Miscellaneous discoveries in 3457/357/5 (the cellular automaton shown as loading screen on Wolfram|Alpha):
Four oscillators:
Code: Select all
x = 3, y = 3, rule = 3457/357/5
3A$B2A$.CD!
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x = 5, y = 5, rule = 3457/357/5
2.B$.CAC$BADAB$.3A$.3A!
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x = 5, y = 5, rule = 3457/357/5
2.C$.BDB$5A$.3A$2.A!
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x = 9, y = 9, rule = 3457/357/5
3.3A$3.3A$3.ACA$3A.A.3A$2ACA.AC2A$3A.A.3A$3.ACA$3.3A$3.3A!
Several spaceships:
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x = 5, y = 4, rule = 3457/357/5
2.AC$3ABD$2AC$2ABD!
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x = 5, y = 6, rule = 3457/357/5
2.AC$3ABD$2AC$2AC$3ABD$2.AC!
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x = 8, y = 6, rule = 3457/357/5
2.AC$3ABDAB$2AC.2ACB$2AC.2ACB$3ABDAB$2.AC!
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x = 9, y = 9, rule = 3457/357/5
2.AC$3ABDAB$2AC.2ACA$2ABD3ABD2$2ABD3ABD$2AC.2ACA$3ABDAB$2.AC!
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x = 8, y = 10, rule = 3457/357/5
2.AC$3ABD$2AC.AC$2AC.ABAD$8A$2.A2D2B$2.A2DABA$6ACA$2AC.A.AB$2ABD!
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x = 9, y = 12, rule = 3457/357/5
2.AC$3ABD$2AC.AC$2AC.2ADC$6ADB$2.A2D2ACB$2.A2D2ACB$6ADB$2AC.2ADC$2AC.
AC$3ABD$2.AC!
Two puffers:
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x = 8, y = 18, rule = 3457/357/5
2.AC$3ABD$2AC.AC$2AC.ABAD$5ABA$2.A2DA$2.A2DA$7A$2AC.AD2A$2AC.AD2A$7A$
2.A2DA$2.A2DA$5ABA$2AC.ABAD$2AC.AC$3ABD$2.AC!
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x = 13, y = 24, rule = 3457/357/5
2.AC$3ABD$2AC.AC.ACD$2AC.5A.C$5AC3ABD$2.A2DA2B2.C$2.A2DB4A$9A.AD$2AC.
A2DA.2A$2AC.A2D2AC2A$8A2C2AD$2.A2D2CA2C2AD$2.A2D2CA2C2AD$8A2C2AD$2AC.
A2D2AC2A$2AC.A2DA.2A$9A.AD$2.A2DB4A$2.A2DA2B2.C$5AC3ABD$2AC.5A.C$2AC.
AC.ACD$3ABD$2.AC!