Thread For Your Unrecognised CA

[Cyclotrons]

Found a 3-state CA that has a pretty interesting explosion.

Code: Select all

@RULE aB60012133-bB507061526215-aTb005060711213043405-bTa00103001113171341535-aS1020013132230717-bS40507014

@TABLE
n_states:3
neighborhood:Moore
symmetries:permute

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

0,1,1,1,1,1,1,0,0,1
0,2,0,0,0,0,0,0,0,1
0,1,1,2,0,0,0,0,0,1
0,1,1,1,2,2,2,0,0,1
0,1,1,1,1,1,0,0,0,2
0,1,1,1,1,1,1,1,0,2
0,1,1,1,1,1,1,2,0,2
0,1,1,1,1,1,2,2,0,2
0,1,1,1,1,1,1,2,2,2
0,1,2,2,2,2,2,0,0,2
1,0,0,0,0,0,0,0,0,2
1,1,1,1,1,1,0,0,0,2
1,1,1,1,1,1,1,0,0,2
1,1,1,1,1,1,1,1,2,2
1,1,2,2,0,0,0,0,0,2
1,1,2,2,2,0,0,0,0,2
1,2,2,2,2,0,0,0,0,2
1,1,1,1,2,2,2,2,0,2
1,2,2,2,2,2,0,0,0,2
2,0,0,0,0,0,0,0,0,1
2,1,0,0,0,0,0,0,0,1
2,1,1,1,0,0,0,0,0,1
2,2,0,0,0,0,0,0,0,1
2,1,2,0,0,0,0,0,0,1
2,1,1,1,2,0,0,0,0,1
2,1,1,1,1,1,1,1,2,1
2,1,1,1,2,2,2,2,0,1
2,1,2,2,2,2,2,0,0,1
2,1,1,1,2,2,2,2,2,1
1,1,0,0,0,0,0,0,0,1
1,1,1,0,0,0,0,0,0,1
1,2,0,0,0,0,0,0,0,1
1,1,1,1,2,0,0,0,0,1
1,1,1,1,2,2,0,0,0,1
1,1,1,2,2,2,0,0,0,1
1,2,2,2,2,2,2,2,0,1
1,1,2,2,2,2,2,2,2,1
2,1,1,1,1,0,0,0,0,2
2,1,1,1,1,1,0,0,0,2
2,1,1,1,1,1,1,1,0,2
2,1,2,2,2,2,0,0,0,2
a,b,c,d,e,f,g,h,i,0
#aB60012133-bB507061526215-aTb005060711213043405-bTa00103001113171341535-aS1020013132230717-bS40507014

Code: Select all

x = 20, y = 20, rule = aB60012133-bB507061526215-aTb005060711213043405-bTa00103001113171341535-aS1020013132230717-bS40507014
.ABA.AB.B2.2A2.B3.B$A.BA.BA3.AB.B2.ABAB$3AB.2AB2.A2.B2.ABAB$2.2B.B3A.
2B.AB$3.B.AB.B.2ABAB.BA$A2B4.A2BAB.B.A$BA.A3.BA2.A.A.A3.A$A.B.B.2B.B.
3B2.2BA$3.AB.5ABA.B.A2.A$2A5.AB.B.A3.B.AB$.B.A.2B4.2B3.BA$.2A2B3.B6.B
3.A$B4.A3.ABA.B2AB$B2AB.B.BA2.BA2.BA.A$4A.2B.B2A4.AB.A$2.A4.B4A.2A2.
2A$A.A2.BA.A.2A.A2.A.B$.A2BAB.B.AB3.B.B2A$A5.AB3.A.A3.3A$B.B3.3B2.A4.
2B2A!

[FWKnightship]

P4:

Code: Select all

x = 11, y = 11, rule = aB60012133-bB507061526215-aTb005060711213043405-bTa00103001113171341535-aS1020013132230717-bS40507014
5.A$5.A2$5.A2$2A.A3.A.2A2$5.A2$5.A$5.A!

[hotdogPi]

P4:

Code: Select all

x = 11, y = 11, rule = aB60012133-bB507061526215-aTb005060711213043405-bTa00103001113171341535-aS1020013132230717-bS40507014
5.A$5.A2$5.A2$2A.A3.A.2A2$5.A2$5.A$5.A!

P3

Code: Select all

x = 9, y = 9, rule = aB60012133-bB507061526215-aTb005060711213043405-bTa00103001113171341535-aS1020013132230717-bS40507014
3.A.A$3.A.A$2.A3.A$2A.A.A.2A2$2A.A.A.2A$2.A3.A$3.A.A$3.A.A! 

Two more P4s

Code: Select all

x = 16, y = 5, rule = aB60012133-bB507061526215-aTb005060711213043405-bTa00103001113171341535-aS1020013132230717-bS40507014
$A12.B$.B13.B$A.A9.B$14.B! 

P6

Code: Select all

x = 9, y = 9, rule = aB60012133-bB507061526215-aTb005060711213043405-bTa00103001113171341535-aS1020013132230717-bS40507014
7.A$8.A$8.A$8.A$7.A2$6.B$A3.A$.3A! 

[Cyclotrons]

Apparently 3-state Outer-Totalistic rules can have photons without exploding.

Code: Select all

@RULE BA101780_BB11122051_TA010215_TB0823404243516270_SA1440_SB0507122030

@TABLE
n_states:3
neighborhood:Moore
symmetries:permute

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

0,1,0,0,0,0,0,0,0,1
0,1,2,2,2,2,2,2,2,1
0,1,1,1,1,1,1,1,1,1
0,1,2,0,0,0,0,0,0,2
0,1,2,2,0,0,0,0,0,2
0,1,1,0,0,0,0,0,0,2
0,1,1,1,1,1,2,0,0,2
1,2,0,0,0,0,0,0,0,2
1,2,2,0,0,0,0,0,0,2
1,1,2,2,2,2,2,0,0,2
2,2,2,2,2,2,2,2,2,1
2,1,1,2,2,2,0,0,0,1
2,1,1,1,1,0,0,0,0,1
2,1,1,1,1,2,2,0,0,1
2,1,1,1,1,2,2,2,0,1
2,1,1,1,1,1,2,0,0,1
2,1,1,1,1,1,1,2,2,1
2,1,1,1,1,1,1,1,0,1
1,1,2,2,2,2,0,0,0,1
1,1,1,1,1,0,0,0,0,1
2,2,2,2,2,2,0,0,0,2
2,2,2,2,2,2,2,2,0,2
2,1,2,2,0,0,0,0,0,2
2,1,1,0,0,0,0,0,0,2
2,1,1,1,0,0,0,0,0,2
a,b,c,d,e,f,g,h,i,0
#BA101780/BB11122051/TA010215/TB0823404243516270/SA1440/SB0507122030

A large soup to prove it:

Code: Select all

x = 268, y = 226, rule = BA101780_BB11122051_TA010215_TB0823404243516270_SA1440_SB0507122030
.3B4.B2.A.B3.A.A.B.ABA.B.B.BA.2B3.2A3.B.B4.AB.A2.B2.BAB.B2A.B2.B.2A3.
2ABA5.B2.A.A2B.4AB2.BAB2ABA.2B.A.2B3.2A6.A2B2A.B2.AB2.A3.B6.B3.A3.B4A
2.BA.A.A.A2.A.BA.3BA.AB5.A2.A2.A2.2B.2B.AB.A.B2.B3.2A.B.2B5.2A.AB.A6.
B.A.B.ABA.B.A6.A$BAB7.2B.2B.2BAB4A5.BAB.BAB.B9.B.2AB.B.A3.A3.B2.A2.B
2A.BA2.AB.2A.2A5.BA2.B.AB4.B2.BA.B.A.AB2.B.A3B.A3.BA2.B2.A3B.A.A2.B.A
2.B2A.3B2.A3.A2.ABA4.AB.2ABA.2B.BA.B.A.3AB.A2.2A2.AB.2A2.BA3.2AB.B.AB
3A2.B2.2ABA.B2.4A6.B2.B2.2AB.B.3A4.B$2A2.ABAB2A.3A.ABA.A5.AB2.B.A.B3.
B4.A4BA.B.A.BA3.2ABA.BA.2A2B.A3.2B.BA3.AB.A.A2.B.ABA.BA2.2AB2.A3.B.2B
5.B.2A.A3.B.B2.B2.AB2.B.2A3.3B.B2.A.ABAB.A3.AB.B2.A2.B2.2A.B3.BA.A2BA
2B.B3.2AB3.B.2B3.B3.AB2.AB.A.B4.A.B2A.A3.A.A3.A.B.A.B.A6.B.3AB.B$B2AB
2.2A4.B.2A2B.B3.A.AB.B.2BAB.A4.A.4AB2.2BA3.A2BABA2.A.2B.AB5.2B.2ABA2B
6.A2.2AB2.A.2ABA2.BA2.AB2.A.A2.2BA4.2AB.A2.2A2B2A.ABA.A3.B5.B.B.A.AB
2A4.A.B2.B3.A3.2A4.2B.A4.3B2.B4.B2A2.AB2.2B2.ABAB.B2AB.BABA.2A.AB3.3A
2.2B4.B.A4.B.BA3B.B$A5.A3.BABA4.2B2A3.A.B2AB3.B2AB2AB2A2B.B.A.A.AB2A
2.ABA2BA5.A.5A2.2AB3A5.B2A3B.A.B4.A.A3.A2.2A.2ABA3BAB.B7.B.A.A.A.B2.B
.2BA3.4A3.B.B5.BA2.2B2A2.A.BABA.A.A.2BA4.AB.2B.BA.A.A.B2.B3A2.BA.2BA
4.A2.A.B4.2A2.A4B.AB3.A.2A2.A2.BA3.A$B.A5.2BA.B2A.B3.A.B2.A2B.2B.B2.B
A.B.BA.B3.B3.2AB3A3.A2.A.2A.B.2BAB2.A2B11.A3.2AB2.BA2.B.BA4.AB.3B.A4.
B3.A5.2B.2A3.A.BA.BA.3B2.A.B3.2AB7.2A.2B4.2A.A.BA.2ABA2.B2.B.A2.A4.B
2.AB4.2A2.2AB2.2AB2.3A3.2A.AB2.2A.B9.B5.3AB.B$.2A2.2B4.A.A2.A.4AB3.B.
B2.B.3AB.BAB.A3.BA.B3.2A3.2B2A.A3.BA3.B.B3.B.A.2A.BAB.BA.A3BA2B2A.B3A
4BA4.2A.A2BAB.B3.A.A.2ABAB10.3A3.2BAB.A.A.B.A.3A.BAB4.3AB.B.B8.2B.A2.
2A.2B.B.B.AB.BA.AB.B.2B.B.A3.B3.A2B2A3.2A2.A2.B2.B.2B2.B3.A.B.B.A$B2.
2A.2A.A3.A.2B.2ABAB.AB3.B.A.3BA6.5A2.A2.2B.2A.AB.B.BA2.3BA2B.BAB.B.3A
B.A2B3.4B3.B2.BA.B2A.AB.B2.2B2.B.AB3.B.B3.A.A.A.AB.B4.B3.BA2.A2.B.BA
2.B.B2.BA.A3.2AB4.B.A.AB.2A2.2B7.A.2AB2A.B.B6.A2.A.A.B3.B.BAB2.ABAB.B
AB2A.3A2.B.B3A8.B$3.2A2.2B.BA3.AB.B4.A.AB2.4A2.B2.AB.2B.BABA2B.BAB4.B
.AB.B.BA.AB.2B2.2B2.A2.3BA3.B2.B.BA.BA2B.A.BABAB2.2A.A8.2B3.2A.A.B4.
2A3.BA7.B.2B3.B.B2ABABA.AB2.2B.A2.2AB4.A.AB.B.A3.B2A3.2B3.A3.A.A.2BA
5.A.2A5.2AB2A2.AB.A.A2.BAB.ABAB3.B.BA.B$.B2.2A.BA.BA2B2A2.2B.2A.BA2.
2BAB2ABAB.A3B2.B2.BA.AB.A3.BA.2A3B2.B2.B.AB2AB2A6.A.B2.A.2A2.2A.3B.A
10.A4.B.B2A6.2B.B2.A.A.B.3A.B2.A.B.A.A3.A.B.ABA2.BA2B.A.A.A.B.A3.AB.A
B2.B.AB2.A.B5.B.2AB5.4B2.2B2.A2.A3.3B3.AB4.B2.A3.B3.BA2B2.AB2A2B$B3.
2B3.2BA3.2B.4B2.B2AB4.A2.A2.2B6.A.B3.A.A.B.2B5.B4A2.BA5.AB2A.B.3BA2.B
2.B3.BABA.B2.A.BAB2.A3.A4.AB.2A.A2BA4.A5.A2.2B.B.B.A3.A3.A.2AB.B.B3.
2A4B2.A3.ABA.B2A6.A3.A.A.B.BA.AB.A.2B3A2B3.BAB6.A3.B2.A.B4.B3.B2.2ABA
.B.B3AB$4.2BA6.B.ABA.2A2B.A3.A2.4ABA2BABA.AB2.3B.3AB2.2B3.A.B2.B2.AB
2ABA5.A.3B3.A2.2BA.AB2.3A.B.A3.AB4.A2.2AB.BA2.B3A.AB.A3.A.2B2A.A.B.A.
B2AB7.BAB2.BA.4A2.A.3BABABA3.B3A.B3.3B.B.A3.BA2B4.A2.2A.AB.A.2A2.B.A
2.A.A2B.A.B.B.3BA3.A.B.A3.A2.B$3B2.A.B.B2.B2.2A3.3B.2B.BAB5.A.2B3.A.
3B4.B2.A3.BAB.A.A.2ABA3.A5.AB.B8.B2A5.AB.B.A.A.B.B.ABA.3AB2.A.AB.A.A
2.B.B2.AB.A3B.B6.B.5A3.B2.2A3.2B3.2B5.2A.B.B3.AB2A2.B2A2.3B2A.A.B2.B.
A2.B2.BA4B2.B.B.B.B2.BA5BA.B.A.A3BA2.A3.ABAB.A$3A2.2B.A2B.B.2A3.B4.B
3A2BA4.2A.B2.B.A.AB.B.A.B2.BA.BA4.A2.A.2A.2B2A3.B2A.2ABA.2A3.A.BABABA
.A.A2.B.2B.3A2.B2.2B6.2B.2ABA2B.BA.2B.AB.B.A.2BA2.2A3.B.A2.B2.A3.A2.
4A2.2AB2.A.AB2.AB.BA3.ABA7.2B.A.A.A.A.B.ABA2.2BA4.B.A2.BA.AB.B4A8.BA.
BA2.A$2.2B4.B.BAB.B2A.A.A2.A.4A.A2.2A4.2A.2B.B2.2B3.B.B.B.A3.A2.B.AB
2.2A.B.A.3B.ABA2.A.A.B.B.A2.A.A.A3.B2.B.2A.BA2.A2.A.A.2AB.A.B2.A6.B4.
AB.B3.B3A7.B.A3.B.B3.B.BA2.AB.B2.A.BABAB.A.B2.B.A.A3.2AB.BA.AB4.2AB2.
B.BA5.2BA4.3A.A2.B2.B2.A2B4.2ABA$ABA.A2.2A3.B.B3A2BABA2BA.AB3A.B3.B.A
4.2B2A.B3.B.A2.2B2.A4.ABA.B.B3.B.B2A4.B2.B.A.A2.2A2.A3.3AB3.2BA.B.2B
2A.A2.A3.B.3B2.A2BA3.AB.A2.A.A3.B.B.A.2A2.A.B2ABA.3A4B4.A2.B5.AB4.B2.
2B.A.A.BAB2A2.BA3.2B9.2B4.A2BABA.A3.A.2BA2.B.2AB2.2B2AB$AB6A.B.BA2.A.
BA2B3.A3BA2BA4.A.BABAB2.B.A.ABA.B3.BA.AB.B2.B2A.A3.AB.B.B3.BABABA3.BA
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BA.2B.A7.BAB2.3AB.B.BA2.BA.AB.A2.BA.A5.2A.3A3.3A3.A.2B2A2.BA2BAB4.B6.
2A3.A3.B.B$2B.A.BA2.A.2A.2A.B2.2BA.2B.BA2.2B.A.3A.A.A4.A.2A4.B.A.3B2.
A2.B3.B.A2.AB2.A2B.2A2BA.B.B2.AB2.2B3A.A.2B.3A2.A.BA2.B.2A3.A2.B.B2.B
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B2.B.A.B.2B3.B.2B3A2.B6.2B.B5.B4.B2.A$B.ABA5.A.B3.B2.A3BA.2A2.A3.2ABA
.3A2B3.2AB2.B5.AB2AB.3B.A8.2A6.AB5.3B.B2.A2.A2B2.3B3.2B.A.BA3.B3.B3.
2AB3.2B.B2.B.A2.2A.BAB.AB.A.3B.AB.A2.A2BA.A4.A2.A5.A2.B3.B.A4.B.BA.B
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ABA3.BA.A.A2.A.BA.BA.A2.B.2A3.2B3.B4.B.BABA5.B.3A2.B2.BA2.B3.B.A2.BA
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3.2ABA2.A.A.BA$2.3B.B2.A.A2.B2.B3A4B2A3.3B7AB.2A.B2.AB2.B.A.2A.3B.A.A
.B3.B.3B.2A7.BA.2BA.AB8.3A.A4.B4.BA.B.B3.B3A.4B.A4.B.BA.A.2A2.AB.B.A
2.A.4B.2AB.B2.AB2.B2.3B.2B2.B2.2BAB.B.2B.A2.3A2.A2B.A.B2A.B2.A2.B.BA.
A3.A.B.B2.A3.A.3B.B.2B3.2BA.B.A$.AB2.2B2.B2.2A2.B2.A2.A2.AB.B.BA.2A.A
.AB2.B4.B2A3.2B3.A8.A2.A4.B.2BA.A.2A7.2A2.2BA.B.A2B.BAB3.2B.A.A.A.2B
2A.A7.B.A3B2A2B.B3.AB.BA.2A.2A3.2BA2.2A2.A.A2.B2.B2.A4.B2.3BABA2.BA.B
AB3.4A.2A9.2B2.2BA3.A.B2.B.A.A2.ABAB.A2.B2A3.AB.2BA.A$2AB.B2.AB2.A2B
2A.4A2.3AB.A5.B.AB2.ABA8.B5.A2.B3.2B.AB3.3B.B3.A.BA2B2AB.2A3.ABA.ABA
2.B.B.B2.A.AB2.BA3BA.B2.2BA4.A.A3.A2B3.BAB.BA3.B2.AB2.A3B.B2.2B.2B3.
2BA.2AB.B4.AB2AB5.BA.B2.2B.ABAB3.B2.B2.BA2BA.3A.BABAB4.B2.2BAB4.6A.3A
.B2.A$B3.B.A.B3.2A3.A3.A.A4.B2.A3.B3.A.A.BA.A.A2.AB.2B5.BA2BA6.BA.B2.
B.A2.B4.B.BAB2.2A4.B.B.B.A.AB.B.BA2.A4.B.B3.B7.A2BAB4.3B2.AB2.BABA.A.
2BA.A.A6.ABA.A2.B2A.B2A2.A.B.B.2B.A2.B.A6.2A.BA.B4.3B2.A3.2A2.B4A2B2.
2B2A2B.A.B5.B.2AB2.A$B.A2.B2A.ABABA2.AB.A.2BA.B7.B3.BA3.2A3.2AB.A2BA
3.2A2.B.A.A2.2A3.2BA4.A2.2AB2.B2.B5.A3.BA.A.BA.B.2ABA2.3BA.A3.A2.A6.
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.A2.A2.A2.B6.B.2A7.A.2BA2.B2.A.B.A5.A3.B.BA.2A.B.B.A.B3.2B.BA2.2AB.BA
.B2.B4A2.ABA.AB2AB.3B.A2.2BAB.B.B3.A3.ABABA.B.2A.3BA2B2.A4.2AB5.2A3.
2B.B.A4.B2AB.B2.B3.A2.B2.2A2B.3A2.B3AB6.A3.BABA6.A.BAB2A.A3.BA$5.A2B.
A.B.B.2B.A.A4.B4.2B.BA2.B3.2B.AB2.A5.A2.2A2.A2B.B3.B.BA.B.BA2.BA.3A2.
B.2ABA.2B2.2A4.AB3.A2.A.2A.BA2BAB6.2A6.B3A2.B.BA.2B2.AB.2BA.BA.A4.2B
2.A2.2A5.B2.2BA2.BA.B.A2BA.BA.BA4.B3A2.A.B.2B2.A.B.2B2.B6.3AB5.B.2A2B
.BA2B.A3.A.AB$BA10.A2.B.2A4.A2B4.A.AB.2B2.B.A2.BA.A.B6.3AB2A3.BA2.AB
5.A5.BA2B2.A.AB2A.2BA3.A2.A4.B3.A.2BA3.A2BA2.B.A3.2A2.B2.BA2.A2B8.AB
2.A2.BA.B.B2.BA2.3AB5.A3.B.B.A2.BA3.2AB.AB.AB.A2.A2.BAB2.2B.2A3.A.2BA
.AB.B3.A2.A.BA.B3A2.3A.B.B.2B.A$.A.A.AB2.B.A2BA2.A3.AB2.A6.A3.B3.A2.A
4.4BA3.2A.B.A3.A.A2B.AB.2A3.A3.BAB2.B.B.2BA3.B.2A2.A2.A2B2.2A.B.2A3.A
BAB3.2A.2B2.B2.B.B2.A.AB4.2B2AB2.B5.AB.2B.3BA3.2A2B.B4.2ABA3.B2.A.2A
3BA.B2.A3.A.A2.B2.A.4BABA2.B.A.A.5B2.3A.B.BA2.B2.B2.2A2.BA$A2.B.B2.A.
AB2.2AB.BA2.B.3B.B4.2BA.B2.B6.B.B.AB.B2A2.B2.B.B2A4.3BA.B.2B2.B.A4.AB
A.ABABABA3.A.2B2.B2.B.B2.B3.B2A2B4.2AB.A.2A3.2A3.B.2B2.2B2.4A2.2AB4.A
.B3A.AB2.AB3A2.B.A.BA.BA.A3.A.BA.A4.AB.A2BA2B2A2B.3A.B2AB.A3.2B.BAB2.
B.A.2BAB.2B2.ABA.B.A.A$.A2.B2.4B2.ABA2.B2.B.B3A.AB3.BA.A.A.2B2A2.BA2.
A.A3.2B5.2A.2A.A.BAB2.B.B2.A2.2A.AB.BA.A.A.B.BA2.BA4.BA4.A.B3.B3.3B.B
3.2B3A5.B2.AB2AB.A.B3A2.B5.2B.B.2A2.A.BA.2A2.B2.A.3A.B4.BA2B.BA.A7.A.
BA.AB5.A.B.B2.A.A.AB.A2.2A.BA2.A.B.A2.2BA2BA.AB$.B4.B.A.BA2B2A.B3.B2.
A2.B3.A4.AB.2B4A2.A2.A2BA2.2A3.2BA4.A.2A2.A2.B3.A.B3.A.B.2B.5A5.B.AB
2.A2B2A.A2.A.A.4A.B3.A.AB.BA.B2.B3.BA2.B.AB.A4.B7.2A.3A4.BAB.2B3A.2B
3.2BA2.2B2A2.2B.B.BAB2.AB2A3BA2.A3.A6.A8.A.BA.2A.A6.B.B4.A$2A.B2.A2B
2A.A4.B.A2.AB6.BAB2ABABA.A.3B3.B.2BAB.2B5.B2A5.A3.B2.2A5.B2A3.4B.A2.A
10.A2B3.A2.B3A.A3.B3.2B.A2B2.AB2.ABA3.A3.B.A.2BAB5.B5.3A4.AB3.AB.A.A
2.A2B3.AB2A5.B.2B3.A5.B.A.A3.A2.ABA5.AB2.B2AB2.2B2AB2A3B2A.B.A$3.A2.A
3B3.B2.ABA.3B6.A.2AB2.A2.B3.B.A5.B2.A.3A4.B.AB2.B3.A.BA.BA2.ABA3.BA2B
3A4.B3.BABA4.BAB.A.2A.2B6.2BA.2A.B.2BA3.ABA2B2A2B3.A2.B2.BA.B2.B2.A5.
B.B3.ABA2.B.2AB2A.2A2.A.3A2.B2.B3.B.2A3.B.A2B3.A3.A2.AB2AB3.A.2A.B2A.
2BA2.AB3.2ABA$2.4A2.B.A4.2BA3.A.2B2.A4.2B.3BA.BA2.BAB.B2.B3.A.B.2BA.A
7.B.B.A.2B.A.A3.B2.B.ABA4.B2AB2.A4.B.AB2A2.B3.BA.2B.B6.B.B.B2.BA4.A.B
.2B2.A2.B.2B.2BA.2B.B2A.B.B2.BA.A.A.BA.B2A2.B.A7.2A2B2.B6.B3.B2.B2.B.
2A2.3B.B2.2AB2.2A2.3B.2A.B2.2B.A!

[Cyclotrons]

Code: Select all

@RULE BA012230313260616270_BB0815252635404344525380_TA020615162030414353_TB0407081215354251606271_SA081417335160616271_SB1113202124435052

@TABLE
n_states:3
neighborhood:Moore
symmetries:permute

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

0,2,0,0,0,0,0,0,0,1
0,1,1,2,2,0,0,0,0,1
0,1,1,1,0,0,0,0,0,1
0,1,1,1,2,0,0,0,0,1
0,1,1,1,2,2,0,0,0,1
0,1,1,1,1,1,1,0,0,1
0,1,1,1,1,1,1,2,0,1
0,1,1,1,1,1,1,2,2,1
0,1,1,1,1,1,1,1,0,1
0,2,2,2,2,2,2,2,2,2
0,1,2,2,2,2,2,0,0,2
0,1,1,2,2,2,2,2,0,2
0,1,1,2,2,2,2,2,2,2
0,1,1,1,2,2,2,2,2,2
0,1,1,1,1,0,0,0,0,2
0,1,1,1,1,2,2,2,0,2
0,1,1,1,1,2,2,2,2,2
0,1,1,1,1,1,2,2,0,2
0,1,1,1,1,1,2,2,2,2
0,1,1,1,1,1,1,1,1,2
1,2,2,0,0,0,0,0,0,2
1,2,2,2,2,2,2,0,0,2
1,1,2,2,2,2,2,0,0,2
1,1,2,2,2,2,2,2,0,2
1,1,1,0,0,0,0,0,0,2
1,1,1,1,0,0,0,0,0,2
1,1,1,1,1,2,0,0,0,2
1,1,1,1,1,2,2,2,0,2
1,1,1,1,1,1,2,2,2,2
2,2,2,2,2,0,0,0,0,1
2,2,2,2,2,2,2,2,0,1
2,2,2,2,2,2,2,2,2,1
2,1,2,2,0,0,0,0,0,1
2,1,2,2,2,2,2,0,0,1
2,1,1,1,2,2,2,2,2,1
2,1,1,1,1,2,2,0,0,1
2,1,1,1,1,1,2,0,0,1
2,1,1,1,1,1,1,0,0,1
2,1,1,1,1,1,1,2,2,1
2,1,1,1,1,1,1,1,2,1
1,2,2,2,2,2,2,2,2,1
1,1,2,2,2,2,0,0,0,1
1,1,2,2,2,2,2,2,2,1
1,1,1,1,2,2,2,0,0,1
1,1,1,1,1,1,2,0,0,1
1,1,1,1,1,1,1,0,0,1
1,1,1,1,1,1,1,2,0,1
1,1,1,1,1,1,1,2,2,1
1,1,1,1,1,1,1,1,2,1
2,1,2,0,0,0,0,0,0,2
2,1,2,2,2,0,0,0,0,2
2,1,1,0,0,0,0,0,0,2
2,1,1,2,0,0,0,0,0,2
2,1,1,2,2,2,2,0,0,2
2,1,1,1,1,2,2,2,0,2
2,1,1,1,1,1,0,0,0,2
2,1,1,1,1,1,2,2,0,2
a,b,c,d,e,f,g,h,i,0
#BA012230313260616270/BB0815252635404344525380/TA020615162030414353/TB0407081215354251606271/SA081417335160616271/SB1113202124435052

P28:

Code: Select all

x = 5, y = 5, rule = BA012230313260616270_BB0815252635404344525380_TA020615162030414353_TB0407081215354251606271_SA081417335160616271_SB1113202124435052
2b3o$4bo$o3bo2$2bo!

P8:

Code: Select all

x = 4, y = 5, rule = BA012230313260616270_BB0815252635404344525380_TA020615162030414353_TB0407081215354251606271_SA081417335160616271_SB1113202124435052
3o$obo$o2bo$bobo$b3o!

P8 ship:

Code: Select all

x = 3, y = 5, rule = BA012230313260616270_BB0815252635404344525380_TA020615162030414353_TB0407081215354251606271_SA081417335160616271_SB1113202124435052
3o$obo$2bo2$bo!

P52:

Code: Select all

x = 7, y = 7, rule = BA012230313260616270_BB0815252635404344525380_TA020615162030414353_TB0407081215354251606271_SA081417335160616271_SB1113202124435052
.B$2B4$5.2B$5.B!

[FWKnightship]

P2,P4,P54:

Code: Select all

x = 34, y = 21, rule = BA012230313260616270_BB0815252635404344525380_TA020615162030414353_TB0407081215354251606271_SA081417335160616271_SB1113202124435052
A$.B11.2B$2.A11.B$11.B$11.2B2$31.B$.2B$A2.A23.B2$33.B2$3.A25.B$.2B$A
5$A.B$.B.A!

[HelicopterCat3]

B0 INT is underrated but really cool looking so here's this rule.

Spaceships:
Nothing but c/2o's right now, but hoping to find some more speeds

Code: Select all

x = 43, y = 9, rule = B012-a34-jqrw5-kr6ae/S012-k3-r4kr5ij
37b2o2b2o$2o9b2o7b2o8b2o5b6o$3o8b3o6b4o5b3o5b2o2b2o$3o7b4o6b5o4b4o4b6o
$3o7b2obo6b5o4bob2o5b4o$3o7b3o7b3obo5b3o5b4o$bo9bo8b2obo14b4o$20bobo
15bo2bo!

Linear Growth:
2 c/2o wickstretchers and a really common c/10d wickstretcher that forms the basis of a couple of oscillators

Code: Select all

x = 41, y = 41, rule = B012-a34-jqrw5-kr6ae/S012-k3-r4kr5ij
2o$3o$b3o$2b3o18b2o2b2o7b2ob2o$3b4o16b6o7b5o$4b2o17b2o2b2o7b5o$4bo18b
6o8b4o$23b6o8b3o$23b6o8b3o$23b6o7b4o$23b6o8b4o$23b6o8b3o$23b6o8b2o$23b
6o8b3o$23b6o8b3o$23b6o8b3o$23b6o8b2o$23b6o7b4o$23b6o8b4o$23b6o8b3o$23b
6o8b2o$23b6o8b3o$23b6o8b3o$23b6o8b3o$23b6o8b2o$23b6o7b4o$23b6o8b4o$23b
6o9b2o$23b6o9bo$23b6o$23b6o$23b6o$23b6o$23b6o$23b6o$23b6o$23b6o$23b6o$
23b2o2b2o$23b6o$23b2o2b2o!

Oscillators:
Most oscillators in this rule end up being p2's. But there are some neat ones like this P8, P24, and this family of oscillators built with the c/10d with the rightmost one being P176.

Code: Select all

x = 246, y = 61, rule = B012-a34-jqrw5-kr6ae/S012-k3-r4kr5ij
11$22bo28bo$21b2o28b2o$20b4o26b4o$22b3o24b3o$23b3o22b3o$24b3o20b3o$25b
3o18b3o$26b3o16b3o$27b3o14b3o144bobo$28b3o12b3o34bo18bo90b5o$29b3o10b
3o34b2o18b2o88b7o$30b3o8b3o34b4o16b4o88b5o$31b2o8b2o37b3o14b3o91bobo$
81b3o12b3o105bo$82b3o10b3o42b2o8b2o51b3o6b2o$83b3o8b3o42b3o8b3o49b5o5b
3o14b2o$84b2o8b2o42b3o10b3o49b3o22b4o$137b3o12b3o49bo23bo2bo$136b3o14b
3o72b4o$135b3o16b3o71bo2bo$84b2o8b2o38b3o18b3o71b2o$83b3o8b3o36b3o20b
3o$31b2o8b2o39b3o10b3o34b3o22b3o69b2o$30b3o8b3o37b3o12b3o32b3o24b3o67b
4o$29b3o10b3o35b3o14b3o29b4o26b4o65b4o$28b3o12b3o32b4o16b4o28b2o28b2o
67b2o$27b3o14b3o32b2o18b2o30bo28bo$26b3o16b3o32bo18bo$25b3o18b3o$24b3o
20b3o$23b3o22b3o$22b3o24b3o$20b4o26b4o$21b2o28b2o$22bo28bo!

[FWKnightship]

P6,P10,P20,P28,P32:

Code: Select all

x = 119, y = 46, rule = B012-a34-jqrw5-kr6ae/S012-k3-r4kr5ij
8b3o21bo4bo17b3o20bo6bo18b2o9b2o$7b5o19b3o2b3o15b5o18b3o4b3o16b3o9b3o$
6b7o17b4o2b4o13b7o16b5o2b5o14b3o11b3o$6b7o16b12o14b4obo16b4o2b4o15b2o
13b2o$6b7o17b10o13b7obobo14b8o$7bobobo20b6o14bob8ob2o15b4o$2b3o3b3o3b
3o15b6o13bob13o14b4o$b5o3bo3b5o12b10o10b16o12b8o$5obob3obob5o10b12o8b
17o11b4o2b4o$19o11b4o2b4o9b16o11b5o2b5o$5obob3obob5o12b3o2b3o10b13obo
13b3o4b3o$b5o3bo3b5o14bo4bo12b2ob8obo15bo6bo$2b3o3b3o3b3o34bobob7o$7bo
bobo42bob4o41b2o13b2o$6b7o42b7o39b3o11b3o$6b7o43b5o41b3o9b3o$6b7o44b3o
43b2o9b2o$7b5o$8b3o9$2b4obobobob4o$b5obobobob5o$19o$3o3b7o3b3o$3o3b7o
3b3o$3o3b7o3b3o$2b15o$19o$2b15o$19o$2b15o$19o$2b15o$3o3b7o3b3o$3o3b7o
3b3o$3o3b7o3b3o$19o$b5obobobob5o$2b4obobobob4o!

[HelicopterCat3]

Any oscillator built with the c/10d wickstretchers are 2n+18, with the lowest being 20 (in the original post). This rule may actually be omniperiodic. I think the oscillators could be gunnable too, but I'm yet to find one... The only eaters or reflectors would have to be oscillators, since there are no still lives.

[hotdogPi]

This rule may actually be omniperiodic.

Given that we haven't found a single example of an odd period...

[HelicopterCat3]

This rule may actually be omniperiodic.

Given that we haven't found a single example of an odd period...

True... But I think at least one exists. It probably isn't omniperiodic, but I think there is at least an odd period

[GUYTU6J]

This rule may actually be omniperiodic.

Given that we haven't found a single example of an odd period...

True... But I think at least one exists. It probably isn't omniperiodic, but I think there is at least an odd period

How can an odd-period oscillator (EDIT: possibly excluding p1 still lives, I'm not sure) exist in a B0 rule simulated by alternating pair of rules? Just see how this "p3" from rlifesrc behaves:

Code: Select all

x = 9, y = 10, rule = B012-a34-jqrw5-kr6ae/S012-k3-r4kr5ij
3bo$2obo2bo$6b2o2$b2o$b2o4b2o2$6bo$2obo2bo$3bo!

[HelicopterCat3]

How can an odd-period oscillator exist in a B0 rule simulated by alternating pair of rules? Just see how this "p3" from rlifesrc behaves:

Code: Select all

x = 9, y = 10, rule = B012-a34-jqrw5-kr6ae/S012-k3-r4kr5ij
3bo$2obo2bo$6b2o2$b2o$b2o4b2o2$6bo$2obo2bo$3bo!

Oh is that the reason patterns don't work when placed in odd generations but work in even generations? So technically odd periods can't exist in B0 rules at all? Does that mean that the rule I found already has all of it's possible periods because of the c/10d wickstretcher?

[creeperman7002]

So technically odd periods can't exist in B0 rules at all?

Odd-period oscillators can exist in B0 rules, as long as the rule is self-complementary. Here is a p3 in B0124/S01235:

Code: Select all

x = 14, y = 10, rule = B0124/S01235
4bo4bo$4bo4bo$2b4o2b4o$b5o2b5o$14o$14o$b5o2b5o$2b4o2b4o$4bo4bo$4bo4bo!

[Layz Boi]

So technically odd periods can't exist in B0 rules at all?

Odd-period oscillators can exist in B0 rules, as long as the rule is self-complementary. Here is a p3 in B0124/S01235:

Code: Select all

x = 14, y = 10, rule = B0124/S01235
4bo4bo$4bo4bo$2b4o2b4o$b5o2b5o$14o$14o$b5o2b5o$2b4o2b4o$4bo4bo$4bo4bo!

It doesn't have to be exactly self-complementary. Here's a p3 in a maze-like rule (B012456/S5).

Code: Select all

x = 16, y = 16, rule = B012456/S5
5bob2obo$5b6o$2b2obob2obob2o$2b2obo4bob2o$5bob2obo$5o2b2o2b5o$bo12bo$
3ob2o4b2ob3o$3ob2o4b2ob3o$bo12bo$5o2b2o2b5o$5bob2obo$2b2obo4bob2o$2b2o
bob2obob2o$5b6o$5bob2obo!/code]

[ColorfulGalaxy]

So technically odd periods can't exist in B0 rules at all?

Odd-period oscillators can exist in B0 rules, as long as the rule is self-complementary. Here is a p3 in B0124/S01235:

Code: Select all

x = 14, y = 10, rule = B0124/S01235
4bo4bo$4bo4bo$2b4o2b4o$b5o2b5o$14o$14o$b5o2b5o$2b4o2b4o$4bo4bo$4bo4bo!

It doesn't have to be exactly self-complementary. Here's a p3 in a maze-like rule (B012456/S5).

Code: Select all

x = 16, y = 16, rule = B012456/S5
5bob2obo$5b6o$2b2obob2obob2o$2b2obo4bob2o$5bob2obo$5o2b2o2b5o$bo12bo$
3ob2o4b2ob3o$3ob2o4b2ob3o$bo12bo$5o2b2o2b5o$5bob2obo$2b2obo4bob2o$2b2o
bob2obob2o$5b6o$5bob2obo!

But LifeViewer says they're p6 (mod 6) oscillators.

Today is 2/13/21, which matches the rulestring of "Fireworks".

Code: Select all

x = 0, y = 0, rule = 2/13/21:T190,190
A!
DIEHARD!

[AlephAlpha]

Given that we haven't found a single example of an odd period...

True... But I think at least one exists. It probably isn't omniperiodic, but I think there is at least an odd period

How can an odd-period oscillator (EDIT: possibly excluding p1 still lives, I'm not sure) exist in a B0 rule simulated by alternating pair of rules? Just see how this "p3" from rlifesrc behaves:

Code: Select all

x = 9, y = 10, rule = B012-a34-jqrw5-kr6ae/S012-k3-r4kr5ij
3bo$2obo2bo$6b2o2$b2o$b2o4b2o2$6bo$2obo2bo$3bo!

Thanks for discovering this bug. I just fixed it.

[mniemiec]

So technically odd periods can't exist in B0 rules at all?

Odd-period oscillators can exist in B0 rules, as long as the rule is self-complementary. Here is a p3 in B0124/S01235: ...

It doesn't have to be exactly self-complementary. Here's a p3 in a maze-like rule (B012456/S5). ...

Technically, odd-period finite patterns can't exist with B0. E.g. in the case of P3, every 3 generations, every cell in the field changes from 0 to 1 or vice versa. The only reason it appears to be P3 (rather than P6 (mod 3)) is that Golly and LifeViewer avoid annoying strobe effects by inverting the rule (and the state of all cells) every generation. That's merely a visual convenience. It is, however, theoretically possible for odd-period agars to exist.

[cvojan]

Pipeline rule

Code: Select all

x = 76, y = 46, rule = 1c2ik3an4aqr5iq6n/1e2e/3
43.5A$41.2A5.2A$41.2A5.2A$43.A3.A$43.A3.A$43.A.A.A$43.A.B.A$43.A3.A$
43.A3.A$43.A3.A$43.A.A.A$42.A2.B2.A10.3A11.2A$42.2A3.2A2.3A2.3A3.3A8.
2A$42.2A3.2A2.2A.2A.2A3.2A.8A2.A$41.A33.A$41.A3.AB3.AB3.AB3.A3.BA3.BA
4.A$41.A18.B14.A$42.2A3.2A2.2A.2A.2A3.2A.8A2.A$42.2A3.2A2.3A2.3A3.3A
8.2A$42.A2.B2.A24.2A$43.A.A.A12.A$43.A3.A9.2A.B.2A$42.A5.A8.2A3.2A$
42.2A3.2A8.A5.A$42.2A.B.2A9.A3.A$45.A12.A.A.A$3.3A9.2A14.2A24.A2.B2.A
$.2A3.2A2.3A2.2A14.2A8.3A3.3A2.3A2.2A3.2A$.2A3.2A2.2A.2A18.8A.2A3.2A.
2A.2A2.2A3.2A$A44.B18.A$A34.AB3.AB3.A3.BA3.BA3.BA3.A$A63.A$.2A3.2A2.
2A.2A18.8A.2A3.2A.2A.2A2.2A3.2A$.2A3.2A2.3A2.2A14.2A8.3A3.3A2.3A2.2A
3.2A$2A5.2A6.2A14.2A11.3A10.A2.B2.A$2A5.2A49.A.A.A$58.A3.A$58.A3.A$
58.A3.A$58.A.B.A$58.A.A.A$58.A3.A$58.A3.A$56.2A5.2A$56.2A5.2A$58.5A!

Length 3 A duplicator:

Code: Select all

x = 12, y = 9, rule = 1c2ik3an4aqr5iq6n/1e2e/3
3.2A5.2A$3.2A5.2A2$B3A6.2A$3.BA5.2A$B3A2$3.2A5.2A$3.2A5.2A!

[Cyclotrons]

An interesting explosive growth rule.

Pseudo-replicator:

Code: Select all

x = 5, y = 5, rule = B2ein3-cq4-acerw6-ak8/S03-cenq5acejk8
2bo$b3o$2ob2o$b3o$2bo!

Extensible P2 oscillator:

Code: Select all

x = 10, y = 6, rule = B2ein3-cq4-acerw6-ak8/S03-cenq5acejk8
o$bo3$obobobobo$bobobobobo!

P6 oscillator:

Code: Select all

x = 1, y = 7, rule = B2ein3-cq4-acerw6-ak8/S03-cenq5acejk8
o$o$o$o$o$o$o!

P12 oscillator:

Code: Select all

x = 4, y = 4, rule = B2ein3-cq4-acerw6-ak8/S03-cenq5acejk8
bo$obo$3bo$obo!

P6 spaceship:

Code: Select all

x = 3, y = 4, rule = B2ein3-cq4-acerw6-ak8/S03-cenq5acejk8
bo$obo$2bo$2bo!

P3 replicator + some interesting behavior from it:

Code: Select all

x = 112, y = 28, rule = B2ein3-cq4-acerw6-ak8/S03-cenq5acejk8
o$obobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobob
obobobobobobobobobobobobobobobobobobobobobo$obobobobobobobobobobobobob
obobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobob
obobobobobobob2o$obobobobobobobobobobobobobobobobobobobobobobobobobobo
bobobobobobobobobobobobobobobobobobobobobobobobobobobobobo22$44bo$44b
2o$44bo!

EDIT: Changing the rule to B2ei3-cq4-acerw6-ak8/S03-cenq5acejk8 seems to remove the explosiveness while keeping everything above except for the first thing.

EDIT 2: More replicator stuff.

Don't know what to call this:

Code: Select all

x = 24, y = 3, rule = B2ei3-cq4-acerw6-ak8/S03-cenq5acejk8
bobobobobobobobobobob2o$2obobobobobobobobobobobo$bobobobobobobobobobob
o!

And, if I let the replicator run for one more period before lighting it, a new replicator starts perpendicular to the first!

Code: Select all

x = 26, y = 3, rule = B2ei3-cq4-acerw6-ak8/S03-cenq5acejk8
bobobobobobobobobobobob2o$2obobobobobobobobobobobobo$bobobobobobobobob
obobobo!

Letting it run for 2 more periods leads to this (note - run to generation 600 to see it):

Code: Select all

x = 30, y = 3, rule = B2ei3-cq4-acerw6-ak8/S03-cenq5acejk8
bobobobobobobobobobobobobob2o$2obobobobobobobobobobobobobobo$bobobobob
obobobobobobobobobo!

This allows the replicator to only expand in one direction:

Code: Select all

x = 4, y = 3, rule = B2ei3-cq4-acerw6-ak8/S03-cenq5acejk8
o2bo$obo$o2bo!

[cvojan]

Interesting rule with an 8c/88 puffer:

Code: Select all

x = 70, y = 11, rule = B2i3-kq4e/S23-ay4cityz6c8
3o35b3o12b3o8b3o$17b3o19bo4b3o8bo8b2ob2o$16bo2bo25bo8bo10b2obo$16bo2bo
21bo26b2o$16b3o21b4o2bo18bo$40b3ob2o15bo3bo$42bob2o15b5o$61bobo$60bo$
60b2o$60b2o!

The B heptomino is a failed (8,3)c/38 puffer:

Code: Select all

x = 7, y = 4, rule = B2i3-kq4e/S23-ay4cityz6c8
2bo$b2o$2o$b2o2b2o!

Corderloop partial

Code: Select all

x = 250, y = 374, rule = B2i3-kq4e/S23-ay4cityz6c8
198b2o$197b2o$199bo10$200bo$199b2o$199bobo11$201b2o$200b2o$202bo10$
203bo$202b2o$202bobo11$204b2o$203b2o$205bo10$206bo$205b2o$205bobo8$26b
obo$26b2o$27bo$207b2o$206b2o$208bo$26bo$24b2o$25b2o5$23bobo$23b2o$24bo
184bo$208b2o$208bobo2$23bo$21b2o$22b2o5$20bobo$20b2o$21bo188b2o$209b2o
$211bo2$20bo$18b2o$19b2o5$17bobo$17b2o193bo$18bo192b2o$211bobo3$17bo$
15b2o$16b2o5$14bobo$14b2o197b2o$15bo196b2o$214bo3$14bo$12b2o$13b2o5$
11bobo201bo$11b2o201b2o$12bo201bobo4$11bo$9b2o$10b2o5$8bobo205b2o$8b2o
205b2o$9bo207bo4$8bo$6b2o$7b2o4$218bo$5bobo209b2o$5b2o210bobo$6bo4$5bo
$3b2o$4b2o4$219b2o$2bobo213b2o$2b2o216bo$3bo4$2bo$2o$b2o3$221bo$8bo
211b2o$7bo212bobo$7bo4bo$7b3obo$10bo7$18bo$17bo204b2o$17bo4bo198b2o$
17b3obo201bo$20bo7$28bo$27bo$27bo4bo191bo$27b3obo191b2o$30bo192bobo7$
38bo$37bo$37bo4bo$37b3obo$40bo184b2o$224b2o$226bo5$48bo$47bo$47bo4bo$
47b3obo$50bo$227bo$226b2o$226bobo4$58bo$57bo$57bo4bo$57b3obo$60bo3$
228b2o$227b2o$229bo2$68bo$67bo$67bo4bo$67b3obo$70bo4$230bo$229b2o$229b
obo$78bo$77bo$77bo4bo$77b3obo$80bo6$231b2o$88bo141b2o$87bo144bo$87bo4b
o$87b3obo$90bo7$98bo134bo$97bo134b2o$97bo4bo129bobo$97b3obo$100bo7$
108bo$107bo$107bo4bo121b2o$107b3obo121b2o$110bo124bo7$118bo$117bo$117b
o4bo$117b3obo114bo$120bo114b2o$235bobo6$128bo$127bo$127bo4bo$127b3obo$
130bo107b2o$237bobo$236b2obo$233bo3b3o$233b2o4bo7b2o$232bobo10b2obo$
243bo4b2o$138bo103b2obob2o$137bo105bo3b2o$137bo4bo100bo3bo$137b3obo$
140bo104bo5$215b2o$216b2o$148bo66bo$147bo73b2o$147bo4bo67bobo$147b3obo
68bo$150bo54b3o12b3o3$197b3o3$191b3o$158bo$157bo34b2o$157bo4bo20b3o6b
2o$157b3obo29bobo$160bo26bo2b2obo$187bo3b3o$187bo5bo7b2o$199b2obo$197b
o4b2o$196b2obob2o$175b2o20bo3b2o$168bo5bobo20bo3bo$167bo6bo$167bo4bob
3o22bo$167b3obo4bo7bo$170bo11b4o$180b3o2bo$180bobob2o$180bo3bo$181b3o$
181b3o!

P61:

Code: Select all

x = 30, y = 30, rule = B2i3-kq4e/S23-ay4cityz6c8
21b2o$20bobo$21bo$16bo$16bo$16b2o3bo$16b2ob3o$17b3o8b2o$23b2o2bobo$23b
o4bo$22b2o$22bo$22b3o$13b3o7b4o$13bo2bo$13bo2bo$3b4o7b3o$5b3o$7bo$6b2o
$bo4bo$obo2b2o$2o8b3o$8b3ob2o$8bo3b2o$13bo$13bo$8bo$7bobo$7b2o!

Edit 1: The rule without S8 has this extreme zigzag puffer:

Code: Select all

x = 16, y = 16, rule = B2i3-kq4e/S23-ay4cityz6c
6b2o2b2obo$3bobob2o2b3o$3obobob2obobobo$4o2bob2ob2obo$5bob2obo2bobo$6o
bo3b2o$bo3b2obob2obobo$bo4b2obob3o$ob2o5bobo$obo5b2o2b3o$o5bobo3b4o$3b
o2b6o2bo$o2bo2b2o3bob2o$bo3bobob2o2b3o$o2bob2obobob2o$b3o3bo2bobobo!

[yujh]

An interesting explosive growth rule.
Pseudo-replicator:

Code: Select all

x = 5, y = 5, rule = B2ein3-cq4-acerw6-ak8/S03-cenq5acejk8
2bo$b3o$2ob2o$b3o$2bo!

what’s Pseudo-replicator?

P3 replicator + some interesting behavior from it:

Code: Select all

x = 112, y = 28, rule = B2ein3-cq4-acerw6-ak8/S03-cenq5acejk8
o$obobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobob
obobobobobobobobobobobobobobobobobobobobobo$obobobobobobobobobobobobob
obobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobob
obobobobobobob2o$obobobobobobobobobobobobobobobobobobobobobobobobobobo
bobobobobobobobobobobobobobobobobobobobobobobobobobobobobo22$44bo$44b
2o$44bo!

That’s a small and neat puffer

Extreme zigzag puffer

nice find! Reminds me of mooselife

[hotdogPi]

P6 spaceship:

Code: Select all

x = 3, y = 4, rule = B2ein3-cq4-acerw6-ak8/S03-cenq5acejk8
bo$obo$2bo$2bo!

(note: no 2n)

One-time reflector

Code: Select all

x = 13, y = 9, rule = B2ei3-cq4-acerw6-ak8/S03-cenq5acejk8
o6$11bo$10b3o$9b2o!

P10, P14, P15, P34

Code: Select all

x = 46, y = 8, rule = B2ei3-cq4-acerw6-ak8/S03-cenq5acejk8
44bo$15bo12bo14bobo$o15bo10bobo14bo$bo11bo3bo8bo3bo10bo$2bo11bo3bo8bo
3bo8bobo$3bo11bo12bo3bo8bo$16bo12bobo$30bo!

[mniemiec]

what’s Pseudo-replicator?

Presumably, a pattern that makes multiple copies of itself that do not interact cleanly. This causes multiple copies of the pattern to keep recurring, mostly at edges of the active area, but the interacting duplicates in the middle create a large unpredictable mess. Many rules have patterns like this. In most rules, such replicators grow at speeds slower than c, so even though it's likely that they will expand forever, this is not guaranteed. (E.g. an unstabilized switch engine appears to be a puffer train, but its debris eventually catches up to it and kills it; the same thing can happen to dirty replicators.)

[cvojan]

A LeapLife derivative that is somewhat rich in spaceship velocities:

Code: Select all

x = 94, y = 24, rule = B2n3-y5q8/S23-ckq4ceint6e8
bob2o9b2o7bo8bo5b3o7bo14bo11bo8bo5bo$2ob2o17b2o7b2o5bobo6bobo12bobo10b
o7bobo3bobo$o11bo2bo6bobo6bobo12bo3bo10bo3bo8bobo5bo9bo$12bobobo20b2ob
2o4b5o32b3o3b3o$15bo14b3o13bo3bo8b2ob3ob2o5bo3bo6bobobobo$30b2o15b3o8b
ob7obo3bob3obo3b3o5b3o$47bobo7b3o3bo3b3o3b5o3bo2bo5bo2bo$46bo3bo6b2o2b
o3bo2b2o12bo3bobo3bo$44b2obobob2o5bob3ob3obo15bo5bo$44b2obobob2o7bobob
obo5b2o9b2o5b2o$43b2o2bobo2b2o3b2obo5bob2o2bo2bo7bo2bobo2bo$47bobo10b
2o3b2o16b4ob4o$44b2obobob2o5bo2bo3bo2bo5b2o6bo9bo$44b2obobob2o4bobo7bo
bo3b3o6bo9bo$44b2obobob2o7bo5bo$43b4o3b4o7b2ob2o7b2o$57b3ob5ob3o4b3o$
45bob3obo5b3o7b3o4b3o$46b5o9bo5bo8b2o$46b2ob2o6b2o9b2o4bo$58b3o2bo2b3o
5bo$58bo2bo3bo2bo4bobo$60bo5bo5b2ob2o$72b2ob2o!

Oscillators:

Code: Select all

x = 164, y = 54, rule = B2n3-y5q8/S23-ckq4ceint6e8
128bo$128bo12b2ob2o6bo6b2ob2o$127bobo11b2obo7bo7bob2o$23b2o3b2o56b2o
40bo15bo6bobo6bo$23b2o3b2o17b2o33b2o2b2o40bo15b2o6bo6b2o$4bo41bo2bo32b
2o20b3ob3o41bo$2b2ob2o6bo26b2o4bo2bo11b2ob2o26bob3o7bobobobo$bo5bo5b2o
b3o5bo3bo8bo2bo5bo2bo4b2o4bobobobo4b2o12b2o5bob2o8b2o3b2o11bo5bo5bo$bo
5bo5b2ob2o4b2obobob2o8bo6bo2bo4b2o4b3ob3o4b2o5b2o5b2o33b2ob2o2bobo2b2o
b2o$o7bo12bo3bobo3bo6bo7bo2bo10bobobobo11b2o14b2obo6b2o3b2o11bo5bo5bo$
bo5bo5b2ob2o3b5ob5o4b2o8bo2bo11bo3bo27b3obo6bobobobo$bo5bo4b3ob2o18bo
10b2o32b2o21b3ob3o41bo$2b2ob2o10bo5b3ob3o47b2o2b2o45bo15b2o6bo6b2o$4bo
18bobobobo47b2o49bo15bo6bobo6bo$127bobo11b2obo7bo7bob2o$128bo12b2ob2o
6bo6b2ob2o$128bo3$38b2o$38b2o2$36b4o$36bo2bo5$36b3o$35bo3bo$34bo2bo2bo
$35bo3bo$36b3o$31bo11bo$20b2ob2o5bobo9bobo$20b2obo5bo3bo3bo3bo3bo4b2o$
23bo5bobobo2bobo2bobobo5bo$23b2o4bo3bo3bo3bo3bo5bob2o$30bobo9bobo5b2ob
2o$31bo11bo$36b3o$35bo3bo$34bo2bo2bo$35bo3bo$36b3o5$35bo2bo$35b4o2$35b
2o$35b2o!