Miscellaneous Discoveries in Other Cellular Automata

[LuveelVoom]

Code: Select all

 x = 37, y = 24, rule = B2cei3ai56a/S12a3ejnr
4$21bo$21bo$22bo3$10bo$10bo5$26bo$25bo$25bo!

Can this be used to make a rake?

[CARuler]

SMOS

Code: Select all

x = 3, y = 39, rule = StrangeAdjustableSMOS
.C$C.C5$.D$.A9$.D$.A8$.D$.A11$.D$.A!


@RULE StrangeAdjustableSMOS
@COLORS
0   0   0   0
1 128 128 128
2 255 255   0
3 255   0 255
4   0 255 255
5   0 255   0
@TABLE
n_states:6
neighborhood:Moore
symmetries:rotate4reflect
var a = {0,1,2,3,4,5}
var b = a
var c = a
var d = a
var e = a
var f = a
var g = a
var h = a

0,4,0,0,0,0,0,0,0,4
0,3,0,3,0,3,0,0,0,3
0,3,0,3,0,0,0,0,0,3
3,0,3,0,3,0,0,0,0,3
0,0,3,3,3,0,0,0,0,3
3,3,3,0,0,0,0,0,0,3
0,0,4,0,3,0,0,0,0,2
0,4,0,0,0,3,0,0,0,4
1,0,2,4,2,0,0,0,0,2
4,2,0,1,0,2,0,0,0,4
4,2,0,2,0,2,0,0,0,2
2,0,2,2,2,0,0,0,0,1
1,0,2,2,2,0,0,0,0,1
0,2,2,1,0,0,0,0,0,1
0,0,1,1,1,0,0,0,0,1
1,1,2,2,2,1,0,0,0,4
2,2,1,1,0,0,0,0,0,0
2,2,1,1,1,2,0,0,0,0
0,0,2,0,4,0,0,0,0,2
0,2,0,1,0,0,0,0,0,3
1,0,2,0,2,0,0,0,0,1
2,0,2,0,1,0,0,0,0,0
1,3,0,0,0,3,0,0,0,1
0,0,3,1,3,0,0,0,0,5
0,0,5,0,0,0,0,0,0,1
0,5,0,0,0,0,0,0,0,5
1,5,1,0,0,0,0,0,0,2
5,1,0,1,0,1,0,0,0,4
0,0,1,5,1,0,0,0,0,1
1,4,0,0,2,4,2,0,0,1
0,0,1,4,1,0,0,0,0,3
4,1,0,0,0,1,0,0,0,2
1,0,2,4,2,0,3,2,3,1
2,3,0,1,0,3,0,0,0,1
0,0,3,2,3,0,0,0,0,5
1,1,0,0,2,4,2,0,0,2
0,1,0,0,1,1,1,0,0,5
0,0,1,0,4,0,0,0,0,2
0,4,0,0,0,1,0,0,0,4
1,4,2,1,2,2,2,1,2,4
1,4,0,2,0,2,0,2,0,4
4,1,0,2,0,2,0,2,0,4
0,0,4,1,1,0,0,0,0,1
4,2,0,2,0,2,0,2,0,4
2,0,2,4,2,0,1,0,1,0
0,2,4,2,4,2,0,0,0,5
4,2,0,2,5,2,5,2,0,5
2,1,2,5,2,0,0,0,0,0
2,0,2,5,2,0,0,0,0,5
0,0,2,2,2,0,2,0,2,1
1,3,2,0,2,3,0,0,0,1
2,0,1,0,1,0,0,0,0,0
0,1,0,0,2,2,2,0,0,1
5,4,0,1,0,1,0,1,0,2
1,0,1,5,4,0,0,0,0,2
0,1,5,4,1,0,0,0,0,5
2,4,0,2,0,1,0,2,0,3
2,3,1,0,0,0,0,0,0,0
1,0,2,3,2,0,0,0,0,4
3,2,0,1,0,2,0,0,0,4
2,0,4,0,0,0,0,0,0,0
0,4,0,0,1,5,1,0,0,5
4,2,0,5,0,2,0,0,0,4
0,2,4,5,1,0,0,0,0,5
0,0,5,1,5,0,0,0,0,5
1,2,1,0,1,2,0,0,0,4
0,5,0,1,2,1,2,1,0,1
2,1,0,2,1,2,1,2,0,4
1,2,0,2,0,2,0,0,0,4
0,1,1,0,4,0,0,0,0,2
2,3,1,0,1,0,0,0,0,0
1,0,2,2,2,0,2,0,2,2
2,2,5,2,5,2,0,0,0,4
2,3,0,0,0,3,0,0,0,1

#defaults
1,a,b,c,d,e,f,g,h,0
3,a,b,c,d,e,f,g,h,0
4,a,b,c,d,e,f,g,h,1
5,a,b,c,d,e,f,g,h,1

[hibiscus]

Don't you just hate it when your monster becomes a p17?

Code: Select all

x = 5, y = 4, rule = B2/S0
o3bo$bobo$bobo$o3bo!

Code: Select all

x = 5, y = 12, rule = B26k/S0
bobo4$o3bo$bobo$bobo$o3bo4$bobo!

[WhiteHawk]

While attempting to make this quadratic replicator clean, here is an interesting rule near B3acij4ce/S234-aw where there are lots of failed natural guns

Code: Select all

x = 3, y = 3, rule = B3acij4et6-kn/S2-e34-aiw
3o$3o$obo!

EDIT: Um... (Replicating spaceship)

Code: Select all

x = 3, y = 3, rule = B3acij4et6-kn/S2-ik34-aiw
3o$3o$obo!

EDIT 2: Cleaned up

Code: Select all

x = 3, y = 3, rule = B3acij4et6-kn/S2-ei34-aiw
3o$3o$obo!

[confocaloid]

In this apgsearchable CA, three different glider+block collisions perform three different block moves, while another glider+block collision "duplicates" the block:

Code: Select all

x = 39, y = 12, rule = B3-k6e8/S234ce6i8
bo9bo9bo9bo$2bo9bo9bo9bo$3o7b3o7b3o7b3o8$4b2o9b2o9b2o9b2o$4b2o9b2o9b2o
9b2o!
#C [[ THEME MCell GRID ZOOM 6 ]]

Is there a CA where all the glider+block collisions would perform different block moves? Different block moves sufficient to do an arbitrary block move by a slow salvo?

edit 1: here is a p64 orthogonal 5c/16 capped glider rake:

Code: Select all

x = 224, y = 65, rule = B3-k6e8/S234ce6i8
192b2o$190b2o3bo23bo$195bo22bob2o$193bobo21bo2bo$189bo2b2o26bob2o$188b
2obo24bob2ob2o$188b2obo23b2o4bo$189bo2b2o21b2obob2o$193bobo19b2obob2o$
195bo19b2o4bo$94bo95b2o3bo20bob2ob2o$46b3o45bo97b2o26bob2o$92bo3bo89b
2o29bo2bo$44b2obob2o40b2o3b2o86b3o31bob2o$44b2obob2o39bo3bo3bo28b2o26b
o26bo3bo25b2o5bo$43bo2bo2b2o38bo3bob3o29b2o25bobo24b2ob2o26b2o$42b4o
43b4o61bobo22b2o4b2o6b2o3b2o3b2o3b2o$90b2o67bo18bo5bo8b2o3b2o3b2o3b2o
5b2o$90b2o62b2o3bo17bo7bo29b2obo$42b4o43b4o61bobo2bo18bo5b3o32b2o$43bo
2bo2b2o38bo3bob3o57bo7b3o13b4ob2o30b2o$44b2obob2o39bo3bo3bo29bo52b3o9b
2o17b3ob3o$44b2obob2o40b2o3b2o28b3o32b2obob2o14bo10b2obo18bo$92bo3bo
28b3o33b2obob2o29b2o16bo$46b3o45bo37bo27bo2bo2b2o26b2o16b3ob3o$94bo32b
2o2b3o25b4o27b3ob3o19b2o$193bo25b2o$48b2o18b2o18b2o38b3obo3b2o55bo21b
2obo$47bo2bo17bobo17bobo17b2o20b2o3bob2o20b4o27b3ob3o18b2o$47bobo19bo
19bo18b2o20bo6bobo20bo2bo2b2o26b2o$134b2obob2o20b2obob2o29b2o$132b3obo
3bo20b2obob2o25b2obo$44bo5bo47b2o35bo57b2o$51bo45bob2o30bo7bo23b3o$43b
o7bo47bobo29bo7bo$42bo4bob2o45b2obob2o32bo$45bobob2o43b3obo3bo29b3obo
3bo$97bo36b2obob2o$93bo7bo35bobo$45bobob2o42bo7bo33bob2o$42bo4bob2o46b
o38b2o$13bo29bo7bo42b3obo3bo$12bo38bo44b2obob2o$12b3o29bo5bo48bobo$46b
obo48bob2o$98b2o8$2b2o$bo2bo$bo2bo$o3bo$o2bo$2o$2o$o2bo$o3bo$bo2bo$bo
2bo$2b2o!
#C [[ TRACKLOOP 64 20/64 0/64 ]]

edit 2: failed p30 glider gun:

Code: Select all

x = 36, y = 14, rule = B3-k6e8/S234ce6i8
9bobo$7bo3bo14bo$7bo18bobo$2o4bo4bo15bobo$2o5bo19bo2bo3b2o$7bo3bo15bob
o4b2o$9bobo14bobo$26bo3$21b2o$21bo$22b3o$24bo!

edit 3 (2025-01-10): a p102 diagonal 3c/34 puffer, can anyone make a corderoid out of it?

Code: Select all

x = 49, y = 49, rule = B3-k6e8/S234ce6i8
21b2o$20bo2bo$21bobo$17bo4bo$16bobo$17bo4$30b2o$29bo2bo$30bobo$26bo4bo
$25bobo$26bo2$4bo$3bobo$4bo2$bo$obo$o2bo$b2o31bo$34bo3bo$13bo$12bobo
21bo3b3o$13bo25b5o$33b2o3b2o$10bo24bobob2obo$9bobo20bob2ob2o2b2o2bo$9b
o2bo19bo2bo2b2o$10b2o18b2o11bo4bo$28bo19bo$23b2o3bobo12b2o3bo$29b3o11b
ob2o$26bo17b2o$29b2o8bo$24bo3bob2o10bo$27b3obo5bo3bo$26b2obo$26b2o2bo
8bo$26b2ob2o7bo$27bo4bob2o$34bobo$30bo4b2o$35bo2$32b3o!
#C [[ GRID THEME MCell TRACKLOOP 102 9/102 9/102 ]]

Several interesting three-glider collisions:

Code: Select all

x = 533, y = 38, rule = B3-k6e8/S234ce6i8
235bo$163bo72bo$164b2o68b3o$163b2o2$79bobo154bo$80b2o153b2o$80bo154bob
o$365bo114bo49bobo$232b2o33bo48bobo47b2o46bo65bobo47b2o$233b2o33bo48b
2o46b2o48b2o63b2o49bo$232bo33b3o48bo96b2o10$277bo49bo49bo49bo49bo49bo$
275b2o48b2o48b2o48b2o48b2o48b2o$276b2o48b2o48b2o48b2o48b2o48b2o$272bo
49bo49bo49bo49bo49bo$273bo49bo49bo49bo49bo49bo$26bo244b3o47b3o47b3o47b
3o47b3o47b3o$24bobo14bo$25b2o15b2o14bo125bobo$2bobo36b2o16b2o124b2o$3b
2o23bo29b2o8bo38bo77bo$3bo3bo20bobo14bo21bo40bo80b2o$7bobo18b2o15b2o
15bo4b3o36b3o79b2o$7b2o15b2o18bobo15b2o126bo$23b2o12b2o22bobo$b2o22bo
12b2o64b3o$obo34bo68bo$2bo102bo!

[pifricted]

5c/3o and c/1:

Code: Select all

x = 38, y = 9, rule = R2,C5,S,B2,N@54422a
.A13.BA.A7.A8.A$A2.B9.A3.C7.A.A6.A.A$2.BA.C8.CB.B.B5.B.B6.B.B$.BADC11.
DAD7.B7.AB$3.CB.D6.DA.C.C5.C.C.C4.C.C.C$2.C2.D20.D4.B.B.D$4.D7.C2.B.D
7.D.D6.D.D$14.D17.C$16.C15.D.D!

A spiral growth appear from a soup

Code: Select all

x = 64, y = 64, rule = R2,C5,S,B2,N@54422a
2.2A.A.3A.A.4A.A2.A.3A.3A.4A3.4A3.A.4A3.2A2.A.4A$.6A5.2A.A3.A.A4.A2.A
.3A.4A3.A5.2A7.3A$2A4.A2.4A3.A.3A.A.A6.2A.A2.2A3.4A3.3A2.A2.5A.A$.A2.
A.A5.A2.A.6A.A3.A2.A.3A2.2A2.3A.A2.3A2.2A.A.2A$3A.2A2.3A3.3A3.A.A5.A.
3A3.3A.2A.A.2A2.A.2A2.A4.A.2A$A.5A2.A.3A.3A2.3A.A5.3A3.A.A3.A4.3A.3A.
4A.2A$2.A.3A3.A2.A.2A7.7A.2A2.2A.4A.3A3.A2.5A4.A$.A.A2.3A.A2.A3.4A2.
5A.3A.A.A6.A3.4A2.2A4.A2.3A$7.A2.5A2.5A3.A.A4.A3.A.4A.2A.A2.2A5.5A$.
2A.A.A.2A2.4A.A2.2A.A.3A2.A.A.A5.A.A2.2A.A.4A.A.6A$.A6.2A.A.A3.5A2.4A
.A8.A.A2.A.A2.A.5A.A3.4A$2.5A.4A.A4.A2.A3.A.2A.A3.A2.2A2.10A.A2.2A2.A
.2A$3A4.A3.A2.2A3.2A.A.A.2A.5A.A.3A3.A.4A.3A.3A4.2A$A.4A.A3.A3.A4.3A
4.A.2A2.2A.A2.2A.2A2.3A.4A.3A.A3.A$2.3A.A.A2.A.A.A.2A3.6A.A5.A.6A.A4.
2A.A3.A2.2A$.5A.A.A3.A.A6.A2.A3.3A.2A4.A2.A4.A.7A.3A.A$A.A3.A.A2.A.2A
.A.A3.2A.A.A4.A.2A.A3.3A4.2A2.A2.A.3A.A.A$3.2A2.A2.2A2.2A2.A14.3A3.A
2.A.A.2A5.2A3.2A2.A$.8A2.A.2A4.6A.A3.2A.A2.3A.A.3A2.3A5.A4.2A.A$2A.A.
A2.A.3A.5A2.A3.A2.4A.A6.2A.A.A.2A.3A5.4A.A$A.A.A.A2.2A.A.A.A.A.4A5.A.
A3.2A.A2.6A2.A.A.A2.2A3.3A$A4.A6.5A5.A4.2A3.2A2.7A9.A4.A.2A2.A$A6.A2.
3A2.4A.A.A2.2A2.A3.2A5.2A.4A.3A.A.4A4.2A$3A2.A3.2A3.A.2A3.4A.A2.A2.A.
3A.4A.3A.2A.2A5.2A.2A.A$2.2A.5A3.A4.6A3.A.4A.A.2A.A.A.A.A2.4A2.A.2A2.
2A.A$A.A.A.2A.3A2.A.A.A.2A.A.2A.5A5.3A.A.5A.A.2A.3A3.3A$A2.2A2.A.A5.A
2.2A6.A3.A2.A.2A2.A2.2A4.2A5.5A2.A$.A2.A.A.2A6.6A.A.A.A6.A.A.3A2.A.2A
2.2A.A2.2A.A3.2A$.2A.3A.A2.2A2.2A3.A2.A2.3A.A.6A.A.3A.3A4.2A2.4A2.2A$
2.A.A2.A2.2A.A2.6A.A.2A3.2A2.A2.A.4A.A.A.A.2A.A2.A2.A.2A$A.A.A.A4.A.A
.6A.2A2.A.A.3A.2A.A3.2A3.2A2.2A.A.A.2A.2A.A$2A.A.A.A3.A.2A.A.2A3.A.4A
.A.4A.2A4.A5.3A.11A$3.A2.3A.3A.A2.3A3.2A.2A.4A3.A3.2A7.A2.A.A.A.4A$2A
.2A3.A2.3A.A4.A2.A7.5A2.2A.2A6.A.2A.A.2A.A.3A$.5A7.A.4A2.A5.2A.A.A.5A
.A.A3.A3.A2.A2.A3.2A.A$3.3A.2A2.A.A7.A.2A2.3A.A.2A.A.2A3.A4.A3.A3.A3.
2A.A$2.A.2A2.A.A2.A.2A3.2A2.A2.6A7.A3.A3.A.A2.A3.A.A.A.A$.4A.2A.3A.A
2.A.A4.A5.A2.2A5.A3.A6.4A2.A2.3A.A$.4A.3A3.A4.2A2.A.A.2A.4A.2A.A.2A4.
A3.A3.2A3.A2.A.A$.2A.2A2.4A.A2.2A.3A.2A2.A4.A2.A.4A2.6A.A3.A.A.A.2A.A
$4.A.A2.8A2.A2.2A3.2A5.A.A.A2.A.A.3A4.3A2.2A.3A$A2.4A.4A.7A.A.5A2.A2.
3A2.A10.A7.3A.A.A$A.2A2.A2.2A.A2.4A.A2.3A2.A3.A2.A7.A3.A10.3A2.A$4.A
6.3A3.3A.2A.2A.A2.A.A2.3A3.A.3A3.2A3.4A2.4A$.4A2.A3.A.A.A.2A2.4A3.4A.
2A.A4.4A5.A.2A.A5.3A$.3A.2A7.2A2.6A3.A2.A.2A.A2.A.A2.A.2A3.A.3A.2A.4A
$3.A2.5A.5A3.A2.A.5A2.2A.4A2.A2.2A.2A2.3A2.A.A.A.A$4A.3A.4A.2A2.4A.5A
3.3A.4A2.A2.A5.A4.3A2.A2.A$2.A2.2A2.2A.4A2.A3.2A.2A4.A.2A3.2A4.A3.A2.
2A.A.A.A3.A$2.2A2.A4.A3.4A.6A2.A.A.A.A4.3A2.2A.4A.4A2.A2.A.A$.2A6.A.A
.A2.3A4.3A3.6A.2A3.A3.A.A.A2.2A8.2A$2.2A.5A3.3A.3A5.A.A.6A.A3.A3.2A2.
2A.2A3.2A.2A$2.A.A3.A.4A2.2A.A2.2A7.A.3A.2A.A.2A3.3A.2A.4A.A.A$A.3A6.
A4.7A3.A2.A4.4A6.A.A2.5A2.A.A4.A$A.A.A.A.A3.3A.A2.2A.2A.A3.A4.3A.A.A.
4A.2A.A5.A.A2.3A$7.3A2.2A2.2A3.5A.A.A3.2A.A.A.2A.2A2.A.A3.A2.2A.A.A.A
$A.2A3.2A.2A3.A.3A4.2A.A.4A2.A2.3A8.A6.A.4A.A$A.2A.6A.3A.A.2A.2A.A3.
3A.A2.2A.A3.2A2.3A.A5.A4.A$4A4.2A.3A2.A.3A.2A.A2.2A4.2A3.3A5.3A.3A5.
2A.2A$2A2.2A4.4A4.3A4.A.A4.2A3.A.A3.A2.A3.9A3.2A$.A2.A.2A.2A.5A3.5A.A
2.A3.A.A.2A2.A4.A2.3A2.A2.2A2.A.A$3.4A.A.2A2.2A2.2A2.A2.A2.A.2A.A.2A
2.A2.A.4A.2A3.A5.2A.A$5A5.3A7.A2.2A.A3.4A5.2A3.A.A.2A6.A.A.A.2A$.A2.A
.4A4.3A3.A.3A.7A.A.A7.2A.3A.2A3.2A2.A2.A!

[confocaloid]

edit 1: here is a p64 orthogonal 5c/16 capped glider rake:

Code: Select all

x = 224, y = 65, rule = B3-k6e8/S234ce6i8

Here is some orthogonal 5c/16 technology, is this useful?

Code: Select all

x = 304, y = 183, rule = B3-k6e8/S234ce6i8
88b2o58b2o$89b2o58b2o$59b2o26bobo29b2o26bobo$60bo26b2o31bo26b2o$55bo2b
obo54bo2bobo175b2o$55bo2b2o55bo2b2o177b2o$87b2o58b2o146bobo$87bobo57bo
bo145b2o$55bo2b2o29b2o24bo2b2o29b2o$55bo2bobo27b2o25bo2bobo27b2o$60bo
59bo174b2o$59b2o58b2o174bobo$297b2o$296b2o$154b2o3b2o3b2o3b2o8b2o3b2o
3b2o3b2o3b2o8b2o3b2o3b2o3b2o18b2o3b2o3b2o3b2o3b2o8b2o3b2o3b2o3b2o$154b
2o3b2o3b2o3b2o8b2o3b2o3b2o3b2o3b2o8b2o3b2o3b2o3b2o18b2o3b2o3b2o3b2o3b
2o8b2o3b2o3b2o4bo$288bo4b2o$293b2o$300bo$300b2o$b2o86b2o58b2o151bo$2b
2o86bo59bo147bob2o$obo55b2o25bo2bobo27b2o25bo2bobo147b3o$2o57b2o24bo2b
2o29b2o24bo2b2o$57bobo57bobo$57b2o58b2o179b3o$2o83bo2b2o55bo2b2o148bob
2o$obo82bo2bobo54bo2bobo151bo$2b2o53b2o31bo26b2o31bo149b2o$b2o54bobo
29b2o26bobo29b2o149bo$59b2o58b2o$58b2o58b2o17$242b2o$243b2o$241bobo53b
2o$241b2o55b2o$296bobo$296b2o$241b2o$41bobo197bobo$39bo5bo197b2o51b2o$
46bo195b2o52bobo$38bo7bo251b2o$37bo4bob2o244b2o5b2o$40bobob2o244b2o$
246bo9bo9bo9bo12bobo$67b2o176bobo7bobo7bobo7bobo11b2o2b3o$40bobob2o22b
2o175bo2bo6bo2bo6bo2bo6bo2bo10b2o$37bo4bob2o20bobo161b2o14b2o8b2o8b2o
8b2o23b2o$38bo7bo19b2o124bo9bo9bo9bo7bobo68b2o$46bo144bobo7bobo7bobo7b
obo76bo2bo$39bo5bo146b2o8b2o8b2o8b2o9b2o64bob2o$41bobo22b2o165b2o64bob
2o$42bo23bobo231bo$68b2o167b2o61bo$42bobo22b2o167bo2bo59bob2o$41b2obo
191bo2bo59bob2o$40bo2bo12bo178bo3bo60bo2bo$40b2o14bo4b2o172bo2bo62b2o$
56bo3b2o173b2o64b2o$58b3ob3o170b2o$58b3ob3o170bo2bo$45b2o10b3obo3bo
169bo3bo$23bo20bo2bo8bo2b6o171bo2bo$22bo21bo2bo8bo2bo3bo172bo2bo$22b3o
18bo3bo189b2o$43bo2bo$43b2o11bo2bo3bo$43b2o11bo2b6o$43bo2bo10b3obo3bo$
43bo3bo10b3ob3o$44bo2bo10b3ob3o$44bo2bo12bobo$45b2o$239bo$239b2o$241bo
52bo$237bob2o53b2o$237b3o56bo$292bob2o$45b2o245b3o$43b2o3bo188b3o$48bo
188bob2o$46bobo15b2o175bo50b3o$42bo2b2o18bo173b2o51bob2o$41b2obo15bo2b
obo173bo56bo$41b2obo15bo2b2o229b2o$22b2o18bo2b2o247bo$22bobo21bobo198b
o9bo9bo$22bo25bo11bo2b2o169b2o10bobo7bobo7bobo7b3o10b3o$43b2o3bo11bo2b
obo168bo11bo2bo6bo2bo6bo2bo6bobo$45b2o18bo169b4o8b2o8b2o8b2o8b2o18b2o$
57b2o5b2o171b2o57bo2bo$57b2o236b2ob3o$61bo174bo58b2ob2o$40b2o14b2o3bo
174bo57b2o$40bo2bo12bo4bo172bo3bo55bo2bo$40bo27bo164b2o3b2o54bo2bo$41b
o26b2o162bo3bo3bo53b2o$41bobo26bo160bo3bob3o55b2ob2o$42b2o22bob2o161b
4o60b2ob3o$66b3o163b2o62bo2bo$232b2o63b2o$45b2o184b4o$46b2o18b3o162bo
3bob3o$44bobo19bob2o162bo3bo3bo$44b2o24bo162b2o3b2o$68b2o164bo3bo$68bo
167bo$44b2o190bo$44bobo$46b2o$45b2o2$165b2o$166b2o$164bobo38bo$164b2o
39b2o$207bo$203bob2o$164b2o37b3o$164bobo$166b2o$165b2o36b3o$203bob2o$
207bo$162b2o41b2o$161bobo41bo$161bo$160bo12b2o8b2o8b2o$160bo2bo8bo2bo
6bo2bo6bo2bo$160b2o10bobo7bobo7bobo$173bo9bo9bo$206b2o$206bobo38b2o$
165b2o39bo38b2o3bo$163b2o3bo81bo$142bo25bo79bobo45b2o$142bobo21bobo75b
o2b2o48bo$142b2o18bo2b2o76b2obo45bo2bobo$161b2obo78b2obo45bo2b2o$161b
2obo59b2o18bo2b2o$162bo2b2o57bobo21bobo$166bobo55bo25bo41bo2b2o$168bo
76b2o3bo41bo2bobo$124bo38b2o3bo78b2o48bo$124bobo38b2o122b2o5b2o$124b2o
163b2o$81bo9bo9bo9bo143bo9bo9bo17bo$80bobo7bobo7bobo7bobo129b2o10bobo
7bobo7bobo11b2o3bo$80bo2bo6bo2bo6bo2bo6bo2bo128bo2bo8bo2bo6bo2bo6bo2bo
10bo4bo$81b2o8b2o8b2o8b2o129bo12b2o8b2o8b2o23bo$243bo56b2o$123bo119bob
o56bo$123b2o119b2o52bob2o$125bo172b3o$121bob2o$121b3o123b2o$248b2o48b
3o$246bobo49bob2o$121b3o122b2o54bo$121bob2o175b2o$125bo174bo$123b2o
121b2o$123bo122bobo$248b2o$247b2o!

edit 1: here are two p30-assisted glider shuttles

Code: Select all

x = 107, y = 89, rule = B3-k6e8/S234ce6i8
59b2o$59bo46bo$50bo6bobo44b3o$49b2o6b2o44bo$48b2o4b2o47b2o$47b3o4b2o$
48b2o4b2o$49b2o$50bo$42bo$41bobo$40bo3bo$40b5o$39b2o3b2o54b3o$40b5o54b
o3bo$41b3o54bo5bo$42bo45b2o9bo3bo$86bo3bo9b3o$85bo5bo8b3o$84b2obo3bo$
21bo63bo5bo$20bo60b2o3bo3bo$20b3o57bobo5b2o$80bo$44b2o33b2o$44bo$45b3o
$47bo12$18bo$17b4o$6b5o5b2obobo$4bo6bo3b3obo2bo$4bo4b2o5b2obobo$17b4o
3b2o$18bo5bobo$26bo$2b2o3b2o17b2o49bo$3b5o68bo$4b3o69b3o$5bo7$2b2o$3bo
$3o$o5$81b2o$81bo$68b2o9bobo$66bo3bo8b2o$60bo4bo5bo$59bobo2b2obo3bo$
59bobo3bo5bo$60bo5bo3bo$68b2o4$59b3o$58bo3bo$57bo5bo$58bo3bo$59b3o$59b
3o3$57b2o$58bo$55b3o$55bo!

edit 2 (2025-01-11): an unfinished glider synthesis for a p32 orthogonal 5c/16 backrake (incomplete, need to synth two spaceships and six blocks):

Code: Select all

x = 141, y = 118, rule = B3-k6e8/S234ce6i8
114bobo$114b2o$115bo20$134bo$133bo$133b3o7$68bo$66bobo$67b2o21$64b2o2b
2o$64b2o2b2o4$101b2o2b2o$101b2o2b2o2$64b2o2b2o$64b2o2b2o11$56b2o$2bo
54b2o$2b2o51bobo$4bo50b2o$ob2o$3o$55b2o$55bobo$3o54b2o$ob2o52b2o$4bo$
2b2o$2bo16$138b3o$138bo$139bo11$115bo$114b2o$114bobo!

edit 3 (2025-01-12): a p8 orthogonal c/2 spaceship appeared in the D2_+1 census on Catagolue:

Code: Select all

#C https://catagolue.hatsya.com/object/xq8_v9he0eh9vz2y32/b3-k6e8s234ce6i8
x = 9, y = 7, rule = B3-k6e8/S234ce6i8
3o3b3o$o2bobo2bo$o2bobo2bo$2obobob2o$obo3bobo2$o7bo!

[WhiteHawk]

Accidentally found this 90 degree beehive turning reaction in Conway++ (doesn't work in life), which I used to create a p112 mod 28 beehive hassler using the new p112 sparker.

Code: Select all

x = 9, y = 4, rule = B3/S234c
bobo2b2o$3bobo2bo$o2bo2b2o$o!

[pifricted]

Failed oscillator in B36i/S23:

Code: Select all

x = 21, y = 17, rule = B36i/S23
14bo$14bo$14bo2$13b3o$bo12bo$bo$bo7bo9bo$8bobo7bobo$3o6bo9bo$bo$14bo$
13b3o$bo$bo12bo$bo12bo$14bo!

[WhiteHawk]

180 degree c/6 loaf ship Reflector in starting rule for Miscellaneous clean rakes in OCA

Code: Select all

x = 13, y = 13, rule = B3-ckqy4w5jkr/S23-ce4t5knr6ek
bo$obo$bo7$11bo$10bobo$9bo$10bo!

Probably minimal shuttle (p4)

Code: Select all

x = 8, y = 8, rule = B3-ckqy4w5jkr/S23-ce4t5knr6ek
bo$obo$bo2bo$4bo$2b3o$6bo$5bobo$6bo!

next three shuttles with periods 16, 28, and 40, showing 4+12n adjustability

Code: Select all

x = 38, y = 11, rule = B3-ckqy4w5jkr/S23-ce4t5knr6ek
28bo$14bo12bobo$bo11bobo12bo$obo11bo17bo$bo2bo13bo12bobo$4bo12bobo10b
ob2o$2b3o11bob2o11b2o$17b2o$7bo13bo14bo$6bobo11bobo12bobo$7bo13bo14bo
!

EDIT: Adding s8 retains the rake and the shuttle, while also getting rid (EDIT 2: no, it doesn't, but it seems to be rarer) of the (EDIT 3: not-so-pesky) dirty replicator

Meta-ship based on the rake

Code: Select all

x = 75, y = 38, rule = B3-ckqy4w5jkr/S23-ce4ct5knr6eik8
23b3o$25bo$23bobo$23b2o$5bo12b2o$2bo2bobo9b2obo$bobo2bo9b2obo$o2bo13b
2o$bobo$2bo$32b2o$32bobo$10b2o12b2o6bo22b3o13b3o$10bobo11bobo30bo15bo
$12bo13bo28bobo13bobo$10b3o11b3o28b2o14b2o$48bo$46bob3obo$46bob2o3bob
2o3b2o3b2o$46bob2o3bob2o3b2o3b2o$46bob3obo19b3o$48bo25bo$10b3o11b3o28b
2o13bo3bo$12bo13bo28bobo12bo2bo$10bobo11bobo30bo13bo$10b2o12b2o6bo22b
3o$32bobo$32b2o$2bo$bobo$o2bo13b2o$bobo2bo9b2obo$2bo2bobo9b2obo$5bo12b
2o$23b2o$23bobo$25bo$23b3o!

P9 octagon II-esque oscillator

Code: Select all

x = 7, y = 7, rule = B3-ckqy4w5jkr/S23-ce4ct5knr6eik8
3bo$2bobo$bo3bo$o5bo$bo3bo$2bobo$3bo!

6c/12 ship and puffer

Code: Select all

x = 50, y = 12, rule = B3-ckqy4w5jkr/S23-ce4ct5knr6eik8
7bo22bo11bo$6b3o20b3o9b3o$5b5o18b5o7b5o$4bo4bo17bo4bo7bo4bo$4b2o2bobo
16b2o2bobo5bobo2b2o$8b5o18b5ob5o$12bo22bobo$bo8bobo11bo8bobobobo8bo$o
9b2o11bo9b2o3b2o9bo$b2obo19b2obo17bob2o$b2obo19b2obo17bob2o$3bo22bo19b
o!

EDIT 3:

[...] the pesky dirty replicator [...]

I think that's unfair to the replicator. It can be catalysed to move along stable tracks, leading to oscillators and glider guns of all sufficiently high periods. For example, here is a capped p156 "replicator pulse loop" glider gun (track length 780, five equally spaced pulses, period 780/5 = 156):

Code: Select all

What is the minimum period achievable by such loops, and how many periods are otherwise known?

Or, perhaps more interestingly, is there a G to replicator in the rule that may work for a potential stable glider reflector?

[confocaloid]

Some clean rakes in that CA: viewtopic.php?p=201668#p201668

[...] the pesky dirty replicator [...]

I think that's unfair to the replicator. It can be catalysed to move along stable tracks, leading to oscillators and glider guns of all sufficiently high periods. For example, here is a capped p156 "replicator pulse loop" glider gun (track length 780, five equally spaced pulses, period 780/5 = 156):

Code: Select all

x = 123, y = 107, rule = B3-ckqy4w5jkr/S23-ce4t5knr6ek
101bo$100bobo$101bo2$88bo$87bobo$15bo11bo11bo11bo11bo11bo8b2o2bo$14bob
o9bobo9bobo9bobo9bobo9bobo$bo13bo11bo11bo11bo11bo11bo8bobo$obo82bo$bo
17bo$18b3o11b3o$17b5o3bo8bo43bobo4bo4bobo$16b3ob3obobo6bo44bo2bo2bobo
2bo2bo$17b5o3bo52bobo4bo4bobo10bo$18b3o81bobo$19bo5bo77bo$24b3o58bo$
23b5o56bobo$22b3ob3o$23b5o56b3o$5bo18b3o52bo$4bobo18bo52bobo$5bo73bo2b
o$28bo12bo11bo11bo9bo5bobo$27bobo10bobo9bobo9bobo7bobo5bo$28bo12bo11bo
11bo9bo27bo$24bo60bo16bobo$23bobo58bobo16bo$24bo60bo$22bo$21bobo$22bo
2$7bo17bo$6bobo15bobo$7bo17bo2$103bo$102bobo$85bo17bo$84bobo$85bo2$25b
o$24bobo$7bo17bo$6bobo$7bo2$103bo$9b3o90bobo$9bo75bo17bo$10bo73bobo$
85bo$19bo$19b2o4bo$18bob2o2bobo69b3o$7bo12b2o3bo69bo3bo$6bobo9b2ob3o
70bo5bo$7bo4bo5bo3b3o68bo3bo3bo$18bobo2b3o67bo2bobo2bo$19bo2b3o60bo7bo
3bo5bo$21b3o60bobo7bo5bobobo$20b2o63bo9bo3bo3bo$20b2o74b3o$9bob3o6bo
67bo$7b2o2bo2bo4bo67bobo$8b3o2bo2b3o69bo$9b3o3b3o7bo60bo$7bo3b2ob2o8bo
bo58bobo$6bobo2b5o9bo60bo$7bo4b3o20bo9bo11bo11bo12bo$13bo14bo5bobo7bob
o9bobo9bobo10bobo$27bobo5bo9bo11bo11bo12bo$28bo2bo73bo$30bobo66b2o3bob
o7bo$31bo66bobo4bo7bobo$99b2o13bo2$100bo$100bo$7bo$6bobo52bo$7bo52bobo
$59bo3bo$60bobo52bo$61bo52bobo$38bo76bo$37bo$35bo2b2o7bo11bo11bo11bo
11bo$34bobo9bobo9bobo9bobo9bobo9bobo$22bo12bo11bo11bo11bo11bo11bo$21bo
bo$22bo2$9bo105bo$8bobo105bo$9bo104b3o6$121bo$120bobo$121bo!
#C [[ MAXGRIDSIZE 9 GRID THEME Catagolue ]]

[Zodduniverse]

a rake which I corderized in B2cei3iq/S12-k

Code: Select all

x = 213, y = 171, rule = B2cei3iq/S12-k
19$144b2o4b2o4b2o4b2o4b2o4b2o4b2o10b2o$145bo3bo7bo5bo5bo5bo5bo7bo2bo$
150bo37bo2bo$149bo2bo36bo2bo$150bo41b2o$156bo$155bo$91bo11bo11bo11bo11b
o15bo$91bo11bo11bo11bo11bo2$88bo11bo11bo11bo11bo$87b2o10b2o10b2o10b2o
10b2o34b2o$92bobo71bobo13bobo$92bo73bo3b4o7bo2bo$98bo67bobo13bobo$97b
o73b2o$97bo66b2o11$141bo$120bobo18bo$120bo21bo$126bo9bo$125bo10bobo$125b
o11$113bo34b2o$113bo41b2o$114bo35bobo13bobo$150bo3b4o7bo2bo$150bobo13b
obo$119b2o34b2o$120bo2$111bo11bo$111bo11bo15bo$139bo$140bo$134bo41b2o
$133bo2bo36bo2bo$134bo37bo2bo$129bo3bo7bo5bo5bo5bo5bo7bo2bo$85bo42b2o
4b2o4b2o4b2o4b2o4b2o4b2o10b2o$85bo$86bo2$48b2o$43bobo13bobo$43bo3b4o7b
o2bo$43bobo13bobo$48b2o$41b2o2$86bo$85bo$85bo42b2o4b2o4b2o4b2o4b2o4b2o
4b2o10b2o$129bo3bo7bo5bo5bo5bo5bo7bo2bo$134bo37bo2bo$133bo2bo36bo2bo$
134bo41b2o$140bo$139bo$111bo11bo15bo$111bo11bo2$120bo$119b2o34b2o$150b
obo13bobo$150bo3b4o7bo2bo$114bo35bobo13bobo$113bo41b2o$113bo34b2o11$125b
o$125bo10bobo$126bo9bo$120bo21bo$120bobo18bo$141bo11$97bo66b2o$97bo73b
2o$98bo67bobo13bobo$92bo73bo3b4o7bo2bo$92bobo71bobo13bobo$87b2o10b2o10b
2o10b2o10b2o34b2o$88bo11bo11bo11bo11bo2$91bo11bo11bo11bo11bo$91bo11bo
11bo11bo11bo15bo$155bo$156bo$150bo41b2o$149bo2bo36bo2bo$150bo37bo2bo$
145bo3bo7bo5bo5bo5bo5bo7bo2bo$144b2o4b2o4b2o4b2o4b2o4b2o4b2o10b2o!

[confocaloid]

[...]

[...] the replicator. It can be catalysed to move along stable tracks, leading to oscillators and glider guns of all sufficiently high periods. For example, here is a capped p156 "replicator pulse loop" glider gun (track length 780, five equally spaced pulses, period 780/5 = 156):

Code: Select all

What is the minimum period achievable by such loops, and how many periods are otherwise known? [...]

I think the glider-emitting corner of the track has repeat time 70. Here is a p71 pulse loop (prime period oscillator; there are 60 independently (and somewhat boringly) circulating pulses; track length = 4260 ticks):

Code: Select all

#C [[ MAXGRIDSIZE 10 GRID THEME Catagolue ]]
x = 483, y = 471, rule = B3-ckqy4w5jkr/S23-ce4t5knr6ek
477bo$476bobo$477bo2$bo$obo$bo457bo$449bo8bobo$448bobo8bo$449bo2b2o12b
3o$452b2o14bo$452bo14bo5$448bo4bo$447bobobo2bo3bo$13bo13bo11bo11bo11bo
11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo
11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo12bo3b2o4bob2o
$12b3o11bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bo
bo9bobo9bobo9bobo2bo6bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo
9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo2bo18bob4o$11b4o12bo11bo
11bo7b2o2bo11bo11bo11bo11bo11bo2b2o7bo7bo3bo11bo11bo11bo11bo11bo2b2o7b
o11bo11bo11bo11bo11bo8bo2bo11bo11bo11bo11bo11bo3bo7bo7b2o2bo11bo11bo
11bo11bo11bo3bo5bo8b2o6b2o$11b2o48bo33b2o29bo16b2o36bo27b2obo13b2o60bo
5b3o56bo18b2o34bo30b2o3b3o7bo2bo$7bo52bo5b3o12bo13b2o29bobo13bobo35b3o
26b2o14bobo65bo3bo11b2o13bo28bo17bo7bo27b2o30b2o2b5o4bo2bo2bo$6bobo28b
o27bo3bo11b2o10b3o4b2o25bo23bo12b2o13b5o23b3ob2o14bo36b3o25bo17b2o8bo
2bo5b2o47b3o11b3o11bo5bo25bo4b5o2b5o$7bo5bo4b2o16bobo25bo5bo2bo6bobo9b
o4bo4bo17bobo27b3o4bo5bobo12b2o3b2o21b3o3bo5bo16bo5bo5b2o14bo3bo23bo3b
o2b4o7bo9bo5bo2bo2bo16b3o26b5o3bo8bo10b2o2bo2b2o19b2o6bo2b3o2bo8bo$12b
obo3b3o14bo3bo24bo5bobobo17bo3bobo3bo17bo2bo25b2ob2o2bobo6bo11b3o3b3o
19b3o2bobo20b2ob2o2bobo5b2o13bo3bo23bo2bobo5bo16bo4bobo4bo16bobo25b3ob
3obobo6bo10b3obobob3o17b3o6bo3bo3b5o$13bo4b2o16bobo25bo5bo2bo18bo4bo4b
o17bobo27b3o4bo20b2o3b2o21b3o2bo23bo5bo5bo15bo3bo23bo3bo2bo3bo16bo5bo
5bo16b3o26b5o3bo19b2o2bo2b2o19b2o19bobo6bo$37bo27bo3bo23b3o3b3o49bo27b
5o23b3o54b3o25bo6bo2bo17bo9bo47b3o25bo5bo49bobo$66b3o3b3o20bo3bo80b3o
26b2o82bo3bo2bobo76bo5bo21b5o51bo$71bo3bo19bo3bo57bo23bo27b2o30bo52b3o
bo5bo79b3o21b3o27bo12bo5bo$12b3o10bo44bo5bo19b3o37bo19b3o51bo6b3obo19b
o55bo3bo3bo17bo3bo55b5o21bo28bo13bo3bobo$12b3o9b3o43bo5bo58bo3bo15b2ob
2o51bo4bo2bo2b2o16bobo54bo2bobo2bo18b3o55b3ob3o54bo5bo5bo3bo$8bo4bo10b
3o43bo5bo59bo2bo16b3o53b3o2bo2b3o18bo55bo3bo3bo77b5o62bo5bobo$7bobo7bo
53bo3bo81bo55b3o3b3o19bo56bo5bo79b3o52bo3b2o12bo$8bo7bobo53b3o140b2ob
2o79bo3bo81bo52bobo$17bo197b5o80b3o136bo2bo8bo$19b2o4bo4b2o8bo12bo11bo
11bo11bo11bo11bo11bo6b2o3bo11bo11bo11bo11bo11bo11bo6b3o2bo11bo11bo11bo
11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo9bo5bobo6bobo
4bo$18b3o3bobo3b3o6bobo10bobo9bobo9bobo9bobo9bobo9bobo9bobo7bobobo9bob
o9bobo9bobo9bobo9bobo9bobo6bo2bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo
9bobo9bobo9bobo9bobo6b2obobo9bobo9bobo9bobo9bobo9bobo7bobo5bo6bo3bo2bo
bo$19b2o4bo4b2o8bo12bo11bo11bo11bo11bo11bo11bo6b2o3bo11bo11bo11bo11bo
11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo
11bo11bo11bo9bo14bobo4bo5bo$36bo408bo5bo10bobo$35bobo406bobo16bo$36bo
408bo$24b3o7bo$24b3o6bobo421bo$25bo8bo423b2o$457b2o$19bo17bo$18bobo15b
obo$19bo17bo2$463bo$22b2o438bobo$22bobo420bo17bo$22bo421bobo$445bo2$
31bo5bo$30b3o3bobo$19bo10b4o3bo418b3o$18bobo5b2o6bo420bo3bo$19bo5b3o3b
o2b2o418bo5bo$24b3obobobob3o417bo5bo$23b3o5bo2b2o418bo5bo2bo$23b2o2bo
6bo420bo3bo2bobo$25bo3b5o411bo10b3o4bo$28bob3o411bobo$21b2o2bo2b4o413b
o$20b3obobob3o$21b2o2bo2b2o7bo$22bo5bo7bobo$19bo3b5o9bo$18bobo3b3o$19b
o5bo2$463bo$462bobo$445bo17bo$444bobo$445bo2$37bo$36bobo$19bo17bo$18bo
bo$19bo2$456b3o4bo$455bo3bo2bobo$445bo9bo3bo3bo$444bobo6b3o3b3o$445bo
6bo4bo4bo$451bo4bobo3bo$37bo412bo6bob2obo$36bobo410bo4bo$19bo5bo11bo
411bo3bo4bo$18bobo3b3o420b3o9bo$19bo3b5o418bo4bo$22b3ob3o417bo3bobo6bo
$23b5o418bo4bo2bo3bo4bo$24b3o420b3o2bo2bobo4bobo$25bo419bo3bo2bo10bo$
444bobo2bo$445bo4b3o2$37bo$36bobo420bo$19bo17bo422b2o$18bobo438b2o$19b
o2$463bo$462bobo$445bo17bo$24b2o418bobo$24bobo418bo10b3o$24bo$37bo418b
obo$36bobo418bo$19bo17bo$18bobo$19bo5bo4b3o417bobo4bo$24bobo3bobo417bo
2bo2bobo$25bo4b3o417bobo4bo5bo$462bobo$445bo17bo$444bobo12bo$24b3o418b
o10bo$24bobo432bo$24b3o10bo418b3o$36bobo$19bo17bo$18bobo$19bo2$22bo
440bo$21b2o439bobo$21bobo421bo17bo$444bobo$445bo$31b2o$30bo2bo3bo$36bo
bo$19bo10b2o5bo$18bobo9b2o425bo$19bo9b3o5bo418b3o$30bo6bo417b2ob2o$31b
o5bo418b3o4bo$36bo420bo4bobo$445bo17bo$24bo6bo412bobo$20bob4o5b3o411bo
$19bo2b3obo2b3o$19bo10bo6bo$30bo5bobo$19bo17bo$18bobo$19bo3bo3bo$24b3o
$463bo$462bobo$445bo17bo$444bobo$445bo2$37bo$36bobo$19bo17bo$18bobo
440bo$19bo442bo$461bo$463bo$457bo4bobo$445bo10b3o4bo$444bobo8b5o$445bo
8b2o3b2o$453b3o3b3o$37bo416b2o3b2o$24b3o9bobo412bo3b5o$19bo3bo3bo9bo
412b3o3b3o$18bobobo5bo420b5o2bobo$19bo5bo3bo418b2o3b3obo$21bo2bobo2bo
417b3o3b2obobo$21bo3bo3bo418b2o3b3obo5bo$22bo5bo420b5o8bobo$23bo3bo
417bo4b3o10bo$24b3o417bobo4bo$445bo2$37bo421bo$36bobo421bo$19bo17bo
420b3o$18bobo$19bo2$463bo$462bobo$24bo420bo17bo$23b2o419bobo$23bobo
419bo$457bo$37bo418b3o$36bobo416b5o$19bo17bo417b2ob2o$18bobo9b3o420b3o
3bobo$19bo5bo3bo3bo418b3o2bo3bo$24bobo2bo3bo417b3o2bobo$25bo3bo3bo418b
3o2bo5bo$30b3o420b3o6bobo$445bo9b2o6bo$24b3o417bobo8b5o$23bo3bo417bo
10b3o$23bo3bo429bo$23bo3bo9bo$24b3o9bobo$19bo17bo$18bobo$19bo2$20b3o
440bo$20bo441bobo$21bo423bo17bo$444bobo$445bo2$37bo$36bobo$19bo11bo5bo
$18bobo10bo425bo$19bo17bo419bo$36bobo417bobo$457bo5bo$457bo4bobo$445bo
17bo$444bobo14bo$445bo14b3o$20b2obo435bob2o$20b3o14bo$21bo14bobo$19bo
17bo$18bobo4bo$19bo5bo$24bobo417bobo$25bo419bo17bo$25bo425bo10bobo$
445bo5bo11bo$444bobo$445bo2$37bo$36bobo$19bo17bo423bo$18bobo441bo$19bo
440b3o2$463bo$462bobo$445bo17bo$444bobo9b3o$445bo9bo3bo$25bo429bo3bo$
24b3o10bo417bo3bo$23b5o8bobo417b3o$19bo6b2o9bo$18bobo6b3o420b3o$19bo5b
o2b3o418bo3bo3bo$24bobo2b3o417bo3bo2bobo$21bo3bo2b3o418bo3bo3bo5bo$21b
obo3b3o420b3o9bobo$23b2ob2o417bo17bo$23b5o416bobo$24b3o418bo$25bo$37bo
419bobo$36bobo419b2o$19bo17bo420bo$18bobo$19bo2$463bo$462bobo$22b3o
420bo17bo$22bo421bobo$23bo421bo2$37bo$31bo4bobo417b3o$19bo10b3o4bo417b
o3bo$18bobo8b5o420bo5bo$19bo5bob3o3b2o418bo3bo3bo$24bobob2o3b3o417bo2b
obo2bo$25bob3o3b2o418bo3bo5bo$24bobo2b5o420bo5bobobo$24b3o3b3o412bo9bo
3bo3bo$23b5o3bo412bobo9b3o$22b2o3b2o416bo$21b3o3b3o$22b2o3b2o8bo$23b5o
8bobo$19bo4b3o10bo$18bobo4bo$19bo$21bo$20bo442bo$21bo440bobo$445bo17bo
$444bobo$445bo2$37bo$36bobo$19bo17bo$18bobo$19bo$456b3o$455bo3bo3bo$
462bobo$445bo17bo$444bobo5bo$445bo6bo10bo$451b3o2bob3o2bo$37bo411b3o5b
4obo$36bobo412bo6bo$19bo17bo$18bobo4bo420bo$19bo4b3o418bo5bo$23b2ob2o
417bo6bo$24b3o418bo5b3o9bo$25bo425b2o9bobo$445bo5b2o10bo$444bobo$445bo
3bo2bo$450b2o$37bo$36bobo$19bo17bo421bobo$18bobo439b2o$19bo440bo2$463b
o$462bobo$445bo17bo$444bobo$24b3o418bo10b3o$23bo432bobo$26bo10bo418b3o
$23bo12bobo$19bo17bo$18bobo$19bo5bo4bobo417b3o4bo$24bobo2bo2bo417bobo
3bobo$25bo4bobo417b3o4bo5bo$462bobo$445bo17bo$25bo418bobo$24bobo418bo$
458bo$24b3o10bo418bobo$36bobo418b2o$19bo17bo$18bobo$19bo2$463bo$22b2o
438bobo$21b2o422bo17bo$23bo420bobo$445bo2$30b3o4bo$33bo2bobo$19bo10bo
2bo3bo419bo$18bobo4bobo2bo2b3o420b3o$19bo4bo3bo2bo4bo418b5o$23bo6bobo
3bo417b3ob3o$31bo4bo418b5o3bo$23bo9b3o420b3o3bobo$24bo4bo3bo411bo11bo
5bo$28bo4bo410bobo$20bob2obo6bo412bo$20bo3bobo4bo$20bo4bo4bo6bo$21b3o
3b3o6bobo$19bo3bo3bo9bo$18bobo2bo3bo$19bo4b3o2$463bo$462bobo$445bo17bo
$444bobo$445bo2$37bo$36bobo$19bo17bo$18bobo$19bo2$457bo5bo$456b3o3bobo
$445bo9b5o3bo$444bobo7bo5bo$445bo7b2o2bo2b2o$452b3obobob3o$37bo413b4o
2bo2b2o$36bobo411b3obo$19bo4b3o10bo411b5o3bo$18bobo2bo3bo420bo6bo2b2o$
19bo2bo5bo418b2o2bo5b3o$22bo5bo417b3obobobob3o$22bo5bo418b2o2bo3b3o5bo
$23bo3bo420bo6b2o5bobo$24b3o418bo3b4o10bo$444bobo3b3o$445bo5bo2$37bo$
36bobo421bo$19bo17bo420bobo$18bobo438b2o$19bo2$445bo17bo$444bobo15bobo
$445bo17bo$24b2o$23b2o423bo8bo$25bo421bobo6b3o$448bo7b3o$37bo408bo$19b
o16bobo406bobo$18bobo10bo5bo408bo$19bo5bo4bobo14bo9bo11bo11bo11bo11bo
11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo
11bo11bo11bo3b2o6bo11bo11bo11bo11bo11bo11bo12bo8b2o4bo4b2o$24bobo2bo3b
o6bo5bobo7bobo9bobo9bobo9bobo9bobo9bobob2o6bobo9bobo9bobo9bobo9bobo9bo
bo9bobo9bobo9bobo9bobo9bobo9bobo2bo6bobo9bobo9bobo9bobo9bobo9bobo9bobo
bo7bobo9bobo9bobo9bobo9bobo9bobo9bobo10bobo6b3o3bobo3b3o$25bo4bobo6bob
o5bo9bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11b
o11bo2b3o6bo11bo11bo11bo11bo11bo11bo3b2o6bo11bo11bo11bo11bo11bo11bo12b
o8b2o4bo4b2o$31bo8bo2bo136b3o80b5o197bo$42bobo52bo81bo3bo79b2ob2o140b
3o53bobo7bo$25bo12b2o3bo52b3o79bo5bo56bo19b3o3b3o55bo81bo3bo53bo7bobo$
24bobo5bo62b5o77bo3bo3bo55bo18b3o2bo2b3o53b3o16bo2bo59bo5bo43b3o10bo4b
o$23bo3bo5bo5bo54b3ob3o55b3o18bo2bobo2bo54bobo16b2o2bo2bo4bo51b2ob2o
15bo3bo58bo5bo43b3o9b3o$24bobo3bo13bo28bo21b5o55bo3bo17bo3bo3bo55bo19b
ob3o6bo51b3o19bo37b3o19bo5bo44bo10b3o$25bo5bo12bo27b3o21b3o79bo5bob3o
52bo30b2o27bo23bo57bo3bo19bo3bo$19bo51b5o21bo5bo76bobo2bo3bo82b2o26b3o
80bo3bo20b3o3b3o$18bobo49bo5bo25b3o47bo9bo17bo2bo6bo25b3o54b3o23b5o27b
o49b3o3b3o23bo3bo27bo$19bo6bobo19b2o19b2o2bo2b2o19bo3b5o26b3o16bo5bo5b
o16bo3bo2bo3bo23bo3bo15bo5bo5bo23bo2b3o21b2o3b2o20bo4b3o27bobo17bo4bo
4bo18bo2bo5bo25bobo16b2o4bo$29b5o3bo3bo6b3o17b3obobob3o10bo6bobob3ob3o
25bobo16bo4bobo4bo16bo5bobo2bo23bo3bo13b2o5bobo2b2ob2o20bobo2b3o19b3o
3b3o11bo6bobo2b2ob2o25bo2bo17bo3bobo3bo17bobobo5bo24bo3bo14b3o3bobo$
24bo8bo2b3o2bo6b2o19b2o2bo2b2o10bo8bo3b5o26b3o16bo2bo2bo5bo9bo7b4o2bo
3bo23bo3bo14b2o5bo5bo16bo5bo3b3o21b2o3b2o12bobo5bo4b3o27bobo17bo4bo4bo
9bobo6bo2bo5bo25bobo16b2o4bo5bo$28b5o2b5o4bo25bo5bo11b3o11b3o47b2o5bo
2bo8b2o17bo25b3o36bo14b2ob3o23b5o13b2o12bo23bo25b2o4b3o10b2o11bo3bo27b
o28bobo$24bo2bo2bo4b5o2b2o30b2o27bo7bo17bo28bo13b2o11bo3bo65bobo14b2o
26b3o35bobo13bobo29b2o13bo12b3o5bo52bo$25bo2bo7b3o3b2o30bo34b2o18bo56b
3o5bo60b2o13bob2o27bo36b2o16bo29b2o33bo48b2o$19b2o6b2o8bo5bo3bo11bo11b
o11bo11bo11bo2b2o7bo7bo3bo11bo11bo11bo11bo11bo2bo8bo11bo11bo11bo11bo
11bo7b2o2bo11bo11bo11bo11bo11bo3bo7bo7b2o2bo11bo11bo11bo11bo11bo2b2o7b
o11bo11bo12b4o$19b4obo18bo2bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bob
o9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo6bo2bobo9bobo9bobo
9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo11b3o
$21b2obo4b2o3bo12bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11b
o11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo
11bo11bo11bo11bo13bo$24bo3bo2bobobo$29bo4bo5$15bo14bo$14bo14b2o$14b3o
12b2o2bo$23bo8bobo$22bobo8bo$23bo457bo$480bobo$481bo2$5bo$4bobo$5bo!

[islptng]

Interesting rule that has:

• (1,0)c/2
• (1,1)c/12
• (1,2)c/6
• (1,3)c/13

All of them appears naturally.

Code: Select all

#R B2cen3aknry4ijkrtwz5ceiry6ik78/S2aik3eny4jkrtwy5jk
! [[ RANDOMIZE ]]

Can the yl42 forwardrake be corderized?

EDIT:
apgsearch 1 result:
in 4785 soups there are:
3228 orthogons,
2804 knights,
732 camels and 416 diagons,
and 184 rakes.

4 c/4d(xq4_2b5k) appears.

No other xq and yl appears.

There are 86 xp5_4aha4,
and the rest are all xp2.

EDIT: nbsearch2a result:

Code: Select all

x = 51, y = 89, rule = B2cen3aknry4ijkrtwz5ceiry6ik78/S2aik3eny4jkrtwy5jk
2o13bo2bo$bo13b4o$bo13bo2bo$bo$bo12$2o15bo15b2o$2bo15bo15bo$bo$o$3o12$
2o14bo$2bo13b3o$b2o14bo$2bo$2o$17bo$16b3o$16bo9$o15bobo9bo18b2o$obo42b
2o2b2o$3o14bo10bo$2bo14bo10bo16b2o2b2o$2bo13bo11bo18b2o$16bo11b2o$28b
5obo$15bobo9$3o11b5o$o13bobobo$2o12b2ob2o$2bo11bobobo$2o12b5o12$bo12bo
bobo$obo$bo12bobobo$obo$bo2$14bobobo2$14bobobo!

[confocaloid]

[...] Can the yl42 forwardrake be corderized?

Which rake? Please post the rake itself.
(I checked Catagolue to be sure, and as of the time of this post there are no any censuses for that CA (and hence there is no "yl42" tabulation anywhere that might give a soup for the rake). I also ran a few pseudorandom soups and didn't find anything.
More importantly, neither of the above things I did should be necessary for a reader to know what is the rake in question. It should be posted directly, with a description.)

edit: the rake in question was posted in another thread, and a solution to the problem was found:

7c/42 forerake, can this be corderized?

Code: Select all

x = 5, y = 2, rule = B2cen3aknry4ijkrtwz5ceiry6ik78/S2aik3eny4jkrtwy5jk
2ob2o$o3bo!

Some interesting interactions, but no corderoid so far:

Period 84, glide-symmetric:

Code: Select all

x = 108, y = 87, rule = B2cen3aknry4ijkrtwz5ceiry6ik78/S2aik3eny4jkrtwy5jk
5bo$8bo17bo20bo$4b2o2b2o19bo20bo17bo$8bo16b2o2b2o15b2o2b2o19bo13bo13bo
$5bo23bo20bo16b2o2b2o12b2o12b2o5b2o$26bo20bo23bo13bo13bo6bo$20b3o45bo$
20bobo39b3o$62bobo7$98bo$3ob2o92b2o$4bo91bobo$3ob2o4$16bobo$18b2o16b3o
b2o$18bo21bo$36b3ob2o11bobo$54bo$54bo2bo$54bobo$55b3o26bo$8bo16bo27bo
30b2o$11bo13b2o26b2o27bobo$7b2o2b2o12bo27bo$11bo$8bo52bobo$63b2o$63bo
7$70bo$70b2o$68bobo3$75bobo$77b2o$77bo2$8bo$11bo$7b2o2b2o26bo$11bo27b
2o$8bo30bo$20b2o33b3o$20bo33bobo$54bo2bo$54bo$36b3ob2o11bobo$18bo21bo
48bobo$18b2o16b3ob2o49b2o$16bobo72bo4$3ob2o$4bo$3ob2o6$103bobo$105b2o$
62bobo40bo$20bobo39b3o$20b3o45bo$26bo20bo23bo13bo13bo$5bo23bo20bo16b2o
2b2o12b2o12b2o$8bo16b2o2b2o15b2o2b2o19bo13bo13bo$4b2o2b2o19bo20bo17bo$
8bo17bo20bo$5bo!

[H. H. P. M. P. Cole]

Which rake? Please post the rake itself.
(I checked Catagolue to be sure, and as of the time of this post there are no any censuses for that CA (and hence there is no "yl42" tabulation anywhere that might give a soup for the rake). I also ran a few pseudorandom soups and didn't find anything.
More importantly, neither of the above things I did should be necessary for a reader to know what is the rake in question. It should be posted directly, with a description.)

I think the rake islptng is referring to is this:

Code: Select all

x = 5, y = 2, rule = B2cen3aknry4ijkrtwz5ceiry6ik78/S2aik3eny4jkrtwy5jk
2ob2o$o3bo!

It seems to move at a speed of 7c/42o if I am correct.

[confocaloid]

This p12 orthogonal 5c/12 spaceship (on the left) moves "in the wrong direction", compared to what one would expect from a spaceship with that shape based on prior experience with cellular automata that are minor modifications of Conway's Life. (You would expect it to be a B-heptomino relative moving to the left.)

I could not find a way to attach the extensible part shown on the right to it.

Code: Select all

x = 21, y = 78, rule = B2n3-cky4anqwy5jqr6ak7c/S23-c4e5jr6aei7c
3o13bobo$o16bo$obo$b2o13b3o$15bo3bo2$14bo5bo$15bo3bo5$16b3o$16bobo$15b
o3bo$16bobo$17bo6$17bo$15b2ob2o3$15bo3bo$16b3o5$17bo$16bobo$16bobo$17b
o$17bo$16bobo2$16b3o4$17bo$16bobo$15b2ob2o$15bo3bo3$16bobo$16b3o4$16b
3o$15bo3bo$14bo5bo$15b2ob2o4$16bobo$17bo2$16b3o$15bo3bo2$14bo5bo$15bo
3bo5$16b3o$16bobo$15bo3bo$16bobo$17bo!

[CARuler]

become (oops no s oh well) an agar

Code: Select all

x = 483, y = 743, rule = B3-ckqy4w5jkr/S23-ce4t5knr6ek
477bo$476bobo$477bo2$bo$obo$bo457bo$449bo8bobo$448bobo8bo$449bo2b2o12b
3o$452b2o14bo$452bo14bo5$448bo4bo$447bobobo2bo3bo$13bo13bo11bo11bo11b
o11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo
11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo12bo3b2o4bob2o
$12b3o11bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9b
obo9bobo9bobo9bobo2bo6bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bo
bo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo2bo18bob4o$11b4o12bo11b
o11bo7b2o2bo11bo11bo11bo11bo11bo2b2o7bo7bo3bo11bo11bo11bo11bo11bo2b2o
7bo11bo11bo11bo11bo11bo8bo2bo11bo11bo11bo11bo11bo3bo7bo7b2o2bo11bo11b
o11bo11bo11bo3bo5bo8b2o6b2o$11b2o48bo33b2o29bo16b2o36bo27b2obo13b2o60b
o5b3o56bo18b2o34bo30b2o3b3o7bo2bo$7bo52bo5b3o12bo13b2o29bobo13bobo35b
3o26b2o14bobo65bo3bo11b2o13bo28bo17bo7bo27b2o30b2o2b5o4bo2bo2bo$6bobo
28bo27bo3bo11b2o10b3o4b2o25bo23bo12b2o13b5o23b3ob2o14bo36b3o25bo17b2o
8bo2bo5b2o47b3o11b3o11bo5bo25bo4b5o2b5o$7bo5bo4b2o16bobo25bo5bo2bo6bo
bo9bo4bo4bo17bobo27b3o4bo5bobo12b2o3b2o21b3o3bo5bo16bo5bo5b2o14bo3bo23b
o3bo2b4o7bo9bo5bo2bo2bo16b3o26b5o3bo8bo10b2o2bo2b2o19b2o6bo2b3o2bo8bo
$12bobo3b3o14bo3bo24bo5bobobo17bo3bobo3bo17bo2bo25b2ob2o2bobo6bo11b3o
3b3o19b3o2bobo20b2ob2o2bobo5b2o13bo3bo23bo2bobo5bo16bo4bobo4bo16bobo25b
3ob3obobo6bo10b3obobob3o17b3o6bo3bo3b5o$13bo4b2o16bobo25bo5bo2bo18bo4b
o4bo17bobo27b3o4bo20b2o3b2o21b3o2bo23bo5bo5bo15bo3bo23bo3bo2bo3bo16bo
5bo5bo16b3o26b5o3bo19b2o2bo2b2o19b2o19bobo6bo$37bo27bo3bo23b3o3b3o49b
o27b5o23b3o54b3o25bo6bo2bo17bo9bo47b3o25bo5bo49bobo$66b3o3b3o20bo3bo80b
3o26b2o82bo3bo2bobo76bo5bo21b5o51bo$71bo3bo19bo3bo57bo23bo27b2o30bo52b
3obo5bo79b3o21b3o27bo12bo5bo$12b3o10bo44bo5bo19b3o37bo19b3o51bo6b3obo
19bo55bo3bo3bo17bo3bo55b5o21bo28bo13bo3bobo$12b3o9b3o43bo5bo58bo3bo15b
2ob2o51bo4bo2bo2b2o16bobo54bo2bobo2bo18b3o55b3ob3o54bo5bo5bo3bo$8bo4b
o10b3o43bo5bo59bo2bo16b3o53b3o2bo2b3o18bo55bo3bo3bo77b5o62bo5bobo$7bo
bo7bo53bo3bo81bo55b3o3b3o19bo56bo5bo79b3o52bo3b2o12bo$8bo7bobo53b3o140b
2ob2o79bo3bo81bo52bobo$17bo197b5o80b3o136bo2bo8bo$19b2o4bo4b2o8bo12bo
11bo11bo11bo11bo11bo11bo6b2o3bo11bo11bo11bo11bo11bo11bo6b3o2bo11bo11b
o11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo9bo5bobo
6bobo4bo$18b3o3bobo3b3o6bobo10bobo9bobo9bobo9bobo9bobo9bobo9bobo7bobo
bo9bobo9bobo9bobo9bobo9bobo9bobo6bo2bobo9bobo9bobo9bobo9bobo9bobo9bob
o9bobo9bobo9bobo9bobo9bobo6b2obobo9bobo9bobo9bobo9bobo9bobo7bobo5bo6b
o3bo2bobo$19b2o4bo4b2o8bo12bo11bo11bo11bo11bo11bo11bo6b2o3bo11bo11bo11b
o11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo
11bo11bo11bo11bo9bo14bobo4bo5bo$36bo408bo5bo10bobo$35bobo406bobo16bo$
36bo408bo$24b3o7bo$24b3o6bobo421bo$25bo8bo423b2o$457b2o$19bo17bo$18bo
bo15bobo$19bo17bo2$463bo$22b2o438bobo$22bobo420bo17bo$22bo421bobo$445b
o2$31bo5bo$30b3o3bobo$19bo10b4o3bo418b3o$18bobo5b2o6bo420bo3bo$19bo5b
3o3bo2b2o418bo5bo$24b3obobobob3o417bo5bo$23b3o5bo2b2o418bo5bo2bo$23b2o
2bo6bo420bo3bo2bobo$25bo3b5o411bo10b3o4bo$28bob3o411bobo$21b2o2bo2b4o
413bo$20b3obobob3o$21b2o2bo2b2o7bo$22bo5bo7bobo$19bo3b5o9bo$18bobo3b3o
$19bo5bo2$463bo$462bobo$445bo17bo$444bobo$445bo2$37bo$36bobo$19bo17bo
$18bobo$19bo2$456b3o4bo$455bo3bo2bobo$445bo9bo3bo3bo$444bobo6b3o3b3o$
445bo6bo4bo4bo$451bo4bobo3bo$37bo412bo6bob2obo$36bobo410bo4bo$19bo5bo
11bo411bo3bo4bo$18bobo3b3o420b3o9bo$19bo3b5o418bo4bo$22b3ob3o417bo3bo
bo6bo$23b5o418bo4bo2bo3bo4bo$24b3o420b3o2bo2bobo4bobo$25bo419bo3bo2bo
10bo$444bobo2bo$445bo4b3o2$37bo$36bobo420bo$19bo17bo422b2o$18bobo438b
2o$19bo2$463bo$462bobo$445bo17bo$24b2o418bobo$24bobo418bo10b3o$24bo$37b
o418bobo$36bobo418bo$19bo17bo$18bobo$19bo5bo4b3o417bobo4bo$24bobo3bob
o417bo2bo2bobo$25bo4b3o417bobo4bo5bo$462bobo$445bo17bo$444bobo12bo$24b
3o418bo10bo$24bobo432bo$24b3o10bo418b3o$36bobo$19bo17bo$18bobo$19bo2$
22bo440bo$21b2o439bobo$21bobo421bo17bo$444bobo$445bo$31b2o$30bo2bo3bo
$36bobo$19bo10b2o5bo$18bobo9b2o425bo$19bo9b3o5bo418b3o$30bo6bo417b2ob
2o$31bo5bo418b3o4bo$36bo420bo4bobo$445bo17bo$24bo6bo412bobo$20bob4o5b
3o411bo$19bo2b3obo2b3o$19bo10bo6bo$30bo5bobo$19bo17bo$18bobo$19bo3bo3b
o$24b3o$463bo$462bobo$445bo17bo$444bobo$445bo2$37bo$36bobo$19bo17bo$18b
obo440bo$19bo442bo$461bo$463bo$457bo4bobo$445bo10b3o4bo$444bobo8b5o$445b
o8b2o3b2o$453b3o3b3o$37bo416b2o3b2o$24b3o9bobo412bo3b5o$19bo3bo3bo9bo
412b3o3b3o$18bobobo5bo420b5o2bobo$19bo5bo3bo418b2o3b3obo$21bo2bobo2bo
417b3o3b2obobo$21bo3bo3bo418b2o3b3obo5bo$22bo5bo420b5o8bobo$23bo3bo417b
o4b3o10bo$24b3o417bobo4bo$445bo2$37bo421bo$36bobo421bo$19bo17bo420b3o
$18bobo$19bo2$463bo$462bobo$24bo420bo17bo$23b2o419bobo$23bobo419bo$457b
o$37bo418b3o$36bobo416b5o$19bo17bo417b2ob2o$18bobo9b3o420b3o3bobo$19b
o5bo3bo3bo418b3o2bo3bo$24bobo2bo3bo417b3o2bobo$25bo3bo3bo418b3o2bo5bo
$30b3o420b3o6bobo$445bo9b2o6bo$24b3o417bobo8b5o$23bo3bo417bo10b3o$23b
o3bo429bo$23bo3bo9bo$24b3o9bobo$19bo17bo$18bobo$19bo2$20b3o440bo$20bo
441bobo$21bo423bo17bo$444bobo$445bo2$37bo$36bobo$19bo11bo5bo$18bobo10b
o425bo$19bo17bo419bo$36bobo417bobo$457bo5bo$457bo4bobo$445bo17bo$444b
obo14bo$445bo14b3o$20b2obo435bob2o$20b3o14bo$21bo14bobo$19bo17bo$18bo
bo4bo$19bo5bo$24bobo417bobo$25bo419bo17bo$25bo425bo10bobo$445bo5bo11b
o$444bobo$445bo2$37bo$36bobo$19bo17bo423bo$18bobo441bo$19bo440b3o2$463b
o$462bobo$445bo17bo$444bobo9b3o$445bo9bo3bo$25bo429bo3bo$24b3o10bo417b
o3bo$23b5o8bobo417b3o$19bo6b2o9bo$18bobo6b3o420b3o$19bo5bo2b3o418bo3b
o3bo$24bobo2b3o417bo3bo2bobo$21bo3bo2b3o418bo3bo3bo5bo$21bobo3b3o420b
3o9bobo$23b2ob2o417bo17bo$23b5o416bobo$24b3o418bo$25bo$37bo419bobo$36b
obo419b2o$19bo17bo420bo$18bobo$19bo2$463bo$462bobo$22b3o420bo17bo$22b
o421bobo$23bo421bo2$37bo$31bo4bobo417b3o$19bo10b3o4bo417bo3bo$18bobo8b
5o420bo5bo$19bo5bob3o3b2o418bo3bo3bo$24bobob2o3b3o417bo2bobo2bo$25bob
3o3b2o418bo3bo5bo$24bobo2b5o420bo5bobobo$24b3o3b3o412bo9bo3bo3bo$23b5o
3bo412bobo9b3o$22b2o3b2o416bo$21b3o3b3o$22b2o3b2o8bo$23b5o8bobo$19bo4b
3o10bo$18bobo4bo$19bo$21bo$20bo442bo$21bo440bobo$445bo17bo$444bobo$445b
o2$37bo$36bobo$19bo17bo$18bobo$19bo$456b3o$455bo3bo3bo$462bobo$445bo17b
o$444bobo5bo$445bo6bo10bo$451b3o2bob3o2bo$37bo411b3o5b4obo$36bobo412b
o6bo$19bo17bo$18bobo4bo420bo$19bo4b3o418bo5bo$23b2ob2o417bo6bo$24b3o418b
o5b3o9bo$25bo425b2o9bobo$445bo5b2o10bo$444bobo$445bo3bo2bo$450b2o$37b
o$36bobo$19bo17bo421bobo$18bobo439b2o$19bo440bo2$463bo$462bobo$445bo17b
o$444bobo$24b3o418bo10b3o$23bo432bobo$26bo10bo418b3o$23bo12bobo$19bo17b
o$18bobo$19bo5bo4bobo417b3o4bo$24bobo2bo2bo417bobo3bobo$25bo4bobo417b
3o4bo5bo$462bobo$445bo17bo$25bo418bobo$24bobo418bo$458bo$24b3o10bo418b
obo$36bobo418b2o$19bo17bo$18bobo$19bo2$463bo$22b2o438bobo$21b2o422bo17b
o$23bo420bobo$445bo2$30b3o4bo$33bo2bobo$19bo10bo2bo3bo419bo$18bobo4bo
bo2bo2b3o420b3o$19bo4bo3bo2bo4bo418b5o$23bo6bobo3bo417b3ob3o$31bo4bo418b
5o3bo$23bo9b3o420b3o3bobo$24bo4bo3bo411bo11bo5bo$28bo4bo410bobo$20bob
2obo6bo412bo$20bo3bobo4bo$20bo4bo4bo6bo$21b3o3b3o6bobo$19bo3bo3bo9bo$
18bobo2bo3bo$19bo4b3o2$463bo$462bobo$445bo17bo$444bobo$445bo2$37bo$36b
obo$19bo17bo$18bobo$19bo2$457bo5bo$456b3o3bobo$445bo9b5o3bo$444bobo7b
o5bo$445bo7b2o2bo2b2o$452b3obobob3o$37bo413b4o2bo2b2o$36bobo411b3obo$
19bo4b3o10bo411b5o3bo$18bobo2bo3bo420bo6bo2b2o$19bo2bo5bo418b2o2bo5b3o
$22bo5bo417b3obobobob3o$22bo5bo418b2o2bo3b3o5bo$23bo3bo420bo6b2o5bobo
$24b3o418bo3b4o10bo$444bobo3b3o$445bo5bo2$37bo$36bobo421bo$19bo17bo420b
obo$18bobo438b2o$19bo2$445bo17bo$444bobo15bobo$445bo17bo$24b2o$23b2o423b
o8bo$25bo421bobo6b3o$448bo7b3o$37bo408bo$19bo16bobo406bobo$18bobo10bo
5bo408bo$19bo5bo4bobo14bo9bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11b
o11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo3b2o6bo11bo11bo11b
o11bo11bo11bo12bo8b2o4bo4b2o$24bobo2bo3bo6bo5bobo7bobo9bobo9bobo9bobo
9bobo9bobob2o6bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9b
obo2bo6bobo9bobo9bobo9bobo9bobo9bobo9bobobo7bobo9bobo9bobo9bobo9bobo9b
obo9bobo10bobo6b3o3bobo3b3o$25bo4bobo6bobo5bo9bo11bo11bo11bo11bo11bo11b
o11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo2b3o6bo11bo11bo11bo11bo11b
o11bo3b2o6bo11bo11bo11bo11bo11bo11bo12bo8b2o4bo4b2o$31bo8bo2bo136b3o80b
5o197bo$42bobo52bo81bo3bo79b2ob2o140b3o53bobo7bo$25bo12b2o3bo52b3o79b
o5bo56bo19b3o3b3o55bo81bo3bo53bo7bobo$24bobo5bo62b5o77bo3bo3bo55bo18b
3o2bo2b3o53b3o16bo2bo59bo5bo43b3o10bo4bo$23bo3bo5bo5bo54b3ob3o55b3o18b
o2bobo2bo54bobo16b2o2bo2bo4bo51b2ob2o15bo3bo58bo5bo43b3o9b3o$24bobo3b
o13bo28bo21b5o55bo3bo17bo3bo3bo55bo19bob3o6bo51b3o19bo37b3o19bo5bo44b
o10b3o$25bo5bo12bo27b3o21b3o79bo5bob3o52bo30b2o27bo23bo57bo3bo19bo3bo
$19bo51b5o21bo5bo76bobo2bo3bo82b2o26b3o80bo3bo20b3o3b3o$18bobo49bo5bo
25b3o47bo9bo17bo2bo6bo25b3o54b3o23b5o27bo49b3o3b3o23bo3bo27bo$19bo6bo
bo19b2o19b2o2bo2b2o19bo3b5o26b3o16bo5bo5bo16bo3bo2bo3bo23bo3bo15bo5bo
5bo23bo2b3o21b2o3b2o20bo4b3o27bobo17bo4bo4bo18bo2bo5bo25bobo16b2o4bo$
29b5o3bo3bo6b3o17b3obobob3o10bo6bobob3ob3o25bobo16bo4bobo4bo16bo5bobo
2bo23bo3bo13b2o5bobo2b2ob2o20bobo2b3o19b3o3b3o11bo6bobo2b2ob2o25bo2bo
17bo3bobo3bo17bobobo5bo24bo3bo14b3o3bobo$24bo8bo2b3o2bo6b2o19b2o2bo2b
2o10bo8bo3b5o26b3o16bo2bo2bo5bo9bo7b4o2bo3bo23bo3bo14b2o5bo5bo16bo5bo
3b3o21b2o3b2o12bobo5bo4b3o27bobo17bo4bo4bo9bobo6bo2bo5bo25bobo16b2o4b
o5bo$28b5o2b5o4bo25bo5bo11b3o11b3o47b2o5bo2bo8b2o17bo25b3o36bo14b2ob3o
23b5o13b2o12bo23bo25b2o4b3o10b2o11bo3bo27bo28bobo$24bo2bo2bo4b5o2b2o30b
2o27bo7bo17bo28bo13b2o11bo3bo65bobo14b2o26b3o35bobo13bobo29b2o13bo12b
3o5bo52bo$25bo2bo7b3o3b2o30bo34b2o18bo56b3o5bo60b2o13bob2o27bo36b2o16b
o29b2o33bo48b2o$19b2o6b2o8bo5bo3bo11bo11bo11bo11bo11bo2b2o7bo7bo3bo11b
o11bo11bo11bo11bo2bo8bo11bo11bo11bo11bo11bo7b2o2bo11bo11bo11bo11bo11b
o3bo7bo7b2o2bo11bo11bo11bo11bo11bo2b2o7bo11bo11bo12b4o$19b4obo18bo2bo
bo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9b
obo9bobo9bobo9bobo9bobo6bo2bobo9bobo9bobo9bobo9bobo9bobo9bobo9bobo9bo
bo9bobo9bobo9bobo9bobo9bobo9bobo9bobo11b3o$21b2obo4b2o3bo12bo11bo11bo
11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11b
o11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo11bo13bo$24bo3bo
2bobobo$29bo4bo5$15bo14bo$14bo14b2o$14b3o12b2o2bo$23bo8bobo$22bobo8bo
$23bo457bo$480bobo$481bo2$5bo$4bobo$5bo270$60b2o$59bobo$61bo!

edit:
wait! that's (technically) a clean rep. !!!!!!

[Anivec]

edit:
wait! that's (technically) a clean rep. !!!!!!

Do you mean this one?:

Code: Select all

x = 9, y = 9, rule = B3-ckqy4w5jkr/S23-ce4t5knr6ek
6b3o$6bobo$6b3o4$3o$obo$3o!

[CARuler]

edit:
wait! that's (technically) a clean rep. !!!!!!

Do you mean this one?:

Code: Select all

x = 9, y = 9, rule = B3-ckqy4w5jkr/S23-ce4t5knr6ek
6b3o$6bobo$6b3o4$3o$obo$3o!

yes

[confocaloid]

^^ That one isn't exactly a clean replicator, it leaves tubs. Generation 15 consists of two copies of generation 0 and an extra tub:

Code: Select all

x = 9, y = 9, rule = B3-ckqy4w5jkr/S23-ce4t5knr6ek
6b3o$6bobo$6b3o4$3o$obo$3o!
#C [[ HARDRESET THEME LifeHistory ZOOM 14 STOP 15 ]]

[hibiscus]

This rule's got a splitter with repeat time 15 which splits a c/2o. It can trivially be made into a reflector. Nothing more I can say, really.

Code: Select all

x = 13, y = 6, rule = B2ek3cik4aceknqy/S1c2-a3-ckn4q
11b2o$11b2o2$o6b2o$bo6bo$o6b2o!

Code: Select all

x = 23, y = 6, rule = B2ek3cik4aceknqy/S1c2-a3-ckn4q
11b2o$11b2o$21b2o$o6b2o12b2o$bo6bo11bo$o6b2o!

[confocaloid]

This rule's got a splitter with repeat time 15 which splits a c/2o. It can trivially be made into a reflector. Nothing more I can say, really. [...]

The splitter has the interesting property that one of two output c/2o spaceships escapes on the same lane with the same timing as the input c/2o; in other words, inserting a splitter into a c/2o lane doesn't affect the timing.

The splitter has another interesting property that the other output c/2o spaceship escapes on a transparent lane, so that one could use it to place multiple spaceships on the same lane.

There is also at least one collision between two p2 c/2o spaceships that makes a p4 c/2o spaceship, and another collision that is a clean 2-to-2 "unity reaction" with the interesting property that the resulting spaceships escape on the same lanes as the colliding spaceships, and one of the resulting spaceships has the same timing as the corresponding colliding spaceship while the other one is advanced by 3 ticks relative to the corresponding colliding spaceship.

Code: Select all

#C 2^34 = 17179869184
#C optional birth conditions: B4eknq5ajknry6eikn7e8
#C optional survival conditions: S3ery4cejnty5cejnry6i7e8
x = 143, y = 56, rule = B2ek3cik4aceknqy/S1c2-a3-ckn4q
130bobo7bobo$118bo11b3o7b3o$80bobo36bo$80b3o35bo2$11b2o$11b2o2$o6b2o$b
o6bo$o6b2o$68bo49bo$69bo49bo$68bo49bo5$o6b2o$bo6bo$o6b2o34$16bo$15bobo!
#C [[ GRID THEME Catagolue ]]

[CARuler]

an p6 in the investigator of said rule:

Code: Select all

x = 10, y = 1, rule = B2ek3cik4aceknqy/S1c2-a3-ckn4qInvestigator
10B!

edit:
p15

Code: Select all

x = 10, y = 1, rule = B2ek3cik4aceknqy/S1c2-a3-ckn4qInvestigator
10D!

edit2:
gun

Code: Select all

x = 4, y = 1, rule = B2ek3cik4aceknqy/S1c2-a3-ckn4qInvestigator
4H!

edit3:
gun again

Code: Select all

x = 5, y = 1, rule = B2ek3cik4aceknqy/S1c2-a3-ckn4qInvestigator
5H!

edit4:
gun for anther ship

Code: Select all

x = 8, y = 1, rule = B2ek3cik4aceknqy/S1c2-a3-ckn4qInvestigator
8H!

edit5:
same ship as before

Code: Select all

x = 9, y = 1, rule = B2ek3cik4aceknqy/S1c2-a3-ckn4qInvestigator
9H!

edit6:
smaller gun for the first ship

Code: Select all

x = 2, y = 1, rule = B2ek3cik4aceknqy/S1c2-a3-ckn4qInvestigator
2I!

edit7:
higher period salvo gun

Code: Select all

x = 3, y = 1, rule = B2ek3cik4aceknqy/S1c2-a3-ckn4qInvestigator
3I!

edit8:
a gun with more types of ships

Code: Select all

x = 5, y = 1, rule = B2ek3cik4aceknqy/S1c2-a3-ckn4qInvestigator
5I!

edit9:
gun that creates a very large salvo

Code: Select all

x = 7, y = 1, rule = B2ek3cik4aceknqy/S1c2-a3-ckn4qInvestigator
7L!

edit10:
gun for the second ship

Code: Select all

x = 9, y = 1, rule = B2ek3cik4aceknqy/S1c2-a3-ckn4qInvestigator
9L!

edit11:
anther salvo gun

Code: Select all

x = 7, y = 1, rule = B2ek3cik4aceknqy/S1c2-a3-ckn4qInvestigator
7M!

[confocaloid]

B2ek3cik4aceknqy/S1c2-a3-ckn4qInvestigator

Apparently those are all the exact same CA. Please edit your post and merge all code snippets into a single pattern collection. Readers should not have to scroll through a long wall of annoyingly short snippets, each of which by itself is not particularly interesting.