A relatively stable isotropic non-totalistic rule
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Heights (rulestring B3678/S23-a678) is a isotropic non-totalistic rule rulegolfed from Travelling Ts (B3/S23-a5). However, in this rule, the T is c/2 instead of c/4. It's about as active as Travelling Ts, but does not have 2x2 block evolution. It also has the f̶o̶u̶r̶t̶h̶ ̶t̶h̶i̶r̶d̶!̶ fourth (overtaken by leaplife) highest number of censuses for isotropic rules in catagolue. Toad-flippers work, and there's two very common p2 rotors, which I call the burster and the big burster. Weirdly, toads and blinkers can be attached together. ikpx2 would be useful.
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#C Weird P2
x = 32, y = 16, rule = B3678/S23-a678
10b3o11bo3bo$9b3obo6b3o2b2o2b2o$b3o5b2o2bo7b2o2b2o2b3o$ob2o5bo3b2o8bo
3bo$bobo6b3o$2bo9bo2$29b3o2$22bo6b3o$20bo2bo6bo$20bo2bo6bo$21bo8bo$20b
3o6b3o2$20b3o6b3o!
Speeds: c/9o, c/2o, c/4d, c/5d, c/3o, c/4o, c/5o
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#C Speeds: c/9o, c/2o, c/4d, c/5d : Discovered by Resu
#C Speeds: c/3o, c/4o, c/5o : Discovered by hibiscus
#C More at https://catagolue.hatsya.com/census/b3678s23-a678/ikpx2_stdin
x = 27, y = 151, rule = B3678/S23-a678
b2obo$obob2o$6o$2bo2bo$3o2bo$b4o6$2o$obo$o$3bo$3b3o6$3o$o$bo6$3b2o$bo
bo$4o$4o$bobo$3b2o6$4bobo$2b4o2b2o$o3bo3bo$bo5bobo$o3bo3bo$2b4o2b2o$4b
obo6$3b2o$2b3o$6bo$b4obo$b2o$o3b3o$b2o$b4obo$6bo$2b3o$3b2o6$bo9b2o$b2o
2bo4bo4bo$obo2b2o3bo2bob5obo$b3o4bo4bo4bo3bo2b2o$3b2obo2b2o9bo4bo$4bo
4bo12bobobo$5bo$4bo4bo12bobobo$3b2obo2b2o9bo4bo$b3o4bo4bo4bo3bo2b2o$o
bo2b2o3bo2bob5obo$b2o2bo4bo4bo$bo9b2o6$3b3o$2bob2o$b3o2bo$5o$b3o2bo$2b
ob2o$3b3o6$o4bo$2obobobo$o5bo6$o$2obobo$o4bobo$6bo6$o4b2o$2ob2o$o4b2o
6$o$2obo$o4b2o$4bo$o4b2o$2obo$o6$o$2obobo$o4bo$6bobo$6bobo$o4bo$2obob
o$o6$o$2obo$o!
Non-trivial & non-LCM periods: 2, 3, 4, 5, 7, 8, 10, 13, 15, 35, 44
Adjustable periods: 40+20n and 52+52n and 16+8n (See the section "Reactions: T") (WIP: Need to add the LCM oscillators)
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x = 51, y = 201, rule = B3678/S23-a678History
8.32D2$9.3D$8.D3.D$12.D$11.D6.3A$10.D$9.D$8.5D2$8.32D2$9.3D13.2A$8.D3.
D12.A$12.D10.A.A$9.3D11.2A$12.D7.2A$8.D3.D6.A.A$9.3D7.A$18.2A2$8.32D2$
10.2D$9.D.D7.A$8.D2.D6.A$8.5D6.A.A$11.D6.A$11.D7.A$11.D2$8.32D2$8.5D9.
A$8.D$8.D13.A$8.5D8.A.A$12.D5.A.A3.A.A$8.D3.D8.A.A$9.3D10.A2$22.A2$8.
32D2$8.5D9.A2.A$12.D10.2A$12.D8.A4.A$11.D7.3A.2A.3A$11.D6.A.A6.A.A$10.
D$10.D$18.A.A6.A.A$19.3A.2A.3A$21.A4.A$23.2A$22.A2.A2$8.32D2$9.3D10.A
$8.D3.D12.A$8.D3.D7.4A.3A$9.3D7.A.4A.A$8.D3.D5.3A.4A$8.D3.D7.A$9.3D11.
A2$2.49D2$4.D4.3D18.A$3.2D3.D3.D$2.D.D3.D3.D11.A3.A3.A$4.D3.D3.D15.A2.
A$4.D3.D3.D9.A3.A.A5.A$4.D3.D3.D10.A2.A2.A.A.A$2.5D2.3D8.A5.A9.A$21.A
.A.A5.A$18.A13.3A$23.A$20.3A11.3A$33.A$22.3A13.A$25.A5.A.A.A$20.A9.A5.
A$23.A.A.A2.A2.A$22.A5.A.A3.A$25.A2.A$24.A3.A3.A2$26.A2$2.49D2$4.D4.3D
12.A$3.2D3.D3.D$2.D.D7.D9.A.A.A$4.D4.3D10.A.A.A$4.D7.D11.A7.2A.A.2A$4.
D3.D3.D9.A.A.A$2.5D2.3D12.A4.A2.7A.A$22.A.A.A2.2A$22.A.A.A.A2.3A.A.2A
$26.A2.2A$25.A.4A.A$24.2A.2A.2A.2A$26.A.4A.A$28.2A2.A$20.2A.A.3A2.A.A
.A.A$28.2A2.A.A.A$18.A.7A2.A4.A$32.A.A.A$20.2A.A.2A7.A$32.A.A.A$32.A.
A.A2$34.A2$2.49D2$4.D3.5D21.A$3.2D3.D$2.D.D3.D25.A$4.D3.5D20.A.A$4.D7.
D17.A.A3.A.A$4.D3.D3.D20.A.A$2.5D2.3D22.A2$34.A4$22.A11.A11.A$33.3A$22.
A9.5A9.A$21.A.A7.7A7.A.A$18.A.A3.A.A3.9A3.A.A3.A.A$21.A.A7.7A7.A.A$22.
A9.5A9.A$33.3A$22.A11.A11.A4$34.A2$34.A$33.A.A$30.A.A3.A.A$33.A.A$34.
A2$34.A2$.49D2$2.3D2.5D15.A9.A$.D3.D.D$5.D.D19.A9.A$2.3D2.5D14.A.A7.A
.A$5.D5.D11.A.A3.A.A.A.A3.A.A$.D3.D.D3.D14.A.A7.A.A$2.3D3.3D10.A5.A9.
A5.A2$21.A5.A9.A5.A$20.A.A19.A.A$17.A.A3.A.A6.A6.A.A3.A.A$20.A.A8.3A8.
A.A$21.A9.A.A9.A$31.3A$21.A6.3A3.3A6.A$27.2A.A3.A.2A$21.A6.3A3.3A6.A$
31.3A$21.A9.A.A9.A$20.A.A8.3A8.A.A$17.A.A3.A.A6.A6.A.A3.A.A$20.A.A19.
A.A$21.A5.A9.A5.A2$21.A5.A9.A5.A$26.A.A7.A.A$23.A.A3.A.A.A.A3.A.A$26.
A.A7.A.A$27.A9.A2$27.A9.A2$49D2$2.2D4.2D13.A$.D.D3.D.D14.A$D2.D2.D2.D
12.3A.A$5D.5D11.A.A.A$3.D5.D11.A$3.D5.D7.A2.A.2A.A$3.D5.D11.A$22.A.A.
A$22.3A.A$24.A$23.A!
The only known infinite growth pattern is this wickstrecher:
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x = 15, y = 16, rule = B3678/S23-a678
4b2ob2o$b2ob4o$ob7o$8o$ob7o$b2ob4o$4b2ob2o3$4b2obob2o$b2ob7ob2o$ob11o
bo$15o$ob11obo$b2ob7ob2o$4b2obob2o!
Random interesting patterns.
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#C Many spaceships from PK22
x = 45, y = 1006, rule = B3678/S23-a678
4b2o$4bobo$4bo$7bo$2o5b3o$obo4b3o$o$3bo$3b3o3b2o$7b2o2bo$8b2o$9b3o$11b
3o$11b3o$12b2o6$2o$obo$o$3bo$3b3o6$b2obo$obob2o$6o$2bo2bo$3o2bo$b4o6$
3o$o$bo6$3b3o$2bob2o$b3o2bo$5o$b3o2bo$2bob2o$3b3o6$6bo$3bo4bo$bo2b3ob
o$3bo4bo$6obob2o$3bo4bo$bo2b3obo$3bo4bo$6bo6$13bo$11bo10bo$10bob2obo6b
2o$9bo12bo$3b2o3b2o2b2o$2bobob2ob2o$b5o$b2ob2o3bo$3o3bobo$b2ob2o3bo$b
5o$2bobob2ob2o$3b2o3b2o2b2o$9bo$10bob2obo$11bo$13bo6$o2bo2bo$2o2bobo$
o3b4o$4b2o3b2o$3bobo3b2o$3bobo3bo$4b2o3bo$o3b4o$2o2bobo$o2bo2bo6$8bo$
8b2o2b4ob2o$9b10o$4bo2b2o2bo2b4o$2bo3bob5o$bob2o$obo$b2o$b2o$obo$bob2o
$2bo3bob5o$4bo2b2o2bo2b4o$9b10o$8b2o2b4ob2o$8bo6$12b2o$11b5o$10b3obo$
9b2o3b2o$8b2ob4o$b2o2b2o3bobob2o$3o2bo6b3o$b2o2b2o3bobob2o$8b2ob4o$9b
2o3b2o$10b3obo$11b5o$12b2o6$3b2o$2b3o$3b2o2b2o$7bo$7b2o$b2obo2b2o2b2o
$3ob2ob4o$b2obo2b2o2b2o$7b2o$7bo$3b2o2b2o$2b3o$3b2o5$9bobo$b2o2bob2ob
2o$3obo3b2o$b2obo5b2o$3bobo2b2obo$3bobobo$3bobo2b2obo$b2obo5b2o$3obo3b
2o$b2o2bob2ob2o$9bobo6$6bobobo$4b2ob3o$2b3obo3bo$bob3obo$bob3o$ob5obo
$bob3o$bob3obo$2b3obo3bo$4b2ob3o$6bobobo6$4bo3b2o2b2o$4b2ob3o2bo$4bo3b
2o2b2o2$o4b2o$2ob2o$o4b2o2$4bo3b2o2b2o$4b2ob3o2bo$4bo3b2o2b2o6$3b3o4b
2o$2bob2o2b2o$b3o2bo2b2o2bo7bo$5o3b3o4bo4bo$b3o2bo2b2o2b5ob2o$2bob2o2b
2o6bob2o2bo$3b3o4b2o4b3o2bobobo$17b2o2b3o$23bobo$25bo$25b2o$26b3obo$28b
2o$30bo6$13bobo$11b2ob2o$9bo2b2o$8bob4o$7b4o$6bo3bo$5bo2bo$5bo2bo$o4b
o$2obo$o6$b2o$3o2bobo$b2o2bo3bo$5b3o$7bobo$9bo$9bo$7bobo$5b3o$b2o2bo3b
o$3o2bobo$b2o6$b2o$3o2bobo$b2o2bo3bo$5b3o$7bobo$9bo$7bobo$5b3o$b2o2bo
3bo$3o2bobo$b2o6$o$2ob3o$o6bo$7bo$o6bo$2ob3o$o5$9bo$b2o2bo3b2o$3obo2b
o2bo2bo$b2obo3bo2bo$4bo2bobobo2bo$b2obo3bo2bo$3obo2bo2bo2bo$b2o2bo3b2o
$9bo5$6b2obo$o4bo3bob2o$2ob2obo$o4bo3bo$6b2obo$11b2o$11b2o$6b2obo$o4b
o3bo$2ob2obo$o4bo3bob2o$6b2obo5$13bo$o10b3o$2ob3o4b2o$o6bo3bo$7bobobo
2bo$o6bo3bo$2ob3o4b2o$o10b3o$13bo5$9bo$o6bobobo$2obo2b4o3bob2o$o4b4o2b
o2bo$4bob2obobo2bo$4b4o4bobo2bo$4b4o4bobo2bo$4bob2obobo2bo$o4b4o2bo2b
o$2obo2b4o3bob2o$o6bobobo$9bo5$9bo$o6bobobo$2obo2b4obo$o4b4o$4bob2obo
$4b4o$4b4o$4bob2obo$o4b4o$2obo2b4obo$o6bobobo$9bo6$8b2o$8bo$7bo$7bob2o
bo$2bob2o2bo3bob2o$bobo5b2o3bo3bo$o14b3o$o2bo12bob2o10bo$o2bo12bob2ob
o3bo2bo2bo$o14b3o3bobo2bobo2bo2b2o$bobo5b2o3bo3bo5bo3bobo2b3o6b2o$2bo
b2o2bo3bob2o9b3o2b3o2bo4b3obo$7bob2obo14bo3b2o3b2obo$7bo27b4o2b2o$8bo
27b2obo$8b2o30b3obo$42b2o6$bo9b2o$b2o2bo4bo4bo$obo2b2o3bo2bob5obo$b3o
4bo4bo4bo3bo2b2o$3b2obo2b2o9bo4bo$4bo4bo12bobobo$5bo$4bo4bo12bobobo$3b
2obo2b2o9bo4bo$b3o4bo4bo4bo3bo2b2o$obo2b2o3bo2bob5obo$b2o2bo4bo4bo$bo
9b2o6$5o$bo4b2o$b2obo$4b2ob2obo$7b3obo$7b3obo$4b2ob2obo$b2obo$bo4b2o$
5o6$3b2o$bobo$4o$4o$bobo$3b2o6$o4bo$2obobobo$o5bo6$o$2obobo$o4bobo$6b
o6$o4b2o$2ob2o$o4b2o6$o$2obo$o4b2o$4bo$o4b2o$2obo$o6$o$2obobo$o4bo$6b
obo$6bobo$o4bo$2obobo$o6$o$2obo$o5$4b2ob2o$b2ob4o$ob7o$8o$ob7o$b2ob4o
$4b2ob2o7$3o2$3o$bo$bo$bo$3o2$3o6$5bo2$3bo3bo$2b2obob2o$4bobo$o2bobob
o2bo$4bobo$2b2obob2o$3bo3bo2$5bo6$3bo$2bo$3bobo$2bo$3bo6$5bo$3bo3bo$2o
2b3o2b2o$b9o$11o$b9o$2o2b3o2b2o$3bo3bo$5bo6$5b2o$3bo4bo$2o2b4o2b2o$b10o
$12o$b10o$2o2b4o2b2o$3bo4bo$5b2o6$2o$obo$2b3o$2b2obo$2bobo$3bo6$3b2o$
bo4bo$2b4o$8o$8o$2b4o$bo4bo$3b2o6$bo7bo$o2bobobo2bo$bo3bo3bo$2o3bo3b2o
$bo3bo3bo$o2bobobo2bo$bo7bo6$5bo$3bo3bo$2o2b3o2b2o$b4ob4o$11o$b4ob4o$
11o$b4ob4o$11o$b4ob4o$2o2b3o2b2o$3bo3bo$5bo6$4bo2$4bo$3bobo$obo3bobo$
3bobo$4bo2$4bo6$6bo$7bo$5b3obo$5bobobo$4bo$o2bob2obo$4bo$5bobobo$5b3o
bo$7bo$6bo6$12bo2$12bo$11bobo$5b2o3bo3bobo$4bobobo2bobo$4b2o6bo2$5bo6b
o2$4bo$3bobo$obo3bobo$3bobo$4bo2$4bo6$4bo2bo$5b2o$3bo4bo$b3ob2ob3o$ob
o6bobo3$obo6bobo$b3ob2ob3o$3bo4bo$5b2o$4bo2bo6$7bo2bo$7bo2bo$3b2ob2o2b
2ob2o$2bo2b2o4b2o2bo$2bobobo4bobobo$3bobo6bobo$2b3o8b3o$3o12b3o3$3o12b
3o$2b3o8b3o$3bobo6bobo$2bobobo4bobobo$2bo2b2o4b2o2bo$3b2ob2o2b2ob2o$7b
o2bo$7bo2bo6$7b2o$2b3o2b2o2b3o$bob2o2b2o2b2obo$b2o4b2o4b2o$b2o4b2o4b2o
$7b2o2$6o4b6o$6o4b6o2$7b2o$b2o4b2o4b2o$b2o4b2o4b2o$bob2o2b2o2b2obo$2b
3o2b2o2b3o$7b2o6$4bo3bo$3o2b2o2b2o$b2o2b2o2b3o$3bo3bo6$bo$o2bo$o2bo$2b
o$b3o2$b3o6$12bo2$6bo3bo3bo$10bo2bo$4bo3bobo5bo$5bo2bo2bobobo$2bo5bo9b
o$3bobobo5bo$o13b3o$5bo$2b3o11b3o$15bo$4b3o13bo$7bo5bobobo$2bo9bo5bo$
5bobobo2bo2bo$4bo5bobo3bo$7bo2bo$6bo3bo3bo2$8bo6$5b2o$bo5bo$obob3o$ob
o$2bo3bo$6bobo$2b3obobo$bo5bo$2b2o6$7bo$6bobo$bo5bo$obo$bo2b3o$4b3o$4b
3o2bo$8bobo$3bo5bo$2bobo$3bo6$5bo$5bo$3bo$3b2ob3o$3bo3bo$2o7b2o$3bo3b
o$2b3ob2o$7bo$5bo$5bo6$5b2o$4bo$7bo$2b4obo$o6bobo$o2bo3bo2bo$bobo6bo$
3bob4o$3bo$6bo$4b2o6$6bo2$4bobobo$4bobobo$6bo7b2obob2o$4bobobo$6bo4bo
2b7obo$4bobobo2b2o$4bobobobo2b3obob2o$8bo2b2o$7bob4obo$6b2ob2ob2ob2o$
8bob4obo$10b2o2bo$2b2obob3o2bobobobo$10b2o2bobobo$ob7o2bo4bo$14bobobo
$2b2obob2o7bo$14bobobo$14bobobo2$16bo6$6bo$5bobo$5bobo$5bobo$5b3o$b5o
b5o$o3bo3bo3bo$b5ob5o$5b3o$5bobo$5bobo$5bobo$6bo6$6bo$5bobo$5b2obo$5b
3o$3bobo$b3o$ob2o$bobo$2bo6$2bobobo10bobobo$2b5o10b5o$3b3o12b3o$bob3o
bo8bob3obo$2b5o10b5o$ob5obo2b2o2bob5obo$ob5obobo4bob5obo$2b5o6bo3b5o$
bob3obo3b2o3bob3obo$3b3o12b3o$2b5o10b5o$2bobobo10bobobo6$2bobobo9bobo
bo$2b5o9b5o$3b3o11b3o$bob3obo7bob3obo$2b5o9b5o$ob5obo2bo2bob5obo$ob5o
bob3obob5obo$2b5o9b5o$bob3obo7bob3obo$3b3o11b3o$2b5o9b5o$2bobobo9bobo
bo6$8b2o$3bo3bobo$2bobobobo$bobob2o$2bo3bo$3bo$2b3o$bo$obo$2o6$2b2ob2o
b2o$bo2b4o2bo$ob8obo$obo6bobo$b2o2b2o2b2o$3obo2bob3o$3obo2bob3o$b2o2b
2o2b2o$obo6bobo$ob8obo$bo2b4o2bo$2b2ob2ob2o6$5b2o4b2o$4bo2bo2bo2bo$5b
obo2bobo$4bo2bo2bo2bo$bob2obo4bob2obo$obo12bobo$o3bo8bo3bo$b3o10b3o3$
b3o10b3o$o3bo8bo3bo$obo12bobo$bob2obo4bob2obo$4bo2bo2bo2bo$5bobo2bobo
$4bo2bo2bo2bo$5b2o4b2o6$5b2o$4bobo$3bo$2b2o$bo2bo$o$2o!
For making LCMs: P3, 4, 5, 10, 13, 44.
Code: Select all
x = 53, y = 155, rule = B3678/S23-a678History
.3D$D3.D$4.D$.3D$4.D$D3.D$.3D2$8.2A3.A2.A.A$6.A4.A.A2.2A$8.A4.A4.A.A$
2.3A.5A7.A.A$6.A9.A$2.A.A7.5A.3A$2.A.A4.A4.A$D4.2A2.A.A4.A$4.A.A2.A3.
2A6$2.D4.3D$.2D3.D3.D$D.D7.D$2.D4.3D$2.D7.D$2.D3.D3.D$5D2.3D2$8.A27.A
2$6.A.A.A23.A.A.A12.D$6.A.A.A23.A.A.A$8.A7.2A.A.2A13.A7.2A.A.2A$6.A.A
.A23.A.A.A$8.A4.A2.7A.A11.A4.A2.7A.A$6.A.A.A2.2A19.A.A.A2.2A$6.A.A.A.
A2.3A.A.2A11.A.A.A.A2.3A.A.2A$10.A2.2A23.A2.2A$9.A.4A.A20.A.4A.A$8.2A
.2A.2A.2A17.2A.2A.2A.2A$10.A.4A.A20.A.4A.A$12.2A2.A23.2A2.A$4.2A.A.3A
2.A.A.A.A11.2A.A.3A2.A.A.A.A$12.2A2.A.A.A19.2A2.A.A.A$D.A.7A2.A4.A11.
A.7A2.A4.A$D15.A.A.A23.A.A.A$4.2A.A.2A7.A13.2A.A.2A7.A$16.A.A.A23.A.A
.A$16.A.A.A23.A.A.A2$18.A27.A6$2.2D$.D.D$D2.D$5D$3.D$3.D$3.D2$4.A.A.A
8.A$4.5A7.A4.D$5.3A9.A.A$3.A.3A.A7.A.A.D$4.5A7.A$D.A.5A.A6.A$2.A.5A.A
$4.5A$3.A.3A.A$5.3A$4.5A$4.A.A.A4$2.D4.3D$.2D3.D3.D$D.D3.D3.D$2.D3.D3.
D$2.D3.D3.D$2.D3.D3.D$5D2.3D2$12.A$4.D$4.D.A3.A3.A$10.A2.A$4.A3.A.A5.
A$5.A2.A2.A.A.A$2.A5.A9.A$3.A.A.A5.A$A13.3A$5.A$2.3A11.3A$15.A$4.3A13.
A$7.A5.A.A.A$2.A9.A5.A$5.A.A.A2.A2.A$4.A5.A.A3.A$7.A2.A$6.A3.A3.A2$8.
A6$5D$D$D$5D$4.D$D3.D$.3D2$6.A2$6.A$5.A.A$2.A.A3.A.A.D$D4.A.A4.D$D5.A
2$6.A6$2.2D4.2D$.D.D3.D.D$D2.D2.D2.D$5D.5D$3.D5.D$3.D5.D$3.D5.D4$6.2A
$5.3A2.2A$6.A.A$6.2A.2A.A$6.A.A$5.3A2.2A$6.2A$12.D!
Code: Select all
x = 8, y = 21, rule = B3678/S23-a678
3b2o$bo4bo$2b4o$8o$8o$2b4o$bo4bo$3b2o2$5bo$bobobo$5bo2$3b2o$bo4bo$2b4o
$8o$8o$2b4o$bo4bo$3b2o!
Code: Select all
#C Many OTTs and sparker that can eat Ts not shown
#C Also, thanks to LuveelVoom for the xs12 synthesis!
#C Thanks to R2INT for the splitter and the synth catalogue of Ts
#C Everything else by me, Resu
x = 443, y = 227, rule = B3678/S23-a678
130bo$130b2o$129bo2bo$131b3o$128b2o2bo4bo6bo6bo6bo6bo6bo6bo6bo6bo$128b
o3bo2bob2o5b2o5b2o5b2o5b2o5b2o5b2o5b2o5b2o46bo26bo29bo28bo27bo28bo26b
o27bo$128b2o2bo4bo6bo6bo6bo6bo6bo6bo6bo6bo47b2obo23b2obo26b2obo25b2ob
o24b2obo25b2obo23b2obo24b2obo$131b3o107bo26bo29bo28bo27bo28bo26bo27bo
$129bo2bo$130b2o$130bo$235b3o23b3o26b3o25b3o24b3o25b3o23b3o24b3o$236b
o25bo28bo27bo26bo27bo25bo26bo2$236bo25bo28bo27bo26bo27bo25bo26bo10$140b
o7bo15bo76b2o25b2o28b2o27b2o26b2o27b2o25b2o26b2o$140b2o6b2o13b3o74b3o
24b3o27b3o26b3o25b3o26b3o24b3o25b3o$140bo7bo92b2o25b2o28b2o27b2o26b2o
27b2o25b2o26b2o$136bo$135bobo$134bobo37bo$134bo39b2obo57b3o23b3o26b3o
25b3o24b3o25b3o23b3o24b3o$133b2o39bo61bo25bo28bo27bo26bo27bo25bo26bo2$
236bo25bo28bo27bo26bo27bo25bo26bo4$140bo$140b2o$140bo$136bo$135bobo$134b
obo$133bobo21bo$133bo22b3o$132b2o2$171bo$171bo$170b3o2$133b2o$132bobo
$133bo4bo$138b2o$138bo$161bo$160b3o$160b3o3$144bo2$138bo3bo3bo$142bo2b
o$136bo3bobo5bo$137bo2bo2bobobo43bo$134bo5bo9bo25bo$135bobobo5bo43bo3b
o$132bo13b3o25bo3bo9b2obob2o$137bo35b2obob2o10bobo$134b3o11b3o24bobo6b
obo2bobobo2bo$147bo23bo2bobobo2bob2o5bobo$136b3o13bo6bo15bobo6bo3b2ob
ob2o57bo21bo21bo21bo20bo$139bo5bobobo9b2o12b2obob2o9bo3bo177bo52bo$134b
o9bo5bo8bo14bo3bo73bo21bo21bo21bo20bo28bob2o9bo42b2obo$137bobobo2bo2b
o43bo59b3o19b3o19b3o19b3o18b3o30bo9b2obo39bo$136bo5bobo3bo27bo204bo$139b
o2bo$138bo3bo3bo$415b3o$140bo234b3o38bo$251b3o18b3o18b3o18b3o17b3o39b
o$252bo20bo20bo20bo19bo80bo$376bo$252bo20bo20bo20bo19bo82bo$417b3o$138b
o278b3o2$136bobobo$136bobobo$138bo7b2obob2o$136bobobo$138bo4bo2b7obo14b
o$136bobobo2b2o24b2o$136bobobobo2b3obob2o16bo$140bo2b2o106b3o19b3o19b
3o19b3o18b3o83bo$139bob4obo104b3o19b3o19b3o19b3o18b3o83b2obo$138b2ob2o
b2ob2o103bo21bo21bo21bo20bo84bo$140bob4obo$142b2o2bo$134b2obob3o2bobo
bobo$142b2o2bobobo215b2o47b3o$132bob7o2bo4bo102b3o18b3o18b3o18b3o17b3o
29b3o47bo$146bobobo101bo20bo20bo20bo19bo30b2o12bo$134b2obob2o7bo231b2o
bo32bo4bo$146bobobo101bo20bo20bo20bo19bo44bo39b3o$146bobobo269b3o2$148b
o$374b3o$375bo2$375bo3$252bo21bo21bo21bo20bo2$252bo21bo21bo21bo20bo$140b
o110b3o19b3o19b3o19b3o18b3o$137bob2o28bo$140bo17b3o8b2o$160bo8bo236b3o
$163bo242b3o$161bobo87b3o18b3o18b3o18b3o17b3o70bo$162b2o88bo20bo20bo20b
o19bo2$140bo111bo20bo20bo20bo19bo$137bob2o$140bo2$146b2o241bo$146bobo
237bob2o$148bo240bo12b3o$148b2o253bo2$403bo4$138bo2$138bo$137b3o5$151b
o$151b2obo$24bo126bo$24b2o$24bo4$145bo$138bo$139bo5bo$137b3o4b3o3$2b3o
$b3o2bo$3o4bo$2ob2o$o2bobo2bo$4bo129b3o109bo$bo134bo8bo99bobo$2bo136b
o105b2obo$4bo132bobo5bo102bo$138b2o4b3o101b2o2$254bo$254b2obo$254bo13$
97bo$95b2ob2o$93bob2ob2obo$92b2obo3bob2o$92b2obobobob2o$97bo$94b2obob
2o7$98b3o$99bo5$97b3o$98bo5$96b3o$97bo5$95b3o$96bo5$94b3o$95bo!
Code: Select all
#C Again, many glider-eating oscillators not shown
#C Right synths by PK22, more at https://catagolue.hatsya.com/census/b3678s23-a678/5Glider_stdin
x = 321, y = 50, rule = B3678/S23-a678
223bo11bo38bo16bo28bo$223bobo10bo35bobo6bobo8bo25b2o$223b2o9b3o36b2o6b
2o7b3o26b2o$282bo5$237bo$235bobo$226b2o8b2o26bobo$226bobo35b2o9bo$213b
2o11bo38bo9b2o$214b2o58bobo$213bo2$140b2obo$139bobob2o$139b6o$141bo2b
o$139b3o2bo$140b4o2$148b3o$148bo141b2o$149bo139bobo$291bo$153b3o$153b
o$154bo2$158b3o$158bo$121b2o36bo$121bo$119bobo41b3o$119b2o42bo$164bo$
14bo15bo22bo9bo12bo11bo14bo$13bo16bobo19bo9bo12bo11bo14bobo9b3o51b3o$
13b3o14b2o20b3o7b3o10b3o9b3o13bo12bo51bo$115bo53bo$3o18b3o$2bo20bo42b
3o104b3o$5bo20bo39bo29b3o74bo$3bobo18bobo40bo30bo75bo$4b2o19b2o12b3o37b
o10bo6bo$41bo36b2o9b2o87b3o$40bo37bobo8bobo86bo$179bo!
That seems to be all I found.
I tried to make this post look nice.
Contact me if there's something missing.
Rule by Resu, 2025 - Forum Search
