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### Re: Star Wars Rule

Posted: November 7th, 2010, 6:20 pm
137ben wrote:A delayer has already been found:

Code: Select all

``````x = 24, y = 15, rule = 345/2/4
15.ABC3.ABC\$15.ABC3.ABC10\$7.A\$.A4.3A\$3A4.A7.ABC3.ABC\$.A13.ABC3.ABC!
``````
But you have found a stable crossover!
The crossover does appear to work but fails when put to use in an actual circuit because the delay through the crossover varies by one tic when two inputs are present versus one input present. But this fact can be used as a controllable one bit delay on the same track:

Code: Select all

``````x = 24, y = 70, rule = 345/2/4
17.2C\$17.2B\$17.A10\$16.A2.A\$15.6A\$16.A2.A\$13.A.2A2.2A.A\$12.12A\$CBA10.A
2.A2.A2.A\$CBA10.A2.A2.A2.A\$12.12A\$13.A.2A2.2A.A\$16.A2.A\$15.6A\$16.A2.A
4\$17.A\$16.3A\$17.A11\$17.2C\$17.2B\$17.2A10\$16.A2.A\$15.6A\$16.A2.A\$13.A.2A
2.2A.A\$12.12A\$CBA10.A2.A2.A2.A\$CBA10.A2.A2.A2.A\$12.12A\$13.A.2A2.2A.A\$
16.A2.A\$15.6A\$16.A2.A4\$17.A\$16.3A\$17.A!
``````
When building circuitry in the Star Wars rule I found a parity problem when creating sets of synchronized gliders. Using the plus as a delay bumps the glider to another track. If you need an even delay amount then you can get back to the same track as you show with the two-plus delayer but I have yet to find a small stable pattern that delays by an odd amount on the same track. The problem can be avoided if you have components such as reflectors of both odd and even parity (or if you are just lucky as with the toggle flip-flop I posted).

I did find this stable delay by 5 on the same track:

Code: Select all

``````x = 27, y = 27, rule = 345/2/4
CBA\$CBA17\$19.A\$8.A9.3A4.A\$CBA4.3A9.A4.3A\$CBA3.2A.2A14.A\$7.A2.A.A2.A\$
7.2A.7A\$7.A3.A3.A\$6.3A\$7.A!
``````
Maybe it can be simplified.

Also here is a stable controllable delay I just found earlier today that delays by 25 additional tics when both inputs are present:

Code: Select all

``````x = 21, y = 54, rule = 345/2/4
12.2C\$12.2B\$12.A12\$CBA16.A\$CBA5.A9.3A\$7.3A9.A\$6.2A.2A\$7.A2.A.A2.A\$7.
2A2.6A\$7.A2.A.A2.A\$6.2A.2A\$7.3A\$8.A7\$12.2C\$12.2B\$12.2A12\$CBA16.A\$CBA
5.A9.3A\$7.3A9.A\$6.2A.2A\$7.A2.A.A2.A\$7.2A2.6A\$7.A2.A.A2.A\$6.2A.2A\$7.3A
\$8.A!
``````

### Re: Star Wars Rule

Posted: November 27th, 2010, 12:17 am
Here, a 8c8 spaceship is bombarded with two gliders, which cleanly convert it into a double-rake:

Code: Select all

``````x = 59, y = 33, rule = 345/2/4
9.CBA.CBA.CBA\$7.CBA.CBA.CBA.CBA\$6.CBA5.CBA4.CBA\$5.CBA13.CBA\$2.B2C15.C
BA\$2.C16.CBA34.ABC\$4.2C12.CBA35.ABC\$2.ABC\$ABA9.2A\$B3C7.A2B\$C2.B6.AB2C
A5.CB2.CBA\$7.3ABC2.B4.B2.CA2.CBA\$4.A.C2B2.2A.C3.C.A2.3A2.CBA\$4.2A2.C
3A.A.A.A.A.B.2A3.CBA\$C2.BA.A.A3.A.A.A.A.A.A.A.A.A\$2.A.C4ABCB18A\$3.B
23.B.A\$2.A.C4ABCB18A\$C2.BA.A.A3.A.A.A.A.A.A.A.A.A\$4.2A2.C3A.A.A.A.A.B
.2A3.CBA\$4.A.C2B2.2A.C3.C.A2.3A2.CBA\$7.3ABC2.B4.B2.CA2.CBA\$C2.B6.AB2C
A5.CB2.CBA\$B3C7.A2B\$ABA9.2A\$2.ABC\$4.2C12.CBA35.ABC\$2.C16.CBA34.ABC\$2.
B2C15.CBA\$5.CBA13.CBA\$6.CBA5.CBA4.CBA\$7.CBA.CBA.CBA.CBA\$9.CBA.CBA.CBA
!
``````

### Re: Star Wars Rule

Posted: November 27th, 2010, 4:18 am
This 12c/12 spaceship can move a plus very easily:

Code: Select all

``````x = 28, y = 41, rule = 345/2/4
3.B\$2.C.C\$.B4.A.A\$2.C.AB.B.B16.A\$5.ABAC3A13.3A\$4.CB.5A14.A\$4.A4.A\$2.C
.CBC\$3.B.BA\$4.A19\$2.B\$.C.C\$B4.A.A\$.C.AB.B.B\$4.ABAC3A\$3.CB.5A\$3.A4.A\$.
C.CBC\$2.B.BA\$3.A\$21.A\$20.3A\$21.A!
``````
Either move can be used to make a stable memory cell.
The plus can even be replicated like this with two spaceships:

Code: Select all

``````x = 31, y = 23, rule = 345/2/4
3.A\$2.B.BA\$.C.CBC\$3.A4.A\$3.CB.5A\$4.ABAC3A\$.C.AB.B.B\$B4.A.A\$.C.C\$2.B\$
15.A\$14.3A\$15.A\$28.B\$27.C.C\$23.A.A4.B\$22.B.B.BA.C\$20.3ACABA\$20.5A.BC\$
22.A4.A\$25.CBC.C\$25.AB.B\$27.A!
``````
The required spaceship is not that hard to make:

Code: Select all

``````x = 7, y = 44, rule = 345/2/4
4.2C\$4.2B\$4.2A3\$5.A\$4.3A\$5.A6\$2A\$2B\$2C26\$2A\$2B\$2C!
``````
Then make a memory cell using the 5x5 move:

Code: Select all

``````x = 150, y = 56, rule = 345/2/4
57.CBA25.CBA\$57.CBA25.CBA3\$94.A3.ABC\$93.3A2.ABC\$94.A12\$71.A\$70.3A\$71.
A9\$74.A\$73.3A\$74.A4\$82.A\$81.3A\$82.A12\$59.A\$CBA55.3A\$CBA56.A3\$119.ABC
25.ABC\$119.ABC25.ABC!
``````
This memory cell can be set (or reset) when already set (and doesn't explode) which is nice for clearing memory at any time:

Code: Select all

``````x = 222, y = 56, rule = 345/2/4
129.CBA25.CBA\$129.CBA25.CBA3\$166.A3.ABC\$165.3A2.ABC\$166.A9\$161.A\$160.
3A\$161.A\$143.A17.A\$142.3A15.3A\$143.A17.A4\$CBA133.CBA12.A\$CBA133.CBA
11.3A\$151.A4\$CBA133.CBA\$CBA133.CBA4\$136.A17.A\$135.3A15.3A\$136.A17.A\$
136.A\$135.3A\$136.A9\$131.A\$72.CBA55.3A\$72.CBA56.A3\$191.ABC25.ABC\$191.A
BC25.ABC!
``````
The dual read allows for complementary outputs but is not necessary.

The toggle flip-flop posted earlier is now smaller in size and has an independent read as indicated (just lucky):

Code: Select all

``````x = 87, y = 50, rule = 345/2/4
73.2C\$73.2B\$74.A3\$49.A\$33.A14.3A4.A10.A2.A\$32.3A14.A4.3A8.6A\$33.A15.A
5.A10.A2.A\$48.3A4.A10.A2.A\$37.A11.A4.3A8.6A\$36.3A10.A5.A10.A2.A\$37.A
5.A4.3A4.A10.A2.A9.A5.A\$42.3A4.A4.3A8.6A7.9A\$43.A11.A10.A2.A9.A2.A2.A
\$66.A2.A\$65.6A\$66.A2.A\$51.A\$50.3A4.A\$51.A4.3A\$51.A5.A\$50.3A4.A\$51.A4.
3A\$51.A5.A\$50.3A4.A\$51.A4.3A\$30.A7.A12.A5.A\$29.3A5.3A10.3A4.A\$30.A7.A
12.A4.3A\$51.A5.A\$42.A7.3A4.A25.A\$CBA38.3A7.A4.3A23.3A\$CBA39.A14.A25.A
8\$42.A\$41.3A8.A\$42.A8.3A22.A\$52.A22.3A\$38.A37.A\$37.3A\$38.A41.A\$79.3A\$
80.A!
``````

### Re: Star Wars Rule

Posted: February 4th, 2011, 6:03 am
After some time adjusting the pattern, I was able to create a binary adder based on the one in Wireworld.

Code: Select all

``````x = 717, y = 114, rule = 345/2/4
398.A\$397.3A\$398.A\$398.A\$398.2A\$397.2A5.A2.A2.A2.A2.A\$255.A50.A89.2A
5.15A\$254.3A48.3A89.A4.2A12.A\$255.A50.A3.A3.A82.A3.2A23.A71.A71.A71.A
71.A\$306.2A.7A80.6A23.3A69.3A69.3A69.3A69.3A\$259.A46.A2.A.A2.A82.A2.A
6.A2.A2.A10.2A.2A67.2A.2A67.2A.2A67.2A.2A67.2A.2A\$258.3A39.A4.2A.2A
14.A11.A69.9A10.3A69.3A69.3A69.3A69.3A\$259.A34.A4.3A4.3A9.A4.3A4.A4.
3A69.A5.A12.A71.A71.A71.A71.A\$293.3A4.A6.A9.3A4.A4.3A4.A70.A5.A\$294.A
5.A17.A11.A75.2A5.2A\$294.A4.3A96.A8.2A4.A\$293.3A4.A96.3A8.2A3.A\$294.A
5.A45.A51.A10.6A\$294.A4.3A43.3A62.A2.A\$293.3A4.A45.A\$294.A5.A65.A17.A
\$294.A4.3A48.A6.A7.3A15.3A\$293.3A4.A48.3A4.3A7.A17.A\$2.A71.A71.A71.A
75.A5.A49.A6.A\$.3A69.3A69.3A69.3A74.A4.3A68.A9.A\$2A.2A67.2A.2A67.2A.
2A67.2A.2A6.A65.3A4.A68.3A7.3A\$.3A69.3A69.3A69.3A6.3A65.A5.A69.A9.A\$
2.A71.A71.A71.A8.A66.A4.3A\$293.3A4.A\$223.A13.A56.A5.A\$CBA141.CBA69.CB
A3.3A11.3A55.A4.3A\$CBA141.CBA69.CBA4.A13.A55.3A4.A\$237.A56.A5.A\$237.
2A55.A4.3A\$236.2A5.A2.A2.A2.A2.A37.3A4.A67.A.A9.A\$235.2A5.15A37.A5.A
67.B3A7.3A\$236.A4.2A12.A38.A4.3A64.BCB.A9.A\$236.A3.2A51.3A4.A64.C3.A\$
235.6A53.A69.B.A.2C14.A\$236.A2.A6.A2.A2.A111.5AB13.3A\$222.A22.9A112.A
.A15.A\$221.3A22.A5.A\$222.A23.A5.A\$245.2A5.2A30.A\$218.A18.A8.2A4.A30.
3A7.A\$217.3A16.3A8.2A3.A7.A23.A7.3A\$218.A18.A10.6A5.3A31.A\$249.A2.A7.
A19.A\$273.A5.3A\$264.A7.3A5.A71.A2.A2.A2.A\$263.3A7.A77.12A\$264.A87.A2.
A2.A2.A4\$351.A2.A2.A2.A\$350.12A\$257.A93.A2.A2.A2.A\$256.3A\$CBA69.CBA
69.CBA86.A23.A\$CBA69.CBA69.CBA85.3A\$233.A19.A98.A\$246.A5.3A96.3A\$2.A
71.A71.A71.A18.A7.3A5.A98.A\$.3A69.3A69.3A69.3A16.3A7.A\$2A.2A67.2A.2A
67.2A.2A67.2A.2A16.A\$.3A69.3A69.3A69.3A\$2.A71.A71.A71.A132.A\$342.A7.
3A7.A\$341.3A7.A7.3A\$342.A17.A2\$346.A9.A\$345.3A7.3A\$346.A9.A3\$351.A\$
350.3A\$351.A3\$346.A9.A\$345.3A7.3A\$346.A9.A\$369.A24.A\$335.A6.A17.A7.3A
22.3A\$334.3A4.3A15.3A7.A24.A\$335.A6.A17.A\$398.A\$397.3A\$261.A136.A\$
260.3A\$261.A2\$265.A\$264.3A73.A\$265.A73.3A\$340.A2\$280.A63.A\$279.3A61.
3A\$280.A63.A5\$252.A13.A\$251.3A11.3A\$252.A13.A2\$248.A21.A\$247.3A19.3A\$
248.A21.A!
``````
This took some time to build because I couldn't find a circuit that could imitate the function of the memory cell for a few days, but I finally found a way.

EDIT:The period of the input glider streams are adjustable(This one handles p72 glider streams}

### Re: Star Wars Rule

Posted: February 5th, 2011, 5:17 am
Some time ago, I've found a simple p4 wickstretcher, and while playing around with it, I've found an extendable spaceship based on the wickstretcher

Code: Select all

``````x = 49, y = 26, rule = 345/2/4
4.ABC13.ABC.ABC.ABC\$2.ABC.A.CBA.CBA.CBA.CBA.CBA.CBA.CBA.CBA.CBA.CBA.C
\$ABC.ABC.ABC.ABC.ABC13.ABC.ABC.ABC.ABC\$ABC17\$4.ABC\$2.ABC.A.CBA.CBA.CB
A.CB\$ABC.ABC.ABC.ABC.ABC.A.A\$ABC6.ABC.ABC.AB3A\$10.ABC.ABC.A.A.C\$20.AB
!
``````

### Re: Star Wars Rule

Posted: February 5th, 2011, 12:47 pm
Nice, though we have already found extendable spaceships:

Code: Select all

``````x = 80, y = 216, rule = 345/2/4
75.CBA\$5.CBA67.CBA\$5.C.A\$5.C.AB70A\$5.C.AB70A\$5.C.A\$5.CBA67.CBA\$75.CBA
31\$23.CBA49.CBA\$7.CBA13.CBA15.CBA31.CBA\$8.B.A31.B.A\$8.BC17A15.BC35A\$
7.ABC17A14.ABC35A\$3.AB.CAC2A26.AB.CAC2A\$4.BCBA15.CBA12.BCBA33.CBA\$4.B
CBA15.CBA12.BCBA33.CBA\$3.AB.CAC2A26.AB.CAC2A\$7.ABC17A14.ABC35A\$8.BC
17A15.BC35A\$8.B.A31.B.A\$7.CBA13.CBA15.CBA31.CBA\$23.CBA49.CBA17\$23.CBA
49.CBA\$7.CBA13.CBA15.CBA31.CBA\$8.B.A31.B.A\$8.BC17A15.BC35A\$7.ABC17A
14.ABC35A\$3.AB.CAC2A26.AB.CAC2A\$4.BCBA15.CBA12.BCBA33.CBA\$4.BCBA15.CB
A12.BCBA33.CBA\$3.AB.CAC2A26.AB.CAC2A\$7.ABC17A14.ABC35A\$7.ABC17A14.ABC
35A\$3.AB.CAC2A26.AB.CAC2A\$4.BCBA15.CBA12.BCBA33.CBA\$4.BCBA15.CBA12.BC
BA33.CBA\$3.AB.CAC2A26.AB.CAC2A\$7.ABC17A14.ABC35A\$8.BC17A15.BC35A\$8.B.
A31.B.A\$7.CBA13.CBA15.CBA31.CBA\$23.CBA49.CBA14\$23.CBA49.CBA\$7.CBA13.C
BA15.CBA31.CBA\$8.B.A31.B.A\$8.BC17A15.BC35A\$7.ABC17A14.ABC35A\$3.AB.CAC
2A26.AB.CAC2A\$4.BCBA15.CBA12.BCBA33.CBA\$4.BCBA15.CBA12.BCBA33.CBA\$3.A
B.CAC2A26.AB.CAC2A\$7.ABC17A14.ABC35A\$7.ABC17A14.ABC35A\$3.AB.CAC2A26.A
B.CAC2A\$4.BCBA15.CBA12.BCBA33.CBA\$4.BCBA15.CBA12.BCBA33.CBA\$3.AB.CAC
2A26.AB.CAC2A\$7.ABC17A14.ABC35A\$7.ABC17A14.ABC35A\$3.AB.CAC2A26.AB.CAC
2A\$4.BCBA15.CBA12.BCBA33.CBA\$4.BCBA15.CBA12.BCBA33.CBA\$3.AB.CAC2A26.A
B.CAC2A\$7.ABC17A14.ABC35A\$8.BC17A15.BC35A\$8.B.A31.B.A\$7.CBA13.CBA15.C
BA31.CBA\$23.CBA49.CBA16\$76.CBA\$5.CBA68.CBA\$5.C.A\$5.C.AB71A\$5.C.AB71A\$
4.C.2A\$3.ACB.A68.CBA\$2.B.B2.A68.CBA\$.A2CB.BA\$ABA.AC.AB71A\$.BCABC.AB
71A\$BC2.B.BA\$.C.CB.2A68.CBA\$.C.CB.2A68.CBA\$BC2.B.BA\$.BCABC.AB71A\$ABA.
AC.AB71A\$.A2CB.BA\$2.B.B2.A68.CBA\$3.ACB.A68.CBA\$4.C.2A\$5.C.AB71A\$3.ABC
.AB71A\$BC2.B.BA\$.C.CB.2A68.CBA\$.C.CB.2A68.CBA\$BC2.B.BA\$3.ABC.AB71A\$5.
C.AB71A\$4.C.2A\$3.ACB.A68.CBA\$2.B.B2.A68.CBA\$.A2CB.BA\$ABA.AC.AB71A\$.BC
ABC.AB71A\$BC2.B.BA\$.C.CB.2A68.CBA\$.C.CB.2A68.CBA\$BC2.B.BA\$.BCABC.AB
71A\$ABA.AC.AB71A\$.A2CB.BA\$2.B.B2.A68.CBA\$3.ACB.A68.CBA\$4.C.2A\$5.C.AB
71A\$3.ABC.AB71A\$BC2.B.BA\$.C.CB.2A68.CBA\$.C.CB.2A68.CBA\$BC2.B.BA\$3.ABC
.AB71A\$5.C.AB71A\$4.C.2A\$3.ACB.A68.CBA\$2.B.B2.A68.CBA\$.A2CB.BA\$ABA.AC.
AB71A\$.BCABC.AB71A\$BC2.B.BA\$.C.CB.2A68.CBA\$.C.CB.2A68.CBA\$BC2.B.BA\$.B
CABC.AB71A\$ABA.AC.AB71A\$.A2CB.BA\$2.B.B2.A68.CBA\$3.ACB.A68.CBA\$4.C.2A\$
5.C.AB71A\$5.C.AB71A\$5.C.A\$5.CBA68.CBA\$76.CBA!
``````

### Re: Star Wars Rule

Posted: March 20th, 2011, 6:41 pm
Found this small 24 cell space filler:

Code: Select all

``````x = 8, y = 8, rule = 345/2/4
A6.A\$.A4.A\$3A2.3A\$.A4.A\$.A4.A\$3A2.3A\$.A4.A\$A6.A!
``````
This variant makes rakes:

Code: Select all

``````x = 10, y = 12, rule = 345/2/4
A.A4.A.A\$.3A2.3A\$2.A4.A\$2.A4.A\$.2A4.2A\$2.A4.A\$2.A4.A\$.2A4.2A\$2.A4.A\$
2.A4.A\$.3A2.3A\$A.A4.A.A!
``````
These quadratics may only be wierd guns, not sure.

This is a space filler but stops gowing when debris catches up to it:

Code: Select all

``````x = 11, y = 31, rule = 345/2/4
CBA\$A.CBA\$.2A.CBA\$2A.2A.CBA\$A.2A.A.CBA\$2A.2ABA.CBA\$B.B.C2A.CBA\$.ACAB
2.CBA\$5.CBA\$3.CBA12\$3.CBA\$5.CBA\$.ACAB2.CBA\$B.B.C2A.CBA\$2A.2ABA.CBA\$A.
2A.A.CBA\$2A.2A.CBA\$.2A.CBA\$A.CBA\$CBA!
``````
Front end for a greyship? ...

Code: Select all

``````x = 470, y = 117, rule = 345/2/4
246.CBA21.CBA19.CBA\$246.CBA21.CBA19.CBA\$290.CBA\$286.A\$285.BCB\$286.C\$
304.2A.A\$15.CBA15.CBA15.BA16.CBA15.A.C15.CBA15.A.C15.CBA15.A.C15.CBA
15.A.C15.CBA15.A.C33.BA16.A17.B.2AB\$16.A2.BA13.A2.ACB10.C.A2.BA13.A3.
C11.B.A2.BA13.A3.C11.B.A2.BA13.A3.C11.B.A2.BA13.A3.C11.B.A2.BA13.A3.C
11.B.A2.BA13.A3.C11.C.A2.BA11.B.A9.2A4.C.A.AC2.C.AB.A\$14.6A12.6A.A.A
9.5A12.6A12.C5A12.6A12.C5A12.6A12.C5A12.6A12.C5A12.6A11.AC5A12.6A13.
5A12.C5A6.2BA4.5A3.ABC3A\$15.A.A.3A11.A.A.4AB9.A.A.3A11.A.A.2AC11.A.A.
3A11.A.A.2AC11.A.A.3A11.A.A.2AC11.A.A.3A11.A.A.2AC11.A.A.3A11.A.A.2AC
7.ABA.A.A.3A11.A.A.2AC11.A.A.3A11.A.A.2A5.2CB3.BC.A.C4.BC3A\$14.B2A.A.
AC9.B.2A.A.A.A6.ABC.2A.A.AC9.B.2A.A.2A11.2A.A.AC9.B.2A.A.2A11.2A.A.AC
9.B.2A.A.2A11.2A.A.AC9.B.2A.A.2A11.2A.A.AC9.B.2A.A.2A7.BCA.2A.A.AC6.C
.AB.2A.A.2A8.AB.2A.A.AC11.2A.A.3A5.C.2A4.ABA2.AB.A\$14.A.2A.A7.CAB.2A.
2A.A3.A.BA.B2.2A.2A.A7.CAB.2A.2A.A7.AC2.2A.2A.A7.CAB.2A.2A.A7.AC2.2A.
2A.A7.CAB.2A.2A.A7.AC2.2A.2A.A7.CAB.2A.2A.A7.AC2.2A.2A.A7.CAB.2A.2A.A
7.AC2.2A.2A.A7.A.A.2A.2A.A7.C3.2A.2A.A10.BCA.2A.A.A2.BA3.2B7.CB.C.A\$
15.A.A.9A.C2A.A.A.6ACB.4A.A.A.9A.C2A.A.A.9A.3A.A.A.9A.C2A.A.A.9A.3A.A
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``````
EDIT:

The debris cancels for a while:

Code: Select all

``````x = 55, y = 55, rule = 345/2/4
17.2A17.2A\$16.A2BA15.A2BA\$15.AB2CB15.B2CBA\$15.BC2.CA13.AC2.CB\$14.AC.
2A.B13.B.2A.CA\$14.B.ABA.CA11.AC.ABA.B\$13.ACA.ACB.B11.B.BCA.ACA\$13.B.
3A.A.C11.C.A.3A.B\$12.ACA.A.BC15.CB.A.ACA\$12.B.2A.A.A15.A.A.2A.B\$12.CA
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.B13.B.2A.CA\$15.BC2.CA13.AC2.CB\$15.AB2CB15.B2CBA\$16.A2BA15.A2BA\$17.2A
17.2A!
``````

### Re: Star Wars Rule

Posted: March 20th, 2011, 7:38 pm
Star Wars version of Golly ticker:

Code: Select all

``````x = 600, y = 257, rule = 345/2/4
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2C43.2C\$525.2C\$418.2A105.2B\$328.2A88.2B105.2A\$328.2B88.2C\$328.2C\$480.
2C43.2C\$418.2A60.2B43.2B\$418.2B60.2A43.2A\$418.2C2\$480.2C43.2C43.2C\$
480.2B43.2B43.2B\$480.2A43.2A43.2A3\$525.2C43.2C\$525.2B43.2B\$525.2A43.
2A3\$373.2A150.2C43.2C\$373.2B150.2B43.2B\$373.2C150.2A43.2A3\$373.2A195.
2C\$373.2B195.2B\$373.2C195.2A3\$570.2C\$570.2B\$328.2A240.2A\$328.2B\$328.
2C\$525.2C\$525.2B\$328.2A195.2A\$328.2B\$328.2C\$525.2C\$525.2B\$373.2A150.
2A\$373.2B\$373.2C\$525.2C\$525.2B\$373.2A150.2A\$373.2B\$373.2C\$525.2C43.2C
\$525.2B43.2B\$525.2A43.2A3\$525.2C43.2C\$525.2B43.2B\$525.2A43.2A2\$328.2A
\$328.2B195.2C43.2C\$328.2C195.2B43.2B\$525.2A43.2A2\$328.2A\$328.2B240.2C
\$328.2C240.2B\$570.2A11\$2.A299.A2.A\$.3A297.6A\$2A.2A297.A2.A17.CBA\$.A.A
298.A2.A14.A.A2.A2.A\$2.2A288.A2.A2.A3.4A3.A2.A2.A4.B9A\$2.2A287.9A2.A
2.A2.9A3.C.2A.2A.A.A16.A2.A\$2.2A288.A5.A3.A2.A3.A5.A6.A2.A2.CB16.6A\$
2.2A288.A5.A3.4A3.A5.A5.6A20.A2.A219.2C\$2.2A287.2A5.2A2.A2.A2.2A5.2A
5.2A.A21.A2.A16.A2.A2.A196.2B\$2.2A288.A4.2A3.A2.A3.2A4.A6.A2.BA10.A2.
A2.A3.4A3.A2.A2.A5.9A195.2A\$2.2A288.A3.2A4.4A4.2A3.A5.3AC11.9A2.A2.A
2.9A5.2A.2A.A18.A2.A\$2.2A287.6A5.A2.A5.6A5.A14.A5.A3.A2.A3.A5.A6.A2.A
20.6A\$2.2A281.A6.A2.A6.A2.A6.A2.A21.A5.A3.4A3.A5.A5.6A20.A2.A174.2C\$
2.2A280.3A14.6A29.2A5.2A2.A2.A2.2A5.2A5.2A.A21.A2.A16.A2.A2.A151.2B\$
2.2A281.A16.A2.A31.A4.2A3.A2.A3.2A4.A6.A14.A2.A2.A3.4A3.A2.A2.A5.9A
150.2A\$2.2A333.A3.2A4.4A4.2A3.A5.3A12.9A2.A2.A2.9A5.2A.2A.A18.A2.A\$2.
2A332.6A5.A2.A5.6A5.A14.A5.A3.A2.A3.A5.A6.A2.A20.6A\$2.2A326.A6.A2.A6.
A2.A6.A2.A21.A5.A3.4A3.A5.A5.6A20.A2.A129.2C\$2.2A325.3A14.6A29.2A5.2A
2.A2.A2.2A5.2A5.2A.A21.A2.A16.A2.A2.A106.2B\$2.2A326.A16.A2.A31.A4.2A
3.A2.A3.2A4.A6.A14.A2.A2.A3.4A3.A2.A2.A5.9A105.2A\$2.2A378.A3.2A4.4A4.
2A3.A5.3A12.9A2.A2.A2.9A5.2A.2A.A18.A2.A\$2.2A377.6A5.A2.A5.6A5.A14.A
5.A3.A2.A3.A5.A6.A2.A20.6A\$2.2A371.A6.A2.A6.A2.A6.A2.A21.A5.A3.4A3.A
5.A5.6A20.A2.A84.2C\$2.2A370.3A14.6A29.2A5.2A2.A2.A2.2A5.2A5.2A.A21.A
2.A16.A2.A2.A61.2B\$2.2A371.A16.A2.A31.A4.2A3.A2.A3.2A4.A6.A14.A2.A2.A
3.4A3.A2.A2.A5.9A60.2A\$2.2A423.A3.2A4.4A4.2A3.A5.3A12.9A2.A2.A2.9A5.
2A.2A.A18.A2.A\$2.2A422.6A5.A2.A5.6A5.A14.A5.A3.A2.A3.A5.A6.A2.A20.6A\$
2.2A416.A6.A2.A6.A2.A6.A2.A21.A5.A3.4A3.A5.A5.6A20.A2.A39.2C\$2.2A415.
3A14.6A29.2A5.2A2.A2.A2.2A5.2A5.2A.A21.A2.A16.A2.A2.A16.2B\$2.2A416.A
16.A2.A31.A4.2A3.A2.A3.2A4.A6.A14.A2.A2.A3.4A3.A2.A2.A5.9A15.A.A\$2.2A
468.A3.2A4.4A4.2A3.A5.3A12.9A2.A2.A2.9A5.2A.2A.A18.A2.A\$2.2A467.6A5.A
2.A5.6A5.A14.A5.A3.A2.A3.A5.A6.A2.A20.6A\$2.2A461.A6.A2.A6.A2.A6.A2.A
21.A5.A3.4A3.A5.A5.6A20.A2.A\$2.2A460.3A14.6A29.2A5.2A2.A2.A2.2A5.2A5.
2A.A21.A2.A16.A2.A2.A\$2.2A461.A16.A2.A31.A4.2A3.A2.A3.2A4.A6.A14.A2.A
2.A3.4A3.A2.A2.A5.9A\$2.2A513.A3.2A4.4A4.2A3.A5.3A12.9A2.A2.A2.9A5.2A.
2A.A\$2.2A512.6A5.A2.A5.6A5.A14.A5.A3.A2.A3.A5.A6.A2.A\$2.2A506.A6.A2.A
6.A2.A6.A2.A21.A5.A3.4A3.A5.A5.6A\$2.2A505.3A14.6A29.2A5.2A2.A2.A2.2A
5.2A5.2A.A\$2.2A506.A16.A2.A31.A4.2A3.A2.A3.2A4.A6.A\$2.2A558.A3.2A4.4A
4.2A3.A5.3A\$2.2A557.6A5.A2.A5.6A5.A\$2.2A551.A6.A2.A6.A2.A6.A2.A\$2.2A
550.3A14.6A\$2.2A551.A16.A2.A\$2.2A\$2.2A\$2.2A\$2.2A\$2.2A\$.A.A\$2A.2A\$.3A\$
2.A!
``````
This ticker was designed for highest output density of gliders possible.

The minimum spacing between gliders is p5 allowing output to be 5x5 grid spacing. However, horizontally the gliders have single cell resolution as long as the minimum spacing between gliders is maintained. For example, the top of the "Y" has been adjusted in single cell increments and does not align with a 5x5 fixed grid.

### Re: Star Wars Rule

Posted: March 22nd, 2011, 3:41 pm
I found this gun on accident!

Code: Select all

``````x = 12, y = 34, rule = 345/2/4
2.A6.A\$.3A4.3A\$2A2.4A2.2A\$.10A\$2.A6.A8\$5.A\$2.C.3A\$2.B2A.2A\$2.A.A.A\$5.
2A\$5.2A\$2.A.A.A\$2.B2A.2A\$2.C.3A\$5.A8\$2.A6.A\$.10A\$2A2.4A2.2A\$.3A4.3A\$
2.A6.A!
``````
Edit: The gun mechanism is p105

### Re: Star Wars Rule

Posted: March 26th, 2011, 2:03 pm
A Star Wars vacuum:

Code: Select all

``````x = 27, y = 68, rule = 345/2/4
15.A\$14.3A\$15.A16\$13.A\$12.3A\$13.A16\$13.A\$12.3A\$13.A17\$4.CBA\$5.A19.A\$
2.A.3A.C15.3A\$2.B2A.3A16.A\$.A.A.2A.B\$.CA.A.AC\$B.2A.A3.C9.A\$.CA.A.AC
10.3A\$.A.A.2A.B10.A\$2.B2A.3A\$2.A.3A.C\$5.A\$4.CBA!
``````
Plenty to clean up:

Code: Select all

``````x = 28, y = 219, rule = 345/2/4
7.2A\$7.2A\$6.A2B2A\$7.2A.B\$.2A3.C2.BC\$4A2.B2CA8.2A\$.2A3.A2B8.4A\$B2CB3.A
.A8.2A\$A2BA2.C.ABA6.B2CB\$.2A3.ABCACB5.A2BA\$C2.C2.A2B2.CA5.2A\$B2C4.ACA
C.BA3.C2.C\$A2B.4C.B2.CBA.AB2CB\$.2A4.BA5.CB2A2BA\$C2.C11.C2.2A\$B2CB11.C
.C2.C\$A2BA10.C3B2CB\$.2A11.B3.2BA\$C12.C4.2A\$16.AC2.C\$16.2B2CB\$15.CA.2B
A\$C2.C15.A\$B2CB12.AB2C\$A2BA8.BCA2.A\$.2A10.C2A.2A\$C12.B.3A\$B2C10.AB.A.
C\$A2B11.CA\$.2A9.C2.2C\$C2.C7.B.B4.C\$B2CB6.2ACB3A2CB\$A2BA7.B3.C2ABA\$.2A
9.C2A3.A\$13.ABA\$12.3A\$13.2A2\$C2.C13.C\$B2CB13.B2C\$A2BA16.B\$.2A16.C\$C
16.C.A\$B2C6.ABC6.3A\$A2B4.ABC6.C2.A\$.2A2.ABC10.C\$C2.C.ABC\$B2CB3.ABC\$A
2BA4.ABC\$3.A5.ABC\$2.BC\$2.AC\$3.B\$2.CAC\$3.B4\$19.A\$15.B2.3A\$14.2C3.A2\$
11.A.A.A\$11.B3AB\$10.AC3.C\$11.B3A\$11.A.2BA\$12.3A\$13.2A6\$19.A\$18.3A\$19.
A14\$19.A\$10.B2.C4.3A\$9.C.C.C.C3.A\$9.B.B2A\$9.AC.BABA\$10.B.3CB\$10.AC3.C
\$11.B3A\$11.A.2BA\$12.3A\$13.2A6\$19.A\$18.3A\$19.A14\$19.A\$10.B2.C4.3A\$9.C.
C.C.C3.A\$9.B.B2A\$9.AC.BABA\$10.B.3CB\$10.AC3.C\$11.B3A\$11.A.2BA\$12.3A\$
13.2A6\$19.A\$18.3A\$19.A6\$17.2A\$16.A2BA\$16.B2CBA\$16.C2.CB\$20.CA\$21.B\$
20.ACA\$11.A2.CA3.AB.B\$9.2ABA.B3A.A2.CA\$10.ABA.A.B4A.B\$11.A.5A.A.C\$12.
A.A4.AB13\$13.BA\$12.C.A\$13.3A\$14.A.A\$14.CB13\$14.A\$13.3A\$14.A17\$5.CBA\$
6.A19.A\$3.A.3A.C15.3A\$3.B2A.3A16.A\$2.A.A.2A.B\$2.CA.A.AC\$.B.2A.A3.C9.A
\$2.CA.A.AC10.3A\$2.A.A.2A.B10.A\$3.B2A.3A\$3.A.3A.C\$6.A\$5.CBA!
``````

### Re: Star Wars Rule

Posted: March 27th, 2011, 12:36 am
Here's a reaction I get from a glider and a new fountain-type oscillator I found and stabilized, and another large fountain-type oscillator pops up:

Code: Select all

``````x = 18, y = 14, rule = 345/2/4
14.A\$10.BC.3A\$9.A.3A.2A\$4.C.BC2.2A4.2A\$3.B3.C.A.6A\$2.ACA3.AB.A.A2.A\$
3.B5.2A.2A.2A\$4.C3.2A.A2.A.A\$9.9A\$10.A5.A2\$2A\$2B\$2C!
``````
EDIT:
I used the fountain to create a glider loop that's p41

Code: Select all

``````x = 38, y = 17, rule = 345/2/4
33.CB\$35.C\$31.AB.A.B\$30.BC.3A.A\$6.BC21.A.3A.2A\$.A5.A9.ABC4.C.BC2.2A4.
2A\$9A8.ABC3.B3.C.A.6A\$.A.A2.A.2A3.C8.ACA3.AB.A.A2.A\$.2A.2A.2A5.B8.B5.
2A.2A.2A\$.A2.A.A.BA3.ACA8.C3.2A.A2.A.A\$.6A.A.C3.B3.CBA8.9A\$2A4.2A2.CB
.C4.CBA9.A5.A\$.2A.3A.A21.CB\$A.3A.CB\$.B.A.BA\$2.C\$3.BC!
``````
The glider loop can have a period of 8n+41, where n>=0

### Re: Star Wars Rule

Posted: March 29th, 2011, 9:08 pm
A gun that fires 2 glider streams right next to each other:

Code: Select all

``````x = 11, y = 11, rule = 345/2/4
2.2A2.2A\$2.2B2.2B\$2.2C2.2C\$7.A\$A.A.2AB.A\$B3A.BC4A\$.A.2A2.A.A\$.A2.4A.A
\$2A2.A2.A.2A\$.9A\$2.A5.A!
``````

### Re: Star Wars Rule

Posted: March 30th, 2011, 1:09 am
This Star Wars space filler starts with just 6 cells:

Code: Select all

``````x = 4, y = 4, rule = 345/2/4
2A\$A\$3.A\$2.2A!
``````
It is so simple, but it grows perfectly from the center in all directions at maximum density. (Surely someone found it already?)

A glider to spaceship stable converter:

Code: Select all

``````x = 28, y = 17, rule = 345/2/4
12.A\$11.3A\$10.2A.2A\$11.2A.2A\$12.2A.2A\$13.3A\$14.A\$CBA17.A\$CBA16.3A\$18.
2A.2A\$19.2A.2A\$20.2A.2A\$21.2A.2A\$22.2A.2A\$23.2A.2A\$24.3A\$25.A!
``````
A collection of various stable converters I found so far:

Code: Select all

``````x = 364, y = 190, rule = 345/2/4
348.A\$347.3A\$348.A13.A\$361.3A\$362.A\$337.A\$336.3A\$337.A4\$323.CBA\$323.C
BA\$339.A\$338.3A\$203.A135.A\$202.3A128.A\$133.CBA67.A128.3A\$133.CBA81.A
2.A112.A\$216.6A\$217.A.2A\$220.A\$219.2A\$202.A17.A\$201.3A16.A114.A\$202.A
16.3A112.3A\$220.A114.A4\$210.A\$209.3A\$210.A6\$309.A\$308.3A\$309.A9.A\$
318.3A\$133.CBA183.A\$133.CBA166.A\$301.3A\$215.A86.A\$201.A12.3A25.A\$200.
3A12.A25.3A\$201.A8.A29.2A.2A\$209.3A29.2A.2A42.CBA\$210.A31.2A.2A41.CBA
\$210.A32.3A58.A\$209.2A33.A58.3A\$210.A19.CBA17.A53.A\$210.A19.CBA16.3A
46.A\$210.2A36.2A.2A44.3A\$210.A38.2A.2A44.A\$210.A39.2A.2A\$209.3A39.2A.
2A\$210.A41.2A.2A\$253.2A.2A\$254.3A\$255.A44.A\$299.3A\$300.A6\$308.A\$307.
3A\$184.A123.A6.A\$183.3A128.3A\$184.A130.A\$302.A\$301.3A\$302.A\$178.A\$
177.3A\$178.A12.A\$190.3A95.CBA\$185.A5.A96.CBA\$184.3A117.A\$185.A117.3A\$
304.A\$77.CBA218.A\$77.CBA217.3A\$298.A6\$300.A\$299.3A\$251.A2.A2.A10.A31.
A\$250.9A8.3A2.A\$241.CBA7.A2.A2.A8.2A.5A\$241.CBA21.2A.2A3.2A3.A\$264.2A
.2A5.6A\$265.3A7.A2.A\$266.A\$253.A12.A\$252.3A11.2A\$174.CBA76.A12.A\$174.
CBA4.A84.A\$180.3A82.3A\$181.A84.A\$187.A\$186.3A\$187.A3\$181.A\$180.3A\$86.
A94.A\$85.3A\$86.A155.A\$241.3A\$242.A8.A\$250.3A\$80.A149.A20.A\$79.3A147.
3A\$80.A12.A136.A\$92.3A\$87.A5.A154.A\$86.3A158.3A\$87.A160.A2\$258.A\$257.
3A\$CBA255.A\$CBA\$176.A\$175.3A34.A2.A2.A\$176.A34.9A\$212.A2.A2.A24.A\$
242.3A\$243.A\$162.CBA84.A\$162.CBA83.3A\$178.A70.A\$177.3A\$178.A\$172.A\$
171.3A\$172.A76.A\$248.3A\$76.CBA170.A\$76.CBA4.A\$82.3A\$83.A\$89.A84.A\$88.
3A82.3A\$89.A84.A3\$83.A\$82.3A\$83.A8\$177.A\$176.3A\$177.A\$177.A\$176.3A\$
175.2A.2A\$176.3A\$177.A8\$165.CBA\$165.CBA4.A\$171.3A\$172.A\$178.A\$177.3A\$
178.A!
``````
I have been searching for these stable converters for a while. It is a challenge to use only pluses to build these. Far more common are stable converters for the p1 type of spaceship, where the head is p1. The above collection mostly converts a glider to the p2 type of spaceship, mostly a particular one I call the "4c/4 flat top" because cells line up in a straight line as it travels. Collisions involving the p2 type of spaceship produce interesting results, including other spaceships (two such collisions are shown in the collection, a "flat top inverter", and a head-on collision that makes a 12c/12 spaceship (going North on the left side).

An example of a stable converter for making a p1 type spaceship:

Code: Select all

``````x = 14, y = 8, rule = 345/2/4
8.A\$7.3A2.A\$6.2A.5A\$7.3A2.A\$CBA5.A\$CBA5.A\$7.3A\$8.A!
``````
Glider synthesis can make spaceships too, but the stable converters can be more convenient.

EDIT:
Another clean converter for a Type 1 spaceship:

Code: Select all

``````x = 18, y = 9, rule = 345/2/4
15.A\$14.3A\$13.2A.2A\$14.3A\$CBA5.A6.A\$CBA4.3A\$6.2A.2A\$7.3A\$8.A!
``````

### Re: Star Wars Rule

Posted: April 2nd, 2011, 6:28 pm
Here are some patterns that duplicates gliders using some p4 oscillators that I found:

Code: Select all

``````x = 373, y = 37, rule = 345/2/4
CBA41.CBA41.CBA41.CBA41.CBA41.CBA41.CBA41.CBA41.CBA\$CBA41.CBA41.CBA
41.CBA41.CBA41.CBA41.CBA41.CBA41.CBA2\$353.A\$352.BCB\$353.C9.ABA\$352.3A
8.CBC\$352.2BCB\$351.C.A2.C6.2ABA\$352.4A.B4.B.A.CB\$350.3A2.2A.A2.C.4A.A
\$350.B.4A.B4.2A2.2AC\$351.C4.C4.A.4A.A\$362.BC2.CB10\$4.CBA9.CBA9.CBA9.C
BA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.
CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA\$4.CBA
9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CB
A9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.CBA9.C
BA9.CBA2\$356.B\$355.C.C11.C\$355.A.A11.A\$355.3B10.BAB\$355.2C.C9.3C\$356.
A.A9.A\$353.A.4A.C5.AB.A.A\$353.B2A2.3AB5.4A.B\$353.C.4A.C3.CB2A2.2AC\$
355.A2.A8.4A\$366.AB2.BA!
``````
The top one creates 3 gliders and can handle p44 streams and higher that are multiples of 4. The bottom one duplicates the glider and can handle p12 streams and higher that are multiples of 4.

### Re: Star Wars Rule

Posted: April 5th, 2011, 6:04 pm
I did some searches on glider collisions on basic plusses with 0-3 signals, and here are the only collisions that result in infinite growth:

Code: Select all

``````x = 301, y = 321, rule = 345/2/4
151.2C\$151.2B\$151.2A7\$153.A.A\$151.C3AB\$151.B.A.C\$152.A144\$158.BC\$157.
A.A\$158.4A\$159.A.B\$160.C2\$167.ABC\$167.ABC5\$170.BC\$169.A.A\$170.3A\$171.
A.A\$171.CB2\$179.ABC\$179.ABC54\$283.A\$282.3A\$283.A.C\$283.AB2\$273.CBA\$
273.CBA\$98.CBA\$99.A\$98.3A\$99.A.C\$89.CBA7.AB\$89.CBA22\$288.CBA\$288.CBA
2\$298.AB\$298.A.C\$297.3A\$298.A.A\$298.CB14\$72.CBA\$72.CBA\$81.CBA\$82.A\$
55.A25.3A\$54.3A23.A.A\$55.A.C23.BC\$55.AB\$45.CBA\$45.CBA2\$181.A\$180.3AC\$
181.A.B\$171.CBA8.A\$171.CBA8\$8.A.A\$8.B3A\$8.C.A.C\$10.AB\$CBA\$CBA138.C.A\$
141.B3A\$141.A.A64.A\$207.3A\$133.CBA72.A\$133.CBA71.ABC2\$198.CBA\$198.CBA
!
``````
They're spaced out to allow the patterns to interact at a minimum. You may notice some of the reactions are the same with different collisions, but this is to show that some of the signals can have little to no interaction with the basic reactions

### Re: Star Wars Rule

Posted: April 6th, 2011, 12:27 am
Here's a very interesting reaction using spaceships that extend a plus, and here's 2 of the guns that I found that produced this reaction:

Code: Select all

``````x = 99, y = 307, rule = 345/2/4
65.A29.A\$64.3A27.3A\$65.A29.A4\$67.2A28.2A\$67.2BA27.2B\$63.2A2.2CB23.2A
2.2C\$63.2BA3.C23.2BA\$63.2CB27.2CB\$65.C29.C15\$67.2A28.2A\$67.2BA27.2B\$
63.2A2.2CB23.2A2.2C\$63.2BA3.C23.2BA\$63.2CB27.2CB\$65.C29.C15\$67.2A28.
2A\$67.2BA27.2B\$63.2A2.2CB23.2A2.2C\$63.2BA3.C23.2BA\$63.2CB27.2CB\$65.C
29.C15\$67.2A28.2A\$67.2BA27.2B\$63.2A2.2CB23.2A2.2C\$63.2BA3.C23.2BA\$63.
2CB27.2CB\$65.C29.C15\$67.2A28.2A\$67.2BA27.2B\$63.2A2.2CB23.2A2.2C\$63.2B
A3.C23.2BA\$63.2CB27.2CB\$65.C29.C15\$67.2A28.2A\$67.2BA27.2B\$63.2A2.2CB
23.2A2.2C\$63.2BA3.C23.2BA\$63.2CB27.2CB\$65.C29.C15\$67.2A28.2A\$67.2BA
27.2B\$63.2A2.2CB23.2A2.2C\$63.2BA3.C23.2BA\$63.2CB27.2CB\$65.C29.C15\$67.
2A28.2A\$67.2BA27.2B\$63.2A2.2CB23.2A2.2C\$63.2BA3.C23.2BA\$63.2CB27.2CB\$
65.C29.C15\$67.2A28.2A\$67.2BA27.2B\$63.2A2.2CB23.2A2.2C\$63.2BA3.C23.2BA
\$63.2CB27.2CB\$65.C29.C15\$67.2A28.2A\$67.2BA27.2B\$63.2A2.2CB23.2A2.2C\$
63.2BA3.C23.2BA\$63.2CB27.2CB\$65.C29.C15\$67.2A28.2A\$67.2BA27.2B\$63.2A
2.2CB23.2A2.2C\$63.2BA3.C23.2BA\$63.2CB27.2CB\$65.C29.C15\$67.2A28.2A\$67.
2BA27.2B\$63.2A2.2CB23.2A2.2C\$63.2BA3.C23.2BA\$63.2CB27.2CB\$65.C29.C15\$
67.2A28.2A\$67.2BA27.2B\$63.2A2.2CB23.2A2.2C\$63.2BA3.C23.2BA\$63.2CB27.
2CB\$65.C29.C15\$67.2A28.2A\$67.2BA27.2B\$63.2A2.2CB23.2A2.2C\$63.2BA3.C
23.2BA\$63.2CB27.2CB\$65.C29.C15\$67.2A28.2A\$67.2BA27.2B\$63.2A2.2CB23.2A
2.2C\$63.2BA3.C23.2BA\$63.2CB27.2CB\$65.C29.C\$7.BA\$6.C.CB\$6.A.A3.A\$4.AB.
3A.BCB\$.A3.3A.A.A2.C\$6A2.A.4A21.C.2A\$.A.A.2A.2A.A.BA12.A2.B.A.A2.2BA\$
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2.A.3A7.2A4.2A2.2A\$18A10.2A3.A.A2.A\$.A14.A.C10.11A\$16.AB12.A7.A!
``````
Could you believe that both of these guns both produced this reaction within a 250x250 bounding box and within 10,000 generations of each other?

### Re: Star Wars Rule

Posted: April 6th, 2011, 5:58 pm
Neat, its the starwars version of a crystal. Replacing the guns with backrakes produces a wickstrecher.

### Re: Star Wars Rule

Posted: April 6th, 2011, 7:23 pm
What the challenge looks like to me is finding a backrake that produces either of the 2 spaceship combinations, or what may or may not be easier is to have 2 backrakes that luckily produce the proper spaceship combination that do not disturb each other. For those who may want to know what pattern I found this reaction in, here is the starting configuration:

Code: Select all

``````x = 956, y = 812, rule = 345/2/4
.A2.A2.A4.A2.A4.A2.A4.A2.A4.A2.A4.A2.A4.A2.A4.A2.A4.A2.A4.A2.A4.A2.A
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4.A2.A4.A2.A4.A2.A4.A2.A4.A2.A4.A2.A2.A!
``````
Run it for about 135,000 generations, then a crystal will start to form in the southwest quadrant, then about 10,000 generations later, another crystal forms in the same quadrant not too far from the first one.
If you want to see the crystals form without the wait, just use the pattern in my next post to see them for yourself, since it exceeds maximum number of characters.

### Re: Star Wars Rule

Posted: April 6th, 2011, 7:53 pm
Unfortunately, the pattern itself exceeds maximum number of characters, so the best you could do is just run the pattern above and wait if you need to

EDIT:
Inside the attached folder are 3 files, the pattern at gen 0, the pattern at 135,000 generations, and the one after the pattern is completely chaos-free(I should have thought of doing this earlier).

### Re: Star Wars Rule

Posted: April 17th, 2011, 2:50 pm
flipper77 wrote:What the challenge looks like to me is finding a backrake that produces either of the 2 spaceship combinations, or what may or may not be easier is to have 2 backrakes that luckily produce the proper spaceship combination that do not disturb each other.
That reaction is a useful discovery. It would be nice for construction purposes to be able to produce that salvo at will using glider synthesis or by firing a glider into some sparsely spaced plusses, but so far I can get only near misses, off by one cell spacing. I suppose the guns you found can be controlled but I am looking for stable circuitry.

In the mean time, I found this adjustable gun with a period that can be doubled by adding a single plus (!) to the gun:

Code: Select all

``````x = 297, y = 150, rule = 345/2/4
200.A\$199.3A\$200.A27\$200.A\$199.3A\$200.A\$206.A\$205.3A\$206.A23\$140.A
148.A\$139.3A60.A85.3A\$140.A60.3A85.A\$202.A3\$289.A\$288.3A\$289.A\$295.A\$
294.3A\$295.A4\$281.A\$280.3A8.A\$281.A8.3A\$291.A6\$272.A\$271.3A8.A\$272.A
8.3A\$282.A6\$263.A\$262.3A8.A\$263.A8.3A\$273.A6\$254.A\$253.3A8.A\$87.A166.
A8.3A\$86.3A175.A\$87.A53.A\$140.3A\$141.A3\$245.A\$244.3A8.A\$245.A8.3A\$23.
A231.A\$22.3A\$23.A4\$23.A212.A\$22.3A210.3A8.A\$23.A212.A8.3A\$29.A216.A\$
28.3A\$29.A4\$15.A211.A\$14.3A8.A200.3A8.A\$15.A8.3A200.A8.3A\$25.A211.A5\$
4.A211.A\$3.3A209.3A\$4.A11.A199.A11.A\$15.3A209.3A\$16.A211.A4\$.A82.A
128.A\$B.A2.A77.B.A2.A123.B.A2.A\$C7A75.C7A121.C7A\$2.A2.A.B77.A2.A.B
123.A2.A.B\$.AC2.A.C76.AC2.A.C122.AC2.A.C\$2.BC3A78.BC3A124.BC3A\$3.A.A.
A78.A.A.A124.A.A.A\$5.CB81.CB127.CB!
``````
The gun on the left is p288 and the gun on the right is p1179648. The gun in the middle is the p288 gun expanded to show how the plus acts as a reflector and/or converter. The first plus triples the period, the second plus reflects and converts a spaceship into a form that reflects 90 degrees perfectly when colliding with a plus. The plus becomes a p12 oscillator when hit, which then gets stopped by the next spaceship that hits it (a memory cell or flip-flop). The small gun at the source is also p12 which makes it all work well. At the output the spaceship is converted to a glider with two plusses and then capped. The period is 36 x 2^n where n > 0, basically implementing a binary ripple counter.

Interestingly the p12 oscillators are always at the correct phase and do not explode even if the gun is expanded (as the middle gun was) by any finite amount.

The bounding box for this gun increases by only 9 cells in one dimension (either horizontally or vertically) with each period doubling. But it would be nice to find a similar gun that can grow linearly in area (one dimension of the bounding box remains constant) with each period multiple increase, perhaps triple or quadruple each time. For now, a star wars gun with a period higher than a million will fit in a 85 x 87 bounding box.

### Re: Star Wars Rule

Posted: April 22nd, 2011, 4:34 pm
Can someone find a way to make this a spaceship?

Code: Select all

``````x = 188, y = 34, rule = 345/2/4
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164.B2.2B.ABA3.2AB.ACBC\$163.2A2C2.2C2A2.2A2.2A.A\$164.B2.2B.ABA3.2AB.A
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BA.CBA.CBA!``````

### Re: Star Wars Rule

Posted: April 23rd, 2011, 3:00 pm
Here's the spaceship you want using basic reactions I found in my searches:

Code: Select all

``````x = 223, y = 58, rule = 345/2/4
204.ABC\$204.ABC\$205.ABC\$206.ABC3\$203.2A\$183.ABC17.2B\$183.ABC17.2CA\$
184.ABC18.B\$185.A.BC16.C\$185.ABC\$2.A.CBA.CBA.CBA.CBA.CBA.CBA.CBA.CBA.
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17.2CA\$183.ABC17.2B\$203.2A3\$206.ABC\$205.ABC\$204.ABC\$204.ABC!
``````

### Re: Star Wars Rule

Posted: April 23rd, 2011, 6:09 pm
Another way:

Code: Select all

``````x = 224, y = 42, rule = 345/2/4
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``````
But the tail makes a nice clean fuse for a growing spaceship:

Code: Select all

``````x = 193, y = 42, rule = 345/2/4
178.ABC\$178.ABC\$179.A.BC2.A\$179.ABC2.BCB\$.A.BA.CBA.CBA.CBA.CBA.CBA.CB
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179.A.BC2.A\$178.ABC\$178.ABC!
``````

### Re: Star Wars Rule

Posted: April 23rd, 2011, 9:32 pm
Here's another growing spaceship:

Code: Select all

``````x = 86, y = 122, rule = 345/2/4
31.CBA\$31.CBA\$30.CBA\$29.CBA2\$35.C\$33.A46.CBA\$32.BCBA.C42.CBA\$29.CA2.C
BA3.B\$30.B2ABA4.45A\$31.A.A4.CA.A.A.A.A.A.A.A.A.A.A.A.A.A.A.A.A.A.A.A.
AC3A\$32.C7.A.B.B.ACA.CB.B.A.A.CAC.C.CA.A.A2.BC.AC.AB.A\$32.C7.B2.A2.C
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6.ABC7.C5.ABC.ABC.A\$5.ABC13.ABC.ABC.AB2A\$.2A2.ABC7.2C4.ABC2.BC.AB2A\$.
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15\$63.CBA\$63.CBA\$62.CBA\$32.2A27.CBA\$32.2BA\$32.2CBA6.B14.A\$34.CB5.CAC
3.C7.AB.B.3A3.2A\$34.C7.B2.A2.C5.ACACAC2B.B2.2BA.CBA\$34.C7.A.B.B.ACA.C
B.B.A.A.CAC.C.CA.A.A2.BC.AC.AB.A\$33.A.A4.CA.A.A.A.A.A.A.A.A.A.A.A.A.A
.A.A.A.A.A.A.AC3A\$32.B2ABA4.45A\$31.CA2.CBA3.B\$34.BCBA.C42.CBA\$35.A46.
CBA\$37.C2\$31.CBA\$32.CBA\$33.CBA\$33.CBA!
``````
The front speed is c, and the back speed is 7c/25

### Re: Star Wars Rule

Posted: April 26th, 2011, 3:16 pm
Makes an infinite rebound:

Code: Select all

``````x = 5, y = 2, rule = 345/2/4
2A.2A\$2A.2A!
``````