Miscellaneous Spaceship (collections) in Other Cellular Automata

For discussion of other cellular automata.
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silversmith
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Re: Miscellaneous Spaceship collections in Other Cellular Automata

Post by silversmith » August 27th, 2021, 6:09 pm

Here is a collection of ships and similar patterns from this rule:
yujh wrote:
August 12th, 2021, 1:38 pm
Silversmith's new rule, posting here for help (all of those are by silversmith)

Code: Select all

some signal circuitry
Credit = silversmith, they solved it!

Code: Select all

two signal splitters
It contains 24 ships with unique velocities, many of which are presented as wickstretchers to demonstrate their sparks.

Code: Select all

x = 88, y = 255, rule = B2cen3aq4a5r6a7e8/S1e2-n3ery4eijrz
77bo2bo$78bobobo$79bo$84b4o$75bo4b2o$69b5o5bobo3bo$69bo3bo4b2ob2obobo
$74bobo7b4o$78b2o7bo$80bob2obo$80bob2obo$61b7o10b2o7bo$74bobo7b4o$69b
o3bo4b2ob2obobo$69b5o5bobo3bo$75bo4b2o$84b4o$79bo$78bobobo$77bo2bo4$
85bo$75bob8o$78bobo6bo$84b3o$75b7o3$64b17o$67bobo11b2obo2bo$65bo17b4o$
65bo5b7o2bo$67bobob2o7b2o$64b9obo5bo$74b6o3$75b13o$82bobo$76bobo2bo$
72b2o2b6o4$57b3o14b2o2b2o$59bob2ob8o4bo3b6obo$64bobo3bobo3b3o2bo2bo$
60bo2bo12bo3bo3b2obo$60bob22o4$77b11o$79bobo5bo$80bo4bo$79b6o2bo4$74b
14o$20b8o38b7o3bob2o3bo3bo$47b12o4b2o4bo2bo14bo$31b15o2bo15bo2b2ob2o4b
9o$33bo21bo2bo3b2o3b6o$29bo10bo4bobo6b11o$29b7o2b16o4$65b23o$69bo13b2o
b2o$66bo5bo3bo3bobo4bo$63b24o3$76b12o$76bo6b2o$78bo2b2o$80b4o3$76b2o
3$76b12o$76b2o4bobo4$79b4o4$66b22o$66b2o14bo$58b2o3bobo14bo$60b19o$58b
o$58bo$60b19o$58b2o3bobo14bo$66b2o14bo$66b22o5$79bo5bo$64bob22o$65bo$
65bo$64bob22o$79bo5bo4$70b9o$70b2o3bobo2$75b13o$2b8o2$53b35o$48bo22bo
bobo3bo$ob2obo5bo3b12o7bobo3bobo3bo3bob2o2bo22bo$11o3bo6bobo5b50o5$
69b19o$73bo3bobob2obo$75bo3$78b2o3$56b32o$70bobo$49b2o5bobo$49b18o3$69b
19o$70b2o2bo7bobo$70b2o$70b3o4$65b23o$66bobo13bobo6$67b5o2$68b2o6bo$
69bob17o$70bo$70bo$69bob17o$68b2o6bo2$67b5o3$74b14o$76bo5bo3$83b5o4$
63b24o$63bobo10bo6bo3bo3$73bo2$73bo3$63bobo10bo6bo3bo$63b24o3$48b40o$
49bo35bobo7$49bo35bobo$48b40o3$48b39o$50bo5bobo5bo3bo3bo4bo3bobo2bo$70b
o8bo5bo4$71bo8bo5bo$51bo5bobo5bo3bo3bo4bo3bobo2bo$49b39o3$58b30o$59bo
2$79b4o3$63b3o11$67b8o5b8o$75b5o$78bo$77bo4$48b38o3$80bo5bo$56b2o2bob
o15bo3bobo2bo$56b32o4$52b30o2$67bo2$62bo16bobo$62b26o!
The ship velocities include(c/4-c/19, c/22, c/24, c/27, 2c/31, c/36, 2c/157, c/196, 3c/274, c/509)
At the bottom is a sqrt growth mechanism and two wickstretchers with speeds that do not have known ships.

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FWKnightship
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Re: Miscellaneous Spaceship collections in Other Cellular Automata

Post by FWKnightship » September 17th, 2021, 10:37 am

I managed to find some spaceships in the rule which has a (98,97)c/4312,and find these ships without using any scripts:

Code: Select all

x = 581, y = 164, rule = B2ik3aikq4ejt5ir6-ak/S2-ci3-aeky4ciy5cejq6n
4b2o60bo66bo36bo8bo45b3o9b3o43b3o18b3o84bo27bo75bo6bo38b2o23bo9bo$3b2o
127b3o34b3o6b3o44bo2bo7bo2bo43bobo18bobo83b3o25b3o73b3o4b3o36b2o22bo2b
o7bo2bo$3bo2bo53bo108bob2o4b2obo47bo7bo45b2obo18bob2o84bo25bo74b2obo4b
ob2o35bo22b2obobo5bobob2o$5bo45bobo6b2o2b3o64bo3bo32bo12bo44bo11bo47b
3o12b3o85bo2bo25bo2bo72bo2bo2bo2bo37bo24b2o7b2o$49b2o3b2o5b2o3bo65b2o
34b3o2bo2bo2b3o46bo7bo43bo4bo2bo12bo2bo4bo79b3o27b3o73bo6bo40bo$48bo2b
4o9bo103bo3b2o2b2o3bo46bo7bo41b2o7b2o12b2o7b2o183bo6bo37bo$48bo3bo28bo
b2o142bo9bo40bo4bo22bo4bo183b3o2b3o$48b3o29b2o2bo84bo10bo97b3o28b3o
250b2obo11bob2o$81bo2bo85b2o6b2o102bo24bo255b3o11b3o$81b3o480bo13bo$
281b2o24b2o2$278bo32bo227b3o$279bo3bo22bo3bo228bo$2b3o127b3o145bo4bo
18bo4bo229b3ob3o$2bo129bo147bo2bobo18bobo2bo177bo22bo28bobobo$2b3o5bo
40b2ob3ob3o3b3ob3ob2o58b3o148b3o18b3o179b3o20b3o27b3ob3o$10bo40bo2bobo
bobo3bobo3bo2bo411b2o24b2o$7ob3o40bo2b3ob3o3b3o3bo2bob3o52b7o352bo18bo
28b11o20bobo$8bobo40bo4bobobobo3bo3bo2bobo410b5o16b5o56bobo$2b3o3b3o
40b2ob3ob3obob3o3bob2ob3o54b3o85b3o19b3o238bo5bo18bo5bo25bob3o23bobob
3o$2bo131bo16b2o44b2o21bobo19bobo241b4o18b4o28bobo25bobobo$2b3o44b31o
52b3o16bobo42bobo20b3ob2o15b2ob3o294bob3o23bobob3o$4bo127bo18bob2o40b
2obo23b3o15b3o297bobobo$2b3o53bobob3obob3o61b3o17b2o42b2o19bo6bo15bo6b
o292bob3o21b11o$58bobo3bobo3bo145bo2bo2bo19bo2bo2bo$58b3ob3obob3o145bo
bo27bobo245bob3o69b3ob3o$60bo3bobobo147b2o5bo17bo5b2o245bobobo69bo5bo$
60bob3obob3o423bob3ob3o65b3ob3o$494bo3bobo67bobobo$170bobob3o317bob3ob
3o65b3ob3o$170bobo3bo$170b3ob3ob3o311b13o$172bobo3bo48bobob3o$172bob3o
b3o46bobobo263bobob3o$227b3ob3ob3o151b2o29b2o73bobobobo$168b15o46bobob
obo152bo33bo72b3obobo$229bob3ob3o154bo25bo78bobobo$172b3obobo211bobo
25bobo76bob3o$172bobobobo46b15o152bo2bo19bo2bo$172b3ob3o212bo4bo17bo4b
o$172bobo3bo50b3ob3o155b2obob2o15b2obob2o$172b3o3bo50bobo3bo158b3o17b
3o$229b3ob3o157bobo19bobo$231bobo$229b3ob3o6$396bo17bo$395bo19bo$394bo
21bo$394bobo17bobo$394b3o17b3o41$287bo14bo$286bo16bo$287bo2bo8bo2bo$
288b2obo6bob2o$289bobo6bobo$289b3o6b3o4$282bo24bo$281b2o24b2o$281bo26b
o$280b2obo22bob2o$281bo2bo20bo2bo63bo65bo$282b3o20b3o62b3obo61bob3o$
283bo22bo62bobo67bobo$369bo2bo65bo2bo$369b2obo65bob2o$371b2o65b2o6$
290b3ob3o$290bobo3bo$290b3ob3ob3o$292bobo3bo$290b3ob3ob3o2$289b14o2$
291bob3obobo70bo69bo$291bobobobobo69b3o67b3o$291bob3ob3o68bo2bo67bo2bo
$291bobobo3bo72bo65bo$291bob3o3bo67b2ob3o65b3ob2o$371bo67bo18$399bob3o
b3o$399bo3bobobo$399bob3ob3ob3o$399bo3bobobobo$399bob3ob3ob3o2$397b16o
2$400b3ob3ob3o$402bo3bobo$400b3o3bob3o$400bo5bobobo$400b3o3bob3o!
EDIT:After used some scripts:

Code: Select all

x = 71, y = 60, rule = B2ik3aikq4ejt5ir6-ak/S2-ci3-aeky4ciy5cejq6n
55bo11bo$6b2o5b2o21bo18b2o9b2o$5bobo5bobo19b3o15bo2bo9bo2bo$2b2o2bo2b
3o2bo2b2o15b5o17b2o7b2o$bobobo2bo3bo2bobobo32b2o2bo4bo4bo2b2o$ob4o9b4o
bo12bo5bo12bo4b2obobob2o4bo$o4bob7obo4bo13b2ob2o17b3o2bo2b3o$2bo2bob2o
3b2obo2bo37bo2b2ob2o2bo$4bo11bo17bobobo17bo2bo3bo2bo$6b2obobob2o40b2ob
7ob2o$4bo3bo3bo3bo37bo13bo$3bo6bo6bo35bo3b2o2bo2b2o3bo$3bo2b2o5b2o2bo
35b2obo3bobo3bob2o$3bo2b4ob4o2bo17b3o16bobob2o3b2obobo$5b2o2b3o2b2o19b
o19bo5bo5bo$7b2o3b2o21b3o17b3o7b3o$3b3o2b2ob2o2b3o$2bo4bo5bo4bo14b7o
18bo5bo$2bo2b2o3bo3b2o2bo37bo2bo3bo2bo$3bo3b2o3b2o3bo17bobo17bobobo3bo
bobo$bo3bo9bo3bo15bobo17bobobo3bobobo$obobo11bobobo14b3o17b3ob2ob2ob3o
$b3o13b3o17bo18b2ob5ob2o$4b2o9b2o20bo21b2ob2o$6bo7bo43bo2bo2bo$5bo2bo
3bo2bo44bobo$2b3o2bo2bo2bo2b3o37bo9bo$4bobo2bobo2bobo39b2o2bobo2b2o$8b
obobo41b2obo7bob2o$6bo2bobo2bo39bo13bo$7bobobobo41bobo7bobo$6b2obobob
2o39bo13bo$8bo3bo43bo3b3o3bo$5bo2bobobo2bo42bobobobo$5bobo5bobo42bo5bo
$3bo4bo3bo4bo40bo5bo$6b2obobob2o43bob3obo$8b2ob2o44bobo3bobo$5b2o2b3o
2b2o43b2ob2o$4bo2bob3obo2bo41bo5bo$5bo9bo$2bo2bobo5bobo2bo40bobobo$b3o
13b3o$b2obobo7bobob2o$2bobo11bobo2$60b3o$60bo$60b3o$9b3o$9bo48b7o$9b3o
$60b3o$6b8o46bo$60b3o$8b4o50bo$11bo48b3o$8b4o$11bo$8b4o!
EDIT2:C/4d and C/4d wickstretcher:

Code: Select all

x = 110, y = 70, rule = B2ik3aikq4ejt5ir6-ak/S2-ci3-aeky4ciy5cejq6n
3o43b2o$o3b3o37bo2bobo$b3o4bo32b5obobo$2bob2o4bo30bo3bo2bobo$2b2o4bo
31bobo5b2o$8bo2bo35bo2b2o$bo4b2obo29bo6b2obo3bo$3bob2o4bo27b3o4bo2bobo
bo$3b5o3bo29bo4bo2bob2obo$4bobo2bo32b2o6bo2bo$8b4o32bo6bo$12bo32bo13bo
$10bo2b4o29bo5bo5b2o$8bo2bo2bo32bo9b2o$9bo2bo3b2o30bo4b5obobo$9bo2b2o
3bo2bo28bo3bob3o4bo$10b2o3bobo2bo29bo3b2o7bo$13b2o2bobo2bo28bo2b2obo6b
o$14bo3bo2bob2o2bo24b3o9bo$17bo6bob2o27bo10bo$15bo2bobob2o2bobo38bo$
19bo4bobobo26bo12bo$27bobo26bo12bo$26b3obo26bo11bo$25b3o2b2o26b2o11bo$
25bobo44bo$25bob2o2bo2bo25bo12bo$28bo4bobo25bo12bo$33bobo26bo11bo$26bo
bo34b2o11bo$25b2ob2o47bo$25bo3b2o34bo12bo$25bo40bo12bo$29b3o3b2o30bo
11bo$31b3o2bo31b2o11bo$29b2obo49bo$30bo4b2o33bo12bo$33bo2bo34bo12bo$
33bo38bo11bo$33bo2bo36b2o11bo$35bo51bo$75bo12bo$76bo12bo$77bo11bo$78b
2o11bo$92bo$80bo12bo$81bo12bo$82bo11bo$83b2o11bo$97bo$85bo12bo$86bo12b
o$87bo11bo$88b2o11bo$102bo$90bo12bo$91bo12bo$92bo11bo$93b2o11bo$107bo$
95bo12bo$96bo12bo$97bo11bo$98b2o2$100bo$101bo$102bo$103b2o!
I stopped constructing my huge pattern because I'm busy now.
https://www.conwaylife.com/forums/searc ... Knightship

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yujh
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Location: Toronto, On, Canada (加拿大,安大略省,多伦多)
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Re: Miscellaneous Spaceship (collections) in Other Cellular Automata

Post by yujh » October 15th, 2021, 5:35 pm

Here's one for my new rule, c/4d, c/8d, zebraship/303, c/2o, 2c/5o, 4c/11o, c/3o, c/4o, c/5o, c/6o:

Code: Select all

x = 221, y = 90, rule = B2i3-ky78/S23-ky6ei78
3o18b3o29b2o32bo3bo20bo7bo11b2o6b2o11b3o15b7o17bobobo14b3o$o19b2o30bo
2bo26b4ob2ob2ob4o13b2ob2o3b2ob2o9bob2o2b2obo11b3o14bo2b3o2bo15bobobobo
12bo3bo$bo18b2o2bo26b2o3bo24bo2b3obobob3o2bo12b2ob2o3b2ob2o11b2o2b2o
12bo3bo14bo2bo2bo15bo2bobo2bo11bo3bo$20b2ob2o32bo22bo7bobo7bo12bo3bobo
3bo72b3ob3o11bo5bo$21b2o27bo3bo2bo23bobob2obobob2obobo13bobobobobobo
29bo5bo32b2o11b2o8bo3bo$50b3obo2bo22bo3b2o2bobo2b2o3bo13bo2bobo2bo30b
2obob2o33b2o9b2o8bo5bo$55b2o26bo11bo18b2ob2o31bo2bobo2bo34b3o3b3o12b3o
$83bobobo3bobobo55bo5bo35bo2bobo2bo$82b2obobo3bobob2o17b5o74b9o13bo$
84b2o2bobo2b2o18bo5bo72bo2bo3bo2bo12bo$3b3o78bo3bobo3bo18b2obob2o71b2o
2bobobo2b2o9bo3bo$3bo81bo7bo19bo5bo72bobo5bobo$bob2o82b2ob2o22bobobo
73b3o5b3o8b2o5b2o$3o86bo22b3o3b3o76bo12b3ob3ob3o$obo80bo11bo98bobobobo
10bobo3bobo$82b3o4bo4b3o118bo$81b2o5b3o5b2o114b2obob2o$80b2o2bob3ob3ob
o2b2o115bobo$81bo4bo5bo4bo116bobo$54bo25bobobobobobobobobobo113b2obob
2o$53bobo25b2o3bob3obo3b2o95bo17bob2ob2obo$53bobo26b2o4bobo4b2o95b3o
16bo7bo$54bo28b2ob7ob2o95b2ob2o15bo2b3o2bo$84bobo2bo2bobo117bo5bo$41bo
41bo2b2o3b2o2bo115bo7bo$40bobo43bo5bo121bobo$40bobo42bobo3bobo121bo$
41bo172b3o2$210b3obobob3o$59b2o152b5o$58bo2bo150bo5bo$57b2o3bo147b2obo
bobob2o$63bo147bo3bo3bo$56bo3bo2bo$56b3obo2bo148b2o3b2o$61b2o$42bo$41b
obo$41bobo$42bo39bo15bo$81b2ob4o5b4ob2o$81bob3o2bo3bo2b3obo$80b2o3bo3b
obo3bo3b2o$81bo4bo2b3o2bo4bo$80bobo5bo3bo5bobo$89bobo3$60bo$59bobo$59b
obo$60bo8$86b2o$82bob2o2b2obo$81b2o8b2o$81bobobo2bobobo$80b2o10b2o$81b
o10bo$80bobo8bobo14$86b3o$85bo2bo$84bo$84bo3b2o$82b2obobo$81b2o2bobobo
$81bobobo4bo$80b2o5bo2bo$81bo7bobo$80bobo8bo!
Edit:2c/7o qfind partials:

Code: Select all

C:\Users\yjhjo>qfind -r B2i3-ky78/S23-ky6ei78 -f 1 -p 7 -y 2 -s o -w 9
qfind v2.1 by Matthias Merzenich, 3 May 2021
Input: qfind -r B2i3-ky78/S23-ky6ei78 -f 1 -p 7 -y 2 -s o -w 9


Rule: B2i3-ky78/S23-ky6ei78
Period: 7
Offset: 2
Width:  9
Symmetry: odd
Queue size: 2^20
Hash table size: 2^20
Minimum deepening increment: 7
Cache memory per thread: 32 megabytes
Number of threads: 1
Starting search
Queue full, depth 5, deepening 7, 131k/135k -> 14k/16k
Queue full, depth 6, deepening 13, 131k/139k -> 10k/13k
Queue full, depth 6, deepening 20, 131k/141k -> 8.8k/14k
Queue full, depth 8, deepening 25, 131k/152k -> 6.2k/15k
Queue full, depth 9, deepening 31, 131k/157k -> 4.2k/13k
Queue full, depth 11, deepening 36, 131k/158k -> 3.2k/12k
Queue full, depth 13, deepening 41, 131k/163k -> 2.4k/12k
Queue full, depth 15, deepening 46, 131k/181k -> 1.7k/11k
Queue full, depth 18, deepening 50, 131k/168k -> 1.4k/11k
Queue full, depth 21, deepening 54, 131k/176k -> 1.1k/10k
Queue full, depth 24, deepening 58, 131k/173k -> 838/9.2k
Queue full, depth 27, deepening 62, 131k/188k -> 585/8.1k
Queue full, depth 32, deepening 64, 131k/186k -> 501/8.1k
Queue full, depth 36, deepening 67, 131k/184k -> 392/7.3k
Queue full, depth 40, deepening 70, 131k/188k -> 297/6.3k
Queue full, depth 44, deepening 73, 131k/161k -> 241/5.7k
Queue full, depth 50, deepening 74, 131k/302k -> 192/5.3k
Queue full, depth 56, deepening 75, 131k/242k -> 147/4.7k
Queue full, depth 62, deepening 76, 131k/239k -> 103/4.0k
Queue full, depth 70, deepening 75, 131k/288k -> 89/3.8k
Queue full, depth 77, deepening 75, 131k/296k -> 74/3.5k
Queue full, depth 84, deepening 75, 131k/237k -> 84/3.4k
Queue full, depth 91, deepening 75, 131k/272k -> 74/3.1k
Queue full, depth 99, deepening 74, 131k/446k -> 61/2.7k
Queue full, depth 106, deepening 74, 131k/245k -> 78/3.0k
Queue full, depth 111, deepening 76, 131k/176k -> 70/2.5k
Queue full, depth 117, deepening 77, 131k/224k -> 85/2.8k
Queue full, depth 121, deepening 80, 131k/166k -> 73/2.4k
Queue full, depth 127, deepening 81, 131k/294k -> 76/2.4k
Queue full, depth 134, deepening 81, 131k/280k -> 64/2.4k
Queue full, depth 142, deepening 80, 131k/288k -> 50/2.2k
Queue full, depth 152, deepening 77, 131k/301k -> 50/1.9k
Queue full, depth 166, deepening 70, 131k/709k -> 42/2.0k
Queue full, depth 184, deepening 59, 131k/874k -> 33/2.1k
Queue full, depth 203, deepening 47, 131k/588k -> 23/1.5k
Queue full, depth 221, deepening 36, 131k/557k -> 38/1.2k
Queue full, depth 255, deepening 9, 42k/983k -> 275/3.6k
Search complete.

0 spaceships found.
Maximum depth reached: 291
Longest partial result:

x = 17, y = 41, rule = B2i3-ky78/S23-ky6ei78
3bo2b2ob2o2bo$4b2o5b2o$b3o9b3o$bo2bo2bobo2bo2bo$b2o4bobo4b2o$6b
o3bo2$2b4obobob4o$2b3obo3bob3o$3b2o3bo3b2o$5b3ob3o$6bo3bo$bo3b2o
3b2o3bo$obobob2ob2obobobo$2b2o2b2ob2o2b2o$b2o2bo5bo2b2o$2bo3bo3b
o3bo$3b2obo3bob2o$2b3o2bobo2b3o$b2o3b2ob2o3b2o$3bo9bo$5bo5bo$4bo
b5obo$b2o2bob3obo2b2o$2bobo7bobo$2b3o2bobo2b3o$6bo3bo$6bo3bo$4bo
7bo$4bob2ob2obo$5bo5bo$3bo9bo$3bob3ob3obo$3bob7obo$4b3o3b3o$4b3o
3b3o$6b2ob2o$6bo3bo$6bobobo$7b3o$8bo!

C:\Users\yjhjo>qfind -r B2i3-ky78/S23-ky6ei78 -f 1 -p 7 -y 2 -s e -w 9
qfind v2.1 by Matthias Merzenich, 3 May 2021
Input: qfind -r B2i3-ky78/S23-ky6ei78 -f 1 -p 7 -y 2 -s e -w 9


Rule: B2i3-ky78/S23-ky6ei78
Period: 7
Offset: 2
Width:  9
Symmetry: even
Queue size: 2^20
Hash table size: 2^20
Minimum deepening increment: 7
Cache memory per thread: 32 megabytes
Number of threads: 1
Starting search
Queue full, depth 5, deepening 7, 131k/135k -> 13k/15k
Queue full, depth 6, deepening 13, 131k/138k -> 9.3k/12k
Queue full, depth 6, deepening 20, 131k/140k -> 8.5k/13k
Queue full, depth 8, deepening 25, 131k/162k -> 6.0k/15k
Queue full, depth 9, deepening 31, 131k/153k -> 4.2k/12k
Queue full, depth 11, deepening 36, 131k/160k -> 3.2k/12k
Queue full, depth 13, deepening 41, 131k/167k -> 2.4k/12k
Queue full, depth 15, deepening 46, 131k/160k -> 1.8k/11k
Queue full, depth 18, deepening 50, 131k/186k -> 1.5k/11k
Queue full, depth 20, deepening 55, 131k/161k -> 1.2k/9.9k
Queue full, depth 23, deepening 59, 131k/178k -> 935/9.6k
Queue full, depth 26, deepening 63, 131k/174k -> 708/8.6k
Queue full, depth 30, deepening 66, 131k/180k -> 570/8.2k
Queue full, depth 33, deepening 70, 131k/171k -> 459/7.3k
Queue full, depth 37, deepening 73, 131k/171k -> 416/6.7k
Queue full, depth 40, deepening 77, 131k/169k -> 359/6.1k
Queue full, depth 43, deepening 81, 131k/162k -> 274/5.3k
Queue full, depth 47, deepening 84, 131k/165k -> 217/5.0k
Queue full, depth 51, deepening 87, 131k/201k -> 177/4.6k
Queue full, depth 56, deepening 89, 131k/198k -> 149/4.3k
Queue full, depth 60, deepening 92, 131k/183k -> 124/3.7k
Queue full, depth 65, deepening 94, 131k/168k -> 116/3.6k
Queue full, depth 69, deepening 97, 131k/172k -> 93/3.2k
Queue full, depth 74, deepening 99, 131k/161k -> 85/3.1k
Queue full, depth 78, deepening 102, 131k/160k -> 72/2.9k
Queue full, depth 84, deepening 103, 131k/233k -> 60/2.6k
Queue full, depth 92, deepening 102, 131k/325k -> 47/2.3k
Queue full, depth 97, deepening 104, 131k/167k -> 43/2.1k
Queue full, depth 106, deepening 102, 131k/348k -> 44/2.2k
Queue full, depth 115, deepening 100, 131k/268k -> 27/1.6k
Queue full, depth 129, deepening 93, 131k/434k -> 23/1.4k
Queue full, depth 141, deepening 88, 131k/403k -> 18/1.3k
Queue full, depth 152, deepening 84, 131k/237k -> 23/1.5k
Queue full, depth 164, deepening 79, 131k/338k -> 16/1.2k
Queue full, depth 178, deepening 72, 131k/492k -> 10/1.0k
Queue full, depth 194, deepening 63, 131k/296k -> 14/1.0k
Queue full, depth 220, deepening 44, 41k/983k -> 9/955
Search complete.

0 spaceships found.
Maximum depth reached: 328
Longest partial result:

x = 18, y = 45, rule = B2i3-ky78/S23-ky6ei78
ob3o3b2o3b3obo$ob3o2bo2bo2b3obo$b2ob3o4b3ob2o$o2bobob4obobo2bo$
2bo5b2o5bo$2bo2bo6bo2bo$bo5b4o5bo$b2o4b4o4b2o$bo2b2obo2bob2o2bo$
8b2o$2b2o3bo2bo3b2o$6b6o$4b2obo2bob2o$3b4o4b4o$5bo6bo$b2ob10ob2o
$b3o4b2o4b3o$7b4o2$5b2o4b2o$5b2o4b2o$b2o2bobo2bobo2b2o$b5obo2bob
5o$b2o5b2o5b2o$2bo4b4o4bo$3bo3bo2bo3bo$3bo10bo$3bo10bo$3bob2o4b2o
bo$3bobo6bobo$4bo8bo$bo2bo8bo2bo$o2bo10bo2bo$obo12bobo$bo2bo3b2o
3bo2bo$7bo2bo$2b2o3b4o3b2o$2b2obo6bob2o$3bobo6bobo$3b2o2bo2bo2b2o
$6b2o2b2o$6bo4bo2$7b4o$7b4o!
Last edited by yujh on October 15th, 2021, 5:58 pm, edited 1 time in total.
Nothing to apgsearch? Try b38s23/C1!

B34kz5e7c8/S23-a4ityz5k!!!

b2n3-q5y6cn7s23-k4c8

B3-kq6cn8/S2-i3-a4ciyz8

B3-kq4z5e7c8/S2-ci3-a4ciq5ek6eik7

Rule modifier

Bored of Conway's Game of Life? Try Pedestrian Life -- not pedestrian at all!

User avatar
iNoMed
Posts: 227
Joined: August 29th, 2020, 3:05 pm
Location: Scotland

Re: Miscellaneous Spaceship (collections) in Other Cellular Automata

Post by iNoMed » October 15th, 2021, 5:53 pm

I think you forgot something...

Code: Select all

x = 22, y = 22, rule = B2i3-ky78/S23-ky6ei78
11b3o$14bo$12bobo$13bo$13bo$11b2obo$6b4o$5bo5bo4bo2b2o$5bo4b2o5b2o2bo$
2b2o2bo2bo6bo2bobo$4bo6bob2obo4bo$4bo2b2o4bo$ob2o5bo2bo2bo$4bo5bo4bo$
10bo4bo$2b2o8bo2bo$13b2o$8bob2o$6bo2bo2bo$6bo2bo2bo2$9bo!

Code: Select all

x = 35, y = 5, rule = B3/S23
4b2o3b2o3bo3b2ob2o3b2ob2o$2o2bobo3bo2bobobobobobobobobobo$obobo2bo2bob
o2bobo2bo2bobo3bobo$2bobo3bobobobo2bo5bobo3bobob2o$b2ob2o3b2ob2o3b2o3b
2ob2o3b2ob2o!

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