Miscellaneous Discoveries in Other Cellular Automata

[Layz Boi]

cross posting from discord

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x = 1121, y = 914, rule = R4,C10,S3-5,B3,N@080402000e7000402010
446$240.A$240.A$240.A$240.A$240.A$240.A$240.A$240.A$240.A$240.A$240.D
$240.D$240.A$240.C$240.C$240.A$240.G$240.G$240.A$240.A$240.A$240.A2$240.
A$240.A2$240.A2$240.A$233.A.A.A2.A$240.A2$233.A.A.A2.A!

That rule is pretty neat!
Some adjustable oscillators:

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x = 148, y = 55, rule = R4,C10,S3-5,B3,N@080402000e7000402010
71.A.A.A2$68.H$113.H2.3FE2G3CB2D10A$71.A.A.A$68.F$68.F$68.F$68.E$68.G
$68.G$68.C$68.C$68.C78.A$68.B78.A$9.A2.A3.A2.A3.A2.A3.A2.A34.D78.A$68.
D78.A$9.A2.A3.A2.A3.A2.A3.A2.A34.A78.A$68.A29.H48.A$9.A2.A3.A2.A3.A2.
A3.A2.A34.A78.A$68.A78.A$A.A.A.D2.E2.F3.G2.H3.I44.A29.F48.A$68.A29.F48.
A$68.A29.F48.D$A.A.A.C61.A29.E48.D$35.A.A.A28.A29.G48.B$68.A29.G48.C$
98.C48.C$A.A.A.B28.A.A.A58.C48.C$98.C48.G$98.B48.G$A.A.A.A91.D48.E$35.
A.A.A58.D48.F$98.A48.F$98.A48.F$35.A.A.A58.A$98.A$6.A2.A3.A2.A3.A2.A3.
A2.A67.A48.H$98.A$6.A2.A3.A2.A3.A2.A3.A2.A67.A$98.A$6.A2.A3.A2.A3.A2.
A3.A2.A67.A$98.A8$71.A.A.A2$108.10A2DB3C2GE3F2.H2$71.A.A.A!

Misc:

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x = 89, y = 84, rule = R4,C10,S3-5,B3,N@080402000e7000402010
16.A2.A3.A2.A2.A2.A3.A2.A2$16.A2.A3.A2.A2.A2.A3.A2.A2$16.A2.A3.A2.A2.
A2.A3.A2.A5$A2.A3.A2.A2$A2.A3.A2.A$30.A.A.A23.A2.A3.A2.A3.A2.A$A2.A3.
A2.A$19.A2.A35.A2.A3.A2.A3.A2.A$30.A.A.A$19.A2.A35.A2.A3.A2.A3.A2.A$12.
A2.A$19.A2.A26.A.A.A21.A$12.A2.A14.A.A.A$.A.A.A$12.A2.A33.A.A.A$30.A.
A.A$.A.A.A2$22.A.A.A22.A.A.A3$22.A.A.A22.A.A.A$78.A2.A$57.A.2A.A$78.A
2.A$22.A.A.A$57.A.2A.A15.A2.A2$22.A.A.A2$32.A2.A2.A2.A3.A2.A.A2.A11.A
2.A3.A2.A8.A.A.A$22.A.A.A$32.A2.A2.A2.A3.A2.A.A2.A11.A2.A3.A2.A$84.A.
A.A$32.A2.A2.A2.A3.A2.A.A2.A11.A2.A3.A2.A$22.A.A.A2$84.A.A.A2$22.A.A.
A$84.A.A.A2$22.A.A.A2$75.A.2A.A$33.A.A.A2$25.A2.A46.A.2A.A$33.A.A.A$25.
A2.A55.A.A.A$25.A2.A2$25.A2.A55.A.A.A4$84.A.A.A$15.A2.A2$15.A2.A11.A.
A.A35.A.A.A9.A.A.A2$15.A2.A$30.A.A.A35.A.A.A$84.A.A.A2$70.A.A.A2$84.A
.A.A$18.A2.A3.A2.A2.A3.A2$18.A2.A3.A2.A2.A3.A2$18.A2.A3.A2.A2.A3.A44.
A2.A2$80.A2.A2$80.A2.A!

[confocaloid]

Is there a glider synthesis of the factorial spaceship or the glider 3736?

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x = 90, y = 33, rule = R3,C0,S77,93,108,119,126,208,250,252-292,294-342,344-362,364-365,367-388,390-413,415-450,452-469,471-486,515,576,598,612,622,624,700,703,736-737,743,769,792,846,858,871,896,949,968,982,990,993,1019,1049,1096,1112,B24,92,95,114,151,168,200,228,244,289,319-321,324,376-488,629,655,657,660,690,714,723,768,802,833,836,934,943,947,980,1003,1027,1052,1063,1083,1099,NW000001190100000001010101010001017D7D7D010119017D007D011901017D7D7D01010001010101010000000119010000
22bo19b3o19bo$5bo16bo20bo19bobo$5bo16bo20bo18bo3bo$6bo55bo3bo$62bobobo
$22bo41bo$6bo56bobo13$74bo$75bo$73b3o$bo$2bo$3o84bo$24bo62bobo$24bobo
21bo38b2o$24b2o21bobo$46bo3bo$46bo3bo$46bo3bo$47bobo$48bo!
#C [[ GRID THEME MCell ]]

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#C [[ GRID THEME MCell RANDOMIZE RANDWIDTH 120 RANDHEIGHT 90 RANDFILL 25 ]]
x = 5, y = 7, rule = R3,C0,S77,93,108,119,126,208,250,252-292,294-342,344-362,364-365,367-388,390-413,415-450,452-469,471-486,515,576,598,612,622,624,700,703,736-737,743,769,792,846,858,871,896,949,968,982,990,993,1019,1049,1096,1112,B24,92,95,114,151,168,200,228,244,289,319-321,324,376-488,629,655,657,660,690,714,723,768,802,833,836,934,943,947,980,1003,1027,1052,1063,1083,1099,NW000001190100000001010101010001017D7D7D010119017D007D011901017D7D7D01010001010101010000000119010000
2bo$bobo$o3bo$o3bo$o3bo$bobo$2bo!

[hotcrystal0]

This puffer makes spaceships that are packed pretty close together:

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x = 14, y = 23, rule = B34-iqr7c/S23-a4i
2bobobo$bobo4bo$o8bo$7bobo$2b8o2$3b3o8$8bo$8bo$8bo$4b2o5b2o$4b7ob2o$5b
8o$5bo3b3o$7bo$7bo!

[Nikro]

Been studying b34kt7s2-e34a lately.
The rule has a multitude of small natural ships, which is why it caught my eye. What can I say? I like rules with a lot of ships. I typically do D8_[x] searches, and these 12 have appeared in D8_1 and 4 so far (the most common being the c/6o, and there also being 8 distinct c/4ds and 3 c/3os):

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x = 93, y = 18, rule = B34kt7/S2-e34a
2$43b2o$45bo11b2o$42bo3bo3b2o5b3o7b2o12b3o$46bo3b3o6b2o6b3o11bo2bo$42b
ob3o5b2o6b2o7b2o14bo$42bo10b2o6b2o6b3o10bo2bo$52bo7bo6b2o2bo10b3o$67b
o2bo10bobo3b2o$4bo7bo18bo3bo33b2o2b2o11bo2bo$3bobo4b2ob2o4b3ob3o4b2o3b
2o7b2o4b3o4b3o11b2ob2o9b2o3bo$2bo3bo3bo3bo3bo2bobo2bo2bo2bobo2bo5bo2b
o3bo2bo3bo2bo10bo2b3o9b2o2bo$4bo5b2ob2o4bobobobo4bobobobo10bo6bo6bo11b
o2b2o7bo3b2o$31b2ob2o11bo6bo4bo2bo9b2o2b2o$32bobo11b2o5b2o7bo$61b2o!

rlifesrc produced this c/2 and 2c/4 fairly quickly. The 2c/4's tagalongs are required for the ship to function, but the parts of the ship are pretty independent, so the orientation and phase can be played with a bit:

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x = 11, y = 39, rule = B34kt7/S2-e34a
4b2ob2o$3bo3bo$2bo3bobo$2bo4bo$bob3ob2o$3o$bob3ob2o$2bo4bo$2bo3bobo$3b
o3bo$4b2ob2o4$9bo$5b2obobo$3b2o3bo$2b2o5bo$b2o2b2o$3obo$b2o2b2o$2b2o5b
o$3b2o3bo$5b2obobo$9bo4$9bo$5b2obobo$3b2o3bo$2b2o5b2o$b2o2b2o$3obo$b2o
2b2o$2b2o5b2o$3b2o3bo$5b2obobo$9bo!

I've also been using this as an opportunity to try out ikpx2. Here's a 2c/5 it spat out last night:

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x = 12, y = 15, rule = B34kt7/S2-e34a
6b2o$4b3o$2b2o4b2obo$2bo5b2obo$bo2bo2b5o$3o2b3o$obo$2o$obo$3o2b3o$bo2bo2b5o$
2bo5b2obo$2b2o4b2obo$4b3o$6b2o!

Also of note is this p388 oscillator:

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x = 9, y = 5, rule = B34kt7/S2-e34a
b2o$o2bo$b2o3b3o$6b3o$6b3o!

[confocaloid]

Several oscillators found by Saka, noticed in a Catagolue census:

• trivial p141 = lcm(47, 3), with only four p3 cells, and with an isolated p47 cell inside a dense stator
• nontrivial p147
• trivial p153 = lcm(51, 9), with only a single p3 cell within the p9 subset of the rotor (another version)
• nontrivial p211

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#C nontrivial oscillators (p147, p211)
x = 61, y = 10, rule = R5,C0,S33-50,52-63,B10,42-51,55-65
60bo$bo50b2o$7o44b6o$7o44b7o$b6o44b6o$b6o43b7o$7o44b6o$8o43b6o$bo2b3o46b3o$11bo!

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#C trivial oscillators (p141 = lcm(47,3), p153 = lcm(51,9)
x = 52, y = 13, rule = R5,C0,S33-50,52-63,B10,42-51,55-65
3b4o$b7o28bo4b2ob2o5bo$b8o32b7o$b2ob2ob2o32b7o$b2ob2ob3o31b6o$3o2bob2o32b6o$b7o32b7o$2b6o33b6o$4b3o5bo4$o!

[CARuler]

p9

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x = 3, y = 3, rule = R3,C2,S18-35,B27-35,NW00000302030000000005000500000305090909050302000900090002030509090905030000050005000000000302030000
bo$3o$bo!

[islptng]

This is a new rule by me!

Common spaceships, c/2o T, 2c/6o F, c/4o L, c/9d SMOS D, (2,1)c/9 K, (3,1)c/10 C:

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x = 83, y = 7, rule = B2n3aikny4aeijyz5-jq6aci7e/S23-ajkq4jkrwy5jk6ack7c
3o14bo2bo11b3o13b2o14b2o14b3o$bo14b3obo12bo14b3o14b2o15bo$16bo3bo12bo
14b2o15bo15b2o$bo14b3o14bo$17b2o14bo19bo$52b3o$52b3o!

Name needed!

[LuveelVoom]

This is a new rule by me!

Common spaceships, c/2o T, 2c/6o F, c/4o L, c/9d SMOS D, (2,1)c/9 K, (3,1)c/10 C:

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x = 83, y = 7, rule = B2n3aikny4aeijyz5-jq6aci7e/S23-ajkq4jkrwy5jk6ack7c
3o14bo2bo11b3o13b2o14b2o14b3o$bo14b3obo12bo14b3o14b2o15bo$16bo3bo12bo
14b2o15bo15b2o$bo14b3o14bo$17b2o14bo19bo$52b3o$52b3o!

Name needed!

Extremely useful reaction:

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x = 23, y = 17, rule = B2n3aikny4aeijyz5-jq6aci7e/S23-ajkq4jkrwy5jk6ack7c
10$19bo$19b2o$9bo9bo$8bobo$7bo3bo$8bobo$9bo!

Edit: AHA! oscillator

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x = 15, y = 19, rule = B2n3aikny4aeijyz5-jq6aci7e/S23-ajkq4jkrwy5jk6ack7c
$3bo$2bobo$bo3bo$2bobo$3bo3$13bo$13b2o$13bo2$3bo$2bobo$bo3bo$2bobo$3b
o!

Memory bit (how to read?)

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x = 34, y = 25, rule = B2n3aikny4aeijyz5-jq6aci7e/S23-ajkq4jkrwy5jk6ack7c
4$7bo$6bobo$5bo3bo$6bobo$7bo3$17bo11bo$17b2o10b2o$17bo11bo2$7bo$6bobo
$5bo3bo$6bobo$7bo!

another bit:

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x = 71, y = 72, rule = B2n3aikny4aeijyz5-jq6aci7e/S23-ajkq4jkrwy5jk6ack7c
25$20bo$19bobo$18bo3bo$19bobo$20bo5$24bo17bo$24b2o16b2o$17bo6bo17bo$16b
obo$15bo3bo$16bobo$17bo!

Edit 2: inf extendable wire

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x = 49, y = 40, rule = B2n3aikny4aeijyz5-jq6aci7e/S23-ajkq4jkrwy5jk6ack7c
11$10bo$9bobo$8bo3bo$7bo5bo$6bo7bo$7bo7bo$8bo7bo$9bo7bo$10bo7bo$11bo7b
o$12bo7bo$13bo7bo$14bo7bo$15bo7bo$16bo7bo11bo$17bo7bo10b2o$18bo7bo9bo
$19bo7bo$20bo7bo$21bo5bo$22bo3bo$23bobo$24bo!

[confocaloid]

[...] Extremely useful reaction: [...]

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x = 23, y = 17, rule = B2n3aikny4aeijyz5-jq6aci7e/S23-ajkq4jkrwy5jk6ack7c
10$19bo$19b2o$9bo9bo$8bobo$7bo3bo$8bobo$9bo!

That is an adjustable "T" lane shifter (an adjustable lane shifter for the p2 orthogonal c/2 spaceship). It could be also used for merging multiple "T" streams into a single stream. Not sure whether there is a simple reflector, though.

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x = 18, y = 9, rule = B2n3aikny4aeijyz5-jq6aci7e/S23-ajkq4jkrwy5jk6ack7c
3bo$2bobo11bo$bo3bo10b2o$o5bo9bo$bo5bo$2bo5bo$3bo3bo$4bobo$5bo!

[...] Common spaceships, c/2o T, 2c/6o F, c/4o L, c/9d SMOS D, (2,1)c/9 K, (3,1)c/10 C: [...] Name needed!

How about "Fetlocked"? All of letters you listed are present.

However, is there some good reason to choose this particular CA out of the space supporting the same spaceships and the adjustable lane shifter? Does this choice need any name at all, rather than any of other possible choices?

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required birth conditions: B2n3ainy4aijyz5iny6ac7e
required survival conditions: S23ceinry4jkrwy5jk6ack7c
optional birth conditions: B3k4ceq5acekr6i
optional survival conditions: S3q4cez5r6ein8
disabled birth conditions: B012aceik3cejqr4knrtw5jq6ekn7c8
disabled survival conditions: S013ajk4ainqt5aceinqy7e

[islptng]

I finally decided to call this rule (edited)"Calthrops" since the spaceships are relabelled.

The 9 spaceships:

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x = 133, y = 20, rule = B2n3ainy4aijqyz5einy6aci7e/S23-ajkq4cjkrwy5jk6-en7c
2o14b3o13b3o13b3o13bo15b2o15bo2bo13bo15bobo$3o14bo16bo14bo14b3o14b2o
13b3obo12b2o15bobo$2o15bo15b2o29bobo14bo14bo3bo11bobo16b2o$17bo31bo16b
o29b3o14bo14bob2o$5bo11bo79b2o29b2obo$4b3o122bo$4b3o10$b2o14bo14bo15b
3o13bo15b3o14bo14b2o15bo$o15bobo13bo16bo14b3o13bobo13bobo13bobo13bo$o
15b3o13bo16bo14bobo13b2o14bobo13b2o15bo$b2o13bobo13b3o14bo14bobo13bobo
14bo14bo15bo!

Stable T lane shifter:

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x = 13, y = 22, rule = B2n3ainy4aijqyz5einy6aci7e/S23-ajkq4cjkrwy5jk6-en7c
11b2o$12bo$11bo$10bo$9bo$8bo$7bo$6bo$5bo$4bo$3bo$obo$2o8$3b3o$4bo!

[Banananananan]

This rule (Maybe known) which I called "Smokestacks" usually has much longer lived patterns than Life.
Here's a 64×64 soup which lasts over 91 thousand generations:

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x = 64, y = 64, rule = B2in3-nq4t/S23-r5
2b3o2bob5o2bob2ob2obo2b2o2bo5b3ob5ob3o2bob2o2b2obobo$2b4o3b6ob2o2bobo
b3o2bo4bo2b2ob3obo5bob2ob4obo$o2b4o2b2obo2bob2o5b2ob2obo2bo2b4o5b3o2b
ob6ob2o$b2obob2o3b5obobobo5bo2b5ob2o4b2o3b2ob4ob3o4b2o$b3ob2obo3b3ob2o
b3o2b2ob5o9b3obo3b2obo4b2ob2o$3ob2o2bo3bobob4o3bob3o2bob2o2b3ob2o6bob
4o3bobo2b2o$bobo3b2obobobo2b2obobo4bobo5bob2o3bo2b9obo2bo2bo$obob2o3b
4obo2b2o2bob3ob2ob2o3bobo5bob2o3bo2bo2bo2b3obo$3obo2b4ob2obob4ob4o2b3o
b3o3bobo2b2obobobo2b3o2b2obobo$b5o3b2obo5b3ob4o2b2obo2b3ob2obo2bo5b2o
b3o2b3ob2o$b2o2b4ob2obob3o3bo3bobo2bo3bo2b4obo2b4o4bo2b6obo$obob6ob2o
b2obo2b2o2bo3bo3bo5b3o2bobo3bob2obob2o3b2o$bob2ob2o4bo2b2o5bobobo3b4o
2b3o2b3obo3bo2bobobobobobo$obo2b2ob3o6b2o3b6o2bobobobob2o2bobobo2b6ob
o2b5o$b4obobobobobob4ob2o2b4obo3bo2bob2ob2ob3obob2o2bo3b2o$4o2b3ob4o2b
4o2bobo3bobobo5b3obobob2o2b2o6bo2bo$o6b2obo3b3o4b2o3b5ob6o2b4o2bo3bo5b
ob2ob3o$bo5b4obobobo3b2ob4obob3obo3bo2bobob2ob4ob4o2bob3o$o2b2o2b2ob3o
b4ob4o2bo2b2o2b2o4b3ob2obo4bo6b2ob2o$10b3o3b2o2b2o2b3o2b3o2bo4bobo2bo
b2obob2ob2ob2obob2o$b3obo4b2ob2ob7o3bob2obobo4bob3o2bo2b8ob2o2bobo$4b
obo2b3o2bobo3bobo5b2o2bob4ob3o3b2ob4obobob4o2bo$b6o2bob3obobo3bo4b2o5b
obobo2b2o5bobobo2b3obo2bo$3b2o3bobob3o2b3ob2ob5o4b3obo2b3o6b3o2bo3bob
4o$2b4o2bobo10bo2b2obo2b2obobo5bob3ob2ob5obob3o2bo$o4b2o3bobobo5b2obo
2bo4b3obob5o2bo5bo4bobobob2o$bob4o2b2o3b6o4bobobobobo7b2o3b3o2b2o2b2o
3bo3bo$2o2bobobo3bobo4bob3o2bo2b3o4bobobo5bob2o4b4obobo$bob2ob2o6b2ob
4o2bo2b2obo5bo7b2ob2o4b4o5bo$ob2ob3ob2obo3bo5b2o3b2o2b4ob2o5b2obobo6b
2ob4o$2b2obobo7bob2obob4o2b3o2b3o6bob4obo3b7o2bo$b4obo2bo4bob3obo2b2o
2b2o2b3obo4b4o2bobob2ob5o3b2o$3o4b2o3b3ob5o2bob3o3b3o5b2obo5b3o2bobob
ob2obo$o8bobo4b2o3bo2bobo3b10o2bo2bo2b4o4b3ob3o$o2bob2o3bobob4o2b2o2b
ob4o3b2ob3o2b2obo2b3o5bobo$2o6b2o3bo2bob3o3b3obob2obobo2bob2obob2ob2o
3bobobobob3o$3bo2bo3b2ob2o3bob7o3b2ob2ob3ob2ob5ob5ob2o2bo2bo$2o2b2o4b
5o4bo2bo4b2o4bo2bob5obob6obo5b2ob2o$2bob2o3b6o3bo6b3o3b3ob4o4bo6bob6o
bo3bo$b3ob3ob4o3b2o2b2o2bobo2bo2bo3bo3bo2bo2bob2obo2b6o$2o2b2ob3ob2o2b
6ob2o8bo3b2ob3o4b4o4b3o2bo3bo$o4bobo2b2o2bo4b3obobobo2b3obo3b6o2bo2b3o
4b6o$bob3o3bobo2bo2bo2b2obo2b2o4bob2ob4o3bob3ob5ob2ob2o$o2b2ob2o2bob2o
2bo2bo4b2ob6o4b4o4b2ob3obo2bo2b2o$2b2ob3ob2obo3b2o3bo3b2o4b6o2b4ob3o5b
2o3bo2b2obo$2bo2b2o2bob3ob2ob3ob3obo3b2obobo4bobo2bo2b2ob4o5b2obo$2o4b
3ob3o2b2ob5obobo3b3o3bo3b2o5bobo5b2ob2obobo$obo2bob5o2b2obobo4b2o2bo3b
3ob3o3bob3obo2bo3b3obo$b3ob3obobobo2bobob2ob2o2bobob2obo5b9o3b2o4b2o3b
o$3bo3b2obobo3b5obobobo2bob2o3b4o2b6o3b2o4b5o$4bo3bob2ob4o2bobo6bob4o
4b2o3b4o2b9ob5o$2o2b4o4bobo4bo2bob3o2bo2b2o7bobo2b5o8b4o$bo2b2ob2o4b2o
b5ob3obo2b2o2b2ob2o2b2ob3o9bobobo$bob3obo2bo4bo2bobob3obob2ob2ob2obob
ob3o4bob3ob2o3b3o$4o2b4o4b3obob2o2bobob2obobob4obo2bo2bo2bob2o3bobob4o
$b2o5b4obobo4b3o4bobo10b2o2b3o2bo2bob3ob2o3bo$2o5bo4bob2ob3o2b2o2b2ob
2o4bo2b2o3bo2bo3b2ob4o3bob2o$2obo2b4obo2bob2ob3o3b2o4b2o3bobobobobo3b
2o2b5o2b2ob2o$2obo4b2o2bobobob3ob2ob3ob5obo2b2obobo2bo6b2obo4bo$o2bob
ob4obo4bob2ob2obobo3bo3b2ob2o2b3o3b2o3b3o6bo$3o4bob3ob3o3bo2b4obobob2o
3bob2obobo2bo4bo2b3ob2ob2o$bobob5obo2b2o3bobo2bo2bob2o2b3obo2bobo3bo2b
3o3b2o3b2o$b6obobob2o4b2o4bo2bobo5b2ob3o5b3o3b2ob2ob2obo$2o2b3o2bobo2b
ob3ob2o3b3o4bobobob2o4bo2b2o2b2o3b3obobo!

That same soup in Life:

Code: Select all

x = 64, y = 64, rule = B3/S23
2b3o2bob5o2bob2ob2obo2b2o2bo5b3ob5ob3o2bob2o2b2obobo$2b4o3b6ob2o2bobo
b3o2bo4bo2b2ob3obo5bob2ob4obo$o2b4o2b2obo2bob2o5b2ob2obo2bo2b4o5b3o2b
ob6ob2o$b2obob2o3b5obobobo5bo2b5ob2o4b2o3b2ob4ob3o4b2o$b3ob2obo3b3ob2o
b3o2b2ob5o9b3obo3b2obo4b2ob2o$3ob2o2bo3bobob4o3bob3o2bob2o2b3ob2o6bob
4o3bobo2b2o$bobo3b2obobobo2b2obobo4bobo5bob2o3bo2b9obo2bo2bo$obob2o3b
4obo2b2o2bob3ob2ob2o3bobo5bob2o3bo2bo2bo2b3obo$3obo2b4ob2obob4ob4o2b3o
b3o3bobo2b2obobobo2b3o2b2obobo$b5o3b2obo5b3ob4o2b2obo2b3ob2obo2bo5b2o
b3o2b3ob2o$b2o2b4ob2obob3o3bo3bobo2bo3bo2b4obo2b4o4bo2b6obo$obob6ob2o
b2obo2b2o2bo3bo3bo5b3o2bobo3bob2obob2o3b2o$bob2ob2o4bo2b2o5bobobo3b4o
2b3o2b3obo3bo2bobobobobobo$obo2b2ob3o6b2o3b6o2bobobobob2o2bobobo2b6ob
o2b5o$b4obobobobobob4ob2o2b4obo3bo2bob2ob2ob3obob2o2bo3b2o$4o2b3ob4o2b
4o2bobo3bobobo5b3obobob2o2b2o6bo2bo$o6b2obo3b3o4b2o3b5ob6o2b4o2bo3bo5b
ob2ob3o$bo5b4obobobo3b2ob4obob3obo3bo2bobob2ob4ob4o2bob3o$o2b2o2b2ob3o
b4ob4o2bo2b2o2b2o4b3ob2obo4bo6b2ob2o$10b3o3b2o2b2o2b3o2b3o2bo4bobo2bo
b2obob2ob2ob2obob2o$b3obo4b2ob2ob7o3bob2obobo4bob3o2bo2b8ob2o2bobo$4b
obo2b3o2bobo3bobo5b2o2bob4ob3o3b2ob4obobob4o2bo$b6o2bob3obobo3bo4b2o5b
obobo2b2o5bobobo2b3obo2bo$3b2o3bobob3o2b3ob2ob5o4b3obo2b3o6b3o2bo3bob
4o$2b4o2bobo10bo2b2obo2b2obobo5bob3ob2ob5obob3o2bo$o4b2o3bobobo5b2obo
2bo4b3obob5o2bo5bo4bobobob2o$bob4o2b2o3b6o4bobobobobo7b2o3b3o2b2o2b2o
3bo3bo$2o2bobobo3bobo4bob3o2bo2b3o4bobobo5bob2o4b4obobo$bob2ob2o6b2ob
4o2bo2b2obo5bo7b2ob2o4b4o5bo$ob2ob3ob2obo3bo5b2o3b2o2b4ob2o5b2obobo6b
2ob4o$2b2obobo7bob2obob4o2b3o2b3o6bob4obo3b7o2bo$b4obo2bo4bob3obo2b2o
2b2o2b3obo4b4o2bobob2ob5o3b2o$3o4b2o3b3ob5o2bob3o3b3o5b2obo5b3o2bobob
ob2obo$o8bobo4b2o3bo2bobo3b10o2bo2bo2b4o4b3ob3o$o2bob2o3bobob4o2b2o2b
ob4o3b2ob3o2b2obo2b3o5bobo$2o6b2o3bo2bob3o3b3obob2obobo2bob2obob2ob2o
3bobobobob3o$3bo2bo3b2ob2o3bob7o3b2ob2ob3ob2ob5ob5ob2o2bo2bo$2o2b2o4b
5o4bo2bo4b2o4bo2bob5obob6obo5b2ob2o$2bob2o3b6o3bo6b3o3b3ob4o4bo6bob6o
bo3bo$b3ob3ob4o3b2o2b2o2bobo2bo2bo3bo3bo2bo2bob2obo2b6o$2o2b2ob3ob2o2b
6ob2o8bo3b2ob3o4b4o4b3o2bo3bo$o4bobo2b2o2bo4b3obobobo2b3obo3b6o2bo2b3o
4b6o$bob3o3bobo2bo2bo2b2obo2b2o4bob2ob4o3bob3ob5ob2ob2o$o2b2ob2o2bob2o
2bo2bo4b2ob6o4b4o4b2ob3obo2bo2b2o$2b2ob3ob2obo3b2o3bo3b2o4b6o2b4ob3o5b
2o3bo2b2obo$2bo2b2o2bob3ob2ob3ob3obo3b2obobo4bobo2bo2b2ob4o5b2obo$2o4b
3ob3o2b2ob5obobo3b3o3bo3b2o5bobo5b2ob2obobo$obo2bob5o2b2obobo4b2o2bo3b
3ob3o3bob3obo2bo3b3obo$b3ob3obobobo2bobob2ob2o2bobob2obo5b9o3b2o4b2o3b
o$3bo3b2obobo3b5obobobo2bob2o3b4o2b6o3b2o4b5o$4bo3bob2ob4o2bobo6bob4o
4b2o3b4o2b9ob5o$2o2b4o4bobo4bo2bob3o2bo2b2o7bobo2b5o8b4o$bo2b2ob2o4b2o
b5ob3obo2b2o2b2ob2o2b2ob3o9bobobo$bob3obo2bo4bo2bobob3obob2ob2ob2obob
ob3o4bob3ob2o3b3o$4o2b4o4b3obob2o2bobob2obobob4obo2bo2bo2bob2o3bobob4o
$b2o5b4obobo4b3o4bobo10b2o2b3o2bo2bob3ob2o3bo$2o5bo4bob2ob3o2b2o2b2ob
2o4bo2b2o3bo2bo3b2ob4o3bob2o$2obo2b4obo2bob2ob3o3b2o4b2o3bobobobobo3b
2o2b5o2b2ob2o$2obo4b2o2bobobob3ob2ob3ob5obo2b2obobo2bo6b2obo4bo$o2bob
ob4obo4bob2ob2obobo3bo3b2ob2o2b3o3b2o3b3o6bo$3o4bob3ob3o3bo2b4obobob2o
3bob2obobo2bo4bo2b3ob2ob2o$bobob5obo2b2o3bobo2bo2bob2o2b3obo2bobo3bo2b
3o3b2o3b2o$b6obobob2o4b2o4bo2bobo5b2ob3o5b3o3b2ob2ob2obo$2o2b3o2bobo2b
ob3ob2o3b3o4bobobob2o4bo2b2o2b2o3b3obobo!

Smokestacks also has a relatively rare c/2 ship which is also Glider 2047

Code: Select all

x = 6, y = 3, rule = B2in3-nq4t/S23-r5
bo2b2o$2o2bo$bo2b2o!

[APPEND]
c/3 spaceship found on rlifesrc

Code: Select all

x = 20, y = 11, rule = B2in3-nq4t/S23-r5
.......o.....o......$
......o.....oo..oo..$
.oo..oo....oo..oooo.$
oo...o....oo.o..o...$
.o.o.o.oooo.oo......$
.oo.o...............$
.o.o.o.oooo.oo......$
oo...o....oo.o..oo..$
.oo..oo....oo..oooo.$
......o.....oo..o...$
.......o.....o......!

[APPEND 2]
C/4

Code: Select all

x = 18, y = 10, rule = B2in3-nq4t/S23-r5
....oo............$
ooooooo...........$
....oo............$
........o.o.......$
.........o........$
..........o.......$
..................$
..o..o..o.........$
..o..oo.o.........$
..o..o............!

[confocaloid]

I finally decided to call this rule "Calthrop" since the spaceships are relabelled.

The 8 spaceships:

Code: Select all

x = 115, y = 20, rule = B2n3ainy4aijqyz5einy6aci7e/S23-ajkq4cjkrwy5jk6-en7c

An accidental synthesis component from a soup (left); a one-time way to make two knightships in the same phase from one c/2o spaceship (right)

Code: Select all

x = 62, y = 30, rule = B2n3ainy4aijqyz5einy6aci7e/S23-ajkq4cjkrwy5jk6-en7c
20bo21bo17bo$19b3o19bobo15bobo$19bob2o19bo17bo$21bo3$54bo$53bobo$54bo
15$2bo$bobo$obobo$bobo49b3o$2bo51bo2$54bo!

EDIT: p16 diagonal c/16 spaceship from the C1 census:

Code: Select all

x = 6, y = 5, rule = B2n3ainy4aijqyz5einy6aci7e/S23-ajkq4cjkrwy5jk6-en7c
b2o$2o$2bob2o$b3o$3b3o!

[b-engine]

This glider may die or stabilize or explode:

Code: Select all

x = 3, y = 3, rule = R1,C2,S2-3,B3,P99,99,1
bo$2bo$3o!1

[LuveelVoom]

This glider may die or stabilize or explode:

Code: Select all

x = 3, y = 3, rule = R1,C2,S2-3,B3,P99,99,1
bo$2bo$3o!1

Wait, a probabilistic rule? When was support for this added??? Where’s the documentation?

(Also, if we call the c/16d spaceship the “S”, then we get “Calthrops”!)

[confocaloid]

[...] Wait, a probabilistic rule? When was support for this added??? Where’s the documentation? [...]

Not sure about the documentation, but this post should be relevant: viewtopic.php?p=167797#p167797

[islptng]

(Also, if we call the c/16d spaceship the “S”, then we get “Calthrops”!)

That's exactly what I thought of.

It's close to a splitter:

Code: Select all

x = 19, y = 34, rule = B2n3ainy4aijqyz5einy6aci7e/S23-ajkq4cjkrwy5jk6-en7c
bo15bo$obo6bo6bobo$bo6bobo6bo$9bo28$9bo$8b3o$8b3o!

Delay made of lane shifters, minimum distance possible:

Code: Select all

x = 25, y = 58, rule = B2n3ainy4aijqyz5einy6aci7e/S23-ajkq4cjkrwy5jk6-en7c
10bo$9bobo$10bo3$bo$obo$bo3$10bo$9bobo$10bo3$bo$obo$bo3$10bo$9bobo$10b
o3$bo$obo$bo3$10bo$9bobo$10bo3$bo$obo$bo19$4b3o15b3o$5bo17bo!

Do you think this rule is interesting enough to make a new thread?

[b-engine]

Another example of non-deterministic rule; this beyblade might explode, stabilize or die.

Code: Select all

x = 35, y = 35, rule = R12,C10,S59-117,200-488,B89-114,155-170,300-488,NC,P100,99,1
16.6A$14.11A$13.14A$12.8A2B6A$12.5A7B5A$11.5A10B4A$11.4A12B3A$10.4A5B
8C4A$10.4A4B10C4A$9.5A4B4C5D2C4A$9.6A3B3C8DC3A$9.6A3B3C9D4A$9.7A3B2C3D
3E4D3A$10.7A2B2C2D6E2D2AB$11.7ABC2D8E2D2B$12.7AB2D3E3F3ED2B$2.I11.6AD
2E6F3E2B$.2I11.6ADE8F2E3B$3I11.6AE9F2E3B$3I12.5AF6G3FE2BC$3I12.2IA10G
3FB2C$3I13.2I3H7G3F3C$3I14.2I5H4G3F3C$.I2H13.4I4H3G3F3C$.3H13.4I4H3G2F
3C$.4H13.4I3H3GF4C$2.4H12.4I3H3GF3D$2.4HG11.4I3H3G3D$3.3H2G9.5I2H3G4D
$4.2H3G7.5I3H2G4D$6.4G10I3HGE4D$7.5G6I3H6ED$8.4G6F9E$10.2G7F5E$12.8FE
!
 

[confocaloid]

^^ Wouldn't it always either "definitely die" or "probably explode"? If I understand correctly how that works, it will never settle into anything that isn't the empty universe. In the modification of B3/S23 ("R1,C2,S2-3,B3,P99,99,1"), the block eventially dies when at least two alive cells "happen to die" at once:

Code: Select all

x = 2, y = 2, rule = R1,C2,S2-3,B3,P99,99,1
2o$2o!

This glider may die or stabilize or explode:

Code: Select all

x = 3, y = 3, rule = R1,C2,S2-3,B3,P99,99,1
bo$2bo$3o!1

[b-engine]

Branches?

Code: Select all

x = 0, y = 0, rule = R1,C2,S,B1,P50,20,15
!
[[ RANDOMIZE COLOR DEAD AQUA AGESTATES 63 ]]

[confocaloid]

Imperfect replication with some copies failing:

Code: Select all

x = 242, y = 242, rule = R2,C0,S20-82,102-164,183,B3,11,83,173,NW51095109510901010109510100015109010101095109510951,01,P100,100,1
241bo$240b2o15$225bo$224b2o15$209bo$208b2o15$193bo$192b2o15$177bo$176b
2o15$161bo$160b2o15$145bo$144b2o15$129bo$128b2o15$113bo$112b2o15$97bo$
96b2o15$81bo$80b2o15$65bo$64b2o15$49bo$48b2o15$33bo$32b2o15$17bo$16b2o
15$bo$2o!
#C [[ GRID TRACK 1/2 1/2 ]]

[islptng]

One rule a day keeps the doctor away!

Code: Select all

#C Probably the smallest snowflake loop ever in 2-state INT!
x = 47, y = 45, rule = B2i3aceir4-aew5-cein6/S12cen3-enqy4-aiz6-ci7c
29bo$4bo24bo$4bo2$9bo4bo4bo4bo4bo3b2o$5bo2bobo2bobo2bobo2bobo2bobo$2o
2bobo2bo4bo4bo4bo4bo$5bo$30bo$29bobo8bo$5bo9bo14bo9bo$4bobo8bo$5bo$20b
o4bo4bo4bo4bo3b2o$5bo10bo2bobo2bobo2bobo2bobo2bobo$4bobo4b2o2bobo2bo4b
o4bo4bo4bo$5bo10bo$41bo$30bo9bobo$16bo12bobo9bo$5bo9bobo12bo$4bobo9bo$
5bo35bo$16bo13bo9bobo$15bobo11bobo9bo$5bo10bo13bo$4bobo$5bo35bo$30bo9b
obo$6bo4bo4bo4bo4bo2bobo2b2o5bo$5bobo2bobo2bobo2bobo2bobo2bo$b2o3bo4bo
4bo4bo4bo$41bo$31bo8bobo$6bo9bo14bo9bo$6bo8bobo$16bo$41bo$17bo4bo4bo4b
o4bo2bobo2b2o$16bobo2bobo2bobo2bobo2bobo2bo$12b2o3bo4bo4bo4bo4bo2$42bo
$17bo24bo$17bo!

Sample soup:

Code: Select all

#R3B2i3aceir4-aew5-cein6/S12cen3-enqy4-aiz6-ci7c
![[ RANDOMIZE ]]

Explosion (Note that this rule is non-explosive):

Code: Select all

x = 4, y = 5, rule = B2i3aceir4-aew5-cein6/S12cen3-enqy4-aiz6-ci7c
bo$o$b3o$o$bo!

[b-engine]

Probably the largest known ash from a 3-line in an isotropic rule with spaceships:

Code: Select all

x = 3, y = 1, rule = B2i3aei4er/S12-ai3ci
3o!

[PiSpaceships]

Ruler sequence in Generations?! (it emerged from a soup)

Code: Select all

x = 75, y = 68, rule = 345678/2a3i/3
2$3.BA2.A.AB.B3.A2.ABAB2.3A4.B.2A.A3.A6.2A.B3A.ABA2.B2A2.B$3.A.2A.2B5.
ABAB.B.A.AB2.3ABABA.2B.B.2BAB.A4.A4.AB.AB.A2B$3.A3.B2A.3A.4B.B.3A4.3B
A3.4B2.A2.2A3.A3.AB2.B2A2.A$6.2B3.2B.BA.A.AB.A2.A3.A3.B5.B2.2B2.2AB.4A
2.2A.A.A2.B$3.AB.B.A3.B2.2B.B.BAB3.BA2.A.B2A.A3.A.A2.BA.ABA2.B4.2A.2B
.A.A$3.B3.B.2BA4.B3.2A5.A2.A.2B2.AB2.2A2.2B2.A3.B2.B3.A.AB3.A$4.3B2.2B
AB.B2.A.A2.3BA2.B.2A.3A2.A4.BAB2.2A5.BA2.A.B.4B$4.B2.2B2.2B4.A2.B3A2.
A2.B2A2BAB.A2.BA.2BA2B.B2.BA2B.A2.B2A.B.A$4.ABAB2.A4.A3.A2.A3.A2.BAB2A
.B.BA3.4B.A3.2BAB7.2B.2A$5.2A4.B2.A6.3A2B2.3B.2BAB2.A3.A2.AB2.B.3BAB2.
3B2AB.B$4.B.A.B2.2BA2.A3.A.B3A2.B2.B.B4.AB2.A.B.B.BAB6.2AB.3AB$6.A2.B
2.A2B3.2BAB2.A.A2B.BA5.BA2.2A.2B2.A13.BAB$3.AB.2B.B2.B.B.2B.B.A2.AB.A
2.3A2.2A2B2A3.B.A2.B4.2A.A4.A.3A$4.2B2.AB.A2.BA8.BA3.A.2B.2AB2.2A2.B4.
A.2AB3.B.B4.B$3.3B3.B3A.A3.A.BAB.2B5.A3.3BAB2.B2AB.BAB2A3.BA2.2B$3.B5.
A3.2ABA3B2.A5.A.3BAB.A2B3.A.B.B2.3A2.A3.3B.2AB.B$5.2A.BA.B.A2.BA5.A.A
.A4.AB.B4.A7.AB3.B.A2.A.B.AB2.A$4.2A2.BAB6.A2.BAB.A.2B2AB2.A.B3.B5.BA
BAB.B2.A.AB.A2.A3.B$4.A2B.2A.3B2A.2AB4.B.B8.4BA3.B2.2A2.A2.A.2B2.AB.2B
.A$3.B3.B2.ABA.B.A3.B2.B3.2B2.5B4.B2.A.BA2.2A7.B2.BA2.2B$4.B3.2B2.A3.
ABAB.B2.B.B2.3ABA3.AB2.2A.2B2.B2.A3B3.B2.ABABA$3.2B.B.2B2.A6.B.BA2.B3A
.A3.A3.B2.2B.BAB.A.A2.A.2A6.BA.B$3.B2.B.ABA12.B.2A2.B2.B.3B5.A2.B.2A5.
A.2AB2.A2.B$4.BA.BA2.A3B2A.B3.4ABA2.A.B.2B2.3A.B2ABA.A.AB2.A4.B2.AB3A
$3.A.B2.A.A.2B3.B.BAB2.2B.A2.A5.A.4B.A4.A.BA.A2B2A3.3ABA$5.3B.B3.BAB.
A.BA.A2BA2.A.B2.A2.B2A.B3.2B.B2A.A3.BA2.BABA.B.A$4.ABA2.4B.4B3.2B3.B3.
3A4.2BABA2.B2.ABA.A.2B2.2B.B.BA.B$5.B.3A2B.A.BA5.B4.5B.B.BAB.A.2B.B.A
2B2A2BA2.B3.2B2AB2A$5.2A3.BAB8.B.A2.BA5.AB3.2B.2BAB.A.B3.B.AB2A3.2BAB
.B$4.B.B2AB3.A2.A.2A4.B.A.BAB.BA3.B.2A4.BA2.2A2.B2.B3.BA4.B$5.A3.A2BA
3.2B.B5.B2A.4A.2A3.B.3AB.2ABABAB.BA.3A.B2.A.B$4.A2.B6.BA.B4.A.B.A2.2A
2.A2.A3.B.2B.BA.A3.2A.B5A.2B.2B$3.2A2.AB.ABA2.A2.AB2.2A.B.2A3.A.AB3.A
2.AB.A.B3.A.2AB2.B.4BA.A$4.AB.BA.BA2.A3B.2A2B2.AB2A2.A.2AB.2B.B2A2.A.
2A4.A.A2B3.A2.3B$8.2B.AB2.BA.B2.A2B.BA4.A2B2AB2.B.B2.AB.A3BA.A2.2AB.A
B3.AB$3.2A.A2BABABA.2A2BA.2B2.B4.A.A3.A2.B4.BA5.A.B2.A.AB2A3BA$7.4B2.
3AB.B5.2A2.AB2A.3B4.B2AB.2A2.4A3.BA.A2.B.B$6.3B2.2A.BA4.A.A.A2.3A3BA.
2B.A2.BA.2A2.2AB.2A2B2.2A.2B2A.A$4.2B.A2B2.B3.2A.B3.B6.BA2.B.A2.B.A2.
A2.A2B4.2AB.AB4A2.B$3.A2B.A3.A.BA4.B2A.AB.A.2A2BA.BABA.BA3.AB2.AB.B3.
B2.4A.B2.A$3.B3.B3AB4.2A.2BABA.B2.B.B3.B.3A2.A.BABA3BAB.BA3B3.A3.B$5.
A2.A3B2.A.3B4.2A3.A.B4.B2.B2.B.BAB.2B4.2B.A.B4.B.BA$4.2B4.A.A3.B6.A.A
2.A.B2A2.3AB.A2.B.B4.BABA2.A.B.B3.2A$8.B.B.2B2.4A2B2A.A2.BAB.B2A5.2AB
2.A.B.B.3BA.B.B.B.2AB.B$4.2BAB.AB3.A.2B3.3B2.2A5.AB.A.B2.A.2B.A2.B.A.
3A.2B.2A2.A.B$3.B.B2.A2.B2.2A.AB.B4.AB5.A7.B2.2A3B5.B.A5.B3.2B$5.2AB.
2B2.B2.A.AB2.A.4B2.B5.B.B3A2.AB.B.A.A.ABA2.A2.3A.2B$3.AB.2A3.5A.BA3.B
A.A2.A.AB2.A2BA.B.B.B6.AB.B3A2.2B3.B.A$3.B3.ABA3.B2.2B.2BA.A3.BA3.2B.
A.B2.2B2.BABA4.A.2A.A7.A$3.B.3A.A.B.A.AB2.A2.BAB3.B2A.A2.2B.7B2.A3.AB
4.2AB2.BA$6.A.A.3BA.4B3.BA.A2.A.B.B2.A.B.BAB2.A3.B.A5.B.B.2A.A.AB$5.A
BA.2B.B5.3B.A3B.A.2A2B3.A.BA.B.A.A2.A.A2.2BA.2B.A4.A$4.2BA6.AB.B3.A.B
.B.B2.B.B3.2A3BAB3.B2.A.2BA2.B.A4.A2BA$3.A3.2A.B.B3.A4.B.B4A7.2A4.A2.
3B2.BAB2.B.3A.2B2A2.B$3.3BAB.B.2BAB.A3.AB3A3.B2AB2AB2.ABA.B.B.B.BA.B.
A2.B.2B.2A.AB.B$8.2AB.A2.B.2A2.B.A2.B2A4.A2.BA.2B2.5AB.B2.B.2BA.4A$8.
BAB2.BA.AB.2B2.B3AB4A3.A3.B3.A5.2ABAB.2BA2B2ABA2.B$3.A.BAB6.3A2.B4.BA
3.B2.2BA.2BA3.A2.2ABA.2AB5.B2ABA2.B$11.A3.B2AB.BABAB.B.2B2.A.BA6.A3B3.
B.A4.2A.A.2A2.B$3.B2.A3B.B2A2B.AB.B3A.AB.A2.BAB.2AB3.2A2.B3.2A2.2B3.A
.A3B2.B$5.2A2B.2A2.A2.2B2.B2.B.BABA3.BA2.A5.A3.A2.2A3.AB3A.A3.B$3.B.2B
.2B2.AB.A.2B.A5.AB.B4.B4.A.B2.B.A2.BA.A3.A.2B.A.B2.A$5.A.B.AB2.2A2.A2.
2B2.B2.B2.3B.2B.B2.B.B3.2A4.BA.A.BA.2AB.2B$3.B6.B5.B3.BAB2.B4.A4BA.A.
BA4.B4.A.B.BA.A.2B2.ABAB!

edit: something strange (breeder? spacefiller?):

Code: Select all

x = 64, y = 64, rule = 345678/2a3i/3
.3A.2A.A.B2.BAB.B2A5.B2A2.A4.B.2A3.A2.B.2A.A.B.A2.2A.AB.A$2.BA6.A.B3.
A4B2.B2.BA4.B.3A2.AB.B.A.A3.A2.B3.A5.B$.B.A4.A2BA.2B4AB2AB.A.B.A.BA2B
A5.A2.AB2A2.A2.B3.B$2B.A.AB3.2A.2A.2BA2B8.A.B.A2.A2.2B.AB2.B.B.B2.BA2.
2A.B.A$2B3.A.A.A3.AB4.A.B.A.2B3.A2.2B.A.B8.2B.B.A.B3.3A$2.5B.2B.B.AB2.
2A2B4.AB.A.2A3.3A.B3.2B2.2BA.A2.A.2B2A2B$8.B2.AB2.AB.AB3.A2B.AB.AB2.B
.A2.B.B.A2.AB.2A4.2ABA.A2.A$4.AB.B.2A.B3.2AB2.2B.A3.A2.2B3.A2.AB2.B3A
.A.2A2.B2AB5.A$2.B3.2B.2B3.2AB.AB.BAB2.3A2.A.BA.ABA.B.A.A.A2.B3.B.A.B
.A2.2B$4.AB4.A.2ABA.A4.B3.B3A2.B2.AB.BAB.B.2ABA.A.AB.BA2.B3.B$BA2.B.A
.B2.B.B.A3.B.ABAB.2A.3B3.A.AB.BABA2BAB.A.B2.AB2.2A$4.B2.A2B5.A.B2.A.A
2B.B3.A.A.B.2BA.A.A4.B2.A.AB.2A.ABAB$B3.2A.A2.BA2.B.A.A.A.BAB.A2.A.2B
.A.A2.6B2.A.B4.B4.BA$.B2.A5.2BA6.A.2B3.2A.AB.B.A.A2B2A.B2A.B.3A3.A.BA
B$2.B2A3.B2.B3.2B.2A2.A.A2.B5.ABA3.B.AB.2B.B4.B.2BA2.B.2A$A3.A9.B.2A.
B.B2A.B4.BAB3A4.A.A3BAB2ABA.AB.A2.B$6.2BAB.A2B.A.2AB2A.A.A.A2.2A3B2A2B
.AB.BA3B2A.A2.A4.AB2A$.A2.BA8.A3.B.A6.ABA.A.B.B2.B.A2.2A6.ABA3.2BA2B2A
$3A3.A6.AB2.A2.2A.BA2.A.2B.AB.BA.B3.A2.2BA.A.BAB2.B.B2.B.B$.A3.BA4.BA
.B.A2B.B5.2B.2B2.B2A3.2A.B3.4A.4AB4.B.A$AB2.B.B.2B3.B2.3AB.BA2.A3B3.3A
2.B.B2.AB.2A.B.2B4.BA4.2A$A.A3.B.2A2.A.B.B2.B3A.BA2.2A3.2BA4.2A.A.B3.
B2.2A.A.B.B2A.B$B.A4.ABA.B3.B3.BA2.AB7.A.B.2B2.AB2.B2.A.A.A2.2B3.A2.2B
$.B.BAB.2A.2ABA.2A5.B.ABA2.BAB2.BA.A2.2A.BA.AB2.4B.3A.B.A.B$.AB.B2.B.
A2.2A2.B.BA.A3B7.2B5.2A.A3.A.B.A3.A4.B.2B$.3B.AB5.2A2.B2.A3.B8.B.A3.A
.3B.ABABA.3A5.2B3.A$3.AB.BA6.2ABA.B.2B.2A3.2B.B2.A3B.B3.A3.2B.3B.2A.2B
.A$A4.2A2.2B.BAB2.2B.B2.3B.BA.A.2B.A.2BA2.B3.2B2.BA2.2B2A.2A2.A$.2ABA
.B2.2B3.ABA4.BA3.B5.B2.2B5.B.2A.B.A3.B.AB.A3.2B$BA2B2A.B3.2A2BA.2AB.B
.B.A4.B.A.ABAB.B.B2A.2A.B3.A.A.BAB4A$A.B6.4A3.B2.AB3A.B4.ABA.B4.BA.A.
2B2.B2A3.B.4A2.A$.3B.B2.B2.B.2A.B3.A3BA.AB.A6.BA2BA.B2.A5.3ABABA2.A$2A
.B3.A.4B2.B3.A3.B2ABA.A4.B2.B.A2.A.B8.A5.2A$ABA.A.2B3A2B2A2.BA7.B4.B.
2B4.A2B2.B4.A2.2B2.B2.B3.A$AB2.A2.3B.ABA3.B7.2B.A2B2.B.B2.B2A2.2B2.A5.
2BA.BA.2A.B$B2A.AB2.A2.AB.BA.B2.B3.BA.B.A4.B.BAB.B3.A5.A.BA3.A.A2B$.A
2.2B.BA.B2.A.A.A2.BA2.2A2.A.BA3.A.2A.A.ABA3BAB2.AB.ABABA.B2A$.2A2.AB4.
B.3B5.A5.5BA.A2.A2.A.A2.A3.A2.AB.A.A2.B.2A$B.BA4.3A2.B.B2.2B3.B2A.A.A
B3.BA.B2A.2A.3B.A2B.3BAB.B3.BA$2.A.BABABA2.3BA.2A3.BAB2A4.B.B.B.2A2B2A
.B2.AB.A.A2.B2.A$4.B.B.2A2B2.A3.ABABA5.A3.BA.B.A3.B.2B4.BA.BABA.BABA$
2.3B.B2.A2.B2.B.A.2AB2.B2A3.A.A2B2.A6.BA.B2.B.A8.2BA$B3.3B.A.BAB3.B.B
A3.B.B8.BA.B4.B.2A3.B4.A2.A4B.A$.AB3.A2.2A3.A3.A4.BA2B4.A.2BA2.A8.ABA
.A2.A.BA2.2BA$2.2A2.B3.AB.A.B.B.A2B2.2BA3.A5.3B2A.A.A.A.B6.B2.AB$A2B.
B.AB.BA6.B7.BABA.B.A2.A2B2A.3A2.B.A2.B3.2BAB.2B$BAB.2B2.2BA2.B3.B3.A2B
2.3BA2.B2.2AB3.A4.A.B2.B2AB2A.A.B2.A$4AB.2BABA.2A2B2.B2A2.A.BA2.B.A.B
A.2AB3.2BABA2B.A.AB2ABAB.ABAB$2A.BA2B2.2B.2A.B2.A3.B2AB.A.2BA.2B.A6.B
3.2BA6.A4.B.B$A.B.B.AB4.B3.BA2.A.BAB2.2B.B2.A.2B2.2BAB3.B.2B.3B2.BA3.
A$.B.AB8.3B4.2B4.ABA2.A3B2.A2.BA.3BA.ABAB.BA3.A3.B$2.2B2.B.AB.A.B2.3A
B.A5.B3.BA5.AB.A2.AB.A.B.A2B.A2B5.A$2A2B.BA2.B3.3A2.2ABA4.B2ABA.B4.A.
2B.2A2.A2B2A4.AB.2B.B$2.A2B3.A2.2B.2BA.B.B3.A2.B.2B.A6.A3.A2.2A.BA2.B
.A2.A.AB$B3.B2.AB.AB3.AB2.B.B.2AB.A2B3.B3A.A.2A.B2.A2B2.5A3.ABA.B$3A.
A.2A3.B.A.A2.B3.2A.B2.B2.B2.BA.A.2A.BA2.4B2A4.A2.AB2.A$.ABAB3.B6.A.AB
.B.3B3.A4.A.4A4.BA2.7B.A2BAB3.A$3.B2A.B.B3A2.A.2A.A2.2B.A3B2.A.2A4B.2A
B.2A.B6.B2.A3.B$3A2.A.B2A2.BAB.2B.3BA2.A2.BA.A.B.2AB3A3.B2A.A2.A5.A.A
2.A$2.2A2BAB3.BA.B.4A3.A2.3A2B.BA.2A.2A3.B.2A.A.3A4.2A.BA.A$B.2A3B.AB
3.AB3.B2.2B.2A3.AB3.BABAB.B.AB.AB.B.B3.A2.B2.2A$2B.A2.BA2B2.A.AB3.BA.
B2A.BA.2B.AB.BA2.2A6.A2.A6.2B2.2AB$B2.B2.B2.B.2A2.2B3.3B.ABA3.B2.AB.A
.3A6.B2.A8.B.B2A$.B2.AB2.B2A.B4.B.B2A.2B2.B.A.B4.2ABA4.AB.B2AB3.BA4.B
A.B!

edit2: a breeder (or whatever it is):

Code: Select all

x = 64, y = 64, rule = 345678/2a3i/3
.BAB.ABA.AB2.2A4.B.3A.2A.2AB2.B3.B2A3.A2BA6.B.2B.B4.B$2ABA3.B2.2A.A6.
B2.B2A.3A.B2.A2.2B4.B2.B2A5.A3.B.B.B$3.AB2.2B.B2.A2.A.B7.A.2B2.B.A3.B
.B2.A.2A3.A.BA.B3.B3.B$.B5.2BAB2.A4.2B.B4.A.A.B2.B.A.A.B2.AB2.B.A2.BA
4.AB3.B$A4.A2.3A5.B3.B2.B10.A3.2A.A2.A2.3B.A2B3.B.A.ABA$.B2.B4.2A.BA.
B2A.B4.BA2.2AB3A.A5.B.2A3.A.A.A3.B.B.BA.A$A.A.B.B2.2AB.A2.AB.B.B.AB.B
3.A.B4.AB.BA3.2B.A2.A.A2BA2.AB2.A$B.BA5.2B.3AB2.2A7.2B2.B3.B3A2.A.A5.
A.B3.B2.B$B4.B3.B2.2A.BAB.BA.B3.B.B.2B3.2B2.A3.BAB2.B4.B3.B$.B2A3.2A.
AB.AB.B.BA2.B.A.A2.5A4.3A.B.2AB.A2.B8.B$B2.B4.B2A2B.B.B2.2A2.A.A2BA2B
A.2BA.BA3.AB2A.B.A.A3.A.2B$3.B.3AB2.BABA.ABA4.AB2.B2AB2.AB3.2B2.B.B3.
AB.B5.B.B.B$3.B2.A3.B4.2AB.2B2A2.2A2.2A2.A2.B4.A3.B2.2A2.B3.B.B2A$A3.
2A3.2BA.AB.B4.B2A.A.B2.A3.A.3A8.B.A2.B.AB.2BAB$.AB.A2.A2.B.A.A3.A2.2A
2.A.2A2.A.B.3A2.A2B3.A2.B.B3.B.AB.B2.A$3.4B.BA2.A.2B.B.2A.AB2.AB2.2A2.
B.B3.4B2.BA2.AB.BA4.AB.BA$6.B.A3BA.B.BA.2A3.3B.B3.6A2BA3B2.BA2.A.A.B2A
.A.A.A$2A.BA6.BA.A4.2B.AB.B.B.A.3BA2.A3B.A3.B.2AB3A2.A2B.2BA$AB.A.B2.
A4.AB.AB2.A2.ABA2BAB3.A.A2.A3.2B.2B.A2B.A.BA3.A.A.A$B.2A.2B2.2A2BA.BA
B2A5.2A2.B.2B2.B4.AB.2BABA.AB.3A2.2B2.ABA$A2B.A3.A2BA3.A2.A.2A.BA.B.A
2.A.B3A2.A.A4.ABA3B2A2.A.B.B2.A$3.2BA2.2B.BA.AB.B.B.A.B3.A2.A.B2.B.2B
A8.A2.B.B.A2B4.B$.A4.A3.B6.BA2.AB3.A4.AB2.2A3.BA2.AB.A.2B.A.B.BA3.A$A
3.2A.AB3.B3.B.B.AB.B.BABA4.B.2B2AB.AB.A6.2A.2A4.2BA$3A.2ABA.A.B.3B.2B
3.BA2.2B6.B2.2BA2B2.A.A4.BA3.AB.A.A$B3.A2B.BA.AB4.A3.ABA3.B.A2.A.A.2A
.B2.A2B2.A2.2AB2.A2.B2A2.A$BAB2.B.2B3.B.A2.2BAB.B4.B.B2.B.A.2B.B.2A.2B
.B.2A.A2BA2.A.A2BA$3.A2B.A.2A.A.A.A.B.4B2.B2.A.2B2.3BAB.4A.B.2B.A2B2.
B2AB$2.AB2.B2.B5.A3.A.2A.A4.2B.AB2.AB.3A2.2A.B.B3.B2.ABA$B.A2B5.A2B3A
2.A2B.A.A.A.B.AB2.BA2.2A2.A2.A2B.4BA.AB.A.B2.B$A4.A.2A3.A.A3.5A2.BA.2B
.BA3.B.AB.B4.BA4.2B.2A2.2ABAB$2.2B.B4.2B.A.A2.B3.2A.ABA2.B.3AB.2A.A2.
A2.4AB3.A2B.3BAB$3.3AB2.A2.BAB2.BA2.B2.B2.B.ABA3.B.B2.A2.ABA3.B5AB2.A
.3B$A.B4.ABA.B.B.A3.A.B.2AB3.A4.A2.B.B3.3B.2B.2B.2AB.AB.B2A$4.A.B2AB.
BAB.6B.A3.2B2A3.2B2AB4.A.AB3.A2.2A2.A.B.B3A$A.A4.B.A.AB.2B2.A2.B.ABA5.
BAB.ABA2B2.B.AB.A4.2B.AB.B.A2.A$.2BA2.2BA2.3A.A.AB3A5B3.A.AB.A.AB.A2.
2A2B3.B.B.A3.2A2.B$2A2.ABA2.BA.A.AB2.B.2A.A2.B2.AB2AB3.AB.BA.B2A4.BA5.
B3.A$.B.B3.A.A.B.A.B.A.B.BA3.A3.B4A4.B2.B.B2.A.BA2.B3.B2AB.A$A.A2BA7.
2A3.A4.B6.BAB4.B.B2.AB3.A.A2B3.A.2B2.2AB$2.B2AB2.2A2.BA3BA.B2.4A5.B2A
4.A2B.A.ABAB.3B2.B.2B4.A$.B2A2.B.B.AB.2B4.A4.3A.B2.2B2A.A.2B6.B.B3A.A
.A.2B.A2.B$B2.A.AB.A.2AB2.A.A2.A.BAB5.B.AB2.B2.BA2.A3.A4.2BA.AB.A.BAB
$4.4A4.AB2.B9.2A2.A4.2A.A3.A3.2A.A.A.B7.A$B2.2B2A3.4A3BAB2.B.A2.ABA3.
B2A4.A2.BAB.BA5.B.B.A2.A3B$BA5.B.B.AB.A3.AB.A2.BAB2.A3B.B4.2A2B5.2A2.
BAB2A4.B$ABA2B2.B8.A6.A.B.A2.2B.2BA.B.A.B.2AB6A3.B4.B.B$BA.A2.A.5A4B2A
B2AB2.A2.2A.AB.B.A.2B4.B.4A5.A.2A.2AB$3.BA2.B.BA2.2A5.BA.2BA.B5.A.B.B
2.B3.A.B2.B5.A2.A2.B$.2A.B2.B.B2A.2B.BA2BA.2AB.A.A3.2BA4.B.A.B2A6.B2.
3A.A.BAB$.AB2.A2.2B.B2.AB.B.A.2A5.B.2BA2.B4A.3BA.B2.A3.4A3.BA2B$5.AB.
B.B.A2B.2B.2AB2.A.ABA.B2.AB2A.2A2.2B2A.BA.2BA3.3A.2BAB$2A3.A2.2B2.A.A
BA3.B2.B3.2B.B2.B3.A3BA3.AB.B2.A.ABAB.A2.BA$2.A.A.A.2A3.B2A.BAB2A2.3A
2.AB3.4A.B5.2B.B.B6.B.B.A.B$2A4.AB2.B.A4.A.3A.B.2A.B.BA2BA.B.B2.A.2BA
.2B.3A3.A5.A$AB2.A3.B7.ABA4.B2.2AB4.4AB2.2A3.ABA.A3.A4.B3.B$2.AB3.2BA
2.2A2BAB5.B3.A2.A.2B.BA.A3.2ABA2.2A.A2.A.B2.B.A.B$A.2B.B.3B.BABAB.2A.
3A.2AB.A2.A.AB.A.A2B.A2.B.A2.B2AB.A5.3B$A.2A.3BA.2BA2.BA.2B4.2BAB2.A2.
BA.AB4.A2.2A.BA3.B3.A2BAB$3.B6.AB.A3.2A2.2B2.3AB2.B.AB.ABA.2A3.A3.A3.
AB2.BA.ABA$.2B2.2B2.B2.A2.B2.B.BA5.B3.AB.BAB2.BA2.BA.A2B4A.A.B5.B$3.A
2.A.B2.B.BA.B2A.AB2.B6.B.A7.2BABA.B2.2B2A2B.BAB2.A$A.BA.B.B2.3A2.A2BA
2.ABAB3.B.B.AB.A.A3.B.2A.3B.B2.A2.BA2.A2.B$5.BA2.B.B2ABAB3.A2B2.A2.B5.
B.AB4.3A2.B4.A.A2B.A4.B!

edit 3: tree farm:

Code: Select all

x = 64, y = 64, rule = 345678/2a3i/3
ABA3.B4.B3.AB.2ABA3B2A3.B.AB.A.A3.2B.B2A2.B.AB2.B.2AB$3.A2B.2BA.B2A3.
AB2.B.A3.2B3.B.B.B.A4.ABA.BA2.B2.B7.2B$A.4AB.BAB.BA.A.B2.2A2.A2BA.3BA
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!

[b-engine]

Under perturbation of replicators, the wickstretchers could turn randomly, resembling branches:

Code: Select all

x = 23, y = 19, rule = 3-i45-a67/2a4r/3:T300,300
6.2A$6.A.A$7.2A6$20.2A$20.A.A$9.2A10.2A$9.2A5$2A$A.A$.2A!
 

[confocaloid]

Here I made the glider twice slower (p8 diagonal c/8 instead of p4 diagonal c/4), by inserting intermediate phases. If you only look at even-numbered generations, then it looks like the usual glider from Conway's Life. The CA is isotropic with two cellstates and a fully-symmetric weighted neighbourhood.

Code: Select all

#C [[ THEME MCell GRID SHOWGENSTATS ]]
x = 13, y = 3, rule = R3,C0,S5,16,21-91,96-100,B7-10,17,56,60,62,102,NW00002D2D2D0000002D2D052D2D002D2D0105012D2D2D05050005052D2D2D0105012D2D002D2D052D2D0000002D2D2D0000
11bo$3o9bo$10b3o!