Rule request thread

Gustone · Post by **Gustone** » August 18th, 2019, 2:40 pm

Is this

x = 676, y = 319, rule = LifeHistory
124.A13.3A22.3A13.A$109.A12.5A10.2A2.2A18.2A2.2A10.5A12.A$93.2A.A10.A
.4A9.A4.2A7.A2.3A.2A14.2A.3A2.A7.2A4.A9.4A.A10.A.2A$63.A13.3A.2A8.2A.
4A8.2A5.A6.A3.3A.A6.3A28.3A6.A.3A3.A6.A5.2A8.4A.2A8.2A.3A13.A$47.3A
11.2A.2A10.2A.A11.A4.A.A7.A.2A3.A6.A3.2A.A9.2A4.2A14.2A4.2A9.A.2A3.A
6.A3.2A.A7.A.A4.A11.A.2A10.2A.2A11.3A$46.2A2.2A8.A3.2A.A7.2A6.A7.A.2A
2.2A5.2A2.A3.A6.A3.A10.2A.A28.A.2A10.A3.A6.A3.A2.2A5.2A2.2A.A7.A6.2A
7.A.2A3.A8.2A2.2A$45.A2.3A.2A6.A6.2A7.A5.2A5.A.A12.A.A.2A9.2A.A11.2A
2.3A22.3A2.2A11.A.2A9.2A.A.A12.A.A5.2A5.A7.2A6.A6.2A.3A2.A$44.3A12.A.
A5.2A4.2A.A.2A8.2A.A2.A8.A3.2A10.4A2.A12.2A.A20.A.2A12.A2.4A10.2A3.A
8.A2.A.2A8.2A.A.2A4.2A5.A.A12.3A$46.2A4.2A7.A.A12.2A10.4A2.A9.A2.A13.
A12.2A.3A24.3A.2A12.A13.A2.A9.A2.4A10.2A12.A.A7.2A4.2A$43.2A.A11.2A.A
2.A8.A2.A2.A12.2A17.A7.4A3.2A7.A3.A.2A18.2A.A3.A7.2A3.4A7.A17.2A12.A
2.A2.A8.A2.A.2A11.A.2A$43.2A2.3A9.A4.A9.8A13.3A6.A2.A2.3A6.3A2.A.2A
11.A.2A18.2A.A11.2A.A2.3A6.3A2.A2.A6.3A13.8A9.A4.A9.3A2.2A$47.2A.A8.
4A3.A12.2A.A12.3A6.A4.A3.A9.2A.A.A5.A3.A4.A16.A4.A3.A5.A.A.2A9.A3.A4.
A6.3A12.A.2A12.A3.4A8.A.2A$43.2A.3A10.A2.A12.A3.2A8.3A.A4.2A5.A.A3.A.
2A8.3A2.2A4.A3.A2.3A.2A10.2A.3A2.A3.A4.2A2.3A8.2A.A3.A.A5.2A4.A.3A8.
2A3.A12.A2.A10.3A.2A$44.A3.A.2A8.3A2.2A7.A.3A5.A4.2A2.2A.A.2A4.A3.A.
2A6.3A6.3A4.A34.A4.3A6.3A6.2A.A3.A4.2A.A.2A2.2A4.A5.3A.A7.2A2.3A8.2A.
A3.A$48.A.2A7.4A3.A6.A4.4A3.A3.3A.A2.4A3.A.A3.2A3.A4.2A5.2A7.A.A2.A
22.A2.A.A7.2A5.2A4.A3.2A3.A.A3.4A2.A.3A3.A3.4A4.A6.A3.4A7.2A.A$43.A3.
A4.A5.3A4.2A2.2A2.A2.3A2.A2.A3.A.A3.A2.A5.A.A5.2A26.A5.2A10.2A5.A26.
2A5.A.A5.A2.A3.A.A3.A2.A2.3A2.A2.2A2.2A4.3A5.A4.A3.A$43.A3.A2.3A.2A3.
3A4.A2.2A4.2A2.A4.A10.4A13.A11.3A13.A.2A16.2A.A13.3A11.A13.4A10.A4.A
2.2A4.2A2.A4.3A3.2A.3A2.A3.A$43.A16.2A2.A.2A.A9.2A.2A11.A13.A.4A9.2A.
4A9.CA2.A14.A2.AC9.4A.2A9.4A.A13.A11.2A.2A9.A.2A.A2.2A16.A$44.A.A2.A
14.3A.2A10.A3.A11.4A15.C9.C3AC15.C12.C15.C3AC9.C15.4A11.A3.A10.2A.3A
14.A2.A.A$48.A5.2A8.3A2.A14.A9.C.3A.C8.CA4.A72.A4.AC8.C.3A.C9.A14.A2.
3A8.2A5.A$49.A.2A16.2A7.C6.C9.3A.A11.3A76.3A11.A.3A9.C6.C7.2A16.2A.A$
49.CA2.A9.C5.AC8.A4.A10.3A108.3A10.A4.A8.CA5.C9.A2.AC$54.C9.A15.A16.A
108.A16.A15.A9.C$82.A138.A17$9.2A.A2.3A$7.A.2A.2A4.A$6.2A$5.A.3A2.A5.
A$4.2A2.A.3A2.2A$4.A.A3.5A4.A$4.A.A3.A7.A.AC$5.2A4.A.2A.A4.A$5.A7.2A.
A3.A$6.A.A6.2A3.A$6.A.A12.A$16.A2.A2.C$16.A2.A3$9.A5.A$7.A.4A.3A$5.2A
4.A.5A$4.A2.3A.A.2A.2A$4.A6.4A$3.A4.A12.C$4.2A3.2A6.3A2.A252.3A2.A.2A
$4.2A7.A.A2.2A254.A4.2A.2A.A$11.A.7A265.2A$5.3A9.A256.A5.A2.3A.A$6.2A
10.A257.2A2.3A.A2.2A$15.7A251.A4.5A3.A.A$15.2A3.AC249.CA.A7.A3.A.A$
271.A4.A.2A.A4.2A$272.A3.A.2A7.A$7.A.A4.2A256.A3.2A6.A.A$7.A2.A2.A
257.A12.A.A$5.A4.A.A3.A253.C2.A2.A$4.7A2.A.2A256.A2.A$3.2A3.A.A2.A.A$
3.A3.A2.A2.3A4.C$3.2A2.A.4A.A.2A3.A255.A5.A$10.3A.A2.2A3.A253.3A.4A.A
$3.A6.A3.2A259.5A.A4.2A$3.A2.A4.A5.A5.A251.2A.2A.A.3A2.A$5.2A10.A260.
4A6.A$13.A.2A.2A.A249.C12.A4.A$14.A5.C249.A2.3A6.2A3.2A$273.2A2.A.A7.
2A$273.7A.A$7.2A6.A259.A9.3A$6.3A3.3A259.A10.2A$8.A3.4A255.7A$3.6A3.A
.A256.CA3.2A$3.A5.A$2.A2.A3.A2.3A$2.2A.A.2A4.A.A3.C257.2A4.A.A$3.A6.
2A4.2A2.2A257.A2.A2.A$2.3A5.2A.2A.A.4A254.A3.A.A4.A$3.A.A4.2A2.3A.5A
253.2A.A2.7A$4.2A6.3A.A.2A257.A.A2.A.A3.2A$12.3A3.A.A251.C4.3A2.A2.A
3.A$19.C251.A3.2A.A.4A.A2.2A$270.A3.2A2.A.3A$277.2A3.A6.A$7.A6.2A253.
A5.A5.A4.A2.A$5.2A.A.2A.A261.A10.2A$5.A6.A.2A255.A.2A.2A.A$3.2A.A265.
C5.A$2.2A3.2A.A.A$4.4A5.A$.2A.A.A4.A2.A2.A.C257.A6.2A$2.A7.A2.2A4.A
258.3A3.3A$2.A6.2A.2A.A.A2.A256.4A3.A$2.A2.A4.A4.3A2.A257.A.A3.6A$3.
2A6.2A4.A2.A262.A5.A$12.A.A2.A260.3A2.A3.A2.A$18.CA253.C3.A.A4.2A.A.
2A$271.2A2.2A4.2A6.A$271.4A.A.2A.2A5.3A$13.A256.5A.3A2.2A4.A.A$5.3A.
2A2.2A258.2A.A.3A6.2A$3.2A.2A.2A2.2A257.A.A3.3A$7.4A262.C$.2A3.2A.A$.
A3.A5.2A$2A.2A5.3A3.2A259.2A6.A$.A.2A2.A4.A3.2AC260.A.2A.A.2A$.A.A5.
3A2.A.A.A258.2A.A6.A$2.A.A4.2A2.2A2.2A267.A.2A$2.2A7.3A3.2A261.A.A.2A
3.2A$12.2A3.AC260.A5.4A$17.A255.C.A2.A2.A4.A.A.2A$273.A4.2A2.A7.A$
272.A2.A.A.2A.2A6.A$272.A2.3A4.A4.A2.A$5.2A.A2.3A258.A2.A4.2A6.2A$3.A
.2A.2A4.A260.A2.A.A$2.2A269.AC$.A.3A2.A5.A$2A2.A.3A2.2A$A.A3.5A4.A
263.A$A.A3.A7.A.AC260.2A2.2A.3A$.2A4.A.2A.A4.A260.2A2.2A.2A.2A$.A7.2A
.A3.A265.4A$2.A.A6.2A3.A266.A.2A3.2A$2.A.A12.A262.2A5.A3.A$12.A2.A2.C
256.2A3.3A5.2A.2A$12.A2.A258.C2A3.A4.A2.2A.A$274.A.A.A2.3A5.A.A$274.
2A2.2A2.2A4.A.A$274.2A3.3A7.2A$274.CA3.2A$275.A4$279.3A2.A.2A$278.A4.
2A.2A.A$12.A2.A273.2A$12.A2.A2.C259.A5.A2.3A.A$2.A.A12.A262.2A2.3A.A
2.2A$2.A.A6.2A3.A260.A4.5A3.A.A$.A7.2A.A3.A258.CA.A7.A3.A.A$.2A4.A.2A
.A4.A257.A4.A.2A.A4.2A$A.A3.A7.A.AC258.A3.A.2A7.A$A.A3.5A4.A260.A3.2A
6.A.A258.69F$2A2.A.3A2.2A262.A12.A.A252.6F69.8F$.A.3A2.A5.A259.C2.A2.
A256.6F83.8F$2.2A273.A2.A246.10F97.8F$3.A.2A.2A4.A503.9F115.6F$5.2A.A
2.3A499.5F130.6F$509.4F141.17F$506.3F162.2F$504.2F167.3F$17.A485.F
171.F$12.2A3.AC484.F171.F$2.2A7.3A3.2A484.F171.F$2.A.A4.2A2.2A2.2A
484.F171.F$.A.A5.3A2.A.A.A484.F171.F$.A.2A2.A4.A3.2AC258.A2.A222.F
170.F$2A.2A5.3A3.2A256.C2.A2.A222.F170.F$.A3.A5.2A262.A12.A.A212.F
170.F$.2A3.2A.A266.A3.2A6.A.A212.F170.F$7.4A265.A3.A.2A7.A211.F170.F$
3.2A.2A.2A2.2A260.A4.A.2A.A4.2A211.F170.F$5.3A.2A2.2A260.CA.A7.A3.A.A
210.F169.F$13.A263.A4.5A3.A.A210.F169.F$280.2A2.3A.A2.2A210.F169.F$
278.A5.A2.3A.A211.F169.F$18.CA269.2A212.F169.F$12.A.A2.A260.A4.2A.2A.
A213.F168.F$3.2A6.2A4.A2.A258.3A2.A.2A215.F168.F$2.A2.A4.A4.3A2.A482.
F168.F$2.A6.2A.2A.A.A2.A482.F168.F$2.A7.A2.2A4.A483.F168.F$.2A.A.A4.A
2.A2.A.C255.A227.F168.F$4.4A5.A260.CA3.2A222.F168.F$2.2A3.2A.A.A261.
2A3.3A7.2A212.F167.F$3.2A.A267.2A2.2A2.2A4.A.A211.F168.F$5.A6.A.2A
258.A.A.A2.3A5.A.A210.F168.F$5.2A.A.2A.A260.C2A3.A4.A2.2A.A210.F168.F
$7.A6.2A259.2A3.3A5.2A.2A209.F84.2D82.F$280.2A5.A3.A210.F82.2D84.F$
283.A.2A3.2A210.F81.2D85.F$19.C262.4A216.F79.2D87.F$12.3A3.A.A257.2A
2.2A.2A.2A212.F77.3D88.F$4.2A6.3A.A.2A258.2A2.2A.3A214.F76.2D90.F$3.A
.A4.2A2.3A.5A256.A222.F75.23D70.F$2.3A5.2A.2A.A.4A480.F77.D90.F$3.A6.
2A4.2A2.2A480.F77.2D89.F$2.2A.A.2A4.A.A3.C253.AC227.F79.D88.F$2.A2.A
3.A2.3A260.A2.A.A221.F79.2D87.F$3.A5.A262.A2.A4.2A6.2A212.F80.4D84.F$
3.6A3.A.A257.A2.3A4.A4.A2.A211.F83.2D83.F$8.A3.4A256.A2.A.A.2A.2A6.A
211.F168.F$6.3A3.3A258.A4.2A2.A7.A211.F168.F$7.2A6.A257.C.A2.A2.A4.A.
A.2A210.F168.F$279.A5.4A213.F168.F$280.A.A.2A3.2A211.F168.F$14.A5.C
265.A.2A212.F168.F$13.A.2A.2A.A255.2A.A6.A214.F168.F$5.2A10.A261.A.2A
.A.2A214.F63.A104.F$3.A2.A4.A5.A5.A253.2A6.A216.F35.C9.A15.A16.A89.F$
3.A6.A3.2A486.F30.CA2.A9.C5.AC8.A4.A10.3A89.F$10.3A.A2.2A3.A479.F30.A
.2A16.2A7.C6.C9.3A.A11.3A73.F$3.2A2.A.4A.A.2A3.A251.C228.F29.A5.2A8.
3A2.A14.A9.C.3A.C8.CA4.A71.F$3.A3.A2.A2.3A4.C251.A.A3.3A221.F25.A.A2.
A14.3A.2A10.A3.A11.4A15.C9.C3AC15.C41.F$3.2A3.A.A2.A.A257.2A.A.3A6.2A
213.F24.A16.2A2.A.2A.A9.2A.2A11.A13.A.4A9.2A.4A9.CA2.A42.F$4.7A2.A.2A
253.5A.3A2.2A4.A.A212.F24.A3.A2.3A.2A3.3A4.A2.2A4.2A2.A4.A10.4A13.A
11.3A13.A.2A43.F$5.A4.A.A3.A254.4A.A.2A.2A5.3A212.F23.A3.A4.A5.3A4.2A
2.2A2.A2.3A2.A2.A3.A.A3.A2.A5.A.A5.2A26.A5.2A40.F$7.A2.A2.A257.2A2.2A
4.2A6.A213.F28.A.2A7.4A3.A6.A4.4A3.A3.3A.A2.4A3.A.A3.2A3.A4.2A5.2A7.A
.A2.A46.F$7.A.A4.2A257.C3.A.A4.2A.A.2A212.F24.A3.A.2A8.3A2.2A7.A.3A5.
A4.2A2.2A.A.2A4.A3.A.2A6.3A6.3A4.A51.F$278.3A2.A3.A2.A212.F23.2A.3A
10.A2.A12.A3.2A8.3A.A4.2A5.A.A3.A.2A8.3A2.2A4.A3.A2.3A.2A39.F$283.A5.
A214.F26.2A.A8.4A3.A12.2A.A12.3A6.A4.A3.A9.2A.A.A5.A3.A4.A42.F$15.2A
3.AC256.A.A3.6A214.F22.2A2.3A9.A4.A9.8A13.3A6.A2.A2.3A6.3A2.A.2A11.A.
2A43.F$15.7A255.4A3.A219.F22.2A.A11.2A.A2.A8.A2.A2.A12.2A17.A7.4A3.2A
7.A3.A.2A43.F$6.2A10.A259.3A3.3A217.F25.2A4.2A7.A.A12.2A10.4A2.A9.A2.
A13.A12.2A.3A46.F$5.3A9.A259.A6.2A218.F23.3A12.A.A5.2A4.2A.A.2A8.2A.A
2.A8.A3.2A10.4A2.A12.2A.A44.F$11.A.7A484.F24.A2.3A.2A6.A6.2A7.A5.2A5.
A.A12.A.A.2A9.2A.A11.2A2.3A45.F$4.2A7.A.A2.2A484.F25.2A2.2A8.A3.2A.A
7.2A6.A7.A.2A2.2A5.2A2.A3.A6.A3.A10.2A.A48.F$4.2A3.2A6.3A2.A249.C5.A
225.F26.3A11.2A.2A10.2A.A11.A4.A.A7.A.2A3.A6.A3.2A.A9.2A4.2A41.F$3.A
4.A12.C249.A.2A.2A.A224.F42.A13.3A.2A8.2A.4A8.2A5.A6.A3.3A.A6.3A48.F$
4.A6.4A260.A10.2A216.F72.2A.A10.A.4A9.A4.2A7.A2.3A.2A41.F$4.A2.3A.A.
2A.2A251.A5.A5.A4.A2.A214.F88.A12.5A10.2A2.2A43.F$5.2A4.A.5A259.2A3.A
6.A214.F103.A13.3A45.F$7.A.4A.3A253.A3.2A2.A.3A221.F165.F$9.A5.A255.A
3.2A.A.4A.A2.2A214.F165.F$272.C4.3A2.A2.A3.A214.F165.F$277.A.A2.A.A3.
2A214.F165.F$16.A2.A256.2A.A2.7A215.F165.F$16.A2.A2.C253.A3.A.A4.A
216.F164.F$6.A.A12.A257.A2.A2.A218.F164.F$6.A.A6.2A3.A256.2A4.A.A218.
F164.F$5.A7.2A.A3.A483.F164.F$5.2A4.A.2A.A4.A482.F163.F$4.A.A3.A7.A.A
C249.CA3.2A226.F163.F$4.A.A3.5A4.A251.7A226.F163.F$4.2A2.A.3A2.2A257.
A10.2A217.F163.F$5.A.3A2.A5.A256.A9.3A216.F162.F$6.2A265.7A.A222.F
162.F$7.A.2A.2A4.A254.2A2.A.A7.2A214.25F139.F$9.2A.A2.3A252.A2.3A6.2A
3.2A239.4F134.F$271.C12.A4.A242.4F130.F$278.4A6.A247.3F127.F$275.2A.
2A.A.3A2.A250.3F123.F$275.5A.A4.2A254.2F121.F$276.3A.4A.A258.2F119.F$
277.A5.A262.5F113.F$551.2F111.F$553.51F59.F$273.A2.A327.11F48.F$270.C
2.A2.A338.9F36.3F$271.A12.A.A337.11F23.2F$272.A3.2A6.A.A348.23F$272.A
3.A.2A7.A$271.A4.A.2A.A4.2A$271.CA.A7.A3.A.A$273.A4.5A3.A.A$276.2A2.
3A.A2.2A$274.A5.A2.3A.A$285.2A$274.A4.2A.2A.A$275.3A2.A.2A17$71.A138.
A$43.C9.A15.A16.A108.A16.A15.A9.C$38.CA2.A9.C5.AC8.A4.A10.3A108.3A10.
A4.A8.CA5.C9.A2.AC$38.A.2A16.2A7.C6.C9.3A.A11.3A76.3A11.A.3A9.C6.C7.
2A16.2A.A$37.A5.2A8.3A2.A14.A9.C.3A.C8.CA4.A72.A4.AC8.C.3A.C9.A14.A2.
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13.3A22.3A13.A!

even possible?

FWKnightship · Post by **FWKnightship** » August 19th, 2019, 12:01 am

Gustone wrote:Is this

Code: Select all

x = 676, y = 319, rule = LifeHistory
124.A13.3A22.3A13.A$109.A12.5A10.2A2.2A18.2A2.2A10.5A12.A$93.2A.A10.A
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3.2A.A.4A.A2.2A214.F165.F$272.C4.3A2.A2.A3.A214.F165.F$277.A.A2.A.A3.
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$35.2A2.2A8.A3.2A.A7.2A6.A7.A.2A2.2A5.2A2.A3.A6.A3.A10.2A.A28.A.2A10.
A3.A6.A3.A2.2A5.2A2.2A.A7.A6.2A7.A.2A3.A8.2A2.2A$36.3A11.2A.2A10.2A.A
11.A4.A.A7.A.2A3.A6.A3.2A.A9.2A4.2A14.2A4.2A9.A.2A3.A6.A3.2A.A7.A.A4.
A11.A.2A10.2A.2A11.3A$52.A13.3A.2A8.2A.4A8.2A5.A6.A3.3A.A6.3A28.3A6.A
.3A3.A6.A5.2A8.4A.2A8.2A.3A13.A$82.2A.A10.A.4A9.A4.2A7.A2.3A.2A14.2A.
3A2.A7.2A4.A9.4A.A10.A.2A$98.A12.5A10.2A2.2A18.2A2.2A10.5A12.A$113.A
13.3A22.3A13.A!

even possible?

Code: Select all

@RULE FWKS-KnightshipTest
@TABLE
n_states:3
neighborhood:Moore
symmetries:rotate4reflect

var Aa={1,2}
var Ab=Aa
var Ac=Aa
var Ad=Aa
var Ae=Aa
var Af=Aa
var Ag=Aa
var Ah=Aa

var all={0,Aa}
var bll=all
var cll=all
var dll=all
var ell=all
var fll=all
var gll=all
var hll=all
var ill=all

#Knightship
1,1,0,1,0,0,1,0,0,2
0,1,2,1,0,0,0,0,0,2
1,2,1,0,0,0,0,0,0,2
0,2,2,0,0,0,0,0,0,1
1,0,1,1,1,1,1,0,1,2
0,2,0,1,0,1,0,1,0,2
0,2,0,1,1,0,0,0,0,0
1,0,2,0,1,0,0,0,0,0
2,0,1,0,1,0,0,0,0,0
1,2,1,1,0,0,0,0,0,0
2,1,0,1,1,0,0,0,0,2

#Life
0,0,1,0,1,0,Aa,0,0,1
0,0,1,0,Aa,0,1,0,0,1
0,0,Aa,0,1,0,1,0,0,1
0,1,0,1,0,Aa,0,0,0,1
0,1,0,Aa,0,1,0,0,0,1
0,Aa,0,1,0,1,0,0,0,1
0,1,0,1,0,0,Aa,0,0,1
0,1,0,Aa,0,0,1,0,0,1
0,Aa,0,1,0,0,1,0,0,1
0,1,1,Aa,0,0,0,0,0,1
0,1,Aa,1,0,0,0,0,0,1
0,Aa,1,1,0,0,0,0,0,1
0,1,1,0,0,0,0,0,Aa,1
0,1,Aa,0,0,0,0,0,1,1
0,Aa,1,0,0,0,0,0,1,1
0,1,1,0,Aa,0,0,0,0,1
0,1,Aa,0,1,0,0,0,0,1
0,Aa,1,0,1,0,0,0,0,1
0,1,0,0,1,0,Aa,0,0,1
0,1,0,0,Aa,0,1,0,0,1
0,Aa,0,0,1,0,1,0,0,1
0,1,1,0,0,0,Aa,0,0,1
0,1,Aa,0,0,0,1,0,0,1
0,Aa,1,0,0,0,1,0,0,1
0,1,1,0,0,0,0,Aa,0,1
0,1,Aa,0,0,0,0,1,0,1
0,Aa,1,0,0,0,0,1,0,1
0,1,1,0,0,Aa,0,0,0,1
0,1,Aa,0,0,1,0,0,0,1
0,Aa,1,0,0,1,0,0,0,1
1,0,Aa,0,Ab,0,0,0,0,1
1,Aa,0,Ab,0,0,0,0,0,1
1,Aa,0,0,Ab,0,0,0,0,1
1,Aa,Ab,0,0,0,0,0,0,1
1,Aa,0,0,0,Ab,0,0,0,1
1,0,Aa,0,0,0,Ab,0,0,1
1,0,Aa,0,Ab,0,Ac,0,0,1
1,Aa,0,Ab,0,Ac,0,0,0,1
1,Aa,0,Ab,0,0,Ac,0,0,1
1,Aa,Ab,Ac,0,0,0,0,0,1
1,Aa,Ab,0,0,0,0,0,Ac,1
1,Aa,Ab,0,Ac,0,0,0,0,1
1,Aa,0,0,Ab,0,Ac,0,0,1
1,Aa,Ab,0,0,0,Ac,0,0,1
1,Aa,Ab,0,0,0,0,Ac,0,1
1,Aa,Ab,0,0,Ac,0,0,0,1
0,0,2,0,2,0,Aa,0,0,1
0,0,2,0,Aa,0,2,0,0,1
0,0,Aa,0,2,0,2,0,0,1
0,2,0,2,0,Aa,0,0,0,1
0,2,0,Aa,0,2,0,0,0,1
0,Aa,0,2,0,2,0,0,0,1
0,2,0,2,0,0,Aa,0,0,1
0,2,0,Aa,0,0,2,0,0,1
0,Aa,0,2,0,0,2,0,0,1
0,2,2,Aa,0,0,0,0,0,1
0,2,Aa,2,0,0,0,0,0,1
0,Aa,2,2,0,0,0,0,0,1
0,2,2,0,0,0,0,0,Aa,1
0,2,Aa,0,0,0,0,0,2,1
0,Aa,2,0,0,0,0,0,2,1
0,2,2,0,Aa,0,0,0,0,1
0,2,Aa,0,2,0,0,0,0,1
0,Aa,2,0,2,0,0,0,0,1
0,2,0,0,2,0,Aa,0,0,1
0,2,0,0,Aa,0,2,0,0,1
0,Aa,0,0,2,0,2,0,0,1
0,2,2,0,0,0,Aa,0,0,1
0,2,Aa,0,0,0,2,0,0,1
0,Aa,2,0,0,0,2,0,0,1
0,2,2,0,0,0,0,Aa,0,1
0,2,Aa,0,0,0,0,2,0,1
0,Aa,2,0,0,0,0,2,0,1
0,2,2,0,0,Aa,0,0,0,1
0,2,Aa,0,0,2,0,0,0,1
0,Aa,2,0,0,2,0,0,0,1
2,0,Aa,0,Ab,0,0,0,0,1
2,Aa,0,Ab,0,0,0,0,0,1
2,Aa,0,0,Ab,0,0,0,0,1
2,Aa,Ab,0,0,0,0,0,0,1
2,Aa,0,0,0,Ab,0,0,0,1
2,0,Aa,0,0,0,Ab,0,0,1
2,0,Aa,0,Ab,0,Ac,0,0,1
2,Aa,0,Ab,0,Ac,0,0,0,1
2,Aa,0,Ab,0,0,Ac,0,0,1
2,Aa,Ab,Ac,0,0,0,0,0,1
2,Aa,Ab,0,0,0,0,0,Ac,1
2,Aa,Ab,0,Ac,0,0,0,0,1
2,Aa,0,0,Ab,0,Ac,0,0,1
2,Aa,Ab,0,0,0,Ac,0,0,1
2,Aa,Ab,0,0,0,0,Ac,0,1
2,Aa,Ab,0,0,Ac,0,0,0,1

#death
all,bll,cll,dll,ell,fll,gll,hll,ill,0

Code: Select all

x = 13, y = 19, rule = FWKS-KnightshipTest
4.3A$3.2A2.2A$2.A2.3A.2A$.3A$3.2A4.2A$2A.A$2A2.3A$4.2A.A$2A.3A$.A3.A.
2A$5.A.2A$A3.A4.A$A3.A2.3A.2A$A$.A.A2.A$5.A5.2A$6.A.2A$6.2A2.A$11.A!

Moosey · Post by **Moosey** » August 19th, 2019, 7:34 pm

A CA which calculates A^{B}C (A^^^^^^^^^^C with B arrows) where A, B, and C are represented like this:

Code: Select all

aaaaaaaaaaaaaaaaa bb cccccccccc

(A copies of the a cells, B of the b cells, and C of the c cells)

Hdjensofjfnen · Post by **Hdjensofjfnen** » August 20th, 2019, 9:44 pm

Moosey wrote:A CA which calculates A^{B}C (A^^^^^^^^^^C with B arrows) where A, B, and C are represented like this:
Code: Select all
aaaaaaaaaaaaaaaaa bb cccccccccc
(A copies of the a cells, B of the B cells, and C of the c cells)

I don't think I get what you mean, but this completely random idea marginally related to yours popped into my head.

Code: Select all

1050000000 - 8 0s, 1 1, 1 5
8100010000 - 7 0s, 2 1s, 1 8
7200000010 - 7 0s, 1 1, 1 2, 1 7
7110000100 - 6 0s, 3 1s, 1 7
6300000100 - 7 0s, 1 1, 1 3, 1 6
etc.

With an arbitrarily large number of digits, we can simulate 1xn tori of this cellular automaton, where the 1st digit corresponds to 0s in the last generation, the 2nd digit corresponds to 1s in the last generation, ... the 10th digit corresponds to 9s in the last generation, the 11th digit corresponds to As in the last generation, etc.

Gustone · Post by **Gustone** » August 21st, 2019, 12:00 pm

Looking into the knightship's rules I wonder if there can be a rule for any (sufficently promising) partial

Moosey · Post by **Moosey** » August 21st, 2019, 3:13 pm

Hdjensofjfnen wrote:
Moosey wrote:A CA which calculates A^{B}C (A^^^^^^^^^^C with B arrows) where A, B, and C are represented like this:
Code: Select all
aaaaaaaaaaaaaaaaa bb cccccccccc
(A copies of the a cells, B of the B cells, and C of the c cells)
I don't think I get what you mean,

For instance, this would mean 10^^^3

Code: Select all

x = 18, y = 1, rule = Moosey'sKnuthRule
10ob3ob3o!

And this, 5^^^^^5:

Code: Select all

x = 17, y = 1, rule = Moosey'sKnuthRule
5ob5ob5o!

LaundryPizza03 · Post by **LaundryPizza03** » August 21st, 2019, 9:18 pm

Moosey wrote:
Hdjensofjfnen wrote:
Moosey wrote:A CA which calculates A^{B}C (A^^^^^^^^^^C with B arrows) where A, B, and C are represented like this:
Code: Select all
aaaaaaaaaaaaaaaaa bb cccccccccc
(A copies of the a cells, B of the B cells, and C of the c cells)
I don't think I get what you mean,
For instance, this would mean 10^^^3
Code: Select all
x = 18, y = 1, rule = Moosey'sKnuthRule
10ob3ob3o!
And this, 5^^^^^5:
Code: Select all
x = 17, y = 1, rule = Moosey'sKnuthRule
5ob5ob5o!

But how do you want to represent it?

Moosey · Post by **Moosey** » August 22nd, 2019, 6:42 am

LaundryPizza03 wrote:
Moosey wrote:<snip>
For instance, this would mean 10^^^3
Code: Select all
x = 18, y = 1, rule = Moosey'sKnuthRule
10ob3ob3o!
And this, 5^^^^^5:
Code: Select all
x = 17, y = 1, rule = Moosey'sKnuthRule
5ob5ob5o!
But how do you want to represent it?

The output? I Don't care

muzik · Post by **muzik** » August 23rd, 2019, 6:27 am

What is the wolfram rule integer for these 3-state, range 1 one-dimensional conditions?

Code: Select all

x = 39, y = 23, rule = Fredkin_mod3_Moore
2.A7.B$.2A6.B.B$2.A8.B$2.A7.B$2.A6.B$.3A5.3B5$2.A4.A4.A7.B4.B4.B5.3B$
.A5.A5.A5.B5.B5.B3$.2A3.A.A3.2A5.2B3.B.B3.2B4.3A$.B5.B5.B5.A5.A5.A3$
2BA3.BAB3.A2B3.2AB3.ABA3.B2A$.B5.B5.B5.A5.A5.A3$AB4.BA5.AB4.BA3.B.A3.
A.B!

Moosey · Post by **Moosey** » September 1st, 2019, 7:10 pm

Can I have a rule like shanghai which has some extra states to accommodate diodes? The diodes would just look something like this:

Code: Select all

x = 19, y = 1, rule = Shanghai2
2A2D2B2AEI9A!

Where state 9 is the diode input. Obviously the diode input should be enough-- state five should function as a diode output in the presence of state 9.
Signals are deleted when they go into a diode the wrong way.

EvinZL · Post by **EvinZL** » September 6th, 2019, 8:54 pm

83bismuth38 wrote:IS it possible for a single rule to have a baby toad:
Code: Select all
x = 2, y = 3, rule = B3/S2e3
bo$2o$o!
A regular toad:
Code: Select all
x = 2, y = 4, rule = B3/S23
bo$2o$2o$o!
And a big toad:
Code: Select all
x = 2, y = 5, rule = B34-air/S34-ai
bo$2o$2o$2o$o!
and maybe even further? all I really want though is a non-explosive rule with these three toads.
edit: 99% sure impossible for baby toad and regular toad to meet, besides, the baby toad is technically not a toad.

Toad can't go with the other two, but for those, B3kaij4q/S3qj4r works

Code: Select all

x = 2, y = 10, rule = B3kaij4q/S3qj4r
bo$2o$o$
2$
bo$2o$2o$2o$o!

That rule doesn't have much, but the toads work in any rule with B3kaij4q/S3qj4r and without any of B012ka/S2a5i.

muzik · Post by **muzik** » September 13th, 2019, 7:19 pm

What is Life's checkerboard dual, as a MAP string?

Post by **dvgrn** » September 13th, 2019, 9:08 pm

muzik wrote:What is Life's checkerboard dual, as a MAP string?

Has that really not been figured out yet? Why as a MAP string and not as a regular Hensel isotropic rule string?

(There's a script to convert a Hensel-format rule to a MAP string, so just getting the Hensel rulestring should be close enough.)

From what I understand, the checkerboard dual is just a matter of finding the obo$bo$obo! XOR of each isotropic neighborhood in this list:

Code: Select all

B3c
B3e
B3k
B3a
B3i
B3n
B3y
B3q
B3j
B3r

S2c
S2e
S2k
S2a
S2i
S2n

S3c
S3e
S3k
S3a
S3i
S3n
S3y
S3q
S3j
S3r

Only 26 isotropic bits to convert -- easy enough to do by hand for this one case, though maybe somebody should just write a script to convert any rule. (EDIT: Oops, no, I misread the article. Seems like you'd have to adjust things first so that a checkerboard was stable -- set the S4 bit, right? -- then modify the isotropic bits for Life. Does someone else understand this better?)

This would be easier for MAP rules, in some ways -- none of these arbitrary letters to deal with. Then again, a lookup table for 102 isotropic bits isn't really all that hard either.

... Wait, hang on, is there a strobing checkerboard dual as well as a non-strobing checkerboard dual? I guess there must be, since there's a standard way to produce a strobing dual from any isotropic rule.

EDIT: Well, this should be a glider in a CheckerboardLife universe, but the rule isn't right yet:

Code: Select all

x = 100, y = 100, rule = B1c2cn3inqy4ny5ajkr6ei7e/S1c3inqy4c5ajkr7e:T100,100
obobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobob
obobobobobobobobobobobobobobo$bobobobobobobobobobobobobobobobobobobobo
bobobobobobobobobobobobobobobobobobobobobobobobobobobobobobo$obobobobo
bobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobo
bobobobobobobobobobo$bobobobobobobobobobobobobobobobobobobobobobobobob
obobobobobobobobobobobobobobobobobobobobobobobobobo$obobobobobobobobob
obobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobob
obobobobobo$bobobobobobobobobobobobobobobobobobobobobobobobobobobobobo
bobobobobobobobobobobobobobobobobobobobobo$obobobobobobobobobobobobobo
bobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobo
bo$bobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobob
obobobobobobobobobobobobobobobobo$obobobobobobobobobobobobobobobobobob
obobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobo$bobobo
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bobobobobobobobobobobobo$obobobobobobobobobobobobobobobobobobobobobobo
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bo$obobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobo
bobobobobobobobobobobobobobobobo$bobobobobobobobobobobobobobobobobobob
obobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobo$obobob
obobobobobobobobobobobobobobobobobobobobobob3obobobobobobobobobobobobo
bobobobobobobobobobobo$bobobobobobobobobobobobobobobobobobobobobobobob
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bobobobobobo$bobobobobobobobobobobobobobobobobobobobobobobobobobobobob
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obo$bobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobo
bobobobobobobobobobobobobobobobobo$obobobobobobobobobobobobobobobobobo
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obobobobobobobobobobobobo$obobobobobobobobobobobobobobobobobobobobobob
obobobobobobobobobobobobobobobobobobobobobobobobobobobo$bobobobobobobo
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bobobobobobobobo$obobobobobobobobobobobobobobobobobobobobobobobobobobo
bobobobobobobobobobobobobobobobobobobobobobobo$bobobobobobobobobobobob
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obobobobobobobobobobobobobobobobobobo$bobobobobobobobobobobobobobobobo
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bobobobobobobobobobobobobobo$bobobobobobobobobobobobobobobobobobobobob
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obobobobobobobobobo$bobobobobobobobobobobobobobobobobobobobobobobobobo
bobobobobobobobobobobobobobobobobobobobobobobobobo$obobobobobobobobobo
bobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobo
bobobobobo$bobobobobobobobobobobobobobobobobobobobobobobobobobobobobob
obobobobobobobobobobobobobobobobobobobobo$obobobobobobobobobobobobobob
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o$bobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobo
bobobobobobobobobobobobobobobobo$obobobobobobobobobobobobobobobobobobo
bobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobo$bobobob
obobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobob
obobobobobobobobobobobo$obobobobobobobobobobobobobobobobobobobobobobob
obobobobobobobobobobobobobobobobobobobobobobobobobobo$bobobobobobobobo
bobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobo
bobobobobobobo$obobobobobobobobobobobobobobobobobobobobobobobobobobobo
bobobobobobobobobobobobobobobobobobobobobobo$bobobobobobobobobobobobob
obobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobob
obobo$obobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobob
obobobobobobobobobobobobobobobobobo$bobobobobobobobobobobobobobobobobo
bobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobo$obo
bobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobo
bobobobobobobobobobobobobo$bobobobobobobobobobobobobobobobobobobobobob
obobobobobobobobobobobobobobobobobobobobobobobobobobobobo$obobobobobob
obobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobob
obobobobobobobobo$bobobobobobobobobobobobobobobobobobobobobobobobobobo
bobobobobobobobobobobobobobobobobobobobobobobobo$obobobobobobobobobobo
bobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobo
bobobobo$bobobobobobobobobobobobobobobobobobobobobobobobobobobobobobob
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bobobobobobobobobobobobobobobobobobobobobobobobobobobobobobo$bobobobob
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obobobobobobobobobobobobobobobobo$bobobobobobobobobobobobobobobobobobo
bobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobo$obobo
bobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobo
bobobobobobobobobobobobo$bobobobobobobobobobobobobobobobobobobobobobob
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obobobobobobobo$bobobobobobobobobobobobobobobobobobobobobobobobobobobo
bobobobobobobobobobobobobobobobobobobobobobobo$obobobobobobobobobobobo
bobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobo
bobobo$bobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobob
obobobobobobobobobobobobobobobobobobo!

I came up with the following isotropic bit conversions, but they aren't producing the right effect yet, there seems to be something missing. Do these kinds of dual rules _only_ apply to self-complementary rules, or what's the deal here? ... I'll probably figure it out by tomorrow.

Code: Select all

B3c = S1c
B3e = S7e
B3k = S5a
B3a = S5k
B3i = S3y
B3n = S3n
B3y = S3i
B3q = S3q
B3j = S5j
B3r = S5r

S2c = B2c
S2e = B6e
S2k = B4n
S2a = B4y
S2i = B6i
S2n = B2n

S3c = B1c
S3e = B7e
S3k = B5a
S3a = B5k
S3i = B3y
S3n = B3n
S3y = B3i
S3q = B3q
S3j = B5j
S3r = B5r

Post by **dvgrn** » September 14th, 2019, 7:21 am

dvgrn wrote: Do these kinds of dual rules _only_ apply to self-complementary rules, or what's the deal here? ... I'll probably figure it out by tomorrow.

Yes, that's the problem: you can't do CheckerboardLife with either a Hensel isotropic rule string or with a MAP rule, because Life isn't a self-complementary rule. On one checkerboard square color, for example, this neighborhood means "B3", so it needs to turn the blue center cell ON:

Code: Select all

x = 11, y = 11, rule = LifeHistory
.C.C.C.C.C$C.C.C.C.C.C$.C.C.C.C.C$C.C.C.C.C.C$.C.CACAC.C$C.C.CBC.C.C$
.C.CAC.C.C$C.C.C.C.C.C$.C.C.C.C.C$C.C.C.C.C.C$.C.C.C.C.C!

But if the cell is the other color, that same neighborhood would mean "S5", so according to Life rules the center cell has to stay OFF:

Code: Select all

x = 11, y = 11, rule = LifeHistory
.C.C.C.C.C$C.C.C.C.C.C$.C.C.C.C.C$C.C.CAC.C.C$.C.CABAC.C$C.C.CAD.C.C$
.C.C.C.C.C$C.C.C.C.C.C$.C.C.C.C.C$C.C.C.C.C.C$.C.C.C.C.C!

That doesn't mean that CheckerboardLife is impossible, though, it just needs a four-state rule (or maybe three states, see below):

Code: Select all

local g = golly()
rulename = g.getdir("rules").."CheckerboardLife.rule"
f = io.open(rulename, "w")
if f then
    f:write(
[[
@RULE CheckerboardLife
@TABLE
n_states:4
neighborhood:Moore
symmetries:permute

var all1 = {0,1,2,3}
var all2 = all1
var all3 = all1
var all4 = all1
var all5 = all1
var all6 = all1
var all7 = all1
var all8 = all1

var a = {0,1}
var b = {2,3}

# life on the dark squares of the checkerboard
# dark-square birth / 3-neighbor survival
a,0,1,1,1,3,3,3,3,1
a,0,0,1,1,2,3,3,3,1
a,0,0,0,1,2,2,3,3,1
a,0,0,0,0,2,2,2,3,1

# dark-square 2-neighbor survival
1,0,0,1,1,3,3,3,3,1
1,0,0,0,1,2,3,3,3,1
1,0,0,0,0,2,2,3,3,1

# death for dark squares
1,all1,all2,all3,all4,all5,all6,all7,all8,0

# life on the light squares of the checkerboard
# light-square birth / 3-neighbor survival
b,3,2,2,2,0,0,0,0,2
b,3,3,2,2,1,0,0,0,2
b,3,3,3,2,1,1,0,0,2
b,3,3,3,3,1,1,1,0,2

# light-square 2-neighbor survival
2,3,3,2,2,0,0,0,0,2
2,3,3,3,2,1,0,0,0,2
2,3,3,3,3,1,1,0,0,2
# death for light squares
2,all1,all2,all3,all4,all5,all6,all7,all8,3

@COLORS

1    0  255    0
2    0  192    0
3  100  100  100

@ICONS
circles
]]
    )
    f:close()
end

pattname = g.getdir("temp").."Sir-Robin-on-a-checkerboard.rle"
f = io.open(pattname, "w")
if f then
    f:write(
[[
x = 186, y = 100, rule = CheckerboardLife:T186,100
.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.
C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C
.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C$C.C.C.C.C.C.C.C.C.C.
C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C
.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.
C.C.C.C.C.C.C.C.C.C.C.C.C.C$.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.C.
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]]
    )
    f:close()
end
g.open(pattname)
g.show("Rule file was created: "..rulename)

It should be possible to add more rule lines to allow CheckerboardLife to escape from even-width toruses -- e.g., expand the checkerboard automatically around the edges of a pattern, or allow Life patterns to make the transition from CheckerboardLand to a regular empty universe.

Or it might be possible to get away with just two ON states, no fourth artificial checkerboard-marking state, by modifying the ideas in the previous post and making each color simulate its part of Life on its own checkerboard (but with supporting interactions between the two checkerboard colors, unlike independent-checkerboards rules.)

I'm not sure any of this is really what was wanted, though, so I'll leave those experiments to be tried by anyone who is interested.

PHPBB12345 · Post by **PHPBB12345** » September 24th, 2019, 8:48 pm

Code: Select all

@RULE Rule37R

@TABLE

n_states:5
neighborhood:Moore
symmetries:none

# C,N,NE,E,SE,S,SW,W,NW,C'
# 1 = prev = off, curr = off
# 2 = prev = off, curr = on
# 3 = prev = on,  curr = off
# 4 = prev = on,  curr = on

var al = {1,3}
var ar = {1,3}
var bl = {2,4}
var br = {2,4}
var xa = {0,1,2,3,4}
var xb = xa
var xc = xa
var xd = xa
var xe = xa

0,1,ar,xa,xb,xc,xd,xe,al,2
0,3,ar,xa,xb,xc,xd,xe,al,1
0,1,br,xa,xb,xc,xd,xe,al,1
0,3,br,xa,xb,xc,xd,xe,al,2
0,2,ar,xa,xb,xc,xd,xe,al,4
0,4,ar,xa,xb,xc,xd,xe,al,3
0,2,br,xa,xb,xc,xd,xe,al,3
0,4,br,xa,xb,xc,xd,xe,al,4
0,1,ar,xa,xb,xc,xd,xe,bl,1
0,3,ar,xa,xb,xc,xd,xe,bl,2
0,1,br,xa,xb,xc,xd,xe,bl,2
0,3,br,xa,xb,xc,xd,xe,bl,1
0,2,ar,xa,xb,xc,xd,xe,bl,3
0,4,ar,xa,xb,xc,xd,xe,bl,4
0,2,br,xa,xb,xc,xd,xe,bl,3
0,4,br,xa,xb,xc,xd,xe,bl,4

0,0,1,xa,xb,xc,xd,xe,0,2
0,0,0,xa,xb,xc,xd,xe,1,2
0,1,1,xa,xb,xc,xd,xe,0,2
0,1,0,xa,xb,xc,xd,xe,1,2
0,0,2,xa,xb,xc,xd,xe,0,3
0,0,0,xa,xb,xc,xd,xe,2,3
0,2,2,xa,xb,xc,xd,xe,0,3
0,2,0,xa,xb,xc,xd,xe,2,3
0,0,3,xa,xb,xc,xd,xe,0,1
0,0,0,xa,xb,xc,xd,xe,3,1
0,3,3,xa,xb,xc,xd,xe,0,1
0,3,0,xa,xb,xc,xd,xe,3,1
0,4,4,xa,xb,xc,xd,xe,0,4
0,4,0,xa,xb,xc,xd,xe,4,4

@COLORS

1 255 255 255
2 0 0 0
3 255 255 255
4 0 0 0

Code: Select all

@RULE Rule37R-Linear

@TABLE

n_states:5
neighborhood:oneDimensional
symmetries:none

var al = {1,3}
var ar = {1,3}
var bl = {2,4}
var br = {2,4}
var xa = {0,1,2,3,4}
var xb = xa
var xc = xa
var xd = xa
var xe = xa

1,ar,al,2
3,ar,al,1
1,br,al,1
3,br,al,2
2,ar,al,4
4,ar,al,3
2,br,al,3
4,br,al,4
1,ar,bl,1
3,ar,bl,2
1,br,bl,2
3,br,bl,1
2,ar,bl,3
4,ar,bl,4
2,br,bl,3
4,br,bl,4

0,1,0,2
0,0,1,2
1,1,0,2
1,0,1,2
0,2,0,3
0,0,2,3
2,2,0,3
2,0,2,3
0,3,0,1
0,0,3,1
3,3,0,1
3,0,3,1
4,4,0,4
4,0,4,4

@COLORS

1 255 255 255
2 0 0 0
3 255 255 255
4 0 0 0

Code: Select all

@RULE Rule122R

@TABLE

n_states:4
neighborhood:Moore
symmetries:none

# C,N,NE,E,SE,S,SW,W,NW,C'

var al = {0,2}
var ar = {0,2}
var bl = {1,3}
var br = {1,3}
var xa = {0,1,2,3}
var xb = xa
var xc = xa
var xd = xa
var xe = xa

0,0,ar,xa,xb,xc,xd,xe,al,0
0,2,ar,xa,xb,xc,xd,xe,al,1
0,0,br,xa,xb,xc,xd,xe,al,1
0,2,br,xa,xb,xc,xd,xe,al,0
0,1,ar,xa,xb,xc,xd,xe,al,2
0,3,ar,xa,xb,xc,xd,xe,al,3
0,1,br,xa,xb,xc,xd,xe,al,3
0,3,br,xa,xb,xc,xd,xe,al,2
0,0,ar,xa,xb,xc,xd,xe,bl,1
0,2,ar,xa,xb,xc,xd,xe,bl,0
0,0,br,xa,xb,xc,xd,xe,bl,1
0,2,br,xa,xb,xc,xd,xe,bl,0
0,1,ar,xa,xb,xc,xd,xe,bl,3
0,3,ar,xa,xb,xc,xd,xe,bl,2
0,1,br,xa,xb,xc,xd,xe,bl,2
0,3,br,xa,xb,xc,xd,xe,bl,3

@COLORS

0 255 255 255
1 0 0 0
2 255 255 255
3 0 0 0

testitemqlstudop · Post by **testitemqlstudop** » October 6th, 2019, 10:53 pm

I would like a rule that is basically Life but any state 2 cell never dies and counts as a live cell and any state 3 cell is never born and counts as a dead cell.

State 2 and state 3 cells are "artificial" and can never be created.

bprentice · Post by **bprentice** » October 7th, 2019, 1:56 am

testitemqlstudop,

One of the families of rules supported by Square Cell is called Rule Table which supports your rule directly.

The specification of your rule is:

: RT.png (127.57 KiB) Viewed 7424 times

Brian Prentice

wildmyron · Post by **wildmyron** » October 7th, 2019, 3:35 am

testitemqlstudop wrote: ↑
October 6th, 2019, 10:53 pm
I would like a rule that is basically Life but any state 2 cell never dies and counts as a live cell and any state 3 cell is never born and counts as a dead cell.

State 2 and state 3 cells are "artificial" and can never be created.

In addition to bprentice's suggestion - the extendedlife rule also directly supports this request with state 5 and 6 cells acting as the desired state 3 and 2 cells, respectively.

Edit: There's also a Rule Generator script which does half of what you want and instructions for doing the other half are included in the post. It probably wouldn't take too long to polish off the 4-state version of the script, but on account of a lack of feedback and many other interesting CA distractions I never completed it.

EvinZL · Post by **EvinZL** » October 11th, 2019, 4:55 pm

A for awesome wrote: ↑
July 5th, 2016, 11:22 am
Non-totalistic rules work:
Code: Select all
x = 3, y = 3, rule = B1e5/S247
Obo$3o$3o!

Last time I saw this post it was

Code: Select all

x = 3, y = 3, rule = B1e5/S247
obo$3o$3o!

praosylen · Post by **praosylen** » October 11th, 2019, 6:48 pm

EvinZL wrote: ↑
October 11th, 2019, 4:55 pm
A for awesome wrote: ↑
July 5th, 2016, 11:22 am
Non-totalistic rules work:
Code: Select all
x = 3, y = 3, rule = B1e5/S247
Obo$3o$3o!
Last time I saw this post it was
Code: Select all
x = 3, y = 3, rule = B1e5/S247
obo$3o$3o!

Absolutely no idea how that would have happened. I definitely didn't edit it, that's for sure. (I do remember the post like you say, so obviously something must have happened.)

Moosey · Post by **Moosey** » October 19th, 2019, 9:53 am

Make the Knuth uparrrow Turing machine code, from here:

Code: Select all

0 * * r 0
0 _ _ l 1
1 1 _ l 2
2 ^ _ l 3
2 1 1 l 4
3 ^ _ l 3
3 1 _ l 2
4 1 1 l 4
4 ^ 1 l 4'
4 _ 1 l halt
4' ^ ^ l 5
4' 1 1 r 0
5 ^ ^ l 5
5 1 1 r 6
6 ^ x r 7
6 1 y r 9
6 | ^ l 12
7 * * r 7
7 _ | r 8
7 | | r 8
8 * * r 8
8 _ ^ l 11
9 * * r 9
9 | | r 10
10 * * r 10
10 _ 1 l 11
11 * * l 11
11 x ^ r 6
11 y 1 r 6
12 * * l 12
12 ^ ^ l 12'
12' ^ ^ l 12'
12' * * l 13
12' 1 x r 14
13 * * l 13
13 ^ ^ r 20
13 _ _ r 20
13 1 x r 14
14 * * r 14
14 ^ ^ r 15
15 ^ ^ r 15
15 x x r 16
15 1 x l 12
16 x x r 16
16 1 x l 12
16 ^ x r 17
17 ^ ^ r 17
17 1 ^ r 18
18 ^ 1 r 17
18 1 1 r 18
18 _ 1 l 19
19 * * l 19
19 x x l 12
20 x 1 r 20
20 ^ ^ r 21
21 ^ ^ r 21
21 x x r 22
22 x x r 22
22 1 _ r 23
22 ^ ^ l 30
23 1 _ r 23
23 ^ ^ l 24
24 _ ^ r 25
25 ^ ^ r 25
25 1 1 l 26
26 ^ 1 r 27
27 1 1 r 27
27 _ _ l 28
28 1 _ l 29
29 * * l 29
29 _ ^ r 25
29 x 1 l 30
30 x 1 l 30
30 ^ ^ r 31
31 * * r 31
31 _ _ l 32
32 1 _ l 1

Into a rule table or tree, if possible

EDIT:
found TM interpreter here.

Gustone · Post by **Gustone** » October 19th, 2019, 9:56 am

Life but it's two cells in one
like [--]

Post by **dvgrn** » October 19th, 2019, 11:09 am

Gustone wrote: ↑
October 19th, 2019, 9:56 am
Life but it's two cells in one
like [--]

Do you mean something like DoubleB3S23 ?

I don't seem to be clever enough to interpret your mysterious "[--]".

Maybe you want icons showing the two cells next to each other? That would just be some trivial but tedious editing of the @ICONS section of the rule.

... Oh, I bet you want two adjacent cells of a single Life universe as a single four-state cell. Sorry, wishful thinking on my part -- I was hoping it might be something that had already been done.

Gustone · Post by **Gustone** » October 20th, 2019, 7:32 am

Yes the [--] is meant to be what the resulting cell will look like

Post by **dvgrn** » October 20th, 2019, 9:00 pm

Gustone wrote: ↑
October 20th, 2019, 7:32 am
Yes the [--] is meant to be what the resulting cell will look like

Okay. This is kind of a weird one; the side-by-side cells mean you can't take shortcuts with "permute" or "rotate" symmetries. So the first attempt ends up as a multi-megabyte rule file:

Life1x2.zip: (273.59 KiB) Downloaded 127 times

It's only been tested on a pi explosion and a glider, but those worked, and the rule lines were generated by a script so it's probably all right. Here's the script:

Code: Select all

import golly as g
lookup = {'00': 0, '01': 1, '10': 2, '11': 3 }

rule = ""
for i in range(2**18,2**19):
  g.show(str(i))
  b = bin(i)[3:]
  states = []
  for j in range(0,18,2):
    states += [lookup[b[j:j+2]]]
  
  neighbors = [states[1],states[2],states[5],states[8],states[7],states[6],states[3],states[0]]

  g.new("test")
  ptr = 0
  for y in range(3):
    for x in range(6):
      if b[ptr]=="1": g.setcell(x,y,1)
      ptr+=1
  g.run(1)
  newstate = lookup[str(g.getcell(2,1)) + str(g.getcell(3,1))]
  if newstate!=0:
    nstr = ','.join(map(str, neighbors))
    rule+=str(states[4]) + "," + nstr + "," + str(newstate) + "\n"

g.setclipstr(rule)

There are some tricks with additional variables that could shorten things down a bit, but it's not clear that it's worth the effort.

If you want to do anything much with this rule, it might be worth writing helper scripts to translate back and forth between Life1x2 and regular Life.

ConwayLife.com

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