yyh_baboon wrote: July 22nd, 2026, 1:11 am
[…]
The problem here is… the gliders aren’t synchronised, so it would be difficult to build a climber using this:(
Are there any search programs which take crawlers/climbers as input and search for a valid interweaving between two of them? This could help find a tail for the spaceship.
Edit (July 22nd, 2026, 10:46 PM): Another climber, this one 27c/162d (c/6d simplified):
Code:
Select all
x = 450, y = 477, rule = B3/S23
obo$b2o$bo50$38bo$36bobo$37b2o13$14bo$15b2o$14b2o50$51bo$52bo$50b3o14$
27bobo$28b2o$28bo50$65bo$63bobo$64b2o13$41bo$42b2o$41b2o50$78bo$79bo$
77b3o14$54bobo$55b2o$55bo50$92bo$90bobo$91b2o49$112bo$112b2o$113b2o$
112b2o7$126bo$125b2o$125bobo12$193b2o$192b2o$194bo11$261bo$260b2o$260b
obo8$177b3o$177bo$178bo2$328b2o$327b2o$329bo8$245b2o$245bobo$245bo$
396bo$395b2o$395bobo8$312b3o$312bo$313bo12$380b2o$380bobo$380bo11$447b
3o$447bo$448bo!
Edit (July 23rd, 2026, 8:50 AM): Changed rule from LifeHistory to Life and added simplified speed.
Edit (July 23rd, 2026, 9:07 AM): Yet another (almost-)climber, this time oblique ((27,1)c/87):
Code:
Select all
x = 240, y = 120, rule = B3/S23
23bo$21bobo$22b2o15$238bo$237bo$237b3o4$16bobo$17b2o$17bo15$190bo$188b
2o$189b2o3$12bo$13bo$11b3o16$140bo$140bobo$140b2o3$6bo$7b2o$6b2o16$91b
obo$91b2o$92bo3$2bo$obo$b2o15$43bo$42bo$42b3o5$11bo$11b2o$12b2o$12bo$
11bo!
It receives two gliders as input and outputs two gliders, but leaves behind blocks in pairs.
Edit (July 23rd, 2026, 9:58 AM):
Another crawler (70c/210):
Code:
Select all
x = 295, y = 327, rule = B3/S23
36bo$37bo$35b3o24$293bo$292bo$292b3o25$19bo$17bobo$18b2o24$170bo$170bo
bo$170b2o24$bo$2bo$3o24$48bo$47bo$47b3o23b2o68b2o$73b2o68b2o11$18bo$
18b2o$19b2o$19bo$18bo17$38b2o68b2o68b2o$38b2o68b2o68b2o26$109b2o$108b
2o$110bo24$9b2o$10b2o$9bo24$232bo$231b2o$231bobo24$27bo$27b2o$26bobo
51$44b2o$45b2o$44bo!
To complete this one, I placed a block in a sparky area of the crawler so it would be deleted and regenerated elsewhere.
Edit (July 23rd, 2026, 8:53 PM): Yet another crawler, supported by I6_I6’s reaction ((23,1)c/54):
Code:
Select all
x = 318, y = 237, rule = B3/S23
76bo$77b2o$76b2o11$66bobo$67b2o$67bo10$57bo$58b2o$57b2o11$47bobo$48b2o
$48bo10$38bo$39b2o$38b2o11$28bobo$29b2o$29bo10$19bo$20b2o$19b2o11$9bob
o$10b2o$10bo10$o$b2o$2o4$23b2o$23b2o21b2o$46b2o21b2o$69b2o21b2o$6bo85b
2o21b2o$6b2o107b2o21b2o$7b2o129b2o21b2o$7bo153b2o21b2o$6bo177b2o21b2o$
207b2o3$24b2o$23b2o$25bo12$61bo$60b2o$60bobo13$97b2o$96b2o$98bo12$134b
o$133b2o$133bobo13$170b2o$169b2o$171bo12$207bo$206b2o$206bobo13$243b2o
$242b2o$244bo12$280bo$279b2o$279bobo13$316b2o$315b2o$317bo!
I completed the crawler using the same principle as the previous one.
Edit (July 23rd, 2026, 10:13 PM): Does anyone have a (23,1)c/54 helix?