Page 46 of 54

Re: The Hunting of the New Herschel Conduits

Posted: December 1st, 2020, 10:16 am
by wwei23
About Herschel-centrism: I'm personally not a fan of it in general, but it's worth noting that Herschels can easily be turned into gliders. Yes, I'm aware that this method is known, but like I said, I wanted to mention it again. :P

Code: Select all

x = 13, y = 11, rule = B3/S23
3b2o$3b2o6$o8b2o$obo6bobo$3o8bo$2bo8b2o!

Re: The Hunting of the New Herschel Conduits

Posted: December 1st, 2020, 1:14 pm
by bubblegum
wwei23 wrote:
December 1st, 2020, 10:16 am
About Herschel-centrism: I'm personally not a fan of it in general, but it's worth noting that Herschels can easily be turned into gliders. Yes, I'm aware that this method is known, but like I said, I wanted to mention it again. :P

Code: Select all

x = 13, y = 11, rule = B3/S23
3b2o$3b2o6$o8b2o$obo6bobo$3o8bo$2bo8b2o!
There are like a trillion variants on SW-2, this is one that falls in the never used category.

Re: The Hunting of the New Herschel Conduits

Posted: December 1st, 2020, 1:35 pm
by MathAndCode
bubblegum wrote:
December 1st, 2020, 1:14 pm
There are like a trillion variants on SW-2, this is one that falls in the never used category.
Why is that particular variant never used? It only requires four gliders, it is much quicker than the single beehive, and it doesn't extend as far to the Herschel's left as the two-block variant.

Re: The Hunting of the New Herschel Conduits

Posted: December 1st, 2020, 2:23 pm
by bubblegum
MathAndCode wrote:
December 1st, 2020, 1:35 pm
bubblegum wrote:
December 1st, 2020, 1:14 pm
There are like a trillion variants on SW-2, this is one that falls in the never used category.
Why is that particular variant never used? It only requires four gliders, it is much quicker than the single beehive, and it doesn't extend as far to the Herschel's left as the two-block variant.
I mean not exactly never, but like, the situations where this would be better than the beehive or two-block or bi-boat don't come up often enough to make a dent in the SW-2 records.

Re: The Hunting of the New Herschel Conduits

Posted: December 2nd, 2020, 8:25 am
by wwei23
bubblegum wrote:
December 1st, 2020, 2:23 pm
I mean not exactly never, but like, the situations where this would be better than the beehive or two-block or bi-boat don't come up often enough to make a dent in the SW-2 records.
Can you show me the bi-boat version?

Re: The Hunting of the New Herschel Conduits

Posted: December 2nd, 2020, 9:58 am
by dvgrn
wwei23 wrote:
December 2nd, 2020, 8:25 am
bubblegum wrote:
December 1st, 2020, 2:23 pm
I mean not exactly never, but like, the situations where this would be better than the beehive or two-block or bi-boat don't come up often enough to make a dent in the SW-2 records.
Can you show me the bi-boat version?
Just follow the link to SW-2. Seems to me there have been dozens of variants of Herschel-suppression-after-FNG-is-produced, over the years, discovered and re-discovered. As you can imagine, when all you have to do is cleanly kill a Herschel somehow after it makes its first glider, there are an awful lot of ways to do it.

Re: The Hunting of the New Herschel Conduits

Posted: December 4th, 2020, 11:50 pm
by MathAndCode
Here is a Bx106 without the Fx119 output.

Code: Select all

x = 56, y = 50, rule = LifeHistory
27.A$18.2A5.3A$18.2A4.A$24.2A2$8.D$6.D.D14.2A$6.3D9.2A3.2A$6.D11.2A7$
2A$.A$.A.A$2.2A6$24.2A.A$2.C21.2A.3A$2.C.C25.A$2.3C19.2A.3A$4.C20.A.A
$25.A.A$26.A5$13.D$12.3D$13.AC$13.2A!
There is an edgeshot R at the bottom, but there currently isn't a conduit that could extract it (although a completion of my partial RB34R would change that). Also, keep watching until generation 186 for the latest that I have ever seen something enter the traffic light sequence.



Edit: Is there a way to make this work?

Code: Select all

x = 29, y = 39, rule = LifeHistory
8.A18.A$8.3A7.2A5.3A$11.A6.2A4.A$10.2A12.2A3$23.2A$18.2A3.2A$18.2A6$16.
3D$2A14.D$.A15.D$.A.A$2.2A6$25.2A$2.C22.A.A$2.C.C22.A$2.3C22.2A$4.C7$
13.D$12.3D$13.AC$13.2A!

Re: The Hunting of the New Herschel Conduits

Posted: December 5th, 2020, 12:08 am
by wwei23
MathAndCode wrote:
December 4th, 2020, 11:50 pm
Also, keep watching until generation 186 for the latest that I have ever seen something enter the traffic light sequence.
That enters so late that even Pedestrian Life wouldn't be able to stop it. Wow. :o

Re: The Hunting of the New Herschel Conduits

Posted: December 5th, 2020, 1:58 am
by yujh
Thank you for giving me such an easy task.

Code: Select all

x = 29, y = 40, rule = LifeHistory
$27.A$18.2A5.3A$18.2A4.A$24.2A3$23.2A$18.2A3.2A$18.2A$4.2A$3.A.A$3.A$
2.2A2$16.3D$2A14.D$.A15.D$.A.A$2.2A6$25.2A$2.C22.A.A$2.C.C22.A$2.3C22.
2A$4.C7$13.D$12.3D$13.AC$13.2A!

Re: The Hunting of the New Herschel Conduits

Posted: December 5th, 2020, 12:55 pm
by MathAndCode
yujh wrote:
December 5th, 2020, 1:58 am
Thank you for giving me such an easy task.

Code: Select all

x = 29, y = 40, rule = LifeHistory
$27.A$18.2A5.3A$18.2A4.A$24.2A3$23.2A$18.2A3.2A$18.2A$4.2A$3.A.A$3.A$
2.2A2$16.3D$2A14.D$.A15.D$.A.A$2.2A6$25.2A$2.C22.A.A$2.C.C22.A$2.3C22.
2A$4.C7$13.D$12.3D$13.AC$13.2A!
Thank you for getting it to work. I tried to make it more compact, and I ended up getting a third glider output (which I highly suspect is already known).

Code: Select all

x = 47, y = 47, rule = LifeHistory
45.A$36.2A5.3A$36.2A4.A$42.2A3$41.2A$36.2A3.2A$36.2A$22.2A$21.A.A$21.
A$20.2A2$34.3D$18.2A14.D$19.A15.D$19.A.A$20.2A6$43.2A$20.C22.A.A$20.C
.C22.A$20.3C22.2A$22.C8$29.2A$30.A$27.3A$27.A2$42.D$43.2D$42.2D$.D$D$3D!
The repeat time is 65 with or without that third output.



Edit: I tried to extract both the Herschel and the glider without luck.

Code: Select all

x = 47, y = 47, rule = LifeHistory
45.A$36.2A5.3A$36.2A4.A$42.2A2$26.D$24.D.D14.2A$24.3D9.2A3.2A$24.D11.
2A2$21.2A$16.2A4.A$16.A2.3A$18.2A$34.3D$18.2A14.D$19.A15.D$19.A.A$20.
2A6$43.2A$20.C22.A.A$20.C.C22.A$20.3C22.2A$22.C8$29.2A$30.A$27.3A$27.
A2$42.D$43.2D$42.2D$.D$D$3D!
However, the reaction by which two of the catalysts are destroyed gives another eight-cell predecessor for two Herschels without their first natural gliders.

Re: The Hunting of the New Herschel Conduits

Posted: December 5th, 2020, 1:28 pm
by dvgrn
MathAndCode wrote:
December 5th, 2020, 12:55 pm
I ended up getting a third glider output (which I highly suspect is already known)...
Yep, that's the standard SE7T14 H-to-2G variant of an NW31 edge shooter.

If you want to find out whether an H-to-G is known or not, you can convert it to two-state with Alt+J in Golly, and run the H-to-G classifier script on it. This gets you a nice LifeHistory picture of the H-to-G with all of its glider outputs listed in canonical format.

I've cross-posted the new NW26T157 to the H-to-G thread. That's quite an unusual new discovery! H-to-3Gs are rare in the first place, but Spartan H-to-3Gs (in the old-fashioned sense of "Spartan", even!) are much rarer.

Also, this converter is an NW26 -- an even lane number so now we have an easy Spartan substitution to get whichever glider color we want out of a 2G splitter, without changing the other output:

Code: Select all

x = 129, y = 75, rule = LifeHistory
3.D3.D.D3.D2.3D3.3D2.5D3.D3.5D.5D$3.2D2.D.D3.D.D3.D.D7.D4.2D3.D9.D$3.
D.D.D.D3.D5.D.D7.D5.D3.D8.D$3.D2.2D.D.D.D4.D2.4D4.D5.D4.3D4.D$3.D3.D.
D.D.D3.D3.D3.D3.D5.D7.D2.D$3.D3.D.2D.2D2.D4.D3.D3.D5.D3.D3.D.D$3.D3.D
.D3.D.5D2.3D4.D4.3D3.3D2.D$82.D3.D.D3.D2.3D4.D3.5D3.D4.3D3.3D$82.2D2.
D.D3.D.D3.D2.2D5.D4.2D3.D3.D.D3.D$82.D.D.D.D3.D5.D3.D5.D5.D7.D.D2.2D$
4.3D2.5D.5D.5D3.D6.D45.D2.2D.D.D.D3.2D4.D5.D5.D6.D2.D.D.D$3.D3.D.D9.D
3.D4.2D5.2D45.D3.D.D.D.D5.D3.D5.D5.D5.D3.2D2.D$3.D5.D8.D4.D5.D4.D.D
45.D3.D.2D.2D.D3.D3.D5.D5.D4.D4.D3.D$4.3D2.3D5.D5.D5.D3.D2.D45.D3.D.D
3.D2.3D3.3D4.D4.3D2.5D2.3D$7.D.D6.D6.D5.D3.5D$3.D3.D.D5.D7.D5.D6.D$4.
3D2.5D.D7.D4.3D5.D$83.3D2.5D.5D.5D3.D6.D$82.D3.D.D9.D3.D4.2D5.2D$4B
78.D5.D8.D4.D5.D4.D.D$.4B78.3D2.3D5.D5.D5.D3.D2.D$2.4B80.D.D6.D6.D5.D
3.5D$3.4B75.D3.D.D5.D7.D5.D6.D$4.4B75.3D2.5D.D7.D4.3D5.D$5.4B$6.4B$7.
4B$8.4B22.A$9.4B12.2A5.3A$10.4B10.B2AB3.A$11.4B9.3B4.2A63.4B$12.4B.2B
2.2B2.B2.5B64.4B$13.18B67.4B$13.17B2A67.4B$13.12B2A3B2A68.4B$13.12B2A
2B.B69.4B$11.2AB.14B71.5B$10.A.AB4.7B74.9B$10.A8.7B73.9B$9.2A8.7B73.
9B$18.9B71.10B$17.11B69.12B$7.2A8.11B59.2A8.13B$8.A9.10B60.A9.11B$8.A
.AB4.14B58.A.AB4.12B$9.2AB.17B59.2AB.15B$11.20B60.17B$11.20B60.17B$
12.20B60.17B.B$11.21B59.19B2A$9.23B57.19B.B2A$7.19B.B.B.B2A53.19B4.B$
7.2BC15B6.BA.A52.2BC16B$6.3BCBC4B.9B8.A51.3BCBC4B.9B$7.2B3C4B2.7B9.2A
51.2B3C4B2.7B$6.5BC4B2.7B61.5BC4B2.7B$5.10B4.6B60.10B4.6B$4.4B10.7B
59.4B10.7B$4.3B12.6B59.3B12.6B$2.4B13.7B56.4B13.7B$2.2A16.5B57.2A16.
5B$3.A16.6B57.A16.6B$3A15.9B53.3A15.9B$A17.2A.7B52.A17.2A.7B$19.A5.4B
70.A5.4B$16.3A7.4B66.3A7.4B$16.A10.4B65.A10.4B$28.4B76.4B$29.4B76.4B$
30.4B76.4B$31.4B76.4B$32.4B76.4B$33.4B76.4B$34.4B76.4B$35.4B76.4B!
#C [[ THUMBNAIL THUMBSIZE 3 Z 6 ]]
The odds are fairly good that this will reduce the size of a few guns in the glider gun collection, but I haven't gone looking yet -- quite often these days there already happens to be a very small alternate way to produce all the same periods.

However, there happen to be three other known NW26es already, which might increase the odds that some combination will hit a loop period that was difficult to reach without the NW26T157:

Code: Select all

x = 248, y = 70, rule = LifeHistory
74.D3.D.5D4.D3.3D2.5D8.3D87.D3.D.D3.D2.3D3.3D2.5D3.D4.3D3.3D$74.2D2.D
.D7.2D2.D7.D9.D3.D86.2D2.D.D3.D.D3.D.D7.D4.2D3.D3.D.D3.D$6.D3.D.D3.D
2.3D3.3D2.5D3.D3.5D.5D21.D.D.D.D6.D.D2.D7.D13.D86.D.D.D.D3.D5.D.D7.D
5.D3.D2.2D.D3.D$6.2D2.D.D3.D.D3.D.D7.D4.2D3.D9.D21.D2.2D.3D3.D2.D2.4D
4.D3.5D3.2D87.D2.2D.D.D.D4.D2.4D4.D5.D3.D.D.D2.4D$6.D.D.D.D3.D5.D.D7.
D5.D3.D8.D22.D3.D.D5.5D.D3.D3.D13.D19.D3.D.D3.D2.3D3.3D2.5D3.D4.3D5.D
21.D3.D.D.D.D3.D3.D3.D3.D5.D3.2D2.D5.D$6.D2.2D.D.D.D4.D2.4D4.D5.D4.3D
4.D23.D3.D.D8.D2.D3.D3.D9.D3.D19.2D2.D.D3.D.D3.D.D7.D4.2D3.D3.D3.2D
21.D3.D.2D.2D2.D4.D3.D3.D5.D3.D3.D5.D$6.D3.D.D.D.D3.D3.D3.D3.D5.D7.D
2.D24.D3.D.5D4.D3.3D4.D10.3D20.D.D.D.D3.D5.D.D7.D5.D3.D3.D2.D.D21.D3.
D.D3.D.5D2.3D4.D4.3D3.3D3.3D$6.D3.D.2D.2D2.D4.D3.D3.D5.D3.D3.D.D85.D
2.2D.D.D.D4.D2.4D4.D5.D4.3D2.D2.D$6.D3.D.D3.D.5D2.3D4.D4.3D3.3D2.D85.
D3.D.D.D.D3.D3.D3.D3.D5.D3.D3.D.5D$134.D3.D.2D.2D2.D4.D3.D3.D5.D3.D3.
D4.D$74.D3.D.D3.D2.3D3.3D2.5D4.D3.3D3.3D14.D3.D.D3.D.5D2.3D4.D4.3D3.
3D5.D22.3D2.D3.D8.3D2.5D2.3D4.D$74.2D2.D.D3.D.D3.D.D7.D5.2D2.D5.D3.D
80.D3.D.D3.D7.D3.D3.D3.D3.D2.2D$7.3D2.5D.5D.5D3.D6.D34.D.D.D.D3.D5.D.
D7.D4.D.D2.D5.D3.D16.4B60.D5.D3.D11.D3.D7.D3.D$6.D3.D.D9.D3.D4.2D5.2D
34.D2.2D.D.D.D4.D2.4D4.D3.D2.D2.4D3.4D17.4B60.3D2.D.D.D.5D4.D4.D6.D4.
D$6.D5.D8.D4.D5.D4.D.D34.D3.D.D.D.D3.D3.D3.D3.D3.5D.D3.D5.D18.4B33.2B
27.D.D.D.D9.D5.D5.D5.D$4B3.3D2.3D5.D5.D5.D3.D2.D34.D3.D.2D.2D2.D4.D3.
D3.D6.D2.D3.D5.D19.4B7.A23.5B21.D3.D.2D.2D8.D6.D4.D6.D$.4B5.D.D6.D6.D
5.D3.5D33.D3.D.D3.D.5D2.3D4.D6.D3.3D3.3D21.4B6.3A20.7B21.3D2.D3.D7.5D
3.D3.5D2.3D$2.4BD3.D.D5.D7.D5.D6.D28.4B49.4B17.4B8.A18.8B$3.4B3D2.5D.
D7.D4.3D5.D29.4B47.4B19.4B6.2A18.9B$4.4B62.4B45.4B21.4B5.6B14.10B$5.
4B62.4B43.4B23.4B6.5B14.8BA$6.4B62.4B41.4B25.4B4.7B12.8BABA19.4B$7.4B
62.4B39.4B27.4B2.8B10.10BABA20.4B$8.4B22.A39.5B36.4B29.14B2.2B2.14BAB
21.4B$9.4B12.2A5.3A38.6B35.4B31.34B23.4B$10.4B10.B2AB3.A41.8B21.A10.
4B28.2A3.33B24.4B$11.4B9.3B4.2A40.8B21.3A7.4B30.A4.30B27.4B$12.4B.2B
2.2B2.B2.5B34.B4.10B23.A5.4B31.A.AB.30B28.4B$13.18B35.3B3.11B21.2A.7B
33.2A28B2.B30.4B$13.17B2A29.2B.6B2.13B19.9B35.17B.4B34.A6.4B3.A$13.
12B2A3B2A26.5B.7B.13B9.B11.6B38.19B35.3A4.5B.A.A$13.12B2A2B.B25.A29B
6.2A2B4.2B4.5B30.A10.16B39.A3.6B.A$11.2AB.14B25.3B2AD27B3.2B2A10B.7B
29.3A8.15B31.2A6.2AB.7B$10.A.AB4.7B29.4BACBD49B33.A7.14B33.A6.12B6.2A
$10.A8.7B28.5BDCDB2A46B32.2A3.B3.13B34.A.AB4.13B5.A$9.2A8.7B28.B5ABDB
2A46B32.8B.12B36.2AB.15B2A.3A$18.9B27.4BA52B34.18B39.17B2ABA$17.11B
32.51B4.2A28.17B40.19B$7.2A8.11B34.B2.47B2.A.A27.17B42.19B$8.A9.10B
36.48B2.BA26.18B42.20B$8.A.AB4.14B33.24B.27B25.19B41.20B$9.2AB.17B33.
24B3.25B25.2BD15B40.21B$11.20B30.2AB2.20B4.26B23.3BDBD4B.9B39.2BD19B.
B$11.20B29.A.AB2.18B7.26B23.2B3D4B2.7B39.3BDBD4B.13B2A$12.20B28.A6.
18B.B4.25B23.5BD4B4.5B40.2B3D4B2.12B2A$11.21B27.2A7.18B2A3.3B2.20B22.
10B3.5B41.5BD4B2.11B.B$9.23B36.18B2A4.B4.16B24.4B10.2A43.10B3.9B$7.
19B.B.B.B2A34.3B3.13B11.14B25.3B12.A42.4B10.6B.B$7.2BD15B6.BA.A34.B2.
3B.11B12.13B23.4B10.3A42.4B12.5B$6.3BDBD4B.9B8.A37.2A2.9B14.13B23.2A
12.A43.4B13.4B$7.2B3D4B2.7B9.2A37.A3.7B15.14B23.A55.4B15.5B$6.5BD4B2.
7B45.3A5.4B17.14B20.3A55.4B19.2A$5.10B4.6B45.A8.5B16.13B20.A56.4B20.A
$4.4B10.7B57.2A16.13B77.3B22.3A$4.3B12.6B57.A19.2B2.6BAB76.2B25.A$2.
4B13.7B57.3A15.4B2.4BABA76.B$2.2A16.5B60.A15.B2AB3.3B2A$3.A16.6B76.2A
4.3B$3A15.9B82.4B$A17.2A.7B83.2A$19.A5.4B82.A$16.3A7.4B82.3A$16.A10.
4B83.A$28.4B$29.4B$30.4B$31.4B$32.4B$33.4B$34.4B!

Re: The Hunting of the New Herschel Conduits

Posted: December 5th, 2020, 3:54 pm
by MathAndCode
dvgrn wrote:
December 5th, 2020, 1:28 pm
I've cross-posted the new NW26T157 to the H-to-G thread. That's quite an unusual new discovery! H-to-3Gs are rare in the first place, but Spartan H-to-3Gs (in the old-fashioned sense of "Spartan", even!) are much rarer.
We may even be able to get a Spartan H→4G out of it. Looking at the top part, the region that eventually results in the Bx106 output separates from the rest of the chaos without further interaction after generation 63. For comparison, the Herschel doesn't interact with any catalysts besides its first block being eaten until generation 57, and the interaction starting at generation 57 is much too far away to be able to affect the region at the top before it separates. This means that we don't need that particular set of three blocks and two fishhooks at the top; they're merely vestigial remnants of the fact that I found the glider output while trying to get a third output out of AbhpzTa's Bx106_Fx119 Herschel duplicator. There's probably a more compact way to eat that region, but if I remember correctly, there is also a way to turn it into an output glider using a tub and two blocks. I'm sure there is some way to get a glider from that region, considering that it already emits a glider without any catalysts.
Also, I have been considering the possibilities opened by attempting to extract both the Herschel output and the NW26T157 glider. Simply trying to extract both turns the output Herschel's first glider into a blinker.

Code: Select all

x = 30, y = 39, rule = LifeHistory
28.A$19.2A5.3A$19.2A4.A$25.2A3$24.2A$19.2A3.2A$19.2A7$.2A$2.A$2.A.A$3.
2A6$26.2A$3.C22.A.A$3.C.C22.A$3.3C22.2A$5.C7$14.D$13.3D$14.AC$14.2A!
This might be useful for some Herschel-accepting conduit partials where the reaction creates a backwards traveling region that either crashes into the previous conduit or lays down some junk that blocks the next input Herschel, but the blinker will likely cause a problem more often than it solves one. Instead, let's try catalyzing the Herschel with something else at about the same time. Using a block results in some decently edgeshot chaos.

Code: Select all

x = 31, y = 39, rule = LifeHistory
29.A$20.2A5.3A$20.2A4.A$26.2A3$25.2A$.2A17.2A3.2A$.2A17.2A7$2.2A$3.A$
3.A.A$4.2A6$27.2A$4.C22.A.A$4.C.C22.A$4.3C22.2A$6.C7$15.D$14.3D$15.AC
$15.2A!
Unfortunately, the reaction that creates that chaos destroys the block. It may be possible to restore that block with a sparker (until I couldn't find a way to do that) or with a stable catalyst (although that seems unlikely), but let's suppose that we don't want to worry about transparent objects. Can we save the block?
I wasn't able to find a way to catalyze the active region in a way that saved the block before it formed a ∏ (although I only know six catalysts), but I was able to find this:

Code: Select all

x = 31, y = 39, rule = LifeHistory
29.A$.2A17.2A5.3A$.2A17.2A4.A$26.2A3$25.2A$.2A17.2A3.2A$.2A17.2A7$2.2A
$3.A$3.A.A$4.2A6$27.2A$4.C22.A.A$4.C.C22.A$4.3C22.2A$6.C7$15.D$14.3D$
15.AC$15.2A!
The block survives its second catalysis, but the third doesn't work. However, there isn't enough space to place many other catalysts. The only option that even comes close to working is this:

Code: Select all

x = 30, y = 39, rule = LifeHistory
28.A$2A17.2A5.3A$2A17.2A4.A$25.2A3$24.2A$2A17.2A3.2A$2A17.2A5$6.2A$6.
2A$.2A$2.A$2.A.A$3.2A6$26.2A$3.C22.A.A$3.C.C22.A$3.3C22.2A$5.C7$14.D$
13.3D$14.AC$14.2A!
It looks like it's actually going well for a few generations—but then the chaos resurges. I was able to add another catalyst above the ∏ so that the catalysts below failed in a different way (One of the blocks was destroyed, but another block was soon placed to the northeast, and the fishhook wasn't destroyed.), so it's theoretically possible to save the catalysts below the ∏ by placing catalysts above the ∏ without running into the speed of light limit. However, a solution that both saves the catalysts and still allows for an extractable output seems difficult to find in practice. Another idea that I tried was removing the fishhook, but unfortunately, the Herschel's first block does not interfere with the chaos until the catalyst block is already in the process of being destroyed.
Of course, it's possible that catalyzing the Herschel in a different way when it's hit by the NW26T157 glider will yield better results, and I might investigate that after I look for a way to extract a fourth glider without extracting any Herschels.

Re: The Hunting of the New Herschel Conduits

Posted: December 5th, 2020, 4:36 pm
by wwei23
What if you pipe in that Herschel into a dependent conduit?

Re: The Hunting of the New Herschel Conduits

Posted: December 5th, 2020, 5:16 pm
by MathAndCode
wwei23 wrote:
December 5th, 2020, 4:36 pm
What if you pipe in that Herschel into a dependent conduit?
The glider still interferes.

Re: The Hunting of the New Herschel Conduits

Posted: December 29th, 2020, 7:16 pm
by MathAndCode
I have created a LifeWiki tutorial designed to guide new users interested in making conduits through the process. I figure that the people who are most likely to visit this thread tend are also the people who are most likely to have something to contribute. For example, I think that a section about using search programs to aid in conduit-finding would be appropriate.

Also, I've been trying to get a third output out of Bx106. Here's a near-miss with a century:

Code: Select all

x = 36, y = 49, rule = LifeHistory
9.A17.A$9.3A6.2A5.3A$12.A5.2A4.A$11.2A11.2A2$8.D$6.D.D14.2A$6.3D9.2A3.
2A$6.D11.2A3$24.A$22.3A$21.A$21.2A$2A$.A$.A.A$2.2A$27.D$27.2D$26.2D$26.
D3$2.C$2.C.C$2.3C$4.C27.2A$32.A$22.2A9.3A$23.A11.A$20.3A$20.A7$11.2A11.
D$6.2A3.2A9.3D$6.2A14.D.D$22.D2$5.2A12.2A$6.A4.2A6.A$3.3A5.2A7.3A$3.A
18.A!

Re: The Hunting of the New Herschel Conduits

Posted: December 29th, 2020, 7:34 pm
by wwei23
The snake must function as a rock, meaning that it cannot lose only cells.
Wasn't there that one interaction where the snake was turned into a block then back into a snake? I'll try to find it again.
EDIT: It was here:
viewtopic.php?t=&p=1939#p1938

Code: Select all

x = 60, y = 23, rule = B3/S23
obo37bobo$b2o38b2o$bo39bo3$17b2o38b2o$17bo39bo$15bobo37bobo$15b2o38b2o
2$2o38b2o$2o38b2o2$9b2o38b2o$9b2o38b2o$57b2o$58bo$57bo$9b2o38b2o5bo$
10bo5b2o32bo6b3o$9bo6bo32bo9bo$9b2o6b3o29b2o$19bo!

Re: The Hunting of the New Herschel Conduits

Posted: December 29th, 2020, 7:37 pm
by MathAndCode
wwei23 wrote:
December 29th, 2020, 7:34 pm
The snake must function as a rock, meaning that it cannot lose only cells.
Wasn't there that one interaction where the snake was turned into a block then back into a snake? I'll try to find it again.
It's here, but it's about as likely to occur as a transparent reaction, so we shouldn't have users trying to find it manually.

Re: The Hunting of the New Herschel Conduits

Posted: December 30th, 2020, 6:25 am
by yujh
You’ll never know if something weird will happen.(so never use ‘must’!)
well, I really don’t want to make wwei angry!

Re: The Hunting of the New Herschel Conduits

Posted: December 30th, 2020, 12:02 pm
by wwei23
yujh wrote:
December 30th, 2020, 6:25 am
well, I really don’t want to make wwei angry!
Don't worry about it. I was just pointing out an exception. :P

Re: The Hunting of the New Herschel Conduits

Posted: December 30th, 2020, 12:16 pm
by MathAndCode
Here's a B→R.

Code: Select all

x = 21, y = 33, rule = LifeHistory
8.A11.A$8.3A7.3A$11.A5.A$10.2A5.2A10$15.2D$16.2D$15.CD$2.2A10.3C$3.A9.
2C.C$3A$A12$12.2A$12.2A!
If one plays it for long enough, one will see a thunderbird sequence.
Also, while I was trying to find a way to eat the region at the bottom, I found an (unfortunately unconnectable) way to turn it into a pi.

Code: Select all

x = 21, y = 34, rule = LifeHistory
8.A11.A$8.3A7.3A$11.A5.A$10.2A5.2A10$15.2D$16.2D$15.CD$2.2A10.3C$3.A9.
2C.C$3A$A8$5.A.2A$3.3A.2A$2.A9.D.D$3.3A.2A3.D.D$5.A.A4.3D$5.A.A$6.A!

Re: The Hunting of the New Herschel Conduits

Posted: December 30th, 2020, 6:00 pm
by Kazyan
yujh wrote:
December 30th, 2020, 6:25 am
You’ll never know if something weird will happen.(so never use ‘must’!)
well, I really don’t want to make wwei angry!
Sure, if you want to be completely exhaustive about catalyst placement. There's always a chance. But if you don't want to use heuristics to decide where a catalyst should go or not, then you might as well just break out CatForce and try all of the possible combinations programmatically.

Re: The Hunting of the New Herschel Conduits

Posted: December 30th, 2020, 6:21 pm
by MathAndCode
Kazyan wrote:
December 30th, 2020, 6:00 pm
Sure, if you want to be completely exhaustive about catalyst placement. There's always a chance. But if you don't want to use heuristics to decide where a catalyst should go or not, then you might as well just break out CatForce and try all of the possible combinations programmatically.
Should I add something like that to the tutorial?

Re: The Hunting of the New Herschel Conduits

Posted: December 30th, 2020, 6:30 pm
by wwei23
MathAndCode wrote:
December 30th, 2020, 6:21 pm
Should I add something like that to the tutorial?
Sure. I still don't know how to use CatForce and I don't understand the documentation, so please it explain it to me.

Re: The Hunting of the New Herschel Conduits

Posted: December 30th, 2020, 6:32 pm
by MathAndCode
wwei23 wrote:
December 30th, 2020, 6:30 pm
Sure. I still don't know how to use CatForce and I don't understand the documentation, so please it explain it to me.
I don't know much how it works either; that's why I wanted someone who uses and understands it to write the explanation.

Re: The Hunting of the New Herschel Conduits

Posted: December 31st, 2020, 5:15 pm
by MathAndCode
I almost have an I→H.

Code: Select all

x = 27, y = 34, rule = LifeHistory
6.2A$6.2A2$4.4A$4.A3.A$7.2A7$5.2C$6.C$6.2C$7.2C7$2.2A$.A.A$.A$2A2$23.
2A$23.A.A$25.A$25.2A$11.3D$11.D$10.3D!