the handbox (haaaaaands' sandbox)

haaaaaands · Post by **haaaaaands** » June 22nd, 2024, 4:44 pm

just a place where i post my random ca stuffs i wanna test to see if they work or not

@RULE HaaaaaandsTestRule

@TABLE
n_states:4
neighborhood:vonNeumann
symmetries:permute
0, 1,1,1,0, 1
0, 2,2,2,0, 2
0, 3,3,3,0, 3
1, 0,0,0,0, 0
1, 1,0,0,0, 0
1, 1,2,3,0, 3
1, 1,1,1,1, 0
2, 0,0,0,0, 0
2, 2,1,0,0, 0
2, 0,1,2,0, 1
2, 2,1,1,0, 3
3, 0,0,0,0, 0

Code: Select all

#C it doesn't work wtf
x = 1, y = 1, rule = HaaaaaandsTestRule
A!

...any help getting ruletables to work?

confocaloid · Post by **confocaloid** » June 22nd, 2024, 7:46 pm

haaaaaands wrote: June 22nd, 2024, 4:44 pm...any help getting ruletables to work?

It should work if you put both in one snippet, with @RULE appended after the RLE:

Code: Select all

x = 1, y = 1, rule = HaaaaaandsTestRule
A!

@RULE HaaaaaandsTestRule

@TABLE
n_states:4
neighborhood:vonNeumann
symmetries:permute
0, 1,1,1,0, 1
0, 2,2,2,0, 2
0, 3,3,3,0, 3
1, 0,0,0,0, 0
1, 1,0,0,0, 0
1, 1,2,3,0, 3
1, 1,1,1,1, 0
2, 0,0,0,0, 0
2, 2,1,0,0, 0
2, 0,1,2,0, 1
2, 2,1,1,0, 3
3, 0,0,0,0, 0

haaaaaands · Post by **haaaaaands** » June 23rd, 2024, 9:47 am

i wonder if i can eventually make a good multistate rule

Code: Select all

x = 64, y = 64, rule = HaaaaaandsTestRule2
A2.C5.D6.ABC.CAD.2A.D4.DBC.CD2.ACD3.B.CA2.A.B2.B3.B.B$2.B.B3.C.DC5.2D
A3.CB.BC9.B.A.AD3.ACA.D.DCB2.D.2DA2D$.A2.A.ACDAD.C2A2.DBACD.CDB2.C.BC
2.DA.A2C2.D2.D.B.DB2.D2.C3.BD.C$CDCAC2.BDBDBAC2.A2CBCACB2.C.CB.A.B2AB
3.D.CA.A2B.ACBD.4CB2.AB$.B.ADA.A2.B.2B2.C.B3.C2.D2BC3.B.D5.B2AC3.BAC3.
D2.2B.B2.AC$B.D.C2BABACD4BACAC3.CAC.A.2A.A2.D2AC3.A.2D3.2D.AB2.DCAB2.
C$D2.BC.C.BDA.B4.C.D.CBCB2.B2.DCD.DC.BA2.B8.B6.A2.CBC$AC4.2A.ABA2.A2.
B.DB2.C.D.C3.A2.AC2.BDC2.D2CD.B.A2.DB.A2.D2.BD$.D2.BD.BD2B.A.A2C2.B.D
2.CB.D3.DCB.C3.B3.D.A3.B2.ADCACA.A2.CA$C.B2.D.BA.D.DB2.CAC.C2.D2.D.AD
B.D7.A.C2.AB.C2.CA2B.D2.C3.C$B4.2A4.A3.ABD.A2.D.C2.A3.A4DC.B.A5.C2.AD
3.BCD.DBAD$.C.AC2.DBD2.D2.C2BA2.2BCB.C2.DB4.B.C.BA2C2.BAB.A3.D3C2D.B.
B$.D.AC5.B.CB.D.CBD2.BA2.BCD3.B.A.D.2AD3A.CD2.ACD.A.B4.ADB$DA2.2AC14.
B2.A3.C.DBAD2.D3.A.DB2.2C6.CD2.D2.D$A.D.D2.2B2C2DC2.A.CD.B.BA.BDC2ADC
DB4.2DC3.C3.DBD.AB2D.A2.A$B3.A2.AB2.A5.C.CAC2A.ACB2.BD2.2C2B3.C2.B.D2.
DC.ACD5.A.CA$A.CAB.2A.D.ADBDA.A.D5.DC.D3.C.D.B.CB2.B.CAD2.D3.AB2.A2.2A
.C$AD7.A2.D.2D2.A3.D3.C.ACB.A4.D.A4.2A.AC.AC8.D2.A$.A3.A.D2.DC.2DC.D.
B4.2CD.DA4.B3.DB.D3.C.CB2.D2.DA.CD.A2.B$A2.D4.A.C.DA.C.DC3.DC2DAD4.B.
BAD.D4.D2.A.C2A2.CBA2.CB3.B$.DCABC.AC.DAC4DA2C2.2CD3.A.2DB2.A.CD.CAC.
A2D4.CA3.2A2B.A2D$BD3.B.2BCADB.A.ADCD2.C.D3.A.BA2.DC3.ABC.B2.2C4.2AD.
2C.2A$6.AB.BC.AC.2C2.ACADC2.DB.ABA5.D.D2.D.DC8.AC.D2BA.BD$C2.2A.AB3CA
.A2.B.D.C2.D2.DA.CDA.A.DA.CBC3.D.A2BCA2.D.D4.CB2D$2.B.C.C2.BCB.B4.DA2.
CDA.D.C.B.2C.D2BA.3DB2.B2CAB.DADB.BCD$DBC.C3.D.AB.A.ACB6.AD2C2.AC3.AB
.C2.2B2.B3.DC4.B.A2.ACBA$3.B2.C4.B3.2A2.D.ACA3.BA2C.B2DA.B.BA2.BC2.C3.
CD5.C.A.DB$C.B2.2CAC2.3A.DCAD.DCD2.DC4.B.B2.D.2AB2.AC.AC3.BDB2.2CB2.A
BC$B.DB3.D2.BDCD3.CADBCA3.CA3.CB2.AB2.DC.D.C.C2.ABC4.C3.D.CB$CA2.CACD
7.DB.C5.B2.BD2.CD4.DCACAC2.A2.A2D2.D4.C.A2.B$ABA2D.2A.BD.C.A6.DC6.A2.
2C2.C.AB2.D2CD2.D.D2.B2.A2.ADA.C$ADCBC2B.C.B.AD.D2.A.ACD.C.D.3A4.C2DA
.B.B2.AC.BDC.CD2.CB2.BD.C$D.2BCA.D4.2A2.D.DBAD2BCBAC3.C3.A.D2C.CBAC.B
2C2A.A.2ABDA4.D$4.C.C2.D.A2.D7.AB2.B3.AB.2C2.C.DB.D2.B2.B.A3.A.DC2.BD
A$AC2.B.BA4.3B2.2BCBDB.2B5.C2BA.AB.C2BA.B2.B.C2.A2.D6.D$3.AC2.C2AC.A2.
D5.A.C2.D2.A2DAC.2A2B.A.C5.D.CA.D.CD$3.A.ADA3.AB.BCB.C.2C2.B.B4.BAC.2C
2D3.D4.B3.C2D.2CDCBC2.A$CB2.2D5.B2.C.2CA2BD3.A2.D.CD3.2A.A.B.A6.C.2D3.
B.BA.D.D$3.D2.C.D.A.A.CDB4.CD2.B2CB4.A.C.D5.D2.D.BA2.CD.CDBA2.B.B$C2D
.D2.BDA2.CAC2.2A3.C2.BA.CBDB.BA.C2.BDB3.BADBD.C4.DC2B.BAC$.CACBA2DB6.
D2.2C.DC2.A.C.B2.D2.BDB.2D2.B3.C.C.B2D.2D.B2CB.B$B5.D.A3.D5.2C.B.BD.D
.B.A.CDBC2A3DB.D2.DCD6.DB.D2.A$2.ADB3.C.B.A2.BABD2A5.B.A2.A.A.2A3.BC.
A.2DA.A.2A2.A.B.D2.C$A.D.BC2.2C.A2DBCBC.DB2.AB.D3.D2.D.DA2C5.C3.BABC2.
B.DB.D.DB$B10.B.D4.C2.B2.BCA.D2CA.D.ADCD2ABC.2ADC2.C4.A2C.A2.2C$.A2BD
3.ACB.B3.C3A.CA2.2DB2A.CDAD.C.B.DBC5.A2.C2.A2D2.D.BC$2.D.A2.2DACA.C.C
4.BCA2.D.A.A2.BD.AC.C.D.C2B3.AD3.CADAB4.A$B.CA.C.2C.2BC.D.C2.D2.B.B2.
B2.C3.2D2.2A2.A6.C3.B2A.A2.DC.B$2.CAB.BAC2D.BABA2.DC.DC2.2BD7.A3.C2.D
.C3.2ADCA4.DC2.AB$.BA.A2.A.A.CD2.ADC3.2B3.C2.A.A3.D2.B6.C.CD.B.CBCABD
4.DB$.D6.D.CA.C4.C7.BA.AC.C.BD.D.A2.2ADB.C.AB5.DC4.CB$DADC2.A2.C3.D3.
CA.B.DC2.2A2DB.BD2.A2DB.A4.C3.C.C2A2.2DBC.AB$2.AC3.A2.DCA.ABD.2ACD2C3.
B.2A.BA2D.CBD.B.A2.B.A2.BADB.CD.A.BD$D.CA5.ABACBD.BC.2AD2.A.BCB.AD3AB
ACDC2B4.2CA2BD2.DBDADA3.C$2.CBCB2.CD.CDB3.D.A.A.B.B.2AC3.B2.ACA4.D2BA
2.B4.B.CB2A.AD$B.DBC.3D.CABD.D2.2CD.A.AC2.2C.CA2.CB5.2CD2CBCBDCBC5.A.
C$2.C2.C2B.2A.C2.A.CB.ADC4.B2ACB.C.B2.2B.B.2A.C2.DC.3CDA.BD.AB$2DCD.A
3.AD3.A2C2.B.AB3.A.DA.ADBCD.CB3.B2A.C5.B.BC3.D2.2C$B.2CD3.D.CB3.A.AC.
B4.BA.C3.C.BD.D.DA2.DBD2CA4.B.2AC.D.2AB$.2DB2.B4.BC2.CDB2.DC3.DBADAD2.
B.A2.B.CB.C.AB3.C6.2B3.C$2.B4.D2.BDCA2D.C.BCB9.B.B.2A2.D.DA4.D4.A.B4.
B2.BA$.D.D4.2BC.B2.A.DC.2BADA3.CA4.DA.CDC.D.CB4.2D.D4.C5.C$5.B5.D.ABD
A.BC3.BD2.BC2.BA.2B.DAB2.2D.B2.B.CADB2.CD.CD$A2B2.BD.B.B.CA.D3.A.A2.A
C4.CABC.BC2.DB.D2.C.D.AD.B2.DBA.A3.B!
@RULE HaaaaaandsTestRule2
@TABLE
n_states:5
neighborhood:vonNeumann
symmetries:permute
0, 1,1,1,0, 1
0, 2,2,2,0, 2
0, 3,3,3,0, 3
0, 4,4,4,4, 4
1, 0,0,0,0, 0
1, 1,0,0,0, 0
1, 1,2,3,0, 3
1, 1,1,1,1, 0
1, 4,0,0,0, 0
1, 4,4,0,0, 0
1, 4,4,4,0, 0
1, 4,4,4,4, 0
2, 0,0,0,0, 0
2, 2,1,0,0, 0
2, 0,1,2,0, 1
2, 2,1,1,0, 3
2, 2,2,2,2, 4
2, 4,0,0,0, 0
2, 4,4,0,0, 0
2, 4,4,4,0, 0
2, 4,4,4,4, 0
3, 0,0,0,0, 0
3, 4,0,0,0, 0
3, 4,4,0,0, 0
3, 4,4,4,0, 0
3, 4,4,4,4, 0
3, 1,2,3,0, 4
4, 0,0,0,0, 0
4, 1,2,3,0, 0
4, 1,1,0,0, 0
4, 2,3,0,0, 0
@COLORS
0 0 0 0
1 64 104 32
2 128 8 16
3 0 255 255
4 196 196 5

Code: Select all

x = 64, y = 64, rule = HaaaaaandsTestRule3
.E.B2.E2.B.A3.B2EB3.BD7.E2.CAE.2A2.B2.AEC.AED2.C2.B.A2.D$3.2D.D.2C2.C
3.E2.B.A.E3.C.DA3.EB.BC.CA.ED3.C2.D.C2E.B2.A2.D$.2C2.C.AB5.DA3.D2ED.E
.2BE2AC6.C2A2.DB2ABEB.C.CA5.D.A$EBC.BA3.DB.C2.D.DBCE.A.BA.D2AB.E2CBE.
C3.ECEB3E8.AB.CE.D$D.BDAD2.A2D.DB2.BC2.AEBC.C.ACDC3.2D2.C.DC.CA2.D.A.
D3.B2EBAE.CE$.B.CDCB2DC2.E2.AB2.BEA3E.2EA2.2DC.2E10.E5.2E.EA4.DB$.C.A
B.C2A2.C4.CE.B3.D.DC2.D2.ECB.EB.C.DADCDA.E7.D2.2CE.D$A2.DCA4.2E3.A.AB
A2.ABADEAE.3A3.DE.BCDBA.2E3.D5.B2.C2.A$A2E2.2AE.ED.D2.D2EBC.2DA2.B.A2.
ED2.C3.E.B5.E.A4.2B3.A2.ED$3.A6.D.EA4.EA.AD2.E2.E3.A3.BA2B2.CBCB.E.D.
E.E.A6.D$C.E.A.BD2.BA.BE3.CE2.B.AD.B.BD.E.A.DAD.D3.D.E.A2.C2.D2.E2.A.
C$B.AC.AEBE2.EDA.B.CD.CD3.DA2.C.ED2.B.B3.CB3.CA2C2D2C.B4.A.D$EB5.CDB3.
C3.BD3.C2.B2.A2.DB2.A.BC.D2.C.2C.C.B5.B2.E.D.A$A2.2C.2EB2CDE.B2CE.2BD
.D.BC.DB3.CA.DC.CB.DBED.E3.A.BD6.C$C2.CA6.2B3A3.C2.CA.E.D.DE2.E2.D2.D
A.A.C.EA.2E2.A2.C3.EA.B$5.B.DE5.E3.E.AC3A.C2.2EC.B.C2.2D3.ADADE.EB9.E
.AC$2.DB3.A2BA2.B.D.C.D.BC8.DAB3.C.2DA2.B.DC.E.D2.3C.E2.D$2.A.C5.D.AD
ABD.BA3.B3.D.A2.B4.C4.DB2.B.E.A.A.CE.B.AD$.B.BAB.AC2D.BACE2DC2.CA.DA4.
AE3.B.EAB.DCE2.DA2.EDE.2D6.A$3BDBC.A3.ACBE.CD.C.D.ADAE.E.A.EA.B2.DA.C
4.CBDE.B.DB3.E$BA4.D.CE2.E4.AEB.AB.B4.A3.BEA3.A2.A.2AB.AB2.C3.BD2.3C$
BC2.B.B.C.BC2.2DA4.EC.BDC5.E.A2.D2A5.2E.E.A2.E.B.C.D$B.2A2C4.3AC2.2E.
B2.D2.BA.B3.D7.C2.B3.CD3A2.C2B2.E.E$2.E.BE2B.A.BE2.B.D5.A2.BD.2C2.A2.
2C2DC.D.EBEBC2.B.E.CD2B2.C.E$4.AB.E2.EBD3.3EA.B2E2.A5.E2.A.DE.B.CE.D2.
E.BAC2.B4.C.C$.CB2.CAB.C5.BECDA.A2BD3.D2.EB.E3.E.A2.CD.ACDE.2E.D4.3BA
D$ED.A.D2C2.AB6.DE2A2.D2.CED3.B2.A.DADAB4.DBE.AE.B3.E2.A.D$B4.ECE.B.B
2.2CADC2EC2.EBE2.D.A.CA3.BD.A.EC.D.A.B2.AB.2A.2B.A$.C.E3.DBAC.A3.E3.B
.E2.EB2.2A.B.EA6.E2.EBED2.C2AE.D2E3.E$B5.E.CE2.C2A.EB.AB.ABA.B3.B.DA.
EB2EAD3.B2.2D2.B.CBDE.DA.D.E$A2.E3.A2.B2A6.AD2.B4.B2.CEC2E5.2D2ED.C2.
A.EC2.D2.A2.A$2.B.ABDA4.A.E.E.A.A.ECB7.A2.B.2D4.A2.BA.EDA.D2.D.D$.D4.
BA2D3.BD.D.E5.B7.D.D.EABC3.C.B2.C2.BCA.CEDEBE.A$CD.B4.B3.E2.CDAE.EA.D
E.D2.B.EB.B2A3.AC2.DC2A.C2.CED2.C2.2D2B$EAE.B2CD2.BD2CB.ACAD.E2A.CD2.
2C2.C.3B.2E.E2.E.E2.D.A3.D.CA.2BD$ACEDADC2.DBA.CB.E.2ACBCD3.C.E2.AB.2E
2A.C3.AB.A4.DA4.C2DAC$EC.2C2.D.BAD4.DC.2E4.CDCA2.ED.2BE2.DAB.A3.D.EDE
B.B2.BDA.A.A$7.BE3.BD.A.D.BDCDBEC2.CB2.ECD5.BDC.CA4.D3.E2B.CBD2.D$2A2.
B.DA.DAD2.D4.EC2.C.DAC.CE.A4.DE.AE2.AE4.BAD4.B2.C$.B.B2.B.2D5.A4.B.2D
C2.DEC2DCED.BC4.D.E.D.E2D.B.C3.C.B2.E$D2.C.A3.C.EBEDAED.D2.B.2BD.B2.E
D.CE3.BE7.C.A4.2CA.BE2.B$B4.C.D5.EC2DB.ECEBAB.C.BCDAD2.2CE2.DA2.BC2.B
2.A.C3.E2.2BCD$CD2.E.C.A2BA.DE2.A3.E5.CE2.B.2D.A2.DB2.CE.2E2.B2.C.EA2.
A2.B$E6.C2B2ECA5.D.EB.ECA4.2BA2.EAD3.BACEC4.EBA.EDCBE.2E$.B2.ACD2.E2D
2.CBDA2BA4.E.2BD.2ABCE2B4.E4.B.CACD2.C.2BC3.D$2DED.E.BEC.E.A.E.DC3.3A
B7.D7.2A.A2C2A3.D.AB2.CB.D.A$3.2ACE.EA2B3.DA2B2.E2.D2.CD2.C6.ADAC3.BE
2.D.BA.B.E2B.C.2A$.BCD2B.C2B3.DA.D.D.E2.BEC.CD2.DCEA.D.E.D6.2D2.A2.2E
D4.C$B2.C2.E.E2.BC3.D2E.C.C.E.AE.A.CB3.A.2CDE.B3.D.C2D6.ECABE$D4.B.BA
2DA2B.CED.BACD2.A.ED.EAEAB2.ECD.DB.DC2.B2.E2CAB6.2B$C2ED2.B2.C.CBA2.E
2DEDC2.E2.E.C2.CBE6.A.DB.B5.E2.EDE2.D.ED$3.BEBC2.E.C3.EDE.E2.2D2.CA.E
CE.B2.DAD3.C2.D.3E3.B3.C2.CE$.A.C.DB2.AED2.E2.ED.C.D.BACB3.AB2.3D4.E9.
2E.CA2.E3.C$2.E.EAB.A.A.C.2B2.AD.C.C2.2AC2.2CD.B.C3.A2.B.D.D.D4.DC.B$
.CE.DED.DB2.D.ECD2.EDA.AB3.A.A.EAC.CDA2.2E2.E.C.A2DE3.D3.2EDA$2.DA2.B
C.C2BE2.C.BAB.AD.2D2A.BA4.E.A.CDEDEBE.DC.EA.BDEABD.C2.A$2.D2.A.D.E.AC
2.B2.ED.DE9.2D2.A.B.E.B2D.A.BEBAC2.D.D.DC2.E$CE.DBACA2.BC6.D.D2.D.B.E
B.E.E5.CE.B.A2E.C3DC.EC.A.A.4D$2.C2A.D.E3.C5.A.AE.CBE.B.E2.DCB.A3.3C.
ECDE.AC3.D.2D.2DE$D.D2.BEA.E.C.D.A2.E3.2CEAC5.B.C2A2.2E2.D3.E.E.2A.AB
.C.2E.E$EB.D3.B6.E.AC.DAD.A.B2.BEBAEAE2.AB2.A2.A.2D.E2.ED2.E2.A3D$2.2A
2CA.D.D3.DCEA2.C2.B.CBE.DE.B3.DCE.E.A3.CAC.DC2B.DBAC4.A$D.A3.AE3.CE3.
CA3.B.BAB2E3.D.B.A.AC.BE.2E.ECE5.B2.CD.ED$.D2.E2.D2.ED.ED.BC2.E.B2E4.
AD2.2B4.DB.ED3.AD2.AED.C3.A.D.C!
@RULE HaaaaaandsTestRule3
@TABLE
n_states:6
neighborhood:vonNeumann
symmetries:permute
0, 1,1,1,0, 1
0, 2,2,2,0, 2
0, 3,3,3,0, 3
0, 4,4,4,0, 4
0, 1,2,3,4, 5
0, 5,0,0,0, 1
0, 1,1,1,1, 5
0, 1,0,0,0, 5
0, 2,0,0,0, 5
0, 3,0,0,0, 5
0, 4,0,0,0, 5
1, 0,0,0,0, 0
1, 1,0,0,0, 0
1, 1,2,3,0, 3
1, 1,1,1,1, 0
1, 4,0,0,0, 0
1, 4,4,0,0, 0
1, 4,4,4,0, 0
1, 4,4,4,4, 0
2, 0,0,0,0, 0
2, 2,1,0,0, 0
2, 0,1,2,0, 1
2, 2,1,1,0, 3
2, 2,2,2,2, 4
2, 4,0,0,0, 0
2, 4,4,0,0, 0
2, 4,4,4,0, 0
2, 4,4,4,4, 0
3, 0,0,0,0, 0
3, 4,0,0,0, 0
3, 4,4,0,0, 0
3, 4,4,4,0, 0
3, 4,4,4,4, 0
3, 1,2,3,0, 4
4, 0,0,0,0, 0
4, 1,2,3,0, 0
4, 1,1,0,0, 0
4, 2,3,0,0, 0
5, 0,0,0,0, 0
5, 1,1,0,0, 0
5, 2,2,0,0, 0
5, 3,3,0,0, 0
5, 4,4,0,0, 0
5, 5,5,0,0, 0
@COLORS
0 0 0 0
1 64 104 32
2 128 8 16
3 0 255 255
4 196 196 5
5 255 255 255

pifricted · Post by **pifricted** » June 23rd, 2024, 9:50 am

haaaaaands wrote: June 23rd, 2024, 9:47 am i wonder if i can eventually make a good multistate rule

Code: Select all

x = 64, y = 64, rule = HaaaaaandsTestRule2
A2.C5.D6.ABC.CAD.2A.D4.DBC.CD2.ACD3.B.CA2.A.B2.B3.B.B$2.B.B3.C.DC5.2D
A3.CB.BC9.B.A.AD3.ACA.D.DCB2.D.2DA2D$.A2.A.ACDAD.C2A2.DBACD.CDB2.C.BC
2.DA.A2C2.D2.D.B.DB2.D2.C3.BD.C$CDCAC2.BDBDBAC2.A2CBCACB2.C.CB.A.B2AB
3.D.CA.A2B.ACBD.4CB2.AB$.B.ADA.A2.B.2B2.C.B3.C2.D2BC3.B.D5.B2AC3.BAC3.
D2.2B.B2.AC$B.D.C2BABACD4BACAC3.CAC.A.2A.A2.D2AC3.A.2D3.2D.AB2.DCAB2.
C$D2.BC.C.BDA.B4.C.D.CBCB2.B2.DCD.DC.BA2.B8.B6.A2.CBC$AC4.2A.ABA2.A2.
B.DB2.C.D.C3.A2.AC2.BDC2.D2CD.B.A2.DB.A2.D2.BD$.D2.BD.BD2B.A.A2C2.B.D
2.CB.D3.DCB.C3.B3.D.A3.B2.ADCACA.A2.CA$C.B2.D.BA.D.DB2.CAC.C2.D2.D.AD
B.D7.A.C2.AB.C2.CA2B.D2.C3.C$B4.2A4.A3.ABD.A2.D.C2.A3.A4DC.B.A5.C2.AD
3.BCD.DBAD$.C.AC2.DBD2.D2.C2BA2.2BCB.C2.DB4.B.C.BA2C2.BAB.A3.D3C2D.B.
B$.D.AC5.B.CB.D.CBD2.BA2.BCD3.B.A.D.2AD3A.CD2.ACD.A.B4.ADB$DA2.2AC14.
B2.A3.C.DBAD2.D3.A.DB2.2C6.CD2.D2.D$A.D.D2.2B2C2DC2.A.CD.B.BA.BDC2ADC
DB4.2DC3.C3.DBD.AB2D.A2.A$B3.A2.AB2.A5.C.CAC2A.ACB2.BD2.2C2B3.C2.B.D2.
DC.ACD5.A.CA$A.CAB.2A.D.ADBDA.A.D5.DC.D3.C.D.B.CB2.B.CAD2.D3.AB2.A2.2A
.C$AD7.A2.D.2D2.A3.D3.C.ACB.A4.D.A4.2A.AC.AC8.D2.A$.A3.A.D2.DC.2DC.D.
B4.2CD.DA4.B3.DB.D3.C.CB2.D2.DA.CD.A2.B$A2.D4.A.C.DA.C.DC3.DC2DAD4.B.
BAD.D4.D2.A.C2A2.CBA2.CB3.B$.DCABC.AC.DAC4DA2C2.2CD3.A.2DB2.A.CD.CAC.
A2D4.CA3.2A2B.A2D$BD3.B.2BCADB.A.ADCD2.C.D3.A.BA2.DC3.ABC.B2.2C4.2AD.
2C.2A$6.AB.BC.AC.2C2.ACADC2.DB.ABA5.D.D2.D.DC8.AC.D2BA.BD$C2.2A.AB3CA
.A2.B.D.C2.D2.DA.CDA.A.DA.CBC3.D.A2BCA2.D.D4.CB2D$2.B.C.C2.BCB.B4.DA2.
CDA.D.C.B.2C.D2BA.3DB2.B2CAB.DADB.BCD$DBC.C3.D.AB.A.ACB6.AD2C2.AC3.AB
.C2.2B2.B3.DC4.B.A2.ACBA$3.B2.C4.B3.2A2.D.ACA3.BA2C.B2DA.B.BA2.BC2.C3.
CD5.C.A.DB$C.B2.2CAC2.3A.DCAD.DCD2.DC4.B.B2.D.2AB2.AC.AC3.BDB2.2CB2.A
BC$B.DB3.D2.BDCD3.CADBCA3.CA3.CB2.AB2.DC.D.C.C2.ABC4.C3.D.CB$CA2.CACD
7.DB.C5.B2.BD2.CD4.DCACAC2.A2.A2D2.D4.C.A2.B$ABA2D.2A.BD.C.A6.DC6.A2.
2C2.C.AB2.D2CD2.D.D2.B2.A2.ADA.C$ADCBC2B.C.B.AD.D2.A.ACD.C.D.3A4.C2DA
.B.B2.AC.BDC.CD2.CB2.BD.C$D.2BCA.D4.2A2.D.DBAD2BCBAC3.C3.A.D2C.CBAC.B
2C2A.A.2ABDA4.D$4.C.C2.D.A2.D7.AB2.B3.AB.2C2.C.DB.D2.B2.B.A3.A.DC2.BD
A$AC2.B.BA4.3B2.2BCBDB.2B5.C2BA.AB.C2BA.B2.B.C2.A2.D6.D$3.AC2.C2AC.A2.
D5.A.C2.D2.A2DAC.2A2B.A.C5.D.CA.D.CD$3.A.ADA3.AB.BCB.C.2C2.B.B4.BAC.2C
2D3.D4.B3.C2D.2CDCBC2.A$CB2.2D5.B2.C.2CA2BD3.A2.D.CD3.2A.A.B.A6.C.2D3.
B.BA.D.D$3.D2.C.D.A.A.CDB4.CD2.B2CB4.A.C.D5.D2.D.BA2.CD.CDBA2.B.B$C2D
.D2.BDA2.CAC2.2A3.C2.BA.CBDB.BA.C2.BDB3.BADBD.C4.DC2B.BAC$.CACBA2DB6.
D2.2C.DC2.A.C.B2.D2.BDB.2D2.B3.C.C.B2D.2D.B2CB.B$B5.D.A3.D5.2C.B.BD.D
.B.A.CDBC2A3DB.D2.DCD6.DB.D2.A$2.ADB3.C.B.A2.BABD2A5.B.A2.A.A.2A3.BC.
A.2DA.A.2A2.A.B.D2.C$A.D.BC2.2C.A2DBCBC.DB2.AB.D3.D2.D.DA2C5.C3.BABC2.
B.DB.D.DB$B10.B.D4.C2.B2.BCA.D2CA.D.ADCD2ABC.2ADC2.C4.A2C.A2.2C$.A2BD
3.ACB.B3.C3A.CA2.2DB2A.CDAD.C.B.DBC5.A2.C2.A2D2.D.BC$2.D.A2.2DACA.C.C
4.BCA2.D.A.A2.BD.AC.C.D.C2B3.AD3.CADAB4.A$B.CA.C.2C.2BC.D.C2.D2.B.B2.
B2.C3.2D2.2A2.A6.C3.B2A.A2.DC.B$2.CAB.BAC2D.BABA2.DC.DC2.2BD7.A3.C2.D
.C3.2ADCA4.DC2.AB$.BA.A2.A.A.CD2.ADC3.2B3.C2.A.A3.D2.B6.C.CD.B.CBCABD
4.DB$.D6.D.CA.C4.C7.BA.AC.C.BD.D.A2.2ADB.C.AB5.DC4.CB$DADC2.A2.C3.D3.
CA.B.DC2.2A2DB.BD2.A2DB.A4.C3.C.C2A2.2DBC.AB$2.AC3.A2.DCA.ABD.2ACD2C3.
B.2A.BA2D.CBD.B.A2.B.A2.BADB.CD.A.BD$D.CA5.ABACBD.BC.2AD2.A.BCB.AD3AB
ACDC2B4.2CA2BD2.DBDADA3.C$2.CBCB2.CD.CDB3.D.A.A.B.B.2AC3.B2.ACA4.D2BA
2.B4.B.CB2A.AD$B.DBC.3D.CABD.D2.2CD.A.AC2.2C.CA2.CB5.2CD2CBCBDCBC5.A.
C$2.C2.C2B.2A.C2.A.CB.ADC4.B2ACB.C.B2.2B.B.2A.C2.DC.3CDA.BD.AB$2DCD.A
3.AD3.A2C2.B.AB3.A.DA.ADBCD.CB3.B2A.C5.B.BC3.D2.2C$B.2CD3.D.CB3.A.AC.
B4.BA.C3.C.BD.D.DA2.DBD2CA4.B.2AC.D.2AB$.2DB2.B4.BC2.CDB2.DC3.DBADAD2.
B.A2.B.CB.C.AB3.C6.2B3.C$2.B4.D2.BDCA2D.C.BCB9.B.B.2A2.D.DA4.D4.A.B4.
B2.BA$.D.D4.2BC.B2.A.DC.2BADA3.CA4.DA.CDC.D.CB4.2D.D4.C5.C$5.B5.D.ABD
A.BC3.BD2.BC2.BA.2B.DAB2.2D.B2.B.CADB2.CD.CD$A2B2.BD.B.B.CA.D3.A.A2.A
C4.CABC.BC2.DB.D2.C.D.AD.B2.DBA.A3.B!
@RULE HaaaaaandsTestRule2
@TABLE
n_states:5
neighborhood:vonNeumann
symmetries:permute
0, 1,1,1,0, 1
0, 2,2,2,0, 2
0, 3,3,3,0, 3
0, 4,4,4,4, 4
1, 0,0,0,0, 0
1, 1,0,0,0, 0
1, 1,2,3,0, 3
1, 1,1,1,1, 0
1, 4,0,0,0, 0
1, 4,4,0,0, 0
1, 4,4,4,0, 0
1, 4,4,4,4, 0
2, 0,0,0,0, 0
2, 2,1,0,0, 0
2, 0,1,2,0, 1
2, 2,1,1,0, 3
2, 2,2,2,2, 4
2, 4,0,0,0, 0
2, 4,4,0,0, 0
2, 4,4,4,0, 0
2, 4,4,4,4, 0
3, 0,0,0,0, 0
3, 4,0,0,0, 0
3, 4,4,0,0, 0
3, 4,4,4,0, 0
3, 4,4,4,4, 0
3, 1,2,3,0, 4
4, 0,0,0,0, 0
4, 1,2,3,0, 0
4, 1,1,0,0, 0
4, 2,3,0,0, 0
@COLORS
0 0 0 0
1 64 104 32
2 128 8 16
3 0 255 255
4 196 196 5

Maybe you can try to make a B1 cell.

haaaaaands · Post by **haaaaaands** » June 23rd, 2024, 10:11 am

wait what?
bottom right corner of soup makes something reminiscent of sierpinski triangle and so does w110...
maaaaaaaaaaybe if i could change triangle orientation...

Code: Select all

# every soup seems to consistently make fractal-like triangles on some corners
x = 64, y = 64, rule = HaaaaaandsTestRule3
!
[[ RANDOMIZE ]]
@RULE HaaaaaandsTestRule3
@TABLE
n_states:6
neighborhood:vonNeumann
symmetries:permute
0, 1,1,1,0, 1
0, 2,2,2,0, 2
0, 3,3,3,0, 3
0, 4,4,4,0, 4
0, 1,2,3,4, 5
0, 5,0,0,0, 1
0, 1,1,1,1, 5
0, 1,0,0,0, 5
0, 2,0,0,0, 5
0, 3,0,0,0, 5
0, 4,0,0,0, 5
1, 0,0,0,0, 0
1, 1,0,0,0, 0
1, 1,2,3,0, 3
1, 1,1,1,1, 0
1, 4,0,0,0, 0
1, 4,4,0,0, 0
1, 4,4,4,0, 0
1, 4,4,4,4, 0
2, 0,0,0,0, 0
2, 2,1,0,0, 0
2, 0,1,2,0, 1
2, 2,1,1,0, 3
2, 2,2,2,2, 4
2, 4,0,0,0, 0
2, 4,4,0,0, 0
2, 4,4,4,0, 0
2, 4,4,4,4, 0
3, 0,0,0,0, 0
3, 4,0,0,0, 0
3, 4,4,0,0, 0
3, 4,4,4,0, 0
3, 4,4,4,4, 0
3, 1,2,3,0, 4
4, 0,0,0,0, 0
4, 1,2,3,0, 0
4, 1,1,0,0, 0
4, 2,3,0,0, 0
5, 0,0,0,0, 0
5, 1,1,0,0, 0
5, 2,2,0,0, 0
5, 3,3,0,0, 0
5, 4,4,0,0, 0
5, 5,5,0,0, 0
@COLORS
0 0 0 0
1 64 104 32
2 128 8 16
3 0 255 255
4 196 196 5
5 255 255 255

: t r i a n g l e s (i swear this was unintentional); Screenshot_2024-06-23-16-05-35-138.jpg (810.24 KiB) Viewed 5652 times

: accidental w110 unit cell???; Screenshot_2024-06-23-16-23-33-197.jpg (744.05 KiB) Viewed 5649 times

unname4798 · Post by **unname4798** » June 24th, 2024, 1:52 am

Code: Select all

#R UnnameTest
!
[[ RANDOMIZE ]]
@RULE UnnameTest
@TABLE
n_states:3
neighborhood:vonNeumann
symmetries:permute
var a={0,1,2}
var b=a
var c=a
var d=a
0,1,0,0,0,2
0,1,1,0,0,2
0,1,2,0,0,1
1,a,b,c,d,0
2,a,b,c,d,0
@COLORS
0 255 255 255
1 0 0 255
2 0 255 255

tommyaweosme · Post by **tommyaweosme** » June 24th, 2024, 12:42 pm

thats a cool rule! add a tommyaweosme state that just self-replicates in 2d like this:

Code: Select all

#R tommyaweosme_state
o!
@RULE tommyaweosme_state

@TABLE
n_states:2
neighborhood:Moore
symmetries:permute
0,1,0,0,0,0,0,0,0,1
0,1,1,1,0,0,0,0,0,1
0,1,1,1,1,1,0,0,0,1
0,1,1,1,1,1,1,1,0,1
1,1,0,0,0,0,0,0,0,0
1,1,1,1,0,0,0,0,0,0
1,1,1,1,1,1,0,0,0,0
1,1,1,1,1,1,1,1,0,0
@COLORS
1 0 255 162

and destroys everything around it. (and make it green like previously shown)

unname4798 · Post by **unname4798** » June 25th, 2024, 1:09 am

tommyaweosme wrote: June 24th, 2024, 12:42 pm thats a cool rule! add a tommyaweosme state that just self-replicates in 2d like this:
Code: Select all
#R tommyaweosme_state
o!
@RULE tommyaweosme_state

@TABLE
n_states:2
neighborhood:Moore
symmetries:permute
0,1,0,0,0,0,0,0,0,1
0,1,1,1,0,0,0,0,0,1
0,1,1,1,1,1,0,0,0,1
0,1,1,1,1,1,1,1,0,1
1,1,0,0,0,0,0,0,0,0
1,1,1,1,0,0,0,0,0,0
1,1,1,1,1,1,0,0,0,0
1,1,1,1,1,1,1,1,0,0
@COLORS
1 0 255 162
and destroys everything around it. (and make it green like previously shown)

unname4798 wrote: June 24th, 2024, 1:52 am

Code: Select all

#R UnnameTest
!
[[ RANDOMIZE ]]
@RULE UnnameTest
@TABLE
n_states:3
neighborhood:vonNeumann
symmetries:permute
var a={0,1,2}
var b=a
var c=a
var d=a
0,1,0,0,0,2
0,1,1,0,0,2
0,1,2,0,0,1
1,a,b,c,d,0
2,a,b,c,d,0
@COLORS
0 255 255 255
1 0 0 255
2 0 255 255

Code: Select all

#R UnnameTest
!
[[ RANDOMIZE ]]
@RULE UnnameTest
@TABLE
n_states:4
neighborhood:vonNeumann
symmetries:permute
var a={0,1,2,3}
var b=a
var c=a
var d=a
0,1,0,0,0,2
0,1,1,0,0,2
0,1,2,0,0,1
0,3,0,0,0,3
0,3,3,3,0,3
3,0,0,0,0,3
3,3,3,0,0,3
3,3,3,3,3,3
1,a,b,c,d,0
2,a,b,c,d,0
3,a,b,c,d,0
@COLORS
0 255 255 255
1 0 0 255
2 0 255 255
3 0 255 162

unname4798 · Post by **unname4798** » June 25th, 2024, 6:09 am

unname4798 wrote: June 24th, 2024, 1:52 am

Code: Select all

#R UnnameTest
!
[[ RANDOMIZE ]]
@RULE UnnameTest
@TABLE
n_states:3
neighborhood:vonNeumann
symmetries:permute
var a={0,1,2}
var b=a
var c=a
var d=a
0,1,0,0,0,2
0,1,1,0,0,2
0,1,2,0,0,1
1,a,b,c,d,0
2,a,b,c,d,0
@COLORS
0 255 255 255
1 0 0 255
2 0 255 255

More interesting, but explosive:

Code: Select all

#R UnnameTest
!
[[ RANDOMIZE ]]
@RULE UnnameTest
@TABLE
n_states:3
neighborhood:vonNeumann
symmetries:permute
var a={0,1,2}
var b=a
var c=a
var d=a
0,1,0,0,0,2
0,1,1,0,0,2
0,1,2,0,0,1
2,2,0,0,0,1
1,a,b,c,d,0
2,a,b,c,d,0
@COLORS
0 255 255 255
1 0 0 255
2 0 255 255

haaaaaands · Post by **haaaaaands** » July 7th, 2024, 10:09 am

known objects on extremely explosive rule i found

Code: Select all

x = 19, y = 3, rule = B246/S468
6bo6b5o$o4bobo4bo2bo2bo$bo4bo!

tommyaweosme · Post by **tommyaweosme** » July 7th, 2024, 10:19 am

only the fittest spaceships survive

Code: Select all

x = 64, y = 64, rule = UnnameTest
2C3.B2.AB.CB.B.A2.A2.2B.AB2.C4.2B.2A.2C.A5.2B.A2.A.CB.C.C$CAC.A5BA3.C
3.2CAC2.3B.CA3.C2.CBAB.3B.B3.CA2CB2.AC2.B$C3A3.B5.A2.2CAC.A2.A.ACA2.B
.C5.2A.C.A3C2.C.A2C2ABC3.B$3.BC4.2BC4.BCB3.A2.C.B2.A3.2C3.C2.2AB2.B.C
.2A4.C.B3.A$2.B.2BA.C.B4.C2B2.C.A2.A.B3.C3.A.CB2C3.C.A.A2.BCB.A3.B3.A
$CBCB3.B.BC.ABCB.AB2AB2.A2.ACA.2CA.A.2A2.AC.C2B2.B2ABA.C.C2A.B.C$6.AB
4.BAC5B.B3.C4AB3.C5.A.A2.2CBC.B2.4B.CB.B$.A8.C2.C.C.BCAB.2A.A.A4.2AB.
BC.BCACB2.2CA2.B.C.BCB.BCB$A2.BA4.CB3.B4.B2.3A2C.A2.2A.C3.C.B.C3.C2.A
.2AB.CAC.B2.AB$.4BA2.2A2.C2.C4.A3.A.AC.B2.AB.2BC4.B2.A3.2A.C.B2.2BC.C
A$.2B2.C.B3.CAB2.B.B5.C3.CA4.B.C2.ABA4.A2.C2B2CAB.CA2B$2AB.AC.B4.B2.B
C.B5.ACB.C3.B.BA.2CA.A2CA.C.B3.ACBABC$.ACB2AC5.BCA2.2B.A4.B2.CA3.ABAC
4.C.CA.CA.C3.A.C.B.AB.AB$A2.A2.B3.2C2.B3C.CA.B2.B.A6.2CB.B2.AB.B6.A.2C
2.A2B.CB$2BA4.A3.C4.AB.B5.A.B.CAB.B3.2CAC3B.ACA4.AC2.B.CB.BAB$B2C2.A.
BC2.A.2A.CB2C6.2CB2A2.B.CB.A2.A3.CB2.C.C3.2B3.B$A.C.2B.B.AB.CB.B2.BC.
C.BA.C.CA.C.B.C3.A.2CB2.B2.B2A2B4.C.AB.B$.2BC.CAC.2C.B2A2B3.BA2.C.C3A
2.C2.BA2.CBC2A.2ABC.B2A4.B.C2B2A$B.B.B.AB2.2A.C2A2.B.BCACA2.B.2A.2B2.
AC4.CB.B2.BA5.B2ABC.2B$.2CAB5.B2ABA.BC2A.AB3.3B2.3ABC5.A.A.2BABAB2.2C
.A.3CABA$.B.A.C.CBA.2C3.CB.A2.2ABC.B.2B2.B2A5.A.CA.C2.BACBAB3A.BC$A3.
C.CA2.2B2AC.B2AB2.A5.2B.2B.3CB.C2.2A7.2A2.BCA.A2.BC$2.C.A.A.A3.B2.C.A
CB2.C2.A2.B.A.BA2.A.A.A2.2CABA2.AC.CB2.B2C2.AB$ABA2.A.BC.B.B3.A.A.A.B
A2.2B2.2C7.AB.C2ABACA.A4.B.A.BC$AB5.2A2B2.A.AC4.2CB3.A2.B.B.B.C.A2.BC
2.2CB.B.A3.AB2.3B$2.BCA2.B2.A4.A2CA2.BA2C.AB2.CACB2.C.AC.2B7.2A6.AC.A
$.A2CA2.C2.BC.C6.B2.B4.BC6.2AB.A.3AB.AC2.2CA2.A3.3A$.BC3.AB2.3A3.CBC2.
B3.BCB.CAB.A.2BA2CBC2.3B.AB2.BA2.CBCBA2BC$2.CA3.BC.CA2B6.2A.A2.CAC.A.
2B.A.BC2.AB.C.ABC.BABA2B6.2B$A4.C4.3B.2C.CBA9.C3.2C.C.B4.B.BA.BC8.A.C
$5.B2.CB2.C.2C2.A3.A2CAC.B3.CA6.B.CABA2.C2.BCBC2.4B2.A$A.B.BC.CAC2.2B
.A.2A7.A2.B2.BC.B.C.3B2.B2.2B2.B2AC2B2.2BA$2.C.A.B.B2.3AC2.A.2B3.BC.A
2.B.2B3.A3.CB.C3.2C2.B.BC2.2A.C$2BCAB2.ABAB2.AB.CB.AC5.B4.2BC4.CB.B3.
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2CBA3.B.B3A!
@RULE UnnameTest
@TABLE
n_states:4
neighborhood:vonNeumann
symmetries:permute
var a={0,1,2,3}
var b=a
var c=a
var d=a
0,1,0,0,0,2
0,1,1,0,0,2
0,1,2,0,0,1
0,3,0,0,0,3
0,3,3,3,0,3
3,0,0,0,0,3
3,3,3,0,0,3
3,3,3,3,3,3
1,a,b,c,d,0
2,a,b,c,d,0
3,a,b,c,d,0
@COLORS
0 255 255 255
1 0 0 255
2 0 255 255
3 0 255 162

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