Code: Select all
x = 8, y = 7, rule = B3/S23
2bo$bobo2bo$2bo2bobo$6bo$3o$2bo$bo!
Code: Select all
x = 8, y = 7, rule = B3/S23
2bo$bobo2bo$2bo2bobo$6bo$3o$2bo$bo!
The glider is not rewindable to infinity, so it's not actually an eater
Code: Select all
x = 9, y = 7, rule = B3/S23
3bo$2bobo2bo$3bo2bobo$7bo$bo$b2o$obo!
Why, it's actually an eater. Just not a glider eater (and not known to be a spaceship eater as far as I can tell, until/unless someone discovers or engineers a spaceship that can be eaten by these two tubs), but nevertheless an eater:
Code: Select all
x = 9, y = 8, rule = B3/S23
3bo$2bobo2bo$3bo2bobo$7bo$2bo$b3o$obo$4bo!
#C [[ GRID ]]
In this case, this counts as a Glider Eater which recovers in 3 ticks.confocaloid wrote: ↑February 21st, 2025, 10:52 amWhy, it's actually an eater. Just not a glider eater (and not known to be a spaceship eater as far as I can tell, until/unless someone discovers or engineers a spaceship that can be eaten by these two tubs), but nevertheless an eater:Most likely there's a compatible glider synthesis for the unstable object eaten by the two tubs as shown, where the first interaction with the two tubs happens as shown and not at any earlier time.Code: Select all
x = 9, y = 8, rule = B3/S23 3bo$2bobo2bo$3bo2bobo$7bo$2bo$b3o$obo$4bo! #C [[ GRID ]]
[…]]
Code: Select all
x = 10, y = 9, rule = LifeHistory
9.E$7.3E$2E4.E$E.E3.2E$.E$4.A$3.3A$2.A.A$6.A!
Code: Select all
x = 60, y = 52, rule = LifeHistory
29.2A$29.A$26.A4.A2.2A$26.5A.A2.A$12.2A16.B.2A.A.2A$13.A10.4AB3AB2.A
2.A$13.A.AB7.A2.A.A3B2A.A$14.2AB.3B4.7B2.A.2A$16.7B3.7B.A$16.16B.2A$
17.15B$16.16B15.B$14.18B14.2B$12.19B14.3B$12.2BC15B14.4B$11.3BCBC4B.
7B6.2A6.4B$12.2B3C4B2.7B3.2B2AB4.4B$11.5BC4B2.9B.4B4.4B$10.10B4.15B.
4B$9.4B10.20B$9.3B11.19B$7.4B12.18B$7.2AB13.18B$8.A13.20B$5.3A15.19B$
5.A17.19B$24.17B$25.17B$28.14B$24.B4.13B$22.19B$21.22B$21.22B$20.23B$
20.24B$19.24B$18.25B$19.22B$20.21B$22.19B$20.16B3.2B.BA$20.2A4.B.8B2.
BA2BA.A$21.A7.8B.A.A2BA$18.3A9.7B2.AB.B$18.A12.6B$31.2B3D2B$31.2BD4B$
31.B3D3B!
The reason why (I think) that doesn't really count as a glider eater, was already suggested by WhiteHawk.Tawal wrote: ↑February 21st, 2025, 11:45 amIn this case, this counts as a Glider Eater which recovers in 3 ticks. [...]confocaloid wrote: ↑February 21st, 2025, 10:52 amWhy, it's actually an eater. Just not a glider eater [...]
Code: Select all
x = 91, y = 49, rule = B3/S23
47b2o31b2o$47bo32bo$44b2obo29b2obo$17b2o25bobo30bobo$17bo$15bobo$15b2o
3b2o14b2o15b2o$20b2o14b2o15b2o$69b2o15b2o$12bo32bo23b2o15b2o$11b3o30b
3o$4bo5bo3bo5bo16bo5bo3bo5bo24bo$3bobo3b3ob3o3bobo14bobo3b3ob3o3bobo
22b3o$2b2ob2o3bo3bo3b2ob2o12b2ob2o3bo3bo3b2ob2o14bo5bo3bo5bo$2bo2bo3bo
2bo2bo3bo2bo12bo2bo3bo2bo2bo3bo2bo13bobo3b3ob3o3bobo$2ob2o3b2o2bo2b2o
3b2ob2o8b2ob2o3b2o2bo2b2o3b2ob2o10b2ob2o3bo3bo3b2ob2o$b2o4bo9bo4b2o10b
2o4bo9bo4b2o11bo2bo3bo2bo2bo3bo2bo$2b2o7bobo7b2o12b2o7bobo7b2o10b2ob2o
3b2o2bo2b2o3b2ob2o$3bo7bobo7bo14bo7bobo7bo12b2o4bo9bo4b2o$2o5b2o2bobo
2b2o5b2o8b2o5b2o2bobo2b2o5b2o10b2o7bobo7b2o$b3o6b2ob2o6b3o10b3o6b2ob2o
6b3o12bo7bobo7bo$4bobo11bobo16bobo11bobo12b2o5b2o2bobo2b2o5b2o$67b3o6b
2ob2o6b3o$70bobo11bobo9$45bo$44bobo$43b2ob2o29b3o$36b3o5bobo5b3o21bo3b
o$12bo22bo3bo3bobobo3bo3bo13b3o4b2ob2o4b3o$10b2ob2o20b2o4bo7bo4b2o13bo
bo4bo3bo4bobo$4bo5b2ob2o5bo14bo3bobob5obobo3bo11bo3bo5b3o5bo3bo$3b3o
13b3o14b2o6b3o6b2o12bo2bo4b2obob2o4bo2bo$2bo2bo5b3o5bo2bo10b3obo3b2o5b
2o3bob3o9b2ob4ob2o3b2ob4ob2o$b3o6bo3bo6b3o9b2ob2o6b3o6b2ob2o11b3ob2obo
3bob2ob3o$2bobo2bob2o3b2obo2bobo11bob2o5b2ob2o5b2obo14bo2b3o3b3o2bo$4b
2ob2o7b2ob2o15b2o15b2o11b2o2b3o2bobobobo2b3o2b2o$o4bo4bo3bo4bo4bo8bo3b
o5b2ob2o5bo3bo9bo2b3o3b2ob2o3b3o2bo$5bo3bobobobo3bo16bo17bo12bo2b2o13b
2o2bo$2o3bo4b2ob2o4bo3b2o$2bo2bo13bo2bo$4bo15bo!mvr wrote: ↑February 28th, 2025, 10:31 amSome mildly interesting glider receivers:
Code: Select all
x = 44, y = 40, rule = B3/S23 bo$2bo$3o10$27b2o$21bob2obobo3bo$21b2obobo5b3o6b2o$25b2o8bo4bobo$34b2o 4bo$39b2o2bo$37bo3b3o$37b4o$41bo$37b3obo$37bo2bo$39bo$40b3o$42bo2$19b 2o$18bobo$18bo$17b2o7b2o8bo$26b2o7bobo$36bo3$30b2o$26b2o2b2o$25bobo$ 25bo$24b2o!Code: Select all
x = 115, y = 43, rule = B3/S23 bo69bo$2bo69bo$3o67b3o5$22bo69bo$22b3o67b3o$25bo69bo$24b2o68b2o$19b2o 17b2o49b2o19b2o$20bo17bo51bo19bo$20bobo13bobo51bobo15bobo$21b2o13b2o 53b2o15b2o6$37b2o68b2o$37bobo67bobo$39bo69bo$14b2o22b2ob2obo39b2o22b2o b2obo$14b2o25bob2o39b2o25bob2o$41bo69bo$40b2o68b2o4$26b2o68b2o$26b2o 68b2o2$16b2obobobo12bo49b2obobobo12bo$16bob2ob2obo10bobo48bob2ob2obo 10bobo$24bo5b2o4b2o56bo5b2o4b2o$24b2o3bobo62b2o3bobo$29b2o68b2o2$32b2o 68b2o$32bo69bo$33b3o67b3o$35bo69bo!
AlbertArmStain wrote: ↑March 1st, 2025, 9:36 amThe top factory is just a variation on a former factory;mvr wrote: ↑February 28th, 2025, 10:31 amSome mildly interesting glider receivers:
Code: Select all
x = 44, y = 40, rule = B3/S23 bo$2bo$3o10$27b2o$21bob2obobo3bo$21b2obobo5b3o6b2o$25b2o8bo4bobo$34b2o 4bo$39b2o2bo$37bo3b3o$37b4o$41bo$37b3obo$37bo2bo$39bo$40b3o$42bo2$19b 2o$18bobo$18bo$17b2o7b2o8bo$26b2o7bobo$36bo3$30b2o$26b2o2b2o$25bobo$ 25bo$24b2o!Code: Select all
x = 115, y = 43, rule = B3/S23 bo69bo$2bo69bo$3o67b3o5$22bo69bo$22b3o67b3o$25bo69bo$24b2o68b2o$19b2o 17b2o49b2o19b2o$20bo17bo51bo19bo$20bobo13bobo51bobo15bobo$21b2o13b2o 53b2o15b2o6$37b2o68b2o$37bobo67bobo$39bo69bo$14b2o22b2ob2obo39b2o22b2o b2obo$14b2o25bob2o39b2o25bob2o$41bo69bo$40b2o68b2o4$26b2o68b2o$26b2o 68b2o2$16b2obobobo12bo49b2obobobo12bo$16bob2ob2obo10bobo48bob2ob2obo 10bobo$24bo5b2o4b2o56bo5b2o4b2o$24b2o3bobo62b2o3bobo$29b2o68b2o2$32b2o 68b2o$32bo69bo$33b3o67b3o$35bo69bo!Kazyan wrote: ↑September 2nd, 2016, 9:32 pmG->Blinker:
Code: Select all
x = 30, y = 30, rule = LifeHistory 4.2A$4.A5.2A$5.3A.A.A$7.A.A$8.2A3$C.C$.2C20.2A$.C20.A2.A$23.2A2$23.2A $22.A.A$22.2A$26.2A$2.2A22.A.A$.A.A24.A$.A26.2A$2A7.2C$9.2C4$13.2A$9. 2A2.2A$8.A.A$8.A$7.2A!
confocaloid wrote: ↑March 22nd, 2025, 4:33 pmQuestion: what are largest (measured by the minimum population) known spaceships edible by a single eater 1 (without any other catalysts or any sparkers)?
Here is a finite eater that can eat arbitrarily large spaceships. Perhaps it is possible to find variants of the front that can be eaten by a single eater 1.confocaloid wrote: ↑March 23rd, 2025, 4:00 am^^ The most likely outcome is that the answer will become "arbitrarily large", when someone discovers an extensible spaceship containing either a wick segment or a wave segment, such that when the "head" is eaten by a single eater 1, the remaining "tail" burns cleanly as a fuse without leaving any leftover junk.
Code: Select all
x = 90, y = 62, rule = B3/S23
31b2o$31b2o3$46bo$44b3o$43bo$43b2o9$4bo$3bobo$3bobo$b3ob2o$o$b3ob2o$3b
ob2o3$11b3o15b3o$10bo3bo13bo3bo$9b2o4bo11bo4b2o$8bobob2ob2o3b3o3b2ob2o
bobo$7b2obo4bob2ob3ob2obo4bob2o$6bo4bo3bo4bobo4bo3bo4bo4bo$18bo5bo15b
3o$6b2o7b2o9b2o7b2o2b2obo$38b2o2b2o$36bo2bo2bo2bo$37bo7b2o$41b2o3b4o$
44b2o2bo2bo$47bo3b2o$48bo3b4o$50b2o2bo2bo$53bo3b2o$54bo3b4o$56b2o2bo2b
o$59bo3b2o$60bo3b4o$62b2o2bo2bo$65bo3b2o$66bo3b4o$68b2o2bo2bo$71bo3b2o
$72bo3b4o$74b2o2bo2b2o$77bo3bob2o$78bo5bo$77b4obo$79b2obob2o2$86b3o$88b
o2$88b2o!
Code: Select all
x = 34, y = 28, rule = B3/S23
10bo$10b3o$13bo$12b2o$6b2o$7bo7b2o$7bobo5bobo$8b2o5bo$18bo$11b3o4bobo
$11bo6bo2bo3b3o$12bo7b2o2bo2b2o$14b3o7bo5b2o$24b2o4b3o$2o13bobo3b3o9b
o$bo14b2o2bo2bo6bo2bo$bobo16bo9bo$2b2o16b2o8bobo$17b3o$16bo2bo$16bo$16b
2o$17bo2$18b2ob3o$18b2o$19bo3bo$20b2o!
Code: Select all
x = 48, y = 46, rule = B3/S23
5b2o$o5bo$3o3bobo6b2o$3bo3b2o6b2o$2b2o3$30b2o$30b2o15$29b2o$29bobo$29b
o$32bo$25b3o4bobo$25bo6bo2bo3b3o$26bo7b2o2bo2b2o$28b3o7bo5b2o$38b2o4b
3o$29bobo3b3o9bo$30b2o2bo2bo6bo2bo$34bo9bo$34b2o8bobo$31b3o$30bo2bo$30b
o$30b2o$31bo2$32b2ob3o$32b2o$33bo3bo$34b2o!
Yay! We made a wing eater! Can you add it to the wiki?KtT wrote: ↑July 2nd, 2025, 11:13 amWing eater with a different way:Code: Select all
x = 48, y = 46, rule = B3/S23 5b2o$o5bo$3o3bobo6b2o$3bo3b2o6b2o$2b2o3$30b2o$30b2o15$29b2o$29bobo$29b o$32bo$25b3o4bobo$25bo6bo2bo3b3o$26bo7b2o2bo2b2o$28b3o7bo5b2o$38b2o4b 3o$29bobo3b3o9bo$30b2o2bo2bo6bo2bo$34bo9bo$34b2o8bobo$31b3o$30bo2bo$30b o$30b2o$31bo2$32b2ob3o$32b2o$33bo3bo$34b2o!
I think the most recent stamp collection posted on this thread was from several years ago now -- July 14, 2021. There was also an earlier collection of c/4 diagonal spaceship eaters by Gustone -- November 9, 2019. No wing eater in there, though, it seems.
There are unlimited numbers of spaceships, and many different ways to build eaters for any one of them. We don't have any kind of centralized record-keeping system, or any widely accepted metric for deciding if one spaceship eater is worth documenting. For example, is a smaller bounding box "better" than a quick recovery time, or the other way around? It depends on the situation.
I might be able to help to update it, seeing as the frequency of new eaters here is currently about 1 per month.
Sounds good! There's probably a bit of one-time work to do, to look through the thread between 2021 and now, and copy/paste into the stamp collection any spaceship eaters that aren't already represented. And optionally maybe improve the labeling a little bit, so it's easier to find things starting from the initial far-out zoom level.
Code: Select all
x = 34, y = 29, rule = B3/S23
21b2o$21b2o2$14b2o$14b2o$4b2o$4bobo2b2o$bo4bo3bo$b5ob3o$5bobo$b3obobo
4bo$o2bob2o4bobo$2o9bobo$12bo$30b2o$30bobo$32bo$32b2o$8b3o9b3o$7bobob
2o5b2obobo$7bobobo7bobobo$8bob2ob2ob2ob2obo$12bobobobo$10bobobobobobo$
9b2obobobobob2o$9b3o2bobo2b3o$9b2o2bo3bo2b2o$8bo4b2ob2o4bo$8bo13bo!
Code: Select all
x = 34, y = 53, rule = B3/S23
29bo$27b3o$26bo$21b2o4bo$21b2o2bobo$25b2o2$4b2o$4bobo2b2o$bo4bo3bo$b5o
b3o$5bobo$b3obobo4bo$o2bob2o4bobo$2o9bobo$12bo$30b2o$30bobo$32bo$32b2o
$8b3o9b3o$7bobob2o5b2obobo$7bobobo7bobobo$8bob2ob2ob2ob2obo$12bobobobo
$10bobobobobobo$9b2obobobobob2o$9b3o2bobo2b3o$9b2o2bo3bo2b2o$8bo4b2ob
2o4bo$8bo13bo12$8b3o9b3o$7bobob2o5b2obobo$7bobobo7bobobo$8bob2ob2ob2ob
2obo$12bobobobo$10bobobobobobo$9b2obobobobob2o$9b3o2bobo2b3o$9b2o2bo3b
o2b2o$8bo4b2ob2o4bo$8bo13bo!
Code: Select all
x = 27, y = 14, rule = B3/S23
5bo$4bobo$4bobo$5bo2$4b3o13b3o$4b3o4bo3bo4b3o$5bo4b3ob3o4bo$2bo6bob2o
b2obo6bo$2b5ob2o2bobo2b2ob5o$2bob3o3b2o3b2o3b3obo$b2o3bobo2bo3bo2bobo
3b2o$o6b2o9b2o6bo$b2o4b2o9b2o4b2o!
Code: Select all
x = 23, y = 9, rule = LifeHistory
2.2C$C4.C14.2E$6.C12.E2.E$C5.C12.E2.E$.6C13.2E3$19.2E$19.2E!
#C [[ Z 10 ]]
It is related to and mentioned in the Honeybit article, so it was known by 2006 at the latest. (Unless this HWSS eating property was discovered far later than the original reaction).Tawal wrote: ↑July 4th, 2025, 6:02 pmHWSS eater with transparent Pond and Block :Is it known ?Code: Select all
x = 23, y = 9, rule = LifeHistory 2.2C$C4.C14.2E$6.C12.E2.E$C5.C12.E2.E$.6C13.2E3$19.2E$19.2E! #C [[ Z 10 ]]
Why not just list the smallest by bounding box AND by recovery time? This would make it easier to decide which ones to list. Nevertheless, the wing eater is the only one, so that should be listed.
The HWSS eating reaction was indeed discovered later, on January 7, 2007 by Brice Due, according to jslife/misc/ss-eaters.lif.rabbit wrote: ↑July 4th, 2025, 6:16 pmIt is related to and mentioned in the Honeybit article, so it was known by 2006 at the latest. (Unless this HWSS eating property was discovered far later than the original reaction).Tawal wrote: ↑July 4th, 2025, 6:02 pmHWSS eater with transparent Pond and Block :Is it known ?Code: Select all
x = 23, y = 9, rule = LifeHistory 2.2C$C4.C14.2E$6.C12.E2.E$C5.C12.E2.E$.6C13.2E3$19.2E$19.2E! #C [[ Z 10 ]]
Code: Select all
x = 265, y = 94, rule = LifeHistory
183.3D.3D.D$6.13D26.5D16.13D26.17D61.D3.D3.D$4.17D24.5D14.17D24.D15.D
61.3D.3D.D$3.19D23.5D13.19D23.D2.D4.D2.3D2.D63.D.D.D.D$2.21D22.5D12.21D
22.D.2D4.D.D3.D.D61.3D.3D.D$.23D20.5D12.23D21.D2.D3.D6.D.D69.D$.6D11.
6D20.5D12.6D11.6D21.D2.D3.D5.D2.D50.D3.D6.D.D.3D.D$6D13.6D19.5D11.6D13.
6D20.D2.D3.D4.D3.D49.2D2.2D2.D.D.D.D3.D.D$5D15.5D19.5D11.5D15.5D20.D2.
D2.D4.D4.D50.D3.D3.D2.3D.3D.D$5D15.5D18.5D12.5D15.5D20.D.3D.D3.5D.D50.
D3.D2.D.D3.D.D3.D64.3D.D.D.D$5D15.5D18.5D12.5D15.5D20.D15.D49.3D.3D7.
D.3D.D66.D.D.D.D$5D15.5D18.5D12.5D15.5D20.17D69.D66.D.3D.D$5D15.5D18.
5D12.5D15.5D99.D2.3D.D66.D3.D.D$5D37.5D13.5D15.5D56.6D36.2D2.D.D.D66.
D3.D.D$5D37.5D13.5D15.5D56.D4.D37.D2.3D.D72.D$5D37.5D13.5D15.5D56.D.2E
.D37.D4.D.D53.D2.3D5.3D.3D.D$5D37.5D32.6D56.D.2E.D36.3D.3D.D52.2D2.D.
D.D.D3.D3.D.D$5D36.5D32.6D57.D4.D44.D53.D2.3D2.D2.3D.3D.D$5D36.5D31.6D
58.51D53.D2.D.D.D.D3.D3.D.D$5D36.5D30.6D59.D49.D52.3D.3D5.3D.3D.D$5D36.
5D29.6D60.D49.D72.D$5D35.5D29.6D61.D49.D64.3D.D.D.D$5D35.5D28.6D62.D49.
D16.6D44.D.D.D.D$5D35.5D27.6D63.D49.D16.D4.D42.3D.3D.D$5D35.5D26.6D64.
D49.D16.D.2E.D44.D3.D.D$5D34.5D26.6D65.D49.D16.D.2E.D42.3D3.D.D$5D34.
5D25.6D66.D49.D16.D4.D50.D$5D34.5D24.6D67.D49.D16.57D$5D34.5D23.6D68.
D49.D16.D55.D$5D15.5D13.5D23.6D69.D26.2C21.D16.D55.D$5D15.5D13.5D22.6D
70.D26.C2.2C18.D16.D55.D$5D15.5D13.5D21.6D71.D27.2C.3C16.D16.D55.D$5D
15.5D13.5D20.6D72.D33.C15.D16.D55.D$5D15.5D12.5D20.6D73.D27.2C.3C16.D
16.D55.D$6D13.6D12.5D19.6D74.D12.A.A7.A4.2C.C18.D16.D55.D$.6D11.6D13.
5D18.6D75.D12.A2.A6.4A9.2C12.D16.D55.D$.23D13.5D18.25D56.D15.2A7.2A9.
C13.D16.D55.D$2.21D13.5D19.25D56.D17.A9.A5.C.C13.D16.D55.D$3.19D14.5D
19.25D56.D15.4A5.4A5.2C14.D16.D33.2C20.D$4.17D15.5D19.25D56.D14.A4.A8.
A20.D16.D28.2C2.C.C20.D$6.13D16.6D19.25D56.D16.A2.A4.A2.3A19.D16.D28.
C3.C4.C17.D$141.D16.A2.A6.3A20.D16.D29.3C.5C17.D$141.D18.A8.A21.D16.D
31.C.C21.D$141.D12.A.4A4.A.3A22.D16.D31.C.C.3C17.D$141.D12.A3.A5.2A2.
A22.D16.D10.A16.A4.2C.C2.C16.D$141.D15.A7.3A23.D16.D10.4A13.4A6.2C16.
D$141.D13.A.A7.A25.D16.D12.2A15.2A24.D$141.D25.A23.D16.D15.A16.A10.2C
10.D$141.D14.3A6.A.A23.D16.D10.6A11.6A10.C11.D$141.D15.2A9.A8.2C12.D16.
D16.A.A14.A.A5.C.C11.D$141.D14.3A6.A.A9.2C12.D16.D10.A.A.6A7.A.A.6A4.
2C12.D$141.D25.A23.D16.D10.A.2A5.2A6.A.2A5.2A17.D$141.D13.A.A7.A25.D16.
D14.2A4.2A9.2A4.2A16.D$141.D15.A7.3A23.D16.D10.5A4.2A6.5A4.2A17.D$141.
D12.A3.A5.2A2.A22.D16.D55.D$141.D12.A.4A4.A.3A22.D16.D10.5A4.2A6.5A4.
2A17.D$141.D18.A8.A21.D16.D14.2A4.2A9.2A4.2A16.D$141.D16.A2.A6.3A20.D
16.D10.A.2A5.2A6.A.2A5.2A17.D$141.D16.A2.A4.A2.3A19.D16.D10.A.A.6A7.A
.A.6A4.2C12.D$141.D14.A4.A8.A20.D16.D16.A.A14.A.A5.C.C11.D$141.D15.4A
5.4A5.2C14.D16.D10.6A11.6A10.C11.D$141.D17.A9.A5.C.C13.D16.D15.A16.A10.
2C10.D$141.D15.2A7.2A9.C13.D16.D12.2A15.2A24.D$141.D12.A2.A6.4A9.2C12.
D16.D10.4A13.4A6.2C16.D$141.D12.A.A7.A4.2C.C18.D16.D10.A16.A4.2C.C2.C
16.D$141.D27.2C.3C16.D16.D31.C.C.3C17.D$141.D33.C15.D16.D31.C.C21.D$141.
D27.2C.3C16.D16.D29.3C.5C17.D$141.D28.C.C18.D16.D28.C3.C4.C17.D$141.D
28.C.C18.D16.D28.2C2.C.C20.D$141.D29.C19.D16.D33.2C20.D$141.D49.D16.D
55.D$141.D49.D16.D55.D$141.D49.D16.D55.D$141.D49.D16.D55.D$141.D49.D16.
D55.D$141.D49.D16.D55.D$141.D49.D16.D55.D$141.D49.D16.D55.D$141.D49.D
16.D55.D$141.D49.D16.D55.D$141.51D16.57D2$171.3D3.3D.3D.3D2.D53.3D3.3D
.3D.3D.3D$171.D3.D.D.D.D.D.D.D.2D53.D3.D.D.D.D.D.D.D3.D$171.3D3.D.D.D
.D.D.D2.D53.3D3.D.D.D.D.D.D.3D$171.D3.D.D.D.D.D.D.D2.D53.D3.D.D.D.D.D
.D.D.D$171.3D3.3D.3D.3D.3D52.3D3.3D.3D.3D.3D2$171.3D3.3D.3D.3D2.D53.3D
3.3D.3D.3D.3D$171.D3.D.D.D.D.D.D.D.2D53.D3.D.D.D.D.D.D.D3.D$171.3D3.D
.D.D.D.D.D2.D53.3D3.D.D.D.D.D.D.3D$173.D.D.D.D.D.D.D.D2.D55.D.D.D.D.D
.D.D.D.D$171.3D3.3D.3D.3D.3D52.3D3.3D.3D.3D.3D!
Code: Select all
x = 31, y = 13, rule = C
8.2X2.3X.3X.X.X$8.X.X.X3.X3.X.X$8.X.X.3X.3X.X.X$8.2X2.X5.X.X.X$8.X.X.
3X.3X.3X$M2.M$4.M$M3.M$.4M$27.2M$27.M.M$29.M$29.2M! [[ AUTOSTART GPS 10 ]]
smaller and RT63
Code: Select all
x = 34, y = 48, rule = B3/S23
20b2o$20b2o2$4b2o$4bobo2b2o$bo4bo3bo$b5ob3o$5bobo$b3obobo4bo$o2bob2o4b
obo$2o9bobo$12bo$30b2o$30bobo$32bo$32b2o$8b3o9b3o$7bobob2o5b2obobo$7b
obobo7bobobo$8bob2ob2ob2ob2obo$12bobobobo$10bobobobobobo$9b2obobobobo
b2o$9b3o2bobo2b3o$9b2o2bo3bo2b2o$8bo4b2ob2o4bo$8bo13bo11$8b3o9b3o$7bo
bob2o5b2obobo$7bobobo7bobobo$8bob2ob2ob2ob2obo$12bobobobo$10bobobobob
obo$9b2obobobobob2o$9b3o2bobo2b3o$9b2o2bo3bo2b2o$8bo4b2ob2o4bo$8bo13b
o!
Code: Select all
x = 25, y = 25, rule = B3/S23
13bo$13b3o$16bo$15b2o4$20b2o$20bobo$20bo$23bo$22bobo$22bobo$2o20bo$bo
20bo$bobo14bo3bo$2b2o13b3obo$16b2o$15b2o$16bo$7b3o$7bo8bo$8bo2b5o$10b
o$11b2o!
Code: Select all
x = 15, y = 22, rule = B3/S23
10b2o$10b2o3$3b2o$3b2o7$3bo$2b3o$bo3bo$b2ob2o5bo$11b2o$4obo5bob2o$bo2b
o2b3o2bo$7b3o$11bo$11bob2o!
Code: Select all
x = 15, y = 22, rule = B3/S23
10b2o$10b2o3$2b2o$2b2o7$3bo$2b3o$bo3bo$b2ob2o5bo$11b2o$4obo5bob2o$bo2b
o2b3o2bo$7b3o$11bo$11bob2o!
Code: Select all
x = 23, y = 20, rule = B3/S23
11bo$11b3o$14bo$13b2o$4bo$4b3o$7bo$6b2o10b2o$o17bobo$3o15bo$3bo17bo$2b
2o16bobo$20bobo$12b3o5bo$12bo7bo$7b2o6b2o3bo$7bobo3bo6bo$7bo5b2o4bo$10b
o4b3o$10b2o!
Code: Select all
x = 23, y = 20, rule = B3/S23
11bo$11b3o$14bo$13b2o2$5bo$5b3o$8bo9b2o$o6b2o9bobo$3o15bo$3bo17bo$2b2o
16bobo$20bobo$12b3o5bo$12bo7bo$7b2o6b2o3bo$7bobo3bo6bo$7bo5b2o4bo$10b
o4b3o$10b2o!