x = 16, y = 21, rule = LifeHistory
8.D$7.2DB$7.DBD$6.5B$5.6B$4.3D5B$.B.9B$2A11B$2AB.8B$.B3.9B$4.9B2A$5.
8B2A$4.10B$3.10B$3.10B$4.10B$4.3B3C5B$4.3BCBC4B2A$5.BC2BC4B2A$5.C2BC
2B3.B$6.2CB!
As it is at the envelope boundary it might be feasible.
x = 16, y = 21, rule = LifeHistory
8.D$7.2DB$7.DBD$6.5B$5.6B$4.3D5B$.B.9B$2A11B$2AB.8B$.B3.9B$4.9B2A$5.
8B2A$4.10B$3.10B$3.10B$4.10B$4.3B3C5B$4.3BCBC4B2A$5.BC2BC4B2A$5.C2BC
2B3.B$6.2CB!
HL58Ra
HL58Rb
RR73H
HR71P
HSW-2T21_SW-2T103
HNW31T120_NW31T378
G0NE_CP_semi-Snark
G0NE_CP_semi-cenark
HSW-2T21_SW4T152
HSW-8T89_SW-2T21b
HL98B_eater2
CFx115D
HL135B
HL164R
BLx154H
DSE8T9
DNE-9T149
DNE4T67
Freywa wrote:There are some large changes to the conduit collection...
Freywa wrote:I've also shuffled the H-to-G collection a bit. Any H-to-G for which it is possible to get two gliders in the same direction out, possibly including the FNG, I considered as a H-to-2G and moved accordingly. This combines two H-to-Gs into one H-to-G17 and deletes the conduit that is essentially HFx77Hb. Other gliders (excluding the FNG) that can escape are noted in a #C line.
Freywa wrote:Lastly, I have added repeat times for some of the conduits; these are indicated by a slash and then the repeat time in the name of the conduit.
calcyman wrote:
To a first approximation it's a category, where the objects are things like H and R, and the morphisms are conduits. There is a functor from this category to the monoid of natural numbers (where a conduit is mapped to the delay) and another functor to the automorphism group of Z^2 (which encodes how the object is rotated, reflected and/or translated).
NoLongerBreathedIn wrote:calcyman wrote:
To a first approximation it's a category, where the objects are things like H and R, and the morphisms are conduits. There is a functor from this category to the monoid of natural numbers (where a conduit is mapped to the delay) and another functor to the automorphism group of Z^2 (which encodes how the object is rotated, reflected and/or translated).
No, actually, the automorphism group of ℤ² is GL(2,ℤ), which is <a,b,c|a²,b⁴,b²c³,(ab)²,(ac)²>.
What you want is ℤ²⋊D₄, where the D₄ acts as the subgroup of GL(2,ℤ) generated by a and b above.
(This is <a,b,c|a²,b⁴,(ab)²,[a,c],[c,cᵇ],(cb²)²>.)
The issue is that GL(2,ℤ) contains things like shears and order-6 rotations, which do not preserve Life rules,
but doesn't contain translations, which do.
dvgrn wrote:Looks to me like the HFx77Hb is still there, both when I run the conduit compiler and when I look at the December 7 RLE. And there's no G10 in the H-to-2G series yet. Is there a later version of the ECC hiding somewhere?
I also remember vaguely -- can't offhand seem to find when it was exactly -- that at some point I cavalierly deleted some perfectly good two-digit H-to-Gn converters out of the ECC, on the grounds that anything above one digit should probably just go in the H-to-Gn collection instead.
Looking back, I can see there's an H-to-G21, H-to-G18, and no doubt a bunch of others that could be added, especially if we want to give up on the idea of a separate H-to-Gn collection and move everything back into the ECC. Any votes on that question?
dvgrn wrote:A side note about calculating repeat times for elementary conduits: it looks like this came up earlier this year, and nobody seemed to up with a better solution than the instant-appearance recovery time. (Had forgotten I had written all that up in such a nice long boring way.)
x = 50, y = 41, rule = LifeHistory
30.2A$5.4B20.A.A$4.6B15.2B2.BA$4.8B11.7B$2.3A9B7.10B$2.A13B3.12B$3.A
2BC10BD12B$4.2B2C10BD10B$4.B2C11B2D7B$4.13B2D10B$4.13BD12B$2.27B$2BA
10B.5B2A7B$BABAB5.4B.4B2A7B4.2A$A2BA7.16B4.B2AB$.2A9.13B7.4B$13.11B7.
4B$14.11B6.3B$15.10B5.5B$15.11B4.5B$12.B.13B2.6B$11.2AB.12B2.6B$11.2A
13B3.8B.B3.B$12.33B$12.33BD$14.31B2D$14.32B2D$14.32BD$14.31BD$12.2AB.
26B$11.A.AB.4B3.19B$11.A5.3B.5B.3B3.4B.4B$10.2A9.2A13.2B.4B$22.A12.BA
2B.4B$19.3A13.A.A3.4B$19.A16.A5.4B$43.4B$44.4B$45.3BA$46.3BA$47.3A!
dvgrn wrote:If you're planning to do any more recovery-time updates, or if you're definitely not planning on doing any more recovery-time updates, could you post something here to that effect? At some point I'd like to contribute ratings for some more conduits, but it's annoying enough work that I want to make sure not to duplicate anyone else's efforts.
dvgrn wrote:Looking back, I can see there's an H-to-G21, H-to-G18, and no doubt a bunch of others that could be added, especially if we want to give up on the idea of a separate H-to-Gn collection and move everything back into the ECC. Any votes on that question?
Freywa wrote:I now extend this to more input types and recovery times. For Herschel-input conduits, if the IA time of BFx59H + A is exactly 53 ticks (the IA time of BFx59H itself), we say that A is rate-limited by BFx59H and declare A's recovery time as "<54", because you do need an input connection anyway.
For other types of inputs I propose the following standard inputs:
x = 943, y = 323, rule = LifeHistory
7$171.A$171.3A$172.A$10.3A65.3A$10.A2.A64.A.A$11.2A65.A.A$285.A$284.
2A$283.2A$284.2A220.A103.A.A$505.A103.A$505.A2.A100.A2.A78.2A$506.3A
100.2A78.A.A$368.A.A318.2A$368.A2.A417.A$368.A2.A416.A.A$370.2A419.A$
787.A2.A73.2A$787.3A74.A.A$866.A$865.3A215$820.A$388.2A429.A.A$386.A
3.A427.A$10.2A374.A4.A426.A2.A$86.A.3A80.3A217.A426.2A57.A.A$10.A2.A
72.2A303.A485.A.2A$11.3A158.2A89.A613.A.A$171.2A90.A.A612.A$266.2A$
265.A361.A95.A$544.A81.A.A91.A3.A$543.A81.A2.A90.A4.A$542.A.A80.A93.
2A2.2A$542.A.A80.2A$542.2A!
x = 38, y = 46, rule = LifeHistory
16.2A.A$16.A.2A2$17.5A$12.2A2.A4.A$12.A2.A2.A18.A$13.A.A.2A16.3A$12.
2A.A5.A12.A$15.A4.A.A11.2A$15.2A2.A2.A$20.2A2$9.A$9.3A$12.A$11.2A2$.C
$2.C$3C5$2E$2E3$30.2A$30.2A2$3.2E$4.E29.2A$3.E30.A$3.2E3.2A22.A.A$7.A
.A22.2A$7.A$6.2A8.2A$16.2A$32.2A$32.A.A$34.A$34.2A2$24.2A$24.2A!
x = 71, y = 46, rule = B3/S23
12b2o$12b2o2$2b2o$3bo$3bobo$4b2o$20b2o$20b2o8b2o$30bo$4b2o22bobo$3bobo
22b2o3b2o16b2o$3bo30bo17bo14b2o$2b2o29bo18bobo12b2o$33b2o18b2o$65b4o$
6b2o56bo3bo$6b2o57bo$63bobo$63b2o$36b2o29b2o$36b2o30bo$68bobo$69b2o5$
31bo$30bobo$25b2o2bo2bo$25bo3b4ob2o$26b3o4bobo34bo$28bobo2bo6b3o25bobo
$29bobobobo3bo3bo25b2o$16b2o13bobo2bo2bob3o$15bo2bo2b2o5bo2bo5bo2b3o$
2b2o11bobo4bo5b3o2bo$3bo12bo5bob2o5b4o$3o16b2obobo5bo5bo9b2o$o18bo2bo
2bo5b6o9bo$16bo4bo2b2o21b3o$16b5o12b2o14bo$33b2o$18b2obo$18bob2o!
Kazyan wrote:Example application: this p369 gun...which is still larger than the current p369 gun, so it's just an example.
x = 71, y = 82, rule = LifeHistory
12.2A$11.B2AB$11.3B$2.2A8.B.B$3.A6.5B$3.A.AB2.6B$4.2AB2.11B$6.14B2A$
5.15B2A3B5.2A$6.20B4.A$4.2AB.20BA.A$3.A.AB2.19B2A3.2A16.2A$3.A5.19B6.
A17.A14.2A$2.2A5.19B5.A18.A.AB11.2A$7.21B5.2A18.2AB.B.3B$5.23B6.B20.
7B3.4A$4.2B2A20B6.3B18.7B2.A3.A$4.2B2A21B4.6B16.7B.2BAB$5.25B2.10B11.
10BABAB$5.26B.11B3.2B2.13B2A2B$7.29B2A28B.2A$7.29B2A26B4.A$6.56B6.A.A
$6.56B7.2A$6.28B2A27B$6.22B5.2A12B.4B8.4B$8.19B7.BA5B.B4.4B10.4B$8.
18B9.4B7.4B12.4B$8.9B.7B11.4B5.4B14.4B$6.B2.8B4.6B10.4B3.4B16.4B$5.
12B8.2A11.4B.4B18.4B$3.14B8.A13.7B20.4B$.17B8.3A11.5B22.3B$.17B10.A
11.ABA2B24.B$.16B22.B2A4B$2.14B2A20.3BA.4B$2.3B.2B2.5BA2BA2.2A14.4B3.
4B$2.2A8.2B.ABAB3.A13.4B5.4B$3.A12.A4B.A.2A9.4B7.4B$3A15.B2A.A.A9.4B
9.4B$A17.BAB.A2.A7.4B11.4B$16.A4.A2.2A6.4B13.4B10.2A$16.5A10.4B15.4B
9.A$30.4B17.4B10.A$14.5A10.4B12.2A5.4B5.5A$14.A4.A8.4B14.A5.4B4.A$15.
A2.2A7.4B15.A.AB.7B2.B3A$14.2A2.5B3.4B17.2AB.7B3.2B.A$20.3B2.4B20.12B
4A$10.2A7.9B21.7B2A3BAB2.2A$10.A8.8B22.7B2A2B.B3A2.A$7.2A.A.B3.10B23.
10B3.B.A.2A$7.A2.3AB.2B2A7B22.8B8.A$8.2A2.BA3B2A7B21.9B7.2A$10.4A12B
20.4B2.3B$10.A.2B3.7B.B2A17.4B3.5B$11.3AB2.7B.BA.A15.4B7.2A$14.A4.4B
5.A14.4B8.A$9.5A5.4B5.2A12.4B10.3A$9.A10.4B10.A6.4B13.A$11.A9.4B7.3A
5.4B$10.2A10.4B5.A7.4B$23.4B4.2A5.4B$24.9B4.4B$25.6B5.4B$25.8B2.4B$
23.15B$23.14B$23.13B$21.2AB.10B$20.A.AB3.B2A3B$20.A6.B2A3B$19.2A6.4B$
28.3B$29.2B.BA$28.B2ABA.A$27.BABABA.A$25.A2.A.A.A.A.2A$25.4A.2A2.A2.A
$29.A4.2A$27.A.A$27.2A!
x = 85, y = 62, rule = LifeHistory
71.2A$70.B2AB$71.3B$70.B.B8.2A$70.5B6.A$70.6B2.BA.A$65.11B2.B2A$63.2A
14B$53.2A5.3B2A15B$54.A4.20B$54.A.A20B.B2A$32.2A16.2A3.2A19B2.BA.A$
16.2A14.A17.A6.19B5.A$16.2A11.BA.A18.A5.19B5.2A$23.3B.B.B2A18.2A5.21B
$16.4A3.7B20.B6.23B$16.A3.A2.7B18.3B6.20B2A2B$18.BA2B.7B16.6B4.21B2A
2B$18.BABA10B11.10B2.25B$18.2B2A13B2.2B3.11B.26B$16.2A.28B2A29B$16.A
4.26B2A29B$14.A.A6.56B$9.A4.2A7.56B$9.3A10.57B$12.A8.4B8.4B.14B5.22B$
11.2A7.4B10.4B4.B.7B7.19B$11.5B3.4B12.4B7.4B9.18B$13.3B2.4B14.4B5.4B
11.7B.9B$3.2A7.9B16.4B3.4B10.6B4.8B2.B$3.A8.8B18.4B.4B11.2A8.12B$2A.A
.B3.10B20.7B13.A8.14B$A2.3AB.2B2A7B21.5B11.3A8.17B$.2A2.BA3B2A7B21.5B
11.A10.17B$3.4A12B20.7B22.16B$3.A.2B3.7B.B2A17.4B.4B20.2A14B$4.3AB2.
7B.BA.A15.4B3.4B14.2A2.A2BA5B2.2B.3B$7.A4.4B5.A14.4B5.4B13.A3.BABA.2B
8.2A$2.5A5.4B5.2A12.4B7.4B9.2A.A.4BA12.A$2.A10.4B10.A6.4B9.4B9.A.A.2A
B15.3A$4.A9.4B7.3A5.A3B11.4B7.A2.A.BAB17.A$3.2A10.4B5.A7.B2AB13.4B6.
2A2.A4.A$16.4B4.2A5.BABA15.4B10.5A$17.9B4.4B17.4B$18.6B5.4B19.4B10.A$
18.8B2.4B21.4B8.A.A$16.15B23.4B8.A$16.14B25.4B$16.13B27.4B$14.2AB.10B
29.4B$13.A.AB3.B2A3B32.4B$13.A6.B2A3B33.4B$12.2A6.4B36.4B$21.3B37.4B$
22.2B.BA35.4B$21.B2ABA.A35.4B$20.BABABA.A36.4B$18.A2.A.A.A.A.2A34.4B$
18.4A.2A2.A2.A35.4B$22.A4.2A38.3BC$20.A.A45.3BC$20.2A47.3CB!
x = 81, y = 51, rule = LifeHistory
10.2A$9.B2AB$9.3B$2A8.B.B$.A6.5B$.A.AB2.6B$2.2AB2.11B$4.14B2A$3.15B2A
3B5.2A38.A$4.20B4.A39.3A$2.2AB.20BA.A21.A20.A$.A.AB2.19B2A3.2A17.3A9.
A7.2A$.A5.19B6.A20.A8.3A5.4B$2A5.19B5.A20.2A11.A6.4B$5.21B5.2A19.3B9.
2A3.8B$3.23B6.B21.B4.B4.3B.9B$2.2B2A20B6.3B19.B3.3B5.14B$2.2B2A21B4.
6B16.2B.6B3.16B$3.25B2.10B10.5B.7B2.16B$3.26B.11B3.2B2.33B$5.29B2A44B
$5.29B2A44BC$4.51B2A21BCBC$4.51B2A21B.2C$4.75B.B$4.22B5.14B.B5.26B$6.
19B7.7B.B13.B2.19B$6.18B9.4B19.19B$6.9B.7B11.4B6.A10.21B$7.8B4.6B10.
4B5.3A7.9B2.11B$5.10B8.2A11.4B7.A5.4B.5B2.11B$5.10B8.A13.4B5.2A4.4B2.
4B3.9B.B2A$5.11B8.3A11.4B4.9B11.8B.BA.A$.2A2.11B10.A12.4B5.6B12.8B4.A
$.2A2.10B25.4B2.2B2A4B10.9B5.2A$5.9B2A25.6BA2BA5B8.2A3.3B$5.B2.5BA2BA
2.2A21.5B2AB2A4B9.A4.B$4.2A4.2B.ABAB3.A22.5BABA5B6.3A$3.A.A8.A4B.A.2A
20.5BA4B.B2A4.A$.3A.A.A8.B2A.A.A21.8B3.BA.A$A5.2A8.BAB.A2.A22.6B6.A$
2A12.A4.A2.2A24.4B6.2A$14.5A29.3B$45.AB.2B$13.A.3A.A24.A.AB2AB$13.2A.
A.2A24.A.ABABAB$41.2A.A.A.A.A2.A$41.A2.A2.2A.4A$43.2A4.A$49.A.A$50.2A!
x = 78, y = 56, rule = LifeHistory
65.2A$64.B2AB$65.3B$64.B.B8.2A$64.5B6.A$64.6B2.BA.A$59.11B2.B2A$57.2A
14B$47.2A5.3B2A15B$48.A4.20B$48.A.A20B.B2A$26.2A16.2A3.2A19B2.BA.A$
10.2A14.A17.A6.19B5.A$10.2A11.BA.A18.A5.19B5.2A$17.3B.B.B2A18.2A5.21B
$10.4A3.7B20.B6.23B$10.A3.A2.7B18.3B6.20B2A2B$12.BA2B.7B16.6B4.21B2A
2B$12.BABA10B11.10B2.25B$12.2B2A13B2.2B3.11B.26B$10.2A.28B2A29B$10.A
4.26B2A29B$8.A.A6.56B$8.2A7.56B$16.57B$2A13.4B8.4B.14B5.22B$.A12.4B
10.4B4.B.7B7.19B$.A.AB2.B5.4B12.4B7.4B9.18B$2.2AB.3B3.4B14.4B5.4B11.
7B.9B$4.6B.4B16.4B3.4B10.6B4.8B2.B$4.10B18.4B.4B11.2A8.12B$4.2B2A5B
20.7B13.A8.14B$5.A2BA3B22.5B11.3A8.17B$5.BABA4B21.5B11.A10.13B2A2B$6.
BA6B19.7B22.12B2A2B$6.3B2.4B17.4B.4B20.2A14B$6.3B3.4B15.4B3.4B14.2A2.
A2BA5B2.2B.3B$6.B6.4B13.4B5.4B13.A3.BABA.2B4.2A$4.5B5.4B11.4B7.4B9.2A
.A.4BA8.A.A$4.5B6.4B9.4B9.4B9.A.A.2AB8.A.A.3A$3.7A6.4B7.4B11.4B7.A2.A
.BAB8.2A5.A$.3A.3A.3A5.4B5.2A2B13.4B6.2A2.A4.A12.2A$A3.B3AB3.A5.4B3.
2B2A15.4B10.5A$A.3A.A.4A7.4B.2BAB5.A2.2A7.4B$.A3.3B12.7B5.A.A2.A8.4B
7.A.3A.A$3.A.A.A.2A.A8.5B6.A.A.A10.4B6.2A.A.2A$2.2A.ABA.A.2A7.6B5.2A.
A.2A10.4B$3.A.A2.A10.9B.BAB.2A3.A10.4B$3.A2.2A10.5B3A2B.3A2B.2AB.A10.
4B$2.2A15.4BA5B3A2B2A.A.A11.4B$20.3BAB4.3A2B.2ABA13.4B$18.5B6.BAB.2A
18.4B$18.2A11.2A.A.5A13.4B$19.A12.A.A2.A2.A14.3BC$16.3A13.A2.A20.3BC$
16.A16.2A22.3C!
Kazyan wrote:Continuing from my post in the Incomplete Search Patterns thread, here's a solution for a new G-to-X.
x = 36, y = 46, rule = LifeHistory
16.2A.A$16.A.2A2$17.5A$12.2A2.A4.A12.2C$12.A2.A2.A9.2C5.C$13.A.A.2A9.
C.C.3C$12.2A.A5.A8.C.C$15.A4.A.A7.2C$15.2A2.A2.A$20.2A$33.2C$9.A23.2C
$9.3A$12.A$11.2A2$.A$2.A$3A5$2A$2A3$30.2A$30.2A2$3.2A$4.A29.2A$3.A30.
A$3.2A3.2A22.A.A$7.A.A22.2A$7.A$6.2A8.2A$16.2A$32.2A$32.A.A$34.A$34.
2A2$24.2A$24.2A!
Kazyan wrote:Continuing from my post in the Incomplete Search Patterns thread, here's a solution for a new G-to-X. In this case, the output is a B, but Conduit 1 is attached to show a clean and more accessible Herschel. It's not as tidy or fast as the syringe, but has a different output geometry.
calcyman wrote:Wow! This is exciting! What's the repeat time?...
I can imagine this being useful in self-constructing circuitry since it's compatible with independent conduits (unlike the syringe) and also allows the FNG to escape.
calcyman wrote:EDIT: Alternatively, it might be possible to ptbsearch/catgl/catforce your bait reconstruction to obtain a Spartan reflector or G-to-H.
14 days in Japan can really wreck your mind (I was there from 11 to 24 December 2018). Nevertheless, I think it's rather easy to resolve the above problems.dvgrn wrote:Maybe the most controversial change is that I simplified the names of most of the G(n) input conduits. Without defining which of the two gliders is the "standard" glider that measurements are made from, it's hard to unambiguously define a relative output lane. Recording output timing is similarly difficult because the input is not fixed -- gliders in a tandem pair can come in at many different relative timings.
Even output orientation is hard to define, because gliders can usually come in in either order, and you add or remove the junk still life accordingly. You can mirror G(n)-to-X converters along the input diagonal to switch from one type to the other, and that will change the output orientation.
So for the collection to be complete with the 2016 naming, it would have been necessary to duplicate most of the converters -- original, and then mirror-image, with different names. It seemed simpler to just record the type of the output, and leave it at that. (Maybe we should go back and rethink pi-input conduit naming, along the same lines.)
x = 420, y = 625, rule = LifeHistory
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3.5D2.3D3.3D2$194.2A.A$194.A.2A7$296.B$295.3B$295.4B$296.4B$297.4B$
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7.D5.D3.D.2D2.D3.D3.D3.D.D3.D.D3.D3.D5.D4.3D$D3.D.D2.D4.D3.D3.D5.D.D
3.D.D3.D8.3D2.D3.D.D7.D3.D3.D.D3.D.5D7.D3.D.5D.D3.D.5D.D3.D.D3.D3.D4.
D4.D3.D30.D3.D.D2.D4.D3.D3.D5.D.D3.D.D3.D8.3D2.D3.D.D7.D3.D3.D.D3.D.
5D3.D4.D4.D3.D$D3.D.D3.D2.D.D2.D3.D.D3.D.D3.D.D3.D11.D.D3.D.D7.D3.D3.
D.D3.D.D11.D3.D.D5.D3.D.D5.D3.D.D3.D2.D4.D5.D3.D30.D3.D.D3.D2.D.D2.D
3.D.D3.D.D3.D.D3.D11.D.D3.D.D7.D3.D3.D.D3.D.D6.D4.D5.D3.D$.3D2.D3.D.D
3.D2.3D3.3D2.D3.D.4D2.5D.4D3.4D.D7.2D2.D3.D2.4D2.4D.5D2.4D2.4D.4D3.4D
.D3.D2.4D2.D4.D6.3D32.3D2.D3.D.D3.D2.3D3.3D2.D3.D2.4D.5D.4D3.4D.D7.2D
2.D3.D2.4D2.4D2.D4.D6.3D$58.D23.D25.D128.D23.D$55.3D21.3D26.D125.3D
21.3D8$68.A157.A$68.3A155.3A$71.A157.A$62.2B6.A.A147.2B6.A.A$61.4B5.A
.AB145.4B5.A.AB$62.4B5.A3B145.4B5.A3B$63.4B6.4B144.4B6.4B$64.4B5.6B
143.4B5.6B$65.4B4.7B143.4B4.7B$66.4B2.8B.4B.B137.4B2.8B.4B.B$67.17B.B
2A137.17B.B2A$68.18B2A138.18B2A$68.16B.2B139.16B.2B$68.5BD10B142.5BD
10B$68.6BD8B143.6BD8B$66.2AB.2B3D7B142.2AB.2B3D7B$65.A.AB2.11B141.A.A
B2.11B$65.A5.10B142.A5.10B$64.2A5.2B2A6B141.2A5.2B2A6B$70.3B2A6B147.
3B2A6B$71.10B148.10B$71.8B.B2A.A144.8B.B2A.A$70.7B3.B2AB3A141.7B3.B2A
B3A$70.6B6.B4.A140.6B6.B4.A$71.6B4.2A.3A142.6B4.2A.3A$71.5B6.A.A144.
5B4.A2.2A$70.6B6.A.A143.8B.A.A$70.6B7.A144.8BA.A.2A.A$71.5B153.5B.2BA
B.A.2A$71.3D2B153.3D2B2.2B2.A$72.BDB155.BDB4.B.2A$72.3D155.3D3.A.A2.
2A$73.B157.B4.2A2.A2.A$241.2A31$.3D2.4D3.3D3.3D2.5D.D3.D8.3D9.2D22.3D
14.D3.D4.D2.5D.5D.5D$D3.D.D3.D.D3.D.D3.D5.D.D3.D7.D3.D3.D5.D21.D3.D3.
D9.D3.D4.D2.D9.D.D$D5.D3.D5.D5.D4.D2.D3.D7.D13.D3.D3.D2.3D2.D.2D2.D5.
5D2.3D2.D3.D3.D3.D8.D2.D35.3D2.4D3.3D2.5D2.3D2.D3.D8.3D9.2D22.3D14.D
3.D4.D5.D3.3D2.5D$D2.2D.4D4.2D4.2D4.D3.5D8.3D4.D5.D3.D3.D.D3.D.2D2.D.
D2.2D3.D3.D3.D.5D3.D4.3D4.D4.3D31.D3.D.D3.D.D3.D5.D.D3.D.D3.D7.D3.D3.
D5.D21.D3.D3.D9.D3.D4.D4.2D2.D3.D5.D$D3.D.D2.D6.D5.D2.D4.D3.D11.D3.D
5.D3.D3.D.5D.D5.D3.D3.D3.D3.D.D3.D3.D7.D2.D8.D30.D5.D3.D5.D4.D2.D3.D.
D3.D7.D13.D3.D3.D2.3D2.D.2D2.D5.5D2.3D2.D3.D3.D4.D.D2.D3.D4.D$D3.D.D
3.D.D3.D.D3.D.D5.D3.D7.D3.D3.D5.D4.D.D2.D5.D5.D3.D3.D3.D3.D.D3.D2.D4.
D3.D.D5.D3.D30.D2.2D.4D4.2D4.D4.4D.5D8.3D4.D5.D3.D3.D.D3.D.2D2.D.D2.
2D3.D3.D3.D.5D3.D3.D2.D3.4D3.D$.3D2.D3.D2.3D3.3D2.D5.D3.D.5D2.3D4.2D
4.2D4.D4.4D.D6.3D5.2D2.3D2.D3.D2.D5.3D2.D6.3D31.D3.D.D2.D6.D2.D8.D.D
3.D11.D3.D5.D3.D3.D.5D.D5.D3.D3.D3.D3.D.D3.D3.D3.5D5.D2.D$155.D3.D.D
3.D.D3.D.D9.D.D3.D7.D3.D3.D5.D4.D.D2.D5.D5.D3.D3.D3.D3.D.D3.D2.D7.D6.
D.D$156.3D2.D3.D2.3D2.D6.3D2.D3.D.5D2.3D4.2D4.2D4.D4.4D.D6.3D5.2D2.3D
2.D3.D2.D7.D3.3D2.D8$56.4B$57.4B$58.4B153.4B$59.4B153.4B$60.4B153.4B$
61.4B153.4B23.2E$62.4B101.B51.4B22.E$63.4B99.3B51.4B18.BE.E$64.4B98.
4B31.E19.4B14.2E.B2E$65.4B98.4B4.A9.A15.3E12.B.3B.4B12.B2E2B$66.4B23.
2E73.4B3.3A5.3A18.E10.18B6.4B$15.B51.4B22.E75.4B5.A3.A20.2E3.B5.2B2E
16B3.6B$14.3B51.4B18.BE.E76.4B3.2A.B.2A19.8B3.2B2E16B2.6B$14.4B31.E
19.4B14.2E.B2E78.4B2.7B21.8B.20B.7B$15.4B4.A9.A15.3E12.B.3B.4B12.B2E
2B81.4B3.3B23.38B25.B$16.4B3.3A5.3A18.E10.18B6.4B82.4B.5B21.15B.2B2.
20B23.2B$17.4B5.A3.A20.2E3.B5.2B2E16B3.6B83.9B19.17B8.18B21.3B$18.4B
3.2A.B.2A19.8B3.2B2E16B2.6B85.3BD5B6.2B3.2B2.19B11.16B20.4B$19.4B2.7B
21.8B.20B.7B86.3BD38B12.14B20.4B$20.4B3.3B23.38B86.3D29B.7B12.16B18.
4B$21.4B.5B21.15B.2B2.20B85.14B2E25B11.14B.B2E15.4B$22.9B19.17B8.18B
82.16B2E26B8.2EB.3B3.6B.BE.E13.4B$23.3BD5B6.2B3.2B2.19B11.16B82.4B2A
27B2.8B8.E.EB7.6B4.E12.4B$24.3BD38B12.14B82.4BA2BA7B.2B.3B.4B11.6B8.E
9.7B4.2E10.4B$25.3D29B.7B12.16B80.2AB2.B2A2B.B.4B6.4B12.5B8.2E4.2E2.
8B15.4B$25.14B2E25B11.14B.B2E77.A.AB2.5B4.4B4.4B14.4B13.E.E12B12.4B$
23.16B2E26B8.2EB.3B3.6B.BE.E13.B62.A6.2B7.4B2.4B15.3B14.E3.11B11.4B$
23.4B2A27B2.8B8.E.EB7.6B4.E12.2B61.2A6.4B6.8B17.4B11.2E3.4B2E5B10.4B$
22.4BA2BA7B.2B.3B.4B11.6B8.E9.7B4.2E10.3B71.2A7.6B20.2E17.3B2E5B9.4B$
21.2AB2.B2A2B.B.4B6.4B12.5B8.2E4.2E2.8B15.4B71.A9.4B21.E18.10B8.4B$
20.A.AB2.5B4.4B4.4B14.4B13.E.E12B12.4B73.3A5.6B21.3E16.9B7.4B$20.A6.
2B7.4B2.4B15.3B14.E3.11B11.4B76.A4.8B22.E16.9B6.4B$19.2A6.4B6.8B17.4B
11.2E3.4B2E5B10.4B81.4B2.4B38.8B6.4B$29.2A7.6B20.2E17.3B2E5B9.4B81.4B
4.4B38.8B4.4B$29.A9.4B21.E18.10B8.4B81.4B6.4B38.6B4.4B$30.3A5.6B21.3E
16.9B7.4B81.4B8.4B37.6B3.4B$32.A4.8B22.E16.9B6.4B81.4B10.4B36.6B2.4B$
36.4B2.4B38.8B6.4B81.4B12.4B34.7B.4B$35.4B4.4B38.8B4.4B81.4B14.4B33.
6B.4B$34.4B6.4B38.6B4.4B81.4B16.4B33.9B$33.4B8.4B37.6B3.4B81.4B18.4B
32.8B$32.4B10.4B36.6B2.4B81.4B20.4B30.8B$31.4B12.4B34.7B.4B81.4B22.4B
20.E8.7B$30.4B14.4B33.6B.4B81.4B24.4B19.3E6.6B$29.4B16.4B33.9B81.4B
26.4B21.E4.7B$28.4B18.4B32.8B81.4B28.4B19.2E4.7B17.2E$27.4B20.4B30.8B
81.4B30.4B18.4B.8B17.E$26.4B22.4B29.7B81.4B32.4B19.11B14.BE.E$25.4B
24.4B19.2E7.6B81.4B34.4B17.12B11.2E.B2E$24.4B26.4B19.E6.7B80.4B36.4B
16.12B10.B2E2B$55.4B18.E.EB3.7B79.4B38.4B15.11B12.4B$56.4B18.2EB2.8B
78.4B40.4B13.9B13.6B$57.4B19.11B77.4B42.4B9.2B.10B.B7.B2.5B2.B$58.4B
18.11B76.4B44.4B7.18B3.6B2E2B.B2E$59.4B17.11B75.4B46.4B3.30B2E4B2E$
60.4B15.11B76.3B48.40B.2B$61.4B15.7B.2B76.2B50.39B$62.4B14.11B75.B52.
39B$63.4B14.10B129.38B$64.4B13.12B129.25B2.B.6B$65.4B13.13B128.19B3.B
6.5B$66.4B9.17B127.20B9.6B$67.4B7.18B127.20B9.6B$68.4B5.2B2E13B.B2E
129.9B2.5B2E7.7B$69.4B5.B2E6B.4B3.BE.E129.4B3.2B5.E2BE6.2B3D2B$70.4B
3.8B4.B8.E135.B2EB4.EBEB5.3BD4B$71.4B2.6B15.2E135.2E6.E4B3.2B3D3B$72.
4B.7B161.3B2.8B$73.4B.6B161.4B2.2B2E3B$74.9B163.4B.2B2E5B$75.8B164.
13B$76.8B161.16B$77.7B161.17B$78.5B162.16B$78.2B3D162.15B$79.BDB164.
13B$79.3D$80.B!
Freywa wrote:Because we have now defined a reference glider for tandem glider inputs, we can now specify whether the second glider is above (+) or below (-) the reference glider when the conduit is in its canonical orientation by adding the minus sign appropriately.
Here are examples demonstrating this new naming scheme...
#C example with Paul Callahan's bistable switch
x = 125, y = 80, rule = LifeHistory
49.A$50.A$48.3A33$.A$2.A$3A36.A.2A61.A.2A$39.2A.A61.2A.A2$37.5A60.5A$
36.A2.A2.A58.A2.A2.A$36.2A3.A.A57.2A3.A.A$42.2A63.2A4$58.2A63.2A$58.A
64.A$56.A.A62.A.A$56.2A63.2A9$43.A11.2A63.2A$44.A10.2A63.2A$42.3A3$
43.A$42.A.A$43.2A7$104.A$105.A$31.2A63.2A5.3A$30.A.A62.A.A$30.A64.A$
29.2A63.2A8.2A$104.2A!
x = 43, y = 44, rule = LifeHistory
11.4B20.4B$12.4B18.4B$13.4B16.4B$14.4B11.B2.4B$15.4B8.8B$16.4B5.9B$
17.4B4.8B$18.4B2.8B$19.14B$20.12B$21.10B$22.9B$21.12B$8.2A11.12B$8.A
12.14B$2A3.2A.A13.14BD$A4.A.A14.15BD$.3A.A15.16B2D$3.A.2A2.5B6.16B2D$
3.13B3.17BD$4.2B.10B2.13B$5.13B.12B$4.14B.13B$4.28B4.4B$4.29B3.5B$4.
37B$5.28B2D7B$5.27BD2BD7B$6.27B2D5B2DB$5.35B2D$4.C31B$2.3BC29B$.4B2C
28B$.3B2C28B$2.2BC15B.13B$2.32B$4.16B.12B$7.2B2A20B$9.2A2B3.12B$11.B
4.13B$16.14B$17.12B2A$17.10B.B2A$18.8B3.B!
dvgrn wrote:...Could be a problem for Bellman, maybe?
gmc_nxtman wrote:Partial BF107B...
The main problems are the resulting FNG, and the fact that there isn't much room for catalysis. However it has both a forward and backward extra glider, which could be very valuable in a working conduit.
x = 73, y = 52, rule = LifeHistory
57.A$57.3A.A$60.2A$54.A2.2A$54.4A.5A$59.B4.A$54.5ABABA.A$54.A2.A.2A.
2A$11.4B20.4B7.2A7.6B$12.4B18.4B9.A8.5B$13.4B16.4B10.A.AB3.7B$14.4B
11.B2.4B12.2AB.8B$15.4B8.8B15.12B$16.4B5.9B8.2A6.13B$17.4B4.8B10.A6.
13B8.2A$18.4B2.8B11.A.AB5.11B8.A$19.14B11.2AB.3B2.11B4.BA.A$20.12B14.
21B.B2A$21.10B15.19B2A2B$22.9B16.18BA.AB$21.12B13.15B5.2A$8.2A11.12B
11.17B$8.A12.14B7.19B$2A3.2A.A13.14BD5.2BD15B$A4.A.A14.15BD3.3BDBD12B
$.3A.A15.16B2D3.2B3D4B2.6B$3.A.2A2.5B6.16B2D3.5BD4B3.6B$3.13B3.17BD3.
10B6.4B$4.2B.10B2.13B7.4B.4B7.B2A2B$5.13B.12B7.4B.4B9.2A.B2A$4.14B.
13B5.4B.4B13.BA.A$4.28B4.4B.4B17.A$4.29B2.9B18.2A$4.39B$5.28BD8B$5.
27BD10B$6.27BD6B2DB$5.35B2D$4.C33B$2.3BC31B$.4B2C29B$.3B2C28B$2.2BC
15B.13B$2.32B$4.16B.12B$7.2B2A20B$9.2A2B3.12B$11.B4.13B$16.14B$17.12B
2A$17.10B.B2A$18.8B3.B!
x = 100, y = 42, rule = LifeHistory
5$37.4B$36.4B45.4B$35.4B45.4B$34.4B45.4B$16.A16.4B45.4B$16.3A13.4B28.
A16.4B$19.A11.4B29.3A13.4B$18.2A10.4B33.A11.4B$18.4B7.4B33.2A10.4B$
20.2B6.4B34.4B7.4B$19.5B3.4B37.2B6.4B$17.8B.4B37.5B3.4B$15.14B36.8B.
4B$14.14B35.14B$13.16B33.14B$14.17B30.16B$14.17B11.2A18.17B$13.18B12.
A18.17B$14.19B7.3A18.18B$15.18B7.A21.19B$15.5B3E17B23.18B$16.3BE2BE
18B22.5B3E15B$16.2BE2BE20B22.3BE2BE18B$17.2B2E22B21.2BE2BE20B$17.26B
22.2B2E21B$18.4B.2B6.12B22.23B.B2A$19.2B10.10B25.4B.2B6.9B.BA.A$32.6B
29.2B11.3B9.A$34.3B44.4B7.2A$83.2A$83.A$84.3A$86.A!
x = 29, y = 27, rule = LifeHistory
4$21.A$19.3A$18.A$18.2A$9.2B4.5B$8.10B$6.D12B$5.D7B3E3B$4.2D7BE2B2EB$
5.2D6B2E2BEB$6.D8B3E$10.2B2.B.4B$18.2A$18.A$19.3A$21.A!
x = 36, y = 34, rule = LifeHistory
5$22.A$21.A.A$22.2A$19.A$19.5A2.A$23.4A$5.2A12.3A$6.A12.A2.5A$6.A.A8.
A.A2.A4.A$7.2A8.2A5.BAB.A$13.3D8.B2A.A2.A$13.DBD6.A4B.A.A.A$12.D2BDB
4.ABAB3.A2.A$12.DBD2B4.A2BA2.2A$12.3D7B2A$12.B3E6B$12.E2BE6B$11.E2B2E
5B$11.EBE9B$12.E5B.B.2A$21.A$11.D2B2D6.3A$12.3D9.A$13.D!
x = 49, y = 66, rule = LifeHistory
6$27.A$26.A.A$27.2A$24.A$24.5A2.A$28.4A$10.2A12.3A$11.A12.A2.5A$11.A.
A8.A.A2.A4.A$12.2A8.2A5.BAB.A$18.3D8.B2A.A2.A$18.DBD6.A4B.A.A.A$17.D
2BDB4.ABAB3.A2.A$17.DBD2B4.A2BA2.2A$11.2B2.2B3D7B2A$10.8B3D6B$10.7BD
2BD6B$10.6BD2B2D5B$9.7BDBD9B$9.8BD5B.B.2A$10.10B6.A$10.6BD2B2D6.3A$
10.7B3D9.A$11.7BD$11.9B$11.9B$11.11B$11.12B$8.B2.12B$7.16B$6.17B$6.
17B.BA$6.3B2E13BA.A$5.4BEB2E9B.2BA$5.7BE10B.B$4.6B3E9B$5.15B.3B$5.14B
3.2A$5.14B3.A$5.10B8.3A$5.10B10.A$6.9B$8.2B.5B$14.2A.A$14.2AB3A$15.B
4.A$14.2A.3A$15.A.A$15.A.A$16.A!
x = 35, y = 30, rule = LifeHistory
11.4B$12.4B$9.A3.4B$7.3A4.4B$6.A8.4B$6.2A8.4B$4.4B9.4B$3.2AB4.2A6.5B$
3.A.AB2.B2AB6.5B$4.2AB2.4B5.6B$4.3B.17B9.A$5.7BD13B6.3A$5.6B2D14B4.A$
4.6B2D3B3C10B.B.2A$4.7BD3BC2B2C2BD10B$2.10BD2B2C2BC3BD7B$2.2A.B.10B3C
3B2D6B$3.A4.14B2D6B$3A6.13BD7B$A9.17B.3B$11.6B5.4B2.B2A$11.5B6.B2AB2.
BA.A$12.5B6.2A4.B2A$14.4B9.4B$15.4B8.2A$16.4B8.A$17.4B4.3A$18.4B3.A$
19.4B$20.4B!
x = 22, y = 28, rule = LifeHistory
4$11.D$8.2B3D$7.D2BD5B$5.3BD7B$5.3B2D6B$4.3B2D6B$5.2BD7B$5.7B.3B$7.B.
B3.B2A$7.B2AB2.BA.A$8.2A4.B2A$12.4B$12.2A$13.A$10.3A$10.A!
x = 35, y = 28, rule = LifeHistory
4$15.5B$11.D3.7B$10.3D2.8B$7.B.BDBD11B$5.4B2D13B$4.2D19B$4.2D19B$5.
19B$5.8B3C7B$5.2D6BC2B2C7B$5.2D6B2C2BC8B$5.10B3C8B$4.21B$4.22B$4.23B$
5.10B.3B2.5B$6.7B4.B5.2B$6.6B10.A.A.A$6.4B10.3A.2A.A$7.2B10.A7.A$19.
2A6.2A!
x = 34, y = 28, rule = LifeHistory
3$17.5B$13.D3.7B$12.3D2.8B$9.B.BDBD11B$7.4B2D13B$4.B.21B$3.2A22B$3.2A
B.19B$4.B2.8B3C7B$7.2D6BC2B2C7B$7.2D6B2C2BC8B$7.10B3C8B$6.21B$6.22B$
6.23B$7.10B.3B2.5B$8.7B4.B5.2B$8.6B10.A.A.A$8.4B10.3A.2A.A$9.2B10.A7.
A$21.2A6.2A!
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