Thread For Your Unrecognised CA

[squareroot12621]

Code: Select all

@RULE LifePlus
@TABLE
n_states:15
neighborhood:Moore
symmetries:permute
# 0: off
# 1: on
# 2: marked off
# 3: marked on
# 4: marked off 2
# 5: marked on 2
# 6: killer
# 7: killer (no birth in Moore R1)
# 8: enforces birth
# 9: enforces survival (treated as off)
# 10: enforces survival (treated as on)
# 11: enforces birth and survival
# 12: changes state of cells in Moore R1
# 13: always off
# 14: always on
var aa = {0,1,2,3,4,5,6,7,8,9,10,11,12,13,14}
var ab = aa
var ac = aa
var ad = aa
var ae = aa
var af = aa
var ag = aa
var ah = aa
var ba = {0,2,4,6,9,13}
var bb = ba
var bc = ba
var bd = ba
var be = ba
var bf = ba
var bg = ba
var ca = {1,3,5,10,14}
var cb = ca
var cc = ca
var cd = ca
var d = {8,11}
var e = {9,10,11}
var f = {6,8,13}
var g = {13,14}
#always on/off
g, aa,ab,ac,ad,ae,af,ag,ah, g
#killer
f, aa,ab,ac,ad,ae,af,ag,ah, f
ca, aa,ab,ac,ad,ae,af,ag,7, 0
ca, aa,ab,ac,ad,ae,af,ag,6, 0
ba, aa,ab,ac,ad,ae,af,ag,7, 0
#change state
0, aa,ab,ac,ad,ae,af,ag,12, 1
1, aa,ab,ac,ad,ae,af,ag,12, 0
2, aa,ab,ac,ad,ae,af,ag,12, 3
3, aa,ab,ac,ad,ae,af,ag,12, 2
4, aa,ab,ac,ad,ae,af,ag,12, 5
5, aa,ab,ac,ad,ae,af,ag,12, 4
#birth
0, ca,cb,cc,ba,bb,bc,bd,be, 1
2, ca,cb,cc,ba,bb,bc,bd,be, 3
4, ca,cb,cc,ba,bb,bc,bd,be, 5
#birth by 8/11
0, aa,ab,ac,ad,ae,af,ag,d, 1
2, aa,ab,ac,ad,ae,af,ag,d, 3
4, aa,ab,ac,ad,ae,af,ag,d, 5
#survival by 9/10/11
1, aa,ab,ac,ad,ae,af,ag,e, 1
3, aa,ab,ac,ad,ae,af,ag,e, 3
5, aa,ab,ac,ad,ae,af,ag,e, 5
#death
1, aa,ba,bb,bc,bd,be,bf,bg, 0
1, ca,cb,cc,cd,aa,ab,ac,ad, 0
3, aa,ba,bb,bc,bd,be,bf,bg, 2
3, ca,cb,cc,cd,aa,ab,ac,ad, 2
5, aa,ba,bb,bc,bd,be,bf,bg, 4
5, ca,cb,cc,cd,aa,ab,ac,ad, 4
@COLORS
0 0 0 0
1 255 255 255
2 85 85 0
3 255 255 170
4 0 64 128
5 170 212 225
6 128 128 128
7 64 64 64
8 128 255 64
9 42 170 106
10 64 255 160
11 64 255 255
12 170 0 255
13 85 42 0
14 255 128 192

Oscillator collection:

Code: Select all

x = 64, y = 110, rule = LifePlus
6.3B2.F4.A6.A7.A8.A9.A10.A$8.B2.F17.A17.A9.A.A$6.3B2.F2.A.L.A2.A.L.A5.
L.A6.L.A7.L.A8.L.A$6.B4.F9.A.L.A2.A.L5.A.L6.A.L7.A.L$6.3B2.F4.A15.A17.
A8.A.A$11.F11.A6.A7.A8.A9.A2$6.3B2.F2.JAM$8.B2.F2.2A$6.3B2.F2.M.A$8.B
2.F$6.3B2.F2$6.B.B2.F3.A4.A$6.B.B2.F3.2A2.2A$6.3B2.F2.AJA2.AJA4.3A6.3A
6.3A$8.B2.F3.2A2.2A5.AIA6.AJA6.AKA$8.B2.F3.A4.A5.3A6.3A6.3A$11.F$11.F
2$4.B.3B2.F4.3A$4.B3.B2.F4.ALA$4.B.3B2.F4.3A$4.B.B4.F4.3A$4.B.3B2.F4.
AHA$11.F2.7A$11.F$11.F4.3A$11.F5.A$11.F5.A3$4.B.3B2.F$4.B.B4.F$4.B.3B
2.F6.A$4.B.B.B2.F5.A.A$4.B.3B2.F4.A.HAM$11.F5.3A$11.F6.M3$2.3B.3B2.F6.
J2.J$4.B.B.B2.F3.I6A$2.3B.B.B2.F3.A4.AM$2.B3.B.B2.F3.A$2.3B.3B2.F2.JA
$11.F3.A$11.F2.JA$11.F3.A$11.F3.A$11.F2.JA$11.F3.A$11.F3.A4.AM$11.F3.
I6A$11.F6.J2.J2$2.B.B.3B2.F$2.B.B.B.B2.F$2.3B.3B2.F$4.B.B.B2.F7.2A6.2A
$4.B.3B2.F$11.F10.A2.A$11.F9.H.2A.H$11.F10.A2.A$11.F$11.F7.2A6.2A$11.
F$11.F$11.F2$3B.B.3B2.F$2.B.B.B4.F$3B.B.3B2.F$2.B.B.B.B2.F$3B.B.3B2.F
$11.F$11.F$11.F$11.F$11.F$11.F$11.F$11.F$11.F$11.F$11.F$11.F$11.F$11.
F20.3A$11.F20.AHA$11.F20.3A$11.F$11.F$11.F$11.F$11.F$11.F$11.F$11.F$11.
F$11.F$11.F$11.F$11.F$11.F$11.F$11.F$11.F$11.F!
@RULE LifePlus
@TABLE
n_states:15
neighborhood:Moore
symmetries:permute
# 0: off
# 1: on
# 2: marked off
# 3: marked on
# 4: marked off 2
# 5: marked on 2
# 6: killer
# 7: killer (no birth in Moore R1)
# 8: enforces birth
# 9: enforces survival (treated as off)
# 10: enforces survival (treated as on)
# 11: enforces birth and survival
# 12: changes state of cells in Moore R1
# 13: always off
# 14: always on
var aa = {0,1,2,3,4,5,6,7,8,9,10,11,12,13,14}
var ab = aa
var ac = aa
var ad = aa
var ae = aa
var af = aa
var ag = aa
var ah = aa
var ba = {0,2,4,6,9,13}
var bb = ba
var bc = ba
var bd = ba
var be = ba
var bf = ba
var bg = ba
var ca = {1,3,5,10,14}
var cb = ca
var cc = ca
var cd = ca
var d = {8,11}
var e = {9,10,11}
var f = {6,8,13}
var g = {13,14}
#always on/off
g, aa,ab,ac,ad,ae,af,ag,ah, g
#killer
f, aa,ab,ac,ad,ae,af,ag,ah, f
ca, aa,ab,ac,ad,ae,af,ag,7, 0
ca, aa,ab,ac,ad,ae,af,ag,6, 0
ba, aa,ab,ac,ad,ae,af,ag,7, 0
#change state
0, aa,ab,ac,ad,ae,af,ag,12, 1
1, aa,ab,ac,ad,ae,af,ag,12, 0
2, aa,ab,ac,ad,ae,af,ag,12, 3
3, aa,ab,ac,ad,ae,af,ag,12, 2
4, aa,ab,ac,ad,ae,af,ag,12, 5
5, aa,ab,ac,ad,ae,af,ag,12, 4
#birth
0, ca,cb,cc,ba,bb,bc,bd,be, 1
2, ca,cb,cc,ba,bb,bc,bd,be, 3
4, ca,cb,cc,ba,bb,bc,bd,be, 5
#birth by 8/11
0, aa,ab,ac,ad,ae,af,ag,d, 1
2, aa,ab,ac,ad,ae,af,ag,d, 3
4, aa,ab,ac,ad,ae,af,ag,d, 5
#survival by 9/10/11
1, aa,ab,ac,ad,ae,af,ag,e, 1
3, aa,ab,ac,ad,ae,af,ag,e, 3
5, aa,ab,ac,ad,ae,af,ag,e, 5
#death
1, aa,ba,bb,bc,bd,be,bf,bg, 0
1, ca,cb,cc,cd,aa,ab,ac,ad, 0
3, aa,ba,bb,bc,bd,be,bf,bg, 2
3, ca,cb,cc,cd,aa,ab,ac,ad, 2
5, aa,ba,bb,bc,bd,be,bf,bg, 4
5, ca,cb,cc,cd,aa,ab,ac,ad, 4
@COLORS
0 0 0 0
1 255 255 255
2 85 85 0
3 255 255 170
4 0 64 128
5 170 212 225
6 128 128 128
7 64 64 64
8 128 255 64
9 42 170 106
10 64 255 160
11 64 255 255
12 170 0 255
13 85 42 0
14 255 128 192

Fun fact: Every oscillator period in the oscillator collection (with the exception of 316) is a factor of 240.

Edit: Hold up, that 15 should be a 12.

[confocaloid]

A glider-supporting INT rule with two natural high-period oblique spaceships with periods differing by 1 (the speeds are (9,8)c/64 and (5,4)c/65)

Code: Select all

x = 55, y = 4, rule = B34ce6ek78/S234ce6e
20b2o29bo$bo18bobo27b3o$2bo19bo27bob2o$3o17b3o29b3o!
#C [[ THEME LifeHistory ZOOM 4 ]]

Edit: two rules supporting the glider, LWSS, MWSS:
p124, (7,1)c/57, (4,3)c/45:

Code: Select all

x = 54, y = 11, rule = B34ce5c6k7e8/S23-y4c8
25bo$24bobo24b2o$23bob2o23b2o$23b3o25b3o$52b2o$53bo$4b3o$2o3bobo$4bo2b
o$4bo2bo$4bobo!
#C [[ THEME LifeHistory ZOOM 4 ]]

p30, p124, (4,3)c/45, 10c/76d:

Code: Select all

x = 77, y = 11, rule = B34ce5c6k7e8/S23-y4c6i8
70b2o3b2o$48b2o21bobobo$47b2o23bob2o$2bo45b3o21bo2bo$4o3bo41b2o22b2o$b
4o2bo42bo$4o3bo10b3o$2bo11b2o3bobo$18bo2bo$18bo2bo$18bobo!
#C [[ THEME LifeHistory ZOOM 4 ]]

Edit 2: (72,54)c/810 puffrake

Code: Select all

x = 16, y = 16, rule = B34ce5c6k7e8/S23-y6i
2o2bob2obob2ob2o$2bobob2o4bob2o$o2bo2b4o3bo$3obo2b3o2b2obo$ob4o4b2o3bo
$ob4o4b2o2b2o$obob2o3b4ob2o$2bo3b3o2bobobo$7b2o$bo2bob5o2bobo$bo2bo2b
4o2bobo$b2obobob3ob2o$bob2o3b5ob2o$o3b2o3b2obob2o$bo2b6o3b2o$b4o5b2obo!
#C [[ THEME LifeHistory ZOOM 2 TRACK -54/810 -72/810 ]]

Edit 3: p928 OMOX made of loaves and itself:

Code: Select all

x = 35, y = 35, rule = B34ce5c6k7e8/S23-y8
25b2o$24bo2bo$24bobo$25bo4$bo$obo$o2bo$b2o9$11bob2o$10b2ob5o$11bob5o$
17bo2$32b2o$13bo17bo2bo$13bo18bobo$13bo19bo4$9bo$8bobo$7bo2bo$8b2o!

Edit 4: a (30,21)c/141 puffrake emitting gliders and leaving only blocks, and a 22c/136 orthogonal spaceship in the same rule:

Code: Select all

x = 30, y = 34, rule = B3-y4ce5c6ik7e8/S235k6i
14b2o$15b4o$18bo$15bobobo$18bo$18bo$16bo$11b2o3bo7b2o$10bobo11b2o$9bo
5bo$10bo3bo$11b3o2$9b2o$6b3o18b3o$7bo3bo13bo3bo$8b2o2bo11bo4bo$7bo16bo
3bo$8b2o15b3o2$3b2o11b2o$2b3o11b2o$3o$b2o$2b3obo$3b3o$4bo15b2o$20bobo$
17bo4b2o$16b2o3b2o$16bo4bo$17b4o$18b2o$18bo!
#C [[ THEME Fire ZOOM 2 X -105 Y -70 TRACK 10/47 7/47 ]]

Code: Select all

x = 5, y = 5, rule = B3-y4ce5c6ik7e8/S235k6i
3o$o2bo$o3bo$b2obo$3bo!
#C [[ THEME LifeHistory ZOOM 8 X 0 Y 6 TRACK 22/136 0/136 ]]

[hotdogPi]

"B2/SH|B2/S:T40:NO" is one that I really like on Discord. However, it only works on Discord, not in Golly or LifeViewer, so I can't show it here. You get streaks of lightning (usually diagonal to the southeast), which are only possible because NaiveLife allows infinite speed objects.

It's kind of an abuse of the rule notation, anyway, since Moore and hexagonal rules alternating isn't really supposed to happen.

And that's if Caterer on Discord even handles it correctly — it's had issues with other alternating NaiveLife rules such as "B8/S012345678|B3/S23:T64:NO" remaining static despite cells that should turn on due to B3 in various locations.

[breaker's glider gun]

so, I don't know where to put this. It's basically life, but a curious coloring scheme.
here's the ruletable:

Code: Select all

@RULE ColoratedLife4state

@TABLE
n_states:4
neighborhood:Moore
symmetries:permute
var _23 = {2,3}
var a23 = _23
var b23 = _23
var c23 = _23
var d23 = _23
var e23 = _23
var f23 = _23
var g23 = _23
var _12 = {1,2}
var a12 = _12
var b12 = _12
var c12 = _12
var d12 = _12
var e12 = _12
var f12 = _12
var g12 = _12
var _13 = {1,3}
var a13 = _13
var b13 = _13
var c13 = _13
var d13 = _13
var e13 = _13
var f13 = _13
var g13 = _13
var _01 = {0,1}
var a01 = _01
var b01 = _01
var c01 = _01
var d01 = _01
var e01 = _01
var f01 = _01
var g01 = _01
var _02 = {0,2}
var a02 = _02
var b02 = _02
var c02 = _02
var d02 = _02
var e02 = _02
var f02 = _02
var g02 = _02
var _03 = {0,3}
var a03 = _03
var b03 = _03
var c03 = _03
var d03 = _03
var e03 = _03
var f03 = _03
var g03 = _03
var _023 = {0,2,3}
var a023 = _023
var b023 = _023
var c023 = _023
var d023 = _023
var e023 = _023
var f023 = _023
var g023 = _023
var _012 = {0,1,2}
var a012 = _012
var b012 = _012
var c012 = _012
var d012 = _012
var e012 = _012
var f012 = _012
var g012 = _012
var _013 = {0,1,3}
var a013 = _013
var b013 = _013
var c013 = _013
var d013 = _013
var e013 = _013
var f013 = _013
var g013 = _013
var _123 = {1,2,3}
var a123 = _123
var b123 = _123
var c123 = _123
var d123 = _123
var e123 = _123
var f123 = _123
var g123 = _123
var h123 = _123
var i123 = _123
var _0123 = {0,1,2,3}
var a0123 = _0123
var b0123 = _0123
var c0123 = _0123
var d0123 = _0123
var e0123 = _0123
var f0123 = _0123
var g0123 = _0123
var h0123 = _0123
var i0123 = _0123
0, 1,1,a123,0,0,0,0,0, 2
0, 2,2,a123,0,0,0,0,0, 3
0, 3,3,a123,0,0,0,0,0, 1
1, 2,b123,a0123,0,0,0,0,0, 2
2, 3,b123,a0123,0,0,0,0,0, 3
3, 1,b123,a0123,0,0,0,0,0, 1
1, a123,b123,a0123,0,0,0,0,0, 1
2, a123,b123,a0123,0,0,0,0,0, 2
3, a123,b123,a0123,0,0,0,0,0, 3
a123, a0123,b0123,c0123,d0123,e0123,f0123,g0123,h0123, 0

a blinker is supposed to be p6:

Code: Select all

x = 1, y = 3, rule = ColoratedLife4state
o$o$o!

full-color lwss works, but is only a predecessor to the scuba-duck:

Code: Select all

x = 5, y = 4, rule = ColoratedLife4state
2.2B$2B.2B$4B$.2B!

:(

Code: Select all

x = 36, y = 9, rule = ColoratedLife4state
24bo$22bobo$12b2o6b2o12b2o$11bo3bo4b2o12b2o$2o8bo5bo3b2o$2o8bo3bob2o4b
obo$10bo5bo7bo$11bo3bo$12b2o!

Code: Select all

x = 7, y = 22, rule = ColoratedLife4state
4.2B$4B.2B$6B$.4B15$4.2B$.3B.2B$.5B$2.3B!

edit: Aaaaa

Code: Select all

x = 3, y = 5, rule = ColoratedLife6state
2C$C.C$2.C$C.C$2C!

yay quardu-color spinning pond!

Code: Select all

x = 4, y = 4, rule = ColoratedLife5state
.BC$B2.C$A2.D$.AD!

EDIT: (:

Code: Select all

x = 135, y = 23, rule = ColoratedLife5state
114.BADCBADCBADCBADCBADC$68.ADCBADCBADCBADCBADCB25.C20.B$2A13.BA2.2A13.
BA.2C13.DC13.B20.A24.D.14D4A.A$B.D.C2.C.C2.C.C.A2.B.D.C2.C.C2.C.C.A.D
.B.C2.C.C2.C.A.C13.C20.D24.A.D16.A.D$.2C.4C.4C.CD4.2C.4C.4C.CD3.2A.4C
.4C.AB14.D20.C24.B.D2.BADCBADCBADC2.A.C$67.A20.B8.BADCBADCBADC4.C.D.C
12.B.A.B$.2D.BC2D.DA2B.2B4.2D.D3A.C3D.2B3.2D.5B4C.2B3.ADCBADC4.B20.A7.
C12.B3.D.C.D12.A.A.A$2.D.B2.A.D2.C.B6.D.D2.B.C2.A.B5.D.B7.C.B3.B7.B3.
C20.D7.D12.A3.A.C.A12.D.A.D$2.D.A2.B.C2.D.B6.D.D2.B.C2.A.B5.D.B2.BAD2.
C.B3.C7.A3.D20.C7.A12.D3.B.C.B12.C.A.C$.2D.2DCB.2BAD.2B4.2D.3CB.3BA.2B
3.2D.B.C3.C.C.2B2.D7.D3.A20.B7.B12.C3.C.C.C12.B.A.B$41.A.D3.B.C5.A7.C
3.B20.A7.C12.B3.D.C.D12.A.A.A$.2C.DA2B.BC2D.2B4.2D.A3B.B3C.2B3.2D.A.A
3.A.D.2B2.B7.B3.C20.D7.D12.A3.A.C.A12.D.A.D$2.C.D2.C.B2.A.B6.D.A2.C.B
2.D.B5.D.A2.BCD2.D.B3.C7.A3.D20.C7.A12.D3.B.C.B12.C.A.C$2.C.C2.D.A2.B
.B6.D.A2.C.B2.D.B5.D.A7.D.B3.D7.D3.A20.B7.B12.C3.C.C.C12.B.A.B$.2C.2B
AD.2DCB.2B4.2D.3DC.3AD.2B3.2D.4A5D.2B3.ABCDABC4.B20.A7.C12.B3.D.C.D12.
A.A.A$67.C20.D7.D12.A3.A.C.A12.D.A.D$.DC.4A.4A.2C4.DC.4A.4A.2C3.BA.4A
.4A.2A14.D20.C7.A12.D3.B.C.B12.C.B.C$A.C.A2.A.A2.A.D.B2.A.C.A2.A.A2.A
.D.B.C.A.A2.A.A2.A.B.D13.A20.B7.B12.C3.C.C2.CDABCDABCDAB2.B.B$AB13.2A
2.AB13.2A.CD13.2C13.B20.A8.CDABCDABCDAB4.D.C16.B.A$67.C20.D24.A.4C14B
.D$67.D20.C24.B20.C$67.A20.B25.CDABCDABCDABCDABCDAB$68.BCDABCDABCDABC
DABCDA!

Wow:

Code: Select all

x = 72, y = 87, rule = ColoratedLife5state
7.DCB$6.A3.AD$3.DCB6.C$2.A8.B$3.B7.A.C$.A.C8.D.B$B.D11.A$C13.D.BA$.D3.
A9.C.D$2.A.D.B11.CB7.ADC$3.BC.C13.A5.B3.B$7.DA9.CD6.C4.A$8.B9.B4.CB.D
4.D20.BA$7.C11.A2.D2.A5.C.A17.C2.D$8.DAB9.D2.A8.B.D14.C2.D2.C$11.C9.C
B11.C13.D.BA4.B$10.D2.C20.B.DC10.A6.DA$11.AB.D20.A.B10.B5.C$14.A23.AD
7.C7.BA$15.B24.C5.D10.D.A$15.C22.AB6.A10.CB.D$15.D22.D4.AD.B13.C$14.A
24.C2.B2.C14.B.D$11.DCB26.B2.C17.A.C$10.A30.AD20.B$11.B50.A$9.A.C51.D
C3.CB$8.B.D54.BAD2.A$8.C62.D$9.D3.A57.C$10.A.D.B56.B$11.BC.C56.A$15.D
A54.D$16.B54.C$15.C55.B$16.DAB51.A$19.C49.D$18.D2.C46.A$19.AB.D45.D$22.
A45.C$23.B44.B$23.C44.A$23.D44.D$23.A44.C$23.B44.B$24.C43.A$24.D.BC40.
D$25.A2.D39.C$27.A40.B$28.BCD37.A$31.A36.D$30.B37.C$30.CD36.B$32.A.AB
32.A$32.B.D.C31.D$33.C3.D30.C$38.A29.B$36.D.B29.A$35.A.C31.D$35.B33.C
$36.C32.B$33.BAD33.A$32.C36.D$29.BAD37.C$28.C40.B$29.D39.A$27.C.A39.D
$26.D.B40.C$26.A42.B$27.B3.C37.A$28.C.B.D36.D$29.DA.A36.C$33.BC34.B$34.
D34.A$33.A35.D$34.BCD32.C$37.A31.B$36.B2.A29.A$37.CD.B28.D$40.C28.C$41.
D27.B$42.A26.A$41.B27.D$41.C26.C$41.D25.B$42.A23.A$43.BCDABCDABCDABCD
ABCDABCD!

[Ian07]

hmm, the rule doesn't work.
er... could someone help find the error?

"a123" and "b123" are both undefined.

[breaker's glider gun]

hmm, the rule doesn't work.
er... could someone help find the error?

"a123" and "b123" are both undefined.

*facepalm* such a silly failure!
thank you for checking for stupidity!
fixed.

[qqd]

A new rule: B35nr/S23
The B-heptomino is a 27c/226 diagonal puffer

Code: Select all

x = 3, y = 4, rule = B35nr/S23
2bo$b2o$2o$b2o!

A pseudo-tagalong makes it a c/2 orthogonal p20 blinker puffer

Code: Select all

x = 9, y = 6, rule = B35nr/S23
2bo$b2o3b3o$2o5b2o$b2o3b2o$7b2o$8bo!

And a tagalong of THAT makes a c/2 spaceship

Code: Select all

x = 13, y = 6, rule = B35nr/S23
2bo$b2o3b3o$2o5b2o$b2o3b2o4bo$7b2o2b2o$8bo!

There is also a pattern that is a c/43 orthogonal MWSS forward rake (I almost thought that it was a gun)

Code: Select all

x = 6, y = 5, rule = B35nr/S23
b2o$o2bo$o2bo$2o$2b2obo!

[confocaloid]

A new rule: B35nr/S23
...

Be prepared to get replies along the lines of "this rule is not new, it was already investigated". Many rules were "touched" by someone (although most of them were not investigated too deeply, I believe). But the information about what is/is not known (as well as who, when and how discovered something) is not always easy to obtain.

Here is the Catagolue census page for this rule. From what can be found on Catagolue, this rule was (at least briefly) investigated around June 2019 and later around August-September 2021. The p43 rake occurred in a soup submitted by testitemqlstudop on 2019-06-12; here is a forum post made at the same day, mentioning the rule.

[Naszvadi]

...
There is also a pattern that is a c/43 orthogonal MWSS forward rake (I almost thought that it was a gun)

Code: Select all

x = 6, y = 5, rule = B35nr/S23
b2o$o2bo$o2bo$2o$2b2obo!

Corderized:

Code: Select all

#C [[ TRACK 2/86 0 ]]
x = 124, y = 85, rule = B35nr/S23
73b2o$73b2o2$74b2ob2o$73b2o3bo$72bo4bo$71b2o3bo$72bob2o$73bo23b2o$98b
2o2$98b2o$98b2o2$99b2o$98b4o$97bobob2o$98bob2o3$38bo$21b3o12bo3bo59b3o
$21bo2bo16bo55b2o$20bo15bo4bo24b2o7b2o25bo15b2o$20bo4bo11b5o24bobo3bo
2b2o21b3o18b2o$21b2o2bo41bobo3b3o$22b3o43bo5bo23b2obo17b2o$98bo2bo17b
2o$21bo77b3o$20bobo37b2o58b2o$19bo3bo33b3ob2o56b4o$20bobo34b5o56bobob
2o$58b3o58bob2o4$121b3o$118b2o$123bo$119b3o2$119b2obo$119bo2bo$120b3o$
99b2o$98b4o13b2o$97bobob2o12b2o$98bob2o4$100b3o$97b2o$53b2o47bo$53b2o
43b3o2$57b2o39b2obo$53b5o40bo2bo$52bo2b2o42b3o$52bob2o21b3o$52b3o21b5o
13b2o$76b3ob2o12b2o$79b2o8$55bo2$53bo$56bo$2bo14b3o33bo$b3o12b5o35bo$o
2b2o11b3ob2o24b2o4bo3bo$o2b2o14b2o25bobo3bo2bo$b2obo42bobo3b3o$3b2o43b
o$38bo$36bo3bo$3o38bo$3o33bo4bo$obo34b5o!

[Period1GliderGun]

...
There is also a pattern that is a c/43 orthogonal MWSS forward rake (I almost thought that it was a gun)

Code: Select all

x = 6, y = 5, rule = B35nr/S23
b2o$o2bo$o2bo$2o$2b2obo!

Corderized:

Code: Select all

#C [[ TRACK 2/86 0 ]]
x = 124, y = 85, rule = B35nr/S23
73b2o$73b2o2$74b2ob2o$73b2o3bo$72bo4bo$71b2o3bo$72bob2o$73bo23b2o$98b
2o2$98b2o$98b2o2$99b2o$98b4o$97bobob2o$98bob2o3$38bo$21b3o12bo3bo59b3o
$21bo2bo16bo55b2o$20bo15bo4bo24b2o7b2o25bo15b2o$20bo4bo11b5o24bobo3bo
2b2o21b3o18b2o$21b2o2bo41bobo3b3o$22b3o43bo5bo23b2obo17b2o$98bo2bo17b
2o$21bo77b3o$20bobo37b2o58b2o$19bo3bo33b3ob2o56b4o$20bobo34b5o56bobob
2o$58b3o58bob2o4$121b3o$118b2o$123bo$119b3o2$119b2obo$119bo2bo$120b3o$
99b2o$98b4o13b2o$97bobob2o12b2o$98bob2o4$100b3o$97b2o$53b2o47bo$53b2o
43b3o2$57b2o39b2obo$53b5o40bo2bo$52bo2b2o42b3o$52bob2o21b3o$52b3o21b5o
13b2o$76b3ob2o12b2o$79b2o8$55bo2$53bo$56bo$2bo14b3o33bo$b3o12b5o35bo$o
2b2o11b3ob2o24b2o4bo3bo$o2b2o14b2o25bobo3bo2bo$b2obo42bobo3b3o$3b2o43b
o$38bo$36bo3bo$3o38bo$3o33bo4bo$obo34b5o!

A 2-engine solution, shown at its minimum population of 47:

Code: Select all

x = 26, y = 31, rule = B35nr/S23
16b2o4b3o$15bo2bo3bob2o$15bo7bo$15b2o6bo$17bo12$15b3o$14bo2bo$17bo$13b
o3bo$17bo$14bobo4$b2o$2obo4b2o$o2b2o3bob2o$2b2o7bo$9bobo$9b2o!

[qqd]

...
There is also a pattern that is a c/43 orthogonal MWSS forward rake (I almost thought that it was a gun)

Code: Select all

x = 6, y = 5, rule = B35nr/S23
b2o$o2bo$o2bo$2o$2b2obo!

Corderized:

Code: Select all

#C [[ TRACK 2/86 0 ]]
x = 124, y = 85, rule = B35nr/S23
73b2o$73b2o2$74b2ob2o$73b2o3bo$72bo4bo$71b2o3bo$72bob2o$73bo23b2o$98b
2o2$98b2o$98b2o2$99b2o$98b4o$97bobob2o$98bob2o3$38bo$21b3o12bo3bo59b3o
$21bo2bo16bo55b2o$20bo15bo4bo24b2o7b2o25bo15b2o$20bo4bo11b5o24bobo3bo
2b2o21b3o18b2o$21b2o2bo41bobo3b3o$22b3o43bo5bo23b2obo17b2o$98bo2bo17b
2o$21bo77b3o$20bobo37b2o58b2o$19bo3bo33b3ob2o56b4o$20bobo34b5o56bobob
2o$58b3o58bob2o4$121b3o$118b2o$123bo$119b3o2$119b2obo$119bo2bo$120b3o$
99b2o$98b4o13b2o$97bobob2o12b2o$98bob2o4$100b3o$97b2o$53b2o47bo$53b2o
43b3o2$57b2o39b2obo$53b5o40bo2bo$52bo2b2o42b3o$52bob2o21b3o$52b3o21b5o
13b2o$76b3ob2o12b2o$79b2o8$55bo2$53bo$56bo$2bo14b3o33bo$b3o12b5o35bo$o
2b2o11b3ob2o24b2o4bo3bo$o2b2o14b2o25bobo3bo2bo$b2obo42bobo3b3o$3b2o43b
o$38bo$36bo3bo$3o38bo$3o33bo4bo$obo34b5o!

A 2-engine solution, shown at its minimum population of 47:

Code: Select all

x = 26, y = 31, rule = B35nr/S23
16b2o4b3o$15bo2bo3bob2o$15bo7bo$15b2o6bo$17bo12$15b3o$14bo2bo$17bo$13b
o3bo$17bo$14bobo4$b2o$2obo4b2o$o2b2o3bob2o$2b2o7bo$9bobo$9b2o!

Amazing! Apart from the Caterloopillar and the Speed Orthogonoid, I think these are the first c/43 spaceships discovered in any 2D Euclidian CA!
(Please tell me if I'm wrong!)

[confocaloid]

Amazing! Apart from the Caterloopillar and the Speed Orthogonoid, I think these are the first c/43 spaceships discovered in any 2D Euclidian CA!
(Please tell me if I'm wrong!)

The 5S project has this example (I extracted it from the github repository):

Code: Select all

x = 5, y = 3, rule = B2ce3-aci4ctz5jqry6i/S01e2ce3eknqy4acknyz5-enr6akn
o$4bo$o!

It could be fun to see what other examples are known, small but not necessarily smallest possible.

[qqd]

Tell if this is known or not please: B34twz/S23
c/2 partial

Code: Select all

x = 5, y = 3, rule = B34twz/S23
b3o$o3bo$o3bo!

c/2 partial with p2 stabilization (Found in the 70P2H1V0.1 article in conversions)

Code: Select all

x = 7, y = 7, rule = B34twz/S23
2b3o$bo3bo$bo3bo2$b2ob2o$o5bo$bo3bo!

c/2 partial with p6 stabilization

Code: Select all

x = 5, y = 6, rule = B34twz/S23
b3o$o3bo$o3bo2$2ob2o$bobo!

Non-trivial interaction of HWSS with p6 stabilization, producing a p12 spaceship (a smaller one can be made with an LWSS, however here the interaction modifies the p6 spaceship itself and releases a domino spark at the back, therefore much more interesting and useful)

Code: Select all

x = 12, y = 9, rule = B34twz/S23
b3o$o3bo$o3bo5bo$9b3o$2ob2o3b2obo$bobo4b3o$8b3o$8b3o$9b2o!

There might be other stabilizations, but as of now I haven't found anything else
EDIT: There is also a two glider collision (specifically the interchange one in Life) that exhibits infinite growth, although in an unusual way (see below)

Code: Select all

x = 8, y = 3, rule = B34twz/S23
b2o2b2o$obo2bobo$2bo2bo!

EDIT2: p130 partial (which in one phase contains a queen bee (except it produces TL's instead of beehives) plus two blocks) which after 65 generations reflects itself like the queen bee and leaves debris behind

Code: Select all

x = 4, y = 7, rule = B34twz/S23
3bo$b3o$o$o2bo$o$b3o$3bo!

Unfortunately, I don't know any stabilization for the p130 partial to make a p130 shuttle (not related with the sidesnagger one in Life).
Here is a variation of the stabilization of the queen bee in normal Life that works in this rule

Code: Select all

x = 22, y = 11, rule = B34twz/S23
2o$bo$bobo6bo$2b2o4bobo$6b2o$6b2o$6b2o$8bobo7b2o$10bo7bobo$20bo$20b2o!

[Period1GliderGun]

I

[Period1GliderGun]

just

[Period1GliderGun]

realized

[Period1GliderGun]

that I was hitting the "quote" button instead of the "edit" button.

[Period1GliderGun]

The 5S project has this example (I extracted it from the github repository):

Code: Select all

x = 5, y = 3, rule = B2ce3-aci4ctz5jqry6i/S01e2ce3eknqy4acknyz5-enr6akn
o$4bo$o!

It could be fun to see what other examples are known, small but not necessarily smallest possible.

There's also this rule, which I think I found in the Rules with Interesting Replicators thread (but I'm not sure)

Code: Select all

x = 7, y = 48, rule = B2i34c6a7c/S2-i3-a4ceit6in8
3bob2o$3b3o$4bo43$bo$3o$ob2o!

EDIT:

EDIT2: p130 partial (which in one phase contains a queen bee (except it produces TL's instead of beehives) plus two blocks) which after 65 generations reflects itself like the queen bee and leaves debris behind

Here is a p130 shuttle:

Code: Select all

x = 27, y = 49, rule = B34twz/S23
3bo19bo$b3o19b3o$o25bo$2o23b2o9$11b2o5bobo$11b2o4bo2bo2b3o$16b2o4bo3b o$14b2o3bo2bo3bo$16b2o4bo3bo$11b2o4bo2bo2b3o$11b2o5bobo12$11b2o5bobo$ 11b2o4bo2bo2b3o$16b2o4bo3bo$14b2o3bo2bo3bo$16b2o4bo3bo$11b2o4bo2bo2b3o $11b2o5bobo9$2o23b2o$o25bo$b3o19b3o$3bo19bo!

This rule is a close relative of B34tw/S23.

[Naszvadi]

...
Here is a p130 shuttle:

Code: Select all

x = 27, y = 49, rule = B34twz/S23
3bo19bo$b3o19b3o$o25bo$2o23b2o9$11b2o5bobo$11b2o4bo2bo2b3o$16b2o4bo3b o$14b2o3bo2bo3bo$16b2o4bo3bo$11b2o4bo2bo2b3o$11b2o5bobo12$11b2o5bobo$ 11b2o4bo2bo2b3o$16b2o4bo3bo$14b2o3bo2bo3bo$16b2o4bo3bo$11b2o4bo2bo2b3o $11b2o5bobo9$2o23b2o$o25bo$b3o19b3o$3bo19bo!

This rule is a close relative of B34tw/S23.

Gun:

Code: Select all

x = 50, y = 87, rule = B34twz/S23
26bo19bo$24b3o19b3o$23bo25bo$23b2o23b2o9$34b2o5bobo$34b2o4bo2bo2b3o$
39b2o4bo3bo$37b2o3bo2bo3bo$39b2o4bo3bo$34b2o4bo2bo2b3o$34b2o5bobo12$
34b2o5bobo$34b2o4bo2bo2b3o$39b2o4bo3bo$37b2o3bo2bo3bo$39b2o4bo3bo$34b
2o4bo2bo2b3o$34b2o5bobo2$3bo$b3o$o$2o4$48b2o$28bo20bo$27b2obo15b3o$30b
3o13bo$23b2o5b2o$19bo3b2o$18b3o13bo2bo$17b5o11bo4bo$16b3ob3o10bo4bo$
17b5o11bo4bo$18b3o13bo2bo$19bo3b2o$23b2o5b2o$30b3o$27b2obo$28bo4$28bo$
27b2obo$30b3o$23b2o5b2o$19bo3b2o$18b3o13bo2bo$17b5o11bo4bo$16b3ob3o10b
o4bo$17b5o11bo4bo$18b3o13bo2bo$19bo3b2o$23b2o5b2o$30b3o$27b2obo$28bo5$
2o23b2o$o25bo$b3o19b3o$3bo19bo!

[qqd]

(1,2) c/21 partial (produces a beehive and glider) in the rule (EDIT: B34qtz5kr/S23)

Code: Select all

x = 3, y = 6, rule = B34twz5kr/S23
2o$obo$2bo$2bo$bo$o!

Can anyone corderize this partial into a spaceship (I didn't find any reactions that are useful, perhaps try with the dot spark at generation 10)

[googleplex]

In another related rule, glide symmetric 9c/40d backrake:

Code: Select all

x = 10, y = 7, rule = B34twz5kr/S236k
7bo$5b2ob2o$5b2ob2o4$b3o!

Also in said rule, a 30c/206 puffer, also glide symmetric.

Code: Select all

x = 7, y = 5, rule = B34twz5kr/S236k
b3o$o2bo$b2o3bo$6bo$6bo!

Unfortunately the rule is explosive.

[Naszvadi]

In another related rule, glide symmetric 9c/40d backrake:

Code: Select all

x = 10, y = 7, rule = B34twz5kr/S236k
7bo$5b2ob2o$5b2ob2o4$b3o!

...

Hold-my-beer cordership:

Code: Select all

#C [[ TRACK 9/40 -9/40 ]]
x = 650, y = 655, rule = B34twz5kr/S236k
276bo$275b3o$274b2ob2o$273b2o3b2o$274b2ob2o3$271bo$271bo$271bo6$272b2o
2bo$272b2o2b2o$257bobo16b2o$257b2o$258bo3$281bo$279b2ob2o$279b2ob2o4$
275b3o$287b3o$286bo3bo$287bobobo$285bo5bo$282bo4bobobo$211bo68b3o3bo3b
o$210b3o63b2ob2ob2o3b3o$209b5o24bobo35b4ob2o$208b2obob2o23b2o38b2ob2o$
209b5o25bo$210b3o67bo$281b2o2$219bo$203b2o2b3obo7b2o$203b4o2bo3bo7bo
64bo$206bo2bo9b2o64b3o$206b3o5bo4bo64bo2b2o$213bo2bo48b2o16bo3b2o$207b
2o73b2o2b5o$207b2o5bobo66b2ob6o$215bo68bo5b3o$287bo4b2o$227bo56bo2bo4b
3o$227b2o54bo3bo4b2o$226bob2o53b2o5b3o$227b2o53b3ob6o$224bob2o53b2o3b
5o$222b2ob2o60b2o$223b3o59bob2o$224bo61b2o$206bobo77bo$190bo15b2o$188b
2o17bo$189b2o8$229bobo$230b2o36bobo$230bo37b2o$269bo3$223bo$224b2o$
187bobo33b2o$171bo15b2o$169b2o17bo$170b2o8$230bobo$231b2o16bobo$231bo
17b2o$250bo3$224bo$225b2o$168bobo53b2o$152bo15b2o$150b2o17bo$151b2o2$
232b2o$231bo2bo2$232bobo$232b2o$231b2o$230bo$231bo$235bo$233b2o3$225bo
$226b2o$149bobo73b2o$133bo15b2o$131b2o17bo$132b2o14$226bo$227b2o$130bo
bo93b2o$114bo15b2o$112b2o17bo$113b2o14$227bo$228b2o$111bobo113b2o$95bo
15b2o$93b2o17bo$94b2o14$228bo$229b2o$92bobo133b2o$76bo15b2o$74b2o17bo$
75b2o14$229bo$230b2o$73bobo153b2o$57bo15b2o$55b2o17bo$56b2o9$364b3o$
363bo3bo$363bo3bo17bo$361b9o14b3o$360bobo5bobo12b5o$230bo129bo9bo11b2o
3b2o15b3o$231b2o127b2obo3bob2o10b3o3b3o13bo3bo$54bobo173b2o130b2o3b2o
12b2o5b2o12bobobobo$38bo15b2o323b4o5b4o10bo5bo$36b2o17bo322b5ob3ob5o9b
obobobo$37b2o320b3o15b2o2b2o5b2o2b2o9bo3bo$379bo12bo12bo$382b2obob2o2b
o$382b3o3b3o11bo10b2o$381b2o6bo7bo2b5o8b2o$381bo15bo2b2obo11bo$398bo3b
2o9b2o$400b3o10b2o$400b2o$401b2o6bo$345bo55b2o6bo$345bobo61bo$345b2o$
370bobo$231bo138bobo$232b2o136b2o$35bobo193b2o$19bo15b2o$17b2o17bo$18b
2o408b3o$390bo36bo3bo$390bo9bo25bobobobo$400bobo23bo5bo$400b2o24bobobo
bo$427bo3bo$429bo2$426bo10b2o$421bo2b5o8b2o$326bo94bo2b2obo11bo$326bob
o93bo3b2o9b2o$326b2o96b3o10b2o$424b2o$4bo227bo192b2o6bo$o4bo227b2o190b
2o6bo$o4bo10bobo213b2o199bo$4bo11b2o$b2o14bo3$381bo$16b3o362bobo50bo$
16bo18b3o343b2o50b3o$17bo17bo18b3o375b5o$36bo17bo18b3o355b2o3b2o$55bo
17bo18b3o329bo5b3o3b3o$74bo17bo18b3o194b2o97bo16bobo3b2o5b2o$93bo17bo
18b3o174b4o95bo17b3ob4o5b4o$112bo17bo18b3o155bob3o94b3o17b6ob3ob5o$
131bo17bo18b3o140b2o113b2o2b2o5b2o2b2o$150bo17bo18b3o119b3o15b2o99bo
12bo$169bo17bo18b3o100b2o16bobo16b2o83b2obob2o2bo$188bo17bo18b3o5bo93b
o18bobo82b3o3b3o$207bo17bo8b2o8b3o99bo83b2o6bo$226bo6b2o9bo18b3o164bo$
245bo17bo18b3o77b3o$264bo17bo18b3o57bo2bo$283bo17bo18b3o38bo3bo$302bo
17bo18b3o19b2obo$321bo17bo23bo$340bo3$372b3o$371bo3bo54bobo5b3o$370bob
o2bo12bo41b2o5bo3bo$370bo4b2o10bo43bo5bo3bo$370bo2b2o2b2o8b3o45b9o$
371b3o5bo54bobo5bobo$372b2o2bo3bo53bo9bo$371b3o6bo53b2obo3bob2o$234bo
137b2o2bo3bo55b2o3b2o$235b2o120bo12b4o5bo$234b2o121bobo9bo3b2o2b2o$
357b2o9bo6b2o56b3o$368bo3bo2bo$375bo$372b3o4$386bo48bo$387bo50bo$385b
3o47bo$436b3o4$380bo$356bo21bobo$235bo119bo23b2o$236b2o100bo16b3o$235b
2o101bobo$338b2o7$387bo$388bo29bo$386b3o28bo$417b3o4$381bo$337bo41bobo
$236bo99bo43b2o$237b2o80bo16b3o$236b2o81bobo$319b2o7$388bo$389bo9bo$
387b3o8bo$398b3o4$382bo$318bo61bobo$237bo79bo63b2o$238b2o60bo16b3o$
237b2o61bobo$300b2o14$383bo$299bo81bobo$238bo59bo83b2o$239b2o40bo16b3o
$238b2o41bobo322bo$281b2o322b3o$604bo2b2o$603bo3b2o17bo$602b2o2b5o13b
2ob2o$603b2ob6o12b2ob2o$604bo5b3o33bo$607bo4b2o31b3o$604bo2bo4b3o29b2o
b2o$603bo3bo4b2o6b3o20b2o3b2o$591bo11b2o5b3o19b3o9b2ob2o$589b2o11b3ob
6o19bo3bo$590b2o9b2o3b5o21bobobo$607b2o21bo5bo4bo$605bob2o18bo4bobobo
4bo$384bo221b2o17b3o3bo3bo5bo$280bo101bobo221b4o11b2ob2ob2o3b3o$239bo
39bo103b2o223bo12b4ob2o$240b2o20bo16b3o326b3o12b4o$239b2o21bobo360b4o$
262b2o363bobo$626bo2b2o11b2o2bo$627bobobo10b2o2b2o$627b2o2bo14b2o$628b
ob2o5$572bo$570b2o$571b2o3$385bo$261bo121bobo$260bo123b2o$243b2o15b3o$
243b3o$243b2o$627bo$625b2o$626b2o6$262bo290bo$261b2o18bo269b2o$261bobo
16b2o18bo251b2o$280bobo16b2o18bo$299bobo16b2o18bo$318bobo16b2o18bo28bo
$337bobo16b2o18bo7bobo$356bobo16b2o8b2o8bo$375bobo16b2o18bo$394bobo16b
2o18bo119b2o$413bobo16b2o18bo99b2o18b2o$432bobo16b2o18bo82bo16b2o18b2o
15bo$451bobo16b2o18bo82bo16b2o14b2o$470bobo16b2o18bo82bo14b2o$489bobo
16b2o18bo$508bobo16b2o18bo$527bobo16b2o18bo38bo$546bobo16b2o18bo18b3o$
565bobo16b2o17b5o$584bobo15b2obob2o$603b5o$604b3o3$387bo225bo$385bobo
209b2o2b3obo7b2o$386b2o209b4o2bo3bo7bo$600bo2bo9b2o$600b3o5bo4bo$607bo
2bo$601b2o$601b2o5bobo$609bo10$600bobo$388bo195bo15b2o$386bobo193b2o
17bo$387b2o194b2o16$581bobo$389bo175bo15b2o$387bobo173b2o17bo$388b2o
174b2o16$562bobo$390bo155bo15b2o$388bobo153b2o17bo$389b2o154b2o16$543b
obo$391bo135bo15b2o$389bobo133b2o17bo$390b2o134b2o16$524bobo$392bo115b
o15b2o$390bobo113b2o17bo$391b2o114b2o16$505bobo$393bo95bo15b2o$391bobo
93b2o17bo$392b2o94b2o16$486bobo$394bo75bo15b2o$392bobo73b2o17bo$393b2o
74b2o16$467bobo$395bo55bo15b2o$393bobo53b2o17bo$394b2o54b2o16$448bobo$
396bo35bo15b2o$394bobo33b2o17bo$395b2o34b2o16$429bobo$397bo15bo15b2o$
395bobo13b2o17bo$396b2o14b2o14$400bo$400b2o$399bob2o7bobo$400b2o8b2o$
397bob2o10bo$395b2ob2o$396b3o$397bo4$399b2o$399b2o!

[pzq_alex]

Long time no see, OCA board!

Code: Select all

x = 5, y = 16, rule = B3-knry4c6c/S23-q
2ob2o$2ob2o$2bo2$o3bo7$o3bo2$2bo$2ob2o$2ob2o!

Code: Select all

x = 5, y = 3, rule = B3-knry4c6cn/S23-q
2bo$2ob2o$2ob2o!

Some oscs:

Code: Select all

x = 42, y = 46, rule = B3-knry4c6c/S23-q
3o7bo9bo2bo2bo2bo$10b2o8b4o2b4o$10b2o$11bo7b2obob2obob2o$19bob2ob2ob2o
bo$23bo2bo$20b2obo2bob2o$20bobo4bobo13$3bo2bo13b2ob2o$3bo2bo13b2ob2o$
2obo2bob2o$2o2b2o2b2o10b2ob2o$20b2ob2o16$3b2o7b2o2b2o2b2o10b2o4b2o$2o
bo2bo5bo2b4o2bo10bo2b2o2bo$2o2b3o6b8o12b6o$2bo7b3o8b3o6b3o6b3o$2ob2o5b
o2bo6bo2bo6bo2bo4bo2bo$2ob2o6b2o8b2o8b2o6b2o!

lcm(4,14)=28

Code: Select all

x = 18, y = 15, rule = B3-knry4c6c/S23-q
4b2o5b2o$2o13b2o$2obo3bobo3bob2o$7bobo$2obo3bobo3bob2o$2o13b2o$4b2o5b
2o2$10bo$5b2obo3bob2o$5bo9bo$6b2o5b2o$3b3o2b5o2b3o$3bo2bo7bo2bo$4b2o9b
2o!

Edit: wait what

Code: Select all

x = 5, y = 3, rule = B3-ekqy5y/S23-q6c
b3o$o3bo$2ob2o!

Shipped

Code: Select all

x = 5, y = 3, rule = B3-ekqy5cy/S23-q6c
b3o$o3bo$2ob2o!

It can turn a G into an lwss

Code: Select all

x = 8, y = 10, rule = B3-ekqy5cy/S23-q6c
2bo$bobo$bobo$2bo$o3bo$2ob2o2$5b2o$5bobo$5bo!

[qqd]

Tell if this is known or not please: B34tz5k/S236i
B-puffer

Code: Select all

x = 3, y = 4, rule = B34tz5k/S236i
b2o$2o$b2o$2bo!

Breeder:

Code: Select all

x = 3, y = 17, rule = B34tz5k/S236i
b2o$2o$b2o$2bo10$2bo$b2o$2o$b2o!

Chaotic Frenzy Breeder(One B doesn't survive here):

Code: Select all

x = 3, y = 17, rule = B34tz5k/S236i
3o$o$obo$b2o10$2bo$b2o$2o$b2o!

EDIT: Tail-end breeder (because puffers form from the tail-ends of previous formed puffers):

Code: Select all

x = 4, y = 22, rule = B34tz5k/S236i
2bo$b2o$2obo$bobo$2b2o14$3bo$2b2o$b2o$2b2o!

[pzq_alex]

Some oscs from C1

Code: Select all

x = 102, y = 22, rule = B3-ekqy5cy/S23-q6c
30bo9bobobo5bo2bobobo12bo2bo16bobobo2bobobo2$30bobobo9bo5bo2bo3bo12bo
2bobobo16bo2bo3bo$o3bo$30bo3bo9bo5bo2bobobo12bo2bo3bo12bobobo2bobobo$
obobo$30bobobo35bo2bobobo12bo$4bo$90bobobo2$bo12b3o3b2ob2o6bo11bo12bo
16b2o$obo8b2o7b2ob2o5bobo9bobo11bo16b2o15b2o3b2o$bo2bo6bo19bo11bo11bo
34b2o3b2o$4bo7b3o5b2o11b3o8bo10bo37bo$2b3o15b2o11bo9bobo8bobo35b3o$6b
o26bobo7bobo9bo$5bobo2b3o24bo6bo10bo17b2o3b2o$6bo29bobo2b2o3b2o6bo17b
obo3b2o$37bo3b2o3b2o6bo17bobo15b2o3b2o$73bo16b2o3b2o$70b2o$70b2o!

P24 rotator:

Code: Select all

x = 12, y = 12, rule = B3-ekqy5cy/S23-q6c
2b2o$bobo5b2o$b2o5bo2bo$9bobo$4bo5bo$3b2o$2bobo3$bo$obo5b2o$bo6b2o!

Natural reflector:

Code: Select all

x = 7, y = 10, rule = B3-ekqy5cy/S23-q6c
bo3bo$obobobo$bo3bo5$2b3o$bo3bo$b2ob2o!

Some stuff from D8_1
P5

Code: Select all

x = 11, y = 11, rule = B3-ekqy5cy/S23-q6c
bo$obo$bo3bo$3b2obob2o$3bo2bobo$2bo3bobobo$3b3o3b2o2$3b3o$3bo2bo$5b2o
!

Code: Select all

x = 10, y = 10, rule = B3-ekqy5cy/S23-q6c
2o$2o2bo$2b2obob2o$2bo2bobo$bo3bobobo$2b3o3b2o2$2b3o$2bo2bo$4b2o!

P8

Code: Select all

x = 12, y = 9, rule = B3-ekqy5cy/S23-q6c
6b2o$2o4b2o2b2o$2o3bo5bo$6b5o2$6b5o$2o3bo5bo$2o4b2o2b2o$6b2o!

Code: Select all

x = 6, y = 17, rule = B3-ekqy5cy/S23-q6c
2b2o$2b2o$5bo$bo2b2o$bo$obo$bo4$bo$obo$bo$bo2b2o$5bo$2b2o$2b2o!

P9

Code: Select all

x = 9, y = 9, rule = B3-ekqy5cy/S23-q6c
5b2o$6bo2$4b2ob2o$3bobob2o$o2b2o$2o$3b2o$3b2o!

P14

Code: Select all

x = 16, y = 16, rule = B3-ekqy5cy/S23-q6c
bo$obo$bo2$2b2o$2bo4bo$3b5o$4bo2bo$8b3o$9bo$9bo$8b2o$9bobo$10b2o2bo$13bobo$
14bo!

P18

Code: Select all

x = 13, y = 12, rule = B3-ekqy5cy/S23-q6c
bo9bo$obo7bobo$bo9bo4$2b3o3b3o$3bo5bo$3bo5bo$3b2o3b2o$2o9b2o$2o9b2o!

P27

Code: Select all

x = 13, y = 14, rule = B3-ekqy5cy/S23-q6c
2bo7bo$bobo5bobo$2bo7bo3$3b2o3b2o$5bobo$4b2ob2o2$4b2ob2o$b2o7b2o$o2bo5bo2bo$b
obo5bobo$2bo7bo!

Two-ship puffer:

Code: Select all

x = 5, y = 11, rule = B3-ekqy5cy/S23-q6c
2o$obo$2bo$obo$2o2$2bo$2b2o$3b2o$2b2o$2bo!