Extension (B2cei3-ijnr4-a6i/S12-cn)

For discussion of other cellular automata.
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Hdjensofjfnen
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Extension (B2cei3-ijnr4-a6i/S12-cn)

Post by Hdjensofjfnen » June 19th, 2019, 7:33 pm

This rule has four ships:

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x = 29, y = 10, rule = B2cei3-ijnr4-a6i/S12-cn
27bo$27bo$27bo3$2bo7bobo5bo2bo4bobo$2o$10bobo5bobo5bobo$11bo7bo7bo!
Arrow interactions with lines:

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x = 144, y = 176, rule = B2cei3-ijnr4-a6i/S12-cn
o10bo10bo10bo10bo10bo10bo10bo10bo$o10bo10bo10bo10bo10bo10bo10bo10bo$bo
10bo10bo10bo10bo10bo10bo10bo10bo3$b2o8b2o8b2o8b2o8b2o8b2o8b2o8b2o8b2o
5$19bo20bo$19bo20bo$20bo20bo3$11b2o18b2o25$o10bo10bo10bo10bo10bo10bo
10bo10bo10bo$o10bo10bo10bo10bo10bo10bo10bo10bo10bo$bo10bo10bo10bo10bo
10bo10bo10bo10bo10bo3$b3o7b3o7b3o7b3o7b3o7b3o7b3o7b3o7b3o7b3o5$30bo20b
o$30bo20bo$31bo20bo3$21b3o17b3o25$o10bo10bo10bo10bo10bo10bo10bo10bo10b
o10bo$o10bo10bo10bo10bo10bo10bo10bo10bo10bo10bo$bo10bo10bo10bo10bo10bo
10bo10bo10bo10bo10bo3$b4o6b4o6b4o6b4o6b4o6b4o6b4o6b4o6b4o6b4o6b4o5$41b
o20bo$41bo20bo$42bo20bo3$31b4o16b4o25$bo10bo10bo10bo10bo10bo10bo10bo
10bo10bo10bo20bo$bo10bo10bo10bo10bo10bo10bo10bo10bo10bo10bo20bo$2bo10b
o10bo10bo10bo10bo10bo10bo10bo10bo10bo20bo3$2b5o5b5o5b5o5b5o5b5o5b5o5b
5o5b5o5b5o5b5o5b5o15b5o5$53bo20bo$53bo20bo$54bo20bo3$42b5o15b5o25$bo
10bo10bo10bo10bo10bo10bo10bo10bo10bo20bo20bo$bo10bo10bo10bo10bo10bo10b
o10bo10bo10bo20bo20bo$2bo10bo10bo10bo10bo10bo10bo10bo10bo10bo9bo10bo
20bo3$b6o4b6o4b6o4b6o4b6o4b6o4b6o4b6o4b6o4b6o14b6o14b6o5$53bo20bo$53bo
20bo$54bo20bo3$41b6o14b6o!
Syntheses:

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x = 96, y = 72, rule = B2cei3-ijnr4-a6i/S12-cn
72bo$73b2o5$40bo$bo38bo$bo20bo16bo$o7bo13bo$21bo$8b2o$50b2o22bobo$49bo
24bo2$27b2o32bobo$26bo36bo8$42bo$40b3o3$10bo37bo2$10b2o25bo10b2o$37bo$
36bo6$14bo79bo$13bo80bo$13bo80b2o4$47b2o39bo$91b3o$47bo39b2o2bo5$94b2o
$94bo$16bo77bo2$5bo10b2o$5bo$4bo12$15b2o2$15bo!
EDIT: +1:

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x = 17, y = 37, rule = B2cei3-ijnr4-a6i/S12-cn
2bo$2o7bo$7bobo3$15bo2$4bo10b2o$4bo$3bo12$14b2o2$14bo12$7b3o$9bo!
EDIT: Improved the syntheses for these spaceships:

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x = 85, y = 11, rule = B2cei3-ijnr4-a6i/S12-cn
21bo$22bo28b2o$22bo$52bo29bobo$82bo3$7bo29bo29bo$2bo4bo24bo4bo24bo4bo$
obo5bo21bobo5bo12bobo6bobo5bo$53bo!
Nice turning reactions:

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x = 10, y = 9, rule = B2cei3-ijnr4-a6i/S12-cn
2o$bo$bo3$8bo$7bobo2$7bobo!

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x = 9, y = 5, rule = B2cei3-ijnr4-a6i/S12-cn
3o$2bo4bo$6bobo2$6bobo!
Another synthesis, this time for a 3p4:

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x = 14, y = 4, rule = B2cei3-ijnr4-a6i/S12-cn
bo$bo$o10bo$12b2o!
Inefficient synthesis for the most expensive four-cell SL:

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x = 21, y = 28, rule = B2cei3-ijnr4-a6i/S12-cn
18bo$19b2o5$14bo$15bo$15bo10$o$bo$bo5$16bo$11bo4bo$9bobo5bo!
And the most expensive 5- and 6-cell SLs follow:

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x = 8, y = 4, rule = B2cei3-ijnr4-a6i/S12-cn
o$o4bo$bo3b3o$bo!
EDIT: The inefficient synthesis is now barely efficient:

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x = 7, y = 10, rule = B2cei3-ijnr4-a6i/S12-cn
2bo$2o$5b2o$5bo$2o3bo$bo$bo$4b2o$4bo$4bo!
EDIT: Wow, how did I miss this?

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x = 7, y = 8, rule = B2cei3-ijnr4-a6i/S12-cn
2bo$2o3$2o$2bo3bo$5bo$5bo!
EDIT: *facepalm*

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x = 6, y = 10, rule = B2cei3-ijnr4-a6i/S12-cn
4bo$4bo$5bo6$3o$o!
EDIT: Wow! The rarest oscillator to naturally appear so far!

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x = 7, y = 4, rule = B2cei3-ijnr4-a6i/S12-cn
bo$2bo3bo$4o2bo$2bo!
EDIT: And the first linear growth! (not on Catagolue, searching manually)

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x = 16, y = 16, rule = B2cei3-ijnr4-a6i/S12-cn
3o2b6ob2obo$2o3bob2o2bob2o$3ob2obo2b2obo$o3bo2bob6o$b6ob2o2b2obo$2b2o
3bo2b3o2bo$4b3o2bo2bo$2o2b2o6bob2o$b2ob2obobobob3o$6b5o$ob3obo2b4o2bo$
2o3b2o5b4o$o4bobobobo2b2o$6obob2o2b3o$bo3b2o2bobobo$2bobo2b6ob2o!
EDIT: 4p4 synthesis was easier than I thought - only three gliders in all:

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x = 33, y = 9, rule = B2cei3-ijnr4-a6i/S12-cn
9bo2$9b2o20bo2$31b2o$4bo$bo2bobo12bo$17bobo3b2o$2o20bo!
EDIT: Sweet flyby:

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x = 6, y = 7, rule = B2cei3-ijnr4-a6i/S12-cn
3bobo$2bo$3bobo3$o$o!
EDIT: A nontrivial interaction:

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x = 6, y = 3, rule = B2cei3-ijnr4-a6i/S12-cn
b2o$o3b2o$o!
EDIT: A lead to this oscillator, but I can't get it to work:

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x = 7, y = 3, rule = B2cei3-ijnr4-a6i/S12-cn
o5bo$bo4bo$b2o3bo!

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x = 5, y = 9, rule = B3-jqr/S01c2-in3
3bo$4bo$o2bo$2o2$2o$o2bo$4bo$3bo!

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x = 7, y = 5, rule = B3/S2-i3-y4i
4b3o$6bo$o3b3o$2o$bo!

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