Thread for basic questions

[Period1GliderGun]

Two questions.

1. How do you figure out who owns a Catalogue object?
2. Is there a special stdin symmetry for dependent reflector loops?

[qqd]

Is there a X-to-X conduit in Life like this fake one in LifeHistory that, when used repeatedly, produces many gliders on the same lane?

Code: Select all

x = 53, y = 56, rule = LifeHistory
40.F2$50.D$50.2D$51.2D$51.D$50.D7$32.F3$24.F20.F2$34.D$34.2D$35.2D8.F
$35.D$34.D$37.F6$16.F3$8.F20.F2$18.D$18.2D$19.2D8.F$19.D$18.D$21.F6$F
3$13.F2$2.C$2.2C$3.2C8.F$3.C$2.C$5.F!

[confocaloid]

Is there a X-to-X conduit in Life like this fake one in LifeHistory that, when used repeatedly, produces many gliders on the same lane?

Code: Select all

x = 53, y = 56, rule = LifeHistory
40.F2$50.D$50.2D$51.2D$51.D$50.D7$32.F3$24.F20.F2$34.D$34.2D$35.2D8.F
$35.D$34.D$37.F6$16.F3$8.F20.F2$18.D$18.2D$19.2D8.F$19.D$18.D$21.F6$F
3$13.F2$2.C$2.2C$3.2C8.F$3.C$2.C$5.F!

A Herschel track based off of R152 and Fx77 produces two p822 finite backwards glider streams:

Code: Select all

x = 429, y = 427, rule = B3/S23
18bo$16b3o$15bo$15b2o3$34bo$25bo8b3o$25b3o9bo$28bo7b2o$3bo23b2o$b3o$bo
bo$bo5$42bo$15b2o24bobo$2b2o11b2o23bo2bo$3bo37b2o16b2o$3o55bobo$o37b2o
19bo$37bobo$37bo$36b2o4$61b2obo$61bob2o2$54b2o$54b2o15$64b2o$64bo$62bo
bo$62b2o12$44b2o15b2o$43bobo15b2o$43bo$42b2o7$49b2o$50bo$50bobo$51b2o
6$48b2o$49bo$49bobo16bo$50b2o14b3o$65bo$65b2o$62bo$61bobo$60bo2bo45bo$
61b2o44b3o$106bo$106b2o3$125bo$116bo8b3o$116b3o9bo$119bo7b2o$118b2o2$
75b2o$75b2o3$64bo$63bobo$63b2o68bo$72b2o32b2o24bobo$72bo20b2o11b2o23bo
2bo$73bo20bo37b2o16b2o$72b2o17b3o55bobo$91bo37b2o19bo$128bobo$128bo$
127b2o4$152b2obo$152bob2o2$145b2o$145b2o15$155b2o$155bo$153bobo$153b2o
12$135b2o15b2o$134bobo15b2o$134bo$133b2o7$140b2o$141bo$141bobo$142b2o
6$139b2o$140bo$140bobo16bo$141b2o14b3o$156bo$156b2o$153bo$152bobo$151b
o2bo45bo$152b2o44b3o$197bo$197b2o3$216bo$207bo8b3o$207b3o9bo$210bo7b2o
$209b2o2$166b2o$166b2o3$155bo$154bobo$154b2o68bo$163b2o32b2o24bobo$
163bo20b2o11b2o23bo2bo$164bo20bo37b2o16b2o$163b2o17b3o55bobo$182bo37b
2o19bo$219bobo$219bo$218b2o4$243b2obo$243bob2o2$236b2o$236b2o15$246b2o
$246bo$244bobo$244b2o12$226b2o15b2o$225bobo15b2o$225bo$224b2o7$231b2o$
232bo$232bobo$233b2o6$230b2o$231bo$231bobo16bo$232b2o14b3o$247bo$247b
2o$244bo$243bobo$242bo2bo45bo$243b2o44b3o$288bo$288b2o3$307bo$298bo8b
3o$298b3o9bo$301bo7b2o$300b2o2$257b2o$257b2o3$246bo$245bobo$245b2o68bo
$254b2o32b2o24bobo$254bo20b2o11b2o23bo2bo$255bo20bo37b2o16b2o$254b2o
17b3o55bobo$273bo37b2o19bo$310bobo$310bo$309b2o4$334b2obo$334bob2o2$
327b2o$327b2o15$337b2o$337bo$335bobo$335b2o12$317b2o15b2o$316bobo15b2o
$316bo$315b2o7$322b2o$323bo$323bobo$324b2o6$321b2o$322bo$322bobo16bo$
323b2o14b3o$338bo$338b2o$335bo$334bobo$333bo2bo45bo$334b2o44b3o$379bo$
379b2o3$398bo$389bo8b3o$389b3o9bo$392bo7b2o$391b2o2$348b2o$348b2o3$
337bo$336bobo$336b2o68bo$345b2o32b2o24bobo$345bo20b2o11b2o23bo2bo$346b
o20bo37b2o16b2o$345b2o17b3o55bobo$364bo37b2o19bo$401bobo$401bo$400b2o
4$425b2obo$425bob2o2$418b2o$418b2o26$421b2o$420bo2bo$421b2o!

[Haycat2009]

Spacefillers:
1. Are there any known spacefillers which fill the plane with anything other than zebra stripes?
2. Are there any known spacefillers which expand slower than c/2?

[AlbertArmStain]

What type of abstract machine is the UCC? I imagine it's a random-access stored-program machine

[calcyman]

What type of abstract machine is the UCC? I imagine it's a random-access stored-program machine

It's effectively a mixture of a multitape Turing machine (except with one-sided tapes) and a counter machine. If you have the SQ unit then it combines it with the functionality of a 2D Turing machine.

[confocaloid]

What is the smallest-bounding-box p61 adjustable glider loop that is required to use at least one speed tunnel?

Code: Select all

#C p61, bounding box 89 x 64
x = 212, y = 178, rule = B3/S23
47b2o$37bo9bobob2o$37b3o9bobo$40bo7b2obo$39b2o10bob2o$29b2o3b2o7bo4b4o
2bo$29bo5bo6bobo3bo3b2o$27bobo5bobo4bo2bo3b3o$7bo9bo8bobo7b2o5b2o6bo$
7b3o5b3o4b2o3bo23bobo$10bo3bo7b2o28b2o$9b2o3b2o3$34b2o$34b2o$2o$bo$bob
o$2b2o38bo$41bobo$5bo29b2o4bobo4b2o$4bobo28bo2bo3bo3bo2bo$5b2o29b3o7b
3o$23b2o$23bobo8b7o3b7o$25bo8bo6bobo6bo$25b2o8bobob2o3b2obobo$9b2o25b
2obo5bob2o25bo$8bobo30bobo30b3o$8b2o30b2ob2o32bo$76b2o$11b2o$11bo32b2o
b2o30b2o$12b3o30bobo30bobo$14bo25b2obo5bob2o25b2o$39bobob2o3b2obobo8b
2o$38bo6bobo6bo8bo$38b7o3b7o8bobo$64b2o$40b3o7b3o29b2o$39bo2bo3bo3bo2b
o28bobo$39b2o4bobo4b2o29bo$45bobo$46bo38b2o$85bobo$87bo$87b2o$53b2o$
53b2o3$73b2o3b2o$35b2o28b2o7bo3bo$35bobo23bo3b2o4b3o5b3o$37bo6b2o5b2o
7bobo8bo9bo$37b3o3bo2bo4bobo5bobo$35b2o3bo3bobo6bo5bo$34bo2b4o4bo7b2o
3b2o$34b2obo10b2o$37bob2o7bo$37bobo9b3o$36b2obobo9bo$40b2o6$102b3o$
102bo$103bo13$118b2o$117b2o$119bo13$133b2o$133bobo$133bo13$149bo$148b
2o$148bobo14$163b3o$163bo$164bo13$179b2o$178b2o$180bo13$194b2o$194bobo
$194bo13$210bo$209b2o$209bobo!

[bibunsekibun]

Is there a pattern that has exactly only one parent?

[unname4798]

Is there a pattern that has exactly only one parent?

See Unique father problem.

[bibunsekibun]

Is there a pattern that has exactly only one parent?

See Unique father problem.

Oh wait. If I count distant sparks, it's the same as the Unique Father Problem, and if I don't, I realized it's impossible because of the effects of sparks that last only one generation.

[C28]

where can i find a list of every conduit that either accepts or outputs the Iwona active region?

[confocaloid]

[...] the more recently recognized objects, like the U-turner, Blonk-tie, two-glider octomino, etc. are not as throughtly searched yet, so there may still be some hope for conduit searches.

where can i find a list of every conduit that either accepts or outputs the Iwona active region?

I didn't find an actual list posted anywhere on the forum, although some conduits were apparently known. There is MathAndCode's draft for the Elementary Conduits Collection update, there are RLEs posted in the first post of the same thread, and there are individual conduit discoveries posted in various conduit-related threads. My impression is that not much is known for active objects other than the few common ones (H/B/R/P/G).

This active region is about as common as the blonk-tie and the U-turner, but it doesn't even have a provisional name.

That's the region from Iwona. I found some conduits with it a while back. Shall I dig them up?

[Haycat2009]

Two questions
1. Is it possible for anything to gain temporary D8_2 symmetry, before reverting?
2. Are there any known oscillators with D8_2 symmetry where all sectors interact?

[confocaloid]

Two questions
1. Is it possible for anything to gain temporary D8_2 symmetry, before reverting?
2. Are there any known oscillators with D8_2 symmetry where all sectors interact?

For (1), does this count?

Code: Select all

#C [[ T 60 PAUSE 2 T 66 PAUSE 2 ]]
x = 44, y = 38, rule = B3/S23
o42bo$b2o38b2o$2o40b2o2$10b2o20b2o$9bo2bo18bo2bo$10b2o20b2o3$11b2o18b
2o$10bobo18bobo$11bo20bo10$32bo$31bobo$31b2o2$10bo3b2o$9bobo2bobo15b2o
$9bobo3bo15bo2bo$10bo21b2o2$42b2o$41b2o$43bo3$6bo$6b2o$5bobo!

[Coolberry]

anyone know this eater that can eat an Xwss and gilders

Code: Select all

x = 79, y = 37, rule = B3/S23
17$14b6o5b5o9b4o13bo6b2ob2o$13bo5bo4bo4bo8bo3bo14bo6bob2o$19bo9bo12bo
12b3o6bo$13bo4bo5bo3bo9bo2bo19b2obo$15b2o9bo35bob2o$62bo4bo$63b2ob2o$
64bobo$59b2o3bobo$51b3o6bo4bo$53bo3b3o$52bo4bo!

[Haycat2009]

Two questions
1. Is it possible for anything to gain temporary D8_2 symmetry, before reverting?
2. Are there any known oscillators with D8_2 symmetry where all sectors interact?

For (1), does this count?

Code: Select all

#C [[ T 60 PAUSE 2 T 66 PAUSE 2 ]]
x = 44, y = 38, rule = B3/S23
o42bo$b2o38b2o$2o40b2o2$10b2o20b2o$9bo2bo18bo2bo$10b2o20b2o3$11b2o18b
2o$10bobo18bobo$11bo20bo10$32bo$31bobo$31b2o2$10bo3b2o$9bobo2bobo15b2o
$9bobo3bo15bo2bo$10bo21b2o2$42b2o$41b2o$43bo3$6bo$6b2o$5bobo!

Okay, its trivial, but yes!

[C28]

what would a CGOL s***post look like? (censored for obvious reasons)

[May13]

2. Are there any known oscillators with D8_2 symmetry where all sectors interact?

There are at least two oscillators with D8_2 symmetry (p4 and p2):

Code: Select all

x = 78, y = 51, rule = B3/S23
20bo10bo34bo4bo$19bobo3b2o3bobo31bobob2obobo$14b2o3bobo2bo2bo2bobo3b2o
25bo2bo4bo2bo$9b2o3b2o2b2ob2o2b2o2b2ob2o2b2o3b2o19bo2bobo2bobo2bo$10bo
30bo19bo14bo$63bo10bo$9b34o17b3o12b3o$8bo34bo19bo10bo$7bo36bo16bo14bo$
3bo2bo38bo2bo14bo10bo$3b2obo38bob2o11b3o12b3o$6bo4b2ob2o2b2ob2o2b2o2b
2ob2o2b2ob2o4bo17bo10bo$6bo4b2ob2o3bobo2bo2bo2bobo3b2ob2o4bo15bo14bo$
6bo12bobo3b2o3bobo12bo16bo2bobo2bobo2bo$2b2o2bo4b2ob2o4bo10bo4b2ob2o4b
o2b2o13bo2bo4bo2bo$2b2o2bo4b2ob2o20b2ob2o4bo2b2o14bobob2obobo$6bo38bo
20bo4bo$6bo38bo$3bo2bo4bo28bo4bo2bo$b3o2bo4b3o24b3o4bo2b3o$o5bo7bo22bo
7bo5bo$b3o2bo4b3o24b3o4bo2b3o$3bo2bo4bo28bo4bo2bo$6bo38bo$2bo3bo5bo26b
o5bo3bo$bobo2bo4bobo24bobo4bo2bobo$2bo3bo5bo26bo5bo3bo$6bo38bo$3bo2bo
4bo28bo4bo2bo$b3o2bo4b3o24b3o4bo2b3o$o5bo7bo22bo7bo5bo$b3o2bo4b3o24b3o
4bo2b3o$3bo2bo4bo28bo4bo2bo$6bo38bo$6bo38bo$2b2o2bo4b2ob2o20b2ob2o4bo
2b2o$2b2o2bo4b2ob2o4bo10bo4b2ob2o4bo2b2o$6bo12bobo3b2o3bobo12bo$6bo4b
2ob2o3bobo2bo2bo2bobo3b2ob2o4bo$6bo4b2ob2o2b2ob2o2b2o2b2ob2o2b2ob2o4bo
$3b2obo38bob2o$3bo2bo38bo2bo$7bo36bo$8bo34bo$9b34o2$10bo30bo$9b2o3b2o
2b2ob2o2b2o2b2ob2o2b2o3b2o$14b2o3bobo2bo2bo2bobo3b2o$19bobo3b2o3bobo$
20bo10bo!

There are also two common still lifes with D8_2 symmetry: beehive, honeycomb.

[Sokwe]

anyone know this eater that can eat an Xwss and gilders

Code: Select all

x = 79, y = 37, rule = B3/S23
17$14b6o5b5o9b4o13bo6b2ob2o$13bo5bo4bo4bo8bo3bo14bo6bob2o$19bo9bo12bo
12b3o6bo$13bo4bo5bo3bo9bo2bo19b2obo$15b2o9bo35bob2o$62bo4bo$63b2ob2o$
64bobo$59b2o3bobo$51b3o6bo4bo$53bo3b3o$52bo4bo!

It's a rediscovery, but a rare one of a not-very-well-documented pattern. How did you find it?

I think I was the first to notice this eater when running Bellman searches in 2013.

Also notice that I edited your post to replace the [viewer] tags with [code] tags. Please use [code] tags when posting patterns to the forums. With [code] tags you can still see the pattern in the viewer by clicking "Show in Viewer" at the top of the code box.

[Haycat2009]

2. Are there any known oscillators with D8_2 symmetry where all sectors interact?

There are at least two oscillators with D8_2 symmetry (p4 and p2):

Code: Select all

x = 78, y = 51, rule = B3/S23
20bo10bo34bo4bo$19bobo3b2o3bobo31bobob2obobo$14b2o3bobo2bo2bo2bobo3b2o
25bo2bo4bo2bo$9b2o3b2o2b2ob2o2b2o2b2ob2o2b2o3b2o19bo2bobo2bobo2bo$10bo
30bo19bo14bo$63bo10bo$9b34o17b3o12b3o$8bo34bo19bo10bo$7bo36bo16bo14bo$
3bo2bo38bo2bo14bo10bo$3b2obo38bob2o11b3o12b3o$6bo4b2ob2o2b2ob2o2b2o2b
2ob2o2b2ob2o4bo17bo10bo$6bo4b2ob2o3bobo2bo2bo2bobo3b2ob2o4bo15bo14bo$
6bo12bobo3b2o3bobo12bo16bo2bobo2bobo2bo$2b2o2bo4b2ob2o4bo10bo4b2ob2o4b
o2b2o13bo2bo4bo2bo$2b2o2bo4b2ob2o20b2ob2o4bo2b2o14bobob2obobo$6bo38bo
20bo4bo$6bo38bo$3bo2bo4bo28bo4bo2bo$b3o2bo4b3o24b3o4bo2b3o$o5bo7bo22bo
7bo5bo$b3o2bo4b3o24b3o4bo2b3o$3bo2bo4bo28bo4bo2bo$6bo38bo$2bo3bo5bo26b
o5bo3bo$bobo2bo4bobo24bobo4bo2bobo$2bo3bo5bo26bo5bo3bo$6bo38bo$3bo2bo
4bo28bo4bo2bo$b3o2bo4b3o24b3o4bo2b3o$o5bo7bo22bo7bo5bo$b3o2bo4b3o24b3o
4bo2b3o$3bo2bo4bo28bo4bo2bo$6bo38bo$6bo38bo$2b2o2bo4b2ob2o20b2ob2o4bo
2b2o$2b2o2bo4b2ob2o4bo10bo4b2ob2o4bo2b2o$6bo12bobo3b2o3bobo12bo$6bo4b
2ob2o3bobo2bo2bo2bobo3b2ob2o4bo$6bo4b2ob2o2b2ob2o2b2o2b2ob2o2b2ob2o4bo
$3b2obo38bob2o$3bo2bo38bo2bo$7bo36bo$8bo34bo$9b34o2$10bo30bo$9b2o3b2o
2b2ob2o2b2o2b2ob2o2b2o3b2o$14b2o3bobo2bo2bo2bobo3b2o$19bobo3b2o3bobo$
20bo10bo!

There are also two common still lifes with D8_2 symmetry: beehive, honeycomb.

Sweet! Are there any oscillators that toggle back and forth between D8_2 symmetry and D4_2 symmetry?

[GUYTU6J]

2. Are there any known oscillators with D8_2 symmetry where all sectors interact?

There are at least two oscillators with D8_2 symmetry (p4 and p2):

Code: Select all

x = 78, y = 51, rule = B3/S23
...

But B3/S23 does not conform to some of the criteria for D8_2-symmetric rules like S4c=S3y=S4q and B6i=B3i.

(Soapbox below)

Frankly, no matter what transitions are specified in the rule, I do not buy the theory of D8_2 being a proper static symmetry. The issue lies not in bilateral symmetry along an orthogonal line; it is in along a diagonal line. For every other symmetries prefixed with D that have reflectional symmetry along diagonal lines (D4_x1, D4_x4, D8_1 and D8_4), the diagonal line extending ad infinitum can be drawn explicitly passing a cell center or a corner. For the alleged D8_2 there is only local segments of line, not a global, infinitely-long line, implying no overall diagonal reflectional symmetry. Remember how the square grid is not diagonally symmetric with respect to a line passing through edge midpoints of cells?

When aligning multiple copies of D2_x pattern unit according to the static symmetries (consider it a "product" of some sorts), I get the following table:

Code: Select all

#C [[ THEME Golly GRID ]]
x = 253, y = 632, rule = B/S012345678
16o25b2ob2o$o14bo24bo4bo$o14bo24bo4bo$o3b2o4b2o3bo24bo4bo$o2bo2bo2bo2b
o2bo25b2ob3o$o2bo2bo2bo2bo2bo$o3b2o4b2o3bo$o14bo$o14bo$o2b10o2bo$o2b4o
8bo$o2b4o8bo$o3b2o9bo$o14bo$o14bo$16o25$16o25b2ob3o5b2o66b16o28b2o2bob
o9b2o$o14bo24bo5bo6bo66bo14bo24b3obobobobo10bo$o14bo24bo3b3o6bo66bo14b
o28bobob3o5bobo2bo$o3b2o4b2o3bo24bo3bo8bo66bo7bo6bo24b3obobo3bo6bo3bo$
o2bo2bo2bo2bo2bo25b2ob3ob3ob3o65bo6bobo5bo28b2o4bob3obobob3o$o2bo2bo2b
o2bo2bo104bo7bo3bo2bo$o3b2o4b2o3bo104bo11bo2bo$o14bo104bo3bo7bo2bo$o
14bo104bo2bobo6bo2bo$o2b10o2bo104bo3bo6bo3bo$o2b4o8bo104bo9bo4bo$o2b4o
8bo104bo8bo5bo$o3b2o9bo104bo4b4o6bo$o14bo104bo14bo$o14bo104bo14bo$31o
89b31o$15bo14bo104bo14bo$15bo14bo104bo14bo$15bo9b2o3bo104bo6b4o4bo$15b
o8b4o2bo104bo5bo8bo$15bo8b4o2bo104bo4bo9bo$15bo2b10o2bo104bo3bo6bo3bo$
15bo14bo104bo2bo6bobo2bo$15bo14bo104bo2bo7bo3bo$15bo3b2o4b2o3bo104bo2b
o11bo$15bo2bo2bo2bo2bo2bo104bo2bo3bo7bo$15bo2bo2bo2bo2bo2bo104bo5bobo
6bo$15bo3b2o4b2o3bo104bo6bo7bo$15bo14bo104bo14bo$15bo14bo104bo14bo$15b
16o104b16o10$16o25b2ob3o5b3o65b16o25bo34bo3b32o9bo4bo$o14bo24bo5bo7bo
65bo14bo24bobo32bo4bo14b2o14bo8bobo4bo$o14bo24bo3b3o5b3o65bo14bo26bo
31bo5bo14b2o14bo10bo5bo$o3b2o4b2o3bo24bo3bo7bo67bo7bo6bo25bo32bo5bo7bo
6b2o5b3o6bo9bo6bo$o2bo2bo2bo2bo2bo25b2ob3ob3ob3o65bo6bobo5bo57bo6bo6bo
bo5b2o5bobo6bo17bo$o2bo2bo2bo2bo2bo104bo7bo3bo2bo25bo31bo6bo7bo3bo2b2o
2bo2b3o6bo9bo7bo$o3b2o4b2o3bo104bo11bo2bo56bo7bo11bo2b2o2b2o10bo18bo$o
14bo104bo3bo7bo2bo56bo7bo3bo7bo2b2o2b2o5b3o2bo18bo$o14bo104bo2bobo6bo
2bo56bo7bo2bobo6bo2b2o2b3o4bobo2bo18bo$o2b10o2bo104bo3bo6bo3bo55bo8bo
3bo6bo3b2o3b2o4b3o2bo19bo$o2b4o8bo104bo9bo4bo55bo8bo9bo4b2o3b4o7bo19bo
$o2b4o8bo104bo8bo5bo55bo8bo8bo5b2o4b5o5bo19bo$o3b2o9bo104bo4b4o6bo55bo
8bo4b4o6b2o6b4o4bo19bo$o14bo104bo14bo54bo9bo14b2o14bo20bo$o14bo104bo
14bo54bo9bo14b2o14bo20bo$16o104b16o54bo9b32o20bo$15b16o104b16o39bo9bo
14b2o14bo20bo$15bo14bo104bo14bo39bo9bo14b2o14bo20bo$15bo14bo104bo14bo
40bo8bo4b4o6b2o6b4o4bo19bo$15bo9b2o3bo104bo6b4o4bo40bo8bo5b5o4b2o5bo8b
o19bo$15bo8b4o2bo104bo5bo8bo40bo8bo7b4o3b2o4bo9bo19bo$15bo8b4o2bo104bo
4bo9bo40bo8bo2b3o4b2o3b2o3bo6bo3bo19bo$15bo2b10o2bo104bo3bo6bo3bo41bo
7bo2bobo4b3o2b2o2bo6bobo2bo18bo$15bo14bo104bo2bo6bobo2bo41bo7bo2b3o5b
2o2b2o2bo7bo3bo18bo$15bo14bo104bo2bo7bo3bo41bo7bo10b2o2b2o2bo11bo18bo$
15bo3b2o4b2o3bo104bo2bo11bo42bo6bo6b3o2bo2b2o2bo3bo7bo17bo$15bo2bo2bo
2bo2bo2bo104bo2bo3bo7bo42bo6bo6bobo5b2o5bobo6bo17bo$15bo2bo2bo2bo2bo2b
o104bo5bobo6bo43bo5bo6b3o5b2o6bo7bo16bo$15bo3b2o4b2o3bo104bo6bo7bo43bo
5bo14b2o14bo16bo$15bo14bo104bo14bo44bo4bo14b2o14bo15bo$15bo14bo104bo
14bo45bo3b32o14bo$15b16o104b16o9$16o25b2ob3o5bobo65b16o28b2o2bobo9bobo
$o14bo24bo5bo5bobo65bo14bo24b3obobobobo9bobo$o14bo24bo3b3o5b3o65bo14bo
28bobob3o5bobob3o$o3b2o4b2o3bo24bo3bo9bo65bo7bo6bo24b3obobo3bo6bo4bo$o
2bo2bo2bo2bo2bo25b2ob3ob3o3bo65bo6bobo5bo28b2o4bob3obobo3bo$o2bo2bo2bo
2bo2bo104bo7bo3bo2bo$o3b2o4b2o3bo104bo11bo2bo$o14bo104bo3bo7bo2bo$o14b
o104bo2bobo6bo2bo$o2b10o2bo104bo3bo6bo3bo$o2b4o8bo104bo9bo4bo$o2b4o8bo
104bo8bo5bo$o3b2o9bo104bo4b4o6bo$o14bo104bo14bo$o14bo104bo14bo$16o104b
16o$16b16o104b16o$16bo14bo104bo14bo$16bo14bo104bo14bo$16bo9b2o3bo104bo
6b4o4bo$16bo8b4o2bo104bo5bo8bo$16bo8b4o2bo104bo4bo9bo$16bo2b10o2bo104b
o3bo6bo3bo$16bo14bo104bo2bo6bobo2bo$16bo14bo104bo2bo7bo3bo$16bo3b2o4b
2o3bo104bo2bo11bo$16bo2bo2bo2bo2bo2bo104bo2bo3bo7bo$16bo2bo2bo2bo2bo2b
o104bo5bobo6bo$16bo3b2o4b2o3bo104bo6bo7bo$16bo14bo104bo14bo$16bo14bo
104bo14bo$16b16o104b16o9$31o10b2obobo5b2o66b31o13b2o2b3o5b2o$o14bo14bo
9bo3bobo6bo66bo14bo14bo9b3obobobobo6bo$o14bo14bo9bo3b3o6bo66bo14bo14bo
13bobob3o6bo$o3b2o4b2o3bo3b3o3b2o3bo9bo5bo6bo66bo7bo6bo6bo7bo9b3obobob
obo6bo$o2bo2bo2bo2bo2bo2b4o2bo2bo2bo10b2o3bob3ob3o65bo6bobo5bo5bobo6bo
13b2o2b3ob3ob3o$o2bo2bo2bo2bo2bo2b4o2bo2bo2bo89bo7bo3bo2bo2bo3bo7bo$o
3b2o4b2o3bo3b3o3b2o3bo89bo11bo2bo2bo11bo$o14bo5bo8bo89bo3bo7bo2bo2bo7b
o3bo$o14bo5bo8bo89bo2bobo6bo2bo2bo6bobo2bo$o2b10o2bo5bo3b2o3bo89bo3bo
6bo3bo3bo6bo3bo$o2b4o8bo5bo2bo2bo2bo89bo9bo4bo4bo9bo$o2b4o8bo5bo2bo2bo
2bo89bo8bo5bo5bo8bo$o3b2o9bo5bo3b2o3bo89bo4b4o6bo6b4o4bo$o14bo14bo89bo
14bo14bo$o14bo14bo89bo14bo14bo$31o89b31o$o14bo14bo89bo14bo14bo$o14bo
14bo89bo14bo14bo$o3b2o3bo5bo9b2o3bo89bo4b4o6bo6b4o4bo$o2bo2bo2bo5bo8b
4o2bo89bo8bo5bo5bo8bo$o2bo2bo2bo5bo8b4o2bo89bo9bo4bo4bo9bo$o3b2o3bo5bo
2b10o2bo89bo3bo6bo3bo3bo6bo3bo$o8bo5bo14bo89bo2bobo6bo2bo2bo6bobo2bo$o
8bo5bo14bo89bo3bo7bo2bo2bo7bo3bo$o3b2o3b3o3bo3b2o4b2o3bo89bo11bo2bo2bo
11bo$o2bo2bo2b4o2bo2bo2bo2bo2bo2bo89bo7bo3bo2bo2bo3bo7bo$o2bo2bo2b4o2b
o2bo2bo2bo2bo2bo89bo6bobo5bo5bobo6bo$o3b2o3b3o3bo3b2o4b2o3bo89bo7bo6bo
6bo7bo$o14bo14bo89bo14bo14bo$o14bo14bo89bo14bo14bo$31o89b31o10$32o9b2o
bobo5bobo65b32o12b2o2b3o5bobo$o14b2o14bo8bo3bobo5bobo65bo14b2o14bo8b3o
bobobobo5bobo$o14b2o14bo8bo3b3o5b3o65bo14b2o14bo12bobob3o5b3o$o3b2o4b
2o3b2o3b3o3b2o3bo8bo5bo7bo65bo7bo6b2o6bo7bo8b3obobobobo7bo$o2bo2bo2bo
2bo2b2o2b4o2bo2bo2bo9b2o3bob3o3bo65bo6bobo5b2o5bobo6bo12b2o2b3ob3o3bo$
o2bo2bo2bo2bo2b2o2b4o2bo2bo2bo88bo7bo3bo2b2o2bo3bo7bo$o3b2o4b2o3b2o3b
3o3b2o3bo88bo11bo2b2o2bo11bo$o14b2o5bo8bo88bo3bo7bo2b2o2bo7bo3bo$o14b
2o5bo8bo88bo2bobo6bo2b2o2bo6bobo2bo$o2b10o2b2o5bo3b2o3bo88bo3bo6bo3b2o
3bo6bo3bo$o2b4o8b2o5bo2bo2bo2bo88bo9bo4b2o4bo9bo$o2b4o8b2o5bo2bo2bo2bo
88bo8bo5b2o5bo8bo$o3b2o9b2o5bo3b2o3bo88bo4b4o6b2o6b4o4bo$o14b2o14bo88b
o14b2o14bo$o14b2o14bo88bo14b2o14bo$32o88b32o$32o88b32o$o14b2o14bo88bo
14b2o14bo$o14b2o14bo88bo14b2o14bo$o3b2o3bo5b2o9b2o3bo88bo4b4o6b2o6b4o
4bo$o2bo2bo2bo5b2o8b4o2bo88bo8bo5b2o5bo8bo$o2bo2bo2bo5b2o8b4o2bo88bo9b
o4b2o4bo9bo$o3b2o3bo5b2o2b10o2bo88bo3bo6bo3b2o3bo6bo3bo$o8bo5b2o14bo
88bo2bobo6bo2b2o2bo6bobo2bo$o8bo5b2o14bo88bo3bo7bo2b2o2bo7bo3bo$o3b2o
3b3o3b2o3b2o4b2o3bo88bo11bo2b2o2bo11bo$o2bo2bo2b4o2b2o2bo2bo2bo2bo2bo
88bo7bo3bo2b2o2bo3bo7bo$o2bo2bo2b4o2b2o2bo2bo2bo2bo2bo88bo6bobo5b2o5bo
bo6bo$o3b2o3b3o3b2o3b2o4b2o3bo88bo7bo6b2o6bo7bo$o14b2o14bo88bo14b2o14b
o$o14b2o14bo88bo14b2o14bo$32o88b32o9$16o24b2o2b3o9b2o62b16o25bo$o14bo
24bobo3bo6bo3bo62bo14bo24bobo$o14bo24bobob3o5b3o2bo62bo14bo26bo$o3b2o
4b2o3bo24bobobo8bo3bo62bo6bo7bo25bo$o2bo2bo2bo2bo2bo24b2o2b3ob3o5b3o
61bo5bobo6bo$o2bo2bo2bo2bo2bo104bo2bo3bo7bo25bo$o3b2o4b2o3bo104bo2bo
11bo$o14bo104bo2bo7bo3bo$o14bo104bo2bo6bobo2bo$o2b10o2bo104bo3bo6bo3bo
$o2b4o8bo104bo4bo9bo$o2b4o8bo104bo5bo8bo$o3b2o9bo104bo6b4o4bo$o14bo
104bo14bo$o14bo104bo14bo$16o104b16o$o14bo104bo14bo$o14bo104bo14bo$o3b
2o9bo104bo6b4o4bo$o2b4o8bo104bo5bo8bo$o2b4o8bo104bo4bo9bo$o2b10o2bo
104bo3bo6bo3bo$o14bo104bo2bo6bobo2bo$o14bo104bo2bo7bo3bo$o3b2o4b2o3bo
104bo2bo11bo$o2bo2bo2bo2bo2bo104bo2bo3bo7bo$o2bo2bo2bo2bo2bo104bo5bobo
6bo$o3b2o4b2o3bo104bo6bo7bo$o14bo104bo14bo$o14bo104bo14bo$16o104b16o
10$16o24b2o2b3o9b3o61b16o25bo$o14bo24bobo3bo6bo4bo61bo14bo24bobo$o14bo
24bobob3o5b3ob3o61bo14bo26bo$o3b2o4b2o3bo24bobobo8bo2bo63bo6bo7bo25bo$
o2bo2bo2bo2bo2bo24b2o2b3ob3o5b3o61bo5bobo6bo$o2bo2bo2bo2bo2bo104bo2bo
3bo7bo25bo$o3b2o4b2o3bo104bo2bo11bo$o14bo104bo2bo7bo3bo$o14bo104bo2bo
6bobo2bo$o2b10o2bo104bo3bo6bo3bo$o2b4o8bo104bo4bo9bo$o2b4o8bo104bo5bo
8bo$o3b2o9bo104bo6b4o4bo$o14bo104bo14bo$o14bo104bo14bo$16o104b16o$16o
104b16o$o14bo104bo14bo$o14bo104bo14bo$o3b2o9bo104bo6b4o4bo$o2b4o8bo
104bo5bo8bo$o2b4o8bo104bo4bo9bo$o2b10o2bo104bo3bo6bo3bo$o14bo104bo2bo
6bobo2bo$o14bo104bo2bo7bo3bo$o3b2o4b2o3bo104bo2bo11bo$o2bo2bo2bo2bo2bo
104bo2bo3bo7bo$o2bo2bo2bo2bo2bo104bo5bobo6bo$o3b2o4b2o3bo104bo6bo7bo$o
14bo104bo14bo$o14bo104bo14bo$16o104b16o9$16o24b2o2b3o$o14bo24bobo3bo$o
14bo24bobob3o5bobo$o7bo6bo24bobobo8bo$o6bobo5bo24b2o2b3ob3obobo$o7bo3b
o2bo$o11bo2bo$o3bo7bo2bo$o2bobo6bo2bo$o3bo6bo3bo$o9bo4bo$o8bo5bo$o4b4o
6bo$o14bo$o14bo$16o25$31o9b2o2bobo9b2o62b31o13b2o2b3o5b2o$o14bo14bo9bo
bobobo6bo3bo62bo14bo14bo9b3obobobobo6bo$o14bo14bo9bobob3o5b3o2bo62bo
14bo14bo13bobob3o6bo$o3b2o4b2o3bo3b2o4b2o3bo9bobo3bo6bo3bo62bo7bo6bo6b
o7bo9b3obobobobo6bo$o2bo2bo2bo2bo2bo2bo2bo2bo2bo2bo9b2o4bob3o5b3o61bo
6bobo5bo5bobo6bo13b2o2b3ob3ob3o$o2bo2bo2bo2bo2bo2bo2bo2bo2bo2bo89bo7bo
3bo2bo2bo3bo7bo$o3b2o4b2o3bo3b2o4b2o3bo89bo11bo2bo2bo11bo$o14bo14bo89b
o3bo7bo2bo2bo7bo3bo$o14bo14bo89bo2bobo6bo2bo2bo6bobo2bo$o2b10o2bo2b10o
2bo89bo3bo6bo3bo3bo6bo3bo$o2b4o8bo8b4o2bo89bo9bo4bo4bo9bo$o2b4o8bo8b4o
2bo89bo8bo5bo5bo8bo$o3b2o9bo9b2o3bo89bo4b4o6bo6b4o4bo$o14bo14bo89bo14b
o14bo$o14bo14bo89bo14bo14bo$31o89b31o$o14bo14bo89bo14bo14bo$o14bo14bo
89bo14bo14bo$o3b2o9bo9b2o3bo89bo4b4o6bo6b4o4bo$o2b4o8bo8b4o2bo89bo8bo
5bo5bo8bo$o2b4o8bo8b4o2bo89bo9bo4bo4bo9bo$o2b10o2bo2b10o2bo89bo3bo6bo
3bo3bo6bo3bo$o14bo14bo89bo2bobo6bo2bo2bo6bobo2bo$o14bo14bo89bo3bo7bo2b
o2bo7bo3bo$o3b2o4b2o3bo3b2o4b2o3bo89bo11bo2bo2bo11bo$o2bo2bo2bo2bo2bo
2bo2bo2bo2bo2bo89bo7bo3bo2bo2bo3bo7bo$o2bo2bo2bo2bo2bo2bo2bo2bo2bo2bo
89bo6bobo5bo5bobo6bo$o3b2o4b2o3bo3b2o4b2o3bo89bo7bo6bo6bo7bo$o14bo14bo
89bo14bo14bo$o14bo14bo89bo14bo14bo$31o89b31o10$32o8b2o2bobo9b3o61b32o
8bobob2o2b3o5b3obobo$o14b2o14bo8bobobobo6bo4bo61bo14b2o14bo8bobobobobo
bo7bobobo$o14b2o14bo8bobob3o5b3ob3o61bo14b2o14bo12bobob3o5b3o$o3b2o4b
2o3b2o3b2o4b2o3bo8bobo3bo6bo2bo63bo7bo6b2o6bo7bo12bobobobo5bo$o2bo2bo
2bo2bo2b2o2bo2bo2bo2bo2bo8b2o4bob3o5b3o61bo6bobo5b2o5bobo6bo12b2o2b3ob
3ob3o$o2bo2bo2bo2bo2b2o2bo2bo2bo2bo2bo88bo7bo3bo2b2o2bo3bo7bo$o3b2o4b
2o3b2o3b2o4b2o3bo88bo11bo2b2o2bo11bo$o14b2o14bo88bo3bo7bo2b2o2bo7bo3bo
$o14b2o14bo88bo2bobo6bo2b2o2bo6bobo2bo$o2b10o2b2o2b10o2bo88bo3bo6bo3b
2o3bo6bo3bo$o2b4o8b2o8b4o2bo88bo9bo4b2o4bo9bo$o2b4o8b2o8b4o2bo88bo8bo
5b2o5bo8bo$o3b2o9b2o9b2o3bo88bo4b4o6b2o6b4o4bo$o14b2o14bo88bo14b2o14bo
$o14b2o14bo88bo14b2o14bo$32o88b32o$o14b2o14bo88bo14b2o14bo$o14b2o14bo
88bo14b2o14bo$o3b2o9b2o9b2o3bo88bo4b4o6b2o6b4o4bo$o2b4o8b2o8b4o2bo88bo
8bo5b2o5bo8bo$o2b4o8b2o8b4o2bo88bo9bo4b2o4bo9bo$o2b10o2b2o2b10o2bo88bo
3bo6bo3b2o3bo6bo3bo$o14b2o14bo88bo2bobo6bo2b2o2bo6bobo2bo$o14b2o14bo
88bo3bo7bo2b2o2bo7bo3bo$o3b2o4b2o3b2o3b2o4b2o3bo88bo11bo2b2o2bo11bo$o
2bo2bo2bo2bo2b2o2bo2bo2bo2bo2bo88bo7bo3bo2b2o2bo3bo7bo$o2bo2bo2bo2bo2b
2o2bo2bo2bo2bo2bo88bo6bobo5b2o5bobo6bo$o3b2o4b2o3b2o3b2o4b2o3bo88bo7bo
6b2o6bo7bo$o14b2o14bo88bo14b2o14bo$o14b2o14bo88bo14b2o14bo$32o88b32o
10$32o8b2o2bobo9bobo61b32o12b2o2b3o5bobo$o14b2o14bo8bobobobo6bo2bobo
61bo14b2o14bo8b3obobobobo5bobo$o14b2o14bo8bobob3o5b3ob3o61bo14b2o14bo
12bobob3o5b3o$o3b2o4b2o3b2o3b2o4b2o3bo8bobo3bo6bo4bo61bo7bo6b2o6bo7bo
8b3obobobobo7bo$o2bo2bo2bo2bo2b2o2bo2bo2bo2bo2bo8b2o4bob3o7bo61bo6bobo
5b2o5bobo6bo12b2o2b3ob3o3bo$o2bo2bo2bo2bo2b2o2bo2bo2bo2bo2bo88bo7bo3bo
2b2o2bo3bo7bo$o3b2o4b2o3b2o3b2o4b2o3bo88bo11bo2b2o2bo11bo$o14b2o14bo
88bo3bo7bo2b2o2bo7bo3bo$o14b2o14bo88bo2bobo6bo2b2o2bo6bobo2bo$o2b10o2b
2o2b10o2bo88bo3bo6bo3b2o3bo6bo3bo$o2b4o8b2o8b4o2bo88bo9bo4b2o4bo9bo$o
2b4o8b2o8b4o2bo88bo8bo5b2o5bo8bo$o3b2o9b2o9b2o3bo88bo4b4o6b2o6b4o4bo$o
14b2o14bo88bo14b2o14bo$o14b2o14bo88bo14b2o14bo$32o88b32o$32o88b32o$o
14b2o14bo88bo14b2o14bo$o14b2o14bo88bo14b2o14bo$o3b2o9b2o9b2o3bo88bo4b
4o6b2o6b4o4bo$o2b4o8b2o8b4o2bo88bo8bo5b2o5bo8bo$o2b4o8b2o8b4o2bo88bo9b
o4b2o4bo9bo$o2b10o2b2o2b10o2bo88bo3bo6bo3b2o3bo6bo3bo$o14b2o14bo88bo2b
obo6bo2b2o2bo6bobo2bo$o14b2o14bo88bo3bo7bo2b2o2bo7bo3bo$o3b2o4b2o3b2o
3b2o4b2o3bo88bo11bo2b2o2bo11bo$o2bo2bo2bo2bo2b2o2bo2bo2bo2bo2bo88bo7bo
3bo2b2o2bo3bo7bo$o2bo2bo2bo2bo2b2o2bo2bo2bo2bo2bo88bo6bobo5b2o5bobo6bo
$o3b2o4b2o3b2o3b2o4b2o3bo88bo7bo6b2o6bo7bo$o14b2o14bo88bo14b2o14bo$o
14b2o14bo88bo14b2o14bo$32o88b32o9$31o9b2o2bobo9b2o$o14bo14bo9bobobobo
10bo$o14bo14bo9bobob3o5bobo2bo$o7bo6bo5b3o6bo9bobo3bo6bo3bo$o6bobo5bo
5bobo6bo9b2o4bob3obobob3o$o7bo3bo2bo2bo2b3o6bo$o11bo2bo2b2o10bo$o3bo7b
o2bo2b2o5b3o2bo$o2bobo6bo2bo2b3o4bobo2bo$o3bo6bo3bo3b2o4b3o2bo$o9bo4bo
3b4o7bo$o8bo5bo4b5o5bo$o4b4o6bo6b4o4bo$o14bo14bo$o14bo14bo$31o$o14bo
14bo$o14bo14bo$o4b4o6bo6b4o4bo$o5b5o4bo5bo8bo$o7b4o3bo4bo9bo$o2b3o4b2o
3bo3bo6bo3bo$o2bobo4b3o2bo2bo6bobo2bo$o2b3o5b2o2bo2bo7bo3bo$o10b2o2bo
2bo11bo$o6b3o2bo2bo2bo3bo7bo$o6bobo5bo5bobo6bo$o6b3o5bo6bo7bo$o14bo14b
o$o14bo14bo$31o10$32o8b2o2bobo9bobo$o14b2o14bo8bobobobo9bobo$o14b2o14b
o8bobob3o5bobob3o$o7bo6b2o5b3o6bo8bobo3bo6bo4bo$o6bobo5b2o5bobo6bo8b2o
4bob3obobo3bo$o7bo3bo2b2o2bo2b3o6bo$o11bo2b2o2b2o10bo$o3bo7bo2b2o2b2o
5b3o2bo$o2bobo6bo2b2o2b3o4bobo2bo$o3bo6bo3b2o3b2o4b3o2bo$o9bo4b2o3b4o
7bo$o8bo5b2o4b5o5bo$o4b4o6b2o6b4o4bo$o14b2o14bo$o14b2o14bo$32o$32o$o
14b2o14bo$o14b2o14bo$o4b4o6b2o6b4o4bo$o5b5o4b2o5bo8bo$o7b4o3b2o4bo9bo$
o2b3o4b2o3b2o3bo6bo3bo$o2bobo4b3o2b2o2bo6bobo2bo$o2b3o5b2o2b2o2bo7bo3b
o$o10b2o2b2o2bo11bo$o6b3o2bo2b2o2bo3bo7bo$o6bobo5b2o5bobo6bo$o6b3o5b2o
6bo7bo$o14b2o14bo$o14b2o14bo$32o9$31o9b2o2b3o5b2o$o14bo14bo9bobobobo6b
o$o14bo14bo9bobob3o6bo$o7bo6bo6bo7bo9bobobobo6bo$o6bobo5bo5bobo6bo9b2o
2b3ob3ob3o$o7bo3bo2bo2bo3bo7bo$o11bo2bo2bo11bo$o3bo7bo2bo2bo7bo3bo$o2b
obo6bo2bo2bo6bobo2bo$o3bo6bo3bo3bo6bo3bo$o9bo4bo4bo9bo$o8bo5bo5bo8bo$o
4b4o6bo6b4o4bo$o14bo14bo$o14bo14bo$31o$o14bo14bo$o14bo14bo$o4b4o6bo6b
4o4bo$o8bo5bo5bo8bo$o9bo4bo4bo9bo$o3bo6bo3bo3bo6bo3bo$o2bobo6bo2bo2bo
6bobo2bo$o3bo7bo2bo2bo7bo3bo$o11bo2bo2bo11bo$o7bo3bo2bo2bo3bo7bo$o6bob
o5bo5bobo6bo$o7bo6bo6bo7bo$o14bo14bo$o14bo14bo$31o10$32o8b2o2b3o5bobo$
o14b2o14bo8bobobobo5bobo$o14b2o14bo8bobob3o5b3o$o7bo6b2o6bo7bo8bobobob
o7bo$o6bobo5b2o5bobo6bo8b2o2b3ob3o3bo$o7bo3bo2b2o2bo3bo7bo$o11bo2b2o2b
o11bo$o3bo7bo2b2o2bo7bo3bo$o2bobo6bo2b2o2bo6bobo2bo$o3bo6bo3b2o3bo6bo
3bo$o9bo4b2o4bo9bo$o8bo5b2o5bo8bo$o4b4o6b2o6b4o4bo$o14b2o14bo$o14b2o
14bo$32o$32o$o14b2o14bo$o14b2o14bo$o4b4o6b2o6b4o4bo$o8bo5b2o5bo8bo$o9b
o4b2o4bo9bo$o3bo6bo3b2o3bo6bo3bo$o2bobo6bo2b2o2bo6bobo2bo$o3bo7bo2b2o
2bo7bo3bo$o11bo2b2o2bo11bo$o7bo3bo2b2o2bo3bo7bo$o6bobo5b2o5bobo6bo$o7b
o6b2o6bo7bo$o14b2o14bo$o14b2o14bo$32o!

Instead of "D8_2", I suggest we just use (D4_+2)×(D2_x) with a non-commutative multiplication.

[confocaloid]

(Soapbox below)

Code: Select all

x = 81, y = 57, rule = B2-ae3-ai4-w5-a678/S1e2eik3ar4ar5i6a7c8
22b16o$22bo14bo$22bo14bo$22bo3b2o4b2o3bo$22bo2bo2bo2bo2bo2bo$22bo2bo2b
o2bo2bo2bo$22bo3b2o4b2o3bo$22bo14bo$22bo14bo$22bo2b10o2bo$22bo2b4o8bo$
22bo2b4o8bo$22bo3b2o9bo$22bo14bo$22bo14bo27b16o$16o6b16o27bo14bo$o14bo
49bo14bo$o14bo49bo3b2o4b2o3bo$o3b2o4b2o3bo26b16o7bo2bo2bo2bo2bo2bo$o2b
o2bo2bo2bo2bo26bo14bo7bo2bo2bo2bo2bo2bo$o2bo2bo2bo2bo2bo26bo14bo7bo3b
2o4b2o3bo$o3b2o4b2o3bo26bo3b2o4b2o3bo7bo14bo$o14bo26bo2bo2bo2bo2bo2bo
7bo14bo$o14bo26bo2bo2bo2bo2bo2bo7bo2b10o2bo$o2b10o2bo26bo3b2o4b2o3bo7b
o2b4o8bo$o2b4o8bo26bo14bo7bo2b4o8bo$o2b4o8bo26bo14bo7bo3b2o9bo$o3b2o9b
o26bo2b10o2bo7bo14bo$o14bo26bo2b4o8bo7bo14bo$o14bo26bo2b4o8bo7b16o$16o
26bo3b2o9bo$42bo14bo$42bo14bo$42b16o8$61b16o$61bo14bo$61bo14bo$61bo3b
2o4b2o3bo$61bo2bo2bo2bo2bo2bo$61bo2bo2bo2bo2bo2bo$61bo3b2o4b2o3bo$61bo
14bo$61bo14bo$61bo2b10o2bo$61bo2b4o8bo$61bo2b4o8bo$61bo3b2o9bo$61bo14b
o$61bo14bo$61b16o!

The above pattern is statically symmetric in the obvious way; it is left unchanged by each of the 5! = 120 permutations of the five 16x16 subpatterns.

Code: Select all

x = 63, y = 31, rule = B/S012345678
32o8bobob2o2b3o5b3obobo$o14b2o14bo8bobobobobobo7bobobo$o14b2o14bo12bob
ob3o5b3o$o7bo6b2o6bo7bo12bobobobo5bo$o6bobo5b2o5bobo6bo12b2o2b3ob3ob3o
$o7bo3bo2b2o2bo3bo7bo$o11bo2b2o2bo11bo$o3bo7bo2b2o2bo7bo3bo$o2bobo6bo
2b2o2bo6bobo2bo$o3bo6bo3b2o3bo6bo3bo$o9bo4b2o4bo9bo$o8bo5b2o5bo8bo$o4b
4o6b2o6b4o4bo$o14b2o14bo$o14b2o14bo$32o$o14b2o14bo$o14b2o14bo$o4b4o6b
2o6b4o4bo$o8bo5b2o5bo8bo$o9bo4b2o4bo9bo$o3bo6bo3b2o3bo6bo3bo$o2bobo6bo
2b2o2bo6bobo2bo$o3bo7bo2b2o2bo7bo3bo$o11bo2b2o2bo11bo$o7bo3bo2b2o2bo3b
o7bo$o6bobo5b2o5bobo6bo$o7bo6b2o6bo7bo$o14b2o14bo$o14b2o14bo$32o!

The 32x31 pattern on the left is statically symmetric in the obvious way; it is left unchanged by the (16 x 24) transformations that combine a permutation of four subpatterns with a diagonal reflection of elements of any subset of the four subpatterns.

[Coolberry]

anyone know this eater that can eat an Xwss and gilders

Code: Select all

x = 79, y = 37, rule = B3/S23
17$14b6o5b5o9b4o13bo6b2ob2o$13bo5bo4bo4bo8bo3bo14bo6bob2o$19bo9bo12bo
12b3o6bo$13bo4bo5bo3bo9bo2bo19b2obo$15b2o9bo35bob2o$62bo4bo$63b2ob2o$
64bobo$59b2o3bobo$51b3o6bo4bo$53bo3b3o$52bo4bo!

It's a rediscovery, but a rare one of a not-very-well-documented pattern. How did you find it?

I think I was the first to notice this eater when running Bellman searches in 2013.

Also notice that I edited your post to replace the [viewer] tags with [code] tags. Please use [code] tags when posting patterns to the forums. With [code] tags you can still see the pattern in the viewer by clicking "Show in Viewer" at the top of the code box.

I found this pattern in Golly -> Life -> Still lifes -> ss-eaters.rle
also, can someone add a code tag button

[Sokwe]

I found this pattern in Golly -> Life -> Still lifes -> ss-eaters.rle

If it's a pattern in the Golly pattern collection you can get some information about it by loading the pattern and clicking the info button in the sidebar (button with the letter "i" on it). Alternatively, you can open the pattern file in a text editor by right-clicking the file in the Golly file explorer sidebar. In this case it says "General purpose eater by Matthias Merzenich, 22-Jul-2013."

also, can someone add a code tag button

There already is a code tag button but it's not super obvious. It's the button that with "</>" on it.

[Disaster16439]

I'm trying to run apgsearch-2017-8-07-v0.54+0.32i.py, but it returns module not found for urllib2. I don't have a payosha256 key anyway, so can I delete that section? Would that stop it autosubmitting to catagolue? Can I submit manually to catagolue? If it is hard or even impossible, can I read the results manually? Also, I would need the soups, too. Say I find a soup for this spaceship in D2_1, and I want to find a synthesis for it, but if I can't get the soup, I can't synthesize it unless Martin Grant or Goldtiger997 suddenly appears, or I get lucky(I've made some progress by hand, the only problem is the initial sl and the hf predecessor at the top). Edit: I tried it but it still gives errors. object of type filter has no length on line 13130