H-to-G and H-to-Gn converter collection

[w33z8kqrqk8zzzw33]

H-G with 180degree cleanup

Code: Select all

x = 32, y = 37, rule = B3/S23
20bo$19bobo3b2o$19bobo4bo$18b2ob2o3bob2o$18bo6b2obobo$19bob2o6bobo$17b
obob2o7bo$17b2o6$21bo$21bobo$21b3o$23bo3$6b2o$ob2obobo$2obobo$4b2o3$5b
2o$5b2o3$11b2o$2o3b2o4b2o3b2o$2o2b3o9bo$5bob2o8b3o$6bo3bo8bo$6bo4bo$7b
o3bo$10bo!

I brought that up on Discord (it came from the results of a complete Herschel-vs-16-bit-sl search), but never realized that it can be cleaned up with the Kazyanic reflector. Nice!

[Jormungant]

Feels like there should be a way to make this work, but I am not seeing it as it stands...

Code: Select all

x = 41, y = 54, rule = LifeHistory
3$14.5B$13.5B$13.5B$8.AB2.6B$7.A.A9B$6.A.AB.7B$6.2A.5B2AB12.2B$8.6B2A
4B$4.4A2.11B$4.A2.A2.11B$10.11B$8.4B.8B$6.C.2C4.8B$4.3CB2C4.9B$3.C4.B
6.9B$3.6C.C4.10B$9.2C4.11B$3.2C.2C8.11B$4.C.C9.12B$2.C.C.C.CB5.6B.7B
6.2A$2.2C3.2CB5.7B.6B6.A$9.13B2.6B2.BA.A$9.22B.B2A$9.24B$8.25B$8.24B$
7.26B$7.27B$7.28B$7.29B$8.29B$8.30B$9.25B.4B$9.24B3.4B$10.22B5.3B$12.
19B7.2B$12.19B8.B$12.2BC16B$11.3BCBC15B.B$12.2B3C16B2A$11.5BC4B.11B2A
$10.10B4.10B$9.4B.4B6.10B$8.4B3.3B6.8B$7.4B4.4B6.6B$6.4B5.B2AB4.5B$5.
4B7.2A5.2A$4.4B16.A$3.4B14.3A$2.4B15.A$.4B!

[dvgrn]

Feels like there should be a way to make this work, but I am not seeing it as it stands...

I can make it work, but I'm not sure but what I've rendered it useless in the process of saving it. The number of ways to get an input H in has been limited quite a bit, and of course the first natural glider gets used up, and so does the southeastward glider:

Code: Select all

x = 80, y = 78, rule = LifeHistory
63.4B$62.4B$61.4B$60.4B$59.4B$57.5B$56.5B$56.5B$51.AB2.6B$50.A.A9B$
49.A.AB.7B$49.2A.5B2AB$51.6B2A4B$47.4A2.11B$47.A2.A2.11B$53.11B$51.4B
.8B$49.C.2C4.8B$47.3CB2C4.9B$46.C4.B6.9B$46.6C.C4.10B$52.2C4.11B$46.
2C.2C8.11B$47.C.C9.12B$45.C.C.C.CB5.6B.7B6.2A$45.2C3.2CB5.14B6.A$52.
21B2.BA.A$52.22B.B2A$52.24B$51.25B$50.25B$A15.A9.A23.26B$3A13.3A5.3A
22.27B$3.A15.A3.A16.A8.28B$2.2A14.2A.B.2A13.3A7.29B$2.4B12.7B12.A10.
29B$4.3B13.3B14.2A9.29B$4.4B11.6B13.B8.30B$5.10B4.6B2.2B9.3B6.29B$6.
5BC4B2.7B.4B7.6B4.28B$7.2B3C4B2.16B2.10B.27B$6.3BCBC4B.57B$7.2BC26BD
3B2A15BD16B$7.29B2D2B2A15BDBD15B.B$9.28B2D18B3D16B2A$11.26BD21BD4B.
11B2A$12.24BD26B4.10B$11.22B.B3.13B.4B.4B6.10B$11.7B2.11B7.7B.B4.4B3.
3B6.8B$9.2AB.3B6.4B.3B20.4B4.4B6.6B$8.A.AB9.B2A2B4.A18.4B5.B2AB4.5B$
8.A13.2A6.3A15.4B7.2A5.2A$7.2A24.A13.4B16.A$32.2A7.A4.4B14.3A$28.2A9.
3A3.4B15.A$29.A8.A5.4B$26.3A3.A5.2A3.4B$25.A3.4A3.4B2.4B$25.A.A.B3.5B
3.4B$26.2AB2A13B$29.2A12B$26.2A3.11B$26.A4.10B$27.A3.9B$26.2A2.9B$30.
9B$30.9B$28.2AB.3B2A2B$27.A.AB.2BA2BA3B$27.A5.BABA3B2A$26.2A3.4BA2B.B
A.A.2A$31.2A6.2B.A.A$32.A7.B2A2.A$29.3A8.B2.2A$29.A11.2A$42.A$41.A$
41.2A!

I tried all the 180-degree reflectors that I remember -- am I missing any? I figure the attempt on the far left should at least get some kind of style points for failing with style:

Code: Select all

x = 302, y = 74, rule = LifeHistory
33.A119.A119.A$32.A.A117.A.A117.A.A$31.A.A117.A.A117.A.A$31.2A6.2A
110.2A6.2A110.2A6.2A$39.2A118.2A118.2A$29.4A116.4A116.4A$29.A2.A116.A
2.A116.A2.A3$31.C.2C116.C.2C116.C.2C$29.3C.2C114.3C.2C114.3C.2C$28.C
119.C119.C$28.6C.C112.6C.C112.6C.C$34.2C24.A93.2C118.2C$28.2C.2C26.A.
A86.2C.2C115.2C.2C$29.C.C27.A.A87.C.C117.C.C$27.C.C.C.C24.2A.3A83.C.C
.C.C26.2A85.C.C.C.C26.2A$27.2C3.2C30.A82.2C3.2C26.A86.2C3.2C26.A$58.
2A.3A114.A.A117.A.A$58.2A.A116.2A118.2A11$265.2A$265.2A3$39.A119.A
119.A$39.A.A117.A.A117.A.A$39.3A16.2A99.3A16.2A99.3A16.2A$41.A16.2A
101.A16.2A101.A16.2A2$148.A$146.3A$145.A$41.2A102.2A14.2A118.2A$41.2A
5.2A74.2A35.2A5.2A111.2A5.2A$49.A74.2A43.A119.A$46.3A117.3A117.3A$46.
A109.2C8.A119.A$155.C2.C$156.2C$116.2A23.2A$116.A8.2A14.2A$117.3A5.A.
A$119.A6.A.A117.2A$5.A.A109.2A8.A119.A$4.A.2A109.A129.A.A$4.A110.A.A
130.2A$A.2A.3A107.2A$2A.A.A2.A14.2A111.A.2A$7.2A14.A110.3A.2A$21.A.A
109.A115.2A$21.2A111.3A.2A104.2A3.2A$9.A126.A.A104.A2.A$8.A.A125.A.A
10.2A$7.A2.A126.A11.2A96.A$8.2A234.A2.A11.2A$245.2A.2A3.2A5.A$5.2A13.
2A225.3A3.2A2.3A$4.A.A13.A227.A8.A$4.A12.2A.A237.2A$3.2A4.2A6.2A.A.2A
235.A$10.A10.A.A224.2A8.A$7.3A3.2A.A.2A.A226.2A8.2A$7.A5.A.2A.A2.A$
19.2A!

[simeks]

Feels like there should be a way to make this work, but I am not seeing it as it stands...

Here's a result, but only one output glider NE-37T259 except fng:

Code: Select all

x = 74, y = 89, rule = LifeHistory
21.D3.D.5D8.3D2.5D.5D2.3D2.5D2.3D$21.2D2.D.D11.D3.D5.D3.D3.D3.D.D5.D
3.D$21.D.D.D.D15.D4.D4.D7.D.D5.D3.D$21.D2.2D.3D3.5D3.2D4.D5.D6.D3.3D
3.4D$21.D3.D.D15.D2.D6.D5.D7.D5.D$21.D3.D.D11.D3.D.D7.D4.D4.D3.D5.D$
21.D3.D.5D8.3D2.D7.D3.5D2.3D3.3D4$22.3D2.D3.D8.3D2.5D2.3D4.D$21.D3.D.
D3.D7.D3.D3.D3.D3.D2.2D$21.D5.D3.D11.D3.D7.D3.D$22.3D2.D.D.D.5D4.D4.D
6.D4.D$25.D.D.D.D9.D5.D5.D5.D$21.D3.D.2D.2D8.D6.D4.D6.D$22.3D2.D3.D7.
5D3.D3.5D2.3D10$26.4B$25.4B$24.4B$23.4B$22.4B$20.5B$19.5B$19.5B$14.AB
2.6B$13.A.A9B$12.A.AB.7B$12.2A.5B2AB$14.6B2A4B$10.4A2.11B$10.A2.A2.
11B$16.11B$14.4B.8B$12.A.2A4.8B$10.3AB2A4.9B$9.A4.B6.9B$10.3A.2A5.11B
$12.A.A6.12B$12.A.A7.11B$13.A8.13B$21.6B.8B5.2A$9.2A9.17B4.A$10.A9.
16B2.BA.A$10.A.AB5.18B.B2A$11.2AB.2B.21B$13.26B$8.2A3.25B$8.A2.B.25B$
9.3A27B$11.AB3.24B$9.2A6.23B$9.A8.22B$7.A.A8.22B$7.2A9.22B$19.20B$19.
19B$20.17B$18.19B$18.2BC16B$17.3BCBC15B.B$18.2B3C16B2A$17.5BC4B.11B2A
$16.10B4.10B$15.4B11.10B$14.4B12.8B$13.4B14.6B$12.4B6.2A5.5B$11.4B7.
2A5.2A$10.4B16.A$9.4B14.3A$8.4B15.A$7.4B$6.4B$5.4B$4.4B$3.4B$2.4B$.4B
$4B!

Edit: Slightly smaller and better input clearence:

Code: Select all

x = 73, y = 89, rule = LifeHistory
20.D3.D.5D8.3D2.5D.5D2.3D2.5D2.3D$20.2D2.D.D11.D3.D5.D3.D3.D3.D.D5.D
3.D$20.D.D.D.D15.D4.D4.D7.D.D5.D3.D$20.D2.2D.3D3.5D3.2D4.D5.D6.D3.3D
3.4D$20.D3.D.D15.D2.D6.D5.D7.D5.D$20.D3.D.D11.D3.D.D7.D4.D4.D3.D5.D$
20.D3.D.5D8.3D2.D7.D3.5D2.3D3.3D4$21.3D2.D3.D8.3D2.5D2.3D4.D$20.D3.D.
D3.D7.D3.D3.D3.D3.D2.2D$20.D5.D3.D11.D3.D7.D3.D$21.3D2.D.D.D.5D4.D4.D
6.D4.D$24.D.D.D.D9.D5.D5.D5.D$20.D3.D.2D.2D8.D6.D4.D6.D$21.3D2.D3.D7.
5D3.D3.5D2.3D10$25.4B$24.4B$23.4B$22.4B$21.4B$19.5B$18.5B$18.5B$13.AB
2.6B$12.A.A9B$11.A.AB.7B$11.2A.5B2AB$13.6B2A4B$9.4A2.11B$9.A2.A2.11B$
15.11B$13.4B.8B$11.A.2A4.8B$9.3AB2A4.9B$8.A4.B6.9B$9.3A.2A5.11B$11.A.
A6.12B$15.A5.11B$14.2A5.13B$13.A6.6B.8B5.2A$13.3A4.16B4.A$16.A4.14B2.
BA.A$15.2A4.15B.B2A$15.11B.11B$17.21B$16.21B$12.2A2.21B$12.A2.23B$13.
A.24B$12.2A2.23B$13.A.2AB.20B$13.A.A4.19B$12.2A.A.A2.19B$16.2A2.18B$
20.17B$19.17B$17.19B$17.2BC16B$16.3BCBC15B.B$17.2B3C16B2A$16.5BC4B.
11B2A$15.10B4.10B$14.4B11.10B$13.4B12.8B$12.4B14.6B$11.4B6.2A5.5B$10.
4B7.2A5.2A$9.4B16.A$8.4B14.3A$7.4B15.A$6.4B$5.4B$4.4B$3.4B$2.4B$.4B$
4B$3B!

[confocaloid]

It can now be preceded by Fx77 (and other conduits):

Code: Select all

x = 90, y = 76, rule = B3/S23
59bo$59b3o$38b2o22bo16b2o$37bobo21b2o16b2o$31b2o4bo$29bo2bo2b2ob4o$29b
2obobobobo2bo$32bobobobo$32bobob2o$33bo2$46b2o$37b2o7bo39b2o$37b2o5bob
o39bobo$44b2o42bo$88b2o4$85b2o$78b3o4b2o$34b2o10b2o31bo$35bo10b2o29b3o
$9bo22b3o$9b3o20bo39b2o$12bo48b2o7bo2bo$11b2o44b2obobo7b3o$44bo7b2obo
2bobo$43bobo6b2ob2o2b2o5bob5o$3b2o39bobob2o11b2o3b2obo2bo$3bo41b2obo3b
2ob2o4bo24b2o$2obo44bo4bobobobobo24bo$o2b3o4b2o36b2o3bobo2b2obobo15b2o
6b3o$b2o3bo3b2o42b2o6b2o15b2o8bo$3b4o$3bo15b2o$4b3o12bobo$7bo13bo$2b5o
14b2o$2bo$4bo$3b2o3$59bo$59b3o8b2o8b2o$62bo8bo8bobo$61b2o8b3o8bo$82b2o
$49b2o$50bo$50bobo$40bo10b2o$38b3o$37bo$37b2o$22b2o$23bo$23bob2o47b2o$
24bo2bo23bo22bobo$25b2o24bo24bo$40b2o9b3o22b2o$40b2o11bo10b2o3b2o$62bo
2bo4bo$62b3o5bobo$71b2o$62b3o$48bo3b2o8bo2bo$47bobo3bo10b2o$43b2obobo
3bo$43b2obo4bo$47b5obo$39b2obob2obo4bobo$39bob2obo2bob2o2bo$32b2o12b2o
bob2o$32b2o!

(this specific loop does not seem to beat any records, but there might be something else)

[Jormungant]

Came to claim my "most convoluted H-to-g" award:

Code: Select all

x = 65, y = 81, rule = LifeHistory
9$58.B$57.2B$56.3B$55.4B$54.4B$53.4B$52.4B$51.4B$50.4B$18.B30.4B$17.B
AB28.4B$17.ABAB26.4B$16.BABAB25.4B$16.2BA2B5.3B4.2B10.4B$14.9B2.4B3.
6B6.4B$12.10B2D7B.7B4.4B$8.7B2A4BD2BD15B2.4B$8.7B2A5B2D21B$7.6B.30B$
7.3B2A3B.2BD24B2.B$8.BA2BAB2.BDBD27B$9.B2A2B3.DBD28B2.B$9.5B3.BD29B.B
2A$8.5B5.32B2A$9.6B4.29B.2B$8.2B3.2A4.29B$8.2AB2.A6.26B$7.A.A4.3A4.
22B$5.3A.A.A4.A4.22B$4.A5.A.A9.23B$4.2A6.A13.13B2.2B2A$12.A.AB10.13B
4.A$13.2AB11.10B7.3A$15.3B9.10B9.A$15.4B8.12B$16.4B8.11B$17.4B7.13B$
18.4B5.6B.8B5.2A$19.4B4.16B4.A$20.22B2.BA.A$21.22B.B2A$21.24B$20.25B$
20.24B$19.26B$19.27B$19.28B$19.29B$20.29B$20.30B$21.25B.4B$21.24B3.4B
$22.22B5.4B$24.19B7.4B$24.19B8.4B$24.2BC16B9.4B$23.3BC.C15B.B7.4B$24.
2B3C16B2A7.4B$23.5BC4B.11B2A8.4B$22.10B4.10B10.3B$21.4B.4B6.10B11.2B$
20.4B3.3B6.8B14.B$19.4B4.4B6.6B$18.4B5.B2AB4.5B$17.4B7.2A5.2A$16.4B
16.A$15.4B14.3A$14.4B15.A$13.4B$12.4B$11.4B$10.4B!

The repeat time is 337, so probably could be nominated for its uselessness. But it has a transparent lane, so I guess it wont win there.

[AlbertArmStain]

Here's a new H-to-G, which I'm too lazy to identify it

Code: Select all

x = 25, y = 37, rule = LifeHistory
18.A$16.3A$15.A$15.2A$10.7B6.2A$9.8B6.A$B7.10B2.BA.A$2B6.7BD3B.B2A$3B
6.6BDBD3B$4B4.7B3D3B$.16BD3B$2.19B$3.17B$4.16B$5.14B$6.14B$7.14B$8.13B
$9.12B$8.12B$7.12B$6.13B$7.11B$7.11B$8.9B$8.9B$8.9B4.2A$8.8B5.A$6.2AB
.4B4.BA.A$5.A.AB2.4B3.B2A$5.A6.2BA4B$4.2A4.4B3AB$6.2A.A.A5.A$6.A.2A.5A
B3A$10.A4.A4.A$10.A.A4.3A$11.2A3.2A!

[MathAndCode]

Here's a new H-to-G, which I'm too lazy to identify it

Code: Select all

x = 25, y = 37, rule = LifeHistory
18.A$16.3A$15.A$15.2A$10.7B6.2A$9.8B6.A$B7.10B2.BA.A$2B6.7BD3B.B2A$3B
6.6BDBD3B$4B4.7B3D3B$.16BD3B$2.19B$3.17B$4.16B$5.14B$6.14B$7.14B$8.13B
$9.12B$8.12B$7.12B$6.13B$7.11B$7.11B$8.9B$8.9B$8.9B4.2A$8.8B5.A$6.2AB
.4B4.BA.A$5.A.AB2.4B3.B2A$5.A6.2BA4B$4.2A4.4B3AB$6.2A.A.A5.A$6.A.2A.5A
B3A$10.A4.A4.A$10.A.A4.3A$11.2A3.2A!

The classifier script says that it's NW−15T98.



Also, I found two new Herschel-to-glider conduits, which the classifier script says are SE−1T41 and SE10T19.

Code: Select all

x = 201, y = 54, rule = LifeHistory
4.D3.D2.3D2.5D9.D3.5D4.D4.D105.D3.D2.3D2.5D3.D4.3D2.5D3.D4.3D$4.D3.D.
D3.D.D12.2D5.D5.2D3.2D105.D3.D.D3.D.D6.2D3.D3.D3.D4.2D3.D3.D$4.D3.D.D
5.D13.D5.D4.D.D4.D105.D3.D.D5.D7.D3.D2.2D3.D5.D3.D3.D$4.5D2.3D2.3D3.5D
3.D5.D3.D2.D4.D105.5D2.3D2.3D5.D3.D.D.D3.D5.D4.4D$4.D3.D5.D.D13.D5.D3.
5D3.D105.D3.D5.D.D7.D3.2D2.D3.D5.D7.D$4.D3.D.D3.D.D13.D5.D6.D4.D105.D
3.D.D3.D.D7.D3.D3.D3.D5.D7.D$4.D3.D2.3D2.5D8.3D4.D6.D3.3D104.D3.D2.3D
2.5D2.3D3.3D4.D4.3D3.3D7$8.A10.2A137.A10.2A$8.3A9.A137.3A9.A$11.A8.A.
2A137.A8.A.2A$10.2A3.B5.A.A136.2A3.B5.A.A$10.8B4.B137.8B4.B$12.8B.3B138.
8B.3B$12.13B137.13B$11.14B.2B133.14B.2B$9.18B2A130.18B2A$7.18B.B2A128.
18B.B2A$7.2BC15B2.B129.2BC15B2.B$6.3BCBC4B.7B132.3BCBC4B.7B$7.2B3C12B
133.2B3C12B$6.5BC12B132.5BC12B10.2A$5.19B131.19B.3B6.A$4.4B7.10B8.2A119.
4B7.15B.BA.A$3.4B8.11B7.A119.4B8.15B.B2A$2.4B11.12B.BA.A118.4B11.15B$
.4B12.12B.B2A118.4B12.15B$4B14.13B119.4B14.14B$3B15.13B119.3B15.13B$2B
17.12B119.2B17.11B$B17.12B120.B17.14B$19.12B138.14B$19.12B138.15B$18.
13B137.17B$16.A.2AB.7B.B2A133.A.2AB.8B2.4B$14.3AB2AB.7B.BA.A130.3AB2A
B.6B5.4B$13.A4.B5.4B5.A129.A4.B6.5B4.4B$14.3A.2A4.4B5.2A129.3A.2A8.2A
5.4B$16.A.A6.4B137.A.A9.A7.4B$16.A.A7.4B136.A.A10.3A5.4B$17.A9.4B136.
A13.A6.4B$28.4B157.4B$29.4B157.4B$30.4B157.3B$31.4B157.2B$32.4B157.B$
33.4B$34.4B$35.4B!

[EvinZL]

SW30T265

Code: Select all

x = 65, y = 95, rule = LifeHistory
19.3D2.D3.D2.3D3.3D2.5D2.3D3.3D2.5D$18.D3.D.D3.D.D3.D.D3.D3.D3.D3.D.D
5.D$18.D5.D3.D5.D.D2.2D3.D7.D.D5.D$19.3D2.D.D.D3.2D2.D.D.D3.D6.D2.4D
3.3D$22.D.D.D.D5.D.2D2.D3.D5.D3.D3.D5.D$18.D3.D.2D.2D.D3.D.D3.D3.D4.D
4.D3.D.D3.D$19.3D2.D3.D2.3D3.3D4.D3.5D2.3D3.3D4$19.3D2.D3.D8.3D2.5D2.
3D4.D$18.D3.D.D3.D7.D3.D3.D3.D3.D2.2D$18.D5.D3.D11.D3.D7.D3.D$19.3D2.
D.D.D.5D4.D4.D6.D4.D$22.D.D.D.D9.D5.D5.D5.D$18.D3.D.2D.2D8.D6.D4.D6.D
$19.3D2.D3.D7.5D3.D3.5D2.3D24$28.A$27.A.A$26.A.A.A$26.A.A.A$22.A.2A.A
.A.2A.A$22.2A.A.A.A.A.2A$17.2A7.BA.AB$16.B2AB6.2AB2A$17.2B7.2B.3B$16.
2B2.2B5.5B$15.8B5.4B$14.9B5.4B$15.9B.8B$8.2A5.20B$9.A4.22B$9.A.AB.23B
$10.2AB.22B$12.23B$12.23B$12.23B$13.25B$14.25B6.A$14.25B4.3A$15.2B2.
20B3.A$20.18B4.2A$19.18B2.5B$17.25B$15.29B$15.2BC26B$14.3BCBC26B3.2A$
15.2B3C4B.21B2.A2.A$14.5BC26BA2.3A$13.10B2.20BAB2A$12.4B9.19B.BA2.A$
11.4B11.17B2.2B2A.A$10.4B11.18B3.B.B.A$9.4B11.2B.6B.4B.5B2.B2A.A.2A$
8.4B10.B.9B2.2B3.5B.BAB.A.2A$7.4B10.2A10B6.5B4.2A$6.4B7.2A.A.A10B5.8B
$5.4B9.A.A.2B.7B5.4B3.2A$4.4B9.A2.2AB2.6B5.4B4.A$3.4B11.2A2.B12.4B6.
3A$2.4B14.2A12.4B9.A$.4B15.A12.4B$4B17.A10.4B$3B17.2A9.4B$2B28.4B$B
28.4B$28.4B$27.4B$26.4B$25.4B$24.4B$23.4B!

[EvinZL]

known lane, different timing SW25T209

Code: Select all

x = 57, y = 105, rule = LifeHistory
10.D3.D.5D2.3D2.5D2.3D$10.2D2.D.D5.D3.D3.D3.D3.D$10.D.D.D.D5.D3.D3.D
7.D$10.D2.2D.3D4.4D3.D6.D$10.D3.D.D9.D3.D5.D$10.D3.D.D9.D3.D4.D$10.D
3.D.5D2.3D4.D3.5D4$11.3D2.D3.D2.3D2.5D.5D2.3D3.3D3.3D$10.D3.D.D3.D.D
3.D.D7.D3.D3.D.D3.D.D3.D$10.D5.D3.D5.D.D7.D7.D.D2.2D.D3.D$11.3D2.D.D.
D4.D3.3D4.D6.D2.D.D.D2.4D$14.D.D.D.D3.D7.D3.D5.D3.2D2.D5.D$10.D3.D.2D
.2D2.D4.D3.D3.D4.D4.D3.D5.D$11.3D2.D3.D.5D2.3D4.D3.5D2.3D3.3D4$11.3D
2.D3.D8.3D2.5D2.3D4.D$10.D3.D.D3.D7.D3.D3.D3.D3.D2.2D$10.D5.D3.D11.D
3.D7.D3.D$11.3D2.D.D.D.5D4.D4.D6.D4.D$14.D.D.D.D9.D5.D5.D5.D$10.D3.D.
2D.2D8.D6.D4.D6.D$11.3D2.D3.D7.5D3.D3.5D2.3D33$38.4B$37.4B$36.4B$35.
4B$34.4B$33.4B$32.4B$31.4B$17.A12.4B$8.A8.3A5.B3.4B5.A$8.3A9.A3.8B4.
3A$11.A7.2A3.7B4.A$10.2A3.B3.11B5.2A$10.8B3.8B3.5B$12.16B3.4B$12.16B
3.5B$11.19B.5B$9.27B$7.31B3.B$7.2BC29B.B2A$6.3BCBC4B.8BA15B2A$7.2B3C
4B2.B.4BABA15B$6.5BC4B7.A2BA14B$5.10B8.B2A14B$4.4B15.18B$3.4B14.2AB2.
15B$2.4B14.A.AB2.14B$.4B15.A6.13B2A$4B15.2A6.13BA.A$3B23.12B4.A$2B23.
4B2.8B3.2A$B23.4B3.8B$23.4B5.3B3.B2A$22.4B6.5B.BA.A$21.4B10.2A4.A$20.
4B11.A5.2A$19.4B13.3A$18.4B16.A$17.4B$16.4B$15.4B$14.4B$13.4B$12.4B$
11.4B$10.4B!

[AlbertArmStain]

I can't find the identifier script

Code: Select all

x = 44, y = 31, rule = LifeHistory
7.2A$8.A13.2A14.A$8.A.AB9.B2A2B10.3A$9.2AB.3B6.6B7.A$11.7B2.8B.2B4.2A
$11.26B$12.23B$11.24B$9.28B6.A$7.31B3.3A$7.2BC29B.A$6.3BCBC4B.22BA.A$
7.2B3C4B2.19B.2BAB$6.5BC4B2.17B4.2B$5.10B4.16B3.2B$4.4B10.18B.B2AB$3.
4B11.17B3.2A$2.4B12.16B$.4B13.16B$4B8.A5.12B.2B$3B9.3A2.14B$15.A.13B$
14.A.14B$14.2A3B.10B$18.B4.8B$13.A.3A5.9B$13.2A.A7.9B$18.A5.5B.4B$17.
2A5.4B3.4B$25.3B4.4B$26.B6.3B!

EDIT:
I found the script . Known lane different timing (SE16T87)

Code: Select all

x = 47, y = 52, rule = LifeHistory
.3D2.5D3.D4.3D2.5D2.3D3.5D$D3.D.D6.2D3.D7.D3.D3.D6.D$D5.D7.D3.D7.D3.D
3.D5.D$.3D2.3D5.D3.4D4.D4.3D5.D$4.D.D7.D3.D3.D3.D3.D3.D3.D$D3.D.D7.D3.
D3.D3.D3.D3.D2.D$.3D2.5D2.3D3.3D4.D4.3D3.D6$10.2A$11.A13.2A14.A$11.A.
AB9.B2A2B10.3A$12.2AB.3B6.6B7.A$14.7B2.8B.2B4.2A$14.26B$15.23B$14.24B
$12.28B6.A$10.31B3.3A$10.2BC29B.A$9.3BCBC4B.22BA.A$10.2B3C4B2.19B.2BA
B$9.5BC4B2.17B4.2B$8.10B4.16B3.2B$7.4B10.18B.B2AB$7.3B11.17B3.2A$5.4B
12.16B$5.2A14.16B$6.A8.A5.12B.2B$3.3A9.3A2.14B$3.A14.A.13B$17.A.14B$17.
2A3B.10B$21.B4.8B$16.A.3A5.9B$16.2A.A7.9B$21.A5.5B.4B$20.2A5.4B3.4B$28.
3B4.4B$29.B6.4B$37.4B$38.4B$39.4B$40.4B$41.4B$42.4B$43.4B$44.3B$45.2B
!

[Haycat2009]

What is the H to G that produces two gliders in two different directions with the minimum possible recovery time?

[confocaloid]

What is the H to G that produces two gliders in two different directions with the minimum possible recovery time?

If you allow composite H-to-G, you can build tracks out of fast enough Herschel conduits, like Fx77 and the HRx65R-based R152.

For example, R152 can work when consecutive inputs are separated by 58 ticks, and releases a glider:

Code: Select all

x = 85, y = 85, rule = B3/S23
52bo7b2o$43bo8b3o5b2o4b2o$24b2o17b3o9bo10bo$25bo20bo7b2o8bobo$24bo20b
2o17b2o$24b2o$15b2o42bobo$15bobo40bo2bo$16bo42bobo$58bo$57bobo$27b2o
15bo23bo$27b2o15bobo13bo3bob3o$44b3o11b2o3bob2obo$46bo11b3ob2ob2o$60bo
4bo11b2o$60bobo13bobo$bo54b2o4bo14bo$b3o38bo3b2o7bobo$4bo36bobo3bo7bo$
3b2o35bobo3bo7b2o$40bo4bo$39b2o5b3o$2o11b2o33bo$2o10bo2bo63b2obo$13bob
o63bob2o$14bo$17b2o53b2o$17bo54b2o$2b2o14b3o$bobo16bo$bo$2o4$22b2o$18b
2o2bo$3b2o13bobobo$2bobo16bo40bo$2bo59b3o$b2o16bo45bo$18bobo43bobo$19b
o45bo16b2o$20b3o59bo$22bo40bo16bobo$62bobobo13b2o$62bo2b2o$61b2o4$83b
2o$83bo$64bo16bobo$64b3o14b2o$11b2o54bo$11b2o53b2o$70bo$2b2obo63bobo$
2bob2o63bo2bo$36bo33b2o$36b3o5b2o$39bo4bo$29b2o7bo3bobo$29bo7bo3bobo$
27bobo7b2o3bo$7bo19b2o$6bobo$6b2o16b2o$23bo2bo11bo$23bobo12b3o$24bo13b
obo15b2o$40bo15b2o3$68bo$67bobo$68b2o$59b2o$19b2o17b2o20bo$18bobo8b2o
7bo20bo$18bo10bo9b3o17b2o$17b2o4b2o5b3o8bo$23b2o7bo!

To make a Herschel-to-several gliders converter, the last output Herschel can be eaten by a block:

Code: Select all

x = 8, y = 4, rule = B3/S23
o$obo3b2o$3o3b2o$2bo!

[otismo]

What is the H to G that produces two gliders in two different directions with the minimum possible recovery time?

If you allow composite H-to-G, you can build tracks out of fast enough Herschel conduits, like Fx77 and the HRx65R-based R152.

For example, R152 can work when consecutive inputs are separated by 58 ticks, and releases a glider:

Code: Select all

x = 85, y = 85, rule = B3/S23
52bo7b2o$43bo8b3o5b2o4b2o$24b2o17b3o9bo10bo$25bo20bo7b2o8bobo$24bo20b
2o17b2o$24b2o$15b2o42bobo$15bobo40bo2bo$16bo42bobo$58bo$57bobo$27b2o
15bo23bo$27b2o15bobo13bo3bob3o$44b3o11b2o3bob2obo$46bo11b3ob2ob2o$60bo
4bo11b2o$60bobo13bobo$bo54b2o4bo14bo$b3o38bo3b2o7bobo$4bo36bobo3bo7bo$
3b2o35bobo3bo7b2o$40bo4bo$39b2o5b3o$2o11b2o33bo$2o10bo2bo63b2obo$13bob
o63bob2o$14bo$17b2o53b2o$17bo54b2o$2b2o14b3o$bobo16bo$bo$2o4$22b2o$18b
2o2bo$3b2o13bobobo$2bobo16bo40bo$2bo59b3o$b2o16bo45bo$18bobo43bobo$19b
o45bo16b2o$20b3o59bo$22bo40bo16bobo$62bobobo13b2o$62bo2b2o$61b2o4$83b
2o$83bo$64bo16bobo$64b3o14b2o$11b2o54bo$11b2o53b2o$70bo$2b2obo63bobo$
2bob2o63bo2bo$36bo33b2o$36b3o5b2o$39bo4bo$29b2o7bo3bobo$29bo7bo3bobo$
27bobo7b2o3bo$7bo19b2o$6bobo$6b2o16b2o$23bo2bo11bo$23bobo12b3o$24bo13b
obo15b2o$40bo15b2o3$68bo$67bobo$68b2o$59b2o$19b2o17b2o20bo$18bobo8b2o
7bo20bo$18bo10bo9b3o17b2o$17b2o4b2o5b3o8bo$23b2o7bo!

To make a Herschel-to-several gliders converter, the last output Herschel can be eaten by a block:

Code: Select all

x = 8, y = 4, rule = B3/S23
o$obo3b2o$3o3b2o$2bo!

So this has to be our P58 GG :

Code: Select all

x = 99, y = 85, rule = B3/S23
52bo7b2o$43bo8b3o5b2o4b2o$24b2o17b3o9bo10bo$25bo20bo7b2o8bobo$24bo20b
2o17b2o$24b2o31bo$15b2o39b3o$15bobo38bob2o$16bo2$27b2ob2o$15b2o10b2ob
2o5b2o15b2o5b2o$15bobo9b2o7bo2b2o13b2o3bo2bo$15bob2o10b3o3b3o2bo18bo2b
o$12b6o7bo3bo5bo4bo20bo$11bo4bo8bo3b3o3b5o37b2o$11bo2bo10bo10b2o38bobo
$bo10b2o42b2o19bo$b3o38bo3b2o7bobo$4bo36bobo3bo7bo$3b2o35bobo3bo7b2o$
40bo4bo$39b2o5b3o$2o11b2o33bo$2o10bo2bo58bo4b2obo$13bobo57b2o4bob2o$
14bo$17b2o51bo2bo$17bo52bo2bo$2b2o14b3o49b3o$bobo16bo$bo$2o$9bo$8b3o$
7bo2b2o$7bo14b2o$8bo9b2o2bo$3b2o7bo5bobobo$2bobo5bobo8bo40bo$2bo8b2o
49b3o$b2o16bo45bo$18bobo43bobo$19bo45bo16b2o$20b3o49b2o8bo$22bo40bo8bo
bo5bobo$62bobobo5bo7b2o$62bo2b2o9bo$61b2o14bo$73b2o2bo$74b3o$75bo$83b
2o$83bo$64bo16bobo$12b3o49b3o14b2o$11bo2bo52bo$11bo2bo51b2o$70bo$2b2ob
o4b2o57bobo$2bob2o4bo58bo2bo$36bo33b2o$36b3o5b2o$39bo4bo36bo$29b2o7bo
3bobo37b2o$22bo6bo7bo3bobo37b2o$22bo4bobo7b2o3bo$7bo19b2o42b2o$6bobo
12bobo23b2o10bo10bo2bo$6b2o12bo2bobo19b5o3b3o3bo8bo4bo$19b3o22bo4bo5bo
3bo7b6o$17bobobo3b2o17bo2b3o3b3o10b2obo$15b2o3bo4b2o17b2o2bo7b2o9bobo$
17bo7b3o18b2o5b2ob2o10b2o$26b2o25b2ob2o2$23bobo42bo$23b3o41bobo25b2o$
24b2o42b2o25bobo$59b2o36bo$19b2o17b2o20bo36b2o$18bobo8b2o7bo20bo$18bo
10bo9b3o17b2o$17b2o4b2o5b3o8bo$23b2o7bo!

???

[confocaloid]

So this has to be our P58 GG :

Code: Select all

???

Well, almost.
Unfortunately, 608 is not divisible by 58. Here's a p58 glider gun I made out of R152 and Fx77 components:

Code: Select all

x = 647, y = 597, rule = B3/S23
92bo49bo49bo49bo49bo49bo49bo49bo49bo49bo49bo$79bo10b3o36bo10b3o36bo10b
3o36bo10b3o36bo10b3o36bo10b3o36bo10b3o36bo10b3o36bo10b3o36bo10b3o36bo
10b3o$70b2o5b3o9bo30b2o5b3o9bo30b2o5b3o9bo30b2o5b3o9bo30b2o5b3o9bo30b
2o5b3o9bo30b2o5b3o9bo30b2o5b3o9bo30b2o5b3o9bo30b2o5b3o9bo30b2o5b3o9bo$
71bo4bo12b2o30bo4bo12b2o30bo4bo12b2o30bo4bo13bo30bo4bo12b2o30bo4bo12b
2o30bo4bo12b2o30bo4bo12b2o30bo4bo12b2o30bo4bo12b2o30bo4bo12b2o$71bobo
3bo43bobo3bo43bobo3bo43bobo3bo9bo2bo30bobo3bo43bobo3bo43bobo3bo43bobo
3bo43bobo3bo43bobo3bo43bobo3bo$72bobo3bo7b3o33bobo3bo43bobo3bo43bobo3b
o7bo35bobo3bo43bob3obo43bobo3bo7b2o34bobo3bo43bobo3bo43bobo3bo8bo34bob
o3bo$73bo3b2o7b3o34bo3b2o45bo2b2o44bo3b2o7bo2bo33bo3b2o44b3ob2o44bo3b
2o7b2o35bo3b2o44bo3b2o44bo3b2o9bo34bo3b2o29bo7b2o$49bo39bo9bo49bo24bo
24bo37bo11bo49bo49bo37bo11bo49bo49bo36b3o10bo49bo8b3o5b2o4b2o$30b2o17b
3o47b3o47b3o47b3o47b3o47b3o47b3o47b3o47b3o47b3o34b3o10b3o47b3o9bo10bo$
31bo20bo18b2o11b2o2b2o12bo49bo18bo30bo34bobo12bo49bo14b2o33bo34b3o12bo
49bo14b2o33bo24bo9b2o13bo49bo7b2o8bobo$30bo20b2o11b2o5b3ob2o6b6o12b2o
11b2o35b2o13b3o3bo28b2o11b2o10bo5b2o5bo11b2o11b2o35b2o14bobo31b2o11b2o
11bo23b2o48b2o13b2ob2o30b2o11b2o9b2obo22b2o48b2o17b2o$30b2o32b2o6b2ob
3o4bo2bo3bo24b2o52bo45b2o11b2o5bobo15b3o9b2o53bo44b2o9bob2o26bo8b2o51b
o2bo15b3o25b2o8bo4bo45b2o38b3o$21b2o48b3ob2o10bobo14b2o18bo43bo53bobob
o11bo14bobo7b2o10bobo39b3o16b3o35b2obo30bo16b3o39bo2bo14bo2bo39bo34b2o
10bobo36bo2bo$21bobo48b2o12b3o14b2o7bo12b3o36bob2o18b3o15bo17bobo13bo
14bob2obo3b2o10bo2bo57bo2bo15b2o20bo31b3obob2o9bo4bo37b2o15b2obo15b2o
18b4o29b2o3bob2o9bo4b2o31bo3bo$22bo30b2o31b2o19b2o3b2o14bob2o30bo20bo
2bo2bo14b2o48bo3b2o2bobo10bo2bob2o30bobo19bo4b2o12bo2bo31bo15bo3b5ob2o
10bo3b2o57bo14bob2o54bobobo13bobo$51b3ob2o29b4o18b2o3b2o11bo4bo29bo2bo
19bo4bo12b2o2bo29bobo18bob2o3b2o12bo2bo30bobo24b2o12bo2bo29b2o17bo4b2o
4bo14b2o29bo25bo2bo15bo55b2o15bob2o29b2o$51bobob2o32bo17bo4b2o14b3o29b
o3bo17b3o2bobo10bo4b2o31bobo19b2o2bo14b2o31bo16b3o3b3ob2o11b5o56bobo
12bo2bo30bo20bo3bobobo13bobo54b3o14bob2o17b2o22bo$31b2o16b2obo36b3o19b
2o33bob2o28b3o6b2o11b3o39bo18b3o15b2o19bo27bob5o2bo11b2ob2o39bo16b2obo
15b2o19b2o30bo4bob2o9bobo2b2o36b2o15b5o14b3o18b3o21b2o$29b2o2bo57b2o
53bo3bobo9bobo13b3o19b2o41bo18bo37bobo9bo17b2o5bo2bo10bo41b2o16b3o35b
2ob2o29bo4bo11b2o40bo2bo14bo2b2o34bob3o15bob2ob3o$29b2ob2o14bo43b2o45b
2o11bo5bobo3bo24b2o52b2o44b2o9b3o5bo17bo2bo62bob2o16bo26b2o8b2ob2o47bo
40bo2b2o14b3o25b2o9bob3o14b7o$30b3o43b2o13b2o5bo27b2o11b2o9bobo5bo3bo
13b2o11b2o35b2o14b2o32b2o11b2o11bo5bo4bo12bo12b2o35b2o14bobo31b2o11b2o
10b3o9bo12b2o48b2o13bo2b2o16bo13b2o11b2o9b4o11b3ob3ob2o$77bo18b2o29bo
18bobo9bo4b2o12bo49bo14bo34bo35bo13bo49bo14b2o33bo35bo13bo49bo13b4o32b
o23b2o12bo2b2o2b3o8b2o$74b3o20b2o25b3o36b2o9b3o47b3o47b3o36bo10b3o47b
3o47b3o35bo11b3o47b3o47b3o38b2o3bo11bobo$7bo66bo22b2o25bo37b2o10bo49bo
49bo49bo49bo24bo24bo36b2o11bo49bo49bo37b2o6bo12bo$7b3o7b3o28bo3b2o44bo
3b2o44bo3b2o7bo2bo33bo3b2o45b2ob2o44bo3b2o7b2o35bo3b2o44bo3b2o44bo3b2o
9bo34bo3b2o44bo3b2o44bo3b2o7bobo5bo$10bo5bo3bo26bobo3bo43bobo3bo43bobo
3bo7bobo33bobo3bo43bobo3bo43bobo3bo7b2o34bobo3bo43bo5bo43bobo3bo7b2o
34bobo3bo43bobo3bo43bobo3bo7bo$9b2o4bo5bo24bobo3bo43bobo3bo43bobo3bo9b
3o31bobo3bo43bobo3bo43bobo3bo43bobo3bo43bob2o2bo43bobo3bo43bobo3bo43bo
bo3bo43bobo3bo7b2o$15b2obo3bo23bo4bo12b2o30bo4bo12b2o30bo4bo12b2o30bo
4bo12b2o30bo4bo12b2o30bo4bo12b2o30bo4bo12b2o30bo4bo12b2o30bo4bo12b2o
30bo4bo12b2o30bo4bo12b2o30bo4bo$19bo2bo22b2o5b3o9bo30b2o5b3o9bo30b2o5b
3o9bo30b2o5b3o9bo30b2o5b3o9bo30b2o5b3o9bo30b2o5b3o9bo30b2o5b3o9bo30b2o
5b3o9bo30b2o5b3o9bo30b2o5b3o9bo30b2o5b3o$6b2o6bo3bo3bo31bo10b3o36bo10b
3o36bo10b3o36bo10b3o36bo10b3o36bo10b3o36bo10b3o36bo10b3o36bo10b3o36bo
10b3o36bo10b3o36bo$6b2o4bobo6bo45bo49bo49bo49bo49bo49bo49bo49bo49bo49b
o49bo61b2o4b2obo$11bob3o4bo606b2o2bo3bob2o$12bo4b3o608bob2o$23b2o600b
2ob2o$13b2o8bo601b3o$8b2o3b2ob3o5b3o598bo$7bobo7b2o7bo598b2o2bo$7bo
618b3o$6b2o619bo4$28b2o$24b2o2bo$9b2o13bobobo$8bobo8bo7bo590bo$8bo9bob
o597b3o$7b2o8b2ob2o3bo595bo$17bo2bo3bobo593bobo$16bo3bo4bo595bo5b2o9b
2o$20bo5b3o597b2o10bo$28bo590bo8bo7bobo$618bobobo13b2o$618bo2b2o8b3o$
2o615b2o11b4o$bo626b2obo2bo$bobo16bo607b2ob2obo$2b2o15b2o608bo4bo$629b
o2bo$630b3o5$618b2o15b2o$617bobo15b2o$10bo2b2o602bo$b2o11b2o600b2o$2bo
2b2o6b2o$2bobobo13b2o$3bo5b2o2b2o5bobo621bo$15bo6bo619b3o$5bo3b4o9b2o
617bo$4bobo4bo2bo618b2o5bobo$5bo617b2o11bo4bo$2b3o619bo8bo2bo$2bo621bo
bo7b2o7bo$625b2o7b2o4bobobo$633bo2bo3b2o2bo$29b2o602bo10b2o$29bo604b3o
$10b2o15bobo$10b2o15b2o2$14b3o$14bobo$14bo3bo620bo$12bo2b2obo619b2o$
14bo3bo618bo$15b2o609bo11bo4b2o$10bo614bobo15bobo$11bobo2bo611bo16bo$
12b2o2bo11b2o595bo2bo16b2o$24b2o2bo597bob2o$9b2o13bobobo599b3o$8bobo
16bo590bo6b2ob2o$8bo609b3o4b2o2bo$7b2o10bobo3bo595bo4b3o$20b2o2bobo
593bobo4bo$20bo4bo595bo16b2o$26b3o609bo$28bo590bo16bobo$618bobobo13b2o
$618bo2b2o$2o615b2o$bo8bo7b2o$bobo5bo7bob2o$2b2o4bobo6bo2bo$18b3o$6b2o
3bobo4b2o$7b2ob4o613bo$8b3o2bo611b2ob2o$10b2o612b2o2bo$11bo613b3o7bo$
618b2o6bo6bobo$617bobo13b3o$617bo$b2o613b2o$2bo2b2o$2bobobo13b2o$3bo
16bobo621bo$10b3o9bo619b3o$5bo4bobo9b2o617bo$4bobo3bo2bo626bobo$5bo5b
3o609b2o9b3o4bo$2b3o6b3o610bo11bo$2bo6bo2bo611bobo8bo7bo$12bo612b2o3bo
9bobobo$9bo619bo2bo7b2o2bo$29b2o597bo4bo10b2o$11bo17bo598bo5bo$10bo16b
obo597b2ob2o$10b2o15b2o601b2obo$629b2o2bo$630b3o$631bo4$626b2o15b2o$
17bobo606b2o15bobo$16bo4bo623bo$16bo4bo6b2o615b2o$16b2o6b2o2bo$9b2o13b
obobo$8bobo5b2o2b2o5bo590bo$8bo7b2o2b2o596b3o$7b2o7b3obo4bo595bo$17bo
6bobo593bobo$18bo6bo595bo5b3o8b2o$26b3o597bobo9bo$28bo590bo6bo2bo6bobo
$618bobobo3bo2bo6b2o$618bo2b2o4bobo$2o615b2o7bo2bo$bo625b2o$bobo15b2o
606bo$2b2o15b2o2$15bo$14b3o$13bo2bo606b2o$12b3o2b2o604b2o$13bo2b3o604b
obo$14b2o2b2o598b2o16bo$17b3o597bobo15b2o$14b4obo597bo16b3o$b2o11b2o
600b2o16bo$2bo2b2o10bo614bo$2bobobo14bo610bo3b2o$3bo15b2obo613b2o6bo$
10bo11bo610bo8b3o$5bo3bo12b2o610bo2bo3bo$4bobo2b3o622b3o3bobo$5bo617b
2o16bo$2b3o619bo$2bo621bobo16bo$625b2o13bobobo$640b2o2bo$29b2o613b2o$
11b2o7bo8bo$11bobo5bobo5bobo$10bo2bo7bo5b2o$11b2o5bo4bo$11bo5bo2bo3bo$
17b2o4bo610b3o$20b3o610b2ob3o$18b3o612b2o3bo$628bo6bo2bo$626b2obo5b3o
5b2o$627bobo13bobo$628bo16bo$28b2o615b2o$24b2o2bo$9b2o13bobobo$8bobo
16bo590bo$8bo10bo598b3o$7b2o9b3o4bo595bo$17bo2bo3bobo593bobo4bo$17b2o
6bo595bo4b2o10b2o$18bo7b3o597bobo9bo$20b2o6bo590bo16bobo$18b4o596bobob
o13b2o$17bo2bo597bo2b2o10bo$2o17bo597b2o10bo3b2o$bo632bo$bobo14bobo
609b3ob2o$2b2o15b2o613bo$629bo3bo$7bo622bo2bo$7bo622b3o4$618b2o15b2o$
11bo605bobo15b2o$9b6o602bo$b2o6b2o2b2o601b2o$2bo2b2o$2bobobo6bo6b2o$3b
o5b2o2bo6bobo621bo$9b2o3bo7bo619b3o$5bo7bo8b2o617bo$4bobo4bobo620bo5bo
bo$5bo6bo610b2o8b3o5bo$2b3o619bo11bo$2bo621bobo6b2ob2o5bo$625b2o5b2ob
2o3bobobo$632b2ob2o3b2o2bo$29b2o602bo2bo7b2o$29bo604b3o$10b2o15bobo
604b2o$10b2o15b2o3$14b3o$14bo2bo620b2o$12b2o2b2o619bo2bo$11bo5bo621bo$
14b3o609b2o15b2o$11b2o612bo2bo14bobo$11bo2b3o609bobo16bo$12bo2bo12b2o
598b2o15b2o$11b3o10b2o2bo600bo$9b3o12bobobo596b2o$8bobo16bo590bo6b2o$
8bo10bo598b3o4b2o$7b2o11b2o3bo595bo4bob2o$19b2o3bobo593bobo3b3o$25bo
595bo5bo10b2o$26b3o609bo$28bo590bo16bobo$618bobobo13b2o$618bo2b2o$2o
615b2o$bo16b2o$bobo5b3o5bo2bo$2b2o5bobo5bo$7b2o2b2o5b3o$7b2ob2o615bo$
7b2obob2o612bob2o$9b2obo611bobo$11b2o610b2obo2bo$624bo2bo6b2o$618b2o5b
3o5bob2o$617bobo6bo6bob2o$617bo16bo$b2o613b2o$2bo2b2o$2bobobo13b2o$3bo
16bobo621bo$22bo619b3o$5bo4b3o9b2o617bo$4bobo3bo2bo621b2o3bobo$5bo6b2o
609b2o9bobo4bo$2b3o619bo11bo$2bo5bo2bo612bobo16bo$9b2o614b2o13bobobo$
12b2o614b2o10b2o2bo$11b3o15b2o597b2o14b2o$12bo16bo600b3o$9bo2bo14bobo
597b2o2bo$10b2o15b2o598b2ob3o$628b2o$24bo604bo2b2o$22b2o606b3o$631bo3$
626b2o15b2o$18bobo605b2o15bobo$17bo2bo624bo$16b2o3bo6b2o615b2o$21bo2b
2o2bo$9b2o13bobobo$8bobo5b3o2bo5bo590bo$8bo11b2o596b3o$7b2o8b3o5bo595b
o$17b3o4bobo593bobo4b3o$25bo595bo5b3o8b2o$26b3o596b2o11bo$28bo590bo5bo
2b3o5bobo$618bobobo13b2o$618bo2b2o2bo$2o615b2o6bo3b2o$bo624bo2bo$bobo
15b2o605bobo$2b2o15b2o3$15bo$14b3o606b2o$13b2o2bo604bo$17b2o$14b3ob2o
598b2o15b2o$15bo2b2o597bobo14bo2bo$14b3o600bo16bo$b2o14b2o597b2o15b3o$
2bo2b2o10b2o614b2o$2bobobo13b2o614b2o$3bo16bobo612bo2bo5bo$10bo11bo
619b3o$5bo4bobo9b2o609b2o6bo$4bobo3b2o621bo2bo3bobo$5bo617b2o9b3o4bo$
2b3o619bo$2bo621bobo16bo$625b2o13bobobo$640b2o2bo$29b2o613b2o$12bo16bo
$10b2obo6bo6bobo$10b2obo5b3o5b2o$11b2o6bo2bo$17bo2bob2o610b2o$20bobo
611bob2o$17b2obo612b2obob2o$19bo615b2ob2o$626b3o5b2o2b2o$629bo5bobo5b
2o$626bo2bo5b3o5bobo$627b2o16bo$28b2o615b2o$24b2o2bo$9b2o13bobobo$8bob
o16bo590bo$8bo609b3o$7b2o10bo5bo595bo$18b3o3bobo593bobo3b2o$17b2obo4bo
595bo3b2o11b2o$20b2o4b3o598bo10bo$20b2o6bo590bo16bobo$20b2o596bobobo
12b3o$17bo600bo2b2o10b3o$2o15b2o598b2o12bo2bo$bo16bobo609b3o2bo$bobo
14bo2bo612b2o$2b2o15b2o609b3o$7bo621bo5bo$6bo2bo619b2o2b2o$7b2o620bo2b
o$630b3o3$618b2o15b2o$11b2o604bobo15b2o$10b3o604bo$b2o7bo2bo602b2o$2bo
2b2o3b2ob2o$2bobobo3b2ob2o5b2o$3bo5b2ob2o6bobo621bo$10bo11bo619b3o$5bo
5b3o8b2o610bo6bo$4bobo5bo620bobo4bobo$5bo617b2o8bo7bo$2b3o619bo7bo3b2o
$2bo621bobo6bo2b2o5bo$625b2o6bo6bobobo$640b2o2bo$29b2o601b2o2b2o6b2o$
29bo602b6o$10b2o15bobo605bo$10b2o15b2o4$14b3o622bo$13bo2bo622bo$13bo3b
o$12bo613b2o15b2o$11b2ob3o609bobo14bobo$12bo632bo$12b2o3bo10b2o597bo
17b2o$13bo10b2o2bo597bo2bo$9b2o13bobobo596b4o$8bobo16bo590bo6b2o$8bo9b
obo597b3o7bo$7b2o10b2o4bo595bo6b2o$19bo4bobo593bobo3bo2bo$25bo595bo4b
3o9b2o$26b3o598bo10bo$28bo590bo16bobo$618bobobo13b2o$618bo2b2o$2o615b
2o$bo16bo$bobo13bobo$2b2o5b3o5bob2o$8bo2bo6bo$8bo3b2o612b3o$8b3ob2o
610b3o$10b3o610bo4b2o$622bo3bo2bo5bo$623bo4bo5b2o$618b2o5bo7bo2bo$617b
obo5bobo5bobo$617bo8bo7b2o$b2o613b2o$2bo2b2o$2bobobo13b2o$3bo16bobo
621bo$22bo619b3o$5bo16b2o617bo$4bobo3b3o622b3o2bobo$5bo3bo2bo610b2o12b
o3bo$2b3o8bo610bo11bo$2bo6b2o613bob2o15bo$9b2o3bo610bo14bobobo$14bo
614bo10b2o2bo$12bo16b2o600b2o11b2o$10b3o16bo597bob4o$10b2o15bobo597b3o
$10bo16b2o598b2o2b2o$21bobo604b3o2bo$22b2o604b2o2b3o$22b2o606bo2bo$
630b3o$631bo2$626b2o15b2o$19bo606b2o15bobo$18b2o625bo$17bo2bo7b2o615b
2o$17bobo4b2o2bo$9b2o6bo2bo3bobobo$8bobo6bo2bo6bo590bo$8bo9bobo597b3o$
7b2o8b3o5bo595bo6bo$24bobo593bobo6bo$25bo595bo4bob3o7b2o$26b3o596b2o2b
2o7bo$28bo590bo5b2o2b2o5bobo$618bobobo13b2o$618bo2b2o6b2o$2o615b2o6bo
4bo$bo623bo4bo$bobo15b2o606bobo$2b2o15b2o4$15bo$14b3o$13bo2b2o$13bob2o
601b2o15b2o$15b2ob2o597bobo16bo$12bo5bo598bo17bo$b2o10bo4bo597b2o$2bo
2b2o7bo2bo619bo$2bobobo9bo3b2o612bo$3bo7bo8bobo611bo2bo6bo$10bo11bo
610b3o6b3o$5bo4b3o9b2o609b3o5bo$4bobo626bo2bo3bobo$5bo617b2o9bobo4bo$
2b3o619bo9b3o$2bo621bobo16bo$625b2o13bobobo$640b2o2bo$29b2o613b2o$29bo
$11b3o13bobo$11bobo6bo6b2o$11bo7b3o613bo$18bo2b2o612b2o$17b2ob2o611bo
2b3o$19bo613b4ob2o$627b2o4bobo3b2o$626b3o$626bo2bo6bobo4b2o$626b2obo7b
o5bobo$627b2o7bo8bo$28b2o615b2o$24b2o2bo$9b2o13bobobo$8bobo16bo590bo$
8bo609b3o$7b2o16bo595bo4bo$19bo4bobo593bobo2b2o$18b3o4bo595bo3bobo10b
2o$17bo2b2o4b3o609bo$17b2ob2o6bo590bo16bobo$16b3o599bobobo13b2o$17b2ob
o597bo2b2o$2o16bo2bo595b2o11bo2b2o$bo16bo611bo2bobo$bobo15bobo614bo$2b
2o4bo11bo609b2o$9bo618bo3bo$7b2o619bob2o2bo$7bo620bo3bo$630bobo$630b3o
2$618b2o15b2o$617bobo15b2o$10b3o604bo$b2o10bo602b2o$2bo2b2o3bo2bo$2bob
obo4b2o7b2o$3bo7b2o7bobo621bo$10bo2bo8bo619b3o$5bo4bo11b2o617bo$4bobo
5b2o618bo2bo4bobo$5bo617b2o9b4o3bo$2b3o619bo6bo$2bo621bobo5b2o2b2o5bo$
625b2o13bobobo$632b2o6b2o2bo$29b2o600b2o11b2o$29bo602b2o2bo$10b2o15bob
o$10b2o15b2o5$14b3o$14bo2bo$12bo4bo608b2o15b2o$12bob2ob2o607bo16bobo$
12bo2bob2o626bo$13b4o11b2o615b2o$13b3o8b2o2bo$9b2o13bobobo$8bobo7bo8bo
590bo$8bo10b2o597b3o5bo$7b2o9b2o5bo595bo4bo3bo$24bobo593bobo3bo2bo$25b
o595bo3b2ob2o8b2o$26b3o597bobo9bo$28bo590bo7bo8bobo$618bobobo13b2o$
618bo2b2o$617b2o4$19bo619b2o$18b3o618bo$17bo2b2o598bo7b2o7bobo$21bo
598b3o5b3ob2o3b2o$19b3o601bo8b2o$17b2ob2o600b2o$15b2obo608b3o4bo$8b2ob
o3bo2b2o606bo4b3obo$8bob2o4b2o61bo49bo49bo49bo49bo49bo49bo49bo49bo49bo
49bo45bo6bobo$42bo36b3o10bo36b3o10bo36b3o10bo36b3o10bo36b3o10bo36b3o
10bo36b3o10bo36b3o10bo36b3o10bo36b3o10bo36b3o10bo31bo3bo3bo$42b3o5b2o
30bo9b3o5b2o30bo9b3o5b2o30bo9b3o5b2o30bo9b3o5b2o30bo9b3o5b2o30bo9b3o5b
2o30bo9b3o5b2o30bo9b3o5b2o30bo9b3o5b2o30bo9b3o5b2o30bo9b3o5b2o22bo2bo$
45bo4bo30b2o12bo4bo30b2o12bo4bo30b2o12bo4bo30b2o12bo4bo30b2o12bo4bo30b
2o12bo4bo30b2o12bo4bo30b2o12bo4bo30b2o12bo4bo30b2o12bo4bo30b2o12bo4bo
23bo3bob2o$35b2o7bo3bobo43bo3bobo43bo3bobo43bo3bobo43bo2b2obo43bo3bobo
43bo3bobo43bo3bobo43bo3bobo31b3o9bo3bobo43bo3bobo43bo3bobo24bo5bo$35bo
7bo3bobo43bo3bobo43bo3bobo34b2o7bo3bobo43bo5bo43bo3bobo34b2o7bo3bobo
43bo3bobo43bo3bobo33bobo7bo3bobo43bo3bobo43bo3bobo26bo3bo$27bo5bobo7b
2o3bo44b2o3bo44b2o3bo34bo9b2o3bo44b2o3bo44b2o3bo35b2o7b2o3bo44b2ob2o
45b2o3bo33bo2bo7b2o3bo44b2o3bo44b2o3bo28b3o$13bo12bo6b2o37bo49bo49bo
11b2o36bo24bo24bo49bo49bo49bo49bo10b2o37bo25b2o22bo$12bobo11bo3b2o38b
3o47b3o47b3o11bo35b3o47b3o47b3o10bo36b3o47b3o47b3o9b2o36b3o25b2o20b3o$
12b2o8b3o2b2o2bo12b2o23bo32b4o13bo49bo13bo35bo33b2o14bo49bo13bo35bo34b
o14bo49bo12b2o4bo9bobo18bo29b2o18bo$22b2ob3ob3o11b4o9b2o11b2o13bo16b2o
2bo13b2o48b2o12bo9b3o10b2o11b2o31bobo14b2o35b2o12bo12bo4bo5bo11b2o11b
2o32b2o14b2o35b2o11b2o13bo3bo5bobo9b2o11b2o27bo5b2o13b2o43b3o$21b7o14b
3obo9b2o25b3o14b2o2bo40bo47b2ob2o8b2o26bo16b2obo62bo2bo17bo5b3o9b2o44b
2o52b2o24bo3bobo5bo11b2o45b2o43bo14b2ob2o28bo$20b3ob2obo15b3obo34b2o2b
o14bo2bo40b2o11bo4bo29b2ob2o35b3o16b2o41bo10bo2bo5b2o17bo9bobo37bo18bo
41b2o19b3o13bobo9bobo3bo53b2o57bo2b2o26bobo$21b2o21b3o18b3o14b5o15b2o
36b2o2bobo9b2obo4bo30b2o19b2o15bob2o16bo39b2ob2o11bo2b5obo27bo19b2o15b
3o18bo39b3o11b2o6b3o28b2obo33b2o19b3o36bob2o16b2o29b2o$22bo22b2o17b2ob
o14b3o54bobo13bobobo3bo20bo30bo2bo12bobo56b5o11b2ob3o3b3o16bo31b2o14bo
2b2o19bobo31b2o4bo10bobo2b3o17bo3bo29b3o14b2o4bo17bo32b2obobo$32b2o29b
2obo15b2o55bo15bo2bo25bo29b2o14bo4b2o4bo17b2o29bo2bo12b2o24bobo30bo2bo
12b2o3b2obo18bobo29bo2b2o12bo4bo19bo2bo29bo4bo11b2o3b2o18b4o29b2ob3o$
64bobo13bobobo54b2obo14bo57b2o3bo10b2ob5o3bo15bo31bo2bo12b2o4bo19bobo
30b2obo2bo10bobo2b2o3bo48b2o14bo2bo2bo20bo30b2obo14b2o3b2o19b2o31b2o
30bo$29bo3bo31b2o4bo9b2obo3b2o29b4o18b2o15bob2o15b2o37bo4bo9b2obob3o
31bo20b2o15bo2bo57bo2bo10b2o3bob2obo14bo13bobo17bo15b3o18b2obo36b3o12b
o7b2o14b3o12b2o48bobo$29bo2bo36bobo10b2o34bo39bo2bo14bo2bo39b3o16bo30b
ob2o35b3o16b3o39bobo10b2o7bobo14bo11bobobo53bo43bo18b2o14bobo10b2ob3o
48b2o$29b3o38b2o45bo4bo8b2o25b3o15bo2bo51b2o8bo26b2obo9b2o44bo53b2o9b
3o15bobo5b2o11b2o45bo52b2o24bo3bo2bo4b3ob2o6b2o32b2o$25b2o17b2o48b2o
22bob2o9b2o11b2o30b2ob2o13b2o48b2o23bo11b2o11b2o31bobo14b2o35b2o11b2o
11bo5b2o5bo10b2o11b2o28bo3b3o13b2o35b2o11b2o12b6o6b2ob3o5b2o11b2o20bo$
24bobo8b2o7bo49bo13b2o9bo24bo33b2o14bo49bo12b3o34bo33b2o14bo49bo12bobo
34bo30bo18bo49bo12b2o2b2o11b2o18bo20bo$24bo10bo9b3o47b3o10b3o34b3o47b
3o47b3o47b3o47b3o47b3o47b3o47b3o47b3o47b3o17b2o$23b2o4b2o5b3o8bo49bo
10b3o36bo49bo49bo11bo37bo49bo49bo11bo37bo24bo24bo49bo9bo39bo$29b2o7bo
29b2o3bo34bo9b2o3bo44b2o3bo44b2o3bo35b2o7b2o3bo44b2ob3o44b2o3bo33bo2bo
7b2o3bo44b2o2bo45b2o3bo34b3o7b2o3bo$68bo3bobo34bo8bo3bobo43bo3bobo43bo
3bobo34b2o7bo3bobo43bob3obo43bo3bobo35bo7bo3bobo43bo3bobo43bo3bobo33b
3o7bo3bobo$69bo3bobo43bo3bobo43bo3bobo43bo3bobo43bo3bobo43bo3bobo43bo
3bobo30bo2bo9bo3bobo43bo3bobo43bo3bobo43bo3bobo$56b2o12bo4bo30b2o12bo
4bo30b2o12bo4bo30b2o12bo4bo30b2o12bo4bo30b2o12bo4bo30b2o12bo4bo30bo13b
o4bo30b2o12bo4bo30b2o12bo4bo30b2o12bo4bo$57bo9b3o5b2o30bo9b3o5b2o30bo
9b3o5b2o30bo9b3o5b2o30bo9b3o5b2o30bo9b3o5b2o30bo9b3o5b2o30bo9b3o5b2o
30bo9b3o5b2o30bo9b3o5b2o30bo9b3o5b2o$54b3o10bo36b3o10bo36b3o10bo36b3o
10bo36b3o10bo36b3o10bo36b3o10bo36b3o10bo36b3o10bo36b3o10bo36b3o10bo$
54bo49bo49bo49bo49bo49bo49bo49bo49bo49bo49bo!

Fortunately, there's a much smaller period-58 glider gun, found in 2022:

Code: Select all

x = 60, y = 43, rule = B3/S23
15bo28bo$15b3o24b3o$18bo22bo$9b2o6b2o22b2o6b2o$10bo38bo$2o8bobo34bobo
8b2o$2o9b2o34b2o9b2o$14b2o$14b2o$14bo2bo29b2o$14bo2b2o21b2o6bo$11b2o2b
o3bo19b2o8bo$10b2o6b2o9bobo8b2o7bo$32bo15bo$32bo$29bo2bo$30b3o15bo$3b
2o6b2o34bo7b2o$3bo3bo2b2o35bo8b2o$4b2o2bo39bo6b2o$5bo2bo39b2o$7b2o$7b
2o$10b2o9b2o14b2o9b2o$10bobo8b2o14b2o8bobo$12bo34bo$4b2o6b2o7b4o21b2o
6b2o$4bo16bo3bo29bo$5b3o16b2o26b3o$7bo29b3o12bo$27b2o7b3o$26b2obo$27b
ob2o$28b2o$36b3o$37b3o3$20b2o11b2o$19bobo11bobo$19bo8bo6bo$18b2o9bo5b
2o$27b3o!

[Haycat2009]

What is the H to G that produces two gliders in two different directions with the minimum possible recovery time?

If you allow composite H-to-G, you can build tracks out of fast enough Herschel conduits, like Fx77 and the HRx65R-based R152.

For example, R152 can work when consecutive inputs are separated by 58 ticks, and releases a glider:

Code: Select all

x = 85, y = 85, rule = B3/S23
52bo7b2o$43bo8b3o5b2o4b2o$24b2o17b3o9bo10bo$25bo20bo7b2o8bobo$24bo20b
2o17b2o$24b2o$15b2o42bobo$15bobo40bo2bo$16bo42bobo$58bo$57bobo$27b2o
15bo23bo$27b2o15bobo13bo3bob3o$44b3o11b2o3bob2obo$46bo11b3ob2ob2o$60bo
4bo11b2o$60bobo13bobo$bo54b2o4bo14bo$b3o38bo3b2o7bobo$4bo36bobo3bo7bo$
3b2o35bobo3bo7b2o$40bo4bo$39b2o5b3o$2o11b2o33bo$2o10bo2bo63b2obo$13bob
o63bob2o$14bo$17b2o53b2o$17bo54b2o$2b2o14b3o$bobo16bo$bo$2o4$22b2o$18b
2o2bo$3b2o13bobobo$2bobo16bo40bo$2bo59b3o$b2o16bo45bo$18bobo43bobo$19b
o45bo16b2o$20b3o59bo$22bo40bo16bobo$62bobobo13b2o$62bo2b2o$61b2o4$83b
2o$83bo$64bo16bobo$64b3o14b2o$11b2o54bo$11b2o53b2o$70bo$2b2obo63bobo$
2bob2o63bo2bo$36bo33b2o$36b3o5b2o$39bo4bo$29b2o7bo3bobo$29bo7bo3bobo$
27bobo7b2o3bo$7bo19b2o$6bobo$6b2o16b2o$23bo2bo11bo$23bobo12b3o$24bo13b
obo15b2o$40bo15b2o3$68bo$67bobo$68b2o$59b2o$19b2o17b2o20bo$18bobo8b2o
7bo20bo$18bo10bo9b3o17b2o$17b2o4b2o5b3o8bo$23b2o7bo!

To make a Herschel-to-several gliders converter, the last output Herschel can be eaten by a block:

Code: Select all

x = 8, y = 4, rule = B3/S23
o$obo3b2o$3o3b2o$2bo!

So this has to be our P58 GG :

Code: Select all

x = 99, y = 85, rule = B3/S23
52bo7b2o$43bo8b3o5b2o4b2o$24b2o17b3o9bo10bo$25bo20bo7b2o8bobo$24bo20b
2o17b2o$24b2o31bo$15b2o39b3o$15bobo38bob2o$16bo2$27b2ob2o$15b2o10b2ob
2o5b2o15b2o5b2o$15bobo9b2o7bo2b2o13b2o3bo2bo$15bob2o10b3o3b3o2bo18bo2b
o$12b6o7bo3bo5bo4bo20bo$11bo4bo8bo3b3o3b5o37b2o$11bo2bo10bo10b2o38bobo
$bo10b2o42b2o19bo$b3o38bo3b2o7bobo$4bo36bobo3bo7bo$3b2o35bobo3bo7b2o$
40bo4bo$39b2o5b3o$2o11b2o33bo$2o10bo2bo58bo4b2obo$13bobo57b2o4bob2o$
14bo$17b2o51bo2bo$17bo52bo2bo$2b2o14b3o49b3o$bobo16bo$bo$2o$9bo$8b3o$
7bo2b2o$7bo14b2o$8bo9b2o2bo$3b2o7bo5bobobo$2bobo5bobo8bo40bo$2bo8b2o
49b3o$b2o16bo45bo$18bobo43bobo$19bo45bo16b2o$20b3o49b2o8bo$22bo40bo8bo
bo5bobo$62bobobo5bo7b2o$62bo2b2o9bo$61b2o14bo$73b2o2bo$74b3o$75bo$83b
2o$83bo$64bo16bobo$12b3o49b3o14b2o$11bo2bo52bo$11bo2bo51b2o$70bo$2b2ob
o4b2o57bobo$2bob2o4bo58bo2bo$36bo33b2o$36b3o5b2o$39bo4bo36bo$29b2o7bo
3bobo37b2o$22bo6bo7bo3bobo37b2o$22bo4bobo7b2o3bo$7bo19b2o42b2o$6bobo
12bobo23b2o10bo10bo2bo$6b2o12bo2bobo19b5o3b3o3bo8bo4bo$19b3o22bo4bo5bo
3bo7b6o$17bobobo3b2o17bo2b3o3b3o10b2obo$15b2o3bo4b2o17b2o2bo7b2o9bobo$
17bo7b3o18b2o5b2ob2o10b2o$26b2o25b2ob2o2$23bobo42bo$23b3o41bobo25b2o$
24b2o42b2o25bobo$59b2o36bo$19b2o17b2o20bo36b2o$18bobo8b2o7bo20bo$18bo
10bo9b3o17b2o$17b2o4b2o5b3o8bo$23b2o7bo!

???

And of the two gliders, neither is the FNG?

[otismo]

@ Haycat2009 :

Welcome to Our Community !

Cheers !

[Haycat2009]

@ Haycat2009 :

Welcome to Our Community !

Cheers !

Thanks!

[Entity Valkyrie 2]

And of the two gliders, neither is the FNG?

the FNG can only be extracted for periods 69 or greater:

Code: Select all

x = 44, y = 31, rule = B3/S23
43bo$41b3o$40bo$40b2o4$o$3o$3bo$2b2o11b2o11bo$15b2o9b3o$26bobo$26bo4$o
b4o$2o4bo$o3bob2o32b2o$b3obo21b2o11b2o$28bo$25b3o$25bo4$15b2o$15bo$16b
3o$18bo!

(P68 doesn't work)

Code: Select all

x = 45, y = 31, rule = B3/S23
44bo$42b3o$41bo$41b2o4$bo$b3o$4bo$3b2o11b2o11bo$16b2o9b3o$27bobo$27bo
3$4b2o$bob4o$2obo3b2o$bo2b2ob2o32b2o$2b6o20b2o11b2o$3bo25bo$26b3o$26bo
4$16b2o$16bo$17b3o$19bo!

[Haycat2009]

And of the two gliders, neither is the FNG?

the FNG can only be extracted for periods 69 or greater:

Code: Select all

x = 44, y = 31, rule = B3/S23
43bo$41b3o$40bo$40b2o4$o$3o$3bo$2b2o11b2o11bo$15b2o9b3o$26bobo$26bo4$o
b4o$2o4bo$o3bob2o32b2o$b3obo21b2o11b2o$28bo$25b3o$25bo4$15b2o$15bo$16b
3o$18bo!

(P68 doesn't work)

Code: Select all

x = 45, y = 31, rule = B3/S23
44bo$42b3o$41bo$41b2o4$bo$b3o$4bo$3b2o11b2o11bo$16b2o9b3o$27bobo$27bo
3$4b2o$bob4o$2obo3b2o$bo2b2ob2o32b2o$2b6o20b2o11b2o$3bo25bo$26b3o$26bo
4$16b2o$16bo$17b3o$19bo!

Thats why I said neither of the two gliders for the H-2G should be the FNG as
1. It increases repeat time to 69
2. It comes from an undesirable direction

[confocaloid]

What is the H to G that produces two gliders in two different directions with the minimum possible recovery time?

If you allow composite H-to-G, you can build tracks out of fast enough Herschel conduits, like Fx77 and the HRx65R-based R152.

And of the two gliders, neither is the FNG?

Here is a H-to-2G that should work at p61:

Code: Select all

x = 57, y = 83, rule = B3/S23
24bo$15bo8b3o$15b3o9bo$18bo7b2o$17b2o7$16bo$16bobo13bo$16b3o12bobo$18b
o11bo2bo$31b2o16b2o$48bobo$28b2o19bo$14bo3b2o7bobo$13bobo3bo7bo$12bobo
3bo7b2o$12bo4bo$11b2o5b3o$20bo$51b2obo$51bob2o2$44b2o$44b2o11$34bo$34b
3o$37bo$36bobo$37bo16b2o$43b3o8bo$35bo7bo8bobo$34bobobo3b2o8b2o$34bo2b
2o$33b2o4$55b2o$55bo$36bo16bobo$36b3o14b2o$39bo$38b2o$42bo$41bobo$41bo
2bo$8bo33b2o$8b3o5b2o$11bo4bo$10bo3bobo$9bo3bobo$9b2o3bo4$10bo$5b2o3b
3o$5b2o5bo15b2o$12bo15b2o$bo$obo$obo37bo$bo37bobo$40b2o$31b2o$32bo$31b
o$31b2o!

Systematic identification via the script:

Code: Select all

x = 88, y = 91, rule = LifeHistory
68.4B$67.4B$66.4B$65.4B$64.4B$63.4B$62.4B$61.4B$47.A12.4B$38.A8.3A5.B
3.4B$38.3A9.A3.8B$41.A7.2A3.7B$40.2A3.B3.11B$40.8B3.8B$42.16B$42.16B$
41.19B$39.21B$37.31B$37.2BC29B$36.3BCBC4B.8BA14B$37.2B3C4B2.B.4BABA
12B$36.5BC4B7.A2BA12B$35.10B8.B2A15B.2A$36.2B15.18BA.A$36.3B12.2AB2.
14B.BA$37.A2B.2A7.A.AB2.4B2.8B$36.A.A2B.A7.A6.B4.8B$35.A.AB2.A7.2A13.
7B$35.A4.A23.6B$34.2A5.3A20.6B$43.A20.7B$64.8B2.2A.A$62.12BA.2A$62.
11B$62.5B2A4B$62.5B2A3B$62.10B$62.9B$62.9B$D3.D.5D2.3D2.5D2.3D35.8B$
2D2.D.D5.D3.D3.D3.D3.D33.8B$D.D.D.D5.D3.D3.D7.D34.6B$D2.2D.3D4.4D3.D
6.D35.6B$D3.D.D9.D3.D5.D36.6B$D3.D.D9.D3.D4.D37.7B$D3.D.5D2.3D4.D3.5D
35.6B$57.A5.6B$57.3A4.5B$60.A.8B$.3D2.5D9.D6.D2.5D2.3D5.D13.A.A8B$D3.
D.D12.2D5.2D4.D3.D3.D3.2D13.BA2B.6B7.2A$D5.D13.D4.D.D4.D3.D3.D2.D.D
14.2B2.7B6.A$.3D2.3D3.5D3.D3.D2.D4.D4.3D2.D2.D12.A.B3.7B3.BA.A$4.D.D
13.D3.5D3.D3.D3.D.5D10.A.A.A2.8B2.B2A$D3.D.D13.D6.D4.D3.D3.D4.D11.A2.
2A2.11B$.3D2.5D8.3D5.D4.D4.3D5.D10.2A6.11B$64.11B$65.11B$68.7B$67.8B
3.2A$66.8B4.A$59.A7.7B.BA.A$59.3A4.8B.B2A$62.A3.10B$61.2A3.10B$61.4BA
10B$63.BABA11B$63.BA2BA11B$31.A29.4B2A11B$31.3A5.2A19.18B$34.A4.A21.
11B2.4B$33.A3.A.A21.11B3.4B$32.A3.A.A23.8B6.4B$32.2A3.A24.8B7.4B$46.B
.7B5.10B8.4B$40.B.13B5.10B9.4B$32.38B10.4B$29.2B.38B11.4B$28.2A40B12.
4B$28.2AB.19B2A17B13.4B$29.B2.19B2A16B15.4B$24.A8.6B2.2B3.19B2.B17.3B
$23.A.A21.10B2.B3.2B21.2B$23.A.A24.6B6.BA23.B$24.A27.3B7.A.A$54.B8.2A
$54.2A$55.A$54.A$54.2A!

The reason why I didn't post a complete solution before is because I thought maybe it would be better to let newcomers investigate things for themselves. Sorry if I wasn't clear.

(This discussion probably counts as offtopic since these are not elementary conduits, but it is not up to me to decide where/if it should be moved, so I'm just replying here.)

[TYCF]

Herschel to two gliders.

Code: Select all

x = 25, y = 19, rule = B3/S23
9bo14bo$9b3o10b3o$o11bo8bo$3o8b2o8b2o$3bo$2b2o7$bo$bobo$b3o$3bo11b2o$
15bo$16b3o$18bo!

[squareroot12621]

Herschel to two gliders.

Code: Select all

x = 25, y = 19, rule = B3/S23
9bo14bo$9b3o10b3o$o11bo8bo$3o8b2o8b2o$3bo$2b2o7$bo$bobo$b3o$3bo11b2o$
15bo$16b3o$18bo!

This seems to be HLx69R, the first part of L156.

[TYCF]

Thank you!

[Entity Valkyrie 2]

Here is a H-to-2G that should work at p61:

Code: Select all

x = 57, y = 83, rule = B3/S23
24bo$15bo8b3o$15b3o9bo$18bo7b2o$17b2o7$16bo$16bobo13bo$16b3o12bobo$18b
o11bo2bo$31b2o16b2o$48bobo$28b2o19bo$14bo3b2o7bobo$13bobo3bo7bo$12bobo
3bo7b2o$12bo4bo$11b2o5b3o$20bo$51b2obo$51bob2o2$44b2o$44b2o11$34bo$34b
3o$37bo$36bobo$37bo16b2o$43b3o8bo$35bo7bo8bobo$34bobobo3b2o8b2o$34bo2b
2o$33b2o4$55b2o$55bo$36bo16bobo$36b3o14b2o$39bo$38b2o$42bo$41bobo$41bo
2bo$8bo33b2o$8b3o5b2o$11bo4bo$10bo3bobo$9bo3bobo$9b2o3bo4$10bo$5b2o3b
3o$5b2o5bo15b2o$12bo15b2o$bo$obo$obo37bo$bo37bobo$40b2o$31b2o$32bo$31b
o$31b2o!

This is the current smallest glider splitter/duplicator (G-to-2G) that works at repeat time p61:

Code: Select all

x = 89, y = 38, rule = B3/S23
17b2ob2o$18bobo$bo11b2obo5bob2o19bo$2bo9bobob2o3b2obobo9bo8b3o$3o8bo6b
obo6bo8b3o9bo$11b7o3b7o11bo7b2o$38b2o$13b3o7b3o$12bo2bo3bo3bo2bo$12b2o
4bobo4b2o$18bobo$19bo3$53bo$26b2o24bobo$26b2o23bo2bo$52b2o16b2o$15bobo
51bobo$16b2o31b2o19bo$16bo21b2o8bobo$34bo3b2o8bo$17b2o5b2o7bobo11b2o$
16bo2bo4bobo5bobo$12b2o3bobo6bo5bo42b2o6b2o$8b2obobo4bo7b2o3b2o43bo7bo
$9bobo9b2o53bob2ob3o$8bo2b2o8bo36b2o17bobobo5b2o$9b2o11b3o33b2o20bo5bo
bo$11b2o11bo61bo$11bo73b2o$12bo$11b2o3$63b2o$57b2o3bo2bo$57b2o4b2o!