T-and-Tub (B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8) circuitry

[I6_I6]

Period-doubled 1055 cells and only 2 rephasers at the top:

Code: Select all

x = 140, y = 621, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8
51bo$50bobo$51bo4$19b2o61b2o$20bo61bo$19b2o61b2o$51bo$50b3o2$121b2o$121b
o$121b2o5$4bo$3b3o43bo4bo$48b3o2b3o5$49bo4bo$48b3o2b3o3$137bo$136b3o$
49bo4bo$48b3o2b3o9$51bo85bo$50b3o82bobobo2$136bobo$137bo$136b3o5$4bo$
3b3o43bo4bo$48b3o2b3o5$49bo4bo$48b3o2b3o4$4bo$2bobobo42bo4bo$48b3o2b3o
$3bobo$4bo$3b3o3$125bo$124b3o2$51bo$50b3o8$125bo$123bobobo$49bo4bo$48b
3o2b3o68bobo$125bo$124b3o3$49bo4bo$48b3o2b3o$4bo104b2o$3b3o104bo$109b
2o10bo2$49bo4bo$48b3o2b3o$70b2o$71bo$70b2o5$115bo$51bo61bobobo$50b3o$
114bobo$115bo$114b3o7$49bo4bobo$48b3o3b3o5$49bo4bo$48b3o2b3o$4bo$3b3o
3$49bo4bo47bobo$48b3o2b3o46b3o9$51bo$4bo45b3o$2bobobo$102bobo$b2obob2o
93b5o$2bobobo95b3o$bo2bo2bo93b5o$3b3o96b3o$4bo3$22b2o25bo4bobo60bo$22b
o25b3o3b3o30bo28b3o$22b2o62b2o$87bo3$49bo4bo$48b3o2b3o5$49bo4bo$14bo33b
3o2b3o$12bobobo$92bobo$11b2obob2o73b5o$12bobobo75b3o$11bo2bo2bo73b5o$
13b3o76b3o$14bo2$51bo$50b3o10$49bo67bo$48b3o65b3o5$49bo4bo$48b3o2b3o5$
49bo4bo$bobo44b3o2b3o$b3o91bo$94b3o7$51bo$50b3o3$bobo91bo$5o88bobobo$
b3o$5o89bobo$b3o91bo$94b3o2$49bo67bo$48b3o65b3o$18bo$18b2o59b2o$18bo61b
o$79b2o10bo$49bo4bo$48b3o2b3o5$49bo4bo$48b3o2b3o3$11bobo71bo$10b5o68b
obobo$11b3o$10b5o69bobo$11b3o71bo$84b3o$51bo$50b3o10$117bo$116b3o5$49b
o4bo$48b3o2b3o5$49bo4bo62bo$48b3o2b3o59bobobo2$116bobo$117bo$116b3o5$
12bo38bo49b2o$11b3o36b3o49bo$101b2o10bo4$62b2o$63bo$62b2o5$107bo$105b
obobo2$106bobo$49bo4bobo50bo$48b3o3b3o49b3o5$49bo4bo$48b3o2b3o7$108bo
$107bobo$12bo38bo56bo$11b3o36b3o3$94bobo$94b3o10$12bo$10bobobo$49bo4b
obo37bobo$9b2obob2o32b3o3b3o36b5o$10bobobo79b3o$9bo2bo2bo77b5o$11b3o80b
3o$12bo$49bo4bo$48b3o2b3o$30b2o77bo$30bo48bo28b3o$30b2o46b2o$79bo5$51b
o$50b3o4$22bo$20bobobo$84bobo$19b2obob2o57b5o$20bobobo59b3o$19bo2bo2b
o57b5o$21b3o60b3o$22bo5$13bo35bo$12bobo33b3o$13bo4$49bo4bo$48b3o2b3o$
109bo$108b3o7$51bo$50b3o4$9bobo$9b3o75bo$86b3o10$49bo$9bobo36b3o36bo$
8b5o72bobobo$9b3o$8b5o73bobo$9b3o75bo$49bo4bo31b3o$48b3o2b3o$109bo$108b
3o$26bo$26b2o43b2o$26bo45bo$71b2o10bo3$51bo$50b3o7$19bobo55bo$18b5o52b
obobo$19b3o$18b5o53bobo$19b3o55bo$76b3o10$49bo4bo$48b3o2b3o$109bo$108b
3o7$51bo$50b3o3$109bo$107bobobo2$108bobo$109bo$108b3o5$20bo72b2o$19b3o
72bo$93b2o10bo4$54b2o$54bo$55b2o$49bo4b2o$48b3o3bo3$99bo$97bobobo2$98b
obo$99bo$98b3o$51bo$50b3o13$20bo$19b3o3$86bobo$86b3o4$49bo4bobo$48b3o
3b3o5$20bo$18bobobo$86bobo$17b2obob2o61b5o$18bobobo28bo34b3o$17bo2bo2b
o26b3o32b5o$19b3o64b3o$20bo3$38b2o$38bo32bo$38b2o30b2o$71bo10$30bo$28b
obobo$76bobo$27b2obob2o41b5o$28bobobo16bo26b3o$27bo2bo2bo14b3o24b5o$29b
3o44b3o$30bo7$51bo$50b3o18$17bobo$17b3o59bo$78b3o2$49bo$48b3o8$17bobo
59bo$16b5o30bo25bobobo$17b3o30b3o$16b5o57bobo$17b3o59bo$78b3o4$34bo$34b
2o27b2o$34bo29bo$63b2o10bo11$27bobo39bo$26b5o36bobobo$27b3o$26b5o37bo
bo$27b3o39bo$68b3o6$51bo$50b3o11$51bo$49bobobo2$50bobo$51bo$50b3o!

Yes, I noticed that too -- you could remove quite a few rephasers at the cost of doubling the period. I wanted it to be true-period though.
I think a completion with little or no rephasers at all might be possible by rewinding the rakes until it works, but none of the positions I tried worked at true period.

There seem to be a lot of options to try. Maybe the biggest difficulty is that the "rewind until it works" method tends to get the rakes out of phase with each other, which is definitely not a good thing if minimizing the population is a primary goal.
...

What I meant was that you could move the siderakes closer or further apart and let them evolve until they reach the same phase as the rest of the spaceship, which is what I did for the above reduction.
Also, I think there might be a better spine for this. Although each section only has 5 Ts, they're very close to each other and require edgeshooting reactions.

[R2INT]

I've found a more efficient long-distance push recipe:

Code: Select all

# PUSH7
x = 4, y = 49, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8
bo$obo$bo3$2bo$b3o7$bobo$b3o6$bobo$b3o7$2bo$b3o18$bobo$b3o!

Code: Select all

PUSH7: 15, 14, 17, 37, (13)
Total number of generations: 96
Speed limit: 7c/96 (0.0729)

This is 1.89x faster for 7-cell pushes than the old method:

Code: Select all

PUSH7: 26, 26, 26, 26, 26, 26, (26)
Total number of generations: 182
Speed limit: c/26 (0.0384)

When optimizing for compactness of constructed patterns, I think it's better to optimize for the fewest generations rather than the fewest gliders in the recipes. Given the large search space, I think there could be better reactions we haven't found yet.

Also, there's a faster PULL3 and arbitrary pull recipe:

Code: Select all

x = 43, y = 41, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8
bo19bo18bo$obo17bobo16bobo$bo19bo18bo2$2bo19bo18bo$b3o17b3o16b3o6$bob
o$b3o18bo18bo$21b3o16b3o7$22bo$21b3o$bobo$b3o6$bobo$b3o2$41bo$40b3o6$
2bo$b3o!

Code: Select all

PULL3: 13, 22, 14, 13, (13)
PULL(2n+4): 16, 16+4n, (13)
Speed limits: -3c/62, -(2n+4)/(4n+32), limit c/2

Using those new recipes, we could optimize the orthogonoid in this rule.

[R2INT]

Reduced the orthogonoid (bounding box 3270, -251 compared to previous version):

Code: Select all

x = 3270, y = 368, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8
12bo$7bobo3bo6bo3222bo$7bob2o8bobo3220bobo13bo$5bob2o11bo3222bo13bobo
$7bo3250bo2$9b2o$11bo2bo$10b2o$11bo$9b2o3$29bo$28bobo$29bo8$10bobo$10b
3o9$11bo10bo8bo8bo19bo21bo10bo8b2o5b2o6b2o11b2o11b2o11b2o11b2o11b2o11b
2o11b2o8bo9bo16b2o8b2o12b2o6bo6bo7bo5b2o17bo7b2o5b2o6bo5b2o17bo7b2o5b
2o6bo12bo12bo12bo12bo12bo16b2o20b2o9b2o8bo6bo7bo12bo12bo12bo16b2o20b2o
9b2o8bo6bo7bo12bo12bo12bo16b2o20b2o9b2o8bo6bo7bo12bo12bo12bo16b2o20b2o
9b2o8bo6bo7bo12bo12bo12bo16b2o20b2o9b2o8bo6bo7bo12bo12bo12bo16b2o20b2o
9b2o8bo6bo7bo12bo12bo12bo16b2o20b2o9b2o8bo6bo7bo12bo12bo12bo16b2o20b2o
9b2o8bo6bo7bo12bo12bo12bo9b2o15b2o18b2o20b2o9b2o8bo6bo7bo12bo12bo12bo
12bo12bo12bo12bo8b2o8b2o16bo9bo13bo6b2o5b2o6b2o5bo17b2o7bo6bo6b2o11b2o
6bo7bo7bo5b2o17bo7b2o5b2o6bo12bo12bo12bo12bo12bo12bo7b2o8bo17bo6bo7bo
5b2o17bo7b2o5b2o6bo5b2o17bo7b2o5b2o6bo12bo9bo9bo16b2o8b2o12b2o6bo6bo7b
o14b2o9b2o16b2o5b2o6b2o11b2o11b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o
11b2o11b2o11b2o16bo21bo10bo8b2o5b2o6b2o11b2o11b2o11b2o16bo21bo10bo8b2o
5b2o6b2o11b2o11b2o15b2o18b2o20b2o9b2o8bo6bo7bo12bo12bo12bo12bo12bo12b
o12bo8b2o8b2o16bo9bo13bo6b2o5b2o6b2o5bo17b2o7bo6bo6b2o11b2o11b2o11b2o
351bo$10bobo8b2o7bobo7b2o18b2o20b2o9b2o7bo6bo7bo12bo12bo12bo12bo12bo12b
o12bo9b2o8b2o15bo9bo13bo7b2o5b2o6b2o4bo18b2o6bo6bo7b2o4bo18b2o6bo6bo7b
2o11b2o11b2o11b2o11b2o11b2o15bo21bo10bo9b2o5b2o6b2o11b2o11b2o11b2o15b
o21bo10bo9b2o5b2o6b2o11b2o11b2o11b2o15bo21bo10bo9b2o5b2o6b2o11b2o11b2o
11b2o15bo21bo10bo9b2o5b2o6b2o11b2o11b2o11b2o15bo21bo10bo9b2o5b2o6b2o11b
2o11b2o11b2o15bo21bo10bo9b2o5b2o6b2o11b2o11b2o11b2o15bo21bo10bo9b2o5b
2o6b2o11b2o11b2o11b2o15bo21bo10bo9b2o5b2o6b2o11b2o11b2o11b2o8bo16bo19b
o21bo10bo9b2o5b2o6b2o11b2o11b2o11b2o11b2o11b2o11b2o11b2o7bo9bo17b2o8b
2o12b2o5bo6bo7bo6b2o16bo8b2o5b2o5bo12bo7b2o6b2o6b2o4bo18b2o6bo6bo7b2o
11b2o11b2o11b2o11b2o11b2o11b2o6bo9b2o16b2o5b2o6b2o4bo18b2o6bo6bo7b2o4b
o18b2o6bo6bo7b2o11b2o8b2o8b2o15bo9bo13bo7b2o5b2o6b2o13bo10bo17bo6bo7b
o12bo12bo6b2o16bo8b2o5b2o5bo6b2o16bo8b2o5b2o5bo12bo12bo12bo17b2o20b2o
9b2o7bo6bo7bo12bo12bo12bo17b2o20b2o9b2o7bo6bo7bo12bo12bo16bo19bo21bo10b
o9b2o5b2o6b2o11b2o11b2o11b2o11b2o11b2o11b2o11b2o7bo9bo17b2o8b2o12b2o5b
o6bo7bo6b2o16bo8b2o5b2o5bo12bo12bo12bo351bobo$11bo10bo8bo8bo19bo21bo10b
o8b2o5b2o6b2o11b2o11b2o11b2o11b2o11b2o11b2o11b2o8bo9bo16b2o8b2o12b2o6b
o6bo7bo5b2o17bo7b2o5b2o6bo5b2o17bo7b2o5b2o6bo12bo12bo12bo12bo12bo16b2o
20b2o9b2o8bo6bo7bo12bo12bo12bo16b2o20b2o9b2o8bo6bo7bo12bo12bo12bo16b2o
20b2o9b2o8bo6bo7bo12bo12bo12bo16b2o20b2o9b2o8bo6bo7bo12bo12bo12bo16b2o
20b2o9b2o8bo6bo7bo12bo12bo12bo16b2o20b2o9b2o8bo6bo7bo12bo12bo12bo16b2o
20b2o9b2o8bo6bo7bo12bo12bo12bo16b2o20b2o9b2o8bo6bo7bo12bo12bo12bo9b2o
15b2o18b2o20b2o9b2o8bo6bo7bo12bo12bo12bo12bo12bo12bo12bo8b2o8b2o16bo9b
o13bo6b2o5b2o6b2o5bo17b2o7bo6bo6b2o11b2o6bo7bo7bo5b2o17bo7b2o5b2o6bo12b
o12bo12bo12bo12bo12bo7b2o8bo17bo6bo7bo5b2o17bo7b2o5b2o6bo5b2o17bo7b2o
5b2o6bo12bo9bo9bo16b2o8b2o12b2o6bo6bo7bo14b2o9b2o16b2o5b2o6b2o11b2o11b
2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o11b2o11b2o11b2o16bo21bo10bo8b2o
5b2o6b2o11b2o11b2o11b2o16bo21bo10bo8b2o5b2o6b2o11b2o11b2o15b2o18b2o20b
2o9b2o8bo6bo7bo12bo12bo12bo12bo12bo12bo12bo8b2o8b2o16bo9bo13bo6b2o5b2o
6b2o5bo17b2o7bo6bo6b2o11b2o11b2o11b2o351bo7$9bo$8bobo19bobo$9bo20b3o$
3245bo$3244bobo$3245bo6$31bo$30b3o10$31b2o$32bo13b2o11b2o6b2o5b2o8bo10b
o21bo16b2o11b2o11b2o11b2o6b2o5b2o8bo10bo21bo16b2o11b2o11b2o11b2o6b2o5b
2o8bo10bo21bo16b2o11b2o11b2o11b2o6b2o5b2o8bo10bo21bo16b2o11b2o11b2o11b
2o6b2o5b2o8bo10bo21bo16b2o11b2o11b2o11b2o6b2o5b2o8bo10bo21bo16b2o11b2o
11b2o11b2o6b2o5b2o8bo10bo21bo16b2o11b2o11b2o11b2o6b2o5b2o8bo10bo21bo16b
2o11b2o11b2o11b2o6b2o5b2o8bo10bo21bo16b2o11b2o11b2o11b2o6b2o5b2o8bo10b
o21bo16b2o11b2o6bo6bo7b2o17bo5b2o6bo6bo7b2o17bo5b2o6bo6bo7b2o17bo5b2o
6bo6bo7b2o17bo5b2o6bo6bo7b2o17bo5b2o6bo6bo7b2o17bo5b2o6b2o5b2o6bo13bo
9bo16b2o8b2o8bo12bo12bo12bo12bo12bo12bo12bo7bo6bo8b2o9b2o20b2o18b2o15b
2o9bo12bo12bo12bo7bo6bo8b2o9b2o20b2o16bo12bo12bo12bo7bo6bo8b2o9b2o20b
2o16bo12bo12bo12bo7bo6bo8b2o9b2o20b2o16bo12bo12bo12bo7bo6bo8b2o9b2o20b
2o16bo12bo12bo12bo7bo6bo8b2o9b2o20b2o16bo12bo12bo12bo7bo6bo8b2o9b2o20b
2o16bo12bo12bo12bo7bo6bo8b2o9b2o20b2o16bo12bo12bo12bo7bo6bo8b2o9b2o20b
2o16bo12bo12bo12bo7bo6bo8b2o9b2o20b2o16bo12bo12bo12bo7bo6bo8b2o9b2o20b
2o16bo12bo12bo12bo7bo6bo6b2o12b2o8b2o16bo9bo8b2o11b2o11b2o11b2o11b2o11b
2o11b2o11b2o6b2o5b2o8bo10bo21bo19bo16bo9b2o11b2o11b2o11b2o3bo$30bobo14b
o12bo7bo6bo7b2o9b2o20b2o17bo12bo12bo12bo7bo6bo7b2o9b2o20b2o17bo12bo12b
o12bo7bo6bo7b2o9b2o20b2o17bo12bo12bo12bo7bo6bo7b2o9b2o20b2o17bo12bo12b
o12bo7bo6bo7b2o9b2o20b2o17bo12bo12bo12bo7bo6bo7b2o9b2o20b2o17bo12bo12b
o12bo7bo6bo7b2o9b2o20b2o17bo12bo12bo12bo7bo6bo7b2o9b2o20b2o17bo12bo12b
o12bo7bo6bo7b2o9b2o20b2o17bo12bo12bo12bo7bo6bo7b2o9b2o20b2o17bo12bo5b
2o5b2o8bo16b2o6bo5b2o5b2o8bo16b2o6bo5b2o5b2o8bo16b2o6bo5b2o5b2o8bo16b
2o6bo5b2o5b2o8bo16b2o6bo5b2o5b2o8bo16b2o6bo7bo6bo5b2o12b2o8b2o17bo9bo
7b2o11b2o11b2o11b2o11b2o11b2o11b2o11b2o6b2o5b2o9bo10bo21bo19bo16bo8b2o
11b2o11b2o11b2o6b2o5b2o9bo10bo21bo15b2o11b2o11b2o11b2o6b2o5b2o9bo10bo
21bo15b2o11b2o11b2o11b2o6b2o5b2o9bo10bo21bo15b2o11b2o11b2o11b2o6b2o5b
2o9bo10bo21bo15b2o11b2o11b2o11b2o6b2o5b2o9bo10bo21bo15b2o11b2o11b2o11b
2o6b2o5b2o9bo10bo21bo15b2o11b2o11b2o11b2o6b2o5b2o9bo10bo21bo15b2o11b2o
11b2o11b2o6b2o5b2o9bo10bo21bo15b2o11b2o11b2o11b2o6b2o5b2o9bo10bo21bo15b
2o11b2o11b2o11b2o6b2o5b2o9bo10bo21bo15b2o11b2o11b2o11b2o6b2o5b2o7bo13b
o9bo15b2o8b2o9bo12bo12bo12bo12bo12bo12bo12bo7bo6bo7b2o9b2o20b2o18b2o15b
2o10bo12bo12bo12bo2bobo5bo$32bo13b2o11b2o6b2o5b2o8bo10bo21bo16b2o11b2o
11b2o11b2o6b2o5b2o8bo10bo21bo16b2o11b2o11b2o11b2o6b2o5b2o8bo10bo21bo16b
2o11b2o11b2o11b2o6b2o5b2o8bo10bo21bo16b2o11b2o11b2o11b2o6b2o5b2o8bo10b
o21bo16b2o11b2o11b2o11b2o6b2o5b2o8bo10bo21bo16b2o11b2o11b2o11b2o6b2o5b
2o8bo10bo21bo16b2o11b2o11b2o11b2o6b2o5b2o8bo10bo21bo16b2o11b2o11b2o11b
2o6b2o5b2o8bo10bo21bo16b2o11b2o11b2o11b2o6b2o5b2o8bo10bo21bo16b2o11b2o
6bo6bo7b2o17bo5b2o6bo6bo7b2o17bo5b2o6bo6bo7b2o17bo5b2o6bo6bo7b2o17bo5b
2o6bo6bo7b2o17bo5b2o6bo6bo7b2o17bo5b2o6b2o5b2o6bo13bo9bo16b2o8b2o8bo12b
o12bo12bo12bo12bo12bo12bo7bo6bo8b2o9b2o20b2o18b2o15b2o9bo12bo12bo12bo
7bo6bo8b2o9b2o20b2o16bo12bo12bo12bo7bo6bo8b2o9b2o20b2o16bo12bo12bo12b
o7bo6bo8b2o9b2o20b2o16bo12bo12bo12bo7bo6bo8b2o9b2o20b2o16bo12bo12bo12b
o7bo6bo8b2o9b2o20b2o16bo12bo12bo12bo7bo6bo8b2o9b2o20b2o16bo12bo12bo12b
o7bo6bo8b2o9b2o20b2o16bo12bo12bo12bo7bo6bo8b2o9b2o20b2o16bo12bo12bo12b
o7bo6bo8b2o9b2o20b2o16bo12bo12bo12bo7bo6bo8b2o9b2o20b2o16bo12bo12bo12b
o7bo6bo6b2o12b2o8b2o16bo9bo8b2o11b2o11b2o11b2o11b2o11b2o11b2o11b2o6b2o
5b2o8bo10bo21bo19bo16bo9b2o11b2o11b2o11b2o3bo6bo$31b2o3215b5o$3250bo$
3243bo6bo$3242b3o6$29bo3213bo$28bobo3211b3o$29bo8$3242bobo$3242b3o8$3243b
o$30bobo4b2o6b2o11b2o11b2o11b2o16bo21bo10bo8b2o5b2o6b2o11b2o11b2o11b2o
16bo21bo10bo8b2o5b2o6b2o11b2o11b2o11b2o16bo21bo10bo8b2o5b2o6b2o11b2o11b
2o11b2o16bo21bo10bo8b2o5b2o6b2o11b2o11b2o11b2o16bo21bo10bo8b2o5b2o6b2o
11b2o11b2o11b2o16bo21bo10bo8b2o5b2o6b2o11b2o11b2o11b2o16bo21bo10bo8b2o
5b2o6b2o11b2o11b2o11b2o16bo21bo10bo8b2o5b2o6b2o11b2o11b2o11b2o16bo21b
o10bo8b2o5b2o6b2o11b2o11b2o11b2o9bo16bo19bo21bo10bo8b2o5b2o6b2o11b2o11b
2o11b2o11b2o11b2o11b2o11b2o8bo9bo16b2o8b2o12b2o6bo6bo7bo5b2o17bo7b2o5b
2o6bo5b2o17bo7b2o5b2o6bo12bo12bo12bo12bo12bo16b2o20b2o9b2o8bo6bo7bo12b
o12bo12bo16b2o20b2o9b2o8bo6bo7bo12bo12bo12bo16b2o20b2o9b2o8bo6bo7bo12b
o12bo12bo16b2o20b2o9b2o8bo6bo7bo12bo12bo12bo16b2o20b2o9b2o8bo6bo7bo12b
o12bo12bo16b2o20b2o9b2o8bo6bo7bo12bo12bo12bo16b2o20b2o9b2o8bo6bo7bo12b
o12bo12bo16b2o20b2o9b2o8bo6bo7bo12bo12bo12bo9b2o15b2o18b2o20b2o9b2o8b
o6bo7bo12bo12bo12bo12bo12bo12bo12bo8b2o8b2o16bo9bo13bo6b2o5b2o6b2o5bo
17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o
11b2o11b2o11b2o16bo21bo10bo8b2o5b2o6b2o11b2o11b2o11b2o16bo21bo10bo8b2o
5b2o6b2o11b2o11b2o11b2o16bo22b3o$29b2ob2o3bo7bo12bo12bo12bo17b2o20b2o
9b2o7bo6bo7bo12bo12bo12bo17b2o20b2o9b2o7bo6bo7bo12bo12bo12bo17b2o20b2o
9b2o7bo6bo7bo12bo12bo12bo17b2o20b2o9b2o7bo6bo7bo12bo12bo12bo17b2o20b2o
9b2o7bo6bo7bo12bo12bo12bo17b2o20b2o9b2o7bo6bo7bo12bo12bo12bo17b2o20b2o
9b2o7bo6bo7bo12bo12bo12bo17b2o20b2o9b2o7bo6bo7bo12bo12bo12bo17b2o20b2o
9b2o7bo6bo7bo12bo12bo12bo10b2o15b2o18b2o20b2o9b2o7bo6bo7bo12bo12bo12b
o12bo12bo12bo12bo9b2o8b2o15bo9bo13bo7b2o5b2o6b2o4bo18b2o6bo6bo7b2o4bo
18b2o6bo6bo7b2o11b2o11b2o11b2o11b2o11b2o15bo21bo10bo9b2o5b2o6b2o11b2o
11b2o11b2o15bo21bo10bo9b2o5b2o6b2o11b2o11b2o11b2o15bo21bo10bo9b2o5b2o
6b2o11b2o11b2o11b2o15bo21bo10bo9b2o5b2o6b2o11b2o11b2o11b2o15bo21bo10b
o9b2o5b2o6b2o11b2o11b2o11b2o15bo21bo10bo9b2o5b2o6b2o11b2o11b2o11b2o15b
o21bo10bo9b2o5b2o6b2o11b2o11b2o11b2o15bo21bo10bo9b2o5b2o6b2o11b2o11b2o
11b2o8bo16bo19bo21bo10bo9b2o5b2o6b2o11b2o11b2o11b2o11b2o11b2o11b2o11b
2o7bo9bo17b2o8b2o12b2o5bo6bo7bo6b2o16bo8b2o5b2o5bo6b2o16bo8b2o5b2o5bo
6b2o16bo8b2o5b2o5bo6b2o16bo8b2o5b2o5bo12bo12bo12bo17b2o20b2o9b2o7bo6b
o7bo12bo12bo12bo17b2o20b2o9b2o7bo6bo7bo12bo12bo12bo17b2o$24bo5bobo4b2o
6b2o11b2o11b2o11b2o16bo21bo10bo8b2o5b2o6b2o11b2o11b2o11b2o16bo21bo10b
o8b2o5b2o6b2o11b2o11b2o11b2o16bo21bo10bo8b2o5b2o6b2o11b2o11b2o11b2o16b
o21bo10bo8b2o5b2o6b2o11b2o11b2o11b2o16bo21bo10bo8b2o5b2o6b2o11b2o11b2o
11b2o16bo21bo10bo8b2o5b2o6b2o11b2o11b2o11b2o16bo21bo10bo8b2o5b2o6b2o11b
2o11b2o11b2o16bo21bo10bo8b2o5b2o6b2o11b2o11b2o11b2o16bo21bo10bo8b2o5b
2o6b2o11b2o11b2o11b2o9bo16bo19bo21bo10bo8b2o5b2o6b2o11b2o11b2o11b2o11b
2o11b2o11b2o11b2o8bo9bo16b2o8b2o12b2o6bo6bo7bo5b2o17bo7b2o5b2o6bo5b2o
17bo7b2o5b2o6bo12bo12bo12bo12bo12bo16b2o20b2o9b2o8bo6bo7bo12bo12bo12b
o16b2o20b2o9b2o8bo6bo7bo12bo12bo12bo16b2o20b2o9b2o8bo6bo7bo12bo12bo12b
o16b2o20b2o9b2o8bo6bo7bo12bo12bo12bo16b2o20b2o9b2o8bo6bo7bo12bo12bo12b
o16b2o20b2o9b2o8bo6bo7bo12bo12bo12bo16b2o20b2o9b2o8bo6bo7bo12bo12bo12b
o16b2o20b2o9b2o8bo6bo7bo12bo12bo12bo9b2o15b2o18b2o20b2o9b2o8bo6bo7bo12b
o12bo12bo12bo12bo12bo12bo8b2o8b2o16bo9bo13bo6b2o5b2o6b2o5bo17b2o7bo6b
o6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o11b2o11b2o
11b2o16bo21bo10bo8b2o5b2o6b2o11b2o11b2o11b2o16bo21bo10bo8b2o5b2o6b2o11b
2o11b2o11b2o16bo22b3o$23bobo3217bo$24bo8$30bobo3211bobo$30b3o$3244bob
o9$30bobo3234bo$30b3o3233bobo$3267bo7$31bo13bo16b2o11b2o6bo6bo7b2o17b
o5b2o6bo6bo7b2o17bo5b2o6bo6bo7b2o17bo5b2o6bo6bo7b2o17bo5b2o6bo6bo7b2o
17bo5b2o6bo6bo7b2o17bo5b2o6b2o5b2o6bo13bo9bo16b2o8b2o8bo12bo12bo12bo12b
o12bo12bo12bo7bo6bo8b2o9b2o20b2o18b2o15b2o9bo12bo12bo12bo7bo6bo8b2o9b
2o20b2o16bo12bo12bo12bo7bo6bo8b2o9b2o20b2o16bo12bo12bo12bo7bo6bo8b2o9b
2o20b2o16bo12bo12bo12bo7bo6bo8b2o9b2o20b2o16bo12bo12bo12bo7bo6bo8b2o9b
2o20b2o16bo12bo12bo12bo7bo6bo8b2o9b2o20b2o16bo12bo12bo12bo7bo6bo8b2o9b
2o20b2o16bo12bo12bo12bo7bo6bo8b2o9b2o20b2o16bo12bo12bo12bo7bo6bo8b2o9b
2o20b2o16bo12bo12bo12bo7bo6bo8b2o9b2o20b2o16bo6bo9b2o17b2o21bo6bo6bo7b
o6bo8bo13b2o11bo243bo6b2o5b2o7bo17b2o5bo12bo7bo6bo17bo10bo6bo12bo12bo
12bo12bo12bo12bo12bo12bo7bo7bo6b2o6b2o5b2o6bo13bo9bo16b2o8b2o8bo12bo12b
o12bo12bo12bo12bo12bo7bo6bo8b2o9b2o20b2o18b2o15b2o11b2o11b2o6b2o5b2o8b
o10bo21bo16b2o11b2o11b2o11b2o6b2o5b2o8bo10bo21bo16b2o11b2o11b2o11b2o6b
o6bo7b2o17bo5b2o6bo6bo7b2o17bo5b2o11b2o11b2o6b2o5b2o16b2o9b2o14bo7bo6b
o6b2o12b2o8b2o16bo9bo9bo12bo6b2o5b2o7bo17b2o5bo2bo2bo5b2o3b2o$30bobo11b
2o17bo12bo5b2o5b2o8bo16b2o6bo5b2o5b2o8bo16b2o6bo5b2o5b2o8bo16b2o6bo5b
2o5b2o8bo16b2o6bo5b2o5b2o8bo16b2o6bo5b2o5b2o8bo16b2o6bo7bo6bo5b2o12b2o
8b2o17bo9bo7b2o11b2o11b2o11b2o11b2o11b2o11b2o11b2o6b2o5b2o9bo10bo21bo
19bo16bo8b2o11b2o11b2o11b2o6b2o5b2o9bo10bo21bo15b2o11b2o11b2o11b2o6b2o
5b2o9bo10bo21bo15b2o11b2o11b2o11b2o6b2o5b2o9bo10bo21bo15b2o11b2o11b2o
11b2o6b2o5b2o9bo10bo21bo15b2o11b2o11b2o11b2o6b2o5b2o9bo10bo21bo15b2o11b
2o11b2o11b2o6b2o5b2o9bo10bo21bo15b2o11b2o11b2o11b2o6b2o5b2o9bo10bo21b
o15b2o11b2o11b2o11b2o6b2o5b2o9bo10bo21bo15b2o11b2o11b2o11b2o6b2o5b2o9b
o10bo21bo15b2o11b2o11b2o11b2o6b2o5b2o9bo10bo21bo15b2o5b2o10bo18bo20b2o
5b2o5b2o6b2o5b2o7b2o14bo10b2o242b2o7bo6bo6b2o18bo4b2o11b2o6b2o5b2o16b
2o9b2o5b2o11b2o11b2o11b2o11b2o11b2o11b2o11b2o11b2o6b2o6b2o7bo7bo6bo5b
2o12b2o8b2o17bo9bo7b2o11b2o11b2o11b2o11b2o11b2o11b2o11b2o6b2o5b2o9bo10b
o21bo19bo16bo12bo12bo7bo6bo7b2o9b2o20b2o17bo12bo12bo12bo7bo6bo7b2o9b2o
20b2o17bo12bo12bo12bo5b2o5b2o8bo16b2o6bo5b2o5b2o8bo16b2o6bo12bo12bo7b
o6bo17bo10bo13b2o6b2o5b2o7bo13bo9bo15b2o8b2o8b2o11b2o7bo6bo6b2o18bo4b
2obobob2o4bo6b2o$31bo13bo16b2o11b2o6bo6bo7b2o17bo5b2o6bo6bo7b2o17bo5b
2o6bo6bo7b2o17bo5b2o6bo6bo7b2o17bo5b2o6bo6bo7b2o17bo5b2o6bo6bo7b2o17b
o5b2o6b2o5b2o6bo13bo9bo16b2o8b2o8bo12bo12bo12bo12bo12bo12bo12bo7bo6bo
8b2o9b2o20b2o18b2o15b2o9bo12bo12bo12bo7bo6bo8b2o9b2o20b2o16bo12bo12bo
12bo7bo6bo8b2o9b2o20b2o16bo12bo12bo12bo7bo6bo8b2o9b2o20b2o16bo12bo12b
o12bo7bo6bo8b2o9b2o20b2o16bo12bo12bo12bo7bo6bo8b2o9b2o20b2o16bo12bo12b
o12bo7bo6bo8b2o9b2o20b2o16bo12bo12bo12bo7bo6bo8b2o9b2o20b2o16bo12bo12b
o12bo7bo6bo8b2o9b2o20b2o16bo12bo12bo12bo7bo6bo8b2o9b2o20b2o16bo12bo12b
o12bo7bo6bo8b2o9b2o20b2o16bo6bo9b2o17b2o21bo6bo6bo7bo6bo8bo13b2o11bo243b
o6b2o5b2o7bo17b2o5bo12bo7bo6bo17bo10bo6bo12bo12bo12bo12bo12bo12bo12bo
12bo7bo7bo6b2o6b2o5b2o6bo13bo9bo16b2o8b2o8bo12bo12bo12bo12bo12bo12bo12b
o7bo6bo8b2o9b2o20b2o18b2o15b2o11b2o11b2o6b2o5b2o8bo10bo21bo16b2o11b2o
11b2o11b2o6b2o5b2o8bo10bo21bo16b2o11b2o11b2o11b2o6bo6bo7b2o17bo5b2o6b
o6bo7b2o17bo5b2o11b2o11b2o6b2o5b2o16b2o9b2o14bo7bo6bo6b2o12b2o8b2o16b
o9bo9bo12bo6b2o5b2o7bo17b2o5bo2bo2bo5b2o4b4o6bo$3257b2o10bo3$3243bo$3242b
3o3$29bo2bo$32bo$3264bo$28bobo3212bo19bobo$29bo3212b3o19bo8$3242bobo$
7bo3234b3o$6bobo$7bo6$ob2o27bo$3bo8bo15bo2bo2bo15bo6bo7bo12bo5b2o17bo
7b2o5b2o6bo250b2o11bo13b2o7b2o5b2o6b2o16bo21bo10bo8b2o5b2o6b2o6bo7bo7b
o6b2o44b2o6b2o16bo21bo10bo8b2o5b2o6b2o6bo7bo7bo6b2o20b2o6b2o16bo21bo10b
o8b2o5b2o6b2o6bo7bo7bo6b2o20b2o6b2o16bo21bo10bo8b2o5b2o6b2o11b2o16bo21b
o10bo8b2o5b2o6b2o6bo7bo7bo6b2o24b2o6b2o16bo21bo10bo8b2o5b2o6b2o6bo7bo
7bo6b2o6b2o6b2o16bo21bo10bo8b2o5b2o6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6b
o6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7b
o6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o
7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b
2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo
17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o
5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b
2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6b
o6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7b
o6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o11b2o6b
o7bo7bo5b2o17bo7b2o5b2o6bo12bo12bo12bo12bo12bo12bo7b2o8bo17bo6bo7bo5b
2o8bo$obo8b2o16b5o16b2o5b2o6b2o11b2o4bo18b2o6bo6bo7b2o249bo12b2o12bo8b
o6bo7bo17b2o20b2o9b2o7bo6bo7bo7b2o6b2o6b2o5bo45bo7bo17b2o20b2o9b2o7bo
6bo7bo7b2o6b2o6b2o5bo21bo7bo17b2o20b2o9b2o7bo6bo7bo7b2o6b2o6b2o5bo21b
o7bo17b2o20b2o9b2o7bo6bo7bo12bo17b2o20b2o9b2o7bo6bo7bo7b2o6b2o6b2o5bo
25bo7bo17b2o20b2o9b2o7bo6bo7bo7b2o6b2o6b2o5bo7bo7bo17b2o20b2o9b2o7bo6b
o7bo6b2o16bo8b2o5b2o5bo6b2o16bo8b2o5b2o5bo6b2o16bo8b2o5b2o5bo6b2o16bo
8b2o5b2o5bo6b2o16bo8b2o5b2o5bo6b2o16bo8b2o5b2o5bo6b2o16bo8b2o5b2o5bo6b
2o16bo8b2o5b2o5bo6b2o16bo8b2o5b2o5bo6b2o16bo8b2o5b2o5bo6b2o16bo8b2o5b
2o5bo6b2o16bo8b2o5b2o5bo6b2o16bo8b2o5b2o5bo6b2o16bo8b2o5b2o5bo6b2o16b
o8b2o5b2o5bo6b2o16bo8b2o5b2o5bo6b2o16bo8b2o5b2o5bo6b2o16bo8b2o5b2o5bo
6b2o16bo8b2o5b2o5bo6b2o16bo8b2o5b2o5bo6b2o16bo8b2o5b2o5bo6b2o16bo8b2o
5b2o5bo6b2o16bo8b2o5b2o5bo6b2o16bo8b2o5b2o5bo6b2o16bo8b2o5b2o5bo6b2o16b
o8b2o5b2o5bo6b2o16bo8b2o5b2o5bo6b2o16bo8b2o5b2o5bo6b2o16bo8b2o5b2o5bo
6b2o16bo8b2o5b2o5bo6b2o16bo8b2o5b2o5bo6b2o16bo8b2o5b2o5bo6b2o16bo8b2o
5b2o5bo6b2o16bo8b2o5b2o5bo6b2o16bo8b2o5b2o5bo6b2o16bo8b2o5b2o5bo12bo7b
2o6b2o6b2o4bo18b2o6bo6bo7b2o11b2o11b2o11b2o11b2o11b2o11b2o6bo9b2o16b2o
5b2o6b2o4bo8bobo$12bo15bo2bo2bo15bo6bo7bo12bo5b2o17bo7b2o5b2o6bo250b2o
11bo13b2o7b2o5b2o6b2o16bo21bo10bo8b2o5b2o6b2o6bo7bo7bo6b2o44b2o6b2o16b
o21bo10bo8b2o5b2o6b2o6bo7bo7bo6b2o20b2o6b2o16bo21bo10bo8b2o5b2o6b2o6b
o7bo7bo6b2o20b2o6b2o16bo21bo10bo8b2o5b2o6b2o11b2o16bo21bo10bo8b2o5b2o
6b2o6bo7bo7bo6b2o24b2o6b2o16bo21bo10bo8b2o5b2o6b2o6bo7bo7bo6b2o6b2o6b
2o16bo21bo10bo8b2o5b2o6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o
7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b
2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo
17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o
5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b
2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6b
o6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7b
o6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o
7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b
2o7bo6bo6b2o5bo17b2o7bo6bo6b2o5bo17b2o7bo6bo6b2o11b2o6bo7bo7bo5b2o17b
o7b2o5b2o6bo12bo12bo12bo12bo12bo12bo7b2o8bo17bo6bo7bo5b2o8bo$31bo9$30b
obo3211bobo$30b3o$3244bobo5$30bobo$30b3o6$31bo$30b3o5$31bo3211bo$30bo
bo3209bobo$31bo3211bo6bo$3249bobo$3250bo3$30b3o$31bo4$29bo$28bobo$29b
o18$31bo3211bo$30bobo3209bobo$24bo6bo3211bo$23bobo$24bo8$3245bo$3244b
obo$3245bo18$31bo3211bo$30bobo3209bobo$31bo3211bo10$29bo$28bobo$29bo18$
3243bo$3242bobo$3243bo10$3245bo$3244bobo$3245bo18$3243bo$3242bobo$3243b
o6bo$3249bobo$3250bo28$3243bo$3242bobo$3243bo10$3245bo$3244bobo$3245b
o!

This was constructed by modifying islpting's script to include my new recipes:

Code: Select all

import golly as g
push = [26]#+1
push6 = [15,14,17,37,13]#+6 ; discovered by R2INT
pull = [14,22]#-1
pull4 = [13,22,14,13,13]#-4 ; discovered by R2INT
flip = [16,16,15]#-5
pullq = lambda n:[16,4*n-24,15,16,16,15] # n >= 10
set =  [16,14,15,28,20,35,20,19,26,26,26,26,26,26,26,16,14,19,22,44,40,34,21]#-5
fire = [16,14,19,22,44,35]#-3
reflectorify = [16,14,15,28,20,35,20,19,26,26,26,26,26,26,26,
   16,14,19,22,44,40,34,26,26,16,14,19,22,44,35,26,26,26,16,14,19,22,44,35
   ]+push*3+push6*2+push*2+[16,14,36,22,31,16,14,15,28,20,35,20,20
   ]+push+push6*2+[16,14,36,19,17] # not enough clearance yet for push6
cr_1 = [16,14,18,29,25]
cr_2 = push6+push+[16,14,36,22,14]
mkarm = [14,21,38,45,14,14]
p3f = push * 3 + fire
#====================
res = []
# Initialize
res += push * 3 + push6 + reflectorify + push * 6 + push6 + flip
# Construct
res += push + push6 + set + p3f * 8
res += push * 5 + push6 * 2 + set + p3f * 10
res += push + push6 * 6 + set + p3f * 10
res += push * 3 + set + p3f * 3
res += push * 3 + push6 * 4 + set + p3f * 8
res += push * 5 + push6 * 2 + set + p3f * 10
res += push + push6 * 6 + set + p3f * 10
# Carriage return
res += mkarm + cr_1 + [488] + cr_2
# Initialize
res += push * 8 + flip + reflectorify + push * 6 + push6 + flip
# Destruct
res += push + push6 * 36 + fire + pullq(10) + fire
res += pullq(19) + fire + push + fire
res += pullq(17) + fire + pullq(17) + fire
res += pullq(29) + fire
# Remove arm
res += cr_1 + [503] + cr_2 + [15,0]
#====================
g.addlayer()
g.setrule("B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8")
g.putcells(g.parse('8bo$7bobo$bo6bo$obo$bo!'),0,0)
g.putcells(g.parse('''
16bo$bo13bobo$obo13bo$bo29$16bo$15bobo$16bo10$14bo$13bobo$14bo18$16bo$
15bobo$9bo6bo$8bobo$9bo28$16bo$15bobo$16bo10$14bo$13bobo$14bo18$16bo$
15bobo$16bo30$16bo$15bobo$16bo10$14bo$13bobo$14bo18$16bo$15bobo$9bo6bo
$8bobo$9bo28$16bo$15bobo$16bo10$14bo$13bobo$14bo!'''),-47,-30)
g.putcells(g.parse('''
bo$obo13bo$bo13bobo$16bo29$bo$obo$bo10$3bo$2bobo$3bo18$bo$obo$bo6bo$7b
obo$8bo28$bo$obo$bo10$3bo$2bobo$3bo18$bo$obo$bo30$bo$obo$bo10$3bo$2bob
o$3bo18$bo$obo$bo6bo$7bobo$8bo28$bo$obo$bo10$3bo$2bobo$3bo!'''),3180,-62)
lent = sum(res)//2 + 30
for i in res:
	g.putcells(g.parse("bo$3o!"),0,lent)
	g.run(i)
g.putcells(g.parse('bo14bo$3o12b3o!'),-4,lent+30)

EDIT: It didn't look like anyone has made a universal regulator for this rule yet, so I made one:

Code: Select all

x = 68, y = 49, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8
12b3o$13bo2$o33bo$2o31bobo$o15bo17bo$15bobo$16bo2$59bo$58bobo$59bo6bo
$65bobo$66bo$27bo$26bobo$27bo5$25bo8bo24bo$24bobo6bobo22bobo$25bo8bo24b
o5$57bo$56bobo$25bo6bo24bo$24bobo4bobo$11bo13bo6bo$10bobo$11bo3$39bo$
38bobo$16bo15bo6bo$15bobo13bobo$16bo15bo5$14bo$13bobo$14bo!

Code: Select all

# LifeSuper annotated version
x = 72, y = 63, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8Super
16.3D.3D.3D10.3J.J.J.3J$16.D3.D4.D11.J.J.J.J2.J$16.3D.3D2.D11.J.J.J.J
2.J$18.D.D4.D11.J.J.J.J2.J$16.3D.3D2.D11.3J.3J2.J2$16.3D18.J.J$17.D19.
3J4$3H.3H.3H.3H$.H2.H3.H4.H$.H2.3H.3H2.H$.H2.H5.H2.H$.H2.3H.3H2.H2$4.
H33.A$4.2H31.A.A$4.H15.A17.A$19.A.A$20.A2$63.A$62.A.A$63.A6.M$69.M.M$
70.M$31.M$30.M.M$31.M5$29.A8.A24.A$28.A.A6.A.A22.A.A$29.A8.A24.A5$61.
M$60.M.M$29.A6.A24.M$28.A.A4.A.A$15.M13.A6.A$14.M.M$15.M3$43.M$42.M.M
$20.A15.A6.M$19.A.A13.A.A$20.A15.A5$18.M$17.M.M$18.M!

[dvgrn]

EDIT: It didn't look like anyone has made a universal regulator for this rule yet, so I made one...

Am I looking at it backwards or something? That regulator doesn't look universal to me. Doesn't it have to be able to deal with relative timings like this one?

Code: Select all

x = 64, y = 49, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8
8b3o$9bo2$o29bo$2o27bobo$o11bo17bo$11bobo$12bo2$55bo$54bobo$55bo6bo$61b
obo$62bo$23bo$22bobo$23bo5$21bo8bo24bo$20bobo6bobo22bobo$21bo8bo24bo5$
53bo$52bobo$21bo6bo24bo$20bobo4bobo$7bo13bo6bo$6bobo$7bo3$35bo$34bobo
$12bo15bo6bo$11bobo13bobo$12bo15bo5$10bo$9bobo$10bo!

[R2INT]

[...]

For most purposes, where the T is guaranteed to arrive before some specific time or during a specific interval, the above regulator will be sufficient. Just make sure that the interval that the T arrives in never overlaps with the detection period when the tub is being tested.

If we do need a universal regulator that can handle any given timings, I've found a potentially usable reaction. If the input T is not present, then the output T will be present with timing relative to the detector T. This works by using a block spark on a duoplet-based reaction to create a tub in a specific location. If present, the detector T destroys the tub.

Code: Select all

x = 42, y = 19, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8
13bo27bo$12bo27bo$2o26b2o$o27bo$2o26b2o$13bo$12b3o6$4bobo25bobo$4b3o25b
3o4$7bo27bo$6b3o25b3o!

Annotated version:

Code: Select all

x = 15, y = 22, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8Super
7.D$6.3D2$13.C$12.C$2I$I$2I$13.C$12.3C6$4.I.I$4.3I4$7.A$6.3A!

The main drawback with this reaction is that the detector T overlaps with one of the lanes of the testing Ts. This could potentially be solvable using edgeshooters. Fortunately, it is possible to space the 3rd T arbitrarily far from the others.

[I6_I6]

Working sawtooth, first draft:

Code: Select all

x = 183, y = 332, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8
16bo$13b2obo$13bo2b3o$12bo$13bob2o$14bo137bo$151bobo$13bo138bo$14bo$14b
o13bo$26b2ob2o$14bo12bobo23bo$13bobo10b2ob2o22b2o23bo74bo$14bo13bo24b
o24b2o23bo48b3o$78bo24b2o23bo24bo$103bo24b2o23bo$128bo23bobo$153bo$153b
o$152b3o$153bo3$28bobo$13b3o12b3o$13bobo11$27bobo$27b3o5$111bo$110bob
o39b3o$111bo40bobo3$16bo6bo4bobo$15bobo4bobo3b3o$16bo6bo24bo23bo23bo3b
o3bo8bo$47b2o22b2o22b2o2bobo2b2o6bobo$48bo23bo23bo3bo3bo8bo3$88bo$87b
obo$88bo3$23bo$22bobo2bobo$23bo3b3o6b2o22b2o15bo12bo28bobo$37bo23bo14b
obo10bobo$36b2o22b2o15bo12bo9bo8bo3bo5bobo$99bobo6b2o2bobo$100bo8bo3b
o$65bo$64bobo22b3o$65bo24bo$152b3o$30bobo44bo24bo49bobo$23bo6b3o43b3o
22bobo$22bobo77bo$23bo25bo4bo4bo7bo29bo$48b2o3bobo3b2o5bobo27bobo$49b
o4bo4bo7bo9bo12bo6bo$76bobo10bobo$77bo12bo5$79bo$78bobo$27bobo49bo$27b
3o44bo$73bobo$54bo7bo4bo6bo$53bobo5b2o3bobo$54bo7bo4bo4$32bo$31b3o22b
o$55bobo94b3o$56bo95bobo3$62bo$61bobo$62bo3$76bo$75bobo$60bo8bo6bo$59b
obo6bobo$27bobo30bo8bo$27b3o8$32bo$31b3o3$152b3o$152bobo3$94bo43bo$93b
obo41bobo$94bo43bo4$140bo$27bobo53bo12bo9bo3bo3bo24b3o$27b3o51bo3bo9b
obo10b2ob2o$76bo4b5o10bo6bo2bo3bo3bo24b3o$75bobo24bobo35bo$76bo26bo2$
126bo$125bobo$126bo$32bo$31b3o$147bo$124bo21bobo$123b3o14bo6bo$95b3o41b
obo$95bobo25b3o14bo11b3o$124bo27bobo5$138bo$137bobo$138bo$27bobo80bo$
27b3o59bo19b3o$88bobo19bo$89bo6bo13bo$95bobo11bobo12bo11bo3bo$96bo13b
o12bobo10b2obobo$110bo6bo6bo11bo3bo$109b3o4bobo$110bo6bo$32bo$31b3o78b
o$94bo16bobo62bo$93bobo16bo62bobo$94bo81bo3$130bo27bo$129bobo20b3o2bo
bo$96bo3bo22bo6bo21bobo3bo6bo8bo$95bobob2o21bobo39bobo6bobo$96bo3bo22b
o41bo8bo3$122bobo$27bobo92b3o$27b3o3$139b3o$83bo19bo35bobo18bo$82b3o17b
obo34b3o17bobo$82bobo11bo6bo19bo16bo19bo$81bo3bo9bobo24bobo14bobo$32b
o49bobo11bo26bo16bo$31b3o48b3o$83bo3$85bo39bo$84bobo37bobo$85bo39bo2$
119bo$112bo5bobo$69bo40b2ob2o4bo$68bobo40bobo$69bo40b2ob2o$112bo$27bo
bo$27b3o75bo$104bobo$71bo33bo$70bobo$71bo$53bo$52bobo$53bo6bo46bo$32b
o26bobo44bobo$31b3o26bo46bo4$160bo$159bobo$112bo40bo6bo$111bobo38bobo
$112bo40bo3$100bo23bo$99bobo21bobo$100bo18bo4bo$27bobo88bobo$27b3o89b
o2$91bo$90bobo5bo8bo18bo$64bo26bo5bobo6bobo16bobo$63bobo32bo8bo18bo$64b
o2$32bo$31b3o53bo5bo14bo3bo3bo4bo$86bobo3bobo15b2ob2o5bobo$66bo13bo6b
o5bo14bo3bo3bo4bo$65bobo11bobo$66bo13bo3$100bo18bo$99bobo16bobo$100bo
18bo2$73bo52bo38bo$72bobo50bobo36bobo$66bo6bo45bo6bo38bo$27bobo35bobo
12bo12bo24bobo$27b3o36bo12bobo10bobo24bo$80bo12bo6bo$99bobo$100bo62bo
$162bobo$163bo3$32bo$31b3o2$87bo$86bobo$80bo6bo$79bobo$80bo2$181bo$180b
obo$174bo6bo$173bobo$174bo2$27bobo$27b3o5$43bobo$20bo$19bobo21bobo$20b
o11bo$31b3o3$42bo13bo$8bo8bo4bo18bobo11bobo$7bobo7b2o2bobo18bo13bo6bo
$bo6bo8bo4bo39bobo$obo60bo$bo39b3o$42bo3$56bo$55b3o$27bobo$27b3o$42bo
13bo$8bo4bo8bo18bobo11bobo$7bobo2b2o7bobo18bo13bo$8bo4bo8bo3$31bobo$18b
o12b3o19bobo$17bobo10bo3bo$10bo7bo12b3o19bobo$9bobo19bobo$10bo7$39bo$
17bobo18bobo$17b3o12bo6bo$16bo3bo10bobo$17b3o12bo$17bobo4$20bo$19bobo
$20bo!

Not at all optimized; there's a lot of free space, so there's a lot of compressing and rephasing to do, but it'll take a while.

EDIT:

Syntheses in this rule are very undeveloped. Considering the lack of common active sequences and the rarity of common base still lifes, it’s understandable. Here are 2 interesting things:

Code: Select all

x = 45, y = 31, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8
2bo$4bo$b2o$2ob2o$bobo20$38bo$39bo$40bo$41bo2bo$42bobo$44bo$41b3o!

A 4T synth of that 2c/4:

Code: Select all

x = 3, y = 16, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8
3o$obo3$3o$bo3$bo$3o5$obo$3o!

A p60 gun that fires it:

Code: Select all

x = 55, y = 50, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8
26bobo$25bo3bo9bo$25b2ob2o8bobo$27bo11bo$26bobo$25b2ob2o$27bo2$37bo8b
o$10bo25bobo5bo3bo$9bobo25bo6b5o4bo$10bo41bobo$53bo2$8bo$7b3o$7bobo7b
o7bo19bobo$6bo3bo5bobo6b2o2b2o6bo7b3o$7bobo7bo7bo4bo5bobo5bo3bo$7b3o19b
2o6bo7b3o$8bo36bobo2$26b3o$bo25bo$obo24bo17b3o$bo5bobo7bo8b3o16bobo$6b
2ob2o5bobo$7bobo7bo3$28bo$27b2o7bo$26bob2o5bobo$27b2o7bo7bo$28bo14b3o
$44bo3$19bo$18bobo$19bo6bobo7bo$25b2ob2o5bobo$26bobo7bo5$34bo$33bobo$
34bo!

(Edit 2: Reduced)

EDIT 3:
p17 arrow gun:

Code: Select all

x = 56, y = 49, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8
27bobo9bo$26bo3bo7bobo$26b2ob2o8bo$28bo3$36bobo8bo$36b3o6b2ob2o$28bo6b
o3bo6bobo$27b3o6b3o6b2ob2o4bo$26b5o5bobo8bo5bobo$10bo17bo25bo$9bobo16b
o$10bo$8b3o$8bo$7b3o27bo8bobo$27bobo5b2ob2o6b3o$8bo6bo2bo2bo4bo3bo5bob
o6bo3bo$7bobo3b3obobob3o2b2ob2o4b2ob2o6b3o$8bo6bo2bo2bo6bo8bo8bobo2$7b
3o$8bo$8bo9bo10bo$18bo9b3o$bo15b3o26b3o$ob2o42bobo$bobobo2bo2bo6bo$3b
3obobob3o3bobo9bo4bo4bo4bo$5bo2bo2bo6bo9bobo2b2o3bobo3b2o$29bo4bo4bo4b
o$17b3o$18bo$18bo20bo$28b3o7b3o$29bo2$19bo$19bo4bo4bo4bo4bo$23b2o3bobo
3b2o2bobo$24bo4bo4bo4bo5$37bo$36bobo$37bo!

In the process, I discovered that the arrow has some catalytic abilities:

Code: Select all

x = 17, y = 9, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8
6bobo6b2o$o4bo3bo6bo$2o3b2ob2o5b2o$o6bo4$7bobo$7b3o!

As well as this neat glide-symmetric 4c/8 that was already on catagolue:

Code: Select all

x = 5, y = 6, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8
bobo$o3bo$2ob2o$2bo2$2b2o!

5T Synthesis:

Code: Select all

x = 18, y = 15, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8
15bo$2o12b2o$o14bo$2o3$8bo$7b3o2$16b2o$17bo$16b2o2$7bobo$7b3o!

p23 gun (Edit 4: stator reduction):

Code: Select all

x = 78, y = 73, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8
26bobo$25bo3bo17bo$25b2ob2o16bobo$27bo19bo2$26b2o16bobo2$45bo$45bo8bo
$10bo33bobo6bobo$9bobo33bo8bo6bo$10bo16bo17bo7b3o4bobo$26b3o24bobo5bo
$25b5o14bobo$27bo16b3o7bo$27bo7b2o8bo8bo$8bo5bo2bo2bo6b2o7bo7bobo6bob
o$7bobo3b2obobob2o13b2o8bo8bo11bobo$8bo5bo2bo2bo33bo$66bobo$53bobo$bo
$o26bobo$bo3bo2bo2bo5bo9b3o7bo$5bobobob2o3bobo16b2ob2o14bo5bo8bo$5bo2b
o2bo5bo18bobo14bobo4b2o6bobo$35b2ob2o14bo5bo8bo$37bo$28bo$27b3o46bo$69b
o5bobo$16b2o19bo8bo10b2o8b2ob2o4bo$20bo15bobo6b2o11bo9bobo$17bo2bo7bo
8bo8bo10b2o8b2ob2o$27b3o39bo3$44bo$7bo2bo2bo5bo14bobo6bobo$5b3obobob3o
2bobo23bo$3bobobo2bo2bo5bo7bobo4bobo$2bob2o21b3o$3bo2$33bo3bo3bo4bo$10b
o5bo2bo2bo4bobo5b2ob2o5bobo$9bobo2b3obobob3o2b3o3bo3bo3bo4bo$10bo5bo2b
o2bo2$53bo$52bobo$37bo4bo3bo3bo2bo$36bobo5b2ob2o$37bo4bo3bo3bo$17bo3b
o3b2obo$7b2o10b2ob2o2b2obo$7b2o8bo3bo3b2obo2$36b3o$37bo2$39bo$38bobo$
21bob2o3bo3bo6bo$20bob2o2b2ob2o$21bob2o3bo3bo5$23bo$22bobo$23bo!

[I6_I6]

New post since the above post was getting pretty long, and also to bump because nobody seems to be noticing what I'm doing.

SSM breeder based on single channel construction:

Code: Select all

x = 122, y = 742, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8
112bo$111bobo$112bo25$8bo104bo$7bobo102bobo$bo6bo104bo$obo$bo3$8bo91bo
$7bobo89bobo$8bo91bo6bo$106bobo$107bo3$6bo$5bobo$6bo4$8bo91bo$7bobo89b
obo$bo6bo91bo$obo$bo2$19bo$18bobo81bo$19bo81bobo$102bo2$120bo$119bobo$
21bo91bo6bo$20bobo89bobo$21bo91bo4$115bo$114bobo$115bo3$14bo$13bobo$
14bo6bo91bo$20bobo89bobo$21bo91bo3$120bo$119bobo$8bo104bo6bo$7bobo102b
obo$8bo104bo3$112bobo$112b3o$6bo$5bobo$6bo4$112bobo$112b3o6$112bobo$
112b3o6$113bo$112b3o13$113bo$112b3o9$113bo$112b3o17$112bobo$112b3o9$
112bobo$112b3o8$113bo$112b3o7$112bobo$112b3o6$112bobo$112b3o7$113bo$
112b3o18$112bobo$112b3o6$112bobo$112b3o12$112bobo$112b3o7$112bobo$112b
3o6$112bobo$112b3o8$113bo$112b3o10$113bo$112b3o21$113bo$112b3o19$113bo
$112b3o21$112bobo$112b3o12$112bobo$112b3o7$112bobo$112b3o6$112bobo$
112b3o8$113bo$112b3o10$113bo$112b3o21$113bo$112b3o17$112bobo$112b3o6$
113bo$112b3o6$113bo$112b3o8$112bobo$112b3o17$113bo$112b3o6$113bo$112b
3o7$112bobo$112b3o6$112bobo$112b3o7$113bo$112b3o18$112bobo$112b3o6$
112bobo$112b3o7$112bobo$112b3o6$112bobo$112b3o17$112bobo$112b3o8$113bo
$112b3o8$112bobo$112b3o14$113bo$112b3o14$112bobo$112b3o12$112bobo$112b
3o12$112bobo$112b3o12$112bobo$112b3o12$112bobo$112b3o12$112bobo$112b3o
12$112bobo$112b3o12$112bobo$112b3o12$112bobo$112b3o6$113bo$112b3o6$
113bo$112b3o8$112bobo$112b3o17$113bo$112b3o!

This SL is a super fast eater:

Code: Select all

x = 5, y = 13, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8
2b3o$3bo$3bo$2b3o4$bo$3o3$obo$3o!

Btw, R2INT's improved push salvo is a 6-cell push, not a 7-cell push.

[R2INT]

I think that this universal regulator, despite being significantly larger, is able to handle all input signal timings without destruction:

Code: Select all

x = 146, y = 128, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8History
61.A$60.A.A$61.A5$51.A11.A$50.A.A9.A.A$42.A8.A11.A$21.3D.D2.D12.A.A$22.
D2.2D.D13.A$22.D2.D.2D$22.D2.D2.D$21.3D.D2.D2$21.2C28.A$21.C28.A.A$21.
2C28.A3$39.A18.A$38.A.A16.A.A50.A$39.A4.A6.A6.A50.A.A$43.A.A4.A.A57.A
$44.A6.A3$53.A$52.A.A30.A26.A$37.A6.A8.A30.A.A24.A.A$36.A.A4.A.A32.A6.
A26.A$37.A6.A32.A.A$78.A$93.A$30.A61.A.A$29.A.A61.A$30.A6.A$36.A.A23.
D$37.A25.D2$85.A5.A8.A$84.A.A3.A.A6.A.A$27.A57.A5.A8.A6.A$26.A.A77.A.
A$20.A6.A79.A$19.A.A$20.A51.A$41.A29.A.A$40.A.A29.A$41.A$91.A$90.A.A$
91.A8.A11.A$99.A.A9.A.A$8.A18.A6.A8.A56.A11.A6.A$7.A.A16.A.A4.A.A6.A.
A73.A.A$.A6.A18.A6.A8.A75.A$A.A$.A$72.A27.A9.A$71.A.A25.A.A7.A.A$43.A
6.A21.A27.A9.A$42.A.A4.A.A$25.A17.A6.A$24.A.A56.A$25.A56.A.A$74.A8.A$
73.A.A$52.A21.A$51.A.A$34.A8.A8.A$33.A.A6.A.A89.2D2.D2.D.3D$34.A8.A89.
D2.D.D2.D2.D$133.D2.D.D2.D2.D$109.3D21.D2.D.D2.D2.D$110.D23.2D3.2D3.D
2$8.A8.A14.A26.A17.A32.D18.D$7.A.A6.A.A12.A.A24.A.A15.A.A31.2D17.2D$8.
A8.A6.A7.A10.A8.A6.A10.A6.A32.D18.D$23.A.A16.A.A6.A.A15.A.A$24.A18.A8.
A17.A5$17.A18.A15.A24.A26.A$16.A.A16.A.A13.A.A22.A.A24.A.A$17.A18.A15.
A24.A26.A6.A$110.A.A$111.A$41.A$40.A.A$15.A25.A33.A$14.A.A57.A.A$15.A
59.A$.A$A.A$.A6.A95.A$7.A.A93.A.A$8.A95.A4$52.A12.A$51.A.A10.A.A35.A$
45.A6.A12.A35.A.A$44.A.A55.A$45.A3$63.A$62.A.A$63.A5$35.C.C$35.3C3$31.
3D.D3.D.D$31.D3.D3.D.D$31.D3.D3.2D$31.D3.D3.D.D$31.3D.3D.D.D!

[R2INT]

I have recently found a few "fire A" recipes:

Code: Select all

# FIREA-PULL12: 14, 13, 16, 16, 19
# FIREA-PULL9: 14, 13, 16, 16, 20, 13
# FIREA-PULL7: 14, 13, 16, 16, 17, 20
x = 44, y = 58, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8
bo20bo18bo$obo18bobo16bobo$bo20bo18bo6$2bo20bo18bo$b3o18b3o16b3o6$2bo
20bo18bo$b3o18b3o16b3o6$bobo18bobo16bobo$b3o18b3o16b3o7$bobo18bobo16b
obo$b3o18b3o16b3o7$bobo18bobo16bobo$b3o18b3o16b3o7$42bo$2bo38b3o$b3o18b
obo$22b3o5$23bo$22b3o$42bo$41b3o!

This means that we no longer have to only use tubs in our circuitry and only get those tubs from the single channel duplicate reaction. The new A spaceship significantly expands the search space for slow salvo recipes:

Code: Select all

x = 551, y = 317, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8
7bo20bo20bo20bo26bo17bo17bo17bo17bo17bo$6bobo18bobo18bobo18bobo24bobo
15bobo15bobo15bobo15bobo15bobo$7bo20bo20bo20bo26bo17bo17bo17bo17bo17b
o4$7bo21bo21bo21bo$6b3o19b3o19b3o19b3o$97bo18bo18bo18bo18bo18bo$96b3o
16b3o16b3o16b3o16b3o16b3o$95b5o14b5o14b5o14b5o14b5o14b5o$97bo18bo18bo
18bo18bo18bo$97bo18bo18bo18bo18bo18bo28$145bo18bo18bo18bo18bo18bo18bo
18bo18bo18bo$7bo13bo14bo13bo15bo13bo14bo13bo34bo18bo18bo18bo18bo18bo18b
o18bo18bo18bo$6bo13bo14bo13bo15bo13bo14bo13bo4$140bo19bo19bo19bo19bo19b
o19bo19bo19bo19bo$3bo14bo15bo14bo16bo14bo15bo14bo26b3o17b3o17b3o17b3o
17b3o17b3o17b3o17b3o17b3o17b3o$2b3o12b3o13b3o12b3o14b3o12b3o13b3o12b3o
24b5o15b5o15b5o15b5o15b5o15b5o15b5o15b5o15b5o15b5o$140bo19bo19bo19bo19b
o19bo19bo19bo19bo19bo$140bo19bo19bo19bo19bo19bo19bo19bo19bo19bo65$7bo
20bo20bo20bo20bo20bo20bo20bo20bo20bo20bo73bo20bo20bo20bo20bo20bo20bo20b
o20bo20bo20bo20bo20bo$7b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b
2o19b2o72b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b
2o$5bo20bo20bo20bo20bo20bo20bo20bo20bo20bo20bo73bo20bo20bo20bo20bo20b
o20bo20bo20bo20bo20bo20bo20bo$6bo20bo20bo20bo20bo20bo20bo20bo20bo20bo
20bo73bo20bo20bo20bo20bo20bo20bo20bo20bo20bo20bo20bo20bo6$bo21bo21bo21b
o21bo21bo21bo21bo21bo21bo21bo62bo21bo21bo21bo21bo21bo21bo21bo21bo21bo
21bo21bo21bo$3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o60b3o
19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o$282b5o17b
5o17b5o17b5o17b5o17b5o17b5o17b5o17b5o17b5o17b5o17b5o17b5o$284bo21bo21b
o21bo21bo21bo21bo21bo21bo21bo21bo21bo21bo$284bo21bo21bo21bo21bo21bo21b
o21bo21bo21bo21bo21bo21bo10$7b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b
2o19b2o19b2o72b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b
2o19b2o$6bobo18bobo18bobo18bobo18bobo18bobo18bobo18bobo18bobo18bobo18b
obo71bobo18bobo18bobo18bobo18bobo18bobo18bobo18bobo18bobo18bobo18bobo
18bobo18bobo$5b3o18b3o18b3o18b3o18b3o18b3o18b3o18b3o18b3o18b3o18b3o71b
3o18b3o18b3o18b3o18b3o18b3o18b3o18b3o18b3o18b3o18b3o18b3o18b3o$6bo20b
o20bo20bo20bo20bo20bo20bo20bo20bo20bo73bo20bo20bo20bo20bo20bo20bo20bo
20bo20bo20bo20bo20bo6$bo21bo21bo21bo21bo21bo21bo21bo21bo21bo21bo62bo21b
o21bo21bo21bo21bo21bo21bo21bo21bo21bo21bo21bo$3o19b3o19b3o19b3o19b3o19b
3o19b3o19b3o19b3o19b3o19b3o60b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b
3o19b3o19b3o19b3o19b3o$282b5o17b5o17b5o17b5o17b5o17b5o17b5o17b5o17b5o
17b5o17b5o17b5o17b5o$284bo21bo21bo21bo21bo21bo21bo21bo21bo21bo21bo21b
o21bo$284bo21bo21bo21bo21bo21bo21bo21bo21bo21bo21bo21bo21bo11$7bo20bo
20bo20bo20bo20bo20bo20bo20bo20bo20bo73bo20bo20bo20bo20bo20bo20bo20bo20b
o20bo20bo20bo20bo$7b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b
2o72b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o$5b
o20bo20bo20bo20bo20bo20bo20bo20bo20bo20bo73bo20bo20bo20bo20bo20bo20bo
20bo20bo20bo20bo20bo20bo$6bo20bo20bo20bo20bo20bo20bo20bo20bo20bo20bo73b
o20bo20bo20bo20bo20bo20bo20bo20bo20bo20bo20bo20bo7$bo21bo21bo21bo21bo
21bo21bo21bo21bo21bo21bo62bo21bo21bo21bo21bo21bo21bo21bo21bo21bo21bo21b
o21bo$3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o60b3o19b3o19b
3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o$282b5o17b5o17b5o
17b5o17b5o17b5o17b5o17b5o17b5o17b5o17b5o17b5o17b5o$284bo21bo21bo21bo21b
o21bo21bo21bo21bo21bo21bo21bo21bo$284bo21bo21bo21bo21bo21bo21bo21bo21b
o21bo21bo21bo21bo9$7b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b
2o72b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o$6b
obo18bobo18bobo18bobo18bobo18bobo18bobo18bobo18bobo18bobo18bobo71bobo
18bobo18bobo18bobo18bobo18bobo18bobo18bobo18bobo18bobo18bobo18bobo18b
obo$5b3o18b3o18b3o18b3o18b3o18b3o18b3o18b3o18b3o18b3o18b3o71b3o18b3o18b
3o18b3o18b3o18b3o18b3o18b3o18b3o18b3o18b3o18b3o18b3o$6bo20bo20bo20bo20b
o20bo20bo20bo20bo20bo20bo73bo20bo20bo20bo20bo20bo20bo20bo20bo20bo20bo
20bo20bo7$bo21bo21bo21bo21bo21bo21bo21bo21bo21bo21bo62bo21bo21bo21bo21b
o21bo21bo21bo21bo21bo21bo21bo21bo$3o19b3o19b3o19b3o19b3o19b3o19b3o19b
3o19b3o19b3o19b3o60b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b
3o19b3o19b3o$282b5o17b5o17b5o17b5o17b5o17b5o17b5o17b5o17b5o17b5o17b5o
17b5o17b5o$284bo21bo21bo21bo21bo21bo21bo21bo21bo21bo21bo21bo21bo$284b
o21bo21bo21bo21bo21bo21bo21bo21bo21bo21bo21bo21bo35$11bo20bo20bo20bo20b
o20bo20bo20bo20bo20bo57bo20bo20bo20bo20bo20bo20bo20bo20bo20bo20bo20bo
$10b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o56b2o19b2o19b2o19b
2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o3$12bo20bo20bo20bo20bo20bo20b
o20bo20bo20bo57bo20bo20bo20bo20bo20bo20bo20bo20bo20bo20bo20bo$13bo20b
o20bo20bo20bo20bo20bo20bo20bo20bo57bo20bo20bo20bo20bo20bo20bo20bo20bo
20bo20bo20bo6$7bo21bo21bo21bo21bo21bo21bo21bo21bo21bo47bo21bo21bo21bo
21bo21bo21bo21bo21bo21bo21bo21bo$6b3o19b3o19b3o19b3o19b3o19b3o19b3o19b
3o19b3o19b3o45b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b
3o$251b5o17b5o17b5o17b5o17b5o17b5o17b5o17b5o17b5o17b5o17b5o17b5o$253b
o21bo21bo21bo21bo21bo21bo21bo21bo21bo21bo21bo$253bo21bo21bo21bo21bo21b
o21bo21bo21bo21bo21bo21bo12$10b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b
2o19b2o56b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o19b2o$10b
o20bo20bo20bo20bo20bo20bo20bo20bo20bo57bo20bo20bo20bo20bo20bo20bo20bo
20bo20bo20bo20bo3$12bo20bo20bo20bo20bo20bo20bo20bo20bo20bo57bo20bo20b
o20bo20bo20bo20bo20bo20bo20bo20bo20bo$13bo20bo20bo20bo20bo20bo20bo20b
o20bo20bo57bo20bo20bo20bo20bo20bo20bo20bo20bo20bo20bo20bo6$7bo21bo21b
o21bo21bo21bo21bo21bo21bo21bo47bo21bo21bo21bo21bo21bo21bo21bo21bo21bo
21bo21bo$6b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o45b3o19b3o19b
3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o$251b5o17b5o17b5o17b5o
17b5o17b5o17b5o17b5o17b5o17b5o17b5o17b5o$253bo21bo21bo21bo21bo21bo21b
o21bo21bo21bo21bo21bo$253bo21bo21bo21bo21bo21bo21bo21bo21bo21bo21bo21b
o26$19bo20bo20bo20bo41bo20bo20bo20bo68bo20bo20bo20bo20bo20bo20bo20bo20b
o20bo20bo$18bo20bo20bo20bo41bo20bo20bo20bo68bo20bo20bo20bo20bo20bo20b
o20bo20bo20bo20bo3$16bo20bo20bo20bo41bo20bo20bo20bo68bo20bo20bo20bo20b
o20bo20bo20bo20bo20bo20bo$15bobo18bobo18bobo18bobo39bobo18bobo18bobo18b
obo66bobo18bobo18bobo18bobo18bobo18bobo18bobo18bobo18bobo18bobo18bobo
$16bo20bo20bo20bo41bo20bo20bo20bo68bo20bo20bo20bo20bo20bo20bo20bo20bo
20bo20bo4$12bo21bo21bo21bo43bo21bo21bo21bo59bo21bo21bo21bo21bo21bo21b
o21bo21bo21bo21bo$11b3o19b3o19b3o19b3o41b3o19b3o19b3o19b3o57b3o19b3o19b
3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o19b3o$246b5o17b5o17b5o17b5o17b5o
17b5o17b5o17b5o17b5o17b5o17b5o$248bo21bo21bo21bo21bo21bo21bo21bo21bo21b
o21bo$248bo21bo21bo21bo21bo21bo21bo21bo21bo21bo21bo!

Some recipes I found:

Code: Select all

x = 213, y = 60, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8
184bo7b2o10bo6bo$183bobo5bobo9bobo4bobo$184bo4b4o11bo6bo$191bo$191bo2$
156bo26bo$bo13bo18bo23bo26bo23bo45bobo24bobo$obo11bobo16bobo21bobo24b
obo21bobo45bo26bo21bo$bo13bo18bo23bo26bo23bo94b3o3$160bo29bo$2bo16bo18b
o23bo26bo23bo45b3o27b3o$b3o14b3o16b3o21b3o24b3o21b3o43b5o$17b5o14b5o19b
5o22b5o19b5o44bo$19bo18bo23bo26bo23bo46bo$19bo18bo23bo26bo23bo4$205bo
$204b3o$187bo$186b3o2$63bo$62b3o96bo$16bo21bo22b5o21bo26bo45b3o$15b3o
19b3o23bo22b3o24b3o$63bo21b5o$87bo67bo$87bo66b3o28bo$153b5o26b3o$155b
o48bo$155bo47b3o3$113bobo$113b3o6$185bo$184b3o$118bo$117b3o10$184bo$183b
3o!

[B468S02357]

I thought of a sublinear bounding box growth based on the reflectors & pushing reactions of the tub. Now i'm starting to see some holes in my idea but i feel like it could work. Essentially, splitters & reflectors pushing themselves away. Maybe it could also be sublinear population growth.

[NNlk05]

(Bump)
I may work on this rule after I get back from vacation. I feel like this is very interesting.

[hotcrystal0]

Apparently, the tub (as a splitter) has a sort of “overclock” (not really) reaction at a certain spacing:

Code: Select all

x = 10, y = 10, rule = B2cik3-cijn4cknqr5-anqy6ekn7/S1c2acn3-aijq4cjktw5ejny6aen7c8
8bo$7bobo$8bo5$o7bo$2o5bobo$o7bo!