B3568/S2478

[Extrementhusiast]

This is actually the inverse of the B23 rule that somebody posted earlier. Here are some patterns:

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x = 285, y = 163, rule = B3568/S2478
151bobo$151bobo28bo$134bobobo13bo17bo10b2o8bo6b2o12bo10bo57bobo$136bo
32bobo11bo7b2o5b2o12bo10b3o7b3o9bobo7bo6b2o7bobo7b2obo$69bo64b5o31bo
19b2o7bo12bo12bo7bobo9bo8b3o5bo2bo5b2o10bo$67b2obo65bo96b3o8b4o7bo8b2o
6bo10b2o$69bo175bo$67b6o$69b3o9b2o$69bo8b3o$80bo$77b4obo$78b2ob2o6$
114b3o$114b2ob2o$116bo$114b2ob2o$114bobobo$115b3o$116bo2$97b3o2$95b3ob
3o2$98bo2$95bo2bo2bo23b2o2b2o$97bobo26bo2bo$96bo3bo24bo4bo$98bo27b4o3$
126b4o$127b2o15$17b2obo$17b3o48bo$15b2o4b2o43bobo$14b2obo2bobo44b2o$
15b4obobo42bo$11b3obo2bobo44bo2bob3o$13b3o2bo47b2o2bo$9bobobo2bobo44b
3obo3bo$9b2ob2o3bo42b2ob4ob2o34bobobo4bobobo$15bobo41bo2b5o38bo2bo4bo
2bo$8bo2b4obo46b4o38bobo6bobo$6bo2bo2b4o41b5o2bo40b2obo4bob2o$6bo3bo2b
obo43b2obo2bo40b2obo2bob2o$5b2ob3obobo42bo2b3o2bo39b2o8b2o$5b3ob2o46b
2o2b2obo42bobo2bobo$4bo5bo46bobo2bo46b4o$ob2ob2o50b4obo$2obo2bob2o$5bo
$b2obo$2bo2bo$3b3o$5bo38$144b2o$143b4o$143b4o3$143b4o2$141bob4obo$143b
o2bo$141b2o4b2o$142bo4bo$141b2o4b2o2$144b2o$142bob2obo$141bob4obo$144b
2o2$142bob2obo2$142b6o$142bob2obo$142b6o$141bobo2bobo$142bo4bo$142bo4b
o$141bobo2bobo$139b3o2b2o2b3o$140b3ob2ob3o$140b2o2b2o2b2o$140b10o$140b
3o4b3o2$139b2o2bo2bo2b2o$140b2ob4ob2o$140b2obo2bob2o2$139bo10bo$140b2o
6b2o$140b2o6b2o$139bobo6bobo$142bo4bo$139b5o2b5o$141bob4obo$141bobo2bo
bo$140bo2b4o2bo$143b4o$143b4o$144b2o!

I'm having trouble finding a stabilization for the standard diagonal fuse. I have found a stabilization for a double fuse, though:

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x = 20, y = 20, rule = B3568/S2478
2bobo$2b2obo$2obo2bo$b3o3bo$o7bo$bo7bo$2bo7bo$3bo7bo$4bo7bo$5bo7bo$6bo
7bo$7bo7bo$8bo7bo$9bo7bo$10bo7bo$11bo7bo$12bo3b3o$13bo2bob2o$14bob2o$
15bobo!

[Ntsimp]

Here are a few new oscillators, of periods 6, 8, 10, 11, and 14:

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x = 54, y = 14, rule = B3568/S2478
12bobo$13bo$12bobo2$b2o9b2o8bo2bo9b4o11bo$o2bo8b2o8b2obo8b6o7b7o$b3o8b
2o8bo2b2o7b2o2b2o7bo2bo2bo$b3o8b2o8bo2b2o7b2o2b2o7b7o$o2bo8b2o8b2obo8b
6o10bo$b2o9b2o8bo2bo9b4o2$12bobo$13bo$12bobo!