ConwayLife.com

Posted: **October 12th, 2015, 9:54 am**

This is a rule I just created and I am fairly happy with the results, especially because there are natural (and complex) replicators.

Code: Select all

x = 42, y = 19, rule = 345/25678/7
35.ABCDEF$34.ABCDEF$33.ABCDEF$32.ABCDEF$16.A.C.E10.A.B.D.F$14.A.16ACA
EC.E$5.C7.3ACAEA.ABADAF7ABCDEF$2.A.DAD2.E3.3ACBED.FA.CBED.F$5AE6ABADB
FD.F14.8A$3AC3A.4ABADBFD.F14.8A$2.B.B.FCF4.3ACBED.FA.CBED.F$3.A3.E5.
3ACAEA.ABADAF7ABCDEF$14.A.16ACAEC.E$16.A.C.E10.A.B.D.F$32.ABCDEF$33.A
BCDEF$34.ABCDEF$35.ABCDEF$36.ABCDEF!

Basically the way these things work is creating random soup, which explodes into spaceships and a half-constructed copy of themselves. This copy is a bit wider, but the excess simply falls off as spaceships I must say that is not a very straight-forward design, especially for something that occurs in the soup! Really, these replicators are guns that fire themselves and a few other spaceships. I think the reason these things are so common is because they expand quickly and act as a a spacefiller, which means they don't have much competition in the center, and on the edge they're favored due to their symmetry.

Even if this is the only interesting pattern in the rule (I highly doubt it, I see a range of guns and infinite growth patterns coming from this even if nothing else can be found naturally) it's still a neat little find. The replicators also interlock which I find almost cute in a way, haha.

(I hope you like the name, it took me 20 minutes to come up with.)

Posted: **October 12th, 2015, 11:15 am**

Nice rule! Here's an interesting oscillator that can be modified to produce oscillators of a few other periods:

Code: Select all

x = 6, y = 4, rule = 345/25678/7
2.A$.4A$F.A.B$.EDC!

Posted: **October 12th, 2015, 12:26 pm**

Billabob wrote:Nice rule! Here's an interesting oscillator that can be modified to produce oscillators of a few other periods:
Code: Select all
x = 6, y = 4, rule = 345/25678/7
2.A$.4A$F.A.B$.EDC!

I've seen that in other CAs, but the usual method of extending it isn't working. How did you? In other news, this produces a spaceship.

Code: Select all

x = 7, y = 5, rule = 345/25678/7
.EF$D.A2.A$C6A$B.A2.A$.A!

Edit 1; I also found this strange oscillator in the wild, I don't know what period (is there any easy way to check?)

Code: Select all

x = 5, y = 5, rule = 345/25678/7
2.D$.EAE$DF3A$EB2AF$.F.DC!

Edit 2;

I found four oscillators in the wild and they all seem to be different! They're all based around a block. Are there more of them or did I just happen to stumble upon all four close together? Must test! (I haven't done any searching on this rule yet)

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x = 60, y = 58, rule = 345/25678/7
6.AFBA$6.B2AF$6.F2AB$6.ABFA10$6.FD.F$7.2AB$6.D2AD$6.CFAC27$54.DEBA$
55.2AF$54.E2AB$54.ABFA7$3.ADAC$3.B2AD$2.AE2AB$3.BC.F!

Edit 3; (wow this rule is interesting) This simple seed spawns some growing puffers which look extremely like the replicators.

Code: Select all

x = 6, y = 2, rule = 345/25678/7
2A2.2A$2A2.2A!

Edit 4; I also found this thing. Don't ask me what to use it for, I just found it interesting.

Code: Select all

x = 34, y = 46, rule = 345/25678/7
18.FDB$19.ECA$19.FDB$20.ECA$20.FDB$21.ECA$21.FDB$22.ECA$22.FDB$23.ECA
$23.FDB$24.ECA$24.FDB$24.ECA$23.FDB$23.ECA$22.FDB$22.ECA$21.FDB$21.EC
A$20.FDB$20.ECA$19.FDB$19.ECA$18.FDB$18.ECA$17.FDB$17.ECA$16.FDB$16.E
CA$15.FDB$15.ECA$14.FDB$14.ECA$13.FDB$13.EC.A$12.FD2BA$12.E.CA$11.FCD
CB$11.DEB.BA$10.2FEDCA$11.ED2BA$11.FDCA$9.F.FECBA$11.EDBA$9.2FDC!

Edit 5; (this is getting ludicrous)
I also found this thing. I call it "The Meatball".

Code: Select all

x = 13, y = 18, rule = 345/25678/7
6.F$3.FABABAF$2.CDCBABCDC$.B.DE3.ED.B$2.C.F3.F.C$2.B2DF.F2DB$F.ACE3.E
CA.F$.EDBE.F.EBDE$.FC.F3.F.CF$EDC2.DFD2.CDE$.2EBCDEDCB2E$DBA2F3E2FABD
$.ACABCDCBACA$3A2D3A2D3A$.11A$.2A2BABA2B2A$3.2A3.2A$3.2A3.2A!

Edit 6;
I also found this Oscillator puffer.

Code: Select all

x = 35, y = 34, rule = 345/25678/7
13.2A5.2A$12.4A3.4A$11.A.2A5.2A.A$10.3A2C2A.2A2C3A$11.6A.6A$9.3AC2E5A
2EC3A$10.ACAB2ACBC2ABACA$9.C2AE2.5A2.E2AC$10.AECD2ADFD2ADCEA$9.E2A.B.
ABCBA.B.2AE$10.A.E2F2.D2.2FE.A$10.3A2D.3C.2D3A$10.AB2.EC3.CE2.BA$10.A
B2ABFD.DFB2ABA$10.AC2AD2CE2CD2ACA$10.2AE.E2.B2.E.E2A$9.BCEBDB5.BDBECB
$8.A.2D.2C5.2C.2D.A$7.BDEF.AED5.DEA.FEDB$6.A2CE2.3A5.3A2.E2CA$7.BDEFB
2AC5.C2ABFEDB$9.F.FDFB5.BFDF.F$2.2A27.2A$.3A27.3A$2.3A6.F.DC5.CD.F6.
3A$2ACA7.D2A7.2AD7.AC2A$B.2AD7.2AB5.B2A7.D2A.B$CD2EBC5.BCEA5.AECB5.CB
2EDC$.DE2D25.2DED$ED.C27.C.DE$FCDE7.EFCB5.BCFE7.EDCF$4.F6.C2AF5.F2AC
6.F$11.F3A5.3AF$11.ABD7.DBA!

All of these were found by placing blocks and dominoes near each other (in both symmetric and nonsymmetric patterns). I find it yields great results, especially when you want to find things like the replicator in the first post.

Posted: **October 13th, 2015, 4:14 am**

A rake that is not growing:

Code: Select all

x = 17, y = 6, rule = 345/25678/7
.EF2.AB2.FEDCBA$2.DC2D9A$ABC.2EAC2AFADAB2A$ABC.2EAC2AFADAB2A$2.DC2D9A
$.EF2.AB2.FEDCBA!

spaceship

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x = 8, y = 15, rule = 345/25678/7
4.2A$4.2A$2.2A2B2A$2.5AB$.3A2DAC$2.AC3AD$.D2A2FAE$CB2ED2AF$.2DE2.B$2.
C.D2C$2.ED.BD$.F3.2E$5.DF2$5.F!

The smoke could be useful:

Code: Select all

x = 16, y = 15, rule = 345/25678/7
7.D$6.ECE.B.A$4.FDEFBCAB2A$4.E.2F3ABA.A$2.C2AE2A.2EAC3A$.D.ABCA2BCEAC
3A$.E2A2DC2DE2ABA$DCEAD.D.CDC2BA$.E2A2DC2DE2ABA$.D.ABCA2BCEAC3A$2.C2A
E2A.2EAC3A$4.E.2F3ABA.A$4.FDEFBCAB2A$6.ECE.B.A$7.D!

Another rake:

Code: Select all

x = 16, y = 14, rule = 345/25678/7
5.A$3.ABCBEA.D$.A.A.2DC2AEF$3ACB2E.BAC2.F$3ACAECB2ACDCAD$2.AB2AE2DC2D
2BE$2.A2BCDC.D.DAECD$2.AB2AE2DC2D2AE$3ACAEC2BACBA.D$3ACA2E.2AE2AC$.A.
AB3A2F.E$2.2ABACBFEDF$3.A.B.ECE$8.D!

Spaceship:

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x = 14, y = 36, rule = 345/25678/7
5.F2EF$2.F.E.2F.E.F$.DED.B2CB.DED$2.C.C4DC.C$.BDEC4DCEDB$2.CE.B2DB.EC
$.ABAB.2A.BABA$.EAC2.2A2.CAE$2.3A.2A.3A$FC2A2.2A2.2ACF$2E2A2.2A2.2A2E
$DAFA2.2A2.AFAD$2C2A2.2A2.2A2C$B.DAF.2A.FAD.B$4A2.2A2.4A$2.BAD.2A.DAB
$2.2A2F2A2F2A$2.A.BE2AEB.A$2.2A2D2A2D2A$2.AE.C2.C.EA$2.2A2B2.2B2A$2.A
C.A2.A.CA$2.3A4.3A$2.2A6.2A$2.2AF4.F2A$2.2A.4E.2A$2.2AD4FD2A$2.2A.4C.
2A$.F2AB4DB2AF$.EA2F4A2FAE$.D3A4B3AD$.CA2D4A2DAC$.B4A2.4AB$.2A2BA2.A
2B2A$3.2A4.2A$3.2A4.2A!

Interesting pattern:

Code: Select all

x = 8, y = 8, rule = 345/25678/7
2A.2A.2A$2A.2A.2A2$2A$2A2$2A4.2A$2A4.2A!

SPaceships:

Code: Select all

x = 25, y = 10, rule = 345/25678/7
5.ED$4.F.FEACBA$5.A.ABD.A.A$.F3.B2A2E5A$E.E3.A.DEAD3A2.FEDCBA$.F2E.CD
C2.2ACD9A$4.F.ECB.A.2EAC2AFADAB2A$4.EF2.ABC.2EAC2AFADAB2A$10.DC2D9A$
9.EF2.AB2.FEDCBA!

Code: Select all

x = 10, y = 4, rule = 345/25678/7
F.DEBC.A$2.EFCDAB2A$2.EFCDAB2A$F.DEBC.A!

Code: Select all

x = 18, y = 14, rule = 345/25678/7
4.B.D.F3.CB.D.F$2.7A2B2A2F2E$2ABADAF2A2CDB3.F$2ABADAFA.CBDC.F$2.7ACAD
A.E.ED$2.ABADAF3A2BAD2FE$3ACAEC.EA.2BA.2FE$3ACAEC.EA.2BA.2FE$2.ABADAF
3A2BAD2FE$2.7ACADA.E.ED$2ABADAFA.CBDC.F$2ABADAF2A2CDB3.F$2.7A2B2A2F2E
$4.B.D.F3.CB.D.F!

Code: Select all

x = 17, y = 18, rule = 345/25678/7
3.A.C.E3.BA.CFE$.A.9A2E2D$3ACAEA.2BCA2F.DC$3ACAEA.2BCA2F.E$.A.5A3BA3F
E$.3ACAEA.2ADC2E$2ABADBFDAFC.E$2ABADBFD.F$.3ACBED.F$.3ACBED.F$2ABADBF
D.F$2ABADBFDAFC.E$.3ACAEA.2ADC2E$.A.5A3BA3FE$3ACAEA.2BCA2F.E$3ACAEA.
2BCA2F.DC$.A.9A2E2D$3.A.C.E3.BA.CFE!

to get more spaceships just extend this predecessor:

Code: Select all

x = 2, y = 12, rule = 345/25678/7
.A$2A$2A$.A$.A$2A$2A$.A$.A$2A$2A$.A!

Gap can be increased:

Code: Select all

x = 2, y = 24, rule = 345/25678/7
.A$2A$2A$.A$.A$.A$2A$2A$.A$.A$.A$2A$2A$.A$.A$.A$2A$2A$.A$.A$.A$2A$2A$
.A!

"Modular" growing rake:

Code: Select all

x = 3, y = 28, rule = 345/25678/7
.2A$2A$2A$.A$.A$.A$.A$.A$.A$.A$.A$.A$.A$2A$2A$.A$.A$.A$.A$.A$.A$.A$.A
$.A$.A$2A$2A$.2A!

Posted: **October 13th, 2015, 4:29 am**

Rake stabilization:

Code: Select all

x = 37, y = 16, rule = 345/25678/7
33.A$32.BAB.F$5.A.C.E22.3CD$3.A.27ADEDE$2.4ACAEA.3ACAEA.3ACAEA.A3BA3F
E$.A.2ACAEC.EA.CAEB.DAFCAEC.EA.A.EBED$3ACAEB.D.F2.ABCDEF10.ADCDC$3ACA
EB.D.F14.A3.EBC$.A.2ACAEC.E13.BCB.F.F$2.3ABADBFDAFC.EC.DB.D.FC.DC$4.
3ABADAF3ACADA.3A3DB3.F$5.A.16ABCBCF.F$7.A.C.E11.3AB3EF$26.ADCD$27.BCB
$28.A!

Posted: **October 13th, 2015, 7:57 am**

Have a smallest breeder!

Code: Select all

x = 10, y = 6, rule = 345/25678/7
5.B$4.C.C.A$5AD4A$3AF3AB2A$2.EBE.A.A$3.D!

Posted: **October 13th, 2015, 8:57 am**

Flotilla which can be modified into a rake (Thanks to Saka for the predecessor!)

Code: Select all

x = 60, y = 49, rule = 345/25678/7
2$26.BC$26.DCDC$7.B.D.F11.B2.3E.DF$5.18AC2DF.FDE$3.2ABADAF5AEA2.ADBA
2.E3.FC$3.2ABADAFDAD2.DCFCDF3A4.F.2D$5.3ACB2E.CB.AB3.D6.EFEC$5.3ACBED
CB.2A2B.DE7.D$3.2A2BDAFC3.A2.2CEFD$3.2AB3AFA.FE2AB.D2CE$5.AB6A2.ADC.F
D$5.3AEAEA.F2.DCA3CBA$5.AB5A3.F2D2ADEACF2.CD$3.6AF.2AF.3A2B5A2.DEDC$
3.3ACD2ACD4A.3ACAFBC2.D2EDB$6.3AE2DC2A2.AB2.B2DABFCDCBC2.D$5.BABADC.D
2A2.2A2FC2DCDEBCED2.EFE$6.3AE2DC2A2.AB2.B2C.F6.F3.F$3.3ACD2ACD4A2.BCD
E3F12.E.BA2.F7.EF$3.6AF.2AF.2ACDC3F3E.CDAB.A2.FCFC.A2.D.E4.F$5.AB5A3.
BF2DBE2A3.D2EBC3A.DEDE3AE.EF5.E.F$5.3AEAEA.FDECDCD4A2.D2EBC2AF2D.F.2A
FDFE5.EFE$5.ABA.B2A.F2.C2DEA.A.F2.CDAB.A2.E2.BCEAE.FE7.F$3.4ABCF.2A3.
B2CDF.DE15.AB2DED$3.3AC3DBC2A2.ABF.FD18.A3C$6.2A2DBCBD6.2ED18.BAB$5.B
ABADA.C.E5.2DC19.A$5.2AB2ABDE.2F4.2CB$3.2ABADAFD.F2.E4.2BA$3.2ABADCFE
9.2A$5.A.CBED.F4$21.A.CBED.F$19.2ABADCFE$19.2ABADCFE$21.A.CBED.F!

It also seems to look like an oscillator puffer, but I have no idea where to start stabilizing that.

Posted: **October 13th, 2015, 8:58 am**

Freywa wrote:Have a smallest breeder!
Code: Select all
x = 10, y = 6, rule = 345/25678/7
5.B$4.C.C.A$5AD4A$3AF3AB2A$2.EBE.A.A$3.D!

So that's where those breeders come from... They're also not technically replicators but Wallplicators sounds better than Wallbreeders to be honest.

After all, the main body sure is replicated.

EDIT; The rule B345/S25678 (Wallplicators without the generations mixed in) is kind of interesting. Everything crystallizes into chaotically growing squares. It even has some nice patterns in the middle that DON'T make your eyes bleed like most B2 exploding rules (Because, of course, this is not B2).

Posted: **October 14th, 2015, 12:00 am**

Could this lead to a gun?

Code: Select all

x = 2, y = 5, rule = 345/25678/7
.A$A$A$2A$.A!

Posted: **October 14th, 2015, 12:10 am**

Just for fun:

Code: Select all

x = 5, y = 241, rule = 345/25678/7
2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.B
DF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF
$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$
2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE
$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$
2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.
ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$AC
E$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$
2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.B
DF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF
$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$
2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE
$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$
2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.
ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$AC
E$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$
2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.B
DF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE!

Although it does work on a torus:

Code: Select all

x = 5, y = 240, rule = 345/25678/7:T0,240
2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.B
DF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF
$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$
2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE
$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$
2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.
ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$AC
E$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$
2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.B
DF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF
$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$
2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE
$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$
2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.
ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$AC
E$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$
2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.B
DF$ACE$BDF$ACE$.BDF$.ACE$2.BDF!

Posted: **October 14th, 2015, 9:15 am**

Saka wrote:Just for fun:

Code: Select all

x = 5, y = 241, rule = 345/25678/7
2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.B
DF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF
$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$
2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE
$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$
2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.
ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$AC
E$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$
2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.B
DF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF
$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$
2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE
$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$
2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.
ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$AC
E$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$
2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.B
DF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE!

Although it does work on a torus:

Code: Select all

x = 5, y = 240, rule = 345/25678/7:T0,240
2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.B
DF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF
$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$
2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE
$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$
2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.
ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$AC
E$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$
2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.B
DF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF
$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$
2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE
$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$
2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.
ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$AC
E$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$
2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.B
DF$ACE$BDF$ACE$.BDF$.ACE$2.BDF!

Haha, it reminds me of what happens when you just make a gigantic straight line in Life (Without the sierpinski's triangle, of course

)

Posted: **October 15th, 2015, 1:37 am**

Dets65 wrote:

Saka wrote:Just for fun:

Code: Select all

x = 5, y = 241, rule = 345/25678/7
2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.B
DF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF
$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$
2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE
$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$
2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.
ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$AC
E$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$
2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.B
DF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF
$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$
2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE
$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$
2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.
ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$AC
E$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$
2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.B
DF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE!

Although it does work on a torus:

Code: Select all

x = 5, y = 240, rule = 345/25678/7:T0,240
2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.B
DF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF
$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$
2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE
$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$
2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.
ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$AC
E$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$
2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.B
DF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF
$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$
2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE
$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$
2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.
ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$AC
E$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$
2.ACE$2.BDF$.ACE$.BDF$ACE$BDF$ACE$.BDF$.ACE$2.BDF$2.ACE$2.BDF$.ACE$.B
DF$ACE$BDF$ACE$.BDF$.ACE$2.BDF!

Haha, it reminds me of what happens when you just make a gigantic straight line in Life (Without the sierpinski's triangle, of course

)

But could it be stabilized? That would be cool

Posted: **October 15th, 2015, 6:27 am**

Freywa wrote:Have a smallest breeder!
Code: Select all
RLE

14-cell quadratic found naturally:

Code: Select all

x = 7, y = 3, rule = 345/25678/7
BA.EDF$BA2.3A$3.B2AD!

Posted: **October 15th, 2015, 11:06 am**

BlinkerSpawn wrote:14-cell quadratic found naturally:
Code: Select all
x = 7, y = 3, rule = 345/25678/7
BA.EDF$BA2.3A$3.B2AD!

Eight cells, actually. The left cluster and two other cells can be removed without changing the behaviour.

Code: Select all

x = 4, y = 3, rule = 345/25678/7
.DF$.3A$B2A!

Posted: **October 19th, 2015, 9:48 am**

Woah.

Code: Select all

x = 6, y = 6, rule = 345/25678/7
2A2.2A$A4.A$2.2A$2.2A$A4.A$2A2.2A!

A synthesis!

Code: Select all

x = 29, y = 56, rule = 345/25678/7
27.2B$27.2A26$BA$BA26$27.2A$27.2B!

Posted: **October 19th, 2015, 10:01 am**

Saka wrote:Woah.

Code: Select all

x = 6, y = 6, rule = 345/25678/7
2A2.2A$A4.A$2.2A$2.2A$A4.A$2A2.2A!

A synthesis!

Code: Select all

x = 29, y = 56, rule = 345/25678/7
27.2B$27.2A26$BA$BA26$27.2A$27.2B!

Can be extended, but I'm not sure how to stabilise it.

Code: Select all

x = 131, y = 11, rule = 345/25678/7
105.2A2.2A2.2A2.2A2.2A2.2A2.2A$2A2.2A2.2A95.A24.A$A8.A97.2A2F2A2F2A2F
2A2F2A2F2A$2.2A2F2A99.2A2F2A2F2A2F2A2F2A2F2A$2.2A2F2A97.A.2F2.2F2.2F
2.2F2.2F2.2F.A$A.2F2.2F.A95.A.2F2.2F2.2F2.2F2.2F2.2F.A$A.2F2.2F.A97.
2A2F2A2F2A2F2A2F2A2F2A$2.2A2F2A99.2A2F2A2F2A2F2A2F2A2F2A$2.2A2F2A97.A
24.A$A8.A95.2A2.2A2.2A2.2A2.2A2.2A2.2A$2A2.2A2.2A!

Posted: **October 19th, 2015, 6:05 pm**

Saka wrote: A synthesis!
Code: Select all
rle

Another:

Code: Select all

x = 75, y = 33, rule = 345/25678/7
25.2F$25.2E$25.2D$25.2C$25.2B$25.2A23$69.ABCDEF$69.ABCDEF2$EDCBA$EDCB
A!

Posted: **October 22nd, 2015, 5:41 pm**

New spaceship!

Code: Select all

x = 23, y = 10, rule = 345/25678/7
11.FEDCBA$12.FEDCBA$5.C5.E.CFADAB$.F.EDBDA.F.DEBC6A$DEFE.ABA.F2ACB2AF
ADAB2A$DEFE.ABA.F2ACB2AFADAB2A$.F.EDBDA.F.DEBC6A$5.C5.E.CFADAB$12.FED
CBA$11.FEDCBA!

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Wallplicators (345/25678/7)

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Re: Wallplicators (345/25678/7)

Re: Wallplicators (345/25678/7)

Re: Wallplicators (345/25678/7)

Re: Wallplicators (345/25678/7)

Re: Wallplicators (345/25678/7)

Re: Wallplicators (345/25678/7)

Re: Wallplicators (345/25678/7)

Re: Wallplicators (345/25678/7)