Spaceships in Life-like cellular automata

For discussion of other cellular automata.
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Saka
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Re: Spaceships in Life-like cellular automata

Post by Saka » June 7th, 2020, 1:12 am

A c/5o in B368/S348, a speed which isn't in my copy of gliderdb

Code: Select all

x = 61, y = 16, rule = B368/S348
30bobo$27b2o9b2ob2o5b4o$3bobo2bo2bo5bo6b5obob2o5b2ob3o6b2o$4b3ob2o3b4o
2bobo2b3o3bo2b2o5bo6b2ob4o$bo7b2obo2bo3bo4bo5b3obo4bobo4b2obo2b3o$3o8b
o4bob2ob6ob3o3bob2o9bo2bob3o2bo$2bo12bo6bo10bo3bo6b2o2b4o4bo$19b2ob2o
4b3ob2o2bo9bo2bob2obobo2b2o$19b2ob2o4b3ob2o2bo9bo2bob2obobo2b2o$2bo12b
o6bo10bo3bo6b2o2b4o4bo$3o8bo4bob2ob6ob3o3bob2o9bo2bob3o2bo$bo7b2obo2bo
3bo4bo5b3obo4bobo4b2obo2b3o$4b3ob2o3b4o2bobo2b3o3bo2b2o5bo6b2ob4o$3bob
o2bo2bo5bo6b5obob2o5b2ob3o6b2o$27b2o9b2ob2o5b4o$30bobo!
And a c/4o in B358/S0478, another new speed. Also works in B358/S047

Code: Select all

x = 64, y = 23, rule = B358/S0478
38bob3o2$38bobo2b2obo13bo$37bo3bob2o2bo10bobobo$16bo17bo4bobo5b2o3bo9b
o$5bo8bo11bo5b4o2bo2bob3o2bob3ob7o2bo$3bobo9b2obo10b3o4b2obobo2b2o2bo
5bob2o2bo2bo$o6bobo4bo3b3o4bo7b3o12bobo2b3o3bo2bo$2bob3obo8b2o7b5o5bob
2o5bobobob2o3bo3bobo$4bo2bob2o2b3o2b4o10bob2obob2o3b2o12bobo$2b2o7b3o
2bobobobo2bo11b3o2bo5b2obo3bobo$bo2b2ob3obo2b4o4b2o4bo3bob5o3b2o4bo3bo
3bo$2b2o7b3o2bobobobo2bo11b3o2bo5b2obo3bobo$4bo2bob2o2b3o2b4o10bob2obo
b2o3b2o12bobo$2bob3obo8b2o7b5o5bob2o5bobobob2o3bo3bobo$o6bobo4bo3b3o4b
o7b3o12bobo2b3o3bo2bo$3bobo9b2obo10b3o4b2obobo2b2o2bo5bob2o2bo2bo$5bo
8bo11bo5b4o2bo2bob3o2bob3ob7o2bo$16bo17bo4bobo5b2o3bo9bo$37bo3bob2o2bo
10bobobo$38bobo2b2obo13bo2$38bob3o!
This c/6o also fits here too I guess (From the B35/S23 thread)

Code: Select all

x = 36, y = 15, rule = B35/S23
9bo12b2o$9bo12b2o4b2o$2bo6bobo4bob2o2b2o2b3obo$2o2b2o3b2o3b5o7b4o$ob2o
bo5bob2o2bo4b3o2bo2bo$o6b2o2b2obo6bobob2o4bo$bobob4o2b2ob2o5bo5bo3bobo
$8bobo10bo3bo2bo4b3o$bobob4o2b2ob2o5bo5bo3bobo$o6b2o2b2obo6bobob2o4bo$
ob2obo5bob2o2bo4b3o2bo2bo$2o2b2o3b2o3b5o7b4o$2bo6bobo4bob2o2b2o2b3obo$
9bo12b2o4b2o$9bo12b2o!
EDIT:
c/5o, new speed in this rule

Code: Select all

x = 42, y = 18, rule = B345678/S2678
31b2o$27bo2bo$19b2obo6bobo6b2o$5bob2ob2o2bo2b3obob2obobobobo8bo$4bo2bo
bobobo2bobo3bobobob2o2bo4bobobo$4bob2obobobob2obo2bobo2bob6obo2bob2o$
2b3ob2obobobobobobobobobobob5obo3bo$2b4obobobobobobob5obob3obo2bo5bo$
2ob4ob6obobob5obob3obobo$2ob4ob6obobob5obob3obobo$2b4obobobobobobob5ob
ob3obo2bo5bo$2b3ob2obobobobobobobobobobob5obo3bo$4bob2obobobob2obo2bob
o2bob6obo2bob2o$4bo2bobobobo2bobo3bobobob2o2bo4bobobo$5bob2ob2o2bo2b3o
bob2obobobobo8bo$19b2obo6bobo6b2o$27bo2bo$31b2o!

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Re: Spaceships in Life-like cellular automata

Post by lemon41625 » June 8th, 2020, 2:34 am

I have started making a database similar to new-gliders.db except that it is for generations OT rules focusing on 3 states first.

Hopefully someone can help me to fill in the min and max rules of the spaceships. Currently, there are 35 spaceships and one rule that the spaceship works in is listed.
Also, it there a lua version of the OT rule range script?
Attachments
gen_OT_gliders.db.txt
35 spaceships
(4.85 KiB) Downloaded 151 times
Download CAViewer: https://github.com/jedlimlx/Cellular-Automaton-Viewer

Supports:
BSFKL, Extended Generations, Regenerating Generations, Naive Rules, R1 Moore, R2 Cross and R2 Von Neumann INT
And some others...

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Re: Spaceships in Life-like cellular automata

Post by yujh » June 8th, 2020, 6:50 am

Code: Select all

 x = 17, y = 32, rule = B3/S23/3
...A.........A...$
..AAAA.....AAAA..$
.A.B.AA...AA.B.A.$
.A.A...A.A...A.A.$
AA..A.AA.AA.A..AA$
A.AAA..B.B..AAA.A$
.B..AA.....AA..B.$
.....BAAAAAB.....$
......AAAAA......$
.................$
......AA.AA......$
......A...A......$
......AAAAA......$
....AAA...AAA....$
...ABB.AAA.BBA...$
...AA.BBBBB.AA...$
..B..ABBBBBA..B..$
.AA..BA...AB..AA.$
.AA.....A.....AA.$
BA.A...A.A...A.AB$
..AA..A.A.A..AA..$
...ABBA.B.ABBA...$
AA.A..A...A..A.AA$
AA.A.A.AAA.A.A.AA$
.A.A.A.A.A.A.A.A.$
..A..A.A.A.A..A..$
BAAA.A.A.A.A.AAAB$
..B.A..A.A..A.B..$
.AA.AA.A.A.AA.AA.$
.BA.B..A.A..B.AB.$
.A.BBAAB.BAABB.A.$
.BAA.........AAB.!
c/3

Code: Select all

 x = 15, y = 32, rule = B34/S23/3
.......A.......$
.....AABAA.....$
...AABB.BBAA...$
.AABB..A..BBAA.$
.AB.ABABABA.BA.$
A.AB.......BA.A$
.B..AB...BA..B.$
..AB.......BA..$
..AA.......AA..$
.A.A.......A.A.$
.BAB.......BAB.$
.A.A.......A.A.$
.BAB.......BAB.$
.A.A.......A.A.$
.BAB.......BAB.$
.A.A.......A.A.$
.BAB.......BAB.$
.A.A.......A.A.$
.BAB.......BAB.$
.A.A.......A.A.$
.BAB.......BAB.$
.A.A.......A.A.$
.BAB.......BAB.$
.A.A.......A.A.$
.BAB.......BAB.$
.A.A.......A.A.$
.BAB.......BAB.$
.A.A.......A.A.$
.BAB.......BAB.$
.A.A.......A.A.$
..B.........B..$
...............!
c/2
Rule modifier

B34kz5e7c8/S23-a4ityz5k
b2n3-q5y6cn7s23-k4c8
B3-kq6cn8/S2-i3-a4ciyz8
B3-kq4z5e7c8/S2-ci3-a4ciq5ek6eik7

Bored of Conway's Game of Life? Try Pedestrian Life -- not pedestrian at all!

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Re: Spaceships in Life-like cellular automata

Post by lemon41625 » June 9th, 2020, 9:19 am

Updated the database with more ships. There are now 44 ships.
Also add max and min rules - Database reader and min/max rule scripts are in the zip file.
They are written in Python 3.6 and have no dependencies.
Attachments
gen_OT_gliders.db.txt
(7.35 KiB) Downloaded 151 times
Stuff.zip
(2.66 MiB) Downloaded 162 times
Download CAViewer: https://github.com/jedlimlx/Cellular-Automaton-Viewer

Supports:
BSFKL, Extended Generations, Regenerating Generations, Naive Rules, R1 Moore, R2 Cross and R2 Von Neumann INT
And some others...

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Re: Spaceships in Life-like cellular automata

Post by LaundryPizza03 » June 10th, 2020, 8:16 pm

c/3o in B34/S023.

Code: Select all

x = 163, y = 53, rule = B34/S023
25bo3bob2o$24bo2b2o3bo83bo4b2obo$22bobo6bo82bo3bob3o2bo$25b3o3bo67bobo
12bo5b2o17b2o$21bo4b2o2bo3bo62bo15b3o3b3o15b4o$20bob2o2b6obo41b2o20bo
3bo10bobob3ob2o3bo10b4o$19bo5bo5bo2bo8b2o30b2o19bo4bo9bo2b3o2bo15bo2bo
$18b2o5bo5bo10bo30b2ob3o16b3o2b4o6bo4bo5b3obo7b2o3bo$18bobo2bob4o13bo
3b2o24bob2ob3o13b3obobo2b2o5bo4b2o14b2o2b2o7b2obo$21b6o3bo15b2o20b2o2b
obo4bo13b4ob2o10bo3b3obo10bo4bobo2bob2o$17bo4bo2b2o14bob2o22bobo2b3o2b
5o11b4o12b3o6b3o6b2o4bo3b2o3bo3bo$17b2o3bobo3bobo8bob6o3b2o14bo2bo2b3o
b4o3bo7b2o3bo3bo8b2ob2o3bob4o3b3o3b2o3b8o$16bobo2bo5bo10bo3bobo2b5o12b
4o2b2ob3o14bobo7bo6b2o2b2o2b3o2bo4b2ob3o4b4o2bo$14b2o2bo2bo2bobo9b2o
11b2o12bob3o5b3o3b3obo10b4o12b2o4b2obo10b4obo5bo$15b2o4bobo13bo3b3o5bo
11bobob3o4b2obo12b2o4b5obo5bo3b2o3b2o10bo3bo2b2o3bo15b2o2bo$12bo3bo2bo
b2o13b4ob2o3b4o10bo3b4o20b3obo2bo2b2o5b2o3b2o3bo10bobo3b2o2bobo15b3obo
$16bo2b4o3bo8b4o2b2ob2o3b3o6b2o4bob2o4bo2bobo12bo2b3o2bo7bo4b2ob3o8bo
3b3o2bo24bo$11bo3b2o2b4o3bo7b3o2bo2bo2bo3bo5b2o2b2o3bo2bo4bobo12bo2bo
2b3o2b2o5b2o4bo2b3o7bo5b3o2bo17bo2bo$10b2ob5ob4o10bo6b4o2b3o4b2o4bo2b
2o4bo3b2o13bo2bo2b3o2b3obob3o4bo2b2o7b2o3bo2b2o17bobo3bo$11bo3b2o2b4o
2bo6bobo2bo3bo5b2o4b2o4bo2b2ob6o2bo2bo9bo3bo2b5ob3o4bo4b2ob2o7b2o2bob
4o17b3o$10b2o4bo4b2o2bo5bo3bo2bo5bo2b4o2b2o4bo2b2obobobo2b2obo9bo3b2o
2b2o4b3o4bo2b3o3b2obobobob3o2b3obobo12b2ob3o$8b4o4bobo2bobob3ob3o4bobo
2b3o2bo4b4o4b2ob2o2bo2bo2b3o4bo2bob2o4bo2b2o4bo2bob2o3b2o4bo2b3ob2o5b
2ob2obo10bo2bob3obo$4b2o2bob3o3b2o2bo2b4o4b3o2bob4o4bo4b4o3b2o4bo4bo2b
2o4b2o3b5o3bob2o4bo2b4o3b2o3b2o2b4o4b3o3bo2b3ob2o4bo3bobo3bo3bo$3bo5bo
3b2obo3bo2b4o3b4o2b2ob2o4bo5b2obo3b2o4bo4bo5bo2b2ob7o3bo2bo4bo2b4o4bo
3b3ob2o6b2o4bo2b3o7bob3obo3bo3bo2bo$2bo6bo3b3o4bo2b4o3bobo4bo2b2o3b2ob
3o3b2o3bo4bo2bob3o3bo2b3o3bo2b8o4bo2b4o3b2o4bo2b2o4b4o4bo2b3obo3bo2b4o
b3o2b4obo$bo6b2o2b4o4bo2b4o2bob2o4bo3bob2obob2o4bobob3o3bob3obo4bo2b3o
6bo4bob2o3bo2b4o3bobo3bo3b2ob2obob2o3bo2b3obo3bo3bobob3o4bo3bo$o3b5obo
b4o4bo2b4o2bo3bo3bo4b4o2b2o4bo2b2obo3bob2o2bo4bo2b6o3bo3bo4bo2bo2b4o2b
o2bo3bo5b3o5bo2bo2b3obo3bo2bo5b2o5bo$bo6b2o2b4o4bo2b4o2bob2o4bo3bob2ob
ob2o4bobob3o3bob3obo4bo2b3o6bo4bob2o3bo2b4o3bobo3bo3b2ob2obob2o3bo2b3o
bo3bo3bobob3o4bo3bo$2bo6bo3b3o4bo2b4o3bobo4bo2b2o3b2ob3o3b2o3bo4bo2bob
3o3bo2b3o3bo2b8o4bo2b4o3b2o4bo2b2o4b4o4bo2b3obo3bo2b4ob3o2b4obo$3bo5bo
3b2obo3bo2b4o3b4o2b2ob2o4bo5b2obo3b2o4bo4bo5bo2b2ob7o3bo2bo4bo2b4o4bo
3b3ob2o6b2o4bo2b3o7bob3obo3bo3bo2bo$4b2o2bob3o3b2o2bo2b4o4b3o2bob4o4bo
4b4o3b2o4bo4bo2b2o4b2o3b5o3bob2o4bo2b4o3b2o3b2o2b4o4b3o3bo2b3ob2o4bo3b
obo3bo3bo$8b4o4bobo2bobob3ob3o4bobo2b3o2bo4b4o4b2ob2o2bo2bo2b3o4bo2bob
2o4bo2b2o4bo2bob2o3b2o4bo2b3ob2o5b2ob2obo10bo2bob3obo$10b2o4bo4b2o2bo
5bo3bo2bo5bo2b4o2b2o4bo2b2obobobo2b2obo9bo3b2o2b2o4b3o4bo2b3o3b2obobob
ob3o2b3obobo12b2ob3o$11bo3b2o2b4o2bo6bobo2bo3bo5b2o4b2o4bo2b2ob6o2bo2b
o9bo3bo2b5ob3o4bo4b2ob2o7b2o2bob4o17b3o$10b2ob5ob4o10bo6b4o2b3o4b2o4bo
2b2o4bo3b2o13bo2bo2b3o2b3obob3o4bo2b2o7b2o3bo2b2o17bobo3bo$11bo3b2o2b
4o3bo7b3o2bo2bo2bo3bo5b2o2b2o3bo2bo4bobo12bo2bo2b3o2b2o5b2o4bo2b3o7bo
5b3o2bo17bo2bo$16bo2b4o3bo8b4o2b2ob2o3b3o6b2o4bob2o4bo2bobo12bo2b3o2bo
7bo4b2ob3o8bo3b3o2bo24bo$12bo3bo2bob2o13b4ob2o3b4o10bo3b4o20b3obo2bo2b
2o5b2o3b2o3bo10bobo3b2o2bobo15b3obo$15b2o4bobo13bo3b3o5bo11bobob3o4b2o
bo12b2o4b5obo5bo3b2o3b2o10bo3bo2b2o3bo15b2o2bo$14b2o2bo2bo2bobo9b2o11b
2o12bob3o5b3o3b3obo10b4o12b2o4b2obo10b4obo5bo$16bobo2bo5bo10bo3bobo2b
5o12b4o2b2ob3o14bobo7bo6b2o2b2o2b3o2bo4b2ob3o4b4o2bo$17b2o3bobo3bobo8b
ob6o3b2o14bo2bo2b3ob4o3bo7b2o3bo3bo8b2ob2o3bob4o3b3o3b2o3b8o$17bo4bo2b
2o14bob2o22bobo2b3o2b5o11b4o12b3o6b3o6b2o4bo3b2o3bo3bo$21b6o3bo15b2o
20b2o2bobo4bo13b4ob2o10bo3b3obo10bo4bobo2bob2o$18bobo2bob4o13bo3b2o24b
ob2ob3o13b3obobo2b2o5bo4b2o14b2o2b2o7b2obo$18b2o5bo5bo10bo30b2ob3o16b
3o2b4o6bo4bo5b3obo7b2o3bo$19bo5bo5bo2bo8b2o30b2o19bo4bo9bo2b3o2bo15bo
2bo$20bob2o2b6obo41b2o20bo3bo10bobob3ob2o3bo10b4o$21bo4b2o2bo3bo62bo
15b3o3b3o15b4o$25b3o3bo67bobo12bo5b2o17b2o$22bobo6bo82bo3bob3o2bo$24bo
2b2o3bo83bo4b2obo$25bo3bob2o!

Code: Select all

x = 4, y = 3, rule = B3-q4z5y/S234k5j
2b2o$b2o$2o!
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Saka
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Re: Spaceships in Life-like cellular automata

Post by Saka » June 11th, 2020, 5:55 am

A photon in a rule without any known photons

Code: Select all

x = 11, y = 12, rule = B245678/S01568
2bo2bo$b4obo$2ob3obo$b4obobo$2bo2bobobo$6bobobo$6bobobo$2bo2bobobo$b4o
bobo$2ob3obo$b4obo$2bo2bo!
Range: B2458/S56 - B245678/S01568
Another:

Code: Select all

x = 28, y = 29, rule = B246/S134568
3bo$5bo8bo$bob3o10bo$4b2obo4bob3o$3b5o7b2obo4bo$o4b2o7b5o6bo$2b5o9b2o
3bob3o$2bo6bo3b5o6b2obo$o6b2obo3b3o6b5o$8bo2bob4o8b2o$10bo11b5o$bo8bob
o4b5o2b2o$3bo5bo2b5o2b7o$3b6o6b7o2b2obo$bo4b2o5b4o5b6o$4b4o6b2o9b2o$5b
2o4bob3o7b4o$2bob3o17b2o$9bob4o6bob3o$ob4o6b3o$3b3o5b5o3bob4o$2b5o7b2o
6b3o$5b2o5b5o4b5o$3b5o5b2obo7b2o$4b2obo2bob3o7b5o$bob3o8bo8b2obo$5bo6b
o7bob3o$3bo20bo$22bo!
Range: B246/S34568-B2468/S134568

Another one

Code: Select all

x = 34, y = 23, rule = B257/S0245
18bo$17bo$13bo2bob2o$12bo3b2ob2o$11bob7o$10bob2obo$10b2o7b2o$13bo4bo4b
o$11b4o3b3obo8bo$10bo2bo6b3o7bo$9bobo7bobo2bo4bob2o$3bo4bob2o7b7o3b2ob
2o$2bo5b2obo10b2o2b7o$bob2o6bo8bo2b2ob2o2bo$ob2ob4ob2o6bo2b2o2b2ob4o$
2o3b2ob3o2bo4bo4bob4obo$4b2ob2o5b5ob2ob2o$b2o4b3o8bobob7o$bob2ob2o2b4o
4bo2bo3b2ob2o$2bob5ob2ob2o7bo2bob2o$3bo4bobob2o12bo$4bo3bo2bo15bo$12bo
!
there might be a smaller one.
I forgot the range...
Last edited by Saka on June 11th, 2020, 11:19 am, edited 2 times in total.

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Re: Spaceships in Life-like cellular automata

Post by yujh » June 11th, 2020, 6:08 am

Is it ever possible to get a photon in B2/S1?
Rule modifier

B34kz5e7c8/S23-a4ityz5k
b2n3-q5y6cn7s23-k4c8
B3-kq6cn8/S2-i3-a4ciyz8
B3-kq4z5e7c8/S2-ci3-a4ciq5ek6eik7

Bored of Conway's Game of Life? Try Pedestrian Life -- not pedestrian at all!

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LaundryPizza03
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Re: Spaceships in Life-like cellular automata

Post by LaundryPizza03 » June 12th, 2020, 8:40 am

Saka wrote:
June 11th, 2020, 5:55 am
Another one

Code: Select all

x = 34, y = 23, rule = B257/S0245
18bo$17bo$13bo2bob2o$12bo3b2ob2o$11bob7o$10bob2obo$10b2o7b2o$13bo4bo4b
o$11b4o3b3obo8bo$10bo2bo6b3o7bo$9bobo7bobo2bo4bob2o$3bo4bob2o7b7o3b2ob
2o$2bo5b2obo10b2o2b7o$bob2o6bo8bo2b2ob2o2bo$ob2ob4ob2o6bo2b2o2b2ob4o$
2o3b2ob3o2bo4bo4bob4obo$4b2ob2o5b5ob2ob2o$b2o4b3o8bobob7o$bob2ob2o2b4o
4bo2bo3b2ob2o$2bob5ob2ob2o7bo2bob2o$3bo4bobob2o12bo$4bo3bo2bo15bo$12bo
!
there might be a smaller one.
I forgot the range...
B257/S245 - B2578/S024578. EDIT: There is no ship that fits in a 24*25 bounding box, heading east.
yujh wrote:
June 11th, 2020, 6:08 am
Is it ever possible to get a photon in B2/S1?
I don't think there will be one with p1, but I could check periods 3 and 4. There may be a c/2 diagonal, but I don't know how I'd find that.
Last edited by LaundryPizza03 on June 12th, 2020, 8:54 am, edited 1 time in total.

Code: Select all

x = 4, y = 3, rule = B3-q4z5y/S234k5j
2b2o$b2o$2o!
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Re: Spaceships in Life-like cellular automata

Post by Hunting » June 12th, 2020, 8:49 am

LaundryPizza03 wrote:
June 12th, 2020, 8:40 am
yujh wrote:
June 11th, 2020, 6:08 am
Is it ever possible to get a photon in B2/S1?
I don't think there will be one with p1, but I could check periods 3 and 4. There may be a c/2 diagonal, but I don't know how I'd find that.
I tried gfind which basically tries every speed until period 15 or so. No ships yet.

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Re: Spaceships in Life-like cellular automata

Post by LaundryPizza03 » June 12th, 2020, 8:55 am

Hunting wrote:
June 12th, 2020, 8:49 am
LaundryPizza03 wrote:
June 12th, 2020, 8:40 am
yujh wrote:
June 11th, 2020, 6:08 am
Is it ever possible to get a photon in B2/S1?
I don't think there will be one with p1, but I could check periods 3 and 4. There may be a c/2 diagonal, but I don't know how I'd find that.
I tried gfind which basically tries every speed until period 15 or so. No ships yet.
I don't think gfind can find photons with period greater than 1.

Code: Select all

x = 4, y = 3, rule = B3-q4z5y/S234k5j
2b2o$b2o$2o!
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Re: Spaceships in Life-like cellular automata

Post by Hunting » June 12th, 2020, 8:57 am

LaundryPizza03 wrote:
June 12th, 2020, 8:55 am
Hunting wrote:
June 12th, 2020, 8:49 am
LaundryPizza03 wrote:
June 12th, 2020, 8:40 am


I don't think there will be one with p1, but I could check periods 3 and 4. There may be a c/2 diagonal, but I don't know how I'd find that.
I tried gfind which basically tries every speed until period 15 or so. No ships yet.
I don't think gfind can find photons with period greater than 1.
Well, IDK. But it can find c/2 diagonals.

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Re: Spaceships in Life-like cellular automata

Post by praosylen » June 12th, 2020, 11:15 am

A few assorted p1 photons:

Code: Select all

x = 23, y = 29, rule = B256/S024
3bo2bo3bo$4b2o3b3o$2b7o2bobo$8bobobo$b6o3b2o$3bo2b2o$3bo2bo9bo2b
o$3bo2b3o8b2o$2b3o10b6o$obo2b5o$bobobo2bob12o$2b2o3bo2bo2bo2bo2b
o$5bo4b2obo2bo2bo$5bobobobo2bobo2bo$5bo2b2o6bo2bo$5bo6b2o3bobo$5b
o13bo$5bo5b6o2bo$5bobo5bo2b2obo$3bo2bo6bo2bo3bo$4b5o4bo2b2o$2b4o
7bo2b3obobo$7b6o2bo3b3o$b6obo2bo3b2ob2o$3bo2bo2bobob2obo2bo$3bob
2o5bobo3b2obo$2bo2bobobo3bobo2bobo$7b2o5b2obobo$3b2o12b2o!

Code: Select all

x = 22, y = 28, rule = B24/S025678
4bo3bo4bo3bo$5b3o6b3o$6bo8bo$3bobobobo2bobobobo$4bobobo4bobobo$
2b2obobo6bobob2o$4bobob2o2b2obobo$4bo2bo6bo2bo$2bo2b2obob2obob2o
2bo$3bob2o3b2o3b2obo$ob2ob2obob2obob2ob2obo$bo3b2obob2obob2o3bo$
2bob3obob2obob3obo$4b3o2b4o2b3o$3b5obo2bob5o$bob4o8b4obo$2b4o2bo
4bo2b4o$3b2o2bo6bo2b2o$3bobo10bobo$bo5bobo2bobo5bo$2bo2bo2bo4bo2b
o2bo$6bobob2obobo$3b2ob2o6b2ob2o$10b2o$6b2ob4ob2o$9bo2bo2$10b2o!

Code: Select all

x = 19, y = 16, rule = B246/S025
3bo2bo$4b2o11bo$5bob10o$3b4ob2obo2b2o$5b3o2bob2o2bobo$6bo2bo2bo
2bobo$3bobobo6bobo$4bobobo4bobo$2b2obobob4obo$4bobo2bobobo$b2o2b
o5b2o$4b2ob2o$2obo$3b3o2$2b2o!

Code: Select all

x = 17, y = 34, rule = B24/S0146
10bo$9b3o$8b5o$7b3o$12b2o$6b2o5b2o$7bobo3bo$3bo3b2ob4o$bob2o2b2o
3b2o$4o3bo6bo$2bo2b3o6b2o$3bo2b2o6b3o$4bo3bo4bo$5bobo6bo$6bo5b2o
$4b2o4bobo$5bob3ob2o$5b2o4b2o$5b2o2b2o2bo$4bo2bobo2bo$3b2o2b2obo
2b2o$2b3o2b2o2bobo$b3o2bo2b2ob2o$5bo2bo3b2o$2o3bobo2b2o2bo$bobo4b
3o2bo$b2obo2b3o2bo$b2o2b2o4bo$bo6bobo$obob2obobo$bobo2bobo$3bo2b
o$2b6o$4b2o!
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Re: Spaceships in Life-like cellular automata

Post by LaundryPizza03 » June 12th, 2020, 12:30 pm

A for awesome wrote:
June 12th, 2020, 11:15 am
A few assorted p1 photons:

Code: Select all

x = 23, y = 29, rule = B256/S024
3bo2bo3bo$4b2o3b3o$2b7o2bobo$8bobobo$b6o3b2o$3bo2b2o$3bo2bo9bo2b
o$3bo2b3o8b2o$2b3o10b6o$obo2b5o$bobobo2bob12o$2b2o3bo2bo2bo2bo2b
o$5bo4b2obo2bo2bo$5bobobobo2bobo2bo$5bo2b2o6bo2bo$5bo6b2o3bobo$5b
o13bo$5bo5b6o2bo$5bobo5bo2b2obo$3bo2bo6bo2bo3bo$4b5o4bo2b2o$2b4o
7bo2b3obobo$7b6o2bo3b3o$b6obo2bo3b2ob2o$3bo2bo2bobob2obo2bo$3bob
2o5bobo3b2obo$2bo2bobobo3bobo2bobo$7b2o5b2obobo$3b2o12b2o!

Code: Select all

x = 22, y = 28, rule = B24/S025678
4bo3bo4bo3bo$5b3o6b3o$6bo8bo$3bobobobo2bobobobo$4bobobo4bobobo$
2b2obobo6bobob2o$4bobob2o2b2obobo$4bo2bo6bo2bo$2bo2b2obob2obob2o
2bo$3bob2o3b2o3b2obo$ob2ob2obob2obob2ob2obo$bo3b2obob2obob2o3bo$
2bob3obob2obob3obo$4b3o2b4o2b3o$3b5obo2bob5o$bob4o8b4obo$2b4o2bo
4bo2b4o$3b2o2bo6bo2b2o$3bobo10bobo$bo5bobo2bobo5bo$2bo2bo2bo4bo2b
o2bo$6bobob2obobo$3b2ob2o6b2ob2o$10b2o$6b2ob4ob2o$9bo2bo2$10b2o!

Code: Select all

x = 19, y = 16, rule = B246/S025
3bo2bo$4b2o11bo$5bob10o$3b4ob2obo2b2o$5b3o2bob2o2bobo$6bo2bo2bo
2bobo$3bobobo6bobo$4bobobo4bobo$2b2obobob4obo$4bobo2bobobo$b2o2b
o5b2o$4b2ob2o$2obo$3b3o2$2b2o!

Code: Select all

x = 17, y = 34, rule = B24/S0146
10bo$9b3o$8b5o$7b3o$12b2o$6b2o5b2o$7bobo3bo$3bo3b2ob4o$bob2o2b2o
3b2o$4o3bo6bo$2bo2b3o6b2o$3bo2b2o6b3o$4bo3bo4bo$5bobo6bo$6bo5b2o
$4b2o4bobo$5bob3ob2o$5b2o4b2o$5b2o2b2o2bo$4bo2bobo2bo$3b2o2b2obo
2b2o$2b3o2b2o2bobo$b3o2bo2b2ob2o$5bo2bo3b2o$2o3bobo2b2o2bo$bobo4b
3o2bo$b2obo2b3o2bo$b2o2b2o4bo$bo6bobo$obob2obobo$bobo2bobo$3bo2b
o$2b6o$4b2o!
p1 photons are already known in all of these rules, but yours are smaller; I'll get those entries in shortly. Which program are you using?

User gooddogtyson found a c/2o in B3/S13 that has fewer cells than the current one (probably the smallest possible), but a larger bounding box. I'm trying to figure out how to handle this case. Both ships work in exactly the same OT rules.

Code: Select all

#C gooddogtyson, 25 May 2020
x = 20, y = 14, rule = B3/S13
2bo3bo3bo$b3ob3ob3o$3bo5bo$3b2o2bo4b3ob3o$bo5bob2o2bob2o$bo4bo3b2o2bo$
o7bo8bo$2b2o3b2o8b2o$19bo$bo2bo12b3o$o3bo11b2o$2b2o11bo3bo$17bobo$17b
2o!

Code: Select all

#C From new-gliders.db.txt, discoverer unknown
x = 23, y = 11, rule = B3/S13
bo3b2o9b2o3bo$3ob2ob2ob3ob2ob2ob3o$2bo5b2obob2o5bo$4bobo3bobo3bobo$3b
3obo2bobo2bob3o$2b2o2bo9bo2b2o$2bo5b2o3b2o5bo$b2o4b2o5b2o4b2o$bo7b2ob
2o7bo$3b2o4b2ob2o4b2o$9bo3bo!

Code: Select all

x = 4, y = 3, rule = B3-q4z5y/S234k5j
2b2o$b2o$2o!
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Re: Spaceships in Life-like cellular automata

Post by praosylen » June 12th, 2020, 2:40 pm

LaundryPizza03 wrote:
June 12th, 2020, 12:30 pm
A for awesome wrote:
June 12th, 2020, 11:15 am
photons
p1 photons are already known in all of these rules, but yours are smaller; I'll get those entries in shortly. Which program are you using?
IIRC I used gfind for all of these. This is part of an ongoing project to find as small of p1 photons as possible in as many outer-totalistic rules as possible that a bunch of us have been doing on the Discord, actually — we've got a ton of reductions and a few p1 photons in new rules, but I don't have the files for them myself (I think Saka's been collecting them, mostly, although Mateon1, who I don't think is on here, may have some more). (I think other people have been using LLS, WLS, and rlifesrc too.) I've also got a Google spreadsheet of the smallest known photons by cell count in every outer-totalistic rule, including some proven minimal, which I can PM you the link for if you want, although the only things it stores are the minimum known cell counts and discoverers, not the ships themselves.

EDIT: Here's one in B25678/S134(78), a new rule (EDITs 2/3/4: reduced three times):

Code: Select all

x = 26, y = 29, rule = B25678/S13478
4bo15bo$10bo3bo$2bobobo11bobobo$ob2ob2obobobobobob2ob2obo$3b2ob
o3b2ob2o3bob2o$bobob2o2bob3obo2b2obobo$3b3ob2o2bobo2b2ob3o$2bo2b
o5b3o5bo2bo$3b2o6bobo6b2o$11b3o$11bobo$6bo4b3o$9bob2obo$7b3o4bob
o$5bobobo11bo$7b3obo3bo$6bo2bo9bobobo$7b2o2bobobobob2ob2obo$11b2o
b2o3bob2o$11bob2obo2b2obobo$5bo5b2obo2b2ob3o$11bob2o5bo2bo$3bobo
bo3b2obo6b2o$bob2ob2obobob2o$4b2obo3b2obo$2bobob2o2bob3o$4b3ob2o
2bo2bo$3bo2bo6b2o$4b2o!
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Re: Spaceships in Life-like cellular automata

Post by Saka » June 13th, 2020, 4:12 am

LaundryPizza03 wrote:
June 12th, 2020, 12:30 pm
p1 photons are already known in all of these rules, but yours are smaller; I'll get those entries in shortly. Which program are you using?
Some users on the Discord had a photon-finding-frenzy a couple days ago. I compiled them in gliderdb format, but I omitted the period, dx, and dy and added population. Here they are:

Code: Select all

Name:Desc:Min:Max:Population:width:height:rle
Moon::B2/S:B245678/S0345678:4:4:2:b2o$o2bo!
::B2/S:B245678/S2345678:4:4:3:b2o2$o2bo!
:Aidan Pierce, 2020:B256/S24578:B25678/S024578:68:20:10:8bo2bo$7b6o$8b4o$3bo2b8o2bo$2b3ob8ob3o$obo2bo8bo2bobo$bobobob6obobobo$2b2o2bobo2bobo2b2o$7bobob2o$8b2o!
:Aidan Pierce, 2020:B256/S2457:B2568/S024578:78:14:14:4bo4bo$3b3o2b3o$4bo4bo$2b3ob2ob3o$ob3o4b3obo$bob2o4b2obo$2b3o4b3o$4bo4bo$b3obo2bob3o$3bob4obo$3b8o$bob2o4b2obo$2bobob2obobo$3b2o4b2o!
:Aidan Pierce, 2020:B246/S256:B24678/S025678:54:16:13:4bo3bo$5b3o3bo2bo$6bo5b2o$3bobobobob2o$4bobobo2b4o$2b2obobob2obo$4bobo2bob2ob2o$b2o2bo$4b2ob2o2b2o$2obo$3b3o2$2b2o!
:Aidan Pierce, 2020:B257/S25:B2578/S02578:164:24:21:17bo4bo$18b4o$10bo8b2o$bo2bo4b10o2b2o$2b2o4b2obo2bob2ob2o$3o4b2ob2o2b2o2bo2b3o$2b2obob2o4b4obob2o$2b2o2bob5o2bobo2b2o$2b2o3bobo2bobobo3b2o$2b2o4bobo3b2o4b2o$2b2o5b2obo7b2o$2b2o8bo7b2obo$2b2o9bo5b2obo$ob2o7b4o3b2obo$bob2o5b4ob4obo$2bob2o3b2o3bo2bobo$3bob2o3b3obobobo$4bob4obobo2b2o$5bobo2bobo$6bobob2o$7b2o!
:AforAmpere, 2020:B25/S25:B2578/S025678:223:29:27:16b2o$15bobob2o$9b2o3bobo2bobo$13bob4obobo$8bo2bobo5b3obo$4b2o3bob2ob3o4b2obo$3bobobobo2b2o2bobo3b2obo$2bobo2b2ob2o3bob2obo2b2obo$bob4o2b4o2bo3b2o3b2obo$ob2o3b2o4bobo2b2o2bo2b2obo$2b2ob2o2b2o4bobo2b3o2b2o$2b2o3b2o8bo3b5o$2b2o2b4o7bo$2b2obo4bo6bo2bo2b2o$3o14bo3bobobo$2b2o10b2o3bobo2bobo$bo2bo8bobobob2ob4obo$12bobo2b2ob2o3b2obo$11bob4o2bo2b2ob2o$10bob2o3b2ob2o3b2o$12b2ob2o2b4o2b2o$12b2o3b2o4bob2o$12b2o2b4o6b3o$12b2obo4bo4b2o$10b3o11bo2bo$12b2o$11bo2bo!
:Mateusz Naściszewski, 2020:B24/S4:B245678/S024678:16:7:8:2bo$3bo$obobo$b2o3bo$b2o3bo$obobo$3bo$2bo!
:Mateusz Naściszewski, 2020:B26/S245:B2678/S245678:23:7:13:4bo$5bo$3b3o$2b2o$3b2o$6bo$2b2o2bo$4bo$b2o$2o$b3o$3bo$2bo!
:Mateusz Naściszewski, 2020:B2458/S35:B245678/S0235678:16:6:7:2bo$obo2bo$b3obo$bobo$b3o$obo$2bo!
:Mateusz Naściszewski, 2020:B2456/S36:B245678/S023678:20:7:8:4bo$2bobo$obo$b4obo$b4obo$obo$2bobo$4bo!
:Mateusz Naściszewski, 2020:B26/S367:B245678/S13678:20:6:8:4bo$o2b2o$2b2o$2b4o$2b4o$2b2o$o2b2o$4bo!
:Mateusz Naściszewski, 2020:B2456/S257:B245678/S025678:22:7:8:3bo$o3bo$bobobo$b4obo$b3ob2o$bobo$o2bobo$5bo!
:Mateusz Naściszewski, 2020:B245/S25:B245678/S025678:23:11:8:10bo$8bobo$o2bo2bobo$bobo3b2o$b2ob2o$bobobobo$o3bo2bo$3bo!
:Mateusz Naściszewski, 2020:B247/S45:B245678/S14578:24:9:6:o2bo2bo$2b4obo$2bob2o2bo$2bob2o2bo$2b4obo$o2bo2bo!
:Mateusz Naściszewski, 2020:B2456/S245:B245678/S0245678:24:6:12:5bo$3bobo$bobo$4o$bo$3bobo$3bobo$bo$4o$bobo$3bobo$5bo!
:Mateusz Naściszewski, 2020:B245/S45:B24578/S014578:26:10:8:3bo$2b2o$3b2o$b4o2bo$2o3b2obo$bo4b2obo$4b4obo$5bo2bo!
:Mateusz Naściszewski, 2020:B3/S23:B378/S1238:27:10:8:8bo$o2bo3b2o$2b2o4b2o$2bob3ob2o$o4b4o$4b3obo$5b2o$6bo!
:Saka, 2020:B246/S34:B2468/S13478:122:30:20:26bo$24bo$5bo2bo15b3obo$3bo4b2o15bo$2bobob2o15b4o$2bo2b4o5bo7bobo4bo$3b2o7bo7bo2b5o$b2o6b4o7b3o4bo$b3o5b2o3bo4b2o8bo$11bo7b5o$3o7bo11bo$2o8bo6bobob3obo$2b2o4bobo2bo2bob2obo$bo2b5o2bo4bo6bo$bobob2o5bob2o3bo$2bo4bo5b5o$4bo2bobo7bo$8bob3o6bo$10b2o$10bo!
:Saka, 2020:B2458/S56:B245678/S01568:52:11:12:2bo2bo$b4obo$2ob3obo$b4obobo$2bo2bobobo$6bobobo$6bobobo$2bo2bobobo$b4obobo$2ob3obo$b4obo$2bo2bo!
:Mateusz Naściszewski, 2020:B245/S56:B24578/S01568:36:9:9:bo2bo$4obo$b4o2bo$3b2obobo$2b3obobo$3b2o2bo$b4obo$4obo$bo2bo!
:Mateusz Naściszewski, 2020:B25678/S257:B25678/S02578:44:9:10:2bo2bo$obo3bo$b5obo$bob5o$b3obo$b3obob2o$bob4obo$b5obo$obo3bo$2bo2bo!
:Mateusz Naściszewski, 2020:B2457/S25:B245678/S0245678:30:9:10:6bo$o3bobo$bo3b2obo$b3o4bo$bobobo$bobobo$b3o4bo$bo3b2obo$o3bobo$6bo!
:Mateusz Naściszewski, 2020:B26/S35678:B2678/S135678:32:9:8:4bo2bo$6b2o$o2b4o$2b7o$2b7o$o2b4o$6b2o$4bo2bo!
:Saka 2020:B257/S246:B2578/S024678:276:43:26:21bo17bo$20bo17bo$19bob2o10bo3bob2o$16bo2b2ob2o5bo2bo4b2ob2o$15bo6bo6bobob2o5bo$14bob3o2b9ob2ob3ob2o$14b2ob2obobo6bo4bo4bo$9bo7b2ob3obo2bo2bobobob2obo$5bo2bo6bobobob3o3bo5b2obob2o$4bo3b2obo3bobo2bob2ob3ob2o3bo2bo2bo$3bob4o3b4o5bob2o2bobob3o4bob2o$2bob2obobo5bo6bo4bo2bob3ob3ob3o$2b2o5b4o2bo7bo7bob9o$5bob2obob4o16bob2obob2o$3b8obo2bo17bobob2obo$3bo2b2ob5o2bo17bo2b2o2bo$4b3o6bo21b2o$2b3o3b2o3bo23bo$bo2b2o3b5o20b2ob2o$b7obo3bo20bob2o$3bob3obobo2bo20bo$2o5b3obo24bo$ob2obo2b4o$bob4ob2obo$2bo3bobo3bo$3bo2bo2bo!
:Saka, 2020:B246/S345:B2468/S134578:99:23:21:15bo$13bo$13b3obo$14bo$12b4o$12b2o8bo$13b4o3bo$10bobobo2b4o$5bo2bo4b5o4bo$3bo4b3o5b4o$3b3ob2o2b2o5bo$2b2o2b6o5b3obo$2b5o3b3obo2bo$b2o2b4obo8bo$b4o3bo3bo$2o$4o$2bo$b3obo$bo$3bo!
:Saka, 2020:B246/S34568:B2468/S134568:248:28:29:3bo$5bo8bo$bob3o10bo$4b2obo4bob3o$3b5o7b2obo4bo$o4b2o7b5o6bo$2b5o9b2o3bob3o$2bo6bo3b5o6b2obo$o6b2obo3b3o6b5o$8bo2bob4o8b2o$10bo11b5o$bo8bobo4b5o2b2o$3bo5bo2b5o2b7o$3b6o6b7o2b2obo$bo4b2o5b4o5b6o$4b4o6b2o9b2o$5b2o4bob3o7b4o$2bob3o17b2o$9bob4o6bob3o$ob4o6b3o$3b3o5b5o3bob4o$2b5o7b2o6b3o$5b2o5b5o4b5o$3b5o5b2obo7b2o$4b2obo2bob3o7b5o$bob3o8bo8b2obo$5bo6bo7bob3o$3bo20bo$22bo!
:Saka, 2020:B257/S245:B2578/S024578:191:34:23:18bo$17bo$13bo2bob2o$12bo3b2ob2o$11bob7o$10bob2obo$10b2o7b2o$13bo4bo4bo$11b4o3b3obo8bo$10bo2bo6b3o7bo$9bobo7bobo2bo4bob2o$3bo4bob2o7b7o3b2ob2o$2bo5b2obo10b2o2b7o$bob2o6bo8bo2b2ob2o2bo$ob2ob4ob2o6bo2b2o2b2ob4o$2o3b2ob3o2bo4bo4bob4obo$4b2ob2o5b5ob2ob2o$b2o4b3o8bobob7o$bob2ob2o2b4o4bo2bo3b2ob2o$2bob5ob2ob2o7bo2bob2o$3bo4bobob2o12bo$4bo3bo2bo15bo$12bo!
:Aidan Pierce, 2020:B256/S14:B25678/S1478:60:20:10:2bo3bo6bo3bo2$obobobobo2bobobobobo$2b2obobob2obobob2o$bob14obo$2bo2bobo4bobo2bo$3b2o2bob2obo2b2o$9b2o$8bo2bo$9b2o!
:Aidan Pierce, 2020:B26/S13578:B2678/S135678:90:28:9:2bo3bo14bo3bo$5b2obo2bo4bo2bob2o$3b2obo14bob2o$2b3obo2b2o6b2o2bob3o$ob3o3b4o4b4o3b3obo$2b3o2b2o2b2o2b2o2b2o2b3o$b2ob2ob2ob2ob2ob2ob2ob2ob2o$4b2o4b2ob2ob2o4b2o$13b2o!
:Good "Dog" Tyson, 2020:B257/S14:B2578/S1478:204:32:25:15b2o$14bo2bo$15b2o$9b2o2bob2obo2b2o$8bo2bobo4bobo2bo$7bob2ob3o2b3ob2obo$8b2o12b2o$6bobob4o4b4obobo$8b3o3bo2bo3b3o$10bob2o4b2obo$3b2o2bo3b3o4b3o3bo2b2o$2bo2bobobobobob2obobobobobo2bo$bob2ob3ob2o2b4o2b2ob3ob2obo$2b2o2bobo5bo2bo5bobo2b2o$obob2o2b2o2bo6bo2b2o2b2obobo$5b3o2bobo6bobo2b3o$2bo5b2ob4o2b4ob2o5bo$6b2o3bobo4bobo3b2o$5bob2ob2o8b2ob2obo$4bobob3o10b3obobo$5b2obo14bob2o$3bobo5bo8bo5bobo$5b2o18b2o2$4bo2bo16bo2bo!
:Saka, 2020:B2456/S156:B24568/S01568:136:24:17:10bo$9b2o2bo$7bob4obo2bo2bo$5bob2o2b3obob3obo$4b4ob4obobob3obo$3b2obob2obobobob3obobo$2b2obo2bobo2bobobobobobo$b2obo4bo4bobobobobo$2obob2obob2obobobobobo$b2obo4bo4bobobobo$2b2obo2bobo2bobobobo$3b2obob2obobobo2bo$4b4ob4obobo$5bob2o2b3obo$7bob4obo$9b2o2bo$10bo!
That last one is also in a rule without any known photons:
B2456/S156 - B24568/S01568

Code: Select all

x = 24, y = 17, rule = B24568/S01568
10bo$9b2o2bo$7bob4obo2bo2bo$5bob2o2b3obob3obo$4b4ob4obobob3obo$3b2obob
2obobobob3obobo$2b2obo2bobo2bobobobobobo$b2obo4bo4bobobobobo$2obob2obo
b2obobobobobo$b2obo4bo4bobobobo$2b2obo2bobo2bobobobo$3b2obob2obobobo2b
o$4b4ob4obobo$5bob2o2b3obo$7bob4obo$9b2o2bo$10bo!

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Re: Spaceships in Life-like cellular automata

Post by LaundryPizza03 » June 13th, 2020, 8:59 pm

Saka wrote:
June 13th, 2020, 4:12 am
LaundryPizza03 wrote:
June 12th, 2020, 12:30 pm
p1 photons are already known in all of these rules, but yours are smaller; I'll get those entries in shortly. Which program are you using?
Some users on the Discord had a photon-finding-frenzy a couple days ago. I compiled them in gliderdb format, but I omitted the period, dx, and dy and added population. Here they are:

Code: Select all

...

Code: Select all

:Mateusz Naściszewski, 2020:B3/S23:B378/S1238:27:10:8:8bo$o2bo3b2o$2b2o4b2o$2bob3ob2o$o4b4o$4b3obo$5b2o$6bo!
This one is erroneous; it should be B246/S46:B24678/S14678. Some of these ships, such as the one in B24/S4, are already known as well. I'll take a closer look later.

Code: Select all

x = 4, y = 3, rule = B3-q4z5y/S234k5j
2b2o$b2o$2o!
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Saka
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Re: Spaceships in Life-like cellular automata

Post by Saka » June 13th, 2020, 9:33 pm

LaundryPizza03 wrote:
June 13th, 2020, 8:59 pm
This one is erroneous; it should be B246/S46:B24678/S14678. Some of these ships, such as the one in B24/S4, are already known as well. I'll take a closer look later.
Oh, my bad. I think I just opened the pattern in B3/S23 and then ran the rule range script for 1 gen without switching to its actual rule.

Also, do note that even though the minimum rule range has known smaller photons, it may include rules with no known photons or be an improvement in one of those rules.

or there's something wrong with the spreadsheet...
EDIT: New rule
B247/S34 - B2478/S013478

Code: Select all

x = 31, y = 27, rule = B247/S01347
7bo9bo$6b2o8b2o6bo$5b3obo8b6obo$9b7o4bob2o2bo$4b3o4bo2b2o3b3obo2bo$5b
2o3b4o12bobo$3b2o9bo3b3o2b2o2bobo$4bo2b3o5bo3b2o3b2o3bo$8b2o5bo4bob4ob
2o$9bobo2bo7bo4bob2o$11b3o12b5o$14b2o$10b6o9b5o$11bo9bo4bob2o$9b6o4bob
4ob2o$10bo2b2o3b2o3b2o3bo$8b5o4b3o2b2o2bobo$6bobo4bo11bobo$5b2o7bo3b3o
bo2bo$bo2b3o7bo4bob2o2bo$2o8bo2bo3b6obo$2b2o3b3obobob2o6bo$b3o4bobo2bo
2bo$6b6obo$2b3obo5bo$3b2o$4bo!
EDIT: Reduced to 216 cells
EDIT2: Reduced to 209 cells
Last edited by Saka on June 14th, 2020, 3:08 am, edited 1 time in total.

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Re: Spaceships in Life-like cellular automata

Post by LaundryPizza03 » June 14th, 2020, 2:37 am

Possible 2c/4o partial? No spaceships are known in any rule of the form B2xx/S012yy. I'd use LSSS, but I'm too busy searching (2,1)c/7 in HighLife with it. Also, even symmetry may be possible according to gfind-pt.

Code: Select all

x = 19, y = 14, rule = B267/S012
6bo5bo$4b2o3bo3b2o$3bo11bo$b2o3bobobobo3b2o$2obobo7bobob2o$bo2bo9bo2bo
$bo3b2obobob2o3bo$2o3b2o2bo2b2o3b2o$b4o4bo4b4o$2bo2bobo3bobo2bo2$b2o5b
obo5b2o$4b2o2bobo2b2o$o2bo2bobobobo2bo2bo!
EDIT: Width 28 partial with seedcolumn 02.

Code: Select all

x = 57, y = 57, rule = B267/S012
25bo$4bo2bo16b3o16bobo$3b6o16bo14b2o7bo3bo2bo$3bo4b2o3b2obo22bob2o7bob
o$2bobo3bo3bo8bob2o3bo6bo9bo3b2ob3o$bo3bo2b2o7bo2b2ob3o2bobob2o6b2ob4o
5bobobo$bo2bob2o2b2o4bo3b2o3bo4b4o3bo2bo5b2o6bo$o2bo2b2ob2obob2o6b2obo
bo2b2o2bo3b4o2b2o2bo5b2o$10bobob2o6b2o8bo4b3obo6bo$3bo2bobo5bo2bo4b4o
5bobo5bob2o3b2o6bobo$bo6bo3b2o4b2o2b3obobo2b2o5bo11bo3bobo$3bo2b2o3bob
2o9b2o10b4o3bo3b2o2bo2bobo$9b3obob3o2bo8b2o4bobo2bo2b2o4bo2bobobo$o2bo
5bo3bob2o2bo3bobo4bo2bo6bobobobo6b2o$bo5b4obo3bo5b2o8bo7bobo9bobo$bo4b
o2b2o2b2obo2b2o2b2ob2o4bo14b2ob4o$4bo5bo5bobo3bob2ob3o5bo2b2obo3bo2bo$
2bo5bob3o5b2ob2ob10o3bo10bobo3b3o$2bo2b2o5bo7b2o2b3ob2o3b2ob2o2b2o2bo
3bobo5bo$2bo4bo3bob2o4bobobob2o2bobobobobobobo3b2obo2bobo2bo$2bo2b2o7b
o5bo2bo3bobo3bo7bob2o4b2o5bo$2bo5bobo3bobobo10bo4bo3bobob2ob2o4bo$4bo
6bo7bo8bob2obo3bo2b2ob2o2b3o5bo$bo4bo5bo3bo19bob2o3b2o2bo3bob3o$bo10bo
bo19bobobo15bobo$o2bo3bo4bo2bobo6bo2bo4bob2o4bo2bo3bo3bo3bo$12bobo7bo
2b5o3b3o2b4o2b3ob2o5bo$3bo2bobo9bo8bo3bo3bo2b3o2bo2bo3b2o$bo5b2o3bo11b
o5b2o2b6o2bo2bo8bobo$3bo2bobo9bo8bo3bo3bo2b3o2bo2bo3b2o$12bobo7bo2b5o
3b3o2b4o2b3ob2o5bo$o2bo3bo4bo2bobo6bo2bo4bob2o4bo2bo3bo3bo3bo$bo10bobo
19bobobo15bobo$bo4bo5bo3bo19bob2o3b2o2bo3bob3o$4bo6bo7bo8bob2obo3bo2b
2ob2o2b3o5bo$2bo5bobo3bobobo10bo4bo3bobob2ob2o4bo$2bo2b2o7bo5bo2bo3bob
o3bo7bob2o4b2o5bo$2bo4bo3bob2o4bobobob2o2bobobobobobobo3b2obo2bobo2bo$
2bo2b2o5bo7b2o2b3ob2o3b2ob2o2b2o2bo3bobo5bo$2bo5bob3o5b2ob2ob10o3bo10b
obo3b3o$4bo5bo5bobo3bob2ob3o5bo2b2obo3bo2bo$bo4bo2b2o2b2obo2b2o2b2ob2o
4bo14b2ob4o$bo5b4obo3bo5b2o8bo7bobo9bobo$o2bo5bo3bob2o2bo3bobo4bo2bo6b
obobobo6b2o$9b3obob3o2bo8b2o4bobo2bo2b2o4bo2bobobo$3bo2b2o3bob2o9b2o
10b4o3bo3b2o2bo2bobo$bo6bo3b2o4b2o2b3obobo2b2o5bo11bo3bobo$3bo2bobo5bo
2bo4b4o5bobo5bob2o3b2o6bobo$10bobob2o6b2o8bo4b3obo6bo$o2bo2b2ob2obob2o
6b2obobo2b2o2bo3b4o2b2o2bo5b2o$bo2bob2o2b2o4bo3b2o3bo4b4o3bo2bo5b2o6bo
$bo3bo2b2o7bo2b2ob3o2bobob2o6b2ob4o5bobobo$2bobo3bo3bo8bob2o3bo6bo9bo
3b2ob3o$3bo4b2o3b2obo22bob2o7bobo$3b6o16bo14b2o7bo3bo2bo$4bo2bo16b3o
16bobo$25bo!

Code: Select all

x = 4, y = 3, rule = B3-q4z5y/S234k5j
2b2o$b2o$2o!
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Re: Spaceships in Life-like cellular automata

Post by LaundryPizza03 » June 15th, 2020, 3:19 am

After a bit more exploring to avoid a common wick, I found a rulespace that might contain a viable c/2o. There might be a 2c/4o otherwise. But I need to go to bed, so I will make updates tomorrow.

Code: Select all

x = 91, y = 40, rule = B247/S0125
42bo35bo11bo$17bo2bobo9bo8b3o6bo26b3o9b2o$16b3ob2o9b3o7b2ob8o19bo5bobo
bobo2bo2bo$16bob5o4bo3bob2o4bo10bo10bo8b3o4b3obobob3o$13bo2b6o2b3o3bo
3b2o2b4ob2o2bo6bobo3b3o2bo4b2ob6obo2bo2b2obo$12b3o6b7o3bo2bo3b2o4b2o2b
o2b3ob2obo2b2ob3o2bo3b3o2b2obo3bob4o$12bob3o2bo2b2ob2ob3o5bo2b6o3bo2b
3ob3o4bo2b2ob2o7b2o2bob2o2bo$10bo2bo18bo2b3o6bob2o4bo3b3ob3obo3b3o2bo
2bobobob3ob2o$15bo2bo2b2ob2o3bo4bo4bob3o3bobo3bo3bo2b2o3bobo2bobo2bo2b
ob3o2bo$8bo3bo2bobobo3bobo6bo2b3obo3b2o3bobo2bo2b3o4b6ob3o2bob2o3bo3bo
2bo$10bo2bob2o2b2o3bo2bo3bo3b3o2bo2b5obo3bo4b2o3b2o2bobo2b4obo2bo2bo$
6bo3b2o2bo2b2o2bob3obo3b3o3bo2bobo6b3o2bo2bob3o2bo4b3o2b2o2bob3o3bobob
o$8b3o6bobo3bob4o2b2o7bo2bob2obob2ob2o2bobo9bob4obo3b5o$5bob6o4b2o6b2o
3bo4bob3o5bo3b3obob2ob2ob2o3bo11b3ob2o$5bobo2b2o6b2o2bo3b3o4bo3bobob2o
3bo2b2ob2ob3obobobo9bobo2bo3b3obobo$3b2o3b4o9bo3b3o3bobob3obo7bo2b3obo
b2o2bobo2bobo2bob2o2bo2b4obo4bo$bo2b3obo2b2o6b2obo5bo2b3o2b2o2bobo4bob
3o2b3o2b2ob2ob3o3b3obo2bobobobobo$4bob2obo9b2o10bo2bo3bobo2b2o2b5obo4b
o4b2o3b4o4bo5b2o2b2obo$10o2bo3b3o5bob2ob2ob3obobob2o3b2o3b7o4b2obob3o$
bo4bo2bo2bo2bo3b3obob2o2bobob3o8bo5b2o2b4obobo2bob2o3bo4bo2b2o3bob2obo
$bo4bo2bo2bo2bo3b3obob2o2bobob3o8bo5b2o2b4obobo2bob2o3bo4bo2b2o3bob2ob
o$10o2bo3b3o5bob2ob2ob3obobob2o3b2o3b7o4b2obob3o$4bob2obo9b2o10bo2bo3b
obo2b2o2b5obo4bo4b2o3b4o4bo5b2o2b2obo$bo2b3obo2b2o6b2obo5bo2b3o2b2o2bo
bo4bob3o2b3o2b2ob2ob3o3b3obo2bobobobobo$3b2o3b4o9bo3b3o3bobob3obo7bo2b
3obob2o2bobo2bobo2bob2o2bo2b4obo4bo$5bobo2b2o6b2o2bo3b3o4bo3bobob2o3bo
2b2ob2ob3obobobo9bobo2bo3b3obobo$5bob6o4b2o6b2o3bo4bob3o5bo3b3obob2ob
2ob2o3bo11b3ob2o$8b3o6bobo3bob4o2b2o7bo2bob2obob2ob2o2bobo9bob4obo3b5o
$6bo3b2o2bo2b2o2bob3obo3b3o3bo2bobo6b3o2bo2bob3o2bo4b3o2b2o2bob3o3bobo
bo$10bo2bob2o2b2o3bo2bo3bo3b3o2bo2b5obo3bo4b2o3b2o2bobo2b4obo2bo2bo$8b
o3bo2bobobo3bobo6bo2b3obo3b2o3bobo2bo2b3o4b6ob3o2bob2o3bo3bo2bo$15bo2b
o2b2ob2o3bo4bo4bob3o3bobo3bo3bo2b2o3bobo2bobo2bo2bob3o2bo$10bo2bo18bo
2b3o6bob2o4bo3b3ob3obo3b3o2bo2bobobob3ob2o$12bob3o2bo2b2ob2ob3o5bo2b6o
3bo2b3ob3o4bo2b2ob2o7b2o2bob2o2bo$12b3o6b7o3bo2bo3b2o4b2o2bo2b3ob2obo
2b2ob3o2bo3b3o2b2obo3bob4o$13bo2b6o2b3o3bo3b2o2b4ob2o2bo6bobo3b3o2bo4b
2ob6obo2bo2b2obo$16bob5o4bo3bob2o4bo10bo10bo8b3o4b3obobob3o$16b3ob2o9b
3o7b2ob8o19bo5bobobobo2bo2bo$17bo2bobo9bo8b3o6bo26b3o9b2o$42bo35bo11bo
!

Code: Select all

x = 4, y = 3, rule = B3-q4z5y/S234k5j
2b2o$b2o$2o!
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Re: Spaceships in Life-like cellular automata

Post by lemon41625 » June 17th, 2020, 4:23 am

Latest copy of the generations OT with 101 ships
Attachments
gen_OT_gliders.db.txt
(33.05 KiB) Downloaded 121 times
Download CAViewer: https://github.com/jedlimlx/Cellular-Automaton-Viewer

Supports:
BSFKL, Extended Generations, Regenerating Generations, Naive Rules, R1 Moore, R2 Cross and R2 Von Neumann INT
And some others...

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Re: Spaceships in Life-like cellular automata

Post by Rocknlol » June 18th, 2020, 11:48 pm

I've been running sweeps of OT rules for some time now to both get new ships and see if there are any interesting statistics when it comes to the prevalence of different speed ships at different widths. It's hit a point where I can't really do any more searches across every B3 rule in a reasonable amount of time, so I thought I'd share what I have with that while I look at B2 and B0 rules.

Attached are a bunch of colorful graphs that look like heatmaps. These are maps of the entire B3 rulespace, with different birth conditions representing different columns and different survival conditions representing different rows. Conditions are organized in gray code so that similar rules are closer to each other; the exact ordering is the same as the one in the maps generated by Eppstein's database parser.

The colors denote the minimum search width needed to find a spaceship of the given speed. Red is 4 or less, orange is 5, and so on, up to blue for width 12. Different graphs have different ranges of colors depending on at what point it became infeasible to search at a higher width.
b3o.png
b3o.png (15.26 KiB) Viewed 5891 times
Left to right: c/2o, c/3o, c/4o, c/5o, c/6o, c/7o, c/8o, c/9o, c/10o, 2c/5o, 2c/7o, 2c/9o, 3c/7o, 3c/8o

Some immediate takeaways we can get from seeing these graphs side to side are already known: c/2 ships are present in fewer rules, and low-width ships become less prevalent at higher periods (and displacements). There are some other interesting things we can glean from this--for example, graphing the number of 1c/x ships of width 4 or less shows a rough negative exponential curve. (That being said, these statistics shouldn't be taken as gospel, since some speed/width combinations were searched for glide-reflect symmetries while others were not.)

Here are the graphs for diagonal speeds:
b3d.png
b3d.png (5.46 KiB) Viewed 5891 times
Left to right: c/3d, c/4d, c/5d, c/6d, c/7d, c/8d, c/9d, 2c/7d

Some of the same patterns we see with orthogonal speeds also emerge here. The prevalence of ships tends to decrease as period and displacement increases, but it's not the same exponential decay as before. Note that c/4d, c/6d, and c/8d have many more ships than c/3d, c/5d, and c/7d, respectively, even though they all have higher periods. This is almost certainly because the speeds with even periods have spaceships with glide-reflect symmetry, while the speeds with odd periods cannot. (The extra rule restrictions on c/3d likely contribute to its relative lack of spaceships as well.)

I've filtered out all the ships that represent previously-unknown rule/speed combinations (about 8500) and stuck them in the database, which I've attached. I'll likely post the RLE-to-db script I used for that tomorrow, since I still need to clean it up a little. While I made sure there weren't duplicate ships, the width-by-width method I used to search for them means that there are still some redundant ships that are both larger and have less rule coverage than other ships. I started to filter them out by hand, but that turned out to be incredibly tedious and I didn't really have the drive to make a script for the process.

I also went through the existing database to verify that everything was proper and I found some errors which I've corrected in the attached file. There were a couple dozen ships that didn't have the correct rule range and a few B0 ships that either had rotated duplicates or missing analogues in their complementary rule (although I didn't do a full check for duplicate ships). I wasn't really sure what the proper way for dealing with this issue was, so I settled for just replacing the duplicate ships with the missing ships where I could, making sure to not change the numbers of any other ships. Overall ten net ships were added before I added the ships from the sweep (everything from Glider 22481 on).

The most interesting error was the thousand or so ships that weren't properly marked as glide-reflective. I'm assuming when Eppstein first started the database that he didn't care about making that distinction.

EDIT: I should add a disclaimer that I only worked off of the most recent .db file when adding new ships, and that I didn't manually search elsewhere to make sure all the new ships were actually new. So if someone sees a ship that's already been posted elsewhere in the database under my name, by all means correct that.
Attachments
new-gliders.db.txt
(7.18 MiB) Downloaded 125 times

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Re: Spaceships in Life-like cellular automata

Post by LaundryPizza03 » June 19th, 2020, 5:07 am

Okay, here's the version that also adds some of the ships I've collected from various sources. I'm also updating oscillators.db.txt.
new-gliders.db.txt
8647 new ships
(7.19 MiB) Downloaded 134 times
oscillators.db.txt
152 new oscillators
(137.36 KiB) Downloaded 121 times
EDIT: Removed duplicate ship

Code: Select all

x = 4, y = 3, rule = B3-q4z5y/S234k5j
2b2o$b2o$2o!
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User avatar
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Posts: 2326
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Re: Spaceships in Life-like cellular automata

Post by LaundryPizza03 » June 22nd, 2020, 1:29 pm

I'm having trouble finding a complete spaceship at this width in LSSS, despite having run the search for days. Would anyone else like to try? The frontend changes frequently, so it might need to be at a higher width.

Code: Select all

#C 1021.partial.txt
x = 511, y = 48, rule = B247/S0125
41bo457bo10bo$30bobo7b3o6bobo71bo216bo5bo94bo32bo23b3o2bo5b2o$35bo4bob
2o70bobo5b3o31bo125bo56b3o3b3o92b3o25bo4b3o22b2o8bo$11bo17b3obo3b2o2bo
2b5o73b2o31b3o10bobo5bobo3bo83bo14b3o2bo52b2o4b2o93b2o11bobo2bo8b3o3bo
b2o4bo15bo3bo2bo2b2obo$10b3o2bo15b3obo3bobobob2o68bo2bo2bo14bobo2bo13b
obobo11b5o3b3o4bo37bobo18bo8bo10b3o13b2ob4o28bobo6bo6bobo2bo6bo93bo8bo
bo6b2o9b2o4bo2b2o2b3o14bo2bo4b3o$10b2ob4o10bo2bob2o4b8o4bo5bo18bobo34b
ob3obo2b2o16b2o13bo3b3o6b3o2bo2bob6o2b3o25bo2bobo25b3o6b3o9b2o13bo5bo
32b8o14bobob3o89b4ob2o10b5o6bo2b3o2bob2ob3ob2o13bo2b5ob2o$9bo5bo10b2o
2bo2b2ob2o3bo2b2o3bob7o2bobo23bobo22b2ob2o5bo15b5o11bo5b2obobo2b2obo5b
2o3b2o2b2ob5o13bobo3b3obob2o5b2obo5bo9b2o7b2o4bobo3bob2obo8b2o36b10o4b
5o3b3o5b2o88bobo4bo3b2obob2o7bo5bobo3bobo2bo2bo14bo2b2obob2o$8b2o6b2o
7b3o11b2o2b2o6b3obo2b2o14b5obo12bo16b3o3bo2b2o4bobo6bob2o9bo4b2o2b2ob
3o3b2ob6o2bo2b2o2bo2b2obo3bo3bo11b4ob2o3bobobob5o3b3o4bo2bo8bo9b6o5bo
4bo5bob2o26bob5ob2ob2ob3o2bobo2bo2bo2bo3b2o14bo28bo6bobo33bobo2bo2b3o
4b2obo4bob3obo2b3obo2bo3bobo16b2ob3obo3bo$7bo8b3o5b3o2bob2o6bo2b3o4bo
2b2obo2bo16b2o4b5o2bo3b3o14b3o3bo3b2o11bobobo2b2o5b3o5bo2bo7b2o2bo9bo
3b7o5bob2o2bo3b3o2bo2bo2bob2obobo2bo2b2o2b2ob6o2bo2b2ob4o4b3o2bobo3bo
2b3o2b2obo3b5o2bo25b4ob2o2bobo4bo2bo2b2obo2b2o2b2o2bobo7b3o26b3o2bo9bo
27b2o2bo2bo5bobobobo5b2o2bob2o3bo6bob2o16b2obo7bo$6b2obo7bo5b5o2bo3b2o
3bobo5bo2b2ob2obo2bobo11bob2o2b2o3bobo2bo2b2o14b4ob4ob7o6b3o5bobobo2bo
b2o2bo5b2ob2o2b2o4b7obo3b3o3bobob3o10bobo3bo3bo2bo2bo4b4obo8bo3bo2b2o
2bo6bobo4bo4bo2bobo2b2o4bobo20bobo2b3o8bob2ob2o3bobobobo4bo2b2o13b2o
15bo11b2ob4obo2bo2b3o21bo3b4obo4bobo5b3o5b2obobobo3bobo2b2o2bobo3bobo
11bobo3bo2bo$6b2obo12b4ob2obob2o10bo2bobo2bob2o7bo8bobo4bo2b5o4bo15b
11o4b2o6b3obo2b2obo7bobo4bo9bob3obo2bob3o3bob5o2bo4bobo2bo4bo3b3o3bo3b
4o4b5o5bo2bo5b2o10bobo2bo2bo2b2o3b2o11bo2bo22bobo3bobo2b3o2bo2b4obo2b
2ob2o5bo2bo2bo4bo7bo8b3o2bobo4bo5bobo2bo3b2o4bobo2bo11b3o2b2o3bo2bob5o
b2ob2o4bob5o3b3o3bo2bo2bo17bo2bo3b2o$5bobo12bo2b4ob2ob2o3bo2b2o2bobo2b
2ob2o2b2o3bo3b8ob2ob3o2b3o7b2o13bo3bo3bo2bo2bobo2bo4b2obo2b2o2b3obo2bo
bob3o3bobo6b2o4b4obo6b6o2b2o5b2o4b3o5bo2bo2bo6bob3o3b3ob4o4b2o10b2o2b
2o5bob2obo3bo8bo19b5o5bob3o6bob2ob2ob2o2b2obob4obo7bob4o5b3o3bo3bob2ob
2o4b2o6b3o2bobo23bob2o2b3ob2o3bo2bobob3o2bo5b2o2bo2bobo2b4o6bobo2bo6b
2ob2ob2o3bobo$5bo2b2o14b4o2b3o2bo3b3o4bobo6bo7bob3ob3ob2obo3bo10bo4bob
o6b7o4bo5b2o2bo2bo3bobobobo2b3obo2bobob2ob2ob2ob2o2bo3b3obo2bo2bo2b2ob
o4bo3b2obobo6bo2bobob4o3b3obo6b2ob2o5bob2o11bobo3bob2o2bo2bobo3bo29bo
2bo3bo4b2obo2b2o3bobo2bob3obo5b5o6bo2bo6b2o8bo2b5o6b3o6b2ob2o4b3obo2bo
4bo4bo4bo2bob2obo3b7ob5obob4obobobobo2bob2o2b2obob2obo2bo2bo3bobo$5bob
3o10b2o8bo2b3obo2bo2bobo3b3o2bo2bobob3o2bo2bobob13o13b7o3bo7b2o2bo7bo
3b2o2b2o5b4o2bobo2b2o3bo8bo4bo2b3o2b4o2b3obo2b2o2b2o3b3o12bo8b4o3bobo
2b2o3b2o3bo5b2ob2obo2b2o2bobob3o2b2o2bo2bo3bo2bo13bobo2b2o2b2o10b2ob2o
3b3o7b2o2b3o2bo3b7o3bo3bobo2bob2o2b3o2bo2bob2o2bob3obo2b2o4bobo4bo2b3o
2bo5bo3bobobob2o2bo4bob3obobo3b2o2bobobob5o2b3o3b2o2b3ob3o3b3o2bo$4bo
2b3obo4bobo3b3obo3b2o4b2o2b5obob2o8bo2b3o3bo2bob4o2bobo3bo7bo2b3o10b4o
3bo4bobo2b2obo4bob2ob2o3bo2b2obo2bo4bo2b2obo2bo2b3o4b2o3bo7bo4bobo4bo
5bo2bo2bo2b2ob2obo2bo2b3o5bo3bobob2o3b3o3bobo3b4o2b2o18bobob3o11bo9bo
8bo4b2ob6obo2b2o2bo2bo3bo4bo3b2o2b4o3bob2o3b3o2b4o4b2ob2o2b2obo8bo3bo
5bobob6obo4bo2bo7b2o2bob5obobo2bo2b3o2bobo6bobob2o2b2o4b6ob4o$4b2o3b2o
8b2obo4bo3b2ob3o2bob6obo4bob5ob4o2bobobo4bobo5bo8b3ob13o7b2ob2o3b2ob3o
4b4o4b2o3bobo4bobo2bob4obobo3bo2bo2b2o3b2ob9o3b4ob4o6bo2bob3o3bo3b3o2b
o2bo6bo4b2o3b2o4b4o3bob2o3bob4o2bo8b2o5bobo3b2o4bobobo2bob2o4b2o3bo3bo
b2o3bo6bo5b5o3b4o3b2o3bo3bob2o2bo2bobo3b2o2b6o3b2o3b5ob2o4b2o2bob2ob2o
bo6bo4b6o3b4o5bob5obo3bobo2bo3bo4bo2bo2bob2ob2o2bo$4b2ob2ob2o2bo6b2ob
6o2b3obob4o4bo2bobobo2bo3bo2bo2bob3o2b2o4bo2b2o10b3ob8o2bo4bo2bobobo3b
o2b2ob2o3bobob2obob4o2b3obo3b2obobobo2bo3b2o2bo3bobo4bobobob4o2b2o2bo
3b2o3bo2bo2b7o3b2o4bob3obob2o4bo7bo2bobobo4b3o4bo2bob2o3b3ob5obo8bob2o
2b2obo3b3o5b3obo2bo3bo2b7o4bobo3b2o3bobo2bob2ob3o9b2o4bo3b4obo2b3ob3o
3b3o4bo2bo2b2o2bo2bo3bobo3bob3obo2bo2bob2obob5ob2ob2obob2o4bo5b3o7bob
5o$4b2o2bobo2b2o2bobobo3bobobo3bobo2b2obob2o4bobo5b3o3bob4obo5bo3b2ob
3obo2bob2ob3ob3ob2obo3bo3b3o3bo5bo4b3o2bob2o4bobo4b2ob2o2b2obo3bo4bo2b
2o2b2o3b3o5bo7bo5b3ob2o8b2ob3o4bobo2b2ob2o2b2o4b4o6bob2obo5bo6bo3bo5bo
2b2o2bo2b3obo2bo3bo11bobobo3b2obob3o3b2ob3obo4bobob2o4bo2b2o3b2obo5b5o
15bobob2obob2ob8o5bo2b2obo3bo5b2o2bob3obo2bo3b2o2b2o3bo2bobob2o9bob9o
3bob3ob2o$7b4ob2o3b2obob5o3b2ob2obo4b5o5bobo3b3o3bo2bo6b4o5b2obo3bo2bo
4bo2bob4obo7bobo3b4o4bo5b3obo8bobo2bo3bobo2bo2bo4bo2bo3bob3o5b2o2b2ob
3o2b2obo3bobo2b2o2b6o2b2o2bo3bo3bob2ob2ob3o2bo3bobo5b2obobo6b2o3bob2o
5b4o2bo4bo6bo2bo4b2ob2o4bo2bob2o2bo4b2o3bo2bobo2b3o2b2obo4bob2o2bob4ob
obob8o5bo2b7obo3b3o3b2o2bo4bo3bo5bob5ob2ob2o6bo2b4o4b3ob2ob6obo6b2o2b
6obo2b4o$6bobo2bo3bobo6b3o5b6o2b3o2b3o2bob3ob4ob2o2bo3b2obo3bobo3bo2bo
7bo2bo3b4o3b3obo3bo4bo6b2o3bo2b3o2bob2o4bobo2b3o4bo4b2obo2bo3bo2b2o2b
2obo3b2obo2bo5b2o5bo4bobobo6b9o2bob2o18bo2b2ob2o3b2ob3obobobo6bobo2bo
9b4ob2o3bo5bo2bobo2b3ob2o5bobo3b7ob2o2bob2obo4b3ob5ob3ob5o4bo2b2o7b3o
2bob3obo3bo3bo5b3o3bob3obo2bo2bo4bo6bob3o2b3o2bob3obobob7ob3o3b5o5b3o$
bob2o4b2o3b2ob2o4bob2ob2obo3b2o2b2o2bo2b5o2b2obobo2bo6bo2bo4b2ob4obob
2ob3o2bo5bob2obo2b3ob3obo3b2o2bobo5b2o3b2ob2ob2obo2b5o4b2o3bo2bob3o4bo
3bo3b2o3b2obo5bob2o3bo2bo2bob2ob4o3b2obo4b3ob2o3bobobo2b2ob3o5bobo3b2o
bo4b2o3bo5bo2b3ob2obo5b2o3bob5o2b2o3bob2o5bob2o2b2o3b5ob2obo2bob2o3bo
4bo2bobo8bob2o2b2ob2ob2obo4bo3b4ob2ob4obo2bobob2o3b2obo6b4ob2o2bobobob
ob2obo6b2obob2ob3o2bo4bo2bob5obobo4b5o$9b2o6bob3ob2o2b4o4b2o3bo15b2o
13b7obo2b3obo2bobo5b2o4bo3b7ob2o4bo4bo2b2obo4b4o2b2ob2o10bobob2o5bobob
2o2bo4b2o4bo3b5o2b2obobo3b5o5bo2bobo4bob4o4bo2bo2bo2bo2b5o3b6o2b4obo2b
o2b6ob2ob5ob6ob2obob3o4b3o5bob6obob6obobo2bo2bobobo2b3o2b2o2bo2bo2b2o
2b5obo4b6o3b3obo2b2o2b4o2bob2obobo6b3o3b3o8b3o3bo2bob4o3bob3o2b5o2bo3b
3o2b2ob4o2b3obo7bo$7obob2obo14bo6b2obo2b2obo2b4o2bo2b4obo9b6o5b2obobob
4obo3b2o8bo2b2o9b7o2bob3o5b5o3b2o2bo2bob2o5b3obo5b3ob2o5bo8b4obo3bobo
4bobo2bo3b3o3b3ob2obo4bobo3b2o3b2o6b2o5bob4o3bo2b12o2b3obobobob3obob2o
b2obo3b2obobobobobob3obo2b2o2bo3b2ob2o2b3o4b2o5bob4ob4obo4bo2b5o2b6obo
b7o2b5o4bo2b8o4bo2b2o2b2obobob2obo8b2o2bob3obobo10bob6o2bo$b4o2b2o4b4o
4bo3b2o3bo5bo8bobobo2bob2o2b2o12b2o2b4o6bobobo2bobo2b2obo8bo2b2o8b2obo
3bo2bobo2b2o2bo3b3o3bob3o3b2obo2bob3o3bo2b3o2b2o2bo2bo5b4o6bo4bo3b3ob
2ob2obobo2bobob2o2bob2obobobobobo2b2obo2bo3bo4bobo7bo3bob2o4bob4obo3bo
3b4o4b3o2bob5obo3bo2bo3b2o4bo7b2o3bo3bo2b2obobobo3bob3o4bobobo2bo2bo6b
3o4bo3b2o2b2o2bo2bob2ob2o3bob3ob2obo7b2obobo4bo3b2ob3o4b3ob2ob4ob2o2b
2o3bo2b2obo$b4o2b2o4b4o4bo3b2o3bo5bo8bobobo2bob2o2b2o12b2o2b4o6bobobo
2bobo2b2obo8bo2b2o8b2obo3bo2bobo2b2o2bo3b3o3bob3o3b2obo2bob3o3bo2b3o2b
2o2bo2bo5b4o6bo4bo3b3ob2ob2obobo2bobob2o2bob2obobobobobo2b2obo2bo3bo4b
obo7bo3bob2o4bob4obo3bo3b4o4b3o2bob5obo3bo2bo3b2o4bo7b2o3bo3bo2b2obobo
bo3bob3o4bobobo2bo2bo6b3o4bo3b2o2b2o2bo2bob2ob2o3bob3ob2obo7b2obobo4bo
3b2ob3o4b3ob2ob4ob2o2b2o3bo2b2obo$7obob2obo14bo6b2obo2b2obo2b4o2bo2b4o
bo9b6o5b2obobob4obo3b2o8bo2b2o9b7o2bob3o5b5o3b2o2bo2bob2o5b3obo5b3ob2o
5bo8b4obo3bobo4bobo2bo3b3o3b3ob2obo4bobo3b2o3b2o6b2o5bob4o3bo2b12o2b3o
bobobob3obob2ob2obo3b2obobobobobob3obo2b2o2bo3b2ob2o2b3o4b2o5bob4ob4ob
o4bo2b5o2b6obob7o2b5o4bo2b8o4bo2b2o2b2obobob2obo8b2o2bob3obobo10bob6o
2bo$9b2o6bob3ob2o2b4o4b2o3bo15b2o13b7obo2b3obo2bobo5b2o4bo3b7ob2o4bo4b
o2b2obo4b4o2b2ob2o10bobob2o5bobob2o2bo4b2o4bo3b5o2b2obobo3b5o5bo2bobo
4bob4o4bo2bo2bo2bo2b5o3b6o2b4obo2bo2b6ob2ob5ob6ob2obob3o4b3o5bob6obob
6obobo2bo2bobobo2b3o2b2o2bo2bo2b2o2b5obo4b6o3b3obo2b2o2b4o2bob2obobo6b
3o3b3o8b3o3bo2bob4o3bob3o2b5o2bo3b3o2b2ob4o2b3obo7bo$bob2o4b2o3b2ob2o
4bob2ob2obo3b2o2b2o2bo2b5o2b2obobo2bo6bo2bo4b2ob4obob2ob3o2bo5bob2obo
2b3ob3obo3b2o2bobo5b2o3b2ob2ob2obo2b5o4b2o3bo2bob3o4bo3bo3b2o3b2obo5bo
b2o3bo2bo2bob2ob4o3b2obo4b3ob2o3bobobo2b2ob3o5bobo3b2obo4b2o3bo5bo2b3o
b2obo5b2o3bob5o2b2o3bob2o5bob2o2b2o3b5ob2obo2bob2o3bo4bo2bobo8bob2o2b
2ob2ob2obo4bo3b4ob2ob4obo2bobob2o3b2obo6b4ob2o2bobobobob2obo6b2obob2ob
3o2bo4bo2bob5obobo4b5o$6bobo2bo3bobo6b3o5b6o2b3o2b3o2bob3ob4ob2o2bo3b
2obo3bobo3bo2bo7bo2bo3b4o3b3obo3bo4bo6b2o3bo2b3o2bob2o4bobo2b3o4bo4b2o
bo2bo3bo2b2o2b2obo3b2obo2bo5b2o5bo4bobobo6b9o2bob2o18bo2b2ob2o3b2ob3ob
obobo6bobo2bo9b4ob2o3bo5bo2bobo2b3ob2o5bobo3b7ob2o2bob2obo4b3ob5ob3ob
5o4bo2b2o7b3o2bob3obo3bo3bo5b3o3bob3obo2bo2bo4bo6bob3o2b3o2bob3obobob
7ob3o3b5o5b3o$7b4ob2o3b2obob5o3b2ob2obo4b5o5bobo3b3o3bo2bo6b4o5b2obo3b
o2bo4bo2bob4obo7bobo3b4o4bo5b3obo8bobo2bo3bobo2bo2bo4bo2bo3bob3o5b2o2b
2ob3o2b2obo3bobo2b2o2b6o2b2o2bo3bo3bob2ob2ob3o2bo3bobo5b2obobo6b2o3bob
2o5b4o2bo4bo6bo2bo4b2ob2o4bo2bob2o2bo4b2o3bo2bobo2b3o2b2obo4bob2o2bob
4obobob8o5bo2b7obo3b3o3b2o2bo4bo3bo5bob5ob2ob2o6bo2b4o4b3ob2ob6obo6b2o
2b6obo2b4o$4b2o2bobo2b2o2bobobo3bobobo3bobo2b2obob2o4bobo5b3o3bob4obo
5bo3b2ob3obo2bob2ob3ob3ob2obo3bo3b3o3bo5bo4b3o2bob2o4bobo4b2ob2o2b2obo
3bo4bo2b2o2b2o3b3o5bo7bo5b3ob2o8b2ob3o4bobo2b2ob2o2b2o4b4o6bob2obo5bo
6bo3bo5bo2b2o2bo2b3obo2bo3bo11bobobo3b2obob3o3b2ob3obo4bobob2o4bo2b2o
3b2obo5b5o15bobob2obob2ob8o5bo2b2obo3bo5b2o2bob3obo2bo3b2o2b2o3bo2bobo
b2o9bob9o3bob3ob2o$4b2ob2ob2o2bo6b2ob6o2b3obob4o4bo2bobobo2bo3bo2bo2bo
b3o2b2o4bo2b2o10b3ob8o2bo4bo2bobobo3bo2b2ob2o3bobob2obob4o2b3obo3b2obo
bobo2bo3b2o2bo3bobo4bobobob4o2b2o2bo3b2o3bo2bo2b7o3b2o4bob3obob2o4bo7b
o2bobobo4b3o4bo2bob2o3b3ob5obo8bob2o2b2obo3b3o5b3obo2bo3bo2b7o4bobo3b
2o3bobo2bob2ob3o9b2o4bo3b4obo2b3ob3o3b3o4bo2bo2b2o2bo2bo3bobo3bob3obo
2bo2bob2obob5ob2ob2obob2o4bo5b3o7bob5o$4b2o3b2o8b2obo4bo3b2ob3o2bob6ob
o4bob5ob4o2bobobo4bobo5bo8b3ob13o7b2ob2o3b2ob3o4b4o4b2o3bobo4bobo2bob
4obobo3bo2bo2b2o3b2ob9o3b4ob4o6bo2bob3o3bo3b3o2bo2bo6bo4b2o3b2o4b4o3bo
b2o3bob4o2bo8b2o5bobo3b2o4bobobo2bob2o4b2o3bo3bob2o3bo6bo5b5o3b4o3b2o
3bo3bob2o2bo2bobo3b2o2b6o3b2o3b5ob2o4b2o2bob2ob2obo6bo4b6o3b4o5bob5obo
3bobo2bo3bo4bo2bo2bob2ob2o2bo$4bo2b3obo4bobo3b3obo3b2o4b2o2b5obob2o8bo
2b3o3bo2bob4o2bobo3bo7bo2b3o10b4o3bo4bobo2b2obo4bob2ob2o3bo2b2obo2bo4b
o2b2obo2bo2b3o4b2o3bo7bo4bobo4bo5bo2bo2bo2b2ob2obo2bo2b3o5bo3bobob2o3b
3o3bobo3b4o2b2o18bobob3o11bo9bo8bo4b2ob6obo2b2o2bo2bo3bo4bo3b2o2b4o3bo
b2o3b3o2b4o4b2ob2o2b2obo8bo3bo5bobob6obo4bo2bo7b2o2bob5obobo2bo2b3o2bo
bo6bobob2o2b2o4b6ob4o$5bob3o10b2o8bo2b3obo2bo2bobo3b3o2bo2bobob3o2bo2b
obob13o13b7o3bo7b2o2bo7bo3b2o2b2o5b4o2bobo2b2o3bo8bo4bo2b3o2b4o2b3obo
2b2o2b2o3b3o12bo8b4o3bobo2b2o3b2o3bo5b2ob2obo2b2o2bobob3o2b2o2bo2bo3bo
2bo13bobo2b2o2b2o10b2ob2o3b3o7b2o2b3o2bo3b7o3bo3bobo2bob2o2b3o2bo2bob
2o2bob3obo2b2o4bobo4bo2b3o2bo5bo3bobobob2o2bo4bob3obobo3b2o2bobobob5o
2b3o3b2o2b3ob3o3b3o2bo$5bo2b2o14b4o2b3o2bo3b3o4bobo6bo7bob3ob3ob2obo3b
o10bo4bobo6b7o4bo5b2o2bo2bo3bobobobo2b3obo2bobob2ob2ob2ob2o2bo3b3obo2b
o2bo2b2obo4bo3b2obobo6bo2bobob4o3b3obo6b2ob2o5bob2o11bobo3bob2o2bo2bob
o3bo29bo2bo3bo4b2obo2b2o3bobo2bob3obo5b5o6bo2bo6b2o8bo2b5o6b3o6b2ob2o
4b3obo2bo4bo4bo4bo2bob2obo3b7ob5obob4obobobobo2bob2o2b2obob2obo2bo2bo
3bobo$5bobo12bo2b4ob2ob2o3bo2b2o2bobo2b2ob2o2b2o3bo3b8ob2ob3o2b3o7b2o
13bo3bo3bo2bo2bobo2bo4b2obo2b2o2b3obo2bobob3o3bobo6b2o4b4obo6b6o2b2o5b
2o4b3o5bo2bo2bo6bob3o3b3ob4o4b2o10b2o2b2o5bob2obo3bo8bo19b5o5bob3o6bob
2ob2ob2o2b2obob4obo7bob4o5b3o3bo3bob2ob2o4b2o6b3o2bobo23bob2o2b3ob2o3b
o2bobob3o2bo5b2o2bo2bobo2b4o6bobo2bo6b2ob2ob2o3bobo$6b2obo12b4ob2obob
2o10bo2bobo2bob2o7bo8bobo4bo2b5o4bo15b11o4b2o6b3obo2b2obo7bobo4bo9bob
3obo2bob3o3bob5o2bo4bobo2bo4bo3b3o3bo3b4o4b5o5bo2bo5b2o10bobo2bo2bo2b
2o3b2o11bo2bo22bobo3bobo2b3o2bo2b4obo2b2ob2o5bo2bo2bo4bo7bo8b3o2bobo4b
o5bobo2bo3b2o4bobo2bo11b3o2b2o3bo2bob5ob2ob2o4bob5o3b3o3bo2bo2bo17bo2b
o3b2o$6b2obo7bo5b5o2bo3b2o3bobo5bo2b2ob2obo2bobo11bob2o2b2o3bobo2bo2b
2o14b4ob4ob7o6b3o5bobobo2bob2o2bo5b2ob2o2b2o4b7obo3b3o3bobob3o10bobo3b
o3bo2bo2bo4b4obo8bo3bo2b2o2bo6bobo4bo4bo2bobo2b2o4bobo20bobo2b3o8bob2o
b2o3bobobobo4bo2b2o13b2o15bo11b2ob4obo2bo2b3o21bo3b4obo4bobo5b3o5b2obo
bobo3bobo2b2o2bobo3bobo11bobo3bo2bo$7bo8b3o5b3o2bob2o6bo2b3o4bo2b2obo
2bo16b2o4b5o2bo3b3o14b3o3bo3b2o11bobobo2b2o5b3o5bo2bo7b2o2bo9bo3b7o5bo
b2o2bo3b3o2bo2bo2bob2obobo2bo2b2o2b2ob6o2bo2b2ob4o4b3o2bobo3bo2b3o2b2o
bo3b5o2bo25b4ob2o2bobo4bo2bo2b2obo2b2o2b2o2bobo7b3o26b3o2bo9bo27b2o2bo
2bo5bobobobo5b2o2bob2o3bo6bob2o16b2obo7bo$8b2o6b2o7b3o11b2o2b2o6b3obo
2b2o14b5obo12bo16b3o3bo2b2o4bobo6bob2o9bo4b2o2b2ob3o3b2ob6o2bo2b2o2bo
2b2obo3bo3bo11b4ob2o3bobobob5o3b3o4bo2bo8bo9b6o5bo4bo5bob2o26bob5ob2ob
2ob3o2bobo2bo2bo2bo3b2o14bo28bo6bobo33bobo2bo2b3o4b2obo4bob3obo2b3obo
2bo3bobo16b2ob3obo3bo$9bo5bo10b2o2bo2b2ob2o3bo2b2o3bob7o2bobo23bobo22b
2ob2o5bo15b5o11bo5b2obobo2b2obo5b2o3b2o2b2ob5o13bobo3b3obob2o5b2obo5bo
9b2o7b2o4bobo3bob2obo8b2o36b10o4b5o3b3o5b2o88bobo4bo3b2obob2o7bo5bobo
3bobo2bo2bo14bo2b2obob2o$10b2ob4o10bo2bob2o4b8o4bo5bo18bobo34bob3obo2b
2o16b2o13bo3b3o6b3o2bo2bob6o2b3o25bo2bobo25b3o6b3o9b2o13bo5bo32b8o14bo
bob3o89b4ob2o10b5o6bo2b3o2bob2ob3ob2o13bo2b5ob2o$10b3o2bo15b3obo3bobob
ob2o68bo2bo2bo14bobo2bo13bobobo11b5o3b3o4bo37bobo18bo8bo10b3o13b2ob4o
28bobo6bo6bobo2bo6bo93bo8bobo6b2o9b2o4bo2b2o2b3o14bo2bo4b3o$11bo17b3ob
o3b2o2bo2b5o73b2o31b3o10bobo5bobo3bo83bo14b3o2bo52b2o4b2o93b2o11bobo2b
o8b3o3bob2o4bo15bo3bo2bo2b2obo$35bo4bob2o70bobo5b3o31bo125bo56b3o3b3o
92b3o25bo4b3o22b2o8bo$30bobo7b3o6bobo71bo216bo5bo94bo32bo23b3o2bo5b2o$
41bo457bo10bo!
The parameters I'm using are as follows:

Code: Select all

margin=24

midline=--even_midline
#midline=--odd_midline
#midline=--gutter
#midline=--zero # use for Asymmetric, add 1 to margin.

seedcolumn=01
parms="--velocity (1,0)c/2 --rule B247/S0125"
flush=4000000000
mem=4000000000
threads=
max_width=255

Code: Select all

x = 4, y = 3, rule = B3-q4z5y/S234k5j
2b2o$b2o$2o!
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LaundryPizza03
Posts: 2326
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Re: Spaceships in Life-like cellular automata

Post by LaundryPizza03 » June 22nd, 2020, 6:10 pm

I found a duplicate entry in the latest edition of new_gliders.db.txt. Check if there are any others.

Code: Select all

x = 12, y = 21, rule = B34678/S3678
3b6o$2bob4obo$3b6o$2b8o$bob6obo$b10o$2b8o$ob8obo$4b4o$3b6o$5b2o$5b2o$
4b4o$3b6o$5b2o$3b6o$3b6o$4b4o$2bob4obo2$4b4o!
EDIT: The c/7o in B378/S235678 was misoriented. The correct entry is

Code: Select all

:AforAmpere, 2018:B37/S235678:B378/S235678:7:1:0:53:14:15bo$7b3o4bobo27bo$3bo3b2o6b2o4bo11b4obo5bo5b2o$3bo2bo4bo8bob2o8b3o2b4o3b3o3b2o$2o7b9obo2b2o6bobo2b6o5b2obo2bo$b10ob2o11b2o2b2obob13o2b3o$12o2b17ob16o2bo$12o2b17ob16o2bo$b10ob2o11b2o2b2obob13o2b3o$2o7b9obo2b2o6bobo2b6o5b2obo2bo$3bo2bo4bo8bob2o8b3o2b4o3b3o3b2o$3bo3b2o6b2o4bo11b4obo5bo5b2o$7b3o4bobo27bo$15bo!

Code: Select all

x = 53, y = 14, rule = B378/S235678
15bo$7b3o4bobo27bo$3bo3b2o6b2o4bo11b4obo5bo5b2o$3bo2bo4bo8bob2o8b3o2b
4o3b3o3b2o$2o7b9obo2b2o6bobo2b6o5b2obo2bo$b10ob2o11b2o2b2obob13o2b3o$
12o2b17ob16o2bo$12o2b17ob16o2bo$b10ob2o11b2o2b2obob13o2b3o$2o7b9obo2b
2o6bobo2b6o5b2obo2bo$3bo2bo4bo8bob2o8b3o2b4o3b3o3b2o$3bo3b2o6b2o4bo11b
4obo5bo5b2o$7b3o4bobo27bo$15bo!
EDIT2: Two of the three engineered ships in the B36/S23 collection were misoriented. They should be as follows:

Code: Select all

:AbhpzTa, 2017:B36/S23:B36/S23:144:8:-8:389:200:324b3o6$328b2o$329b2o$326bob2o$326b3o$327bo12$345bo$344b3o$343b2obo$342b2o$343b2o$99b2o$98b3o$98bobo6$96bo$96bo$96bo12$120bo216bo$120bo214b2o$119bo216b2o2$121bo$116bo4bo$114b2o5bo$118b3o4$370b3o$369bo2bo$368bo3bo$368bo2bo$368b3o7$143bo$143bo3bo$143bo3bo$140b6obo$143bo$143bo242b3o$293bo91bo2bo$141b3o147b2o91bo3bo$292b2o90bo2bo$105bo278b3o$103b2o$104b2o270b5o$bo373bo4bo$bo155b3o220bo$bo373bo3bo$157bo219bo$157bo$3bo149bob6o$2b2o149bo3bo$bobo149bo3bo154b5o$3o154bo153bo4bo$316bo$6b3o302bo3bo$5bobo305bo$5b2o$5bo2$248b5o$247bo4bo$252bo$247bo3bo$249bo2$19bo$18b2o229bo$17bobo164b5o58b2o$16b3o164bo4bo59b2o$61bo126bo$22b3o34b2o122bo3bo$21bobo36b2o123bo$21b2o$21bo2$120b5o$119bo4bo$124bo$119bo3bo$121bo4$56b5o$55bo4bo$60bo$55bo3bo$57bo7$205bo$203b2o$204b2o8$49bo$44b3o3bo$43bo$43bo$43bo2bo2bo$49bo$49bo$42bo3b3o$43bo10$161bo$159b2o$160b2o26$117bo$115b2o$97bo18b2o$92b3o3bo$91bo$91bo$91bo2bo2bo$97bo$97bo$90bo3b3o$91bo!
:AbhpzTa, 2017:B36/S23:B36/S23:192/2:16:-16:703:694:352bo$343bo7b2o$343bo6b2ob2o$343bo5bo4bo$348bo6b2o$347b2o5b2o$346b2o6bo$348bo4bo$348b2ob2o$350b2o$350bo22$384bo$383b2o$382b2ob2o$381bo4bo$380bo6b2o$379b2o5b2o$378b2o6bo$380bo4bo$380b2ob2o$382b2o$382bo27bo$405b3o3bo$404bo$404bo$404bo2bo2bo$410bo$410bo$403bo3b3o$404bo8$426bo$421b3o3bo$420bo$420bo$420bo2bo2bo$426bo$426bo$419bo3b3o$420bo8$442bo$437b3o3bo$436bo$436bo$436bo2bo2bo$366b2o74bo$367b2o5bobo65bo$366bo10bo57bo3b3o$373bo3bo58bo$377bo$374bo2bo$375b3o8$461bo$460bobo$460b2o3$462bo$455b2o5bo3bo$454bobo5bo3bo$455bo3b6obo$462bo$462bo2$460b3o30$500b3o2$500bo$500bo114bo$496bob6o111bo$496bo3bo114bo$496bo3bo$500bo$334b2o$335b2o$334bo8$627bo$626b2o$625bobo3bo$624b3o4bo$496bobo$496b2o$497bo$358bobo265b2o$361bo$357bo3bo$361bo$358bo2bo$359b3o$641b2o4$637bo4b3o$637bo3bobo$641b2o$641bo16$432bobo$432b2o$433bo2$551b3o$550bo5b2o$550bo4bo$550bo2$552bo$551bo$551bo62bo$614bobo$614b2o2$567bo$567bo$566bo$302b2o364b2o$303b2o263bo100b2o$302bo260bo4bo97bob2o$561b2o5bo97b3o$565b3o99bo10$368bobo$368b2o$369bo16$701bo$342bobo355b3o$345bo353b2obo$341bo3bo352b2o$345bo353b2o$342bo2bo$343b3o7$683bo$304bobo374bo3bo$304b2o380bo$305bo375bo4bo$682b5o12$603bo$601bo3bo$606bo$270b2o329bo4bo$271b2o329b5o$270bo11$523bo$240bobo278bo3bo$240b2o284bo$241bo279bo4bo$522b5o12$443bo$441bo3bo$446bo$441bo4bo$442b5o12$363bo$176bobo182bo3bo$176b2o188bo$177bo183bo4bo$326bobo33b5o$329bo$325bo3bo$329bo$326bo2bo$327b3o7$283bo$281bo3bo$286bo$238b2o41bo4bo$239b2o41b5o$238bo11$203bo$112bobo86bo3bo$2b3o5b3o99b2o92bo$113bo87bo4bo$obobobo195b5o$o5bo$obobobo2$2b3o8$123bo$121bo3bo$126bo$121bo4bo$122b5o$31bo$30b2o$29b2ob2o$28bo4bo$27bo6b2o$26b2o5b2o$25b2o6bo$27bo4bo$27b2ob2o$29b2o$29bo2$39bo8bobo$30b2obo6b5o3b2o$30b2obo10bo4bo$25b2o3b2o12bo$24bob2ob3o$27b2ob2o$23b2o3b3o$22b2o3b3o2$26bo2bo3$28b2o6$206b2o$207b2o101bobo$206bo106bo$309bo3bo$313bo$310bo2bo$311b3o21$74bo$69b3o3bo$68bo$68bo$68bo2bo2bo$74bo$74bo$67bo3b3o$68bo8$90bo$85b3o3bo$84bo$84bo$84bo2bo2bo$90bo$90bo$83bo3b3o$84bo13$174b2o$175b2o$174bo9$118bo$118bo3bo$118bo3bo$115b6obo$118bo$118bo$294bobo$116b3o178bo$293bo3bo$297bo$294bo2bo$295b3o18$148b3o2$148bo$148bo$144bob6o$144bo3bo$144bo3bo$148bo15$171b3o$170bo5b2o$170bo4bo$170bo2$172bo$171bo$171bo4$187bo$187bo$186bo2$188bo$183bo4bo$181b2o5bo$185b3o14$203b3o$202bo5b2o$202bo4bo$202bo75bobo$281bo$204bo72bo3bo$203bo77bo$203bo74bo2bo$279b3o3$219bo$219bo$218bo2$220bo$215bo4bo$213b2o5bo$217b3o6$217b3o$219bo$218bo22$142bobo$142bo2bo$142bobo5$147b2o2$139b3o2$143bo4b3o$143bo3bobo$147b2o$147bo12$165bo$164b2o$163bobo3bo$162b3o4bo4$164b2o2$262bobo$182bo82bo$180b3o78bo3bo$265bo$179bo82bo2bo$179bo2bo2b3o75b3o$179bo2bo4bo$179b3o4bo$175bo6bo$175bobo$178bo$179bo38$235bo$234b3o$233b2obo$232b2o$233b2o!

Code: Select all

x = 1108, y = 694, rule = B36/S23
324b3o430bo$748bo7b2o$748bo6b2ob2o$748bo5bo4bo$753bo6b2o$752b2o5b2o$
328b2o421b2o6bo$329b2o422bo4bo$326bob2o423b2ob2o$326b3o426b2o$327bo
427bo12$345bo$344b3o$343b2obo$342b2o$343b2o$99b2o$98b3o$98bobo3$789bo$
788b2o$787b2ob2o$96bo689bo4bo$96bo688bo6b2o$96bo687b2o5b2o$783b2o6bo$
785bo4bo$785b2ob2o$787b2o$787bo27bo$810b3o3bo$809bo$809bo$809bo2bo2bo$
815bo$815bo$120bo216bo470bo3b3o$120bo214b2o472bo$119bo216b2o2$121bo$
116bo4bo$114b2o5bo$118b3o2$831bo$826b3o3bo$370b3o452bo$369bo2bo452bo$
368bo3bo452bo2bo2bo$368bo2bo459bo$368b3o460bo$824bo3b3o$825bo5$143bo$
143bo3bo$143bo3bo$140b6obo699bo$143bo698b3o3bo$143bo242b3o452bo$293bo
91bo2bo452bo$141b3o147b2o91bo3bo452bo2bo2bo$292b2o90bo2bo383b2o74bo$
105bo278b3o385b2o5bobo65bo$103b2o666bo10bo57bo3b3o$104b2o270b5o397bo3b
o58bo$bo373bo4bo401bo$bo155b3o220bo398bo2bo$bo373bo3bo400b3o$157bo219b
o$157bo$3bo149bob6o$2b2o149bo3bo$bobo149bo3bo154b5o$3o154bo153bo4bo$
316bo$6b3o302bo3bo550bo$5bobo305bo551bobo$5b2o858b2o$5bo2$248b5o614bo$
247bo4bo607b2o5bo3bo$252bo606bobo5bo3bo$247bo3bo608bo3b6obo$249bo617bo
$867bo$19bo$18b2o229bo615b3o$17bobo164b5o58b2o$16b3o164bo4bo59b2o$61bo
126bo$22b3o34b2o122bo3bo$21bobo36b2o123bo$21b2o$21bo2$120b5o$119bo4bo$
124bo$119bo3bo$121bo4$56b5o$55bo4bo$60bo$55bo3bo$57bo7$205bo$203b2o$
204b2o699b3o2$905bo$905bo114bo$901bob6o111bo$901bo3bo114bo$901bo3bo$
905bo$49bo689b2o$44b3o3bo689b2o$43bo695bo$43bo$43bo2bo2bo$49bo$49bo$
42bo3b3o$43bo2$1032bo$1031b2o$1030bobo3bo$1029b3o4bo$901bobo$901b2o$
902bo$763bobo265b2o$161bo604bo$159b2o601bo3bo$160b2o604bo$763bo2bo$
764b3o$1046b2o4$1042bo4b3o$1042bo3bobo$1046b2o$1046bo16$117bo719bobo$
115b2o720b2o$97bo18b2o720bo$92b3o3bo$91bo864b3o$91bo863bo5b2o$91bo2bo
2bo857bo4bo$97bo857bo$97bo$90bo3b3o860bo$91bo864bo$956bo62bo$1019bobo$
1019b2o2$972bo$972bo$971bo$707b2o364b2o$708b2o263bo100b2o$707bo260bo4b
o97bob2o$966b2o5bo97b3o$970b3o99bo10$773bobo$773b2o$774bo16$1106bo$
747bobo355b3o$750bo353b2obo$746bo3bo352b2o$750bo353b2o$747bo2bo$748b3o
7$1088bo$709bobo374bo3bo$709b2o380bo$710bo375bo4bo$1087b5o12$1008bo$
1006bo3bo$1011bo$675b2o329bo4bo$676b2o329b5o$675bo11$928bo$645bobo278b
o3bo$645b2o284bo$646bo279bo4bo$927b5o12$848bo$846bo3bo$851bo$846bo4bo$
847b5o12$768bo$581bobo182bo3bo$581b2o188bo$582bo183bo4bo$731bobo33b5o$
734bo$730bo3bo$734bo$731bo2bo$732b3o7$688bo$686bo3bo$691bo$643b2o41bo
4bo$644b2o41b5o$643bo11$608bo$517bobo86bo3bo$407b3o5b3o99b2o92bo$518bo
87bo4bo$405bobobobo195b5o$405bo5bo$405bobobobo2$407b3o8$528bo$526bo3bo
$531bo$526bo4bo$527b5o$436bo$435b2o$434b2ob2o$433bo4bo$432bo6b2o$431b
2o5b2o$430b2o6bo$432bo4bo$432b2ob2o$434b2o$434bo2$444bo8bobo$435b2obo
6b5o3b2o$435b2obo10bo4bo$430b2o3b2o12bo$429bob2ob3o$432b2ob2o$428b2o3b
3o$427b2o3b3o2$431bo2bo3$433b2o6$611b2o$612b2o101bobo$611bo106bo$714bo
3bo$718bo$715bo2bo$716b3o21$479bo$474b3o3bo$473bo$473bo$473bo2bo2bo$
479bo$479bo$472bo3b3o$473bo8$495bo$490b3o3bo$489bo$489bo$489bo2bo2bo$
495bo$495bo$488bo3b3o$489bo13$579b2o$580b2o$579bo9$523bo$523bo3bo$523b
o3bo$520b6obo$523bo$523bo$699bobo$521b3o178bo$698bo3bo$702bo$699bo2bo$
700b3o18$553b3o2$553bo$553bo$549bob6o$549bo3bo$549bo3bo$553bo15$576b3o
$575bo5b2o$575bo4bo$575bo2$577bo$576bo$576bo4$592bo$592bo$591bo2$593bo
$588bo4bo$586b2o5bo$590b3o14$608b3o$607bo5b2o$607bo4bo$607bo75bobo$
686bo$609bo72bo3bo$608bo77bo$608bo74bo2bo$684b3o3$624bo$624bo$623bo2$
625bo$620bo4bo$618b2o5bo$622b3o6$622b3o$624bo$623bo22$547bobo$547bo2bo
$547bobo5$552b2o2$544b3o2$548bo4b3o$548bo3bobo$552b2o$552bo12$570bo$
569b2o$568bobo3bo$567b3o4bo4$569b2o2$667bobo$587bo82bo$585b3o78bo3bo$
670bo$584bo82bo2bo$584bo2bo2b3o75b3o$584bo2bo4bo$584b3o4bo$580bo6bo$
580bobo$583bo$584bo38$640bo$639b3o$638b2obo$637b2o$638b2o!

Code: Select all

x = 4, y = 3, rule = B3-q4z5y/S234k5j
2b2o$b2o$2o!
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LaundryPizza03
Posts: 2326
Joined: December 15th, 2017, 12:05 am
Location: Unidentified location "https://en.wikipedia.org/wiki/Texas"

Re: Spaceships in Life-like cellular automata

Post by LaundryPizza03 » June 24th, 2020, 1:55 am

This one was actually discovered by Josh Ball in 2016 (OP):

Code: Select all

x = 16, y = 57, rule = B3/S01357
5bo4bo$4b3o2b3o$3b3o4b3o$4b2o4b2o$2b3o6b3o2$bo12bo$2b2obo4bob2o$5bo4bo
$2ob3o4b3ob2o$3bo8bo$b2o10b2o$o2bo8bo2bo$2o2b2o4b2o2b2o$3b3o4b3o2$3b2o
b4ob2o$2b2o8b2o$3b2o6b2o$bo2bobo2bobo2bo$4bobo2bobo$3bo8bo$b3ob6ob3o$
3ob2o4b2ob3o$bob2o6b2obo$o2bo2b4o2bo2bo$bobo2bo2bo2bobo$bob2obo2bob2ob
o$2obo2bo2bo2bob2o$2b5o2b5o$2bobobo2bobobo$6bo2bo$6b4o$7b2o$4bo6bo$4bo
6bo$5b2o2b2o$4b3o2b3o$4bo6bo2$6bo2bo$4b2o4b2o$5bo4bo$3bo8bo$3bo8bo$3b
2o6b2o$bobobo4bobobo$4bo6bo$2bo2b2o2b2o2bo$b2o2bob2obo2b2o$3b10o$7b2o
2$6bo2bo$6bo2bo$5b2o2b2o$6bo2bo!
There are two other speeds not included in the DB, c/3d and c/7o.

EDIT: For B3/S013567 ("Very Chaotic Fuse"), the c/7o was previously found by Josh Ball in 2014. He also found a c/5o smaller than the one found by Rocknlol.

Code: Select all

x = 10, y = 35, rule = B3/S013567
3bo2bo$3b4o$4b2o$4b2o$b2ob2ob2o$2bob2obo$2bob2obo$4b2o$2b6o4$2b
2o2b2o$bo2b2o2bo$o8bo$b2ob2ob2o2$2b2o2b2o$bobo2bobo2$4b2o$4b2o$b
2ob2ob2o$4b2o$bo2b2o2bo$4b2o$3b4o$bob4obo$4b2o$4b2o$bob4obo$2b6o
$3b4o2$3b4o!

Code: Select all

#C Left: Josh Ball, 2014; right: Rocknlol, 2020
x = 24, y = 51, rule = B3/S013567
16b2o3b2o$17bo3bo$19bo$17bobobo$16bo5bo$17bo3bo$18bobo$17b2ob2o$16bo5b
o$15bo2bobo2bo$16b3ob3o$16b2o3b2o$16bo5bo2$15bob2ob2obo2$18bobo$17bo3b
o$18b3o$19bo2$18bobo$16bobobobo$18bobo2$16b2o3b2o$18bobo$17bo3bo$18b3o
$17bobobo$18b3o$16b3ob3o$19bo$16bobobobo$16bo5bo$3b2o2b2o8bobobo$b3o4b
3o6bobobo$bo8bo$2o8b2o6b3o$bo8bo7b3o$bo8bo7bobo$2o8b2o7bo$b3o4b3o$2bo
6bo8bobo$3bo4bo10bo$3bob2obo$4b4o10bobo$2bo6bo$2bobo2bobo8b3o$2obo4bob
2o6b3o$bo8bo8bo!

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:Rocknlol, 2020:B3/S0135678:B38/S0135678:5:0:-1:7:30:2bobo$bobobo$2b3o2$bo3bo2$2b3o$bobobo$bo3bo$3bo$2b3o$2b3o$2b3o$3ob3o$bo3bo$o2bo2bo$3bo2$2bobo2$2bobo$3bo$2b3o3$2bobo$bobobo2$2bobo$3bo!
:Rocknlol, 2020:B3/S013567:B38/S0135678:5:0:-1:9:51:b2o3b2o$2bo3bo$4bo$2bobobo$bo5bo$2bo3bo$3bobo$2b2ob2o$bo5bo$o2bobo2bo$b3ob3o$b2o3b2o$bo5bo2$ob2ob2obo2$3bobo$2bo3bo$3b3o$4bo2$3bobo$bobobobo$3bobo2$b2o3b2o$3bobo$2bo3bo$3b3o$2bobobo$3b3o$b3ob3o$4bo$bobobobo$bo5bo$2bobobo$2bobobo2$3b3o$3b3o$3bobo$4bo2$3bobo$4bo2$3bobo2$3b3o$3b3o$4bo!
Lastly, there is c/5 diagonal not in the database, also by Ball in 2014.

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x = 34, y = 34, rule = B3/S013567
28b3o$27bo$27bo$26bo6bo$23bob2o6bo$22b2o3bo5bo$22b2o3b2o2b2o$19bobo7b
2o$21bo7bo$21bo$20bo6b3o$20bo6b2o$18b2o4b3o$16bob2o2b2o$16b2o2b2o4bo$
13b3o4b2o$13bob2o2bo$11bo2b2obob2o$16b3o$10bobo3bobo$9bo7b2o$10bo3bo$
5b2o2bo6bo$3b7o2bobo$3b2obo2b3obo$2bo5bobo$2bobob2o2bo$5o2bob3o$b3o6b
2o$2bo3b2ob2o$5b2o2b2o$4b5o$5b2o$6bo!
Last edited by LaundryPizza03 on June 24th, 2020, 3:26 am, edited 1 time in total.

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x = 4, y = 3, rule = B3-q4z5y/S234k5j
2b2o$b2o$2o!
LaundryPizza03 at Wikipedia

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