Oscillator Discussion Thread

[Scorbie]

Nice! Here's a solution to the other part found using JLS:

Thanks for the completions and optimizations!
I was running and ofind search which gave me this variant.

Code: Select all

x = 67, y = 74, rule = B3/S23
35bo$34bobo$28b2o4bobo$29bo2b2obob2o$29bobo3bobo$27b2o2bo3bo2bo$25bo2b
obob3obobo3bo$22bo2b2obobo5bobob3o$22b3o2bo11bo$25bobob2o5b2obob2o$22b
2obob2ob2o3b2ob2obobo$22bo2bo2bobo5bobo2bo2bo$24bo2b2ob2o3b2ob2o2bobo$
23b2obo13bob2o$25bobobo2b3o2bobobo$23b2ob2o3bo3bo3b2ob2o$23bo5bo7bo5bo
$21bobo3bo5bo5bo3bobo$21b2o4bobo7bobo4b2o$27bob4ob4obo$27b2o9b2o6$10bo
7b2o27b2o7bo$2o7bobo7bo27bo7bobo7b2o$o2b2o4bobo6bo3bo21bo3bo6bobo4b2o
2bo$bobo3b2obo6bob4o21b4obo6bob2o3bobo$2o6bo4b2o2bo31bo2b2o4bo6b2o$2b
4o2bo4b5o2b3o21b3o2b5o4bo2b4o$2bo2bo3b3obo9bo19bo9bob3o3bo2bo$3bo3b3o
4bob3o4bo6bo5bo6bo4b3obo4b3o3bo$3o4bo6bob2o5bo6bo5bo6bo5b2obo6bo4b3o$o
6bo12b2o7b2o5b2o7b2o12bo6bo3$o6bo12b2o7b2o5b2o7b2o12bo6bo$3o4bo6bob2o
5bo6bo5bo6bo5b2obo6bo4b3o$3bo3b3o4bob3o4bo6bo5bo6bo4b3obo4b3o3bo$2bo2b
o3b3obo9bo19bo9bob3o3bo2bo$2b4o2bo4b5o2b3o21b3o2b5o4bo2b4o$2o6bo4b2o2b
o31bo2b2o4bo6b2o$bobo3b2obo6bob4o21b4obo6bob2o3bobo$o2b2o4bobo6bo3bo
21bo3bo6bobo4b2o2bo$2o7bobo7bo27bo7bobo7b2o$10bo7b2o27b2o7bo6$27b2o9b
2o$27bob4ob4obo$21b2o4bobo7bobo4b2o$21bobo3bo5bo5bo3bobo$23bo5bo7bo5bo
$23b2ob2o3bo3bo3b2ob2o$25bobobo2b3o2bobobo$23b2obo13bob2o$22bobo2b2ob
2o3b2ob2o2bo$22bo2bo2bobo5bobo2bo2bo$23bobob2ob2o3b2ob2obob2o$24b2obob
2o5b2obobo$27bo11bo2b3o$24b3obobo5bobob2o2bo$24bo3bobob3obobo2bo$28bo
2bo3bo2b2o$29bobo3bobo$28b2obob2o2bo$30bobo4b2o$30bobo$31bo!

Edit: trimmed cells

[wwei47]

EDIT: I realized that Hebdarole could support one side of MathAndCode's reaction.

Code: Select all

x = 26, y = 24, rule = B3/S23
9bo13bo$8bobo11bobo$9bo13bo2$7b5o9b5o$7bo3bo9bo3bo$9bo4bo3bo4bo$8b3o2b
obobobo2b3o$o11bobo3bobo$2b2o4b2ob3o5b3ob2o$bo2bo2b2o2b3o5b3o2b2o$3bo
3b3o13b3o$7b3o13b3o$7b2o2b3o5b3o2b2o$8b2ob3o5b3ob2o$12bobo3bobo$8b3o2b
obobobo2b3o$9bo4bo3bo4bo$7bo3bo9bo3bo$7b5o9b5o2$9bo13bo$8bobo11bobo$9b
o13bo!

Here's a partial completion for the other side:

Code: Select all

x = 25, y = 52, rule = B3/S23
5b2o12b2o$2bo2bo2bob6obo2bo2bo$bobobob2obo4bob2obobobo$2bo2bo2bobo4bob
o2bo2bo$5b2o12b2o$9b2ob2ob2o$8bobo4bobo$7bobo6bobo$8bo8bo2$8bo8bo$7bob
o6bobo$8bobo4bobo$9b2ob2ob2o$5b2o12b2o$2bo2bo2bobo4bobo2bo2bo$bobobob
2obo4bob2obobobo$2bo2bo2bob6obo2bo2bo$5b2o12b2o3$5b2o4b2o2b2o$5bo4bo5b
o$2b2obo4bobo3bob2o$3bob2o4bo3b2obo$2bo4bo6bo4bo$bob16obo$2bo6b4o6bo$
3bo2bob2o2b2obo2bo$3o5bo4bo5b3o$o9b2o9bo$4b2obo2b2o2bob2o$2b3o4b4o4b3o
$bo4bo8bo4bo$2b3obob6obob3o$4b2o4b2o4b2o$10b2o$9bo2bo$5bobobo2bobobo$
3b4o8b4o$2bo5bo4bo5bo$2bo2b2o8b2o2bo$b2obobob6obobob2o$bo2bo3b2o2b2o3b
o2bo$3bobo3bo2bo3bobo$4bo4bo2bo4bo$7bo6bo$2b5o3b2o3b5o$2bo5bo4bo5bo$3b
o4bob2obo4bo$3o16b3o$o20bo!

[May13]

Monomer of hotdogPi's p25 partial can be stabilized by two copies of new double domino sparker and four glider streams:

Code: Select all

x = 179, y = 239, rule = B3/S23
6b2o2b2o5b2o3b2o3bo18b2o2b2o75b2o2b2o18bo3b2o3b2o5b2o2b2o$6bo2bobo5bo
4bo4b3o16bobo2bo75bo2bobo16b3o4bo4bo5bobo2bo$3b2obob2o9bo3bo6bo17b2obo
b2o69b2obob2o17bo6bo3bo9b2obob2o$bo2bobo3bo7b2o2b2o5b2o16bo3bobo2bo65b
o2bobo3bo16b2o5b2o2b2o7bo3bobo2bo$b2o3b3obo5bo2bobo25bob3o3b2o65b2o3b
2ob2o25bobo2bo5b2ob2o3b2o$5bo10b2o3bo30bo73bo4bo25bo3b2o5bo4bo$5b3ob2o
9bo26b2ob3o73b2obo2bo25bo8bo2bob2o$9bo10b2o26bo82bo25b2o9bo$5b4o6b2o
24b2o6b4o73b5o5b2o24b2o5b5o$5bo9bo12b2o12bo10bo71bo10b2o24b2o9bo$8b3o
5bo9bo4bo9bo5b6o73b7o7bobo14bobo7b4o$7bo3bo13bo6bo13bo86bo8bo14bo8bo4b
o$7b3ob2o6bo4bo8bo4bo6b2ob3o9b2o55b2o9b2obo2bo3bo8bob2obo8bo3bo2bob2o$
19bo4bo8bo4bo11bo5b2o2bo57bo2b2o5bo4bo3bo3bo4b2ob2ob2o4bo3bo3bo$5b6obo
6bo4bo8bo4bo6bob3o6bo5bo53bo5bo6b2ob2o4bo8bob2obo8bo4b2ob5o$5bo2bo3bo
12bo6bo12bo3bobob2obo4b2o53b2o4bob2obobo3bo8bo14bo8bo3bo2bo$10b2o4bo9b
o4bo9bo4b2obob2obobob2o59b2obobob2obob2o7bobo14bobo7b2o$8bobo4bo12b2o
12bo4bobo6bobob5o49b5obobo6bobo4b2o24b2o4bobo$6b3obo4b2o24b2o3bo3bob2o
2bo3bo3bo49bo3bo3bo2b2obo3bo3b2o24b2o4bob3o$5bo4b2o24b2o8b2ob2obobobob
o3bo53bo2bo2bobobob2ob2o8b2o24b2o4bo$5b2o3bo26bo12bo3bo2b2obob2o51b2ob
obobobo3bo12bo26bo3b2o$11b3o22bo3b2o3bob2o3bobo2b3obo2bo49bo2b5o2bo2bo
2b2obo3b2o3bo22b3o$14bo21bobo2bo3b2obobob2o9b2o49b2o2b3o3bobobobob2o3b
o2bobo21bo$13b2o19b2o2b2o9bob3o71b5o9b2o2b2o19b2o$21bobo10bo3bo87b3o
11bo3bo$21b2o12bo3bo99bo3bo$5b2o15bo6bo4b2o2b2o6b2o7b2o65b2o7b2o6b2o2b
2o4bo22b2o$5bo22bobo11b2o2b2o7b2o65b2o2b3o2b2o2b2o11bobo7bobo12bo$2b2o
bo23bo13bo91bo13bo9b2o12bob2o$2bo2b3o4b2o24b2obo84bobo8bob2o18bo5b2o4b
3o2bo$3b2o3bo3b2o24bob3o8bo75bo8b3obo24b2o3bo3b2o$5b4o35b2o4b3o80b2o
35b4o$5bo15b2o19b2obo4b3o80bob2o19b2o15bo$6b3o12bobo14b2obo2b2o10bo68b
o3bo7bob2o14bobo12b3o$9bo13bo14bob2o3b3o3bo3b3o66bo5bo6b2obo14bo13bo$
4b5o7bo6b2o19bob2o3bo3b2obo95b2o14b5o$4bo12b2o24b2ob2o3bo3b2ob2o65bo3b
o44bo$2o4bo9b2o26b2ob2o5b2ob2o67b3o43bo4b2o$obo2b2o30bo7b4o5b4o3b2o53b
2o23bo17bo12b2o2bobo$2bo10bo22bobo22bobo51bobo22bobo14b2o6bo10bo$2b2o
5bo3b3o21bo25bo51bo25bo16b2o3b3o3bo5b2o$5b2obobo5bo28b4o5b4o5b2o49b2o
19bo4bo21bo5bobob2o$5obobobo4b2o27b2ob2o5b2ob2o67b3o5bo5bo21b2o4bobobo
b5o$o5bobobob2o29b2ob2o3bo3b2ob2o65bo3bo5bo4b2o23b2obobobo5bo$2bobo2b
2obobob5o25bob2o3bo3b2obo78bo2bo19b5obobob3obobo$b4o5bobo6bo25b3o3bo3b
3o3b2obo49bob2o6bo5bo6b3o19bo6bobo4b2ob2o$o9b2o2bob3o27bo10b2o2bob2o
49b2obo7bo3bo8bo21b3obob3o6bo2bo$2o12b3o33b3o4bob2o57b2obo40bob2o11b2o
$28bobo19b3o4b2o61b2o41bo$29b2o20bo8b3o53b3o8bo$29bo31bo2bo49bo2bo8bob
o$8b2o7b2o40bo3b2o49b2o3bo25bobo12b2ob2ob2ob2o$8b2o7b2o2b2o23b2o7b2o2b
2o57b2o2b2o2b3o2b2o12b2o9b2o2bo9bo$21bo3b2o19b2o7b2o65b2o7b2o13bo5b2o
3bo3b2o5b2o$12b3o8bo2bo7bobo115bo2bo$22b3o11bo89b3o25b3o7b3o$12bobo4b
2o11bo3bo8b2o2bob3o71b5o2b2o24b2o$12bobo4bob2o12bo9bo2bobob2o9b2o49b2o
2b3o3bobobobo2bo5bo16b2obo$8bo3b3o8bob2o5b2o13b2o3bobo2b3obo2bo49bo2b
5o2bo2bo2b2o7bobo10b2obo$7bobo13b2obo23bo3bo2b2obob2o51b2obobobobo3bo
10b2o11bob2o$12bobo26bo5b4obobobobo3bo53bo2bo2bobobob4o33bo$13bo28b2o
3bo3b2obobo3bo3bo49bo3bo3bobob2o3bo32bobo$6bobo32b2o5b2o3bo2bobob5o49b
5obobo2bo3b2o32bo3bo$2b2o23bo22b2obobo2b2o59b2o2bobob2o5bo16bo11bo3bo
7b2o$bobo22bobo21bob2ob2o4b2o53b2o4b2ob2obo3b2o16bobo10bo3bo7bobo$bo
25bo34bo53bo16b2o16bo11bo3bo9bo$2o19b2o25bo11bo57bo44bo3bo9b2o$18bob2o
bo25bo10b2o55b2o44bo3bo$13bo5b2o2bo23b3o114bobo$12bobo6b3o103bo37bo$ob
2o13bob2o105bo26bobo19b2obo$2obo8b3o3bo107b3o15b3o6b2o20bob2o$4b2obo4b
obo129bo2bo6bo16bob2o$6b2o4bobo38bobo88bo26b2o$2b3o49b2o88bo19b3o7b3o$
o2bo8b3o39bo90bobo27bo2bo$2o3bo114bobo38b2o5b2o3bo3b2o$4b2o2b2o7b2o13b
3o85b2o38bo9bo2b2o$8b2o7b2o12bo2bo86bo38b2ob2ob2ob2o$34bo26bo$21b2o11b
o24bobo94b2o$22bo8bobo26b2o94bo6bo$2o12b3o5bobo89bo39bobo5bob2o11b2o$o
9b2o2bob3o4b2o15b2o72bobo20b2o15b2o4b3obob3o6bo2bo$b4o5bobo6bo20bo73b
2o22bo20bo6bobo4b2ob2o$2bobo2b2obobob5o19bobo25bo71bobo19b5obobob3obob
o$o5bobobob2o24b2o27b2o70b2o24b2obobobo5bo$5obobobo4b2o49b2o94b2o4bobo
bob5o$5b2obobo5bo5b2o85bo39b3o3b2o5bo5bobob2o$2b2o5bo5bo6b2o83b2o38b2o
2bo3b2o6bo5bo5b2o$2bo12bobo22b2o66b2o27b2o7bo2b2o10bobo12bo$4bo9b2ob3o
20bo4b2o26bo58b2o4bo7bo2bo9b3ob2o9bo$3b2o15bo8bo11b3o2bo27bo57bo2b3o9b
3o8bo15b2o$19b2o7b3o12bobo3b2o21b3o53b2o3bobo13bo8b2o$27bo2b2o13b2o3bo
51bo25bo3b2o9bo4b3o$30bo13bo3bo52bo28bo3bo8bobo2b2o$24b2o2b2o15bob3o
51b3o25b3ob3o7bobo$44bo87bob2o8b2o$25b2o17b3ob2o28bobo48b2o2b3o$6bo37b
2o3bo29b2o48bo4bo37bo$5bobo4b2o24b2o6b3o30bo50b4o5b2o24b2o4bobo$5bobo
4b2o24b2o55bobo41b2o24b2o4bobo$2b2obob2o11bo10bo12b3o48b2o35b4o34b2obo
b2o$3bobo3bo5bo3bobo8bobo3bo5b2o3bo48bo34bo4bo11b2o6b2o11bo3bobo$2bo2b
2obo5bo4bo2bo6bo2bo4bo4b3ob2o38bo44b2o2b3o9bo2bo4bo2bo9b3ob2o2bo$2bobo
4bo3bo2bo5bo6bo5bo2bo3bo41bobo47bob2o4b3ob6o2b6ob3o4b2obo2bobo$b2ob2ob
3o4bo4bo2bo6bo2bo4bo5bob5o35b2o42b5ob3o9bo2bo4bo2bo9b3o2b2ob2o$2bo5b2o
5bo3bobo8bobo3bo5bo3bo2bo30b2o19b2o26bo2bo3bo11b2o6b2o11bo6bo$o2b5o12b
o10bo11b2o29b2o5bo19bo5b2o25b2o34b6o2bo$3o9b2o24b2o4bobo26bo2bob3o21b
3obo2bo22bobo4b2o24b2o9b3o$3b3o6b2o24b2o3bo2b3o20b2obo2b2obo25bob2o2bo
b2o16b3o2bo3b2o24b2o5b4o$2o4b2o25b2o8b2o4bo20bob3o16bo13bo2b3obo16bo4b
2o8b2o25bo5b2o$ob2ob3o26bo13b2o20bo4b2o14bo12bobo5bo16b2o13bo25b3o2b2o
bo$2bo4bo25bo3b2o32b3o6bo2b2o14b4ob2obob3o28b2o3bo24b2obo2bo$o2b2obo
26bobo2bo27bob3o2b4obobob3o4b2o8bo7b3o2b3obo23bo2bobo24b3ob2o2bo$2obo
3bo16b2o5b2o2b2o29b2o3bo3bo2bo4b3o5bo8b2obobo4bo4b2o25b2o2b2o5b2o16bo
3bob2o$bobob2o17bo6bo3bo28b2o3b2obobo7b3o2bo3bo8bo6b4ob2o3b2o24bo3bo6b
o17b2obobo$bobo2bobo16b3o4bo4bo25bo2b3obob3o4b4o8bo8bo3bo2bobo4b3o2bo
21bo4bo4b3o16bobo2bobo$2ob2o2b2o18bo3b2o3b2o26b2o4b5o3bo9bobo9bo4bo7bo
3b2o22b2o3b2o3bo18b2o2b2ob2o$66b2o2b2o6bo3bo19bo2bo7bo2bo$2ob2o2b2o18b
o3b2o3b2o28bo3b5o3bo9bobo9bo4bo7bo2bo24b2o3b2o3bo18b2o2b2ob2o$bobo2bob
o16b3o4bo4bo29b2obob3o4b4o8bo8bo3bo2bobo4b2o25bo4bo4b3o16bobo2bobo$bob
ob2o17bo6bo3bo33b2obobo7b3o2bo3bo8bo6b4ob2o29bo3bo6bo17b2obobo$2obo3bo
16b2o5b2o2b2o28b3o3bo3bo2bo4b3o5bo8b2obobo4bo4b3o24b2o2b2o5b2o16bo3bob
2o$o2b2obo26bobo2bo26bo2b3o2b4obobob3o4b2o8bo7b3o2b3o2bo22bo2bobo24b3o
b2o2bo$2bo4bo25bo3b2o29bo2b3o6bo2b2o14b4ob2obob3o2bo25b2o3bo24b2obo2bo
$ob2ob3o26bo13b2o20bo4b2o14bo12bobo5bo16b2o13bo25b3o2b2obo$2o4b2o25b2o
8b2o4bo19b2ob3o16bo13bo2b3ob2o15bo4b2o8b2o25bo5b2o$3b3o6b2o24b2o3bo2b
3o22bo3b2obo25bob2o3bo18b3o2bo3b2o24b2o5b4o$3o9b2o24b2o4bobo24bobo2bob
3o21b3obo2bobo20bobo4b2o24b2o9b3o$o2b5o12bo10bo11b2o25b2ob2o6bo19bo6b
2ob2o21b2o34b6o2bo$2bo5b2o5bo3bobo8bobo3bo5bo3bo2bo30b2o19b2o26bo2bo3b
o11b2o6b2o11bo6bo$b2ob2ob3o4bo4bo2bo6bo2bo4bo5bob5o35b2o42b5ob3o9bo2bo
4bo2bo9b3o2b2ob2o$2bobo4bo3bo2bo5bo6bo5bo2bo3bo41bobo47bob2o4b3ob6o2b
6ob3o4b2obo2bobo$2bo2b2obo5bo4bo2bo6bo2bo4bo4b3ob2o38bo44b2o2b3o9bo2bo
4bo2bo9b3ob2o2bo$3bobo3bo5bo3bobo8bobo3bo5b2o3bo48bo34bo4bo11b2o6b2o
11bo3bobo$2b2obob2o11bo10bo12b3o48b2o35b4o34b2obob2o$5bobo4b2o24b2o55b
obo41b2o24b2o4bobo$5bobo4b2o24b2o6b3o30bo50b4o5b2o24b2o4bobo$6bo37b2o
3bo29b2o48bo4bo37bo$25b2o17b3ob2o28bobo48b2o2b3o$44bo87bob2o8b2o$24b2o
2b2o15bob3o51b3o25b3ob3o7bobo$30bo13bo3bo52bo28bo3bo8bobo2b2o$27bo2b2o
13b2o3bo51bo25bo3b2o9bo4b3o$19b2o7b3o12bobo3b2o21b3o53b2o3bobo13bo8b2o
$3b2o15bo8bo11b3o2bo27bo57bo2b3o9b3o8bo15b2o$4bo9b2ob3o20bo4b2o26bo58b
2o4bo7bo2bo9b3ob2o9bo$2bo12bobo22b2o66b2o27b2o7bo2b2o10bobo12bo$2b2o5b
o5bo6b2o83b2o38b2o2bo3b2o6bo5bo5b2o$5b2obobo5bo5b2o85bo39b3o3b2o5bo5bo
bob2o$5obobobo4b2o49b2o94b2o4bobobob5o$o5bobobob2o24b2o27b2o70b2o24b2o
bobobo5bo$2bobo2b2obobob5o19bobo25bo71bobo19b5obobob3obobo$b4o5bobo6bo
20bo73b2o22bo20bo6bobo4b2ob2o$o9b2o2bob3o4b2o15b2o72bobo20b2o15b2o4b3o
bob3o6bo2bo$2o12b3o5bobo89bo39bobo5bob2o11b2o$22bo8bobo26b2o94bo6bo$
21b2o11bo24bobo94b2o$34bo26bo$8b2o7b2o12bo2bo86bo38b2ob2ob2ob2o$4b2o2b
2o7b2o13b3o85b2o38bo9bo2b2o$2o3bo114bobo38b2o5b2o3bo3b2o$o2bo8b3o39bo
90bobo27bo2bo$2b3o49b2o88bo19b3o7b3o$6b2o4bobo38bobo88bo26b2o$4b2obo4b
obo129bo2bo6bo16bob2o$2obo8b3o3bo107b3o15b3o6b2o20bob2o$ob2o13bob2o
105bo26bobo19b2obo$12bobo6b3o103bo37bo$13bo5b2o2bo23b3o114bobo$18bob2o
bo25bo10b2o55b2o44bo3bo$2o19b2o25bo11bo57bo44bo3bo9b2o$bo25bo34bo53bo
16b2o16bo11bo3bo9bo$bobo22bobo21bob2ob2o4b2o53b2o4b2ob2obo3b2o16bobo
10bo3bo7bobo$2b2o23bo22b2obobo2b2o59b2o2bobob2o5bo16bo11bo3bo7b2o$6bob
o32b2o5b2o3bo2bobob5o49b5obobo2bo3b2o32bo3bo$13bo28b2o3bo3b2obobo3bo3b
o49bo3bo3bobob2o3bo32bobo$12bobo26bo5b4obobobobo3bo53bo2bo2bobobob4o
33bo$7bobo13b2obo23bo3bo2b2obob2o51b2obobobobo3bo10b2o11bob2o$8bo3b3o
8bob2o5b2o13b2o3bobo2b3obo2bo49bo2b5o2bo2bo2b2o7bobo10b2obo$12bobo4bob
2o12bo9bo2bobob2o9b2o49b2o2b3o3bobobobo2bo5bo16b2obo$12bobo4b2o11bo3bo
8b2o2bob3o71b5o2b2o24b2o$22b3o11bo89b3o25b3o7b3o$12b3o8bo2bo7bobo115bo
2bo$21bo3b2o19b2o7b2o65b2o7b2o13bo5b2o3bo3b2o5b2o$8b2o7b2o2b2o23b2o7b
2o2b2o57b2o2b2o2b3o2b2o12b2o9b2o2bo9bo$8b2o7b2o40bo3b2o49b2o3bo25bobo
12b2ob2ob2ob2o$29bo31bo2bo49bo2bo8bobo$29b2o20bo8b3o53b3o8bo$28bobo19b
3o4b2o61b2o41bo$2o12b3o33b3o4bob2o57b2obo40bob2o11b2o$o9b2o2bob3o27bo
10b2o2bob2o49b2obo7bo3bo8bo21b3obob3o6bo2bo$b4o5bobo6bo25b3o3bo3b3o3b
2obo49bob2o6bo5bo6b3o19bo6bobo4b2ob2o$2bobo2b2obobob5o25bob2o3bo3b2obo
78bo2bo19b5obobob3obobo$o5bobobob2o29b2ob2o3bo3b2ob2o65bo3bo5bo4b2o23b
2obobobo5bo$5obobobo4b2o27b2ob2o5b2ob2o67b3o5bo5bo21b2o4bobobob5o$5b2o
bobo5bo28b4o5b4o5b2o49b2o19bo4bo21bo5bobob2o$2b2o5bo3b3o21bo25bo51bo
25bo16b2o3b3o3bo5b2o$2bo10bo22bobo22bobo51bobo22bobo14b2o6bo10bo$obo2b
2o30bo7b4o5b4o3b2o53b2o23bo17bo12b2o2bobo$2o4bo9b2o26b2ob2o5b2ob2o67b
3o43bo4b2o$4bo12b2o24b2ob2o3bo3b2ob2o65bo3bo44bo$4b5o7bo6b2o19bob2o3bo
3b2obo95b2o14b5o$9bo13bo14bob2o3b3o3bo3b3o66bo5bo6b2obo14bo13bo$6b3o
12bobo14b2obo2b2o10bo68bo3bo7bob2o14bobo12b3o$5bo15b2o19b2obo4b3o80bob
2o19b2o15bo$5b4o35b2o4b3o80b2o35b4o$3b2o3bo3b2o24bob3o8bo75bo8b3obo24b
2o3bo3b2o$2bo2b3o4b2o24b2obo84bobo8bob2o18bo5b2o4b3o2bo$2b2obo23bo13bo
91bo13bo9b2o12bob2o$5bo22bobo11b2o2b2o7b2o65b2o2b3o2b2o2b2o11bobo7bobo
12bo$5b2o15bo6bo4b2o2b2o6b2o7b2o65b2o7b2o6b2o2b2o4bo22b2o$21b2o12bo3bo
99bo3bo$21bobo10bo3bo87b3o11bo3bo$13b2o19b2o2b2o9bob3o71b5o9b2o2b2o19b
2o$14bo21bobo2bo3b2obobob2o9b2o49b2o2b3o3bobobobob2o3bo2bobo21bo$11b3o
22bo3b2o3bob2o3bobo2b3obo2bo49bo2b5o2bo2bo2b2obo3b2o3bo22b3o$5b2o3bo
26bo12bo3bo2b2obob2o51b2obobobobo3bo12bo26bo3b2o$5bo4b2o24b2o8b2ob2obo
bobobo3bo53bo2bo2bobobob2ob2o8b2o24b2o4bo$6b3obo4b2o24b2o3bo3bob2o2bo
3bo3bo49bo3bo3bo2b2obo3bo3b2o24b2o4bob3o$8bobo4bo12b2o12bo4bobo6bobob
5o49b5obobo6bobo4b2o24b2o4bobo$10b2o4bo9bo4bo9bo4b2obob2obobob2o59b2ob
obob2obob2o7bobo14bobo7b2o$5bo2bo3bo12bo6bo12bo3bobob2obo4b2o53b2o4bob
2obobo3bo8bo14bo8bo3bo2bo$5b6obo6bo4bo8bo4bo6bob3o6bo5bo53bo5bo6b2ob2o
4bo8bob2obo8bo4b2ob5o$19bo4bo8bo4bo11bo5b2o2bo57bo2b2o5bo4bo3bo3bo4b2o
b2ob2o4bo3bo3bo$7b3ob2o6bo4bo8bo4bo6b2ob3o9b2o55b2o9b2obo2bo3bo8bob2ob
o8bo3bo2bob2o$7bo3bo13bo6bo13bo86bo8bo14bo8bo4bo$8b3o5bo9bo4bo9bo5b6o
73b7o7bobo14bobo7b4o$5bo9bo12b2o12bo10bo71bo10b2o24b2o9bo$5b4o6b2o24b
2o6b4o73b5o5b2o24b2o5b5o$9bo10b2o26bo82bo25b2o9bo$5b3ob2o9bo26b2ob3o
73b2obo2bo25bo8bo2bob2o$5bo10b2o3bo30bo73bo4bo25bo3b2o5bo4bo$b2o3b3obo
5bo2bobo25bob3o3b2o65b2o3b2ob2o25bobo2bo5b2ob2o3b2o$bo2bobo3bo7b2o2b2o
5b2o16bo3bobo2bo65bo2bobo3bo16b2o5b2o2b2o7bo3bobo2bo$3b2obob2o9bo3bo6b
o17b2obob2o69b2obob2o17bo6bo3bo9b2obob2o$6bo2bobo5bo4bo4b3o16bobo2bo
75bo2bobo16b3o4bo4bo5bobo2bo$6b2o2b2o5b2o3b2o3bo18b2o2b2o75b2o2b2o18bo
3b2o3b2o5b2o2b2o!

Unfortunately, I can't find p25 solution (guns are pseudo-period, p5 doesn't work)

[Sokwe]

Nice! Here's a solution to the other part found using JLS:

Thanks for the completions and optimizations!
I was running and ofind search which gave me this variant.

That's much better! I guess I got a little impatient and sought out some solution without much regard for the best solution. I would guess that the other disconnected sparkers could also be replaced by a shorter double-sparker. Here is a stator minimization of your solution:

Code: Select all

x = 74, y = 67, rule = B3/S23
27b2obo3b2o2b2o3bob2o$27bob2o3bo4bo3b2obo$31b2obo4bob2o$28b2obobo6bobo
b2o$28b2obo10bob2o$31b2o8b2o$32b3o4b3o$29bo2b3o4b3o2bo$29b3o10b3o$27b
2o4bo6bo4b2o$26bo2bob2o8b2obo2bo$27b2o16b2o$32bo8bo$30bob2o6b2obo$33bo
6bo$31bo10bo$31bob2o4b2obo$29b3o10b3o$26bobo3b3o4b3o3bobo$26b2ob2o12b
2ob2o$29bo14bo$17b2o10bob2o8b2obo10b2o$10b2o6bo9b2obob2o4b2obob2o9bo6b
2o$10bo2bob3o14b2o6b2o14b3obo2bo$12b2obo17bo6bo17bob2o$8b4o3bo42bo3b4o
$7bo4b2ob2ob2o34b2ob2ob2o4bo$8b3obob3ob3o32b3ob3obob3o$3bob3o4bobobo3b
o32bo3bobobo4b3obo$3b2o4bo3bo4b3o11b3o4b3o11b3o4bo3bo4b2o$b2o3bob2o2b
2obo3b2o11bobo4bobo11b2o3bob2o2b2obo3b2o$o2b3obob2ob2o4b3o11b3o4b3o11b
3o4b2ob2obob3o2bo$b2o3bo6b3o2bo36bo2b3o6bo3b2o$3bob3o5b3o2bo36bo2b3o5b
3obo$3bo2bo6b3o2bo36bo2b3o6bo2bo$4b2obob2ob2o4b3o11b3o4b3o11b3o4b2ob2o
bob2o$6bob2o2b2obo3b2o11bobo4bobo11b2o3bob2o2b2obo$2b3o4bo3bo4b3o11b3o
4b3o11b3o4bo3bo4b3o$2bo2b3o4bobobo3bo32bo3bobobo4b3o2bo$5bo2b3obob3ob
3o32b3ob3obob3o2bo$7bo4b2ob2ob2o34b2ob2ob2o4bo$8b4o3bo42bo3b4o$12b2obo
17bo6bo17bob2o$10bo2bob3o14b2o6b2o14b3obo2bo$10b2o6bo9b2obob2o4b2obob
2o9bo6b2o$17b2o10bob2o8b2obo10b2o$29bo14bo$26b2ob2o12b2ob2o$26bobo3b3o
4b3o3bobo$29b3o10b3o$31bob2o4b2obo$31bo10bo$33bo6bo$30bob2o6b2obo$32bo
8bo$27b2o16b2o$26bo2bob2o8b2obo2bo$27b2o4bo6bo4b2o$29b3o10b3o$29bo2b3o
4b3o2bo$32b3o4b3o$31b2o8b2o$28b2obo10bob2o$28b2obobo6bobob2o$31b2obo4b
ob2o$27bob2o3bo4bo3b2obo$27b2obo3b2o2b2o3bob2o!

[Scorbie]

I would guess that the other disconnected sparkers could also be replaced by a shorter double-sparker.

I vaguely thought I would cut a few rows, but I was surprised to see how small it was:

Code: Select all

x = 74, y = 43, rule = B3/S23
29b2obo8bob2o$29bob2o8b2obo$35bo2bo$30b6o2b6o$29bobo10bobo$29b2o3b6o3b
2o$27b2o2b3obo2bob3o2b2o$26bo2b3o10b3o2bo$26b3o16b3o$17b2o10bob2o8b2ob
o10b2o$10b2o6bo9bo2bob2o4b2obo2bo9bo6b2o$10bo2bob3o10b2o2b2o6b2o2b2o
10b3obo2bo$12b2obo17bo6bo17bob2o$8b4o3bo42bo3b4o$7bo4b2ob2ob2o34b2ob2o
b2o4bo$8b3obob3ob3o32b3ob3obob3o$3bob3o4bobobo3bo32bo3bobobo4b3obo$3b
2o4bo3bo4b3o11b3o4b3o11b3o4bo3bo4b2o$b2o3bob2o2b2obo3b2o11bobo4bobo11b
2o3bob2o2b2obo3b2o$o2b3obob2ob2o4b3o11b3o4b3o11b3o4b2ob2obob3o2bo$b2o
3bo6b3o2bo36bo2b3o6bo3b2o$3bob3o5b3o2bo36bo2b3o5b3obo$3bo2bo6b3o2bo36b
o2b3o6bo2bo$4b2obob2ob2o4b3o11b3o4b3o11b3o4b2ob2obob2o$6bob2o2b2obo3b
2o11bobo4bobo11b2o3bob2o2b2obo$2b3o4bo3bo4b3o11b3o4b3o11b3o4bo3bo4b3o$
2bo2b3o4bobobo3bo32bo3bobobo4b3o2bo$5bo2b3obob3ob3o32b3ob3obob3o2bo$7b
o4b2ob2ob2o34b2ob2ob2o4bo$8b4o3bo42bo3b4o$12b2obo17bo6bo17bob2o$10bo2b
ob3o10b2o2b2o6b2o2b2o10b3obo2bo$10b2o6bo9bo2bob2o4b2obo2bo9bo6b2o$17b
2o10bob2o8b2obo10b2o$26b3o16b3o$26bo2b3o10b3o2bo$27b2o2b3obo2bob3o2b2o
$29b2o3b6o3b2o$29bobo10bobo$30b6o2b6o$35bo2bo$29bob2o8b2obo$29b2obo8bo
b2o!

Here's some interesting comparison for similar sparkers. Rightmost is from jslife, although I'm not sure where it was used for.
(Edit: added a smaller monomer form from search)

Code: Select all

x = 50, y = 31, rule = B3/S23
b2ob2o10b2o13b2o$5bo14b2o$o2b2o10bo2bo2bo8bo3bo$b3o12b5o9b4obo2b2ob2o$
b3o13bo3b3o4b2o2bob3o2bobobo$o2b2o13b3o2bo5bo2bo3b2obo4bo$5bo8bob2o3b
2o6bobobo5b2o4bo$b2ob2o6b5o3bo9bo2b6o5b2o$11bo8bo10b2o7bo$12b8o13b4ob
2o3b5o$14bo18bo2bobo2b2o4bo$17b2obo15bo2b4ob3o$17bob2o16bobo4bo2b3o$
36b2obob3o2bo2bo$40b2o5b2o6$15b2o$19b2o$14bo2bo2bo$15b5o$16bo3b3o$17b
2obo2bo$14b2obo2bobo$13b2o2bobobo$14bobobobo$12bobobo2bo$12b2o3b2o!

Edit: partial p4 support for hotdogPi's p12 partial, this is the easier part

Code: Select all

x = 61, y = 20, rule = B3/S23
3b2o11bobo23bobo11b2o$4bo3bobo2bo2b2obo21bob2o2bo2bobo3bo$4bob3ob4o5bo
7b2o3b2o7bo5b4ob3obo$2b2obo8b5ob2o17b2ob5o8bob2o$2bo2bobob5o6bo2bo3bo
5bo3bo2bo6b5obobo2bo$2o2bobobobo4b3o2bo2bo2bobo3bobo2bo2bo2b3o4bobobob
o2b2o$bob2obo3b5o5bo4bo3bobo3bo4bo5b5o3bob2obo$bobo2b2o2b2o2bo7bo3bobo
3bobo3bo7bo2b2o2b2o2bobo$2o2bob2o4bobob2ob2o6bo5bo6b2ob2obobo4b2obo2b
2o$2bobo7bo3b2o2b2o17b2o2b2o3bo7bobo$2bobo7bo3b2o2b2o17b2o2b2o3bo7bobo
$2o2bob2o4bobob2ob2o6bo5bo6b2ob2obobo4b2obo2b2o$bobo2b2o2b2o2bo7bo3bob
o3bobo3bo7bo2b2o2b2o2bobo$bob2obo3b5o5bo4bo3bobo3bo4bo5b5o3bob2obo$2o
2bobobobo4b3o2bo2bo2bobo3bobo2bo2bo2b3o4bobobobo2b2o$2bo2bobob5o6bo2bo
3bo5bo3bo2bo6b5obobo2bo$2b2obo8b5ob2o17b2ob5o8bob2o$4bob3ob4o5bo7b2o3b
2o7bo5b4ob3obo$4bo3bobo2bo2b2obo21bob2o2bo2bobo3bo$3b2o11bobo23bobo11b
2o!

Tag: p5 dot sparker domino sparker fumarole relative

[Sokwe]

I would guess that the other disconnected sparkers could also be replaced by a shorter double-sparker.

I vaguely thought I would cut a few rows, but I was surprised to see how small it was:

Indeed, that's smaller than I expected! Here is the stator minimization:

Code: Select all

x = 74, y = 43, rule = B3/S23
32bo8bo$32b3o4b3o$35bo2bo$30b6o2b6o$29bobo10bobo$29b2o3b6o3b2o$27b2o2b
3obo2bob3o2b2o$26bo2b3o10b3o2bo$26b3o16b3o$17b2o10bob2o8b2obo10b2o$10b
2o6bo9bo2bob2o4b2obo2bo9bo6b2o$10bo2bob3o10b2o2b2o6b2o2b2o10b3obo2bo$
12b2obo17bo6bo17bob2o$8b4o3bo42bo3b4o$7bo4b2ob2ob2o34b2ob2ob2o4bo$8b3o
bob3ob3o32b3ob3obob3o$3bob3o4bobobo3bo32bo3bobobo4b3obo$3b2o4bo3bo4b3o
11b3o4b3o11b3o4bo3bo4b2o$b2o3bob2o2b2obo3b2o11bobo4bobo11b2o3bob2o2b2o
bo3b2o$o2b3obob2ob2o4b3o11b3o4b3o11b3o4b2ob2obob3o2bo$b2o3bo6b3o2bo36b
o2b3o6bo3b2o$3bob3o5b3o2bo36bo2b3o5b3obo$3bo2bo6b3o2bo36bo2b3o6bo2bo$
4b2obob2ob2o4b3o11b3o4b3o11b3o4b2ob2obob2o$6bob2o2b2obo3b2o11bobo4bobo
11b2o3bob2o2b2obo$2b3o4bo3bo4b3o11b3o4b3o11b3o4bo3bo4b3o$2bo2b3o4bobob
o3bo32bo3bobobo4b3o2bo$5bo2b3obob3ob3o32b3ob3obob3o2bo$7bo4b2ob2ob2o
34b2ob2ob2o4bo$8b4o3bo42bo3b4o$12b2obo17bo6bo17bob2o$10bo2bob3o10b2o2b
2o6b2o2b2o10b3obo2bo$10b2o6bo9bo2bob2o4b2obo2bo9bo6b2o$17b2o10bob2o8b
2obo10b2o$26b3o16b3o$26bo2b3o10b3o2bo$27b2o2b3obo2bob3o2b2o$29b2o3b6o
3b2o$29bobo10bobo$30b6o2b6o$35bo2bo$32b3o4b3o$32bo8bo!

This can be considered a p65 pre-pulsar shuttle in the same sense as the p47 pre-pulsar shuttle. Both shuttles require a central interaction to reform the pre-pulsars.

[LaundryPizza03]

I would guess that the other disconnected sparkers could also be replaced by a shorter double-sparker.

I vaguely thought I would cut a few rows, but I was surprised to see how small it was:

Indeed, that's smaller than I expected! Here is the stator minimization:

Code: Select all

x = 74, y = 43, rule = B3/S23
32bo8bo$32b3o4b3o$35bo2bo$30b6o2b6o$29bobo10bobo$29b2o3b6o3b2o$27b2o2b
3obo2bob3o2b2o$26bo2b3o10b3o2bo$26b3o16b3o$17b2o10bob2o8b2obo10b2o$10b
2o6bo9bo2bob2o4b2obo2bo9bo6b2o$10bo2bob3o10b2o2b2o6b2o2b2o10b3obo2bo$
12b2obo17bo6bo17bob2o$8b4o3bo42bo3b4o$7bo4b2ob2ob2o34b2ob2ob2o4bo$8b3o
bob3ob3o32b3ob3obob3o$3bob3o4bobobo3bo32bo3bobobo4b3obo$3b2o4bo3bo4b3o
11b3o4b3o11b3o4bo3bo4b2o$b2o3bob2o2b2obo3b2o11bobo4bobo11b2o3bob2o2b2o
bo3b2o$o2b3obob2ob2o4b3o11b3o4b3o11b3o4b2ob2obob3o2bo$b2o3bo6b3o2bo36b
o2b3o6bo3b2o$3bob3o5b3o2bo36bo2b3o5b3obo$3bo2bo6b3o2bo36bo2b3o6bo2bo$
4b2obob2ob2o4b3o11b3o4b3o11b3o4b2ob2obob2o$6bob2o2b2obo3b2o11bobo4bobo
11b2o3bob2o2b2obo$2b3o4bo3bo4b3o11b3o4b3o11b3o4bo3bo4b3o$2bo2b3o4bobob
o3bo32bo3bobobo4b3o2bo$5bo2b3obob3ob3o32b3ob3obob3o2bo$7bo4b2ob2ob2o
34b2ob2ob2o4bo$8b4o3bo42bo3b4o$12b2obo17bo6bo17bob2o$10bo2bob3o10b2o2b
2o6b2o2b2o10b3obo2bo$10b2o6bo9bo2bob2o4b2obo2bo9bo6b2o$17b2o10bob2o8b
2obo10b2o$26b3o16b3o$26bo2b3o10b3o2bo$27b2o2b3obo2bob3o2b2o$29b2o3b6o
3b2o$29bobo10bobo$30b6o2b6o$35bo2bo$32b3o4b3o$32bo8bo!

This can be considered a p65 pre-pulsar shuttle in the same sense as the p47 pre-pulsar shuttle. Both shuttles require a central interaction to reform the pre-pulsars.

This is a new period of pre-pulsar shuttle, which means that the wiki will need to be updated. However, it behaves differently from the known pre-pulsar shuttles, since in addition to the (14,3) mechanism at center, four copies appear at generation 29 (one pair in the original position, plus one displaced outward by 6 cells).

[GUYTU6J]

Probably unusable H->B:

Code: Select all

x = 33, y = 27, rule = LifeHistory
22.A$22.3A$12.2A11.A$13.A10.2A$13.A.AB7.5B$14.2AB.3B5.4B$16.7B2.6B$
16.16B$17.15B$16.15B$14.8BD8B$12.9B2D8B$12.2BC5B2D9B$11.3BCBC4BD10B$
12.2B3C4B.D9B$11.5BC4B2.9B$10.10B4.6B$9.4B10.6B.2B$8.4B12.7B2A$7.4B
13.7B2A$6.4B14.6B.B$5.4B14.6B$4.4B15.6B$3.4B17.B.B$2.4B19.3B$.4B19.B
2AB$4B21.2A!

A glider-supported p188 Herschel loop based on it:

Code: Select all

x = 91, y = 93, rule = B3/S23
10bo3b2o$9bobo2bo$9bobo4bo$10bob5o$12bo$11bo3b2o5b2o$10bo4b2o5bo$10b2o
8bobo$2bo17b2o$2b3o$5bo12bo$4b2o12bo2$23b2o$23b2o$2o$bo$bobo$2b2o3b2o$
6bo2bo11b2o$7b3o11bobo$8bo14bo$23b2o$2o$2o7bo$10b2o$9b3o2$2o$bo20bobo$
bobo19b2o$2b2o19bo$74b2o3bo$33b2o18bo21bo2bobo$33b2o18b3o17bo4bobo$56b
o16b5obo$b2o52b2o20bo$b2o5b3o55b2o5b2o3bo$7bo3bo12b2o41bo5b2o4bo$6bo5b
o11bo42bobo8b2o$6bo5bo9bobo2b2o39b2o17bo$6bo5bo9b2o3b2o56b3o$3b2o2bo3b
o72bo$2bobo3b3o73b2o$2bo$b2o35bo26b2o$24b2o12b2o25b2o$24b2o11bob2o47b
2o$37bobo48bo$5b2o30b2o41b3o3bobo$6bo72bo3bo2b2o$3b3o56b2o3b2o9bo5bo$
3bo17b2o19b2o18b2o2bobo9bo5bo$11b2o8bobo18b2o22bo11bo5bo$11bo4b2o5bo
41b2o12bo3bo$12bo3b2o5b2o55b3o5b2o$13bo20b2o52b2o$11bob5o16bo$10bobo4b
o17b3o18b2o$10bobo2bo21bo18b2o$11bo3b2o$65b2o20b2o$65b2o20bobo$89bo$
89b2o2$79b3o$79b2o$81bo7b2o$89b2o$66b2o$67bo14bo$67bobo11b3o$68b2o11bo
2bo$82b2o3b2o$87bobo$89bo$89b2o$66b2o$66b2o2$72bo12b2o$72bo12bo$86b3o$
69b2o17bo$68bobo8b2o$68bo5b2o4bo$67b2o5b2o3bo$78bo$74b5obo$74bo4bobo$
76bo2bobo$75b2o3bo!

̶(̶I̶ ̶d̶o̶n̶'̶t̶ ̶t̶h̶i̶n̶k̶ ̶t̶h̶i̶s̶ ̶i̶s̶ ̶i̶n̶t̶e̶r̶e̶s̶t̶i̶n̶g̶ ̶e̶n̶o̶u̶g̶h̶ ̶f̶o̶r̶ ̶t̶h̶e̶ ̶[̶i̶]̶c̶u̶r̶r̶e̶n̶t̶[̶/̶i̶]̶ ̶o̶s̶c̶i̶l̶l̶a̶t̶o̶r̶ ̶d̶i̶s̶c̶u̶s̶s̶i̶o̶n̶ ̶t̶h̶r̶e̶a̶d̶,̶ ̶g̶i̶v̶e̶n̶ ̶a̶l̶l̶ ̶o̶f̶ ̶t̶h̶e̶s̶e̶ ̶w̶o̶n̶d̶e̶r̶f̶u̶l̶ ̶c̶o̶n̶s̶t̶r̶u̶c̶t̶i̶o̶n̶s̶.̶.̶.̶)̶
EDIT: AK-94 happens to work as well, where the extra glider is sparked harmlessly.

Code: Select all

x = 75, y = 77, rule = B3/S23
15b2o3bo$16bo2bobo$14bo4bobo$14b5obo$18bo$7b2o5b2o3bo$8bo5b2o4bo$2o6bo
bo8b2o$bo7b2o$bobo$2b2o3$23b2o$23b2o$2o13b3o$bo12bo3bo$bobo9bo5bo$2b2o
10bo3bo$15b3o3b2o$21bobo$23bo$23b2o$2o$2o$25b2o18bo$25b2o18b3o$48bo$
47b2o$14b2o$4b2o8bobo$4bo4b2o5bo$5bo3b2o5b2o$6bo$4bob5o$3bobo4bo$3bobo
2bo13b2o$4bo3b2o11bo2b2o$20b2o2bobo$21b2obob2o37b2o3bo$21b2o4bo16bobo
19bo2bobo$23b4o17bobo17bo4bobo$23b2o20bo18b5obo$68bo$34b2o21b2o5b2o3bo
$34b2o22bo5b2o4bo$58bobo8b2o$59b2o$26b2o$26bo$27b3o18b2o$29bo18b2o$73b
2o$73b2o$50b2o$51bo$51bobo$52b2o3b3o$56bo3bo10b2o$55bo5bo9bobo$56bo3bo
12bo$57b3o13b2o$50b2o$50b2o3$71b2o$71bobo$64b2o7bo$54b2o8bobo6b2o$54bo
4b2o5bo$55bo3b2o5b2o$56bo$54bob5o$53bobo4bo$53bobo2bo$54bo3b2o!

(EDIT2 after Sokwe moving the post: thanks for your appreciation, considering that there are several non-trivial lucky coincidences. I removed two block catalysts in the central reaction, allowing for a reduced bounding box.)

[hotdogPi]

Since we have a 51-generation 3-cell push, and 15-generation pushes are common just like 14-generation pushes, could we also get a p66 here? The p5 sparkers obviously won't work, but we could use p6, p3, or maybe Martin Grant's p11 (which has extremely low clearance).

[Sokwe]

Since we have a 51-generation 3-cell push, and 15-generation pushes are common just like 14-generation pushes, could we also get a p66 here? The p5 sparkers obviously won't work, but we could use p6, p3, or maybe Martin Grant's p11 (which has extremely low clearance).

The (51,3) push requires the hassled pre-pulsars to interact, so they must be a specific distance apart. It seems unlikely to me that the 15-generation push can be made compatible with the required spacing. Anyone's welcome to try, of course. I've been proven wrong in the past.

I don't think this is interesting enough for the current oscillator discussion thread, given all of these wonderful constructions...

Oscillator discussion goes in the oscillator discussion thread. This thread has no threshold for what counts as "interesting". Also, the variant in the edit is quite clever. Nice work! I've moved your post to the oscillator discussion thread.

[wwei47]

Here's a partial completion for the other side:

Another:

Code: Select all

x = 25, y = 45, rule = B3/S23
5b2o12b2o$2bo2bo2bob6obo2bo2bo$bobobob2obo4bob2obobobo$2bo2bo2bobo4bob
o2bo2bo$5b2o12b2o$9b2ob2ob2o$8bobo4bobo$7bobo6bobo$8bo8bo2$8bo8bo$7bob
o6bobo$8bobo4bobo$9b2ob2ob2o$5b2o12b2o$2bo2bo2bobo4bobo2bo2bo$bobobob
2obo4bob2obobobo$2bo2bo2bob6obo2bo2bo$5b2o12b2o3$3b2o6b2o4b2o$4bo5bo6b
o$3bo6bobo5bo$3b2o6bo5b2o$b2o3bo8bo3b2o$bo2b3ob6ob3o2bo$2b2o3b8o3b2o$
3bobobob4obobobo$3bo14bo$b2obob2o6b2obob2o$obobob2o6b2obobobo$obobo2b
3o2b3o2bobobo$bo2b2o4b2o4b2o2bo$2b2o14b2o$4b3ob6ob3o$bobo2b2o6b2o2bobo
$b2obob2o2b2o2b2obob2o$4bob10obo$4bob2o6b2obo$5bo2bo4bo2bo2$6bo8bo$5b
2ob6ob2o$10b2o!

[muzik]

p128 loaf rotator using known components, that can definitely be reduced:

Code: Select all

x = 366, y = 366, rule = B3/S23
218bo11b2o$217bobo10b2o$209bo3b2o2bobo$208bobo2bo2b2ob2o$208bobo3bobo$
209bob4o2bob2o$211bo3bobob2o$152bo57bo3bobo$152b3o10bo43bo3bobo$155bo
7b3o17b2o24b2o3bo$154b2o6bo20bo11bo$162b2o17bobo11b3o$181b2o15bo$197b
2o8bobo2b2o8b2o$207bo2b2o10b2o$207bo2b2o2bo22b2o$208b2o2bobo21bo2bo$
237b2obo$240bo$240b2o$225b2o$171b2o15b2o36bo$170b3o15b2o33b3o9b2o$166b
2o4bo38b2o10bo11bobo$150b2o14bo2b2o40bobo21bo$150b2o15b2o44bo$168bo32b
2o10b2o$201bo$191b2o9b3o$171b2o19bo11bo$171bobo17bo$173bo17b2o$173b2o
22$267b2o$267bobo$267bo$178bo$176bobo$177b2o11$88b2o$88b2o16b2o$106bo$
104bobo$104b2o$86bo$85bo3bo$85b2o$82b3o2bo2bo3b3o$82bo2b3o4bo3b2o$82bo
6bo2bobo2b2o$83b2o2b2o2bo5bo173b2o$85b2o5bo2b2o5b2o149b2o17bo$92bo9bob
o149bo17bobo$104bo136bo11bo19b2o$104b2o135b3o9b2o$244bo$231b2o10b2o32b
o$232bo44b2o15b2o$210bo21bobo40b2o2bo14b2o$208bobo11bo10b2o38bo4b2o$
83b2o124b2o9b3o33b2o15b3o$84bo134bo36b2o15b2o$81b3o135b2o$81bo122b2o$
205bo$205bob2o$98bo107bo2bo21bobo2b2o$99b2o106b2o22bo2b2o2bo$98b2o122b
2o10b2o2bo$222b2o8b2o2bobo8b2o$247bo$248b3o31b2o$250bo32bo$47bo183bo3b
2o43b3o8b2o$46bo183bobo3bo43bo10bo$46b3o180bobo3bo56b3o$225b2obobo3bo
59bo$91b2o132b2obo2b4obo$91b2o136bobo3bobo$225b2ob2o2bo2bobo$82b2obo
140bobo2b2o3bo$82bob2o128b2o10bobo$214b2o11bo2$102b2o$102bo$94b3o3bobo
$94b3o3b2o$93bo3b2o$93b2o3bo$86b2o6bo3bo$85bobo6bo2bo144bobo$85bo8b3o
145b2o$19bo64b2o7bobo147bo$17b3o73b2o$16bo$15bobo$15bobo91b2o$16bo87b
2o2bo2bo18bo$104bobo2b2o20b2o$89b2o14bob2o21b2o$90bo13b2o2bo$87b3o14b
2o2bob2o$2o85bo16bobob2obo$2o103bobo$15bo90bo2b2o$14bo92b2ob3o$14b3o
96bo$20b2o85b2ob3o$20bobo84b2obo$22bo$13b2o7b2o75b2o$13b2o75b2o7b2o$
91bo$3bob2o84bobo$b3ob2o85b2o$o96b3o$b3ob2o92bo$3b2o2bo90bo$6bobo103b
2o226b2o$2bob2obobo16bo85b2o226b2o$2b2obo2b2o14b3o330b2o$5bo2b2o13bo
333bo$5b2obo14b2o185bobo142bobo$3b2o2bobo200b2o143b2o$2bo2bo2b2o87bo
113bo$3b2o91bobo$96bobo$97bo$19b2o73b3o$18bobo7b2o64bo67bo$17b3o8bo
134b2o189b2o$16bo2bo6bobo133b2o190bobo$15bo3bo6b2o328bo$15bo3b2o335b2o
$15b2o3bo$12b2o3b3o$11bobo3b3o295bo$11bo302bo$10b2o302b3o$335b2o$336bo
$28b2obo301b3o$28bob2o301bo$345bo$21b2o321b3o$21b2o320b2o2bo$343bo3bo$
65b3o275bobo$67bo$9bo56bo277b2ob2o4b2o$9b3o334bo6bo$12bo168b2o171b3o$
11b2o167bo2bo172bo$181bobo158b2o$14b2o166bo3b2o154b2obob2o$13b2o170b2o
158bobo$15bo171bo154bo3bo$342bobo$343bo3bo$32bo301b2obo9bo$30b3o301bob
2o9bo$29bo140bo$29b2o139b2o$169bobo182b2o$354bo$352bobo$352b2o2$8b2o
273bo$9bo272bo55b2o$9bobo9bo260b3o52bobo$10b2o5b2o2bo5b2o308bo$16bo5bo
2b2o2b2o240bo64b2o$15b2o2bobo2bo6bo237b3o$16b2o3bo4b3o2bo236bo$17b3o3b
o2bo2b3o235bobo$27b2o238bobo91b2o$24bo3bo239bo87b2o2bo2bo$9b2o16bo328b
obo2b2o$8bobo330b2o16b2o$8bo333bo17bo$7b2o330b3o15bo2bob2o$24b2o226b2o
85bo16bobob2obo$24b2o226b2o103bobo$358bo2b2o$359b2ob3o$218b2o145bo$
217b2o43b2o8b2o85b2ob3o$219bo42b2o8bobo76b2o6b2obo$266bo7bo76bobo$265b
2o7b2o74bo2bo$264bo2bo74b2o7b2o$264bobo76bo7bo$138bo116bob2o6b2o76bobo
8b2o$138b2o113b3ob2o85b2o8b2o$137bobo112bo$253b3ob2o$255b2o2bo$258bobo
103b2o$254bob2obobo16bo85b2o$254b2obo2bo15b3o$257bo17bo$257b2o16b2o$
255b2o2bobo$254bo2bo2b2o87bo$255b2o91bobo$348bobo$349bo$346b3o$280b2o
64bo$280bo$278bobo52b3o$278b2o55bo$334bo2$264b2o$263bobo$263bo$250b2o
10b2o$249b2o$138bo11b2o99bo$137bobo10b2o118bo9b2obo$129bo3b2o2bobo130b
o9bob2o$128bobo2bo2b2ob2o129bo3bo$128bobo3bobo11b2o123bobo$106bo22bob
4o2bob2o9bo120bo3bo$71bo34b2o23bo3bobob2o5bob3o119bobo$71b3o31bobo22bo
3bobo8b2o122b2obob2o$74bo10bo43bo3bobo9bo4bo123b2o$73b2o8b3o43b2o3bo
10bob2o2bo$82bo32bo29bo5bo$82b2o31b3o27bob5o119bo$118bo28bo3bob2o114b
2ob2o$117b2o29b3o2b3o$149b2o2b2o117bobo$157b2o111bo3bo$156bo2bo110bo2b
2o$157b2obo110b3o$160bo111bo$111bo48b2o122bo$110b2o33b2o135b3o$109bo2b
o33bo134bo$79bo30b2o31b3o135b2o$79bo51b2o10bo157b3o$70b2o5b3o51bobo
169bo$70b2o4b2o55bo168bo$77b2o42b2o10b2o$77b2o42bo$74b2obo33b2o9b3o
135b2o$74b3o14b2o19bo11bo136bo$91bobo17bo149bobo$93bo17b2o149b2o$77bo
15b2o$76b2o$76bobob2o$76bobob2o$76bob2o$76bobo$171b2o$171bobo86b2o$
171bo87bobo$82bo176bo$80bobo175b2o16b2o$81b2o193b2o27$203b2o$203bobo$
203bo$114bo$112bobo$113b2o$207bobo$206b2obo$204b2obobo$204b2obobo$208b
2o$191b2o15bo$173b2o17bo$174bo17bobo$161bo11bo19b2o14b3o$161b3o9b2o33b
ob2o$164bo42b2o$151b2o10b2o42b2o$152bo55b2o4b2o$152bobo51b3o5b2o$142bo
10b2o51bo$140b3o31b2o30bo$139bo33bo2bo$139b2o33b2o$124b2o48bo$125bo$
125bob2o$126bo2bo$127b2o$131b2o2b2o$130b3o2b3o29b2o$131b2obo3bo28bo15b
2o$134b5obo27b3o11bobo17b2o$134bo5bo29bo11bo20bo6b2o$134bo2b2obo10bo3b
2o24b2o17b3o7bo$135bo4bo9bobo3bo43bo10b3o$139b2o8bobo3bo57bo$135b3obo
5b2obobo3bo$135bo9b2obo2b4obo$136b2o11bobo3bobo$145b2ob2o2bo2bobo$146b
obo2b2o3bo$134b2o10bobo$134b2o11bo!

Which I just did:

Code: Select all

x = 302, y = 302, rule = B3/S23
154bo11b2o$153bobo10b2o$145bo3b2o2bobo$144bobo2bo2b2ob2o$144bobo3bobo$
145bob4o2bob2o$147bo3bobob2o$88bo57bo3bobo$88b3o10bo43bo3bobo$91bo7b3o
17b2o24b2o3bo$90b2o6bo20bo11bo$98b2o17bobo11b3o$117b2o15bo$133b2o8bobo
2b2o8b2o$143bo2b2o10b2o$143bo2b2o2bo22b2o$144b2o2bobo21bo2bo$173b2obo$
176bo$176b2o$161b2o$107b2o15b2o36bo$106b3o15b2o33b3o9b2o$102b2o4bo38b
2o10bo11bobo$86b2o14bo2b2o40bobo21bo$86b2o15b2o44bo$104bo32b2o10b2o$
137bo$127b2o9b3o$107b2o19bo11bo$107bobo17bo$109bo17b2o$109b2o22$203b2o
$203bobo$203bo$114bo$112bobo$113b2o11$88b2o$88b2o16b2o$106bo$104bobo$
104b2o$86bo$85bo3bo$85b2o$82b3o2bo2bo3b3o$82bo2b3o4bo3b2o$82bo6bo2bobo
2b2o$83b2o2b2o2bo5bo109b2o$85b2o5bo2b2o5b2o85b2o17bo$92bo9bobo85bo17bo
bo$104bo72bo11bo19b2o$104b2o71b3o9b2o$180bo95b2o$167b2o10b2o32bo62b2o$
168bo44b2o15b2o61b2o$146bo21bobo40b2o2bo14b2o61bo$144bobo11bo10b2o38bo
4b2o75bobo$83b2o60b2o9b3o33b2o15b3o79b2o$84bo70bo36b2o15b2o$81b3o71b2o
$81bo58b2o$141bo$141bob2o$98bo43bo2bo21bobo2b2o$99b2o42b2o22bo2b2o2bo
115b2o$98b2o58b2o10b2o2bo115bobo$158b2o8b2o2bobo8b2o107bo$183bo108b2o$
184b3o31b2o$186bo32bo$47bo119bo3b2o43b3o8b2o22bo$46bo119bobo3bo43bo10b
o22bo$46b3o116bobo3bo56b3o19b3o$161b2obobo3bo59bo40b2o$91b2o68b2obo2b
4obo99bo$91b2o72bobo3bobo95b3o$161b2ob2o2bo2bobo95bo$82b2obo76bobo2b2o
3bo108bo$82bob2o64b2o10bobo115b3o$150b2o11bo115b2o2bo$279bo3bo$102b2o
175bobo$102bo$94b3o3bobo177b2ob2o4b2o$94b3o3b2o180bo6bo$93bo3b2o191b3o
$93b2o3bo193bo$86b2o6bo3bo179b2o$85bobo6bo2bo80bobo97b2obob2o$85bo8b3o
81b2o101bobo$19bo64b2o7bobo83bo98bo3bo$17b3o73b2o183bobo$16bo262bo3bo$
15bobo252b2obo9bo$15bobo91b2o159bob2o9bo$16bo87b2o2bo2bo18bo$104bobo2b
2o20b2o$89b2o14bob2o21b2o158b2o$90bo13b2o2bo181bo$87b3o14b2o2bob2o176b
obo$2o85bo16bobob2obo176b2o$2o103bobo$15bo90bo2b2o108bo$14bo92b2ob3o
105bo55b2o$14b3o96bo104b3o52bobo$20b2o85b2ob3o160bo$20bobo84b2obo96bo
64b2o$22bo182b3o$13b2o7b2o75b2o103bo$13b2o75b2o7b2o102bobo$91bo111bobo
91b2o$3bob2o84bobo110bo87b2o2bo2bo$b3ob2o85b2o198bobo2b2o$o96b3o177b2o
16b2o$b3ob2o92bo178bo17bo$3b2o2bo90bo176b3o15bo2bob2o$6bobo103b2o74b2o
85bo16bobob2obo$2bob2obobo16bo85b2o35b2o37b2o103bobo$2b2obo2b2o14b3o
121bo2bo142bo2b2o$5bo2b2o13bo125bobo143b2ob3o$5b2obo14b2o125bo3b2o145b
o$3b2o2bobo143b2o43b2o8b2o85b2ob3o$2bo2bo2b2o87bo57bo42b2o8bobo76b2o6b
2obo$3b2o91bobo103bo7bo76bobo$96bobo102b2o7b2o74bo2bo$97bo102bo2bo74b
2o7b2o$19b2o73b3o103bobo76bo7bo$18bobo7b2o64bo43bo52bob2o6b2o76bobo8b
2o$17b3o8bo109b2o49b3ob2o85b2o8b2o$16bo2bo6bobo108bobo48bo$15bo3bo6b2o
161b3ob2o$15bo3b2o170b2o2bo$15b2o3bo173bobo103b2o$12b2o3b3o170bob2obob
o16bo85b2o$11bobo3b3o170b2obo2bo15b3o$11bo181bo17bo$10b2o181b2o16b2o$
191b2o2bobo$190bo2bo2b2o87bo$28b2obo159b2o91bobo$28bob2o252bobo$285bo$
21b2o259b3o$21b2o193b2o64bo$216bo$65b3o146bobo52b3o$67bo146b2o55bo$9bo
56bo203bo$9b3o$12bo187b2o$11b2o186bobo$199bo$14b2o170b2o10b2o$13b2o
170b2o$15bo122bo11b2o35bo$137bobo10b2o54bo9b2obo$129bo3b2o2bobo66bo9bo
b2o$32bo95bobo2bo2b2ob2o65bo3bo$30b3o95bobo3bobo11b2o59bobo$29bo76bo
22bob4o2bob2o9bo56bo3bo$29b2o40bo34b2o23bo3bobob2o5bob3o55bobo$71b3o
31bobo22bo3bobo8b2o58b2obob2o$74bo10bo43bo3bobo9bo4bo59b2o$73b2o8b3o
43b2o3bo10bob2o2bo$82bo32bo29bo5bo$82b2o31b3o27bob5o55bo$8b2o108bo28bo
3bob2o50b2ob2o$9bo107b2o29b3o2b3o$9bobo9bo127b2o2b2o53bobo$10b2o5b2o2b
o5b2o128b2o47bo3bo$16bo5bo2b2o2b2o125bo2bo46bo2b2o$15b2o2bobo2bo6bo
125b2obo46b3o$16b2o3bo4b3o2bo128bo47bo$17b3o3bo2bo2b3o79bo48b2o58bo$
27b2o81b2o33b2o71b3o$24bo3bo80bo2bo33bo70bo$9b2o16bo51bo30b2o31b3o71b
2o$8bobo68bo51b2o10bo93b3o$8bo61b2o5b3o51bobo105bo$7b2o61b2o4b2o55bo
104bo$24b2o51b2o42b2o10b2o$24b2o51b2o42bo$74b2obo33b2o9b3o71b2o$74b3o
14b2o19bo11bo72bo$91bobo17bo85bobo$93bo17b2o85b2o$77bo15b2o$76b2o$76bo
bob2o$76bobob2o$76bob2o$76bobo$171b2o$171bobo22b2o$171bo23bobo$82bo
112bo$80bobo111b2o16b2o$81b2o129b2o27$203b2o$203bobo$203bo$114bo$112bo
bo$113b2o$207bobo$206b2obo$204b2obobo$204b2obobo$208b2o$191b2o15bo$
173b2o17bo$174bo17bobo$161bo11bo19b2o14b3o$161b3o9b2o33bob2o$164bo42b
2o$151b2o10b2o42b2o$152bo55b2o4b2o$152bobo51b3o5b2o$142bo10b2o51bo$
140b3o31b2o30bo$139bo33bo2bo$139b2o33b2o$124b2o48bo$125bo$125bob2o$
126bo2bo$127b2o$131b2o2b2o$130b3o2b3o29b2o$131b2obo3bo28bo15b2o$134b5o
bo27b3o11bobo17b2o$134bo5bo29bo11bo20bo6b2o$134bo2b2obo10bo3b2o24b2o
17b3o7bo$135bo4bo9bobo3bo43bo10b3o$139b2o8bobo3bo57bo$135b3obo5b2obobo
3bo$135bo9b2obo2b4obo$136b2o11bobo3bobo$145b2ob2o2bo2bobo$146bobo2b2o
3bo$134b2o10bobo$134b2o11bo!

[wwei47]

Here's a partial completion for the other side:

Another:

Another:

Code: Select all

x = 24, y = 53, rule = B3/S23
4b2o12b2o$bo2bo2bob6obo2bo2bo$obobob2obo4bob2obobobo$bo2bo2bobo4bobo2b
o2bo$4b2o12b2o$8b2ob2ob2o$7bobo4bobo$6bobo6bobo$7bo8bo2$7bo8bo$6bobo6b
obo$7bobo4bobo$8b2ob2ob2o$4b2o12b2o$bo2bo2bobo4bobo2bo2bo$obobob2obo4b
ob2obobobo$bo2bo2bob6obo2bo2bo$4b2o12b2o3$3bo6b2o4bo$2bobo4bo5bobo$2bo
bo4bobo3bobo$b2ob2o4bo3b2ob2o$bo4bo6bo4bo$2b16o$7b6o$2b2o12b2o$2bo14bo
$3b4o2b2o2b4o2$b4ob3o2b3ob4o$obo2bobob2obobo2bobo$o4bobob2obobo4bo$b5o
bo4bob5o2$ob2ob4o2b4ob2obo$2obobo2bo2bo2bobob2o$3bobo2bo2bo2bobo$3bob
2obo2bob2obo$4bo3bo2bo3bo$5b2o6b2o$8b4o$8bo2bo$5bobo4bobo$5bo8bo$6b2o
4b2o$5b2ob4ob2o$6bo2b2o2bo$5b2o6b2o$4bobobo2bobobo$5bobob2obobo!

[muzik]

Two patterns with a herschel for input and a glider for output which also move a block. I assume these could be used for oscillator construction somehow with the correct conduits?

Code: Select all

x = 44, y = 13, rule = B3/S23
5b3o32b3o$7bo34bo$6b3o32b3o6$2o$2o2$41b2o$41b2o!

[muzik]

The famed T-nosed P7, can it be constructed?

Code: Select all

x = 7, y = 5, rule = B3/S23
2o3b2o2$2b3o$3bo$3bo!
[[
PASTET EVERY 7 PASTE 2o3b2o! 0 0
]]

[hotdogPi]

Useless because there's no way to get the sparks in, but this pulsar regenerates in 55 generations:

Code: Select all

x = 15, y = 17, rule = B3/S23
3bo2$4b3o3b3o$o$2bo4bobo4bo$2bo4bobo4bo$2bo4bobo4bo$4b3o3b3o2$4b3o3b3o
$2bo4bobo4bo$2bo4bobo4bo$2bo4bobo4bo$o$4b3o3b3o2$3bo!

[Freywa]

Can you add to or improve this Elkies–Simkin reflector collection?

Code: Select all

x = 406, y = 142, rule = B3/S23
7bo3bo34bobobo31bobobo29bobobo33bobobo33bobobo32bo3bo3bo35bo3bobobo43b
obobo3bobobo41bo3bo3bobobo2$7bo3bo34bo35bo37bo33bo3bo33bo3bo32bo3bo3bo
35bo3bo51bo7bo41bo3bo3bo2$7bobobo34bobobo31bobobo33bo33bobobo33bobobo
32bo3bobobo35bo3bobobo43bobobo3bobobo41bobobo3bobobo2$11bo38bo31bo3bo
33bo33bo3bo37bo32bo7bo35bo7bo43bo7bo49bo3bo3bo2$11bo34bobobo31bobobo
33bo33bobobo33bobobo32bo7bo35bo3bobobo43bobobo3bobobo45bo3bobobo5$80b
2o5b2o$80b2o5b2o2$78b6ob6o$79bo2b2ob2o2bo$77bo5bobo5bo$77b2o11b2o2$82b
5o$83bobo$83bobo$82bobobo$82bo3bo2$82bobobo$78b2o2b2ob2o2b2o$77bo2bob
2ob2obo2bo$77bobo2b2ob2o2bobo$76b2o2b3o3b3o2b2o$76bo2bo9bo2bo$77b2obob
o3bobob2o$78bobobo3bobobo30bobo$77bo2bo7bo2bo26bo2b2obo2b2o$5b2o6b2o
63b2o9b2o27b3o3bo3bo$5bo8bo67b2ob2o35b2ob3o$3bobob2o2b2obobo61b2obobob
obob2o29b2obobo$b3obo8bob3o57bo2b3o2bo2b3o2bo27bo$o4bobo4bobo4bo56b2o
13b2o28b2obo$4o2bo6bo2b4o62bo3bo31b3o3bo105b2o45bo$3b2o4b2o4b2o64b2obo
b2o30bo2b2o6b2o94b2o3bobo6bo36bobo61b2o$2obo2bo2b2o2bo2bob2o59b2o3bo3b
2o29bobo7bo22b2ob2obo66b2o3bo2bo4b2o35bo3bo43bo16bo41bo3bo$ob2ob2o6b2o
b2obo59b2obo3bob2o28b2obob2ob2obo21b2o2b2ob2o71bo3bo39bo3bo42b3o13bobo
29b2o9bo5bo9b2o$b2o4b6o4b2o59b2o2b2ob2o2b2o27bo2bo3bobob2o28bo73bobo
39bo3bo41b3obo7b2o3b2o30b2o9bo15b2o$3bob2o6b2obo61b3o2bobo2b3o28b2o4bo
bo23b2o122bo3bo40b3o2bo6b4o45b2o3bo$3bo4b4o4bo66bobo35b5ob4o20b2o5b2o
73bobo39bo3bo41b4o6bo2b3o46b3o$6bobo2bobo64bobo2b3o2bobo30bo4bo4bo26b
2o71bo3bo39bo3bo37b2o3b2o7bob3o$3b2o2bo4bo2b2o61bo3bo3bo3bo31b3obob3o
20bo73b2o3bo2bo4b2o36bobo37bobo13b3o48b3o6bob2o$6bob4obo66bo7bo35b2ob
2o22b2ob2o2b2o65b2o3bobo6bo37bo38bo16bo47b2o3bo5bobobo$7bo4bo67bo7bo
63bob2ob2o71b2o83b2o53b2o9bo9bo4bo$370b2o9bo5bo4bobobo$8bo2bo72bo297bo
3bo5bob2o4$4b2o2b2o68b2o2b2o36b2o2b2o26b2o2b2o70b2o2b2o37b2o2b2o51b2o
2b2o$4b2o2b2o68b2o2b2o36b2o2b2o26b2o2b2o70b2o2b2o37b2o2b2o51b2o2b2o57b
2o2b2o$14b2o72b2o40b2o30b2o74b2o41b2o55b2o51b2o2b2o$14bobo71bobo39bobo
29bobo73bobo40bobo54bobo60b2o$2b2o10bo73bo41bo31bo75bo42bo56bo62bobo$b
o2bo76bo70b2o247bo$b3o76bobo65b2o4b4o70b2o83b2o77b2o$4b8o68b2o2bobo35b
5o21b2o2b2ob3o65b2o2b2obo5b2o37bo38bo15b3o35b2o9b2o8b2obobo$3bo2b5obo
65b2o2bo2b2o33b3obob3o23bo70b2o3bobo5b2o36b3o37bobo16bo34b2o8b2o9b2o3b
2o$3b2o2b3o69bobo37bo4bo4bo100bo42b2ob2o37b2o2bo2bo6bo4bo44b5o5b2obobo
$11bobo65bob6o32b5ob4o103bo39b3ob3o39bo3bo6bo4bo45b4o8b2o$12b2o66bo5bo
30b2o2bobobo146b3ob3o39bo4bo6bo3bo$13bo67b3o32bo2b2o2bobob2o103bo39b3o
b3o39bo4bo6bo2bo2b2o42b4o$12bo2bo67bo32b2obo2b4obo102bo41b3ob3o40bo16b
obo40b5o$9bo2bo3bo100bobobo5bo95b2o3bobo5b2o35b2ob2o42b3o15bo29b2o8b2o
15b2o$7b5o4bo99bo2b2o6b2o94b2o2b2obo5b2o36b3o61b2o28b2o9b2o14b2o$6bo4b
7o98b3o109b2o45bo$7b3o7bo101bobo$9bo2b5o101bo2b2o$12bo105b2obobo$14bo
105b2ob3o$13b2o101b3o3bo3bo$116bo2b2obo2b2o$119bobo3$39b2o72b2o40b2o
68b2o36b2o41b2o55b2o$39bobo71bobo39bobo67bobo35bobo40bobo54bobo$41bo
73bo41bo69bo37bo42bo56bo$41b2o72b2o40b2o68b2o36b2o41b2o55b2o27$11b2o4b
o31b2o4bo29b2o4bo35b2o4bo25b2o4bo31b2o4bo31b2o4bo36b2o4bo50b2o4bo56b2o
4bo$11b2o3bobo30b2o3bobo28b2o3bobo34b2o3bobo24b2o3bobo30b2o3bobo30b2o
3bobo35b2o3bobo49b2o3bobo55b2o3bobo$17bo37bo35bo41bo31bo37bo37bo42bo
56bo62bo3$4b2o2b2o32b2o2b2o30b2o2b2o36b2o2b2o26b2o2b2o32b2o2b2o32b2o2b
2o37b2o2b2o51b2o2b2o57b2o2b2o$4b2o2b2o32b2o2b2o30b2o2b2o36b2o2b2o26b2o
2b2o32b2o2b2o32b2o2b2o37b2o2b2o51b2o2b2o57b2o2b2o$14b2o36b2o34b2o40b2o
30b2o36b2o36b2o41b2o55b2o61b2o$14bobo35bobo33bobo39bobo29bobo35bobo35b
obo40bobo54bobo60bobo$14bo37bo35bo41bo31bo23bo7bo5bo37bo42bo56bo62bo$
3b2o40b3o33bo70b2o31bobo5bobo196b2o$3bo76bobo65b2o4b4o25b2o11b2o30b2o
83b2o53b2o9b2o8b2obobo$4b8o32bobobo31b2o2bobo35b5o21b2o2b2ob3o26bo2b3o
b3o2bo26b2o2b2obo5b2o37bo38bo15b3o35b2o8b2o9b2o3b2o$b3o2b5obo29b4ob4o
27b2o2bo2b2o33b3obob3o23bo28bo2bo2bo5bo2bo2bo23b2o3bobo5b2o36b3o37bobo
16bo45b5o5b2obobo$bo2bo2b3o31bo9bo27bobo37bo4bo4bo52b2o4b2ob2o4b2o31bo
42b2ob2o37b2o2bo2bo6bo4bo45b4o8b2o$2b2o7bobo26bob2o5b2obo26bob6o32b5ob
4o59b5o39bo39b3ob3o39bo3bo6bo4bo$12b2o25bo2bobo3bobo2bo26bo5bo30b2o2bo
bobo146b3ob3o39bo4bo6bo3bo45b4o$13bo25b2o3b2ob2o3b2o27b3o32bo2b2o2bobo
b2o103bo39b3ob3o39bo4bo6bo2bo2b2o41b5o$12bo2bo27b2o3b2o33bo32b2obo2b4o
bo102bo41b3ob3o40bo16bobo29b2o8b2o15b2o$9bo2bo3bo26b2o3b2o67bobobo5bo
95b2o3bobo5b2o35b2ob2o42b3o15bo29b2o9b2o14b2o$7b5o4bo26b2o3b2o66bo2b2o
6b2o58b2o3b2o29b2o2b2obo5b2o36b3o61b2o$6bo4b7o25b2o3b2o66b3o69bo3bo35b
2o45bo$7b3o7bo101bobo63b3o5b3o$9bo2b5o101bo2b2o62bo9bo$12bo105b2obobo$
14bo105b2ob3o$13b2o101b3o3bo3bo$116bo2b2obo2b2o$119bobo!

[hotdogPi]

More partials:

p20, spark must be p20

Code: Select all

x = 38, y = 21, rule = B3/S23
6bo24bo$5bobo22bobo$5bobo22bobo$ob2obob2o20b2obob2obo$2obobo3bo5bo12bo
3bobob2o$5b2ob2o18b2ob2o$4bo4bo6b2o10bo4bo$4b2obo2bo4bo2bo8bo2bob2o$9b
o4b5o9bo$4b5o6b3o11b5o$3bo11b2o4b2o11bo$4b5o11b3o6b5o$9bo9b5o4bo$4b2ob
o2bo8bo2bo4bo2bob2o$4bo4bo10b2o6bo4bo$5b2ob2o18b2ob2o$2obobo3bo12bo5bo
3bobob2o$ob2obob2o20b2obob2obo$5bobo22bobo$5bobo22bobo$6bo24bo!

Probably the easiest one, a p27 partial that simply needs a p3 or p9 dot spark that fits.

Code: Select all

x = 28, y = 64, rule = B3/S23
13bob2o4b2obo$13b2o2bo2bo2b2o$11b2o3bo4bo3b2o$10bo3b2ob4ob2o3bo$11b3ob
obo2bobob3o$13bo3bo2bo3bo$15b2ob2ob2o$18b2o3$14b2o2b2o2b2o$14bo2bo2bo
2bo$15b8o2$13b4o4b4o$12bo4bo2bo4bo$13b4ob2ob4o$17b4o$13b3ob4ob3o$12bo
2bo6bo2bo$12b2o10b2o5$21bo$17b3o$16bo2bo$16bo2bo2$15b2o$15bo$12bo$11b
2o2$8bo2bo$8bo2bo$8b3o$6bo5$2b2o10b2o$2bo2bo6bo2bo$3b3ob4ob3o$7b4o$3b
4ob2ob4o$2bo4bo2bo4bo$3b4o4b4o2$5b8o$4bo2bo2bo2bo$4b2o2b2o2b2o3$8b2o$
5b2ob2ob2o$3bo3bo2bo3bo$b3obobo2bobob3o$o3b2ob4ob2o3bo$b2o3bo4bo3b2o$
3b2o2bo2bo2b2o$3bob2o4b2obo!

unrelated p27

Code: Select all

x = 47, y = 15, rule = B3/S23
39b2o2b2o2$o18bo18bo6bo$2b3o10b3o19bobo4bobo$2bobo10bobo22bo2bo$2b3o
10b3o21bo4bo$37b2o6b2o2$37b2o6b2o$2b3o10b3o21bo4bo$2bobo10bobo22bo2bo$
2b3o10b3o19bobo4bobo$o18bo18bo6bo2$39b2o2b2o!

Probably impossible, but p31

Code: Select all

x = 53, y = 25, rule = B3/S23
39b2o7b2o$3b2o7b2o24bo2bo5bo2bo$2bo2bo5bo2bo26bo5bo$5bo5bo29bo5bo$5bo
5bo25bo2b2o5b2o2bo$bo2b2o5b2o2bo21bo4bo3bo4bo$bo4bo3bo4bo21b2obobo3bob
ob2o$b2obobo3bobob2o9b2o10b2ob3o3b3ob2o$b2ob3o3b3ob2o21bo13bo$bo13bo8b
o4b2o5bo15bo$o15bo5b2obo5bo$22b2o4bobo2$22bobo4b2o$21bo5bob2o5bo15bo$o
15bo5b2o4bo8bo13bo$bo13bo21b2ob3o3b3ob2o$b2ob3o3b3ob2o10b2o9b2obobo3bo
bob2o$b2obobo3bobob2o21bo4bo3bo4bo$bo4bo3bo4bo21bo2b2o5b2o2bo$bo2b2o5b
2o2bo25bo5bo$5bo5bo29bo5bo$5bo5bo26bo2bo5bo2bo$2bo2bo5bo2bo24b2o7b2o$
3b2o7b2o!

p33

Code: Select all

x = 54, y = 37, rule = B3/S23
22bo$21bobo$22bo2$14bo$12b2o8bo$21bobo$22b2o28bo$12b3o36bobo$11bo2bo
37bo$10bo3bo$10bo33bo$10bobob2o26b2o8bo$11b2ob2o11bo23bobo$13b3o36b2o$
8b3o16b3o12b3o$8b2ob2o14b6o8bo2bo$8b2obobo8bob5obo2bo6bo3bo$13bo7bobo
6bobo7bo$9bo3bo6bo2bob5obo8bobob2o$9bo2bo8b6o14b2ob2o$9b3o12b3o16b3o$
2o36b3o$obo23bo11b2ob2o$bo8b2o26b2obobo$9bo33bo$39bo3bo$bo37bo2bo$obo
36b3o$bo28b2o$30bobo$31bo8b2o$39bo2$31bo$30bobo$31bo!

p36

Code: Select all

x = 30, y = 17, rule = B3/S23
2o3bo18bo3b2o$bo26bo$bobo2b3o12b3o2bobo$2b2o22b2o$9bo10bo$10b2o6b2o$9b
o10bo4$9bo10bo$10b2o6b2o$9bo10bo$2b2o22b2o$bobo2b3o12b3o2bobo$bo26bo$
2o3bo18bo3b2o!

p40 flipper

Code: Select all

x = 21, y = 25, rule = B3/S23
2o4b2o5b2o4b2o$obo2bobo5bobo2bobo$2bo2bo9bo2bo$bo4bo7bo4bo$b2o2b2o7b2o
2b2o$3b2o11b2o4$15bo$5bo8b3o2bo$3b5o5bo2b2o$3b2ob3o3b3ob2o$3b2o2bo5b5o
$bo2b3o8bo$5bo4$3b2o11b2o$b2o2b2o7b2o2b2o$bo4bo7bo4bo$2bo2bo9bo2bo$obo
2bobo5bobo2bobo$2o4b2o5b2o4b2o!

p138, and the spark needs to be there for a single generation, unlike the twin bees shuttle, Tanner's p46, or Gabriel's p138

Code: Select all

x = 222, y = 22, rule = B3/S23
4bo$3bobo210bo$2b2ob2o$217b3o$2ob2o211bo2b2o$bobo213b2ob2o$2bo215bo2bo
$117bo101b2o$16b2o98b3o2bo$7bo7bobo89bo7bo2b2o$7b2o6bo2bo86b5o4b3ob2o$
6bo2bo6b2o87b2ob3o4b5o$7bobo7bo87b2o2bo7bo$7b2o94bo2b3o$107bo96b2o$22b
o180bo2bo$21bobo179b2ob2o$20b2ob2o179b2o2bo$205b3o$18b2ob2o$19bobo186b
o$20bo!

[Scorbie]

Probably the easiest one, a p27 partial that simply needs a p3 or p9 dot spark that fits.

Hehe, picking up the low-hanging fruit:

Code: Select all

x = 64, y = 48, rule = B3/S23
41b2o$41bobo$38b2obobo$34b2obobob2ob2o$35bobo4bo2bo$34bo2bob6o$34bobo
2b2o$33b2o2b2o3bob3o$32bo3bo5bobo2bo$32bob2obo6bob2o$31b2o2bobo3b2obob
o13bo$33b2o2bob2o5bo12bobo$33bobob3o2b2obob2o10bobo$34b3ob2obobobobobo
8b2o2b2o$45bobobo2b2o6bobo$36bo2bo4b2obobobobo3bob2o2bo$38bo8bobobo5bo
3bobo$45b2obo2b2o5b3obo$35b3o7b3o3bobo2b2o2bo$37bo7b3o3bobo2b2o2bo$3bo
33bo7b2obo2b2o5b3obo$2bobo28bob2o10bobobo5bo3bobo$2bobo10bo3b2o11b2o
10b2obobobobo3bob2o2bo$2o2b2o8bobobobo24bobobo2b2o6bobo$bobo6b2o2bobob
o24bobobobo8b2o2b2o$o2b2obo3bobobobob2o10b2o11b2o3bo10bobo$obo3bo5bobo
bo10b2obo28bobo$bob3o5b2o2bob2o7bo33bo$3bo2b2o2bobo3b3o7bo$3bo2b2o2bob
o3b3o7b3o$bob3o5b2o2bob2o$obo3bo5bobobo8bo$o2b2obo3bobobobob2o4bo2bo$b
obo6b2o2bobobo$2o2b2o8bobobobobob2ob3o$2bobo10b2obob2o2b3obobo$2bobo
12bo5b2obo2b2o$3bo13bobob2o3bobo2b2o$16b2obo6bob2obo$16bo2bobo5bo3bo$
17b3obo3b2o2b2o$23b2o2bobo$19b6obo2bo$18bo2bo4bobo$18b2ob2obobob2o$20b
obob2o$20bobo$21b2o!

[MathAndCode]

Can someone please try to complete this? It seems like any completion would have to be pretty wide but I also can't rule it out completely, either.

Code: Select all

x = 20, y = 19, rule = B3/S23
6b2o$5bo2bo$6b2o2$6bo$5bobo2b2o$5bobo2b2o$2bo3bo5b2o2bo$2b4o3b2o3bo2bo
$13bo3bo$2b2o3bobobobobobobo$2bo4bobo2bob2o2b2o$obo3b5obo$2o3bo8b3o$5b
o3bo5bo$4b2obo2b3o2bo2bo$3bo2bob2obo3bobobo$3b2o2bo10bo$8bo!
[[ STOP 5 ]]

A loaf-spin reaction works.

Code: Select all

x = 23, y = 16, rule = B3/S23
12bo$12b3o$7bo$3b3o2bo$6bo5bo$o2bobo5bobo$4ob2o4bo2bo$4bo7b2o$2bobo$2b
2o12b2obo$11b2o3b2ob3o$11b2o9bo$16b2ob3o$17bobo$17bobo$18bo!

[wwei47]

Another:

This is very close!

Code: Select all

x = 26, y = 43, rule = B3/S23
6b2o12b2o$3bo2bo2bob6obo2bo2bo$2bobobob2obo4bob2obobobo$3bo2bo2bobo4bo
bo2bo2bo$6b2o12b2o$10b2ob2ob2o$9bobo4bobo$8bobo6bobo$9bo8bo2$9bo8bo$8b
obo6bobo$9bobo4bobo$10b2ob2ob2o$6b2o12b2o$3bo2bo2bobo4bobo2bo2bo$2bobo
bob2obo4bob2obobobo$3bo2bo2bob6obo2bo2bo$6b2o12b2o3$o4b2o5b2o3b2o4bo$
3o2bo5bo6bo2b3o$3bobo5bobo4bobo$2bo2b2o5bo4b2o2bo$2bobo2b2o6b2o2bobo$
3bobob10obobo$5bobob6obobo$4bo3bob4obo3bo$4b2obobo4bobob2o$5bobob2o2b
2obobo$2bo2bobo2bo2bo2bobo2bo$bobobo2b2o4b2o2bobobo$2b2obobobo4bobobob
2o$4bobo2b6o2bobo$4bo14bo$2b2ob4obo2bob4ob2o$3bobo4bo2bo4bobo$3bobo2bo
bo2bobo2bobo$4bo4bo4bo4bo$8bo6bo$7b2o6b2o$7bo8bo!
[[ STOP 7 ]]

[GUYTU6J]

Silly glider-supported p152 Herschel loop based on a small HB56B:

Code: Select all

x = 90, y = 138, rule = B3/S23
29b2o$29bo$17b2o3b2o7bo$17b2o3b2o6b4o$34bo$30b3o2bo$30bo2b2o$31b2o$32b
o$2b2o27bo$2b2o17bo10b3o$16bo2bobo12bo$17bo2b2o$32bo$32b3o$35bo$34bobo
$34bobo$b2ob2o2b2o25bo$obobo2bobo$obo2b2o16b2o$bobobo17bo$2bo2bo2bo15b
3o$3b3obobo16bo23b2o$6bobo41b2o$3b2o2bo$b3ob2o$o$b3ob2o23b2o$3bob2o22b
obo$29bo$28b2o7b2o$22b2o13b2o$22bo$20bobo22b2obo$20b2o23b2ob3o$11b2ob
2o35bo$11bo3bo29b2ob3o$12b3o29bo2b2o$2o41bobo$2o23bo16bobob3o$25b3o8bo
6bo2bo2bo$28bo7b2o8bobobo$27b2o6bo9b2o2bobo$36b3o3bobo2bobobo$16bo20bo
4b2o2b2ob2o$15bobo$15bobo$16bo32bo$17b3o27b3o$19bo26bo$46b2o$17bo$17b
3o$20bo$19bo38bo$19b2o35b3o$17b2o2bo33bo$16bo2b3o33b2o$17bo23bo$18b4o
6b2o3b2o5bobo$20bo7b2o3b2o6bo$22bo$21b2o$60bo$59bobo$48b3o9b2o$29bo16b
o4bo$28bobo17bob2o8b2o$28b2o15b3o11bobo$44bo15bo$28b2o4b2o$28bobo3b2o$
29bo$67b2o$67bo$48bo6b2o3b2o7bo$47bobo5b2o3b2o6b4o$48bo23bo$33b2o33b3o
2bo$34bo7b3o23bo2b2o$31b3o8bo26b2o$31bo11bo26bo$69bo$59bo10b3o$54bo2bo
bo12bo$42b2o11bo2b2o$43bo26bo$40b3o27b3o$40bo32bo$72bobo$72bobo$39b2ob
2o2b2o25bo$38bobobo2bobo$38bobo2b2o16b2o$39bobobo17bo$40bo2bo2bo15b3o$
41b3obobo16bo23b2o$44bobo41b2o$41b2o2bo$39b3ob2o$38bo$39b3ob2o23b2o$
41bob2o22bobo$67bo$66b2o7b2o$60b2o13b2o$60bo$58bobo22b2obo$58b2o23b2ob
3o$49b2ob2o35bo$49bo3bo29b2ob3o$50b3o29bo2b2o$38b2o41bobo$38b2o23bo16b
obob3o$63b3o8bo6bo2bo2bo$66bo7b2o8bobobo$65b2o6bo9b2o2bobo$74b3o3bobo
2bobobo$54bo20bo4b2o2b2ob2o$53bobo$53bobo$54bo$55b3o$57bo2$55bo$55b3o
28b2o$58bo27b2o$57bo$57b2o$55b2o2bo$54bo2b3o$55bo$56b4o6b2o3b2o$58bo7b
2o3b2o$60bo$59b2o!

Digging up an old post of mine, hoping that someone can complete it:

Well, there's still this:

Code: Select all

Partial B138

It would be a p138 Herschel loop if there is a suitable RF48H, or a small p6 duoplet sparker:

Code: Select all

x = 61, y = 53, rule = LifeHistory
10.2A.2A$11.A.A$6.2A.A5.A.2A$5.A.A.2A3.2A.A.A$4.A2.B2.BA.AB2.B2.A$5.
6AB.B6A$2.3A3.3B.B.3B3.3A$2.A3.3AB.3B.B3A3.A$3.3A.BA3BA3BAB.3A$6.A3.B
ABAB3.A$5.A4.BABAB4.A33.3B$5.A.A2.2BA2B2.A.A32.5B$6.A.A.2B.2B.A.A33.
6B$7.A2.5B2.A33.8B$10.2BA2B14.A8.2A11.8B$10.BABAB13.2BAB5.A.A11.9B$
10.BABAB12.2A2B6.BA11.9B$11.BA3B10.ABAB4.B3.2B9.9B$9.8B8.3BA.10B2.8B
2A7B$8.8B2.32B2A7B$8.2B3A2B2.16B2C22B.2B$8.BA2BA2B2.16B2C24B2A$9.3BA
3B.41B.2A$8.A30B2A9BA6B$7.BA2BA15B2.2B4.4B2A8B3A5B$7.B3A13B11.8B3A3BA
B2A2B$7.2A6B2A7B13.7B2A6B2A$6.2B2ABA3B3A8B11.13B3AB$4.5B3A8B2A4B4.2B
2.15BA2BAB$4.6BA9B2A30BA$2A.41B.3BA3B$2A24B2C16B2.2BA2BAB$.2B.22B2C
16B2.2B3A2B$2.7B2A32B2.8B$2.7B2A8B2.10B.A3B8.8B$3.9B9.2B3.B4.BABA10.
3BAB$2.9B11.AB6.2B2A12.BABAB$.9B11.A.A5.2A.B13.BABAB$2.8B11.2A5.A17.
2BA2B$2.8B33.A2.5B2.A$3.6B33.A.A.2B.2B.A.A$4.5B32.A.A2.2BA2B2.A.A$5.
3B33.A4.BABAB4.A$42.A3.BABAB3.A$39.3A.BA3BA3BAB.3A$38.A3.3AB.3B.B3A3.
A$38.3A3.3B.B.3B3.3A$41.6AB.B6A$40.A2.B2.BA.AB2.B2.A$41.A.A.2A3.2A.A.
A$42.2A.A5.A.2A$47.A.A$46.2A.2A!
#C [[ STOP 138 ]]

There is still a bit of room for a search, I hope...

Meanwhile,this

Can you add to or improve this Elkies–Simkin reflector collection?
...

does not list p10, p12 and p30 entries as in User:Entity Valkyrie 2/3-block-1-tub periodic 180-degree reflector gallery. (Well, Rich's p16 works as well but does not provide better clearance than the p8 blocker version.)

[Freywa]

does not list p10, p12 and p30 entries as in User:Entity Valkyrie 2/3-block-1-tub periodic 180-degree reflector gallery. (Well, Rich's p16 works as well but does not provide better clearance than the p8 blocker version.)

I deliberately excluded those periods; the p10 is worse in population terms than the p5, the p12 worse than the p6 and the p30 worse than the p15 - if you can use the former you can use the more general latter.

[EvinZL]

Digging up an old post of mine, hoping that someone can complete it:

<snip>

Doing a p6 weld to supply both of these sparks seems more likely:

Code: Select all

# There's also a lot of other options, like moving the bouncer, using a domino spark (in one of two different places), using a bumper instead, etc.
x = 87, y = 85, rule = LifeHistory
15$13.2A.2A$14.A.A$9.2A.A5.A.2A$8.A.A.2A3.2A.A.A$7.A2.B2.BA.AB2.B2.A$
8.6AB.B6A5.A$5.3A3.3B.B.3B3.3A2.3A$5.A3.3AB.3B.B3A3.A5.A$6.3A.BA3BA3B
AB.3A5.2A$9.A3.BABAB3.A8.4B$8.A4.BABAB4.A9.BAB21.3B$8.A.A2.2BA2B2.A.A
8.BABA.D18.5B$9.A.A.2B.2B.A.A6.2A.B2A3B18.6B$10.A2.5B2.A7.2A7B17.8B$
13.2BA2B11.7B18.8B$13.BABAB11.7B18.9B$13.BABAB12.6B5.D11.9B$14.BA3B
10.9B2.3B9.9B$12.8B8.4B.8B2A2.8B2A7B$11.8B2.18B2A2BA9B2A7B$11.7B2.18B
A5BA13BAB.2B$11.7B2.18BA2B2A2BA10B3A3B2A$12.7B.18B3AB2AB2A9B2A3B.2A$
11.32BA2BA13B$10.20B2.2B4.5B2ABA13B$10.17B11.6B2A12B$10.17B13.17B$9.
12B2A6B11.17B$7.13BAB2A5B4.2B2.20B$7.13BA2BA32B$3.2A.3B2A9B2AB2AB3A
18B.7B$3.2A3B3A10BA2B2A2BA18B2.7B$4.2B.BA13BA5BA18B2.7B$5.7B2A9BA2B2A
18B2.8B$5.7B2A8B2.2A8B.4B8.8B$6.9B9.3B2.9B10.3BAB$5.9B11.D5.6B12.BABA
B$4.9B18.7B11.BABAB$5.8B18.7B11.2BA2B$5.8B17.7B2A7.A2.5B2.A$6.6B18.3B
2AB.2A6.A.A.2B.2B.A.A$7.5B18.D.ABAB8.A.A2.2BA2B2.A.A$8.3B21.BAB9.A4.B
ABAB4.A$33.4B8.A3.BABAB3.A$35.2A5.3A.BA3BA3BAB.3A$35.A5.A3.3AB.3B.B3A
3.A$36.3A2.3A3.3B.B.3B3.3A$38.A5.6AB.B6A$43.A2.B2.BA.AB2.B2.A$44.A.A.
2A3.2A.A.A$45.2A.A5.A.2A$50.A.A$49.2A.2A!
#C [[ PASTEMODE OR PASTET EVERY 6 PASTE 11.C5$16.C20$C5$5.C! 25 26 ]]

EDIT: why is lifeviewer acting weird? it should just stop treated [R]history specially (thinking state 2 cells are dead in paste and shrink selection)

[hotdogPi]

p12 complete, can probably be reduced

Code: Select all

x = 47, y = 41, rule = B3/S23
22bob2ob2o$22b2obobobo$25bo3b3o$20b5ob2o4bo$20bo3bo3b5o$22bobobobo$21b
2o3bobo2b2o$27b3o2bo$21b2o2bo3b3o$20bo2bobobo$20b2obo5b3o6b2o$21bo4b3o
3bo5bobo$21bob2ob2ob3o9bo$12b2o8bo16b2obob2o$11bobo12bo2bo5b2obo3b2obo
$11bobob2o10bo5b3o2b2obo$12bobobo16b2o3b2o2b3o$14bo10b2o3bo2bo10bo$13b
o2bo7bobo6bo6b4o$b2o10bo6bo3bo2bobo3bo5bobo2b3o$o2bo2b2o5bo3bo2b2o3b2o
2bo3bo5b2o2bo2bo$3o2bobo5bo3bobo2bo3bo6bo10b2o$3b4o6bo6bobo7bo2bo$2bo
10bo2bo3b2o10bo$2b3o2b2o3b2o16bobobo$5bob2o2b3o5bo10b2obobo$bob2o3bob
2o5bo2bo12bobo$b2obob2o16bo8b2o$5bo9b3ob2ob2obo$6bobo5bo3b3o4bo$7b2o6b
3o5bob2o$19bobobo2bo$15b3o3bo2b2o$14bo2b3o$14b2o2bobo3b2o$18bobobobo$
14b5o3bo3bo$14bo4b2ob5o$15b3o3bo$17bobobob2o$18b2ob2obo!

p42 partial

Code: Select all

x = 45, y = 46, rule = B3/S23
b2o5b2o20b2o5b2o$b2o5b2o20b2o5b2o4$4bobo26bobo2$b3o3b3o7b6o7b3o3b3o$o
9bo5bo6bo5bo9bo$3o5b3o4bo8bo4b3o5b3o$bo7bo6bo6bo6bo7bo$17b6o2$b2o5b2o
20b2o5b2o$b2o5b2o20b2o5b2o$17bo3b2o$16bobobo2bo$14bobobo3bo$17bob2obo
9$22bob2obo$22bo3bobobo$21bo2bobobo$22b2o3bo$6b2o5b2o20b2o5b2o$6b2o5b
2o20b2o5b2o2$22b6o$6bo7bo6bo6bo6bo7bo$5b3o5b3o4bo8bo4b3o5b3o$5bo9bo5bo
6bo5bo9bo$6b3o3b3o7b6o7b3o3b3o2$9bobo26bobo4$6b2o5b2o20b2o5b2o$6b2o5b
2o20b2o5b2o!

p36 partial

Code: Select all

x = 61, y = 27, rule = B3/S23
3bo$2bobo$2bobo10bo3b2o$2o2b2o8bobobobo$bobo6b2o2bobobo$o2b3o4bobobobo
b2o$obo3bo5bobobo3bo4b2o$bob3ob2o4b2o5bo$3bo10bo5bo5b2o$3bo10bo5bo3bo
3bo28bo$bob3ob2o4b2o5bo8bo26bobo$obo3bo5bobobo3bo2bo4bo11b2o3bo10bobo$
o2b3o4bobobobob2o4b2o14bobobobo8b2o2b2o$bobo6b2o2bobobo23bobobo2b2o6bo
bo$2o2b2o8bobobobo14b2o4b2obobobobo4b3o2bo$2bobo10bo3b2o11bo4bo2bo3bob
obo5bo3bobo$2bobo26bo8bo5b2o4b2ob3obo$3bo28bo3bo3bo5bo10bo$33b2o5bo5bo
10bo$40bo5b2o4b2ob3obo$32b2o6bo3bobobo5bo3bobo$41b2obobobobo4b3o2bo$
42bobobo2b2o6bobo$40bobobobo8b2o2b2o$40b2o3bo10bobo$56bobo$57bo!