B3/S12 (Flock)

For discussion of other cellular automata.
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May13
Posts: 1097
Joined: March 11th, 2021, 8:33 am

Re: B3/S12 (Flock)

Post by May13 »

Here's slightly smaller c/3 orthogonal spaceship (width 71):

Code: Select all

x = 71, y = 41, rule = B3/S12
23b2o21b2o$22bo3bo17bo3bo$19b2obo3b3o13b3o3bob2o$21bo7bo11bo7bo$19b2o
4b2o17b2o4b2o$18b2o4b4o2bo9bo2b4o4b2o$13b2o4bo3b3obo2bobo5bobo2bob3o3b
o4b2o$11b2o2b2o7bo2b3o3bo3bo3b3o2bo7b2o2b2o$9bo8b3o8bo3b2ob2o3bo8b3o8b
o$8b2ob6obob2o3bo3bo11bo3bo3b2obob6ob2o$8bo2bo2bobo3bo7bo2b4ob4o2bo7bo
3bobo2bo2bo$9b3o2bobob3o10b2o5b2o10b3obobo2b3o$6b2o11bobo6bobo9bobo6bo
bo11b2o$4bo2bo8bo2bo7b3o11b3o7bo2bo8bo2bo$3b2obo4b4o4bobo3bobo15bobo3b
obo4b4o4bob2o$3b3o13bo4bo2bo15bo2bo4bo13b3o$bobo23bobo11bobo23bobo$o
23bob3obo9bob3obo23bo$4b2o21bo15bo21b2o$2bob3o20b2o13b2o20b3obo$2o4b2o
18bobobo9bobobo18b2o4b2o$2o5bo2b3o15b3o9b3o15b3o2bo5b2o$b2o5bo4bo15bo
11bo15bo4bo5b2o$7b4o15bo2bo11bo2bo15b4o$5bo8b2o9bo3bo11bo3bo9b2o8bo$4b
2o3b2o20bo7bo20b2o3b2o$6bo2bo7bo6b5o3bo5bo3b5o6bo7bo2bo$15bob2o4b3ob2o
4bo3bo4b2ob3o4b2obo$6bobo5bo3bo5bo2bob3o2bobo2b3obo2bo5bo3bo5bobo$13bo
16b2obo3bob2o16bo$19bo5bo19bo5bo$13bob3o2bo7bo13bo7bo2b3obo$27b2o13b2o
$18bobo7b3o9b3o7bobo$28bo2bo7bo2bo2$27b5o7b5o$26b3ob2o7b2ob3o$27bo2bob
o5bobo2bo$32b2o3b2o$28bo2b2o5b2o2bo!
Negative result for width 69, seedcolumn 10:

Code: Select all

x = 69, y = 79, rule = B3/S12
22b2o21b2o$20bo3bo19bo3bo$18b3o3bob2o13b2obo3b3o$17bo7bo17bo7bo$20b2o
4b2o13b2o4b2o$16bo2b4o4b2o11b2o4b4o2bo$14bobo2bob3o2bo2bo9bo2bo2b3obo
2bobo$13bo3b3o2bo6bo9bo6bo2b3o3bo$12b2o3bo33bo3b2o$9b2o3bo6bo4b2ob2o7b
2ob2o4bo6bo3b2o$12bo2bob3o5bo2b4o5b4o2bo5b3obo2bo$16b2o6bo3b3o7b3o3bo
6b2o$9b4o3b2o6bo2bo13bo2bo6b2o3b4o$9bo6bobo10bobo5bobo10bobo6bo$14bo8b
o4bo3bo3bo3bo4bo8bo$8bob5o2bo4b2ob4o4bobo4b4ob2o4bo2b5obo$7b4ob2o6bobo
8bo5bo8bobo6b2ob4o$7bo5bo4bobobo23bobobo4bo5bo$5bo3b2o6bo11b2ob2ob2ob
2o11bo6b2o3bo$6bo9b2o12b2o5b2o12b2o9bo$4bobo3b4o14b2o2b2ob2o2b2o14b4o
3bobo$3bobobobob2o2bobo9b3obobobobob3o9bobo2b2obobobobo$6bob2o5bob2o9b
o4bobo4bo9b2obo5b2obo$3bo3bo7b5o29b5o7bo3bo$11bo3bo3bo29bo3bo3bo$2b2o
2bo3bobo3bobo2bo6b5o3b5o6bo2bobo3bobo3bo2b2o$2b2o2bob2o3bobobo4bo2b4o
11b4o2bo4bobobo3b2obo2b2o$4b2o2bobo3bob2o4b3o19b3o4b2obo3bobo2b2o$bo4b
ob2o6bob3o2b2o2bo13bo2b2o2b3obo6b2obo4bo$2o4bobo7bo2b2o4bo17bo4b2o2bo
7bobo4b2o18$22b2o21b2o$21bo3bo17bo3bo$18b2obo3b3o13b3o3bob2o$20bo7bo
11bo7bo$18b2o4b2o17b2o4b2o$17b2o4b4o2bo9bo2b4o4b2o$12b2o4bo3b3obo2bobo
5bobo2bob3o3bo4b2o$10b2o2b2o7bo2b3o3bo3bo3b3o2bo7b2o2b2o$8bo8b3o8bo3b
2ob2o3bo8b3o8bo$7b2ob6obob2o3bo3bo11bo3bo3b2obob6ob2o$7bo2bo2bobo3bo7b
o2b4ob4o2bo7bo3bobo2bo2bo$8b3o2bobob3o10b2o5b2o10b3obobo2b3o$5b2o11bob
o6bobo9bobo6bobo11b2o$3bo2bo8bo2bo7b3o11b3o7bo2bo8bo2bo$2b2obo4b4o4bob
o3bobo15bobo3bobo4b4o4bob2o$3b2o13bo4bo2bo15bo2bo4bo13b2o$3bo22bobo11b
obo22bo$2bobobo16bob3obo9bob3obo16bobobo$4bo2bo18bo3bo7bo3bo18bo2bo$3b
o3b2o22bo5bo22b2o3bo$3b2o4bo2b2o18bo3bo18b2o2bo4b2o$bo2bobo2b3o2b2o11b
7ob7o11b2o2b3o2bobo2bo$o3bo6bo3bobo33bobo3bo6bo3bo$4bobobo6bobobo14bo
14bobobo6bobobo$obo2bo2bo4b4o3bo10bo5bo10bo3b4o4bo2bo2bobo$7bo3bo6bo2b
o5bob2o7b2obo5bo2bo6bo3bo$6b2ob3o5b3obo4bobobob5obobobo4bob3o5b3ob2o$
5bo3b2o6b3ob2ob2o2b2o9b2o2b2ob2ob3o6b2o3bo$4bo2b2obobo11b2o3b3o5b3o3b
2o11bobob2o2bo$13b2o4b2o2bob2obo3bo3bo3bob2obo2b2o4b2o$4bobo2bo6b3obo
2bobobo4b5o4bobobo2bob3o6bo2bobo$9bo8bobo6bobob2o3b2obobo6bobo8bo!
To set the smallest possible width, it's necessary to try all seedcolumns (0-35).
Full collection of c/3 spaceships:

Code: Select all

x = 349, y = 191, rule = B3/S12
207b2o21b2o65b2o21b2o$206bo3bo17bo3bo63bo3bo17bo3bo$203b2obo3b3o13b3o
3bob2o57b2obo3b3o13b3o3bob2o$205bo7bo11bo7bo61bo7bo11bo7bo$203b2o4b2o
17b2o4b2o57b2o4b2o17b2o4b2o$202b2o4b4o2bo9bo2b4o4b2o55b2o4b4o2bo9bo2b
4o4b2o$197b2o4bo3b3obo2bobo5bobo2bob3o3bo4b2o45b2o4bo3b3obo2bobo5bobo
2bob3o3bo4b2o$195b2o2b2o7bo2b3o3bo3bo3b3o2bo7b2o2b2o41b2o2b2o7bo2b3o3b
o3bo3b3o2bo7b2o2b2o$193bo8b3o8bo3b2ob2o3bo8b3o8bo37bo8b3o8bo3b2ob2o3bo
8b3o8bo$192b2ob6obob2o3bo3bo11bo3bo3b2obob6ob2o35b2ob6obob2o3bo3bo11bo
3bo3b2obob6ob2o$192bo2bo2bobo3bo7bo2b4ob4o2bo7bo3bobo2bo2bo35bo2bo2bob
o3bo7bo2b4ob4o2bo7bo3bobo2bo2bo$193b3o2bobob3o10b2o5b2o10b3obobo2b3o
37b3o2bobob3o10b2o5b2o10b3obobo2b3o$190b2o11bobo6bobo9bobo6bobo11b2o
31b2o11bobo6bobo9bobo6bobo11b2o$188bo2bo8bo2bo7b3o11b3o7bo2bo8bo2bo27b
o2bo8bo2bo7b3o11b3o7bo2bo8bo2bo$187b2obo4b4o4bobo4b2o15bobo3bobo4b4o4b
ob2o25b2obo4b4o4bobo4b2o15bobo3bobo4b4o4bob2o$187b3o13bo6bo16bo2bo4bo
13b3o25b3o13bo6bo16bo2bo4bo13b3o$185bobo19bobo15bobo23bobo21bobo19bobo
15bobo23bobo$184bo21bob3o13bob3obo23bo19bo21bob3o13bob3obo23bo$204bo4b
2obo14bo66bo4b2obo14bo$187bo15bo3bo3b2o13b2o23bo25bo15bo3bo3b2o13b2o
23bo$184b3o16bo8b3o9bobobo23b3o19b3o16bo8b3o9bobobo23b3o$183b2o2bobo
12b2o8bo2bo8b3o22bobo2b2o17b2o2bobo12b2o8bo2bo8b3o22bobo2b2o$181bobo2b
4o35bo23b4o2bobo13bobo2b4o35bo23b4o2bobo$180bo9bo14bo5b5o9bo2bo19bo9bo
11bo9bo14bo5b5o9bo2bo19bo9bo$181bo2bo2bob2o12bob2o3b3ob2o9bo3bo18b2obo
2bo2bo13bo2bo2bob2o12bob2o3b3ob2o9bo3bo18b2obo2bo2bo$187bo14bo3bo4bo2b
obo6bo27bo25bo14bo3bo4bo2bobo6bo27bo$185b2o3b2o9bo14b2o4bo3b5o16b2o3b
2o21b2o3b2o9bo14b2o4bo3b5o16b2o3b2o$184b4o2bobo14bo4bo2b2o4bo4b2ob3o
14bobo2b4o19b4o2bobo14bo4bo2b2o4bo4b2ob3o14bobo2b4o$185b4obo2bo7bob3o
2bo11bo2b3obo2bo14bo2bob4o21b4obo2bo7bob3o2bo11bo2b3obo2bo14bo2bob4o$
184bo36bob2o29bo19bo36bob2o29bo$190bo4bo10bobo20bo13bo4bo31bo4bo10bobo
20bo13bo4bo$184bo3bo2bo2b2o30bo16b2o2bo2bo3bo19bo3bo2bo2b2o30bo16b2o2b
o2bo3bo$190bo4b3o28b2o13b3o4bo31bo4b3o28b2o13b3o4bo$195bo2bo28b3o10bo
2bo41bo2bo25b3o13bo2bo$227bo2bo82bo2bo$194b5o41b5o39b5o41b5o$193b3ob2o
27b5o9b2ob3o37b3ob2o24b5o12b2ob3o$194bo2bobo25b3ob2o8bobo2bo39bo2bobo
23b2ob3o10bobo2bo$199b2o25bo2bobo6b2o49b2o21bobo2bo10b2o$195bo2b2o31b
2o6b2o2bo41bo2b2o21b2o16b2o2bo$227bo2b2o80b2o2bo10$27b2o21b2o65b2o21b
2o65b2o21b2o65b2o21b2o$26bo3bo17bo3bo63bo3bo17bo3bo63bo3bo17bo3bo63bo
3bo17bo3bo$23b2obo3b3o13b3o3bob2o57b2obo3b3o13b3o3bob2o57b2obo3b3o13b
3o3bob2o57b2obo3b3o13b3o3bob2o$25bo7bo11bo7bo61bo7bo11bo7bo61bo7bo11bo
7bo61bo7bo11bo7bo$23b2o4b2o17b2o4b2o57b2o4b2o17b2o4b2o57b2o4b2o17b2o4b
2o57b2o4b2o17b2o4b2o$22b2o4b4o2bo9bo2b4o4b2o55b2o4b4o2bo9bo2b4o4b2o55b
2o4b4o2bo9bo2b4o4b2o55b2o4b4o2bo9bo2b4o4b2o$17b2o4bo3b3obo2bobo5bobo2b
ob3o3bo4b2o45b2o4bo3b3obo2bobo5bobo2bob3o3bo4b2o45b2o4bo3b3obo2bobo5bo
bo2bob3o3bo4b2o45b2o4bo3b3obo2bobo5bobo2bob3o3bo4b2o$15b2o2b2o7bo2b3o
3bo3bo3b3o2bo7b2o2b2o41b2o2b2o7bo2b3o3bo3bo3b3o2bo7b2o2b2o41b2o2b2o7bo
2b3o3bo3bo3b3o2bo7b2o2b2o41b2o2b2o7bo2b3o3bo3bo3b3o2bo7b2o2b2o$13bo8b
3o8bo3b2ob2o3bo8b3o8bo37bo8b3o8bo3b2ob2o3bo8b3o8bo37bo8b3o8bo3b2ob2o3b
o8b3o8bo37bo8b3o8bo3b2ob2o3bo8b3o8bo$12b2ob6obob2o3bo3bo11bo3bo3b2obob
6ob2o35b2ob6obob2o3bo3bo11bo3bo3b2obob6ob2o35b2ob6obob2o3bo3bo11bo3bo
3b2obob6ob2o35b2ob6obob2o3bo3bo11bo3bo3b2obob6ob2o$12bo2bo2bobo3bo7bo
2b4ob4o2bo7bo3bobo2bo2bo35bo2bo2bobo3bo7bo2b4ob4o2bo7bo3bobo2bo2bo35bo
2bo2bobo3bo7bo2b4ob4o2bo7bo3bobo2bo2bo35bo2bo2bobo3bo7bo2b4ob4o2bo7bo
3bobo2bo2bo$13b3o2bobob3o10b2o5b2o10b3obobo2b3o37b3o2bobob3o10b2o5b2o
10b3obobo2b3o37b3o2bobob3o10b2o5b2o10b3obobo2b3o37b3o2bobob3o10b2o5b2o
10b3obobo2b3o$10b2o11bobo6bobo9bobo6bobo11b2o31b2o11bobo6bobo9bobo6bob
o11b2o31b2o11bobo6bobo9bobo6bobo11b2o31b2o11bobo6bobo9bobo6bobo11b2o$
8bo2bo8bo2bo7b3o11b3o7bo2bo8bo2bo27bo2bo8bo2bo7b3o11b3o7bo2bo8bo2bo27b
o2bo8bo2bo7b3o11b3o7bo2bo8bo2bo27bo2bo8bo2bo7b3o11b3o7bo2bo8bo2bo$7b2o
bo4b4o4bobo4b2o15b2o4bobo4b4o4bob2o25b2obo4b4o4bobo3bobo15bobo3bobo4b
4o4bob2o25b2obo4b4o4bobo3bobo15bobo3bobo4b4o4bob2o25b2obo4b4o4bobo3bob
o15bobo3bobo4b4o4bob2o$7b3o13bo6bo17bo6bo13b3o25b3o13bo4bo2bo15bo2bo4b
o13b3o25b3o13bo4bo2bo15bo2bo4bo13b3o25b3o13bo4bo2bo15bo2bo4bo13b3o$5bo
bo19bobo19bobo19bobo21bobo23bobo11bobo23bobo21bobo23bobo11bobo23bobo
21bobo23bobo11bobo23bobo$4bo21bob3o17b3obo21bo19bo23bob3obo9bob3obo23b
o19bo23bob3obo9bob3obo23bo19bo23bob3obo9bob3obo23bo$24bo4b2obo13bob2o
4bo66bo15bo73bo15bo73bo15bo$7bo15bo3bo3b2o13b2o3bo3bo15bo25bo23b2o13b
2o23bo25bo23b2o13b2o23bo25bo23b2o13b2o23bo$4b3o16bo8b3o9b3o8bo16b3o19b
3o23bobobo9bobobo23b3o19b3o23bobobo9bobobo23b3o19b3o23bobobo9bobobo23b
3o$3b2o2bobo12b2o8bo2bo7bo2bo8b2o12bobo2b2o17b2o2bobo22b3o9b3o22bobo2b
2o17b2o2bobo22b3o9b3o22bobo2b2o17b2o2bobo22b3o9b3o22bobo2b2o$bobo2b4o
59b4o2bobo13bobo2b4o23bo11bo23b4o2bobo13bobo2b4o23bo11bo23b4o2bobo13bo
bo2b4o23bo11bo23b4o2bobo$o9bo14bo5b5o7b5o5bo14bo9bo11bo9bo19bo2bo11bo
2bo19bo9bo11bo9bo19bo2bo11bo2bo19bo9bo11bo9bo19bo2bo11bo2bo19bo9bo$bo
2bo2bob2o12bob2o3b3ob2o7b2ob3o3b2obo12b2obo2bo2bo13bo2bo2bob2o18bo3bo
11bo3bo18b2obo2bo2bo13bo2bo2bob2o18bo3bo11bo3bo18b2obo2bo2bo13bo2bo2bo
b2o18bo3bo11bo3bo18b2obo2bo2bo$7bo14bo3bo4bo2bobo5bobo2bo4bo3bo14bo25b
o27bo7bo27bo25bo27bo7bo27bo25bo27bo7bo27bo$5b2o3b2o9bo14b2o3b2o14bo9b
2o3b2o21b2o3b2o16b5o3bo5bo3b5o16b2o3b2o21b2o3b2o16b5o3bo5bo3b5o16b2o3b
2o21b2o3b2o16b5o3bo5bo3b5o16b2o3b2o$4b4o2bobo14bo4bo2b2o5b2o2bo4bo14bo
bo2b4o19b4o2bobo14b3ob2o4bo3bo4b2ob3o14bobo2b4o19b4o2bobo14b3ob2o4bo3b
o4b2ob3o14bobo2b4o19b4o2bobo14b3ob2o4bo3bo4b2ob3o14bobo2b4o$5b4obo2bo
7bob3o2bo21bo2b3obo7bo2bob4o21b4obo2bo14bo2bob3o2bobo2b3obo2bo14bo2bob
4o21b4obo2bo14bo2bob3o2bobo2b3obo2bo14bo2bob4o21b4obo2bo14bo2bob3o2bob
o2b3obo2bo14bo2bob4o$4bo69bo19bo29b2obo3bob2o29bo19bo29b2obo3bob2o29bo
19bo29b2obo3bob2o29bo$10bo4bo10bobo21bobo10bo4bo31bo4bo13bo19bo13bo4bo
31bo4bo13bo19bo13bo4bo31bo4bo13bo19bo13bo4bo$4bo3bo2bo2b2o47b2o2bo2bo
3bo19bo3bo2bo2b2o16bo13bo16b2o2bo2bo3bo19bo3bo2bo2b2o16bo13bo16b2o2bo
2bo3bo19bo3bo2bo2b2o16bo13bo16b2o2bo2bo3bo$10bo4b3o43b3o4bo31bo4b3o13b
2o13b2o13b3o4bo31bo4b3o13b2o13b2o13b3o4bo31bo4b3o13b2o13b2o13b3o4bo$
15bo2bo41bo2bo41bo2bo10b3o15b3o10bo2bo41bo2bo13b3o12b3o10bo2bo41bo2bo
13b3o9b3o13bo2bo$118bo2bo15bo2bo71bo2bo11bo2bo71bo2bo7bo2bo$14b5o41b5o
39b5o41b5o39b5o41b5o39b5o41b5o$13b3ob2o41b2ob3o37b3ob2o9b5o13b5o9b2ob
3o37b3ob2o12b5o10b5o9b2ob3o37b3ob2o12b5o7b5o12b2ob3o$14bo2bobo39bobo2b
o39bo2bobo8b2ob3o11b3ob2o8bobo2bo39bo2bobo10b3ob2o9b3ob2o8bobo2bo39bo
2bobo10b3ob2o7b2ob3o10bobo2bo$19b2o37b2o49b2o6bobo2bo13bo2bobo6b2o49b
2o10bo2bobo9bo2bobo6b2o49b2o10bo2bobo5bobo2bo10b2o$15bo2b2o39b2o2bo41b
o2b2o6b2o23b2o6b2o2bo41bo2b2o16b2o13b2o6b2o2bo41bo2b2o16b2o3b2o16b2o2b
o$117b2o2bo15bo2b2o70bo2b2o10bo2b2o70bo2b2o5b2o2bo10$117b2o21b2o65b2o
21b2o65b2o21b2o$116bo3bo17bo3bo63bo3bo17bo3bo63bo3bo17bo3bo$113b2obo3b
3o13b3o3bob2o57b2obo3b3o13b3o3bob2o57b2obo3b3o13b3o3bob2o$115bo7bo11bo
7bo61bo7bo11bo7bo61bo7bo11bo7bo$113b2o4b2o17b2o4b2o57b2o4b2o17b2o4b2o
57b2o4b2o17b2o4b2o$112b2o4b4o2bo9bo2b4o4b2o55b2o4b4o2bo9bo2b4o4b2o55b
2o4b4o2bo9bo2b4o4b2o$107b2o4bo3b3obo2bobo5bobo2bob3o3bo4b2o45b2o4bo3b
3obo2bobo5bobo2bob3o3bo4b2o45b2o4bo3b3obo2bobo5bobo2bob3o3bo4b2o$105b
2o2b2o7bo2b3o3bo3bo3b3o2bo7b2o2b2o41b2o2b2o7bo2b3o3bo3bo3b3o2bo7b2o2b
2o41b2o2b2o7bo2b3o3bo3bo3b3o2bo7b2o2b2o$103bo8b3o8bo3b2ob2o3bo8b3o8bo
37bo8b3o8bo3b2ob2o3bo8b3o8bo37bo8b3o8bo3b2ob2o3bo8b3o8bo$102b2ob6obob
2o3bo3bo11bo3bo3b2obob6ob2o35b2ob6obob2o3bo3bo11bo3bo3b2obob6ob2o35b2o
b6obob2o3bo3bo11bo3bo3b2obob6ob2o$102bo2bo2bobo3bo7bo2b4ob4o2bo7bo3bob
o2bo2bo35bo2bo2bobo3bo7bo2b4ob4o2bo7bo3bobo2bo2bo35bo2bo2bobo3bo7bo2b
4ob4o2bo7bo3bobo2bo2bo$103b3o2bobob3o10b2o5b2o10b3obobo2b3o37b3o2bobob
3o10b2o5b2o10b3obobo2b3o37b3o2bobob3o10b2o5b2o10b3obobo2b3o$100b2o11bo
bo6bobo9bobo6bobo11b2o31b2o11bobo6bobo9bobo6bobo11b2o31b2o11bobo6bobo
9bobo6bobo11b2o$98bo2bo8bo2bo7b3o11b3o7bo2bo8bo2bo27bo2bo8bo2bo7b3o11b
3o7bo2bo8bo2bo27bo2bo8bo2bo7b3o11b3o7bo2bo8bo2bo$97b2obo4b4o4bobo3bobo
15bobo3bobo4b4o4bob2o25b2obo4b4o4bobo3bobo15bobo3bobo4b4o4bob2o25b2obo
4b4o4bobo3bobo15bobo3bobo4b4o4bob2o$97b3o13bo4bo2bo15bo2bo4bo13b3o25b
3o13bo4bo2bo15bo2bo4bo13b3o25b3o13bo4bo2bo15bo2bo4bo13b3o$95bobo23bobo
11bobo23bobo21bobo23bobo11bobo23bobo21bobo23bobo11bobo23bobo$94bo23bob
3obo9bob3obo23bo19bo23bob3obo9bob3obo23bo19bo23bob3obo9bob3obo23bo$98b
2o21bo15bo21b2o27b2o21bo15bo21b2o27b2o21bo15bo21b2o$96bob3o20b2o13b2o
20b3obo23bob3o20b2o13b2o20b3obo23bob3o20b2o13b2o20b3obo$94b2o4b2o18bob
obo9bobobo18b2o4b2o19b2o4b2o18bobobo9bobobo18b2o4b2o19b2o4b2o18bobobo
9bobobo18b2o4b2o$94b2o5bo2b3o15b3o9b3o15b3o2bo5b2o19b2o5bo2b3o15b3o9b
3o15b3o2bo5b2o19b2o5bo2b3o15b3o9b3o15b3o2bo5b2o$95b2o5bo4bo15bo11bo15b
o4bo5b2o21b2o5bo4bo15bo11bo15bo4bo5b2o21b2o5bo4bo15bo11bo15bo4bo5b2o$
101b4o15bo2bo11bo2bo15b4o33b4o15bo2bo11bo2bo15b4o33b4o15bo2bo11bo2bo
15b4o$99bo8b2o9bo3bo11bo3bo9b2o8bo29bo8b2o9bo3bo11bo3bo9b2o8bo29bo8b2o
9bo3bo11bo3bo9b2o8bo$98b2o3b2o20bo7bo20b2o3b2o27b2o3b2o20bo7bo20b2o3b
2o27b2o3b2o20bo7bo20b2o3b2o$100bo2bo7bo6b5o3bo5bo3b5o6bo7bo2bo31bo2bo
7bo6b5o3bo5bo3b5o6bo7bo2bo31bo2bo7bo6b5o3bo5bo3b5o6bo7bo2bo$109bob2o4b
3ob2o4bo3bo4b2ob3o4b2obo49bob2o4b3ob2o4bo3bo4b2ob3o4b2obo49bob2o4b3ob
2o4bo3bo4b2ob3o4b2obo$100bobo5bo3bo5bo2bob3o2bobo2b3obo2bo5bo3bo5bobo
31bobo5bo3bo5bo2bob3o2bobo2b3obo2bo5bo3bo5bobo31bobo5bo3bo5bo2bob3o2bo
bo2b3obo2bo5bo3bo5bobo$107bo16b2obo3bob2o16bo45bo16b2obo3bob2o16bo45bo
16b2obo3bob2o16bo$113bo5bo19bo5bo57bo5bo19bo5bo57bo5bo19bo5bo$107bob3o
2bo7bo13bo7bo2b3obo45bob3o2bo7bo13bo7bo2b3obo45bob3o2bo7bo13bo7bo2b3ob
o$121b2o13b2o73b2o13b2o73b2o13b2o$112bobo4b3o15b3o4bobo55bobo7b3o12b3o
4bobo55bobo7b3o9b3o7bobo$118bo2bo15bo2bo71bo2bo11bo2bo71bo2bo7bo2bo2$
118b5o13b5o70b5o10b5o70b5o7b5o$118b2ob3o11b3ob2o69b3ob2o9b3ob2o69b3ob
2o7b2ob3o$117bobo2bo13bo2bobo69bo2bobo9bo2bobo69bo2bobo5bobo2bo$116b2o
23b2o73b2o13b2o73b2o3b2o$117b2o2bo15bo2b2o70bo2b2o10bo2b2o70bo2b2o5b2o
2bo10$207b2o21b2o65b2o21b2o$206bo3bo17bo3bo63bo3bo17bo3bo$203b2obo3b3o
13b3o3bob2o57b2obo3b3o13b3o3bob2o$205bo7bo11bo7bo61bo7bo11bo7bo$203b2o
4b2o17b2o4b2o57b2o4b2o17b2o4b2o$202b2o4b4o2bo9bo2b4o4b2o55b2o4b4o2bo9b
o2b4o4b2o$197b2o4bo3b3obo2bobo5bobo2bob3o3bo4b2o45b2o4bo3b3obo2bobo5bo
bo2bob3o3bo4b2o$195b2o2b2o7bo2b3o3bo3bo3b3o2bo7b2o2b2o41b2o2b2o7bo2b3o
3bo3bo3b3o2bo7b2o2b2o$193bo8b3o8bo3b2ob2o3bo8b3o8bo37bo8b3o8bo3b2ob2o
3bo8b3o8bo$192b2ob6obob2o3bo3bo11bo3bo3b2obob6ob2o35b2ob6obob2o3bo3bo
11bo3bo3b2obob6ob2o$192bo2bo2bobo3bo7bo2b4ob4o2bo7bo3bobo2bo2bo35bo2bo
2bobo3bo7bo2b4ob4o2bo7bo3bobo2bo2bo$193b3o2bobob3o10b2o5b2o10b3obobo2b
3o37b3o2bobob3o10b2o5b2o10b3obobo2b3o$190b2o11bobo6bobo9bobo6bobo11b2o
31b2o11bobo6bobo9bobo6bobo11b2o$188bo2bo8bo2bo7b3o11b3o7bo2bo8bo2bo27b
o2bo8bo2bo7b3o11b3o7bo2bo8bo2bo$187b2obo4b4o4bobo4b2o15bobo3bobo4b4o4b
ob2o25b2obo4b4o4bobo4b2o15bobo3bobo4b4o4bob2o$187b3o13bo6bo16bo2bo4bo
13b3o25b3o13bo6bo16bo2bo4bo13b3o$185bobo19bobo15bobo23bobo21bobo19bobo
15bobo23bobo$184bo21bob3o13bob3obo23bo19bo21bob3o13bob3obo23bo$204bo4b
2obo14bo21b2o43bo4b2obo14bo21b2o$187bo15bo3bo3b2o13b2o20b3obo24bo15bo
3bo3b2o13b2o20b3obo$184b3o16bo8b3o9bobobo18b2o4b2o19b3o16bo8b3o9bobobo
18b2o4b2o$183b2o2bobo12b2o8bo2bo8b3o15b3o2bo5b2o18b2o2bobo12b2o8bo2bo
8b3o15b3o2bo5b2o$181bobo2b4o35bo15bo4bo5b2o17bobo2b4o35bo15bo4bo5b2o$
180bo9bo14bo5b5o9bo2bo15b4o22bo9bo14bo5b5o9bo2bo15b4o$181bo2bo2bob2o
12bob2o3b3ob2o9bo3bo9b2o8bo21bo2bo2bob2o12bob2o3b3ob2o9bo3bo9b2o8bo$
187bo14bo3bo4bo2bobo6bo20b2o3b2o26bo14bo3bo4bo2bobo6bo20b2o3b2o$185b2o
3b2o9bo14b2o4bo3b5o6bo7bo2bo26b2o3b2o9bo14b2o4bo3b5o6bo7bo2bo$184b4o2b
obo14bo4bo2b2o4bo4b2ob3o4b2obo34b4o2bobo14bo4bo2b2o4bo4b2ob3o4b2obo$
185b4obo2bo7bob3o2bo11bo2b3obo2bo5bo3bo5bobo26b4obo2bo7bob3o2bo11bo2b
3obo2bo5bo3bo5bobo$184bo36bob2o16bo32bo36bob2o16bo$190bo4bo10bobo20bo
5bo44bo4bo10bobo20bo5bo$184bo3bo2bo2b2o30bo7bo2b3obo32bo3bo2bo2b2o30bo
7bo2b3obo$190bo4b3o28b2o52bo4b3o28b2o$195bo2bo28b3o4bobo48bo2bo25b3o7b
obo$227bo2bo82bo2bo$194b5o85b5o$193b3ob2o27b5o52b3ob2o24b5o$194bo2bobo
25b3ob2o53bo2bobo23b2ob3o$199b2o25bo2bobo57b2o21bobo2bo$195bo2b2o31b2o
52bo2b2o21b2o$227bo2b2o80b2o2bo!
Spaceship databases:
new-gliders.db (30683 gliders, square grid)
hex-gliders.db (668 gliders, hexagonal grid)
My scripts: new-glider.py v0.2, nbsearch2a.py, collector.py v0.3

-Dmitry Maitak
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Aleph
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Re: B3/S12 (Flock)

Post by Aleph »

May13 wrote: May 17th, 2024, 9:21 am To set the smallest possible width, it's necessary to try all seedcolumns (0-35).
Doesn't LSSS fail to be exhaustive?
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DroneBetter
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Re: B3/S12 (Flock)

Post by DroneBetter »

DroneBetter wrote: January 12th, 2024, 10:56 pm may I introduce 58P6H1V0 (xq6_4ah2gq131o0o131qg2ha4zy279bxb97zy318hch81, also the first known spaceship of its speed :-)

Code: Select all

x = 21, y = 15, rule = B3/S12
2bo3b3o3b3o3bo$bobobobo5bobobobo$o19bo$bo3bo3bobo3bo3bo$2bob2o3bobo3b2obo$6b3o3b3o$6bobo3bobo$6bo7bo$7b2o3b2o2$7bobobobo2$10bo$8bobobo$9bobo!
maximal rule B38/S1278, so working in Pedestrian Flock and EightFlock also
note that this does not include the other wiki-page-having rule in the Flock region of OTspace, HighFlock. I had been increasing some bounds upon widths in my qfind results page, and noticed that (though it had been to no avail in Flock or Pedestrian Flock) I hadn't yet searched logical width 9 for odd or even, which unexpectedly led to the finding of HighFlock's first c/6 at w18e

Code: Select all

x = 18, y = 45, rule = B36/S12
4b3o4b3o$3bo2bo4bo2bo$5b8o$bo2bo2bo2bo2bo2bo$2o2bo8bo2b2o$o5bo4bo5bo$b2o12b2o$2b2o10b2o$2bo12bo$b2o12b2o$o2bo10bo2bo2$bo3bo6bo3bo$2bo2bo6bo2bo$3bo10bo$2b2o10b2o$bobo10bobo$o3bo8bo3bo$bo14bo$6bo4bo$6bo4bo$bobo10bobo$bo2b2obo2bob2o2bo$6bo4bo$6b2o2b2o$5b2o4b2o$6bo4bo$5bo2b2o2bo$5bo6bo2$6b6o$8b2o$6bo4bo2$7bo2bo$3b2o3b2o3b2o$2bo3bo4bo3bo$b2o3b2o2b2o3b2o$2bo12bo$3b2o8b2o2$4b2o6b2o$3bobo6bobo$2b3o8b3o$3b3o6b3o!
and here is a phase colouring thereof
highly beautacious and astoundful
highly beautacious and astoundful
HighFlock c6 w18e phase colouring.png (6.93 KiB) Viewed 7461 times
miaow
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Re: B3/S12 (Flock)

Post by Aleph »

For what it's worth, I left ikpx2 running a bit longer on c/3 orthogonal and it ruled out logical width 27 before I stopped it.
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Re: B3/S12 (Flock)

Post by LaundryPizza03 »

A c/6d turned up in one of DroneBetter's ikpx2 searches for B38/S12.

Code: Select all

x = 18, y = 18, rule = B3/S12
6bo$4bo6b2o$4bo3b2o$4bo2b6o$4bobo3b2o$3bobo$3o5bo$bo6bo$2bo5bo8bo$3b3ob2o7b2o
$7bobo6bo$10bo2b2o$3bo4bo2b2o$b2o5bo2b3o$10bo2$7bo$7bob2o!

Code: Select all

x = 4, y = 3, rule = B3-q4z5y/S234k5j
2b2o$b2o$2o!
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Re: B3/S12 (Flock)

Post by DroneBetter »

LaundryPizza03 wrote: June 15th, 2024, 1:46 am A c/6d turned up in one of DroneBetter's ikpx2 searches for B38/S12.

Code: Select all

x = 18, y = 18, rule = B3/S12
6bo$4bo6b2o$4bo3b2o$4bo2b6o$4bobo3b2o$3bobo$3o5bo$bo6bo$2bo5bo8bo$3b3ob2o7b2o$7bobo6bo$10bo2b2o$3bo4bo2b2o$b2o5bo2b3o$10bo2$7bo$7bob2o!
yes, I mentioned it in this post

I also have been continuing with my page User:DroneBetter/qfind results (for organising systematic searches), and have found a minimal-width odd (w19o) c/6 in HighFlock, xq6_kc03g3y33g30ckzw2509p9n7n9p9052zxg80h0g4g0h08gzw108421x124801, to match the w18e from May 19, this time 70 cells rather than 162
both for comparison

Code: Select all

x = 39, y = 45, rule = B36/S12
4b3o4b3o8b4o7b4o$3bo2bo4bo2bo7b2obo7bob2o$5b8o7bo3b2ob5ob2o3bo$bo2bo2bo2bo2bo2bo3bo3b3o5b3o3bo$2o2bo8bo2b2o5bo2bo5bo2bo$o5bo4bo5bo4bo4bo3bo4bo$b2o12b2o8b9o$2b2o10b2o9bo7bo$2bo12bo9bo7bo$b2o12b2o8bo2bobo2bo$o2bo10bo2bo10bobo2$bo3bo6bo3bo11b3o$2bo2bo6bo2bo8b3o5b3o$3bo10bo8bo11bo$2b2o10b2o6bo4bobobo4bo$bobo10bobo7bo9bo$o3bo8bo3bo6bobo5bobo$bo14bo7bo9bo$6bo4bo$6bo4bo$bobo10bobo$bo2b2obo2bob2o2bo$6bo4bo$6b2o2b2o$5b2o4b2o$6bo4bo$5bo2b2o2bo$5bo6bo2$6b6o$8b2o$6bo4bo2$7bo2bo$3b2o3b2o3b2o$2bo3bo4bo3bo$b2o3b2o2b2o3b2o$2bo12bo$3b2o8b2o2$4b2o6b2o$3bobo6bobo$2b3o8b3o$3b3o6b3o!
(they are friends :-)
(they are friends :-)
B36S12_c6_odd_and_even.png (9.43 KiB) Viewed 6542 times
also, I would like to link Keith Amling's results in the LLSSS thread, including minimal-width asymmetric, odd and even true-period c/3's in ordinary Flock (as it turns out, the thinnest even is just two noninteracting asymmetrics, and thinnest odd is gutter)
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Re: B3/S12 (Flock)

Post by H. H. P. M. P. Cole »

DroneBetter wrote: July 2nd, 2024, 10:17 am I also have been continuing with my page User:DroneBetter/qfind results (for organising systematic searches), and have found a minimal-width odd (w19o) c/6 in HighFlock, xq6_kc03g3y33g30ckzw2509p9n7n9p9052zxg80h0g4g0h08gzw108421x124801, to match the w18e from May 19, this time 70 cells rather than 162 [...]
I used the odd-symmetric c/6o ship (which is actually a low-clearance middleweight sparker) to delete dominoes from a 2c/5 domino puffer, resulting in a growing ship:

Code: Select all

x = 19, y = 28, rule = B36/S12
7b6o$6bo6bo$9b2o$8bo2bo$7bo4bo2$7bo4bo3$2b4o7b4o$2b2obo7bob2o$o3b2ob5o
b2o3bo$o3b3o5b3o3bo$3bo2bo5bo2bo$2bo4bo3bo4bo$5b9o$5bo7bo$5bo7bo$5bo2b
obo2bo$8bobo2$8b3o$4b3o5b3o$3bo11bo$2bo4bobobo4bo$4bo9bo$4bobo5bobo$4b
o9bo!
lordlouckster
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Re: B3/S12 (Flock)

Post by lordlouckster »

New smallest c/3:

Code: Select all

x = 35, y = 49, rule = B3/S12
24bobo$23bo$20b2o4bo$19b2o3bo$24bo$17bo2bo3bo$17bo3bo$14b2o6bobo$15bo$
9bo2b3o$9bo2bo$12bo$8bobobo$7b2o4bo2bo$6bo2bo5b3o$10bo4b3o$5b2o4b3o2bo
$3bo3b2ob2o$2bo4bo2bo2bo$2bo2b3o2bo2b2o5bo$b2ob2o8b2o3bobo$4b3o2bo5bo
2bo3bo$o4b3o9b2o2b3o$o5bo10bobo2b2o$b2o14bobo$21bobo$bobo18bo$2o$2o3bo
27bo$2o3bo26bobo$2o3bo22bobo$bobobobo4bobo13bobo2b2o$11bo16b2o2b3o$2bo
5bobo3bo11bo2bo3bo$2bo2bob3o3bo2bo8b2o3bobo$5bo2b2o5b3o6bo6bo$5bo2b2o
5b3o5b2o$6bo2bobobo2bo5b2o$14bo8bobob2o$10bo2bo13b2o$10bo2b2o8bo$13b2o
6bo3bo3bo$14bobo3bo2bo2b3o$26bobo$15bo3bo6b2o$15bo2bob2o$18bo2b2obo$
18bo2bo$19bo4bo!
lordlouckster
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Re: B3/S12 (Flock)

Post by lordlouckster »

221 -> 219:

Code: Select all

x = 34, y = 47, rule = B3/S12
17bo2b2o$16bo3b3o$19bo2bo$14b3o$13b3o2b2o5bo$15bo2b2o4b2o$12bobo4b2o5b
obo$12b2o6b2obo$9b2o11b2o4bo$8b2obo11bob2o$11bo9bobobo$7bob3o2bo6bo$7b
obo4bo6bo$6bo2bo4bo7bo6bobo$6bo2b3o2bo9bo3bo$7bobo14bo2bo3bo$7bob3obo
17bo$26b2o3bo$5bo2b2obo15b2o4bo$2bob3obo2b5o14bo$2bobo3b4o10bo8bobo$3b
o5bo2bobo6bobo$b2o14bobo$o5bo10bobo2b2o$o4b3o9b2o2b3o$4b3o2bo5bo2bo3bo
$b2ob2o8b2o3bobo$2bo2b3o2bo2b2o5bo$2bo4bo2bo2bo$3bo3b2ob2o$5b2o4b3o2bo
$10bo4b3o$6bo2bo5b3o$7b2o4bo2bo$8bobobo$12bo$9bo2bo$9bo2b3o$15bo$14b2o
6bobo$17bo3bo$17bo2bo3bo$24bo$19b2o3bo$20b2o4bo$23bo$24bobo!
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