation to the weird HROT crystal thing, does anyone know of any smaller seed patterns for seemingly indefinite chaotic growth in this rule?

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x = 226, y = 32, rule = B2ce3ci4c/S1c2ce
199bobo$200bo9$o2$o17$225bo2$225bo!

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x = 78, y = 257, rule = B2ce3ci4c/S1c2ce
75bobo$75b3o221$6b2o$2o2bo2bo$o2bo2b2o$2o28$6bo2$5bobo$5b3o!

[muzik]

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#N self-similar-radial-pattern-generator.rle
#O Connor Steppie, 12 January 2022
#C This pattern creates a formation which appears the same
#C as itself upon zooming out after sufficiently many
#C generations.
#C Based on toroidalet's 2017 fourfold wickstretcher rule:
#C https://conwaylife.com/forums/viewtopic.php?f=11&t=3120&p=52880#p52868
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=3120&p=140158#p140158
x = 7, y = 7, rule = B2ce3ce4e6c/S01c2i3ciy4ct5ey6i7e8
o2$o4$4bobo!

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#N quadratic-replicator-puffer.rle
#O Connor Steppie, 4 December 2018
#C This pattern creates a trail of quadratic replicators behind
#C itself, which interact to create a downward-moving fractal
#C pattern.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=3120&p=66178#p66178
x = 24, y = 7, rule = B2a3ir5aik7e/S2k4z
bo20bo$2o20b2o4$7bo8bo$6b2o8b2o!

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#N space-filling-line-triangle-replicator.rle
#O "LaundryPizza03", 26 December 2017
#C This replicator fills out a solid right triangle at generation
#C (2^t)-2 through a series of upward moving lines.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=2648&start=50#p54221
x = 3, y = 2, rule = B2a3ir4i5aik7e/S2k3y4z
3o$obo!

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#N four-interacting-Sierpinski-generators.rle
#O Connor Steppie, 1 November 2018
#C Four Sierpinski-generating replicator puffers interact to form
#C a series of concentric oscillators, which produce complex
#C looking skewed phantom triangles under the main ones.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=3120&p=65226#p65226
x = 9, y = 9, rule = B2a3ej6k/S2c3r
2b2ob2o$4bo$o7bo$o7bo$bo5bo$o7bo$o7bo$4bo$2b2ob2o!

[muzik]

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#N rectangle-with-crystallographic-defect.rle
#O Connor Steppie, 29 June 2018
#C This rotationally symmetric pattern contains two "phases" of a period-2
#C checkerboard agar conflicting with each other across a river-like curve of
#C intersection, resulting in the size of the violently jolting rectangle containing
#C this river changing erratically.
#C For another crystallographic defect demonstration, refer to
#C moving-crystallographic-defects.rle.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=3120&p=61470#p61470
x = 134, y = 141, rule = B2e3-nqry4ejkry5ck6cn/S2aik3aen4jwz6c7c8
56bobobobobobobobobobobobobobobobobobobobo$55bobobobobobobobobobobobob
obobobobobobobo$56bobobobobobobobobobobobobobobobobobobobo$55bobobobob
obobobobobobobobobobobobobobobo$56bobobobobobobobobobobobobobobobobobo
bobo$55bobobobobobobobobobobobobobobobobobobobo$56bobobobobobobobobobo
bobobobobobobobobobo$55bobobobobobobobobobobobobobobobobobobobo$56bobo
bobobobobobobobobobobobobobobobobobo$55bobobobobobobobobobobobobobobob
obobobobo$56bobobobobobobobobobobobobobobobobobobobo$55bobobobobobobob
obobobobobobobobobobobobo$56bobobobobobobobobobobobobobobobobobobobo$
55bobobobobobobobobobobobobobobobobobobobo$56bobobobobobobobobobobobob
obobobobobobobo$55bobobobobobobobobobobobobobobobobobobobo$56bobobobob
obobobobobobobobobobobobobobobo$55bobobobobobobobobobobobobobobobobobo
bobo$56bobobobobobobobobobobobobobobobobobobobo$55bobobobobobobobobobo
bobobobobobobobobobo$56bobobobobobobobobobobobobobobobobobobobo$55bobo
bobobobobobobobobobobobobobobobobobo$56bobobobobobobobobobobobobobobob
obobobobo$55bobobobobobobobobobobobobobobobobobobobo$56bobobobobobobob
obobobobobobobobobobobobo$55bobobobobobobobobobobobobobobobobobobobo$
56bobobobobobobobobobobobobobobobobobobobo$55bobobobobobobobobobobobob
obobobobobobobo$56bobobobobobobobobobobobobobobobobobobobo$55bobobobob
obobobobobobobobobobobobobobobo$56bobobobobobobobobobobobobobobobobobo
bobo$55bobobobobobobobobobobobobobobobobobobobo$56bobobobobobobobobobo
bobobobobobobobobobo$55bobobobobobobobobobobobobobobobobobobobo$56bobo
bobobobobobobobobobobobobobobobobobo$55bobobobobobobobobobobobobobobob
obobobobo$56bobobobobobobobobobobobobobobobobobobobo$55bobobobobobobob
obobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobo$94bo
bobobobobobobobobobobobobobobobobobobo$95bobobobobobobobobobobobobobob
obobobobobo$94bobobobobobobobobobobobobobobobobobobobo$95bobobobobobob
obobobobobobobobobobobobobo$94bobobobobobobobobobobobobobobobobobobobo
$95bobobobobobobobobobobobobobobobobobobobo$94bobobobobobobobobobobobo
bobobobobobobobo$95bobobobobobobobobobobobobobobobobobobobo$94bobobobo
bobobobobobobobobobobobobobobobo$95bobobobobobobobobobobobobobobobobob
obobo$94bobobobobobobobobobobobobobobobobobobobo$95bobobobobobobobobob
obobobobobobobobobobo$94bobobobobobobobobobobobobobobobobobobobo$95bob
obobobobobobobobobobobobobobobobobobo$94bobobobobobobobobobobobobobobo
bobobobobo$95bobobobobobobobobobobobobobobobobobobobo$94bobobobobobobo
bobobobobobobobobobobobobo$95bobobobobobobobobobobobobobobobobobobobo$
94bobobobobobobobobobobobobobobobobobobobo$95bobobobobobobobobobobobob
obobobobobobobo$94bobobobobobobobobobobobobobobobobobobobo$95bobobobob
obobobobobobobobobobobobobobobo$94bobobobobobobobobobobobobobobobobobo
bobo$95bobobobobobobobobobobobobobobobobobobobo$94bobobobobobobobobobo
bobobobobobobobobobo$95bobobobobobobobobobobobobobobobobobobobo$94bobo
bobobobobobobobobobobobobobobobobobo$95bobobobobobobobobobobobobobobob
obobobobo$bobobobobobobobobobobobobobobobobobobobo54bobobobobobobobobo
bobobobobobobobobobobo$obobobobobobobobobobobobobobobobobobobo56bobobo
bobobobobobobobobobobobobobobobobo$bobobobobobobobobobobobobobobobobob
obobo54bobobobobobobobobobobobobobobobobobobobo$obobobobobobobobobobob
obobobobobobobobo56bobobobobobobobobobobobobobobobobobobobo$bobobobobo
bobobobobobobobobobobobobobobo54bobobobobobobobobobobobobobobobobobobo
bo$obobobobobobobobobobobobobobobobobobobo56bobobobobobobobobobobobobo
bobobobobobobo$bobobobobobobobobobobobobobobobobobobobo54bobobobobobob
obobobobobobobobobobobobobo$obobobobobobobobobobobobobobobobobobobo56b
obobobobobobobobobobobobobobobobobobobo$bobobobobobobobobobobobobobobo
bobobobobo54bobobobobobobobobobobobobobobobobobobobo$obobobobobobobobo
bobobobobobobobobobobo$bobobobobobobobobobobobobobobobobobobobo$obobob
obobobobobobobobobobobobobobobobo$bobobobobobobobobobobobobobobobobobo
bobo$obobobobobobobobobobobobobobobobobobobo$bobobobobobobobobobobobob
obobobobobobobo$obobobobobobobobobobobobobobobobobobobo$bobobobobobobo
bobobobobobobobobobobobobo$obobobobobobobobobobobobobobobobobobobo$bob
obobobobobobobobobobobobobobobobobobo$obobobobobobobobobobobobobobobob
obobobo$bobobobobobobobobobobobobobobobobobobobo$obobobobobobobobobobo
bobobobobobobobobo$bobobobobobobobobobobobobobobobobobobobo$obobobobob
obobobobobobobobobobobobobobo$bobobobobobobobobobobobobobobobobobobobo
$obobobobobobobobobobobobobobobobobobobo$bobobobobobobobobobobobobobob
obobobobobo$obobobobobobobobobobobobobobobobobobobo$bobobobobobobobobo
bobobobobobobobobobobo$obobobobobobobobobobobobobobobobobobobo$bobobob
obobobobobobobobobobobobobobobobo$obobobobobobobobobobobobobobobobobob
obo$bobobobobobobobobobobobobobobobobobobobo$obobobobobobobobobobobobo
bobobobobobobo$bobobobobobobobobobobobobobobobobobobobo$obobobobobobob
obobobobobobobobobobobobo$bobobobobobobobobobobobobobobobobobobobo$obo
bobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobo
bobobo$39bobobobobobobobobobobobobobobobobobobobo$40bobobobobobobobobo
bobobobobobobobobobobo$39bobobobobobobobobobobobobobobobobobobobo$40bo
bobobobobobobobobobobobobobobobobobobo$39bobobobobobobobobobobobobobob
obobobobobo$40bobobobobobobobobobobobobobobobobobobobo$39bobobobobobob
obobobobobobobobobobobobobo$40bobobobobobobobobobobobobobobobobobobobo
$39bobobobobobobobobobobobobobobobobobobobo$40bobobobobobobobobobobobo
bobobobobobobobo$39bobobobobobobobobobobobobobobobobobobobo$40bobobobo
bobobobobobobobobobobobobobobobo$39bobobobobobobobobobobobobobobobobob
obobo$40bobobobobobobobobobobobobobobobobobobobo$39bobobobobobobobobob
obobobobobobobobobobo$40bobobobobobobobobobobobobobobobobobobobo$39bob
obobobobobobobobobobobobobobobobobobo$40bobobobobobobobobobobobobobobo
bobobobobo$39bobobobobobobobobobobobobobobobobobobobo$40bobobobobobobo
bobobobobobobobobobobobobo$39bobobobobobobobobobobobobobobobobobobobo$
40bobobobobobobobobobobobobobobobobobobobo$39bobobobobobobobobobobobob
obobobobobobobo$40bobobobobobobobobobobobobobobobobobobobo$39bobobobob
obobobobobobobobobobobobobobobo$40bobobobobobobobobobobobobobobobobobo
bobo$39bobobobobobobobobobobobobobobobobobobobo$40bobobobobobobobobobo
bobobobobobobobobobo$39bobobobobobobobobobobobobobobobobobobobo$40bobo
bobobobobobobobobobobobobobobobobobo$39bobobobobobobobobobobobobobobob
obobobobo$40bobobobobobobobobobobobobobobobobobobobo$39bobobobobobobob
obobobobobobobobobobobobo$40bobobobobobobobobobobobobobobobobobobobo$
39bobobobobobobobobobobobobobobobobobobobo$40bobobobobobobobobobobobob
obobobobobobobo$39bobobobobobobobobobobobobobobobobobobobo!

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#N chaotic-1D-replicator.rle
#O Connor Steppie, 12 October 2017
#C A line of five is a highly irregular replicator in this rule. While it replicates
#C cleanly, the one-dimensional rule it emulates is explosive.
#C It can either be analysed as simulating Rule 1839132 with a half-integer
#C neighbourhood, or Rule 1208925819614629174771760 with an integer
#C neighbourhood.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=803&p=52076#p51894
x = 1, y = 5, rule = B2ei3aein4e5e/S1e2aek3-cein4ikz
o$o$o$o$o!

Let's prepare these prior candidates for inclusion:

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#N rebellious-lwss.rle
#O toroidalet, 13 March 2017
#C A 2c/4 glide reflective orthogonal spaceship. Both of its phases are completely identical
#C to that of the familiar lightweight spaceship in B3/S23 and similar rules. However, the
#C the direction this spaceship travels in is perpendicular to the direction in which a "true"
#C lightweight spaceship would travel.
#C Middleweight and heavyweight equivalents of this spaceship do not work.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=2693&p=41607#p41588
x = 5, y = 4, rule = B3/S23-ijn4a
bo2bo$o$o3bo$4o!

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#N spaceship-producing-quadratic-replicator.rle
#O Connor Steppie, circa 2018
#C A quadratic replicator that constantly produces small natural spaceships, which cleanly
#C annihilate as to not obstruct further replication. Four outward Sierpinski triangles are
#C generated by this replicator.
#C See replicator-blooming-spaceships.rle for a similar example.
x = 5, y = 2, rule = B2e3i4a6i/S1c2-an3i
o3bo$b3o!

[muzik]

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#N langton-s-ant-simulator.rle
#O silversmith, 26 December 2021
#C Langton's Ant, as simulated in a 2-state isotropic rule with simple
#C starting conditions.
#C The left turn mechanism was found by hand, with the right turn
#C being completed via the EnumPattEvo program.
#C The highway can be seen to emerge around generation 220,000.
#C Reference: https://discord.com/channels/357922255553953794/370571046971244545/924782328155365406
x = 4, y = 2, rule = B3-cjkq4knqy5cnr7/S02-cn3-ak4eiq5kq6e7e
o2bo$3o!

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#N quadratic-replicator-produces-gliders.rle
#O GUYTU6J, 2 October 2019
#C This 2D replicator creates streams of gliders which delete each other,
#C resulting in an overall cross shape.
#C See spaceship-producing-quadratic-replicator.rle and
#C replicator-blooming-spaceships.rle for other quadratic replicators
#C that produce and then cleanly destroy small internal spaceships.
#C Reference: https://conwaylife.com/forums/viewtopic.php?p=83578#p83578
x = 4, y = 3, rule = B34c6i8/S2-in3-a4iqy5ai6e
bo$3o$ob2o!

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#N pascal-mod-5-generator.rle
#O wwei23, 27 October 2018
#C A beehive in this rule is an unusual replicator which will make five copies of
#C itself before collapsing back down to two distant copies. A moving mechanism
#C can print copies of this replicator behind it to create a fractal pattern which is
#C identical to that of the Pascal triangle modulo 5 (nicknamed "decapinski").
#C See pascal-mod-3-generator.rle for a similar replicator generating pattern.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=1971&p=65074#p65074
x = 29, y = 29, rule = B2e3-cnqy4rwyz5y6ace7c/S1c2ac3aiq4eiknrwy5cn6ekn7c8
20bo2b2o2bo$20b3o2b3o$20bo2b2o2bo$16b2o$16b2o$20bo2b2o2bo$20b3o2b3o$
20bo2b2o2bo3$6b2o6bo11b2o$6b2o7b2o8bo2bo$14bobobo7b2o$6b2o7b2o$6b2o7bo
3bo$15bo$23bo2bo$7b2o14b4o$6bo2bo13bo2bo$7b2o$2o$2o16bobo2bobo$7b2o8bo
3b2o3bo$6bo2bo8bobo2bobo$7b2o5b2o$14b2o$18bobo2bobo$17bo3b2o3bo$18bobo
2bobo!

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#N pascal-pseudo-mod-4-generator.rle
#O wwei23, 27 October 2018
#C A beehive in this rule is an unusual replicator which will make four copies of
#C itself before collapsing back down to two distant copies. A moving mechanism
#C can print copies of this replicator behind it to create a fractal pattern from
#C this replicator.
#C Note, however, that this is not actually identical to Pascal's triangle modulo 4,
#C since that fractal contains extra internal shapes, absent on this fractal.
#C See pascal-mod-3-generator.rle for a similar replicator generating pattern.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=1971&p=65074#p65074
x = 56, y = 33, rule = B2ei3-akny4acnqrw5aqy6aen/S1c2-ik3ack4cjknrw5acjk6c7
2b2o12b2o$2bo13b2o$2bo13b2o$5bo$7bo$2o4bobo$2o4bo2bo9b6o$18bo6bo$19b6o
$6bo2bo2$23bo6bo$21bo10bo$21b2o8b2o$21bo10bo$23b2o5bo$25bo$24bo$26bo
11b2o$23bobo11bo2bo$38b2o3$42b4o$40bo6bo$40b2o4b2o$40bo6bo$42b4o2$13b
2o5b2o5b2o5b2o$13b2o5b2o5b2o5b2o7b2o8b2o$42bo12bo$43b2o8b2o!

For the following pattern, it might be worth updating the description of whitespace-puffer.rle to mention that the pattern it points out last is part of the collection as well now if it gets included:

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#N takagi-growth.rle
#O GUYTU6J, 5 Febuary 2020
#C This small rotating pattern emits a series of linear wickstretchers that
#C bump into each other, causing a rather unusual growth rate. The
#C population plot of this pattern will resemble a Blancmange fractal
#C curve.
#C See also whitespace-puffer.rle for a quadratic equivalent.
#C Reference: https://conwaylife.com/forums/viewtopic.php?p=88851#p88851
x = 7, y = 9, rule = B2n3aikq4iq/S2-i3-a4i
2b3o$2bobo$2bo2b2o$3bo2bo$4b3o$3bo$2bo$obo$3o!

Also, could the files cross-puffer.rle and whitespace-puffer.rle be moved into this new Unusual Growth Rates folder? The weird growth rates are probably one of the best things to categorise these on, with the wacky appearances being a bonus of course. It may also be advisable to move the 1D turning machine to that folder as well.

[muzik]

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#N RRO-interactions-and-glider-gun.rle
#O various; June 2016
#C A rule discovered by Luka Okanishi contains a small period-88 nrv symmetric
#C oscillator. This oscillator can interact with a block-on-loaf to become a glider
#C gun, first spotted in a random soup.
#C In another random soup, it was found that two of these period-88 oscillators
#C can interact to form a period-244 .v+v symmetric oscillator, which can interact
#C with a block-on-loaf in the exact same way to produce a period-244 gun.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=2254&p=32024
x = 63, y = 105, rule = B36ce7c/S23-y
60bo$55bo3bobo$54b2o3bo2bo$54bobo3b2o2$2b2o44b2o10b2o$3bobo43bobo8b2o$
4b2o44b2o75$60bo$55bo3bobo$54b2o3bo2bo$54bobo3b2o2$2b2o44b2o10b2o$3bob
o43bobo8b2o$4b2o44b2o9$2o44b2o$obo43bobo$2b2o44b2o$41bobo$40bob2o$41b
3o$42bo!

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#N chaotic-2D-replicator-R1.rle
#O Luka Okanishi, 23 December 2016
#C In this rule, an R-pentomino is an atypical "replicator" which appears to
#C emulate some unidentified explosive rule, without degrading into chaos itself.
#C Okanishi classifies it as class-U (unusual).
#C It last replicates "normally" around 1400 generations in, giving way to chaotic
#C behaviour while still remaining perfectly structured out of replicator units.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=2648
x = 3, y = 3, rule = B35a6ae78/S23
b2o$2o$bo!

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#N chaotic-2D-replicator-R2.rle
#O GUYTU6J, 23 September 2017
#C Similarly to the first chaotic 2D replicator, this replicates "normally" for
#C around 2100 generations before giving way to chaotic behaviour which is
#C still identifiably composed solely of intact replicator units.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=2648&start=50#p51230
x = 4, y = 4, rule = B2ik3aeikr4ceijqry78/S23-a4city78
b3o$o2bo$o$2o!

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#N chaotic-2D-replicator-Q1.rle
#O Saka, 29 January 2017
#C In this rule, a blinker replicates highly symmetrically. However, the manner
#C in which is does so is nonetheless extremely chaotic and irregular, and never
#C partitions itself into four separated units past a certain point.
#C Reference: https://conwaylife.com/forums/viewtopic.php?p=39973#p39973
x = 1, y = 3, rule = B2-ek/S
o$o$o!

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#N 996c-2-spaceship.rle
#O AforAmpere, 3 August 2017
#C An extremely fast spaceship. It is possible to construct spaceships like
#C this for any speed (2N)c/2, where N+1 is a prime number.
#C Reference: https://conwaylife.com/forums/viewtopic.php?p=47857#p47857
#C [[ MAXGRIDSIZE 14 ]]
x = 1495, y = 1992, rule = R498,C3,S8649,B499
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Also, here's an amendment to the proposed spaceship-producing-quadratic-replicator.rle as I finally managed to find the original post:

Code: Select all

#N spaceship-producing-quadratic-replicator.rle
#O Connor Steppie, 16 August 2018
#C A quadratic replicator that constantly produces small natural spaceships, which cleanly
#C annihilate as to not obstruct further replication. Four outward Sierpinski triangles are
#C generated by this replicator.
#C See replicator-blooming-spaceships.rle for a similar example.
#C Reference: https://conwaylife.com/forums/viewtopic.php?f=11&t=2648&start=100#p62683
x = 5, y = 2, rule = B2e3i4a6i/S1c2-an3i
o3bo$b3o!

Would it make sense to update all existing attributions to AbhpzTa in the pattern collection to Luka Okanishi in the interest of consistency?