Thread For Your Unrecognised CA

[CARuler]

OCA where the Bun becomes a c/29 knightship

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#C [[ GRID THUMBLAUNCH THUMBSIZE 2 THEME Catagolue ]]
x = 3, y = 4, rule = B2n36-a8/S23-kq4c5kr6e78
b2o$obo$obo$bo!

(2,1)c/8

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x = 5, y = 4, rule = B2n36-a8/S23-kq4c5kr6e78
o$obo$o2b2o$2bo!

[R2INT]

The previous post was for my rule (oops! ) Here is the collection for your rule (without B4y):

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x = 191, y = 37, rule = B2k3aijkq4acnqwz5ejqry6n7e/S1e2eik3eikny4cinyz5ejqry6n7e8
40b3ob3o5bo6bo5bo5bo5bo5bo3bo15b2o12b3o3b3o9b6o3b6o7b4o5b4o6b6o3b6o$3b
o6bo8bo5bo15bo3bo5b3o5bo5bo4b3o3b3o4bo3bo30bo5bo31b6o3b6o$2b3o4b3o6b3o
3b3o13bobobobo11bobo3bobo15bobobobo10b3o4b3o8b3o3b3o9b2o2b2o3b2o2b2o7b
4o5b4o6b2o2b2o3b2o2b2o$2bo8bo5b2ob2ob2ob2o31bo5bo5b2o3b2o5bo3bo11bobo
b2obobo8bobo3bobo11b2o7b2o8b6o3b6o7b2o7b2o$b5o2b5o4bobobobobobo11bo2b
obo2bo10b2o5b2o4b2o3b2o20bo10bo6b4obob4o9bo2b2o3b2o2bo9b3o5b3o8bo2b2o
3b2o2bo$b2o2b4o2b2o6bobobobo15bo3bo15bobo7b2o3b2o6bobo13b3o2b3o28bobo
7bobo8bo2b2o3b2o2bo7bobo7bobo$2o3b4o3b2o7bobo36b2ob2o7bo3bo6bobobo13b
6o11bo5bo14bobobobo11bo4bobo4bo10bobobobo$2b4o2b4o7bobobobo45bo2bo2bo
6b3o11b2o8b2o8b2obob2o$3b2ob2ob2o8b3ob3o46b5o7bobo12b2o6b2o8b3obob3o16b
o19bobo18bo$2bo2bo2bo2bo8b5o47b2ob2o8bo13bo2bo2bo2bo11bobo17bobobo18b
o17bobobo$20bo3bo56b3o3b3o11b6o10b2o2bo2b2o37bo18bobo$20bobobo57b3ob3o
90bo7bo$20bo3bo57b7o13bo2bo10b5ob5o33b2obob2o13b7o$85bo16bo2bo11b2ob3o
b2o33b2ob3ob2o12bo5bo$85bo31bo3bo3bo34bob3obo14b2ob2o$117b2o5b2o35b2o
b2o12bo4bo4bo$118bo5bo37b3o14bo3bo3bo$116bo9bo35bobo17b3o$163bo18bobo
$119bo3bo37bo3bo15bo3bo$118b3ob3o38bo18bobo$118bobobobo$161b2ob2o15bo
3bo$161bo3bo13bobo3bobo$161b2ob2o15bo3bo$178bobo5bobo$159b2o2bo2b2o10b
3o5b3o$160bo5bo11b2o3bo3b2o$160bo2bo2bo10b2o9b2o$163bo14bo9bo$180bo5b
o$179bobo3bobo$177bob3o3b3obo$178b2obo3bob2o$176bo2bo7bo2bo$176b2o11b
2o$177b2o9b2o!

EDIT: c/4d from ikpx2

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#C completed spaceship: xq4_oeqvd76sgz1374c0ios68g8owgzy3303x9e239jqswgzyid4a6
#C Catagolue URL: https://catagolue.hatsya.com/object/xq4_oeqvd76sgz1374c0ios68g8owgzy3303x9e239jqswgzyid4a6/b2k3aijkq4acnqwz5ejqry6n7es1e2eik3eikny4cinyz5ejqry6n7e8
#C breadth = 6
#CLL state-numbering golly
x = 19, y = 27, rule = B2k3aijkq4acnqwz5ejqry6n7e/S1e2eik3eikny4cinyz5ejqry6n7e8
5bo$2b4o$bo2b2o$bo4b2o$b2o4b2o$3o3b3o$3bob3o3bo$3b4o$4b2o4bo$9b2o$7bo
2bo$7bo4bo$8bobo$9bo2bo$9b2o3bo$10bo$11b2o$11b2o$10b3o$14bo$13b2o$13b
3o$14b4o$15bo2bo$17b2o2$16bo!

[OCAfan55]

OCA where the Bun becomes a c/29 knightship

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#C [[ GRID THUMBLAUNCH THUMBSIZE 2 THEME Catagolue ]]
x = 3, y = 4, rule = B2n36-a8/S23-kq4c5kr6e78
b2o$obo$obo$bo!

MANUAL SYNTHESES:

4-glider synthesis

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x = 29, y = 28, rule = B2n36-a8/S23-kq4c5kr6e78
obo$b2o$bo$10bobo$10b2o$11bo6$5b3o$7bo$6bo12$26b2o$26bobo$26bo!

1 glider and 1 Half-Sandwiched Knightship (my nickname for it) synthesis of a 12-cell checkerboard still life

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#C [[ ZOOM 4 GRID COLOR GRID 192 192 192 COLOR DEADRAMP 255 220 192 COLOR ALIVE 0 0 0 COLOR ALIVERAMP 0 0 0 COLOR DEAD 192 220 255 COLOR BACKGROUND 255 255 255 GPS 30 WIDTH 937 HEIGHT 600 ]]
x = 11, y = 16, rule = B2n36-a8/S23-kq4c5kr6e78
8b3o$7bo2bo$8b2o11$3o$2bo$bo!

3 HSK synthesis for the HSK

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#C [[ ZOOM 4 GRID COLOR GRID 192 192 192 COLOR DEADRAMP 255 220 192 COLOR ALIVE 0 0 0 COLOR ALIVERAMP 0 0 0 COLOR DEAD 192 220 255 COLOR BACKGROUND 255 255 255 GPS 30 WIDTH 937 HEIGHT 600 ]]
x = 25, y = 20, rule = B2n36-a8/S23-kq4c5kr6e78
6bo$5bobo$5bobo$5b2o2$22b2o$21bo2bo$21b3o10$b2o$o2bo$3o!

[R2INT]

I have reduced the synthesis for the HSK to 3 gliders:

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x = 11, y = 13, rule = B2n36-a8/S23-kq4c5kr6e78
4bo$3bo$3b3o8$3o5b3o$2bo5bo$bo7bo!

[OCAfan55]

Manually found a 2-glider synthesis for the HSK

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#C [[ ZOOM 4 GRID COLOR GRID 192 192 192 COLOR DEADRAMP 255 220 192 COLOR ALIVE 0 0 0 COLOR ALIVERAMP 0 0 0 COLOR DEAD 192 220 255 COLOR BACKGROUND 255 255 255 GPS 30 WIDTH 937 HEIGHT 600 ]]
x = 4, y = 15, rule = B2n36-a8/S23-kq4c5kr6e78
bobo$b2o$2bo10$2o$obo$o!

[102564]

My first post! I've been reading various pages on these forums for a long time before I created my account. Many of the discoveries in this post are from apgsearch.

B2e3cijqy4c/S2-in3an4y has a lot of c/2o (simplified) ships:

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x = 90, y = 32, rule = B2e3cijqy4c/S2-in3an4y
7b3o4b2o5b3o5b2o5b3o7bo5b4o6b2o4b4o4b4o$7bobo3bo2bo3bo3bo3bo2bo3bo3b2o
3b2obo3bo4bo3b2o2bo3bo2bo3bo4b2o$31bo8bo3bo2bo12bo20bo$22bo14bo15b2o22b
2o4$4b2o6b2o7b3o6b2o6b4o7b2o6b2o6b2o6b2o8b2o$2b2o2bo3b2o2b2o3b2o3b2o3b
o2bo3b2o4b2o3b2o2bo3b2o2bo3b2o2b2o3bo2b2o4b2o2b2o$2bo3bo3bo4bo3bo5bo10b
o6bo3bo8bo6bo4bo6bobo4bo3bo$22bo7b2o7b2o8b2o5b2o7b2o7b2obo4b2o5$b3o7b
3o3b2o10b3o5b2o3b2o5b3o3b3o5b2o3b3o3b2o5b2o3b3o$o3bo5bo3bobo2bo4b2o2b
o3bo3bo2bobo2bo3bo3bobo3bo3bo2bobo3bobo2bo3bo2bobo3bo$15bo7bo2bo13bo12b
o12bo5bo11bo$2b3o7bo4b2o8b2obo11b2o9bo9b2o9b2o5b2o4bo$5b2o44b2ob2o$6b
o$69bo5$5b2o5bo5b2o3b2o3b3o9b4o9b4o3b4o4b4o4b2o4b4o$4bo2bo2b2obo3bo2b
obo2bobo3bo8bo2bo8bo4bobo4bo4b2obob2o2b2obob2o$10bo2bo11bo10b2o3b2o3b
2o10bo13bo2b4o2bo$7bo10b2o2b2o5bo5bo2bo2b2o2bo2bo7bo3bo12bo6bo$8bo29b
obo2bobo26bo8bo$40b4o29bo6bo!

There are three c/2o fronts that can be stabilized into c/2os in many ways, for example:

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x = 30, y = 55, rule = B2e3cijqy4c/S2-in3an4y
4b2o11bo9b2o$3bobo12bo7bo2bo$6bo11bo10bo$4b2o11b2o9bo6$4b2o12bo9bo$5b
o11b2o10bo$4b2o11b2o10bo$18bo9bo$4b2o$3bobo11bo$6bo11bo8b2o$4b2o12bo7b
o2bo$17b2o10bo$28bo2$5bo$4b2o9bo$4b2o10bo10b2o$5bo10bo12bo$15bo13bo$4b
2o22bo$3bobo11bo$6bo11bo$4b2o12bo8b2o$17b2o7bo2bo$29bo$28bo$2bo24b2o$
3bo14bo$o2bo13b2o$3bo13b2o$2bo15bo9bo$16b2o11bo$4b2o20bo2bo$3bobo11bo
11bo$6bo11bo9bo$4b2o12bo$17b2o$27b2o$26bo2bo$4b2o23bo$6bo10b2o9bo$3bo
bo12bo$4b2o12bo$17bo$4b2o$3bobo11bo$6bo11bo$4b2o12bo$17b2o!

There are many c/2o flotillae, for example (some may be tagalongs instead?):

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x = 44, y = 7, rule = B2e3cijqy4c/S2-in3an4y
2b2o6b4o5b4o7b2o8b2o$bo2bo4bo4bo3bo4bo5bo2bo6bo2bo2$b4o24b4o7b2o$o4bo
4b4o5b4o4b2o4b2o$11b2o5bob2obo3bo6bo3b2o2b2o$2b2o14bo4bo6b2o7b4o!

There are two small c/3ds:

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x = 11, y = 4, rule = B2e3cijqy4c/S2-in3an4y
bo6bo$obo4bobo$3bo6bo$9bo!

Two c/3ds can pull along a tub or form a flotilla (shown in minpop phases):

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x = 41, y = 11, rule = B2e3cijqy4c/S2-in3an4y
o9bo10bo$bo9bo8bobo$2bo9bo10bo13bo$bo2bo6bo2bo7bo2bo12b2o$5bo9bo10bo12b
o$6bo9bo10bo6bo5bo$3bo9bo10bo8bob2o$7bo9bo10bo7bo$6bobo7bobo8bobo5bo$
9bo9bo10bo$18bo10bo!

There is also a small (8, 2)c/18 which can form puffers, and multiple copies of the engine can form other (8, 2)c/18 ships:

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x = 127, y = 30, rule = B2e3cijqy4c/S2-in3an4y
54b3o$52b3obo$52bob3o$51bo2b3o$36bo15bobo$6b3o25b2ob2o14bo$5bo3bo13b3o
7bo14bo9b2o20b3o$6b2obo12bo3bo6bo2bo11bo3b2o5bo18b3obo29bo$10bo12b2ob
o6b3obo16bo23bob3o28bobo$2obo6bo16bo22bobobo22bo2b3o27bo3bo7bo$2o7bo7b
2obo6bob2o8b2o9bo3bo2b2o19bobo25bo6b2o8bo$5bo11b2o7bo3bo9bo10b3o4bo20b
o26bobo4b2o4bo4bo$3b2o17bo51b2o8b2o19bo2b2o4bo3bo5bo$4bo4b2o9b2o53bo9b
o19bo3bo8bo4bo$10bo10bo16b2o17b2o50bo8bo$39bo17bo33bo12bo3bo10b3o$38b
o44b2o4b2ob2o31b2o$9b2o50b3o20bo3bo37bo$9bo12bo12bo25bobo20bo3bo2bo$21b
o12bo22bo3bo2bo23b3obo16bo$56bo7bo21bo23bo5bo7b2o$37bo18bob2o3bo22b2o
6b2o20bo9bo$36bobo17b2obo35bo21bo$57b2o$58bo5b2o$65bo3$64b2o$64bo!

Tub becomes a sparky p12, and there are sparky p24 and p48 RROs:

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x = 36, y = 8, rule = B2e3cijqy4c/S2-in3an4y
15b3o$14bo$20bo$21bo12bo$21bo12bo$bo19bo9bo3bo$obo17bo11bobo$bo17bo13b
o!

Put a preblock inside the p48 RRO, and you get another p48 RRO; put a preblock in the p48 a different way, and you get a p48 rotating gun:

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x = 19, y = 26, rule = B2e3cijqy4c/S2-in3an4y
2bo$3bo$4bo$2obo$2bo5$2b2o$3bo6$16bo$17bo$18bo$14b2obo$16bo4$17bo$17b
2o!

The smallest c/2o can flip over a preblock. Using that and the p48 gun, a p96:

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x = 22, y = 22, rule = B2e3cijqy4c/S2-in3an4y
12b2o$12bo4$9bo$10bo$11bo$o6b2obo$2o7bo3$20b2o$10bo10bo$10b2o6$9bo$8b
2o!

Two tubs form a p13 gun of the 5-cell c/3d, by far the most common yl in C1. A diagonal line of 4 cells turns into two copies of the gun that destroy each other:

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x = 34, y = 7, rule = B2e3cijqy4c/S2-in3an4y
32bo$31bobo$32bo$o$bo26bo$2bo24bobo$3bo24bo!
[[ STOP 11 ]]

A failed quadratic replicator, which is the result of evolving the diagonal line of 4 cells by 2 generations:

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x = 4, y = 4, rule = B2e3cijqy4c/S2-in3an4y
3o$o2bo$o2bo$b3o!
[[ STOP 19 ]]

A p12 gun, a p24 gun, and a p12 mod 6 gun:

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x = 16, y = 54, rule = B2e3cijqy4c/S2-in3an4y
7bo2$8bo3bo$11bo2$6bo$5bobo$4bo3bo$5bobo$6bo2$11bo$8bo3bo2$7bo4$12b3o
$10b2o3bo$9bo$9bobobo$9bobo$10b2o7$7b2o$9bo$2bo5b2o$bobo$o3bo$bobo$2b
o6$7b2o$8bo3$9b2o$9b2o$9b2o$9b2o3$8bo$7b2o!

A preblock can cap one barrel of the p13 gun, and two duoplets can cap one barrel of the p12 mod 6 gun:

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x = 10, y = 27, rule = B2e3cijqy4c/S2-in3an4y
4bo$3bobo$4bo2$8bo$7bobo$8bo2$o$2o6$6b2o$6bo2$o$bo2b2o$4b2o$4b2o$bo2b
2o$o2$6bo$6b2o!

The c/3d stream from the p13 gun can push a preblock at c/42d, which shows up as yl546 on Catagolue:

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x = 12, y = 12, rule = B2e3cijqy4c/S2-in3an4y
10b2o$11bo4$bo$obo$bo2$5bo$4bobo$5bo!

p39 gun of the c/3d based on the p13 gun:

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x = 32, y = 16, rule = B2e3cijqy4c/S2-in3an4y
20b3o$19bo$19bobo$9b3o7bo7bo$12bo13bobo$10bobo14bo$4bo7bo$3bobo17bo$4b
o17bobo$23bo$8bo$7bobo21bo$8bo21b2o2$o$2o!

p72 and p120 guns based on the p24 gun:

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x = 30, y = 83, rule = B2e3cijqy4c/S2-in3an4y
8b3o$7bo3bo$6bo5bo$6bo5bo$6bo5bo$7bo3bo$8b3o2$22bo$20b2ob2o$11bobo5bo
b3o$11b3o6bo3$25bobo$25b2o$26bo3$3o$obo$3o2$13bo$11b2o2$8bo$6b2ob2o$7b
3obo$12bo$11bo$9b2o4$3bo12$12bo$10b2ob2o$10bo3bo$9bo5bo$10bo3bo$10b2o
b2o$12bo3$14bobo7b3o$14bobo6bo3bo$15bo6bo2$29bo$29bo$29bo$28bo3$b3o$b
obo$b3o$16bo$17bo3$9bo$7b2ob2o$8b3obo$13bo$12bo$10b2o4$4bo!

p72 + 24n reflector loop, n >= 0:

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x = 243, y = 51, rule = B2e3cijqy4c/S2-in3an4y
15bo74bo84bo$13b2ob2o70b2ob2o80b2ob2o$13bo3bo70bo3bo80bo3bo$12bo5bo68b
o5bo78bo5bo$13bo3bo70bo3bo80bo3bo$13b2ob2o70b2ob2o80b2ob2o$15bo74bo84b
o2$21bo74bo84bo$20bo74bo84bo$20bo74bo84bo$20bo74bo84bo2$27bo74bo84bo$
22bo3bo19b2o49bo3bo31b2o47bo3bo43b2o$17bobo3b3o19bobo44bobo3b3o31bobo
42bobo3b3o43bobo$17bobo25bobobo42bobo37bobobo40bobo49bobobo$18bo26bo47b
o38bo45bo50bo$46b2o3bo81b2o3bo91b2o3bo$48b3o84b3o94b3o2$44b2o85b2o95b
2o$43bo86bo96bo$2bo41b2o10bo20bo53b2o10bo18bo65b2o10bo$bobo51bobo18bo
bo63bobo16bobo75bobo$o3bo49bo3bo16bo3bo61bo3bo14bo3bo73bo3bo$bobo51bo
bo18bobo63bobo16bobo75bobo$2bo10b2o41bo20bo10b2o53bo18bo10b2o65bo$15b
o74bo84bo$13b2o73b2o83b2o2$8b3o72b3o82b3o$7bo3b2o69bo3b2o79bo3b2o$13b
o26bo47bo38bo45bo50bo$9bobobo25bobo42bobobo37bobo40bobobo49bobo$11bob
o19b3o3bobo44bobo31b3o3bobo42bobo43b3o3bobo$11b2o19bo3bo49b2o31bo3bo47b
2o43bo3bo$31bo86bo96bo2$38bo86bo96bo$38bo86bo96bo$38bo86bo96bo$37bo86b
o96bo2$43bo86bo96bo$41b2ob2o82b2ob2o92b2ob2o$41bo3bo82bo3bo92bo3bo$40b
o5bo80bo5bo90bo5bo$41bo3bo82bo3bo92bo3bo$41b2ob2o82b2ob2o92b2ob2o$43b
o86bo96bo!

Increase the period by 24 by moving the two halves 12 cells farther apart.

The tub p12 can interact with preblocks, duoplets, and other copies of itself in very many ways, which results in >2500 distinct xp12s on Catagolue.

Some oscillators. First row: 6 p2s, 2 p3s (the first one is likely the smallest, at 18 cells), and 3 p4s (there are likely many more low period oscillators)
Second row: p6, p7, p7, p8
Third row: p13 (capped gun), p14, p14, p20, p20
Fourth row: three p24s: two interesting interactions of 2 copies of the tub p12, and another p24. Can the third and largest p24 be monomerized?

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x = 106, y = 83, rule = B2e3cijqy4c/S2-in3an4y
b2ob2o9bo8bo4bob2o3b2ob2o7b2ob2o7bob2o6b2ob2o6b2ob2o3bobobo7b2o$bo3bo
5bo2bo6b2o2bo3b2obo4bobo9bobo8b2obo7bo2bob2o3bo3bo3b2ob2o6bo$3bo8bo8b
o14bo3bo7bobobo17bo5bo7bo$5bo7bo8bobo4b2obo4bobo9bobo8bo3bobo3b2o2bo6b
o3bo4bo7bobobobo$4b2o5bo2bo6bob2o4bob2o3b2ob2o3bobo7bobo3b2obob2o6bob
o5b2ob2o5b2o4bo7bo$10bo9bo23b2obo5bob2o6bo10b2o21bo2bobo2bo$46bo7bo10b
o7bo$44b2obo5bob2o7b2o7b2o25bo$44bobo7bobo44b2o$49bobo$48bobobo$17b2o
b2o11bo15bobo$17bo3bo10b2o14b2ob2o$2b2o2b2o$3bo2bo$2bo4bo5b2o9b2o$3bo
2bo6bo4b3o4bo7b2o$o3b2o3bo8bobo11bo2bo$13bo4b3o4bo3b2o5bo11bo2b2ob2o2b
o$o3b2o3bo3b2o9b2o3bo3bo2bo3b2o5bo2bo5bo2bo$3bo2bo25bo2bo4bo6bo3b2ob2o
3bo$2bo4bo$3bo2bo10bo3bo12bo$2b2o2b2o9b2ob2o11b2o$82b2o3b2o$83bo3bo5$
60bo18bo11bo$b2o56bo20bo9bo$bo44bo37b3o$47bo11bo13bo8b2o3b2o8bo$9bo30b
o17bo14b2o7bo5bo7b2o$8bobo13b4o11bobo13bobo23bo3bo3bo$9bo13bo4bo11bo13b
o26bo2bobo2bo$28bo52bo3bo3bo$5bo22bo15bo28b2o7bo5bo7b2o$4bobo16bo4bo14b
obo23bo3bo8b2o3b2o8bo$5bo18bo2bo16bo21bobo15b3o$37bo27bo14bo9bo$13bo24b
o25bo14bo11bo$12b2o$64bo$63bo2$83bo3bo$82b2o3b2o2$39bo2$13bo25bo13b2o
27b2o$12bobo38bo29bo$5bo5bo3bo$6bo5bobo41bo5bo11bo5bo$13bo25bo21bobo9b
obo$32bobo3bobo3bobo15bo11bo$39bo$27b3o$5bo20bo3bo26bo21bo$4bobo5bo12b
o5bo24bobo19bobo$3bo3bo5bo11bo5bo7bo17bo5bo9bo5bo$4bobo18bo5bo$5bo20b
o3bo6b3o26bo3bo$27b3o6b2o27b2o3b2o$37bo3$65b2o3b2o$66bo3bo2$57bo5bo9b
o5bo$56bobo19bobo$57bo21bo3$62bo11bo$61bobo9bobo$56bo5bo11bo5bo2$53bo
29bo$53b2o27b2o!

p78, 84, 91, 156, 168, 182, 312, 336, and 624 LCM oscillators:

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x = 272, y = 22, rule = B2e3cijqy4c/S2-in3an4y
69b2o59b3o$13b2o54bo59bo$13bo76b2o43bo61b3o$2b2o2b2o69bo12bo45bo29b4o
26bo$3bo2bo14bo54bobo32b3o22bo9b2o17bo4bo31bo$2bo4bo12bobo54bo20bo12b
obo22bo9bo23bo32bo$3bo2bo14bo75bobo11b3o21bo34bo32bo65bo$o3b2o3bo25b4o
10bo23bo24bo35bo19bo10bo4bo7b2o23bo37b2o25bobo$17bo16bo4bo8bobo21bobo
78bobo10bo2bo8bo23bo25bo12bo25bo3bo$o3b2o3bo6bobo20bo7bo3bo11bo9bo20b
o59bo46bo25bobo38bo$3bo2bo10bo21bo8bobo11b2o29bobo90bo39bo3bo18bo18bo
$2bo4bo26bo4bo9bo31bo12bo55bo34bobo39bo20bobo$3bo2bo18bo9bo2bo41b2o67b
obo34bo40bo21bo$2b2o2b2o16b2o76bo20b4o23bo$63b2o36b2o19bo4bo54bo62bo$
62bo2bo61bo30bo22bobo30b4o26bobo$59b2o5bo60bo29b2o23bo30bo4bo26bo$59b
o3bo2bo3b2o50bo4bo90bo$62bo2bo4bo52bo2bo63bo27bo34bo$189b2o22bo4bo33b
2o$64bo149bo2bo$63b2o!

Some c/2o rakes and puffers (many more on Catagolue; I don’t feel like sifting through many yls to find all the clean rakes):

Code: Select all

x = 97, y = 6, rule = B2e3cijqy4c/S2-in3an4y
b2o5b2o13b2o14b2o$o2b2o2bo2bo6b2o3bo2bo7b2o3bo2bo3b2o6b2o6b2o7b2o3b2o
7b2o3b2o3b2o$7bo8bo2bobo10bo2bo2bo2bo2bo2bo4bo2b2o2b2o2bo5bo2bobo2bo5b
o2bobo2bobo2bo$3bo4bo12bo2bo14b2o32bo13bo4bo$22bo11b2o8b2o9bo4bo12bob
o$74bo!

Synthesis of the (8, 2)c/18 using 7 of the smallest c/2o ship:

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x = 96, y = 32, rule = B2e3cijqy4c/S2-in3an4y
41bobo$2o39b3o$2bo18b2o3b2o$2o21bo4bo$21b2o3b2o$37b2o$39bo$37b2o4$94b
2o$93bo$94b2o16$42bo$41bobo$41bobo!

Buried amongst the yls are at least two c/3d (simplified) puffers, but I’m having trouble finding them.

Out of all the symmetries I apgsearched (anonymously), D4_2+ is by far the fastest. Perhaps this is because the p13 gun isn’t very common in D4_2+. Why that may be the case, I don't know. All one cell thick lines die out and never leave their bounding diamonds, so apgsearching 1x256 will not give any objects. Across all the symmetries I apgsearched, there are >3700 distinct objects with apgcodes beginning with xs, xp, or xq.

[CARuler]

Nice!
Anyways a reaction I found

Code: Select all

x = 42, y = 42, rule = B2e3cijqy4c/S2-in3an4y
3bo$b2o$bo$o2$6b3o$5bo$5bobo$5bo$11bo$10bobo$9bo10bo$10bo7b2ob2o$16b6o
bo$15bo8bo7b2o$14bo3bob2ob2o7bo$13bo4b2obobobo$13bo6bo2b2o$12b2ob2o3b
2ob2o$12b2o2bo6bo$11bobobob2o4bo$12b2ob2obo3bo$12bo8bo$8bo4bob6o$2o6b
2o4b2ob2o7bo$o15bo10bo$24bobo$25bo$31bo$29bobo$31bo$28b3o2$36bo$23b2o
10bo$24bo9b2obo$19b2o12bo4bo$19bo20bo$o34bo5bo$2o34bo2$14bo!

[Antonin Duda]

I definitely saw a half-unix in a soup before but it got lost and now I can't find it again.

Is this the half-unix you are talking about?

Code: Select all

x = 7, y = 5, rule = Dominance
5.2A$5.2A$2B2.B$2B.B$4.2B!

[102564]

b2e3cijqy4cs2-in3an4y/D4_x1 is apgsearching at around 1/9th the speed of D4_+2, but it found some new patterns.
p2, p6, p22, p36, p52, p130:

Code: Select all

x = 140, y = 39, rule = B2e3cijqy4c/S2-in3an4y
138b2o$58bo29bo50bo$24b2o8bo22bo31bo39bo$24bo10bo95bo$61b3o66b2o$60bo
3bo67bo$6b2o3b2o5b2o17b2o14bo5bo5bo24b2o9b2o$3b2o2bo3bo2b2o3bo9bo8bo20b
o5bo25bo9bo32bo$3bobo10bo14bo27bo5bo29bo39b2o$6bo5bo4bo12bobo8bo18bo3b
o31bo12bo25bo$obo2b2o5bo5bo12bo10bo6bo11b3o44bobo26bo$2obo9bo4bo29bo19b
o14b3o23bo$2bo11bo9bo10bo17b3o11bo18bo35bo$2b2o7bo3b2o2bo5bo8bobo15bo
3bo27bobo18bo15bo$11b2o5b2o15bo15bo5bo20bo7bo17bobo$28bo8bo13bo5bo19b
obo25bo7bo5bo$28b2o21bo5bo5bo14bo32bobo5b2o$52bo3bo56bo13bo$53b3o26bo
27b3o13bo$31bo10bo38bobo39bo$32bo8b2o16bo22bo40b2o$58bo$74bo$74b2o3$122b
3o$121bo$121bobo$121bo7bo$128bobo$129bo2$125bo$124bobo$125bo2$133bo$132b
2o!

(On the left) a variant of the p4 in my first post; the p4 is infinitely extensible as the fencepost of a p2 wick:

Code: Select all

x = 71, y = 13, rule = B2e3cijqy4c/S2-in3an4y
4b2o11b2o13b2o14b2o15b2o$3bo14bo15bo14bo17bo$18bo30bo$bobobo2bo23bobo
bo28bobobo$o7bo5bobobob3o14bo9bobob3o16bo$o2bobobo5bo8bo4bo2bobobo2bo
15bo9bobobo2bo$13bo2bobo8bo14bo2bobobo$5bo22bobobo9bo15bo2bobobo$3b2o
13bo24bobobo10bo$16b2o12bo28bobobo$31b2o12bo$46b2o13bo$62b2o!

Failed and successful stabilizations for a p24 gun (the failed stabilization is a p48):

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x = 47, y = 36, rule = B2e3cijqy4c/S2-in3an4y
45b2o$46bo2$36bo$37bo$41bo$29bo10bo$30bo8bo$38bo$42bo$43bo2$33bo$5b2o
14b2o10b2o$4bo17bo$4bo$4b2o7bo5bo19bo$12bobo25bo$13bo3$2bo15bo$bobo13b
obo$o3bo7bo5bo$bobo$2bo4$22bo$19bo2bo$12bo6b3o$11bobo$10bo3bo$11bobo$
12bo!

A p53 where a crystal for the p13 gun grows and is destroyed, somehow rephasing the gun:

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x = 18, y = 18, rule = B2e3cijqy4c/S2-in3an4y
2o$o6$9bo$8bobo$9bo2$5bo$4bobo$5bo3$17bo$16b2o!

p72 and p96 c/3d puffers:

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x = 64, y = 21, rule = B2e3cijqy4c/S2-in3an4y
52b3o$6bo48bo$7bo46bo$8bo$7bo48b2o$58bo$9b2o42bo5bo$11bo41bo5bo$6bo5b
o40bo8bo$6bo5bo41bo6bobo$6bo8bo35bo3b3o5bo$7bo6bobo33bobo10bo$2o6b3o6b
o31bo3bo$o49bobo$51bo2$46b2o$6bo37bo2bo$5b2o$43bo2bo$43b2o!

p35 gun of a c/3d:

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x = 23, y = 23, rule = B2e3cijqy4c/S2-in3an4y
4b2o$4bo3$2o2b2o$o3bo2$12bo$8b2o$8bobo$9bo5bo2$7bo5bo$12bobo$13b2o$10b
o2$18bo3bo$17b2o2b2o3$18bo$17b2o!

Another c/3d, from D4_x1:

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x = 10, y = 10, rule = B2e3cijqy4c/S2-in3an4y
o$bo$b3o2$4bo$3bobo$4bo2bo$7bo$7b2o$9bo!

There are three c/2o fronts that can be stabilized into c/2os in many ways, for example:

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x = 30, y = 55, rule = B2e3cijqy4c/S2-in3an4y
4b2o11bo9b2o$3bobo12bo7bo2bo$6bo11bo10bo$4b2o11b2o9bo6$4b2o12bo9bo$5b
o11b2o10bo$4b2o11b2o10bo$18bo9bo$4b2o$3bobo11bo$6bo11bo8b2o$4b2o12bo7b
o2bo$17b2o10bo$28bo2$5bo$4b2o9bo$4b2o10bo10b2o$5bo10bo12bo$15bo13bo$4b
2o22bo$3bobo11bo$6bo11bo$4b2o12bo8b2o$17b2o7bo2bo$29bo$28bo$2bo24b2o$
3bo14bo$o2bo13b2o$3bo13b2o$2bo15bo9bo$16b2o11bo$4b2o20bo2bo$3bobo11bo
11bo$6bo11bo9bo$4b2o12bo$17b2o$27b2o$26bo2bo$4b2o23bo$6bo10b2o9bo$3bo
bo12bo$4b2o12bo$17bo$4b2o$3bobo11bo$6bo11bo$4b2o12bo$17b2o!

A p8 rake made from two copies of the third c/2o front, which can support two more copies of the front to make a p8 ship:

Code: Select all

x = 9, y = 30, rule = B2e3cijqy4c/S2-in3an4y
7bo$8bo$8bo$5bobo$2b2o3bo$2bo$2bo$2b2o3bo$5bobo$8bo$8bo$7bo3$bo$2o$2o
5bo$2o6bo$8bo$5bobo$2b2o3bo$2bo$2bo$2b2o3bo$5bobo$8bo$2o6bo$2o5bo$2o$
bo!

Across all apgsearched symmetries of B2e3cijqy4c/S2-in3an4y, there are now a total of 4352 apgcodes beginning with xs, xp, or xq. Currently apgsearching D2_+2...

[OCAfan55]

This rule has a pretty cool fuse

Code: Select all

#C [[ GRID THUMBLAUNCH THUMBSIZE 2 THEME Catagolue ]]
x = 43, y = 8, rule = B2-ac3aiq/S234c5e8
2bo$o8bo$bobo3bo8bo$8bobo3bo8bo$15bobo3bo8bo$22bobo3bo8bo3b2o$29bobo3b
o4bo$36bobo2b2o!

[102564]

Can the third and largest p24 be monomerized?

Code: Select all

oscillators, including the p24 which I asked about

Monomerization from D4_x4 for the p24:

Code: Select all

x = 20, y = 20, rule = B2e3cijqy4c/S2-in3an4y
13bo$14bo2$3b2o$3bo$18bo$13bo5bo$12bo$8bo$9bo$10bo$11bo$7bo$o5bo$bo$16b
o$15b2o2$5bo$6bo!

Several other monomerizations have also occured in D4_x4.

p6, p156:

Code: Select all

x = 46, y = 16, rule = B2e3cijqy4c/S2-in3an4y
34b3o$27bo5bo$26bo6bobo$5bo19bo7bo7bo$4b2o20bobo11bobo$28bo12bo$3b2ob
o13bo7bo$bobo4b2o9bobo15bo$2o4bobo11bo15bobo$3bob2o30bo$24bo$4b2o17bo
bo19bo$4bo19bo19b2o2$16bo$16b2o!

p78 gun shooting 3 c/3ds per period:

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x = 34, y = 24, rule = B2e3cijqy4c/S2-in3an4y
21bo$20bo3$19bo$17b2o$17bo$16bo2$22b3o$21bo$9b6o6bobo$14bo6bo7bo$10bo
bo15bobo$4bo7bo16bo$3bobo$4bo20bo$24bobo$8bo16bo$7bobo$8bo24bo$32b2o$
o$2o!

All the Catagolue censuses

Edit: p65, p234

Code: Select all

x = 101, y = 59, rule = B2e3cijqy4c/S2-in3an4y
55b2o$55bo2$63bo$62bobo$63bo2$59bo$58bobo$59bo7bo$65bobo$67bo$64b3o$99b
2o$100bo$11b2o$4bo7bo79bo$2b2ob2o84bobo$2bo3bo85bo$bo5bo58bo$2bo5bo56b
2o29bo$2b2o5b2o84bobo$4bo5bo77bo7bo$5bo5bo68bo7bobo$6bo3bo69b2o6bo$6b
2ob2o78b3o$o7bo$2o$21bo$20bobo$19bo9bo$20bo6bo$27b2o$26bo24b3o$54bo6b
2o$24bo27bobo7bo$22b2o22bo7bo$23bo21bobo$21bo24bo29b2o$31bo44bo$30b2o
18bo$49bobo$50bo2$42bo$42b2o$76b3o$75bo$75bobo$75bo7bo$82bobo$83bo2$79b
o$78bobo$79bo2$87bo$86b2o!

Edit 2: p2, p72 where a p24 RRO is turned into a p48 RRO and back, p91:

Code: Select all

x = 98, y = 53, rule = B2e3cijqy4c/S2-in3an4y
58b2o$58bo2$66bo$65bobo$66bo2$62bo$61bobo$62bo7bo$68bobo$70bo$67b3o$96b
2o$97bo$72bo$89bo$88bobo$89bo2$93bo$2ob2obo25b3o57bobo$bobob2o24bo3bo
33bo15bo7bo$o29bo37b2o4bo10bobo$2obob2o11bo55b2o9bo$6bo10bobo17bo22bo
25b3o$2obobo10bo3bo16bo$ob2ob2o10bobo17bo16b3o25bo$18bo17bo20bo9b2o$55b
obo10bo4b2o$49bo7bo15bo$48bobo$49bo2$53bo$52bobo$53bo$70bo$45bo$45b2o
$73b3o$72bo$72bobo$72bo7bo$79bobo$80bo2$76bo$75bobo$76bo2$84bo$83b2o!

Edit 3: p143, p208

Code: Select all

x = 133, y = 71, rule = B2e3cijqy4c/S2-in3an4y
51b2o$52bo2$44bo$43bobo$44bo2$48bo$47bobo$40bo7bo$40bobo$40bo$41b3o49b
2o$93bo$35bo$36bo64bo$36b2o62bobo$38bo62bo$2o$o96bo$96bobo$8bo88bo$7b
obo$8bo2$4bo126b2o$3bobo126bo$4bo7bo$10bobo88bo22bo$12bo87b2o21bobo$9b
3o112bo2$17bo97bo12bo$16bo98b2o10bobo$15b2o111bo$14bo41bo$54b2o$54bo$
53bo2$59b3o$58bo$58bobo23bo$58bo7bo16bobo10b2o$65bobo16bo12bo$66bo$88b
o$62bo24bobo21b2o$61bobo24bo22bo$62bo$80bo$70bo9b2o$69b2o$32bo$33b2o$
34bo80bo$35bo78bobo$115bo$27b3o$30bo80bo$28bobo79bobo$22bo7bo80bo$21b
obo$22bo96bo$118b2o$26bo$25bobo$26bo2$18bo$18b2o!

Edit 4: synthesis of a c/2o using 2 of the smallest c/2o:

Code: Select all

x = 5, y = 7, rule = B2e3cijqy4c/S2-in3an4y
2bobo$2b3o3$2o$bo$2o!

Syntheses of the p24 RRO and the tub p12 with 4 and 3 of the smallest c/2o respectively:

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x = 37, y = 11, rule = B2e3cijqy4c/S2-in3an4y
34bobo$4bobo27b3o$4b3o21b2o$30bo$2o26b2o$bo16b2o$2o16bo$18b2o$9b2o$8b
o23b3o$9b2o21bobo!

There is an infinite series of still lives beginning with the snake:

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x = 18, y = 8, rule = B2e3cijqy4c/S2-in3an4y
2o2b2o2b2o2b2o2b2o$o3bo3bo3bo3bo$bo3bo3bo3bo3bo$2o2bo3bo3bo3bo$4b2o3b
o3bo3bo$8b2o2bo3bo$12b2o3bo$16b2o!

Usually, still lives larger than the block that appear in random soups form in the first few generations of the soup's evolution.

Edit 5: If I find new discoveries while no one else has posted in a thread, and I made the most recent post, is it best to simply keep editing the my post? (like what I am doing here) That seems to be the convention from the forum pages I have read.

Synthesis of the (8, 2)c/18 with 6 of the smallest c/2o:

Code: Select all

x = 59, y = 20, rule = B2e3cijqy4c/S2-in3an4y
9bobo$9bobo$10bo2$bobo$bobo$2bo$11bobo$11b3o4$2o$bo$2o$57b2o$56bo$52b
2o3b2o$51bo$52b2o!

Syntheses of xq2_219126, xq2_9f, and xq2_4re with 3 of the smallest c/2o:

Code: Select all

x = 65, y = 12, rule = B2e3cijqy4c/S2-in3an4y
30bobo$30b3o$obo$3o54bobo$57b3o$19b2o$18bo$6b2o11b2o28b2o12b2o$6bo35b
2o7bo10bo$6b2o19b2o12bo7b2o12b2o$29bo12b2o$27b2o!

Synthesis of the p48 RRO with 3 of the smallest c/2o:

Code: Select all

x = 13, y = 15, rule = B2e3cijqy4c/S2-in3an4y
obo$obo$bo$11b2o$10bo$11b2o7$4bo$3bobo$3bobo!

Syntheses of the block and snake with 4 of the smallest c/2o:

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x = 46, y = 22, rule = B2e3cijqy4c/S2-in3an4y
12bobo$12b3o7$28b2o7bobo$30bo6b3o$28b2o3$44b2o$16b2o26bo$2o13bo18bo9b
2o$bo14b2o15bobo$2o31bobo3$12b3o$12bobo!

I wrote a script that makes random stdin soups with spaceships and then has apgsearch census the soups:

Code: Select all

import itertools, os, random

RULE = "b2e3cijqy4cs2-in3an4y"
WIDTH, HEIGHT = 30, 30
NUM_SPACESHIPS = 8
NUM_SOUPS = 25000
SPACESHIP_PHASES = [
    frozenset([(0, 0), (1, 0), (0, 1), (0, 2), (1, 2)]),
    frozenset([(1, 0), (2, 0), (0, 1), (1, 2), (2, 2)])
]
STDIN_SYMMETRY_NAME = ""
PAYOSHA256_KEY = ""
# cannot parallelize stdin searching

def get_reflections_and_rotations(spaceship_phases: list[frozenset[tuple[int, int]]]) -> list[frozenset[tuple[int, int]]]:
    all_phases = spaceship_phases + []

    for phase in spaceship_phases:
        x_reflection = [(-x, y) for (x, y) in phase]
        y_reflection = [(x, -y) for (x, y) in phase]
        clockwise_90deg = [(-y, x) for (x, y) in phase]
        clockwise_180deg = [(-x, -y) for (x, y) in phase]
        clockwise_270deg = [(y, -x) for (x, y) in phase]

        for new_phase in [x_reflection, y_reflection, clockwise_90deg, clockwise_180deg, clockwise_270deg]:
            min_x = min(new_phase, key=lambda x: x[0])[0]
            min_y = min(new_phase, key=lambda x: x[1])[1]
            adjusted_phase = frozenset((x - min_x, y - min_y) for (x, y) in new_phase)
            all_phases.append(adjusted_phase)

    return list(set(all_phases))

def spaceship_soup(rule: str, spaceship_phases: list[frozenset[tuple[int, int]]], width: int, height: int, num_spaceships: int) -> str:
    header = f"x = {width}, y = {height}, rule = {rule}"

    alive_cells = []
    spaceships_added = 0
    while spaceships_added < num_spaceships:
        spaceship_phase = random.choice(spaceship_phases)
        max_x = max(spaceship_phase, key=lambda x: x[0])[0]
        max_y = max(spaceship_phase, key=lambda x: x[1])[1]
        position_x = random.randint(0, width - max_x - 2)
        position_y = random.randint(0, width - max_y - 2)

        spaceship_phase = [(x + position_x, y + position_y) for (x, y) in spaceship_phase]
        neighbor_cells = []
        for (x, y) in spaceship_phase:
            for x_offset, y_offset in itertools.product(range(-1, 2), repeat=2):
                neighbor_cells.append((x + x_offset, y + y_offset))
        neighbor_cells = frozenset(neighbor_cells)

        if neighbor_cells.intersection(frozenset(alive_cells)) == frozenset():
            alive_cells += list(spaceship_phase)
            spaceships_added += 1

    soup = ["b" * width + "$"] * height
    for x, y in alive_cells:
        unedited_row = soup[y]
        soup[y] = unedited_row[:x] + "o" + unedited_row[x + 1:]
    soup = "".join(soup)

    while "b$" in soup:
        soup = soup.replace("b$", "$")

    run_length_encoding = ""
    current_character = soup[:1]
    run_length = 0
    for character in soup:
        if character != current_character:
            run_length_encoding += (str(run_length) if run_length > 1 else "") + current_character
            current_character = character
            run_length = 0
        run_length += 1

    soup = header + "\n" + run_length_encoding + "!"
    return soup

print("Generating soups...")
SPACESHIP_PHASES = get_reflections_and_rotations(SPACESHIP_PHASES)
SOUPS = [spaceship_soup(RULE, SPACESHIP_PHASES, WIDTH, HEIGHT, NUM_SPACESHIPS) for i in range(NUM_SOUPS)]
SOUP_FILENAME = f"stdin_soups{random.randint(1, 2**20)}.txt"
with open(SOUP_FILENAME, mode="w", encoding="utf-8") as file:
    file.write("\n".join(SOUPS))
print(f"Successfully generated {NUM_SOUPS} soups")

os.system(f"./apgluxe -n {NUM_SOUPS} --rule {RULE} --symmetry {STDIN_SYMMETRY_NAME} -k {PAYOSHA256_KEY} < {SOUP_FILENAME}")

os.remove(SOUP_FILENAME)

All the parameters that can be modified are at the top. It has succeeded in finding several syntheses! Unfortunately it produces some syntheses that cannot be rewound to infinity Also, when apgsearch is censusing the soups (random placements of spaceships), at least with the current parameters, its speed varies a lot, despite linear growths being quite rare (compared to C1).

Are there conventions on posting multiple patterns per RLE?

Synthesis of xq3_12e with 7 of the smallest c/2o (likely can be improved):

Code: Select all

x = 52, y = 27, rule = B2e3cijqy4c/S2-in3an4y
22bobo$22b3o8$21bobo$21bobo$22bo2$50b2o$50bo$50b2o4$33b2o$2o30bo$bo31b
2o$2o$21bo$15b2o3bobo$16bo3bobo$15b2o!

[OCAfan55]

Very cool evolutionary sequence where pi evolves into a statorless 4-barreled knightship gun

Code: Select all

#C [[ GRID THUMBLAUNCH THUMBSIZE 2 THEME Catagolue ]]
x = 3, y = 3, rule = B2e3aijy4aejrt5ain6en8/S1c2-i3knr4acetw5-acqy6cik7e
3o$2bo$3o!

[LuveelVoom]

Very cool evolutionary sequence where pi evolves into a statorless 4-barreled knightship gun

Code: Select all

#C [[ GRID THUMBLAUNCH THUMBSIZE 2 THEME Catagolue ]]
x = 3, y = 3, rule = B2e3aijy4aejrt5ain6en8/S1c2-i3knr4acetw5-acqy6cik7e
3o$2bo$3o!

Various knightship+aircraft carrier reactions:

Code: Select all

#C [[ GRID THUMBLAUNCH THUMBSIZE 2 THEME Catagolue ]]
x = 56, y = 47, rule = B2e3aijy4aejrt5ain6en8/S1c2-i3knr4acetw5-acqy6cik7e
20b2o27b2o$21bo28bo$19b3o26b3o10$32b2o19b2o$33bo20bo$31bo20bo$31b2o19b
2o16$b2o21b2o25b2o$2bo22bo26bo$3o20b3o24b3o6$4b2o25b2o$4bo26bo$6bo26b
o$5b2o25b2o$54b2o$55bo$53bo$53b2o!

[pifricted]

D&N with "dawn":

Code: Select all

x = 92, y = 35, rule = Day, Dawn and Night
32.B$.2A11.A16.BAB$4A9.3A$12.5A15.A$13.3A12.B2.3A2.B$12.5A10.BA.5A.AB
25.B.A.BAB2.2B.A3B.B.A2.A.3ABA$12.A.A.A11.B2.3A2.B26.B.BA.2A.AB.B.A.B
AB2.B3.2B2.B$32.A29.2B2AB.BA2.2A.A.A3.B2.B.2B3.B$63.B2.A3.2BA.A.A.AB2.
2A2BA4.A$31.BAB30.A.ABA9.2B2A.B4.B.2A$32.B30.A2.B.2A5.2A.AB2.4A.A.A$62.
B.A.A3.B.B.A2B.2B2.A2.B2.B2AB$62.B2.2A.BA.A.3B.2B4.B2AB2.AB$62.2A.3AB
AB.3B.BA.A.3A2.B.A$63.B3.BA2.B.2A.2A2.B.B5.A.BA$63.BA.A.A3.B3.A2B.3B.
AB.2B.2A$63.2A.BA4.2ABA.AB2.A4.A.2B.A$63.AB.AB2.B.BA.A2.AB2.2BA.2A.2B
$63.A.2A2.B.AB2.A.2B2A4.BA.2B.B$66.B2A2.2A.A2.2BA.A.A.B.ABAB$63.2A2B.
BA.B2AB2.BA.2AB.A2.2ABAB$63.B2.2A.A.A3.B3.B.B.2B2.B2.B$62.2AB3.A2.BA.
2BA2.B2.ABA.A.AB$62.B.B.2B2.A2BA.B3.A.A4.B2.A$67.2A2.BAB.A.B.2ABAB.B2.
A$65.A2.AB2.BAB.B2.A.B4.B2A2.B$65.B2A.A3B2.3A.BA2B.A3.2B.B$64.2BAB2.B
5.BA.BA3B2.2A.B.B$62.2A4.2AB2.A.BA7.B2.B2.A$63.BA2.A2B.ABA.B.AB.AB.AB
3A2.B$62.A2.A6.BA.A3.A3.B.2BA.A.B$73.A2B2A.A.B.A.B.AB.2B$62.A.A2.BA6.
BAB3A5.BA.A$66.B2.B.B5.A2.B2AB6.2A$63.2B.4AB2.2BAB7.2AB3.A!
@RULE Day, Dawn and Night
pifricted, 2025-10-31
@TABLE
n_states:3
neighborhood:Moore
symmetries:permute
var a1 = {0, 1, 2}
var a2 = a1
var a3 = a1
var a4 = a1
var a5 = a1
var a6 = a1
var a7 = a1
var a8 = a1
var b1 = {0,1}
var b2 = b1
var b3 = b1
1, 1, 1, 1,b2,b2,b2, 0, 0,1
1, 1, 1, 1, 1, 1, 1,b2,b3,1
0, 1, 1, 1,b2,b2,b2, 0, 0,2
0, 1, 1, 1, 1, 1, 1,b2,b3,2
1, 1, 1, 1, 1, 0, 0, 0, 0,1
1, 2,a1,a1,a2,a3,a4,a5,a5,1
0, 2, 2, 2,a1,a2,a3,a4,a5,1
1,a1,a2,a3,a4,a5,a6,a7,a8,0
2,a1,a2,a3,a4,a5,a6,a7,a8,1
@COLORS
1 255 255 255
2 255 255   0
@NAMES
1 Alive
2 Growing

Edit: Similar rule, but large still lifes become more common:

Code: Select all

x = 92, y = 34, rule = Day, Dawn and Night 2
.2A11.A$4A9.3A$12.5A$13.3A$12.5A46.B.A.BAB2.2B.A3B.B.A2.A.3ABA$12.A.A
.A46.B.BA.2A.AB.B.A.BAB2.B3.2B2.B$62.2B2AB.BA2.2A.A.A3.B2.B.2B3.B$63.
B2.A3.2BA.A.A.AB2.2A2BA4.A$64.A.ABA9.2B2A.B4.B.2A$63.A2.B.2A5.2A.AB2.
4A.A.A$62.B.A.A3.B.B.A2B.2B2.A2.B2.B2AB$62.B2.2A.BA.A.3B.2B4.B2AB2.AB
$62.2A.3ABAB.3B.BA.A.3A2.B.A$63.B3.BA2.B.2A.2A2.B.B5.A.BA$63.BA.A.A3.
B3.A2B.3B.AB.2B.2A$63.2A.BA4.2ABA.AB2.A4.A.2B.A$63.AB.AB2.B.BA.A2.AB2.
2BA.2A.2B$63.A.2A2.B.AB2.A.2B2A4.BA.2B.B$66.B2A2.2A.A2.2BA.A.A.B.ABAB
$63.2A2B.BA.B2AB2.BA.2AB.A2.2ABAB$63.B2.2A.A.A3.B3.B.B.2B2.B2.B$62.2A
B3.A2.BA.2BA2.B2.ABA.A.AB$62.B.B.2B2.A2BA.B3.A.A4.B2.A$67.2A2.BAB.A.B
.2ABAB.B2.A$65.A2.AB2.BAB.B2.A.B4.B2A2.B$65.B2A.A3B2.3A.BA2B.A3.2B.B$
64.2BAB2.B5.BA.BA3B2.2A.B.B$62.2A4.2AB2.A.BA7.B2.B2.A$63.BA2.A2B.ABA.
B.AB.AB.AB3A2.B$62.A2.A6.BA.A3.A3.B.2BA.A.B$73.A2B2A.A.B.A.B.AB.2B$62.
A.A2.BA6.BAB3A5.BA.A$66.B2.B.B5.A2.B2AB6.2A$63.2B.4AB2.2BAB7.2AB3.A!
@RULE Day, Dawn and Night 2
pifricted, 2025-10-31
@TABLE
n_states:3
neighborhood:Moore
symmetries:permute
var a1 = {0, 1, 2}
var a2 = a1
var a3 = a1
var a4 = a1
var a5 = a1
var a6 = a1
var a7 = a1
var a8 = a1
var b1 = {0,1}
var b2 = b1
var b3 = b1
1, 1, 1, 1,b2,b2,b2, 0, 0,1
1, 1, 1, 1, 1, 1, 1,b2,b3,1
0, 1, 1, 1,b2,b2,b2, 0, 0,2
0, 1, 1, 1, 1, 1, 1,b2,b3,2
1, 1, 1, 1, 1, 0, 0, 0, 0,1
1, 2,a1,a1,a2,a3,a4,a5,a5,1
0, 2, 2, 2,a1,a2,a3,a4,a5,2
1,a1,a2,a3,a4,a5,a6,a7,a8,0
2,a1,a2,a3,a4,a5,a6,a7,a8,1
@COLORS
1 255 255 255
2 255 255   0
@NAMES
1 Alive
2 Dying

[R2INT]

Happy Haloween!! I have made a spooky rule for you:

Code: Select all

# [[ COLOR ALIVE 128 255 192 COLOR ALIVERAMP 224 224 224 COLOR DEAD 128 0 192 COLOR DEADRAMP 48 32 16 RANDOMIZE ]]
x = 64, y = 64, rule = B2cin3aceiy4cqr5k6eik78/S12-ck3cikqy4-knrtw5aknqr6ac7e8
ob3o5b5o3b4ob3o2bob3o2bobobob2o2b3obobobob5o3bo$3o3bo4bo3bob4obo2bo2b
2o5bo8b2o4bo2b4o4bo$3b2o2bo3bo2b2obobo3bobo2b3ob3o2bob2obob2o2b2o4bob
2ob2obo$5bobob2ob2ob2obo3b2o3bobob2ob3o2b5o3b2obo2b3o2b3o2bo$bo2b2obo
2bo2b2o3b3ob6o2bobobob2o3b2ob5ob2ob3o2b3ob2o$ob2o2bob3ob2o3bobobo5b3o
bobob2obob2o2b4obo2bob6ob2o$b2o2b3o3bo5b2o2b2o5bobob2obo3bobo2bob3o2b
o2b2o2bo2bobo$3b4o2bo2b3ob4o2bo2b4ob2o2bobobobob2ob2o4bo4b2o2b3o$ob2o
3b5o2bob2o4b3obob2ob3o3b2ob2o2b2ob2ob2ob2o3bobo2bo$4o3b2o2bobo2b5ob2o
3bo2bo2b2obo2bob2ob2o3bob2ob3obobo$bo2bob2o2b3ob4ob3o2bob7obob5obo2bo
3b2o3bobobobob2o$3b7ob7o2bob5obob2ob3ob10o2bobobo2bob2o2b2o$2bobobo3b
2o3bob2o2bo3bo2b7ob4obobob2ob2o2bobo6bobo$o3bob2o3b4obo4b3o2b3obo2b2o
bo4bo4bo2bob4ob3o$3o3b3o2bob2o2bobo3bob2o3bo3b5o2bobo2bobo2bob2obobo3b
2o$o3bo2b2ob2o5b2o3bo3bo3b4o2bo6bo2b2obob2o2b2ob2o3bo$bob2obo2bo4b2ob
o3bobo3b3o3b2o5bobo6bobo2b5o$ob2o2b2o2b3o2b4o3bob2o2bobo5b3ob2obobobo
bo3bo3bobo3bo$3ob4obob2obo3bo6bo2b3o2bo3b9ob2ob4ob2ob2obo$o4bo3bob3ob
o3bobo3b2obo2bobo3bo2b4ob3o5bob4o$o3b4o2b2o2b2ob2o5b2ob5obobob2obo5bo
bo3bo2b2o2b2o2bo$5o3bo7bob3o2bob2o2bobobob3o2bobob3o2bo3bo2bo2b2ob2o$
b2obobob2ob2o2b2ob3o2b2obobo2bo2b2o2b6obobo2bo2b2o7b2o$o2bo4bo3bo2bob
2o2b2ob2o3bob2o3bobob4o2bo3b4o2b3obobo$b5obo6bob2o4b5obo2b2o3b2o5bo2b
ob5o2b2o3b2o$o4b2o3bob3o4bobob5ob2o2b3obo3bob4o2b3ob2o3b4o$o3bo3b3obo
2bo2bo2bo4bo6bobo2bob2obobob3o3b2o2bobob2o$2ob2o3b7ob2obo3b4ob4o2bobo
b2o3b4o2bob2o2b3o2bobo$b4obobo2bobo2bob3o2b4o2bobo2bob3o2bobobo2bobo2b
o2bo2bobobo$4b2ob2o3bob3obobob3ob3ob2ob4obob3obob3o5b4o2bo$bob3o2b2ob
2o3b3ob2obo2bobo2b3o4b3ob2o3b4obob2obob3obo$b2o2b3o3bob3o2b2ob2o2bobo
bobo2b3ob2o2b3o3bo5b2o5b2o$3o2b2o2bobo2bo2b2obo7b2ob5ob2obo2b3ob3o4b3o
bo2b3o$2o2b2obo2b3o2bo2bo2bo2bob3o2b3o2b7ob4o2b4o6b3o$2o2bo3b2o4bobob
2obo2bobob4ob2o4bobobo3b3o5b4obob2o$2ob2ob2o7bo2b2obob2obob4o2b2obo2b
5o3bobo2b2obob2ob3o$ob2o2b2o3bobob2o4b2o2bo2bo9b2ob2obob3ob4ob2obob2o
bo$2o6bob8ob5ob2ob5o4b2o3bo3b3ob2ob3o2bobobo$bo2b2o3bobo4bo2bo3bob2ob
obobob2o3bo5bo5bobo2bo2bo$bobobob2ob3o3bo4bobo3b3obo2b2o3b3o4b4ob4ob2o
2b2obo$2bob2obo3bo3b6obob2o2bo6b2ob3o2b2ob2ob4obo3bob2obo$2b5o3b3obo2b
o2bob2o2bo2b2o2b3obo2bobo2b3ob2o3bobo2b2o$5b4o2b2o2bo2bo5b3o3b4ob2obo
bobobob7ob4obob2o$2o2bo2b3o5bob2obo2b2o2b4o2bo2bo2bob6obo2bo2b2o3bobo
$o2b2o2bo2bo3bob2ob3obob2o4b2o2bob2obo4bo7b2o2bo2b2obo$ob3o4b2ob3o4bo
b2o4bob3obobobob2o5b2obob4ob3o2b2o$o4b2ob2ob4o2bobobob2o2bo5bo2bo2b4o
b3o3bo8bo2b2o$b5obobobob2ob3o2bo2b2o3b2o2bo3b4o2bobobo2b2o3b3obobobo$
3bo3bob4o5bo2bo2b2ob4obobo2bo2bob2o4b4o8b2o$3ob5obo2b2ob2ob4o2bob3obo
bob2obo3b3o2bob3obo3b4o$2o2bo6bob3ob3ob3obo3b2obob5o3b4o2b3obobobo2bo
$3b3ob3obob2o2bob6o2bo5b2ob2ob5ob2o4bobo2bo2bob3o$bo3b10o2bobo2bo2b2o
5bo2b2ob2o2bo2b2o3b2obo3bob2obo$b3ob3o3b2o3bobob3o2bobo2b2obob2o2b2o2b
3o2bo2bob2ob2o4b2o$o2b2obob2o3bob4o3b4o2bob2o2bo2b2obo2bo3bo2b2ob3o4b
ob2o$bobobo2bo3bob2ob2o2b2obob3o3b6o2b4o4bob2ob2ob2o5bo$2b3o4bob4obob
o2b2o2b2obob3o2b3ob3o6bo2b3ob9o$b2obob3obobo2b5o4b3obobo2bob2o4bo4bo2b
2obo2bo4bo$b3ob6o2bo2b3o3bob2o2b3ob2o4bo2b2o6bo2bobobo3bo$2obob2obo7b
2obobobo3bob4o2b2o2b3o2bobo2bo3bo4b3o2bo$2b2o5bobo3b2o4b2obob4o2b2obo
bob4ob2ob3obo2bo2b4o$3bob4obo2b2o2bob3ob3ob9o2bo3bobo4bobob8o2bo$4bob
5o4b2obob4ob4obo6b3ob3o3b6o3b2obobo$o4b3ob6obobob3ob5ob5ob2ob2o4bobob
2ob2o2bob2o2bo!

I dare you to find a gun (or other linear growth) in this rule. Maybe apgsearch can help?

EDIT: c/2, c/3, c/4

Code: Select all

# [[ COLOR ALIVE 128 255 192 COLOR ALIVERAMP 224 224 224 COLOR DEAD 128 0 192 COLOR DEADRAMP 48 32 16 ]]
x = 165, y = 30, rule = B2cin3aceiy4cqr5k6eik78/S12-ck3cikqy4-knrtw5aknqr6ac7e8
129b3o22b3o$70bo5bo9bo39b2o5b2o17bo2bo2bo$10bo10b3o10b3o7bo5bo5b3o3b3o
4b3o3b3o7b3o13b3o5b3o14bo2b3o2bo18b5o$bo7b3o22bobo6b3o3b3o4bobobobobo
20bobo12b5o3b5o12bo3b3o3bo14bobob3obobo$3o5bo3bo8bobo35b3o10b3o9bobob
o37bobobobobo15bo2bo3bo2bo$8b2ob2o7b2ob2o7bo2bo2bo7b3o9bobobo9bobo8bo
5bo33b2o4b3o4b2o13bob5obo$8bobobo7b2ob2o8b2ob2o20bobobo21bo3bo34bo3bo
b3obo3bo10bobo3b3o3bobo$34b3o9bobo10bobo8bo2bo2bo7bo3bo12b3o5b3o12bo2b
o2bo2bo2bo12b2obob3obob2o$10bo8b3ob3o9bo9b2ob2o21b2ob2o8bo3bo60b2obo5b
ob2o$10bo9bobobo7bo2bo2bo6b2ob2o9b3o10b3o8bob3obo12bo7bo17b5o22bo$9b3o
6bo7bo5bo2bo2bo19bo3bo10bo8b9o34bo9bo17b5o$10bo7bob5obo5bo2bo2bo5b3ob
3o19bo2bo2bo9bo15bo7bo15b4ob4o15bobob3obobo$22bo8bo7bo5bobobo6b3obob3o
5bo2bo2bo6b2o3b2o33b3o2b2ob2o2b3o11bobo7bobo$32bo5bo4bo7bo5bo5bo6bo2b
o2bo6bo5bo12bo7bo12bo13bo$43bob5obo6b5o6bo7bo24bo7bo13bo4b3o4bo12bo5b
o5bo$47bo12bo9bo5bo9bo34bob2o4bobo4b2obo6b2o6b3o6b2o$86bo22b3o10b3o2b
o2bo2bo2b3o7bo3bo2bo3bo2bo3bo$85b3o21b3o10b3o2bo2bo2bo2b3o8bo2bobob3o
bobo2bo$83b2obob2o18b5o17bo18bo5bo5bo$84bobobo19bo3bo14bobobobo17b4ob
4o$83b3ob3o19b3o42bobo$82bob2ob2obo35bob5obo16bo7bo$82bo3bo3bo36b3ob3o
17bob2ob2obo$152bobobobo$128b2ob2o14bobo11bobo$147bo5bo3bo5bo$129b3o19b
obo3bobo$127bobobobo$126b3o3b3o13b2o11b2o$147b3o11b3o!

[PK22]

Happy Haloween!! I have made a spooky rule for you:

Code: Select all

# [[ COLOR ALIVE 128 255 192 COLOR ALIVERAMP 224 224 224 COLOR DEAD 128 0 192 COLOR DEADRAMP 48 32 16 RANDOMIZE ]]
rle

I dare you to find a gun (or other linear growth) in this rule. Maybe apgsearch can help?

D2_+1 symmetry leads to explosions along an axis; apgsearch is ridiculously slow:

Code: Select all

x = 3, y = 20, rule = B2cin3aceiy4cqr5k6eik78/S12-ck3cikqy4-knrtw5aknqr6ac7e8
obo18$bo$3o!

[hibiscus]

c/6 orthogonal ship:

Code: Select all

x = 11, y = 24, rule = B2cin3aceiy4cqr5k6eik78/S12-ck3cikqy4-knrtw5aknqr6ac7e8
5bo$4bobo3$b3o3b3o$2bo2bo2bo$b2o5b2o$ob3ob3obo$bobobobobo$3bo3bo$5bo$
4b3o$5bo$3b2ob2o$2obobobob2o$o4bo4bo$bo2b3o2bo2$3bo3bo$4b3o$2b3ob3o$b
3o3b3o$3b5o$3bobobo!

Edit: catalysis using Z pentominoes:

Code: Select all

x = 13, y = 13, rule = B2cin3aceiy4cqr5k6eik78/S12-ck3cikqy4-knrtw5aknqr6ac7e8
8b2o$9bo$9b2o7$11b2o$b2o5bobobo$bo6b2obo$2o6b2o!

[R2INT]

Duoplet factory:

Code: Select all

x = 13, y = 16, rule = B2cin3aceiy4cqr5k6eik78/S12-ck3cikqy4-knrtw5aknqr6ac7e8
b2o$2bo$2b2o10$11b2o$b2o5bobobo$bo6b2obo$2o6b2o!

EDIT: Eater for the T:

Code: Select all

x = 3, y = 9, rule = B2cin3aceiy4cqr5k6eik78/S12-ck3cikqy4-knrtw5aknqr6ac7e8
2bo$3o$o5$bo$3o!

EDIT2: p118

Code: Select all

x = 26, y = 14, rule = B2cin3aceiy4cqr5k6eik78/S12-ck3cikqy4-knrtw5aknqr6ac7e8
3bo$b3o$bo3$17bo7bo$2bo13b3o4b3o$3o14bo5bo$o3$24bo$22b3o$22bo!

EDIt3: converter

Code: Select all

x = 59, y = 11, rule = B2cin3aceiy4cqr5k6eik78/S12-ck3cikqy4-knrtw5aknqr6ac7e8
2o37b2o$bo38bo$b2o37b2o5$50bo7bo$14bo7bo26b3o4b3o$13b3o4b3o27bo5bo$14b
o5bo!

EDIT4: Smallest T eater

Code: Select all

x = 3, y = 10, rule = B2cin3aceiy4cqr5k6eik78/S12-ck3cikqy4-knrtw5aknqr6ac7e8
bo$2bo7$bo$3o!

[hibiscus]

To make annotating patterns easier, I'm proposing that we give the c/2o the abbreviation "T" and the 2c/8d the abbreviation "G".
Direct G-to-T:

Code: Select all

x = 20, y = 18, rule = B2cin3aceiy4cqr5k6eik78/S12-ck3cikqy4-knrtw5aknqr6ac7e8
4bo$2b3o$2bo4$o$3o14bo$2bo14b3o$19bo5$bo$4o$3b2o$3bo!

Here's the stuff I found leading up to this; may or may not be useful.

Code: Select all

x = 200, y = 44, rule = B2cin3aceiy4cqr5k6eik78/S12-ck3cikqy4-knrtw5aknqr6ac7e8
146bo$144b3o$144bo2$187bo$185b3o$142bo42bo$142b3o14bo$144bo14b3o$161bo
$183bo$183b3o13bo$185bo11b3o$197bo$143bo$115b2o25b4o$115bo29b2o$114b2o
7b2o20bo$124bo59bo$124b2o57b4o$186b2o$186bo2$113bo$112b4o$115b2o$115bo
5b2o$121bo$120b2o5$2o37b2o$bo38bo$b2o37b2o4$92b2o$50bo7bo23b2o5bobobo$
14bo7bo26b3o4b3o23bo6b2obo$13b3o4b3o27bo5bo24b2o6b2o$14bo5bo!

[R2INT]

2c/7:

Code: Select all

x = 15, y = 29, rule = B2cin3aceiy4cqr5k6eik78/S12-ck3cikqy4-knrtw5aknqr6ac7e8
2bo2bobobo2bo$b3obobobob3o$3obo5bob3o$4bo5bo$3bob2ob2obo$3b4ob4o
$2bo4bo4bo$bo11bo$2b2ob2ob2ob2o$3bobo3bobo$b4o2bo2b4o$o6bo6bo$ob
ob2obob2obobo$ob2o7b2obo2$4bobobobo$3bobo3bobo$2b5ob5o$7bo$3bobo
bobobo$6b3o$2bob2obob2obo$4bo2bo2bo$3b2o2bo2b2o2$3b3o3b3o$4bo2bo
2bo$4b2o3b2o$3bo7bo!

[102564]

Some syntheses in B2e3cijqy4c/S2-in3an4y:

Code: Select all

x = 187, y = 21, rule = B2e3cijqy4c/S2-in3an4y
24bobo116bobo$24b3o80bobo23b2o8bobo19bobo$4bobo60bobo6b2o29b3o22bo11b
o20b3o$4bobo60bobo7bo38b2o15b2o$5bo12bobo15b2o30bo7b2o37bo8b2o$18b3o16b
o10b2o50b2o14b2o7bo$36b2o9bo52bo23b2o25b2o$2o7b2o37b2o50b2o49bo21b2o$
bo6bo142b2o19bo$2o7b2o57b2o103b2o$68bo$22bo17b3o25b2o$21bobo16bobo12b
2o34b3o$21bobo32bo34bobo13b3o22b3o10bo11b2o14b3o$55b2o50bobo22bobo9bo
bo11bo14bobo$144bobo10b2o$185b2o$185bo$145bo39b2o$144bobo$144bobo!

p4 stabilization of the B4c dots agar:

Code: Select all

x = 17, y = 17, rule = B2e3cijqy4c/S2-in3an4y
7b2o$9bo2$7bobo2$5bobobobo2$bobobobobobobo2bo$o15bo$o2bobobobobobobo2$
5bobobobo2$7bobo2$7bo$8b2o!

[OCAfan55]

Very cool evolutionary sequence where pi evolves into a statorless 4-barreled knightship gun

Code: Select all

#C [[ GRID THUMBLAUNCH THUMBSIZE 2 THEME Catagolue ]]
x = 3, y = 3, rule = B2e3aijy4aejrt5ain6en8/S1c2-i3knr4acetw5-acqy6cik7e
3o$2bo$3o!

Naturally found a c/2o dirty puffer.

Code: Select all

#C [[ GRID THUMBLAUNCH THUMBSIZE 2 THEME Catagolue ]]
x = 12, y = 9, rule = B2e3aijy4aejrt5ain6en8/S1c2-i3knr4acetw5-acqy6cik7e
2$7b3o$3b2o2bo2bo$2bo4b4o$2b3obo3bo$2bo5bo$2b2o4bo!

EDIT: Look how this puffer destroys this pair of carriers

Code: Select all

#C [[ GRID THUMBLAUNCH THUMBSIZE 2 THEME Catagolue ]]
x = 16, y = 19, rule = B2e3aijy4aejrt5ain6en8/S1c2-i3knr4acetw5-acqy6cik7e
5b3o$b2o2bo2bo$o4b4o$3obo3bo$o5bo$2o4bo7$14b2o$12bo2bo$12b2o2$13b2o$11b
o2bo$11b2o!

[Jeecorner28]

Hi! Here's a rule I call JeecornerRGBLife, and it's my first ruletable.
Here's a random soup:

Code: Select all

x = 64, y = 64, rule = JeecornerRGBLife
!
[[ RANDOMIZE ]]

@RULE JeecornerRGBLife

@TABLE
n_states:4
neighborhood:Moore
symmetries:permute
var a = {0,1}
var b = {0,2}
var c = {0,3}
var d = {0,1,2,3}
var a1 = d
var a2 = d
var a3 = d
var a4 = d
var a5 = d
var a6 = d
var a7 = d
var a8 = d
a, 1,1,1,0,0,0,0,0, 1
d, 1,1,2,0,0,0,0,0, 3
d, 1,2,2,0,0,0,0,0, 3
b, 2,2,2,0,0,0,0,0, 2
d, 2,2,3,0,0,0,0,0, 1
d, 2,3,3,0,0,0,0,0, 1
c, 3,3,3,0,0,0,0,0, 3
d, 1,1,3,0,0,0,0,0, 2
d, 1,3,3,0,0,0,0,0, 2
1, 2,2,2,0,0,0,0,0, 3
1, 3,3,3,0,0,0,0,0, 2
2, 1,1,1,0,0,0,0,0, 3
2, 3,3,3,0,0,0,0,0, 1
3, 1,1,1,0,0,0,0,0, 2
3, 2,2,2,0,0,0,0,0, 1
1, 1,1,0,0,0,0,0,0, 1
1, 1,2,0,0,0,0,0,0, 3
1, 1,3,0,0,0,0,0,0, 2
1, 2,2,0,0,0,0,0,0, 3
1, 2,3,0,0,0,0,0,0, 0
1, 3,3,0,0,0,0,0,0, 2
2, 1,1,0,0,0,0,0,0, 3
2, 1,2,0,0,0,0,0,0, 2
2, 1,3,0,0,0,0,0,0, 0
2, 2,2,0,0,0,0,0,0, 2
2, 2,3,0,0,0,0,0,0, 1
2, 3,3,0,0,0,0,0,0, 1
3, 1,1,0,0,0,0,0,0, 2
3, 1,2,0,0,0,0,0,0, 0
3, 1,3,0,0,0,0,0,0, 2
3, 2,2,0,0,0,0,0,0, 1
3, 2,3,0,0,0,0,0,0, 1
3, 3,3,0,0,0,0,0,0, 3
d, a1,a3,a4,a5,a6,a7,a8,a2, 0

@COLORS
0 0 0 0
1 255 0 0
2 0 255 0
3 0 0 255

@NAMES
0 off
1 red
2 green
3 blue

Tell me if you discovered something interesting!
well, should I create my own OCA thread?
I had tried explaining how it works, but for unknown reasons it did not made it to the final post

EDIT1-2: fixed ruletable

[102564]

I apgsearched JeecornerRGBLife using the following ruletable (added an extra state so that apgsearch essentially can generate multistate soups):

Code: Select all

x = 16, y = 16, rule = xjeecornerrgblife
o!
[[ RANDOMIZE2 RANDWIDTH 16 RANDHEIGHT 16 ]]
@RULE xjeecornerrgblife
@TABLE
n_states:5
neighborhood:Moore
symmetries:permute
var a = {0,2}
var b = {0,3}
var c = {0,4}
var d = {0,1,2,3,4}
var a1 = d
var a2 = d
var a3 = d
var a4 = d
var a5 = d
var a6 = d
var a7 = d
var a8 = d
1, 0,0,0,0,0,0,0,0, 2
1, 0,0,0,0,0,0,0,1, 2
1, 0,1,1,1,1,1,1,1, 2
1, 0,0,0,0,1,1,1,1, 2
1, 0,0,0,0,0,0,1,1, 3
1, 0,0,0,0,0,1,1,1, 3
1, 0,0,0,1,1,1,1,1, 4
1, 0,0,1,1,1,1,1,1, 4
1, 1,1,1,1,1,1,1,1, 4
a, 2,2,2,0,0,0,0,0, 2
d, 2,2,3,0,0,0,0,0, 4
d, 2,3,3,0,0,0,0,0, 4
b, 3,3,3,0,0,0,0,0, 3
d, 3,3,4,0,0,0,0,0, 2
d, 3,4,4,0,0,0,0,0, 2
c, 4,4,4,0,0,0,0,0, 4
d, 2,2,4,0,0,0,0,0, 3
d, 2,4,4,0,0,0,0,0, 3
2, 3,3,3,0,0,0,0,0, 4
2, 4,4,4,0,0,0,0,0, 3
3, 2,2,2,0,0,0,0,0, 4
3, 4,4,4,0,0,0,0,0, 2
4, 2,2,2,0,0,0,0,0, 3
4, 3,3,3,0,0,0,0,0, 2
2, 2,2,0,0,0,0,0,0, 2
2, 2,3,0,0,0,0,0,0, 4
2, 2,4,0,0,0,0,0,0, 3
2, 3,3,0,0,0,0,0,0, 4
2, 3,4,0,0,0,0,0,0, 0
2, 4,4,0,0,0,0,0,0, 3
3, 2,2,0,0,0,0,0,0, 4
3, 2,3,0,0,0,0,0,0, 3
3, 2,4,0,0,0,0,0,0, 0
3, 3,3,0,0,0,0,0,0, 3
3, 3,4,0,0,0,0,0,0, 2
3, 4,4,0,0,0,0,0,0, 2
4, 2,2,0,0,0,0,0,0, 3
4, 2,3,0,0,0,0,0,0, 0
4, 2,4,0,0,0,0,0,0, 3
4, 3,3,0,0,0,0,0,0, 2
4, 3,4,0,0,0,0,0,0, 2
4, 4,4,0,0,0,0,0,0, 4
d, a1,a2,a3,a4,a5,a6,a7,a8, 0
@COLORS
0 0 0 0
1 127 127 127
2 255 0 0
3 0 255 0
4 0 0 255
@NAMES
0 off
1 apgsearch-soup-state
2 red
3 green
4 blue

There is a period 12 glider:

Code: Select all

x = 3, y = 3, rule = xjeecornerrgblife
.2B$C.B$2.B!
@RULE xjeecornerrgblife
@TABLE
n_states:5
neighborhood:Moore
symmetries:permute
var a = {0,2}
var b = {0,3}
var c = {0,4}
var d = {0,1,2,3,4}
var a1 = d
var a2 = d
var a3 = d
var a4 = d
var a5 = d
var a6 = d
var a7 = d
var a8 = d
1, 0,0,0,0,0,0,0,0, 2
1, 0,0,0,0,0,0,0,1, 2
1, 0,1,1,1,1,1,1,1, 2
1, 0,0,0,0,1,1,1,1, 2
1, 0,0,0,0,0,0,1,1, 3
1, 0,0,0,0,0,1,1,1, 3
1, 0,0,0,1,1,1,1,1, 4
1, 0,0,1,1,1,1,1,1, 4
1, 1,1,1,1,1,1,1,1, 4
a, 2,2,2,0,0,0,0,0, 2
d, 2,2,3,0,0,0,0,0, 4
d, 2,3,3,0,0,0,0,0, 4
b, 3,3,3,0,0,0,0,0, 3
d, 3,3,4,0,0,0,0,0, 2
d, 3,4,4,0,0,0,0,0, 2
c, 4,4,4,0,0,0,0,0, 4
d, 2,2,4,0,0,0,0,0, 3
d, 2,4,4,0,0,0,0,0, 3
2, 3,3,3,0,0,0,0,0, 4
2, 4,4,4,0,0,0,0,0, 3
3, 2,2,2,0,0,0,0,0, 4
3, 4,4,4,0,0,0,0,0, 2
4, 2,2,2,0,0,0,0,0, 3
4, 3,3,3,0,0,0,0,0, 2
2, 2,2,0,0,0,0,0,0, 2
2, 2,3,0,0,0,0,0,0, 4
2, 2,4,0,0,0,0,0,0, 3
2, 3,3,0,0,0,0,0,0, 4
2, 3,4,0,0,0,0,0,0, 0
2, 4,4,0,0,0,0,0,0, 3
3, 2,2,0,0,0,0,0,0, 4
3, 2,3,0,0,0,0,0,0, 3
3, 2,4,0,0,0,0,0,0, 0
3, 3,3,0,0,0,0,0,0, 3
3, 3,4,0,0,0,0,0,0, 2
3, 4,4,0,0,0,0,0,0, 2
4, 2,2,0,0,0,0,0,0, 3
4, 2,3,0,0,0,0,0,0, 0
4, 2,4,0,0,0,0,0,0, 3
4, 3,3,0,0,0,0,0,0, 2
4, 3,4,0,0,0,0,0,0, 2
4, 4,4,0,0,0,0,0,0, 4
d, a1,a2,a3,a4,a5,a6,a7,a8, 0
@COLORS
0 0 0 0
1 127 127 127
2 255 0 0
3 0 255 0
4 0 0 255
@NAMES
0 off
1 apgsearch-soup-state
2 red
3 green
4 blue

p2, p2, p2, p4:

Code: Select all

x = 21, y = 4, rule = xjeecornerrgblife
2B3.DCB3.2C5.B$C4.D2.B2.D6.B.C$D.B3.DCB2.B2.D3.B.C$.CB9.BCD5.C!
@RULE xjeecornerrgblife
@TABLE
n_states:5
neighborhood:Moore
symmetries:permute
var a = {0,2}
var b = {0,3}
var c = {0,4}
var d = {0,1,2,3,4}
var a1 = d
var a2 = d
var a3 = d
var a4 = d
var a5 = d
var a6 = d
var a7 = d
var a8 = d
1, 0,0,0,0,0,0,0,0, 2
1, 0,0,0,0,0,0,0,1, 2
1, 0,1,1,1,1,1,1,1, 2
1, 0,0,0,0,1,1,1,1, 2
1, 0,0,0,0,0,0,1,1, 3
1, 0,0,0,0,0,1,1,1, 3
1, 0,0,0,1,1,1,1,1, 4
1, 0,0,1,1,1,1,1,1, 4
1, 1,1,1,1,1,1,1,1, 4
a, 2,2,2,0,0,0,0,0, 2
d, 2,2,3,0,0,0,0,0, 4
d, 2,3,3,0,0,0,0,0, 4
b, 3,3,3,0,0,0,0,0, 3
d, 3,3,4,0,0,0,0,0, 2
d, 3,4,4,0,0,0,0,0, 2
c, 4,4,4,0,0,0,0,0, 4
d, 2,2,4,0,0,0,0,0, 3
d, 2,4,4,0,0,0,0,0, 3
2, 3,3,3,0,0,0,0,0, 4
2, 4,4,4,0,0,0,0,0, 3
3, 2,2,2,0,0,0,0,0, 4
3, 4,4,4,0,0,0,0,0, 2
4, 2,2,2,0,0,0,0,0, 3
4, 3,3,3,0,0,0,0,0, 2
2, 2,2,0,0,0,0,0,0, 2
2, 2,3,0,0,0,0,0,0, 4
2, 2,4,0,0,0,0,0,0, 3
2, 3,3,0,0,0,0,0,0, 4
2, 3,4,0,0,0,0,0,0, 0
2, 4,4,0,0,0,0,0,0, 3
3, 2,2,0,0,0,0,0,0, 4
3, 2,3,0,0,0,0,0,0, 3
3, 2,4,0,0,0,0,0,0, 0
3, 3,3,0,0,0,0,0,0, 3
3, 3,4,0,0,0,0,0,0, 2
3, 4,4,0,0,0,0,0,0, 2
4, 2,2,0,0,0,0,0,0, 3
4, 2,3,0,0,0,0,0,0, 0
4, 2,4,0,0,0,0,0,0, 3
4, 3,3,0,0,0,0,0,0, 2
4, 3,4,0,0,0,0,0,0, 2
4, 4,4,0,0,0,0,0,0, 4
d, a1,a2,a3,a4,a5,a6,a7,a8, 0
@COLORS
0 0 0 0
1 127 127 127
2 255 0 0
3 0 255 0
4 0 0 255
@NAMES
0 off
1 apgsearch-soup-state
2 red
3 green
4 blue

Tagalong for the glider:

Code: Select all

x = 6, y = 5, rule = xjeecornerrgblife
2B$2B$3.D.D$4.2D$4.D!
@RULE xjeecornerrgblife
@TABLE
n_states:5
neighborhood:Moore
symmetries:permute
var a = {0,2}
var b = {0,3}
var c = {0,4}
var d = {0,1,2,3,4}
var a1 = d
var a2 = d
var a3 = d
var a4 = d
var a5 = d
var a6 = d
var a7 = d
var a8 = d
1, 0,0,0,0,0,0,0,0, 2
1, 0,0,0,0,0,0,0,1, 2
1, 0,1,1,1,1,1,1,1, 2
1, 0,0,0,0,1,1,1,1, 2
1, 0,0,0,0,0,0,1,1, 3
1, 0,0,0,0,0,1,1,1, 3
1, 0,0,0,1,1,1,1,1, 4
1, 0,0,1,1,1,1,1,1, 4
1, 1,1,1,1,1,1,1,1, 4
a, 2,2,2,0,0,0,0,0, 2
d, 2,2,3,0,0,0,0,0, 4
d, 2,3,3,0,0,0,0,0, 4
b, 3,3,3,0,0,0,0,0, 3
d, 3,3,4,0,0,0,0,0, 2
d, 3,4,4,0,0,0,0,0, 2
c, 4,4,4,0,0,0,0,0, 4
d, 2,2,4,0,0,0,0,0, 3
d, 2,4,4,0,0,0,0,0, 3
2, 3,3,3,0,0,0,0,0, 4
2, 4,4,4,0,0,0,0,0, 3
3, 2,2,2,0,0,0,0,0, 4
3, 4,4,4,0,0,0,0,0, 2
4, 2,2,2,0,0,0,0,0, 3
4, 3,3,3,0,0,0,0,0, 2
2, 2,2,0,0,0,0,0,0, 2
2, 2,3,0,0,0,0,0,0, 4
2, 2,4,0,0,0,0,0,0, 3
2, 3,3,0,0,0,0,0,0, 4
2, 3,4,0,0,0,0,0,0, 0
2, 4,4,0,0,0,0,0,0, 3
3, 2,2,0,0,0,0,0,0, 4
3, 2,3,0,0,0,0,0,0, 3
3, 2,4,0,0,0,0,0,0, 0
3, 3,3,0,0,0,0,0,0, 3
3, 3,4,0,0,0,0,0,0, 2
3, 4,4,0,0,0,0,0,0, 2
4, 2,2,0,0,0,0,0,0, 3
4, 2,3,0,0,0,0,0,0, 0
4, 2,4,0,0,0,0,0,0, 3
4, 3,3,0,0,0,0,0,0, 2
4, 3,4,0,0,0,0,0,0, 2
4, 4,4,0,0,0,0,0,0, 4
d, a1,a2,a3,a4,a5,a6,a7,a8, 0
@COLORS
0 0 0 0
1 127 127 127
2 255 0 0
3 0 255 0
4 0 0 255
@NAMES
0 off
1 apgsearch-soup-state
2 red
3 green
4 blue

Many still lifes can form oscillators by having cells of different colors.
Catagolue census: https://catagolue.hatsya.com/census/xje ... rgblife/C1

[OCAfan55]

In the RGB rule, carriers are noticeably more common with many being red+blue due to this sequence.

Code: Select all

x = 3, y = 5, rule = JeecornerRGBLife
2C$C.B$2.B$C.B$2C!
@RULE JeecornerRGBLife
@TABLE
n_states:4
neighborhood:Moore
symmetries:permute
var a = {0,1}
var b = {0,2}
var c = {0,3}
var d = {0,1,2,3}
var a1 = d
var a2 = d
var a3 = d
var a4 = d
var a5 = d
var a6 = d
var a7 = d
var a8 = d
a, 1,1,1,0,0,0,0,0, 1
d, 1,1,2,0,0,0,0,0, 3
d, 1,2,2,0,0,0,0,0, 3
b, 2,2,2,0,0,0,0,0, 2
d, 2,2,3,0,0,0,0,0, 1
d, 2,3,3,0,0,0,0,0, 1
c, 3,3,3,0,0,0,0,0, 3
d, 1,1,3,0,0,0,0,0, 2
d, 1,3,3,0,0,0,0,0, 2
1, 2,2,2,0,0,0,0,0, 3
1, 3,3,3,0,0,0,0,0, 2
2, 1,1,1,0,0,0,0,0, 3
2, 3,3,3,0,0,0,0,0, 1
3, 1,1,1,0,0,0,0,0, 2
3, 2,2,2,0,0,0,0,0, 1
1, 1,1,0,0,0,0,0,0, 1
1, 1,2,0,0,0,0,0,0, 3
1, 1,3,0,0,0,0,0,0, 2
1, 2,2,0,0,0,0,0,0, 3
1, 2,3,0,0,0,0,0,0, 0
1, 3,3,0,0,0,0,0,0, 2
2, 1,1,0,0,0,0,0,0, 3
2, 1,2,0,0,0,0,0,0, 2
2, 1,3,0,0,0,0,0,0, 0
2, 2,2,0,0,0,0,0,0, 2
2, 2,3,0,0,0,0,0,0, 1
2, 3,3,0,0,0,0,0,0, 1
3, 1,1,0,0,0,0,0,0, 2
3, 1,2,0,0,0,0,0,0, 0
3, 1,3,0,0,0,0,0,0, 2
3, 2,2,0,0,0,0,0,0, 1
3, 2,3,0,0,0,0,0,0, 1
3, 3,3,0,0,0,0,0,0, 3
d, a1,a3,a4,a5,a6,a7,a8,a2, 0
@COLORS
0 0 0 0
1 255 0 0
2 0 255 0
3 0 0 255
@NAMES
0 off
1 red
2 green
3 blue

EDIT: Found a red bi-pond in this soup

Code: Select all

x = 64, y = 64, rule = JeecornerRGBLife
B.B2.B.CA.BC2B.2A3.BC3A2.C.C.AB5.CAC2.C4.B.CA.C.CB3.BA$3.B2.C.A.B.A.A
2C.C.C2.C3.B2C.ACA.C4.A6.BC3.C.A2.CBC.A$C.BC6.A3.2B.B3.A2.ACACB2.C4.B
.BCB2.C.A.C.AC3.2BCA.CB.2C$C.B2.3A.C.C2.B.B.A2.AB.CA.C3.CBC4A.A.A.C3.
AC2.AB.BACB.C.C.A$2.BAB5.BA5.A.B2.C.CAC3.BC.CA2BA2.ABC2.B.B.2B.C2.BC.
2C.BA$.4C.A2.B.ACB3.A.B.AB.B.A.A2.A2C2.2BC.BA.B2.A4B2.A2.CB.4A$3.B2.A
C.BA6.2C.2BCAC.B2.2B3.A.C3.2B.B.C3.C5.B2.CABC.C$AC2.CB.AC.CAC2A.B2C.A
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C.2B!
@RULE JeecornerRGBLife
@TABLE
n_states:4
neighborhood:Moore
symmetries:permute
var a = {0,1}
var b = {0,2}
var c = {0,3}
var d = {0,1,2,3}
var a1 = d
var a2 = d
var a3 = d
var a4 = d
var a5 = d
var a6 = d
var a7 = d
var a8 = d
a, 1,1,1,0,0,0,0,0, 1
d, 1,1,2,0,0,0,0,0, 3
d, 1,2,2,0,0,0,0,0, 3
b, 2,2,2,0,0,0,0,0, 2
d, 2,2,3,0,0,0,0,0, 1
d, 2,3,3,0,0,0,0,0, 1
c, 3,3,3,0,0,0,0,0, 3
d, 1,1,3,0,0,0,0,0, 2
d, 1,3,3,0,0,0,0,0, 2
1, 2,2,2,0,0,0,0,0, 3
1, 3,3,3,0,0,0,0,0, 2
2, 1,1,1,0,0,0,0,0, 3
2, 3,3,3,0,0,0,0,0, 1
3, 1,1,1,0,0,0,0,0, 2
3, 2,2,2,0,0,0,0,0, 1
1, 1,1,0,0,0,0,0,0, 1
1, 1,2,0,0,0,0,0,0, 3
1, 1,3,0,0,0,0,0,0, 2
1, 2,2,0,0,0,0,0,0, 3
1, 2,3,0,0,0,0,0,0, 0
1, 3,3,0,0,0,0,0,0, 2
2, 1,1,0,0,0,0,0,0, 3
2, 1,2,0,0,0,0,0,0, 2
2, 1,3,0,0,0,0,0,0, 0
2, 2,2,0,0,0,0,0,0, 2
2, 2,3,0,0,0,0,0,0, 1
2, 3,3,0,0,0,0,0,0, 1
3, 1,1,0,0,0,0,0,0, 2
3, 1,2,0,0,0,0,0,0, 0
3, 1,3,0,0,0,0,0,0, 2
3, 2,2,0,0,0,0,0,0, 1
3, 2,3,0,0,0,0,0,0, 1
3, 3,3,0,0,0,0,0,0, 3
d, a1,a3,a4,a5,a6,a7,a8,a2, 0
@COLORS
0 0 0 0
1 255 0 0
2 0 255 0
3 0 0 255
@NAMES
0 off
1 red
2 green
3 blue