ConwayLife.com

Posted: **April 6th, 2026, 12:53 pm**

UnbihexiumFan wrote: March 16th, 2026, 3:34 pm
LuveelVoom wrote: March 16th, 2026, 11:45 am
ThePlayzr wrote: March 16th, 2026, 7:52 am What is the largest known obo! crystal?
Code: Select all
x = 3, y = 1, rule = B2-a3aj4-cnqz5-k6-n78/S02-ik3aj4akqwyz5-cjry678
obo!
by bibunsekibun
How long does it take to stabilize?

Huh, this is a screenshot after a lot of generatioons. It seems to have a repetitive ruler thingy, and it grows probably quadratically, but every cycle seems to be different. Haven’t found any patterns, at least.

Posted: **April 6th, 2026, 5:11 pm**

Disaster16439 wrote: April 6th, 2026, 12:53 pm
UnbihexiumFan wrote: March 16th, 2026, 3:34 pm
LuveelVoom wrote: March 16th, 2026, 11:45 am
Code: Select all
x = 3, y = 1, rule = B2-a3aj4-cnqz5-k6-n78/S02-ik3aj4akqwyz5-cjry678
obo!
by bibunsekibun
How long does it take to stabilize?
Huh, this is a screenshot after a lot of generatioons. It seems to have a repetitive ruler thingy, and it grows probably quadratically, but every cycle seems to be different. Haven’t found any patterns, at least.

5,744,052,351 generations

Posted: **May 1st, 2026, 10:52 pm**

Are there any funnyrules where this is a ship?

Code: Select all

x = 16, y = 17, rule = Funnyrule
13.2B$11.ABABA$10.B.4B$4.ABA.ABABABA$4.4B.7B$5.ABABABABAB$4.9B.B$5.BA
BABABAB$4.2B.6B$5.ABABABABA$5.2B.5B$ABA.ABABABA.A$4B.7B$.ABABABABAB$9B
.B$.BABABABAB$2B.6B!
@RULE Funnyrule
@TABLE
n_states:3
neighborhood:Moore
symmetries:permute
0, 1,1,1,0,0,0,0,0, 1
1, 0,0,0,0,0,0,0,0, 0
1, 1,0,0,0,0,0,0,0, 0
1, 1,1,1,1,0,0,0,0, 0
1, 1,1,1,1,1,0,0,0, 0
1, 1,1,1,1,1,1,0,0, 0
1, 1,1,1,1,1,1,1,0, 2
1, 1,1,1,1,1,1,1,1, 2
0, 2,2,1,0,0,0,0,0, 2
2, 1,1,1,0,0,0,0,0, 0
2, 1,0,0,0,0,0,0,0, 0
2, 1,1,0,0,0,0,0,0, 0
2, 1,1,1,1,0,0,0,0, 0
2, 1,1,1,1,1,0,0,0, 0
2, 1,1,1,1,1,1,0,0, 0
2, 1,1,1,1,1,1,1,0, 0
2, 1,1,1,1,1,1,1,1, 0
0, 1,1,1,2,2,2,0,0, 2
2, 2,2,2,2,2,2,2,2, 0
0, 2,2,2,0,0,0,0,0, 1
1, 2,2,2,2,2,2,2,2, 0
2, 2,2,2,2,2,1,1,1, 0

Also: How do i get this rule to work?

Code: Select all

x = 16, y = 16, rule = Nicerule
b!
@RULE Nicerule
@TABLE
n_states: 3
neighborhood:Moore
symmetries:rotate4reflect
0 0,1,0,0,0,1,0,0 2 # B2n
0 1,1,1,0,0,0,0,0 1 # B3a
0 0,1,0,1,0,1,0,0 1 # B3c
0 1,0,1,0,1,0,0,0 1 # B3e
0 0,1,1,1,0,0,0,0 1 # B3i
0 1,0,1,1,0,0,0,0 1 # B3j
0 1,0,1,0,0,1,0,0 1 # B3k
0 1,1,0,1,0,0,0,0 1 # B3n
0 1,1,0,0,0,1,0,0 1 # B3q
0 1,1,0,0,1,0,0,0 1 # B3r
0 1,0,0,1,0,1,0,0 1 # B3y
1 1,1,0,0,0,0,0,0 1 # S2a
1 0,1,0,1,0,0,0,0 1 # S2c
1 1,0,1,0,0,0,0,0 1 # S2e
1 1,0,0,0,1,0,0,0 1 # S2i
1 1,0,0,1,0,0,0,0 1 # S2k
1 0,1,0,0,0,1,0,0 1 # S2n
1 1,1,1,0,0,0,0,0 1 # S3a
1 0,1,0,1,0,1,0,0 1 # S3c
1 1,0,1,0,1,0,0,0 1 # S3e
1 0,1,1,1,0,0,0,0 1 # S3i
1 1,0,1,1,0,0,0,0 1 # S3j
1 1,0,1,0,0,1,0,0 1 # S3k
1 1,1,0,1,0,0,0,0 1 # S3n
1 1,1,0,0,0,1,0,0 1 # S3q
1 1,1,0,0,1,0,0,0 1 # S3r
1 1,0,0,1,0,1,0,0 1 # S3y
1 0,1,0,1,0,1,0,1 1 # S4c
1 1,1,0,0,1,1,0,0 1 # S4z
1 1,1,1,0,0,1,0,0 1 # S4q
2 1,1,1,0,0,1,0,0 1 
1 2,0,0,0,0,0,0,0 2
0 2,2,0,0,0,0,0,0 2
2 2,2,0,2,2,0,2,0 0

Posted: **May 2nd, 2026, 6:12 am**

Code: Select all

x = 16, y = 16, rule = LifeAndReps
b!
@RULE LifeAndReps
@TABLE
n_states: 3
neighborhood:Moore
symmetries:rotate4reflect
var a={0,1,2}
var b=a
var c=a
var d=a
var e=a
var f=a
var g=a
var h=a
var i=a
0 0,1,0,0,0,1,0,0 2 # B2n
0 1,1,1,0,0,0,0,0 1 # B3a
0 0,1,0,1,0,1,0,0 1 # B3c
0 1,0,1,0,1,0,0,0 1 # B3e
0 0,1,1,1,0,0,0,0 1 # B3i
0 1,0,1,1,0,0,0,0 1 # B3j
0 1,0,1,0,0,1,0,0 1 # B3k
0 1,1,0,1,0,0,0,0 1 # B3n
0 1,1,0,0,0,1,0,0 1 # B3q
0 1,1,0,0,1,0,0,0 1 # B3r
0 1,0,0,1,0,1,0,0 1 # B3y
1 1,1,0,0,0,0,0,0 1 # S2a
1 0,1,0,1,0,0,0,0 1 # S2c
1 1,0,1,0,0,0,0,0 1 # S2e
1 1,0,0,0,1,0,0,0 1 # S2i
1 1,0,0,1,0,0,0,0 1 # S2k
1 0,1,0,0,0,1,0,0 1 # S2n
1 1,1,1,0,0,0,0,0 1 # S3a
1 0,1,0,1,0,1,0,0 1 # S3c
1 1,0,1,0,1,0,0,0 1 # S3e
1 0,1,1,1,0,0,0,0 1 # S3i
1 1,0,1,1,0,0,0,0 1 # S3j
1 1,0,1,0,0,1,0,0 1 # S3k
1 1,1,0,1,0,0,0,0 1 # S3n
1 1,1,0,0,0,1,0,0 1 # S3q
1 1,1,0,0,1,0,0,0 1 # S3r
1 1,0,0,1,0,1,0,0 1 # S3y
1 0,1,0,1,0,1,0,1 1 # S4c
1 1,1,0,0,1,1,0,0 1 # S4z
1 1,1,1,0,0,1,0,0 1 # S4q
2 1,1,1,0,0,1,0,0 1 
1 2,0,0,0,0,0,0,0 2
0 2,2,0,0,0,0,0,0 2
2 2,2,0,2,2,0,2,0 0
i a,b,c,d,e,f,g,h 0

Done.

Posted: **May 6th, 2026, 3:14 am**

Are there any rules with a pattern that grows at ((x!-x?))
i.e.
1
1
0
14
105

Posted: **May 6th, 2026, 7:13 am**

B468S02357 wrote: May 6th, 2026, 3:14 am Are there any rules with a pattern that grows at ((x!-x?))
i.e.
1
1
0
14
105

No. Growth is limited by the grid. In 2D Euclidian rules, expansion greater than quadratic is impossible. This is above exponential, making it impossible even in hyperbolic space.

Posted: **May 6th, 2026, 3:42 pm**

hotdogPi wrote: May 6th, 2026, 7:13 am
B468S02357 wrote: May 6th, 2026, 3:14 am Are there any rules with a pattern that grows at ((x!-x?))
i.e.
1
1
0
14
105
No. Growth is limited by the grid. In 2D Euclidian rules, expansion greater than quadratic is impossible. This is above exponential, making it impossible even in hyperbolic space.

D:

Posted: **May 10th, 2026, 11:24 pm**

Do any rules exist with an (8.3,5.4)c/457.4

Posted: **May 11th, 2026, 12:14 am**

B468S02357 wrote: May 10th, 2026, 11:24 pm Do any rules exist with an (8.3,5.4)c/457.4

Hard to say. What does "(8.3,5.4)c/457.4" mean? Basically all rules here use an integer grid.

Posted: **May 11th, 2026, 3:09 am**

silversmith wrote: May 11th, 2026, 12:14 am
B468S02357 wrote: May 10th, 2026, 11:24 pm Do any rules exist with an (8.3,5.4)c/457.4
Hard to say. What does "(8.3,5.4)c/457.4" mean? Basically all rules here use an integer grid.

Multiply it until it's apl whole numbers and then see what i mean

Posted: **May 17th, 2026, 4:17 am**

Are there any G3 INT rules where the r-pentomino is a 9-gen spark and the glider is a block puffer with a slope of 9?

Posted: **May 17th, 2026, 4:35 am**

B468S02357 wrote: May 17th, 2026, 4:17 am Are there any G3 INT rules where the r-pentomino is a 9-gen spark and the glider is a block puffer with a slope of 9?

That's so exceedingly specific that the likely answer is "not that we know of". It might help if you gave the motivation for this question.

Posted: **May 23rd, 2026, 9:54 pm**

Hwæt is the period?

Code: Select all

x = 249, y = 191, rule = PrintLife2
N7BLBLNBOBN2BM6BL5BNBNBL5BM2BO2BNBNBNBNOMO4BM5B2MB2MBM4BN3BLN6BL5BLBO
4BL6BO2BL2BNOM2BOLBOBLO2BMON2BL2BO6BL4BOBL5BL6BNL3BN4BMB2MB2M5BM4BOMO
NBNBNBN2BO2BM5BLBNBN5BL6BM2BNBOBNLBL7BN$N3BO3BMB4OBL2BO6BO4BOLBLBMN4B
N2BOB2ONL2ON4O4BL5B2LBLOBN4BLBNBML5BOMO4BMBO4BM4B2NO2BM2BLON2BOMBOBMO
2BNOL2BM2BO2N4BM4BOBM4BOMO5BLMBNBL4BNBOLB2L5BL4B4ON2OLN2OBO2BN4BNMBLB
LO4BO6BO2BLB4OBM3BO3BN$O3BM3BM2BN2MBM2BM11B2MBMBM5BM2BMBMNB2MNON2MO4B
N5B2NBNMBM4BM3B2M5B3M4BMBM4BM4B3O2BM2B2MLNB2MBMB2MBNL2M2BM2B3O4BM4BMB
M4B3M5B2M3BM4BMBMNB2N5BN4BO2MNON2MBNMBM2BM5BMBMB2M11BM2BMB2MN2BM3BM3B
O$M3BL3BLB4LBL2BL6BL4B2LBLB2L4BL2BLB6LN3LO4BM5B2MBMLBL4BLBLB2L5B3L4BL
BL4BL4B2NO2BL2B2LBMO2LBLB2LOMB2L2BL2BO2N4BL4BLBL4B3L5B2LBLBL4BLBLMB2M
5BM4BO3LN6LBL2BL4B2LBLB2L4BL6BL2BLB4LBL3BL3BM$N3BN3BNB4NBN2BN6BN4B2NB
NB2N4BN2BNB6NO3NO4BN5B2NB2NBN4BNBNB2N5B3N4BNBN4BN4B3O2BN2B2NOLO2NLNL2N
OLO2N2BN2B3O4BN4BNBN4B3N5B2NBNBN4BNB2NB2N5BN4BO3NO6NBN2BN4B2NBNB2N4BN
6BN2BNB4NBN3BN3BN$O3BM3BMB4MBM2BM6BM4B2MBMB2M4BM2BMB6MN3MO4BM5B2MB2MB
M4BMBMB2M5B3M4BMBM4BM4B2NO2BM2B2MNMN7MNMN2M2BM2BO2N4BM4BMBM4B3M5B2MBM
BM4BMB2MB2M5BM4BO3MN6MBM2BM4B2MBMB2M4BM6BM2BMB4MBM3BM3BO$N3BO3BOB4OBO
2BO6BO4B2OBOB2O4BO2BOB11O4BO5B2OB2OBO4BOBOB2O5B3O4BOBO4BO4B3O2BO2B17O
2BO2B3O4BO4BOBO4B3O5B2OBOBO4BOB2OB2O5BO4B11OBO2BO4B2OBOB2O4BO6BO2BOB4O
BO3BO3BN$L3BM3BMB4MBM2BM6BM4B2MBMB2M4BM2BMB6MN3MO4BL6BOB2MBM4BMBMB2M5B
3M4BMBM4BM4B2NO2BM2B2M3B2MBMB2M3B2M2BM2BO2N4BM4BMBM4B3M5B2MBMBM4BMB2M
BO6BL4BO3MN6MBM2BM4B2MBMB2M4BM6BM2BMB4MBM3BM3BL$N3BL3BLB4LBL2BL6BL4B2L
BLB2L4BL2BLB6LM3LO4BM5BNOBNLBL4BLBLB2L5B3L4BLBL4BL4B2MO2BL2B2LO2B2LML
M2L2BO2L2BL2BO2M4BL4BLBL4B3L5B2LBLBL4BLBLNBON5BM4BO3LM6LBL2BL4B2LBLB2L
4BL6BL2BLB4LBL3BL3BN$M3BN3BNB4NBN2BN6BN4B2NBNB2N4BN2BNB6NO3NO4BN5BMOB
ONBN4BNBNB2N5B3N4BNBN4BN4B3O2BN2B2NOBM7NMBO2N2BN2B3O4BN4BNBN4B3N5B2NB
NBN4BNBNOBOM5BN4BO3NO6NBN2BN4B2NBNB2N4BN6BN2BNB4NBN3BN3BM$O3BM3BMB4MB
M2BM6BM4B2MBMB2M4BM2BMB6MN3MO10B2MBNMBM4BMBMB2M5B3M4BMBM4BM4B2NO2BM2B
2MNMN2MLML2MNMN2M2BM2BO2N4BM4BMBM4B3M5B2MBMBM4BMBMNB2M10BO3MN6MBM2BM4B
2MBMB2M4BM6BM2BMB4MBM3BM3BO$O3BO3BOB4OBO2BO6BO4B2OBOB2O4BO2BOB11O4BL5B
2LBLOBO4BOBOB2O5B3O4BOBO4BO4B3O2BO2B7OMOM7O2BO2B3O4BO4BOBO4B3O5B2OBOB
O4BOBOLB2L5BL4B11OBO2BO4B2OBOB2O4BO6BO2BOB4OBO3BO3BO$N3BM3BMB4MBM2BM6B
M4B2MBMB2M4BM2BMB6MB3MO4BN5B2NBNMBM4BMBMB2M5B3M4BMBM4BM6BO2BM2B3MOB2M
BMB2MBO3M2BM2BO6BM4BMBM4B3M5B2MBMBM4BMBMNB2N5BN4BO3MB6MBM2BM4B2MBMB2M
4BM6BM2BMB4MBM3BM3BN$L3BM3BMB4MBM2BM6BM4B2MBMB2M4BM2BMB6MN3MO4BO5B2OB
OMBM4BMBMB2M5B3M4BMBM4BM4B2NO2BM2B2M3N2MBMB2M3N2M2BM2BO2N4BM4BMBM4B3M
5B2MBMBM4BMBMOB2O5BO4BO3MN6MBM2BM4B2MBMB2M4BM6BM2BMB4MBM3BM3BL$N3BM3B
MB4MBM2BM6BM4B2MBMB2M4BM2BMB6MO3MO4BM5B2MB2MBM4BMBMB2M5B3M4BMBM4BM4B3O
2BM2B2MON3MOMO3MNO2M2BM2B3O4BM4BMBM4B3M5B2MBMBM4BMB2MB2M5BM4BO3MO6MBM
2BM4B2MBMB2M4BM6BM2BMB4MBM3BM3BN$M3BL3BLB4LBL2BL6BL4B2LBLB2L4BL2BLB6L
N3LO4BL5B2LB2LBL4BLBLB2L5B3L4BLBL4BL4B2NO2BL2B2LO2M2LMLM2L2MO2L2BL2BO
2N4BL4BLBL4B3L5B2LBLBL4BLB2LB2L5BL4BO3LN6LBL2BL4B2LBLB2L4BL6BL2BLB4LB
L3BL3BM$O3BN3BNB4NBN2BN6BN4B2NBNB2N4BN2BNB6NO3NO4BN5B2NB2NBN4BNBNB2N5B
3N4BNBN4BN4B3O2BN2B3N2B2NBNB2N2B3N2BN2B3O4BN4BNBN4B3N5B2NBNBN4BNB2NB2N
5BN4BO3NO6NBN2BN4B2NBNB2N4BN6BN2BNB4NBN3BN3BO$M3BO3BOB4OBO2BO6BO4B2OB
OB2O4BO2BOB6ON4O4BM5B2MBMOBO4BOBOB2O5B3O4BOBO4BO4B2NO2BO2B2OBM3OMOM3O
MB2O2BO2BO2N4BO4BOBO4B3O5B2OBOBO4BOBOMB2M5BM4B4ON6OBO2BO4B2OBOB2O4BO6B
O2BOB4OBO3BO3BM$L9BOLBMBO2BN6BO5BOBO7BO2BM2BLBOBLOLMNO4BO5B2OBONBO4BO
4BO14BM9B3O5BOMOLOMBLMLBMOLOMO5B3O9BM14BO4BO4BOBNOB2O5BO4BONMLOLBOBL2B
M2BO7BOBO5BO6BN2BOBMBLO9BL$N3BM3BNBN2MNBM2BL6BN4B2MBMBN5BO2BNB2MB3MNM
NLO10BO2B2LBO4BM3BNM5BMNM4BNBN4BN4B2NO2BN2BM2NM3NMNM3NM2NM2BN2BO2N4BN
4BNBN4BMNM5BMN3BM4BOB2L2BO10BOLNMN3MB2MBN2BO5BNBMB2M4BN6BL2BMBN2MNBN3B
M3BN$M3BO3BOB2N2OBO2BO6BN4B2OBOB2O4BO2BOBON3ONON3O4BN5BONBMOBO4BOBOB2O
5B3O4BOBO4BO4B3O2BO2B17O2BO2B3O4BO4BOBO4B3O5B2OBOBO4BOBOMBNO5BN4B3ONO
N3ONOBO2BO4B2OBOB2O4BN6BO2BOB2O2NBO3BO3BM$N3BM3BMBMBMNBM9BM4B2MBMB2M4B
M2BNBMB3MBNBNBO4BM5B2OBN2BM4BMBMB2M5B3M4BMBN4BM4B2NO2BM2BMN3BNMBNBMN3B
NM2BM2BO2N4BM4BNBM4B3M5B2MBMBM4BM2BNB2O5BM4BOBNBNB3MBMBN2BM4B2MBMB2M4B
M9BMBNMBMBM3BM3BN$M3BL3BLB4LBL2BL6BL4B2LBLB2L4BL2BLB6LM3LO4BM5B2M2BLB
L4BLBLB2L5B3L4BLBL4BL4B2MO2BL2B2LO2B2LMLM2L2BO2L2BL2BO2M4BL4BLBL4B3L5B
2LBLBL4BLBL2B2M5BM4BO3LM6LBL2BL4B2LBLB2L4BL6BL2BLB4LBL3BL3BM$O3BN3BNB
4NBN2BN6BN4B2NBNB2N4BN2BNB6NO3NO4BL5B2LBLNBN4BNBNB2N5B3N4BNBN4BN4B3O2B
N2B2NOBM7NMBO2N2BN2B3O4BN4BNBN4B3N5B2NBNBN4BNBNLB2L5BL4BO3NO6NBN2BN4B
2NBNB2N4BN6BN2BNB4NBN3BN3BO$O3BM3BMB4MBM2BM6BM4B2MBMB2M4BM2BMB6MN3MO4B
N5B2NBNMBM4BMBMB2M5B3M4BMBM4BM4B2NO2BM2B2MNMN2MLML2MNMN2M2BM2BO2N4BM4B
MBM4B3M5B2MBMBM4BMBMNB2N5BN4BO3MN6MBM2BM4B2MBMB2M4BM6BM2BMB4MBM3BM3BO
$M3BO3BOB4OBO2BO6BO4B2OBOB2O4BO2BOB11O4BM5B2MBMOBO4BOBOB2O5B3O4BOBO4B
O4B3O2BO2B7OMOM7O2BO2B3O4BO4BOBO4B3O5B2OBOBO4BOBOMB2M5BM4B11OBO2BO4B2O
BOB2O4BO6BO2BOB4OBO3BO3BM$O3BM3BMB4MBM2BM6BM4B2MBMB2M4BM2BMB6MB3MO4BO
5B2OBOMBM4BMBMB2M5B3M4BMBM4BM6BO2BM2B3MOB2MBMB2MBO3M2BM2BO6BM4BMBM4B3M
5B2MBMBM4BMBMOB2O5BO4BO3MB6MBM2BM4B2MBMB2M4BM6BM2BMB4MBM3BM3BO$O3BM3B
MB4MBM2BM6BM4B2MBMB2M4BM2BMB6MN3MO4BM5B2MB2MBM4BMBMB2M5B3M4BMBM4BM4B2N
O2BM2B2M3N2MBMB2M3N2M2BM2BO2N4BM4BMBM4B3M5B2MBMBM4BMB2MB2M5BM4BO3MN6M
BM2BM4B2MBMB2M4BM6BM2BMB4MBM3BM3BO$O3BM3BMB4MBM2BM6BM4B2MBMB2M4BM2BMB
6MO3MO4BM5B2MB2MBM4BMBMB2M5B3M4BMBM4BM4B3O2BM2B2MON3MOMO3MNO2M2BM2B3O
4BM4BMBM4B3M5B2MBMBM4BMB2MB2M5BM4BO3MO6MBM2BM4B2MBMB2M4BM6BM2BMB4MBM3B
M3BO$O51BN3BO4BM5B2MBM37B2NO7BO2M2BMBM2B2MO7BO2N37BMB2M5BM4BO3BN51BO$
M3BO3BMBOMOMBO2BO6BO4B2OBOBMO4BM2BMBOM3OMO2M2O14BOBM4BOBOBMO5BOMO4BMB
M4BM4B3O2BM2BOMN2B2MBMB2M2BNMO2BM2B3O4BM4BMBM4BOMO5BOMBOBO4BMBO14B2O2M
OM3OMOBM2BM4BOMBOB2O4BO6BO2BOBMOMOBM3BO3BM$L3BL3BLB4LBL2BL6BL4B2LBLB2L
4BL2BLB6LN3LO4BO5B2OBOLBL4BLBLB2L5B3L4BLBL4BL4B2NO2BL2B2LBMO2LBLB2LOM
B2L2BL2BO2N4BL4BLBL4B3L5B2LBLBL4BLBLOB2O5BO4BO3LN6LBL2BL4B2LBLB2L4BL6B
L2BLB4LBL3BL3BL$N3BN3BNB4NBN2BN6BN4B2NBNB2N4BN2BNB6NO3NO4BL5B2LBLNBN4B
NBNB2N5B3N4BNBN4BN4B3O2BN2B2NOLO2NLNL2NOLO2N2BN2B3O4BN4BNBN4B3N5B2NBN
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4NBN2BN6BN4B2NBNB2N4BN2BNB6NM3NO10B2M2BNBN4BNBNB2N5B3N4BNBN4BN4B2MO2B
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O3BOB4OBO2BO6BO4B2OBOB2O4BO2BOB6ON4O4BM5B2LBMOBO4BOBOB2O2BL2B3O4BOBO4B
O4B2NO2BO2B2ONMN2OMOM2ONMN2O2BO2BO2N4BO4BOBO4B3O2BL2B2OBOBO4BOBOMB2L5B
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LBLB2LBON2B3L4BLBL4BL4B2NO2BL2B2LO2B2LBLB2L2BO2L2BL2BO2N4BL4BLBL4B3L2B
NOB2LBLBL4BLB2LBNL5BM4BO3LN6LBL2BL4B2LBLB2L4BL6BL2BLB4LBL3BL4B$4BN3BN
B4NBN2BN6BN4B2NBNB2N4BN2BNB6NO3NO4BM5B2NBLNBN4BNBNB2NBLM2B3N4BNBN4BN4B
3O2BN2B3N2B2NBNB2N2B3N2BN2B3O4BN4BNBN4B3N2BMLB2NBNBN4BNBNLB2N5BM4BO3N
O6NBN2BN4B2NBNB2N4BN6BN2BNB4NBN3BN4B$4BM2BNMB4MBM2BM6BM4B2MBMB2M4BM2B
MB6MN3MO4BM5B2NBLMBM4BMNMB2MBLMNB3M4BMBM4BM4B2NO2BM2B2M3B2MBMB2M3B2M2B
M2BO2N4BM4BMBM4B3MBNMLB2MBMNM4BMBMLB2N5BM4BO3MN6MBM2BM4B2MBMB2M4BM6BM
2BMB4MBMN2BM4B$2BOBO2BMOB4OBO2BO6BO4B2OBOB2O4BO2BOB11O10B2NBLOBO4BOMO
B3ONLMB3O4BOBO4BO4B3O2BO2B3OLB2OBOB2OBL3O2BO2B3O4BO4BOBO4B3OBMLN3OBOM
O4BOBOLB2N10B11OBO2BO4B2OBOB2O4BO6BO2BOB4OBOM2BOBO2B$OB2L3BM2BNM4BLBO
6BN10BO10BMO2BMNMB2O3B2L9BO7BMO3BLNLML19B2NO7BNMN2BMBM2BNMN7BO2N19BLM
LNL3BOM7BO9B2L3B2OBMNM2BOM10BO10BN6BOBL4BMN2BM3B2LBO$2BLN2BNL2B2O4BNB
O6BO6BN3B2N3BN5BON2B3OB2O3BNLN4B2NBNOBN5BL2N2BLMNLN4BNBN8BN3B3O7B3O2B
OBO2B3O7B3O3BN8BNBN4BNLNML2B2NL5BNBONB2N4BNLN3B2OB3O2BNO5BN3B2N3BN6BO
6BOBN4B2O2BLN2BNL2B$NO2N2BML2BNM2B2ONBO6BNBO3BOM2O2BM3BM3BOBMBOBMNMB2O
3BNLM4B2NBNOBM4BOLBMBONMBLN3BOMOM8BM3B2NO5BO2BMN7BNM2BO5BO2N3BM8BMOMO
3BNLBMNOBMBLO4BMBONB2N4BMLN3B2OBMNMBOBMBO3BM3BM2B2OMO3BOBN6BOBN2O2BMN
2BLM2B2NON$BLNMBLMN2L2O2BLOMBOL4BLOBLBLBOMO2LOML2BL3BLB3OB3OB2O3BMNM4B
2NBNOBL3BLONOMLONLBNMBLBLMLM2LBL3BLM3B3O2BL2BO2BNLB2LB2LBLN2BO2BL2B3O
3BML3BLB2LMLMLBLBMNBLNOLMONOL3BLBONB2N4BMNM3B2OB3OB3OBL3BL2BLMO2LOMOB
LBLBOL4BLOBMOL2B2O2LNMLBMNLB$2L2M2NLBM2NMNBLNMNO2N3B2NBL4NLNLMNLN2BMB
NBLNM3NMNMB2O2BNMBLN7BOBM3B2NBNLMNMBNBMNMN4LMNBN2BNML3B2NO2BM2BNBN2LB
MLBLMB2LNBN2BM2BO2N3BLMN2BNBNM4LNMNMBNBMNMLNB2N3BMBO7BNLBMN2B2OBMNM3N
MNLBNBM2BNLNMLNL4NLB2N3B2NONMNLBNM2NMBL2N2M2L$2NBLONLBON4ONOLMONMOBON
2ONMN2OLON2OLNOBOBMON11O2BMLMLM3B2MBM3O2BONOBOL2OB2MBL3ONLNLONON2OMOL
O2B3O2BO2B3O2L2OLOL2O2L3O2BO2B3O2BOLOM2ONONOLNLN3OLB2MB2OLOBONO2B3OMB
2M3BMLMLM2B11ONOMBOBONL2ONOL2ONMN2ONOBOMNOMLON4ONOBLNOLB2N$M3BOMB2LML
NO2BNB4MLBLM2LB2MONBNBLOBMLBMBM2BONONO3NBMO2BMBMBM3B2MB2MLMB2LMNLOBLN
B2MLBOLO4BLMBM2LMLBL2B2NO2BL2BNBO3BL3BL3BOBN2BL2BO2N2BLBLM2LMBML4BOLO
BL2MBNLBOLNM2LBML2MB2M3BMBMBM2BOMB3NONONO2BMBMBLMBOLBNBNO2MB2LMLBL4MB
N2BONLM2LBMO3BM$OB3NB2NOBML2NBONLNB2LNLBMLBLBNONOB2ONBLBONLNBNL2ONLOL
2NOBNLNBNLN3BL2BNLOBNLBONON2ONLB3NONBNBNOBNB3LONL2B3OBNO2BO5NO3NO5NO2B
ONB3O2BLNO3LBNBONBNBNO3NBLN2ONONOBLNBOLN2BL3BNLNBNLNBO2NLOLN2OLNBNLNO
BLBN2OBONONBLBLMBLN2LBNLNOB2NLMBO2NB3NBO$2O4BM3B2M2BON2BM3BM2BMBO3BNM
NOB2M2BO2M2BOB2MNBMNMBMOBM2BOMBM2BO2BOMBM4BNB2MBN2BO5BOMOM8BMBOB2NOBM
3BN15BN3BMBO2NBOBM8BMOMO5BO2BNB2MBN4BMBMO2BO2BMBMO2BMBOMBMNMBN2MBO2B2M
O2B2MBONMN3BOBM2BM3BM2BNO2B2M3BM4B2O$2OLO3LO6LOL2O2LO6L2O5LO5LO2LOLO6L
O3LO2L3OLO3L2OBO3LBO3LO5L4O3LOLO7LO3LOB3OB2LB3LOLO7LOLO3LB2LB3OBO3LO7L
OLO3L4O5LO3LOB3LOB2O3LOL3O2LO3LO6LOLO2LO5LO5L2O6LO2L2OLO6LO3LOL2O$ONM
2N2M2NM9NMN4MNM2NM2NM4N3M2NM13NO2M3NMN3M2NB2NM3N2M3NM2NM8NMNMNMN3M2N2M
4NONMNBM3NM3NMNM3NM3NMBNMNO4N2M2N3MNMNMNM8NM2NM3N2M3NM2NB2N3MNM3N2MO13N
M2N3M4NM2NM2NMN4MNM9NM2N2M2NMNO$249J$249A$249A!

Posted: **May 28th, 2026, 12:08 am**

Hello, Everyone. It's been a while since I last posted here.
While researching adjustable spaceships, I came up with the following question.
Suppose there is a 3c4d wickstretcher, and along its outside a 4c4d (ncnd is also fine) signal is smoothly climbing upward. In that situation, is it possible for the progress of the 3c4d wickstretcher to be blocked by the 4c4d signal that is chasing it?

Posted: **May 28th, 2026, 5:25 pm**

This is an almost c/3d tagalong partial in life (where such speed is impossible, so no completion exists). Is there a rule where it can be made a true tagalong?

Code: Select all

x = 4, y = 4, rule = B3/S23
b2o$3o2$3bo!
[[ PASTEMODE XOR PASTET 3 PASTE o! 4 4 ]]
[[ PASTEMODE XOR PASTET 6 PASTE o! 5 5 ]]
[[ PASTEMODE XOR PASTET 9 PASTE o! 6 6 ]]
[[ STOP 12 ]]

Posted: **May 28th, 2026, 7:52 pm**

WhiteHawk wrote: May 28th, 2026, 5:25 pm This is an almost c/3d tagalong partial in life (where such speed is impossible, so no completion exists). Is there a rule where it can be made a true tagalong?
...

Yep, here's an example c/3d spaceship in B3/S234w which can carry that tagalong.

Code: Select all

x = 27, y = 30, rule = B3/S234w
8bo$ob2o5bo$b2o5b2o$6bo$5bo3bo$4b4o2bob2o$4b4ob2ob2o$8b2o3bo$8bo$13bo
$11b3o$8b2o$7b4obo$12b3o$14bo$14bob2o$14bo3bo$14bob2o$15b3o2$18bo$14b
o2b2o2bobob2o$14bob2ob2o2bob2o$16bo8b2o$14bo5b2o2b2o$9b3o2b2o7b2o$13b
2o5b4o$10bob2o6b3o$11b2o$11bo!

Posted: **May 30th, 2026, 8:26 pm**

What's this oscillator's period and can anyone solitarilize it?

Code: Select all

x = 645, y = 645, rule = B2-ac3ai4aei567/S04cqz5eik678
143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142b
o71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142b
o$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142b
o71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142b
o$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142b
o71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142b
o$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142b
o71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142b
o$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142b
o71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142b
o$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142b
o71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142b
o$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142b
o71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142b
o$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142b
o71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142b
o$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142b
o71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142b
o$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142b
o71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142b
o$143bo142bo71bo142bo$72b501o$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo
71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71b
o71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$645o
$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71b
o$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71b
o$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71b
o$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71b
o$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71b
o$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71b
o$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71b
o$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71b
o$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71b
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o$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71b
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o70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71b
o70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71b
o70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71b
o70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71b
o70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71b
o70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71b
o70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71b
o70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71b
o70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71b
o70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71b
o70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71b
o70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71b
o70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71b
o70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71b
o70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71b
o70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71b
o70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71b
o70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71b
o70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71b
o70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71b
o70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$71bo71bo70b2o70bo71b
o70b2o70bo71bo$71bo71bo70b2o70bo71bo70b2o70bo71bo$72b501o$143bo142bo71b
o142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143b
o142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71b
o142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143b
o142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71b
o142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143b
o142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71b
o142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143b
o142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71b
o142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143b
o142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71b
o142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143b
o142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71b
o142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143b
o142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71b
o142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143b
o142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71b
o142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143b
o142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71b
o142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143b
o142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71bo142bo$143bo142bo71b
o142bo!

Posted: **May 30th, 2026, 9:12 pm**

B468S02357 wrote: May 30th, 2026, 8:26 pm What's this oscillator's period and can anyone solitarilize it?
Code: Select all

It appears to be p112. LifeViewer identify says 336 because some of the tiny ones are p12.

Posted: **May 30th, 2026, 9:39 pm**

Also, are r1, totalistic, & g2, yet also alternating, still counted as lifelike or do they have to have only one form

Posted: **June 1st, 2026, 12:22 pm**

ThePlayzr wrote: September 18th, 2025, 5:51 am The snark's isotopic rulespace is B3/S23 - B34c8/S234c5e6n8, which is 64 rules. How many of these have been proven omniperiodic?
B3/S23 is, and B3/S238 is, but what else?

(Delayed response, I apologize)

I explored the answer to this question a while back(As well as the rulespace of Snark64, herschel conduits, and other similar object providing completed sets of known oscillators above a certain vaule).

For the results of complete omniperiodicity in this rulespace, see some of the linked pages on the Omniperiodicity page. Also, Pedestrian Life (B38/S23) is the other rule besides life and Eightlife which is omniperiodic in the Outer-totalistic rulespace which has been proven omniperiodic using more than 1 period from life (excluding, say, the technically periodic block)

Posted: **June 5th, 2026, 8:08 pm**

Do linear spacefillers exist? I've seen the normal quadratic ones, and sublinear ones consisting of a signal expanding an agar (or antivoid) in a spiral formation, but do any rules exist qith linear ones?

Posted: **June 5th, 2026, 8:16 pm**

B468S02357 wrote: June 5th, 2026, 8:08 pm Do linear spacefillers exist? I've seen the normal quadratic ones, and sublinear ones consisting of a signal expanding an agar (or antivoid) in a spiral formation, but do any rules exist qith linear ones?

A puffer """is"""" a linear one

.

Posted: **June 5th, 2026, 9:16 pm**

No it ain't

Posted: **June 8th, 2026, 2:30 am**

B468S02357 wrote: June 5th, 2026, 8:08 pm Do linear spacefillers exist? I've seen the normal quadratic ones, and sublinear ones consisting of a signal expanding an agar (or antivoid) in a spiral formation, but do any rules exist qith linear ones?

Is this what you want?

Code: Select all

x = 0, y = 0, rule = __1
oB!
@RULE __1

@TABLE
n_states:3
neighborhood:moore
symmetries:rotate4

var a={0,1,2}
var b=a
var c=a
var d=a
var e=a
var f=a
var g=a
var h=a

1,a,b,c,d,e,f,g,h,2
0,1,2,0,0,0,0,0,0,1
0,1,2,2,0,0,0,0,0,1
0,1,2,2,2,0,0,0,0,1

Posted: **June 8th, 2026, 3:14 am**

ConwayLife.com

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