How'd you decide to work on that particular region?Entity Valkyrie 2 wrote: ↑November 12th, 2020, 9:00 pmUnidentified to H:Code: Select all
x = 13, y = 48, rule = B3/S23 11b2o$11bo$9b3o16$9b2o$9b2o2$3bo$b3o$o$2o$5bo$4bobo$4b2o9$11b2o$4b2o5b 2o$5bo$5bobo$6b2o3$9b3o$10bobo$12bo$9bob2o$9b2o!
The Hunting of the Elementary Conduits
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MathAndCode
- Posts: 5166
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Re: The Hunting of the Elementary Conduits
I am tentatively considering myself back.
- Entity Valkyrie 2
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Re: The Hunting of the Elementary Conduits
I chose an active region that doesn't have a name, but this happened when a pi was hit by a unwanted spark.
Code: Select all
x = 7, y = 7, rule = B3/S23
bo2$2b3o$bo3bo$o5bo$o5bo$3ob3o!
#C [[ STOP 4 ]]
Bx222 IS MY WORST ENEMY.
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Please click here for my own pages.
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wwei23
Re: The Hunting of the Elementary Conduits
How'd you find that transparent block?Entity Valkyrie 2 wrote: ↑November 13th, 2020, 1:13 amI chose an active region that doesn't have a name, but this happened when a pi was hit by a unwanted spark.
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MathAndCode
- Posts: 5166
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Re: The Hunting of the Elementary Conduits
Ah; thank you for explaining.Entity Valkyrie 2 wrote: ↑November 13th, 2020, 1:13 amI chose an active region that doesn't have a name, but this happened when a pi was hit by a unwanted spark.
Also, remember that I made this thread for conduits like that.
I am tentatively considering myself back.
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wwei23
Re: The Hunting of the Elementary Conduits
I was able to turn a pi into that active region, but I don't think it's possible to get a pi into this:
Code: Select all
x = 25, y = 45, rule = B3/S23
6bo$6b3o$9bo$8b2o5$10b3o$3b2o5bobo$3bo2bo3bobo$4b3o2$2obob2o$ob2obo$5b
o$5b2o6$6bo$6b3o$9bo$8b2o5$5b2o3b3o$5b2o3bobo$10bobo!-
MathAndCode
- Posts: 5166
- Joined: August 31st, 2020, 5:58 pm
Re: The Hunting of the Elementary Conduits
The bottom conduit looks feasible.wwei23 wrote: ↑November 13th, 2020, 11:22 amI was able to turn a pi into that active region, but I don't think it's possible to get a pi into this:Code: Select all
x = 25, y = 45, rule = B3/S23 6bo$6b3o$9bo$8b2o5$10b3o$3b2o5bobo$3bo2bo3bobo$4b3o2$2obob2o$ob2obo$5b o$5b2o6$6bo$6b3o$9bo$8b2o5$5b2o3b3o$5b2o3bobo$10bobo!
I am tentatively considering myself back.
Re: The Hunting of the Elementary Conduits
Yes, here's a 107-tick H-to-unidentified:MathAndCode wrote: ↑November 13th, 2020, 11:27 amThe bottom conduit looks feasible.wwei23 wrote: ↑November 13th, 2020, 11:22 amI was able to turn a pi into that active region, but I don't think it's possible to get a pi into this:Code: Select all
x = 25, y = 45, rule = B3/S23 6bo$6b3o$9bo$8b2o5$10b3o$3b2o5bobo$3bo2bo3bobo$4b3o2$2obob2o$ob2obo$5b o$5b2o6$6bo$6b3o$9bo$8b2o5$5b2o3b3o$5b2o3bobo$10bobo!
Code: Select all
x = 34, y = 43, rule = LifeHistory
11.A$11.3A$14.A$13.2A$13.5B$15.4B$13.5B3D$11.B.6BDBD$10.2A9BD$10.2A6B
DB2D$11.7B2D$11.8B$14.6B$13.7B$2.A10.8B$2.3A8.9B$5.A7.9B$4.2A6.10B$4.
5B2.13B$6.18B.2B$5.2A19B2A$5.2A17B.B2A$6.B.17B.B$8.16B$9.14B$10.8B2.
4B$11.7B3.4B$8.11B3.4B$7.12B4.4B$7.12B5.4B$7.11B7.4B$7.B3C4B.4B6.4B$
7.2BC4B4.2A7.3B$7.2B3C2B4.A$7.6B6.3A8.2A$6.7B8.A8.A$5.4B.B20.3A$4.4B
25.A$4.3B$2.2AB$.A.AB$.A$2A!What do you do with ill crystallographers? Take them to the mono-clinic!
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MathAndCode
- Posts: 5166
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Re: The Hunting of the Elementary Conduits
There might be another way to get something out of that undefined region. Is that the ∏-making conduit with the best output clearance?
Edit: I did not find any other conduits accepting that undefined region, but I did find this:
Code: Select all
x = 11, y = 14, rule = B3/S23
6bo$4b3o$3bo$3b2o5$3o$obo$obo4b2o$7bobo$9bo$9b2o!Another edit: Since I seem to be finding a lot of Herschels with alternative predecessors, some coming from alternative directions, I may as well start finding conduits to accommodate this.
Code: Select all
x = 16, y = 11, rule = LifeHistory
.A12.2A$A.A11.A$.2A9.A.A$7.A4.2A$4.2D.3A$5.2DA.A$5.D3.A2$.D$2D$.2D!I am tentatively considering myself back.
Re: The Hunting of the Elementary Conduits
Random attempt at catalyzing this unnamed object: (With the help of Kittyst)
Code: Select all
x = 23, y = 25, rule = B3/S23
9b2o$9bobo$11bo$2b2o6b3o4b2o$2b2o13b2o4$16b2o$16b2o$2o$2o7$16b2obo$16b
2ob3o$22bo$16b2ob3o$17bobo$17bobo$18bo!
Code: Select all
x = 20, y = 12, rule = B3/S23
9b2o$9bobo$11bo$2b2o6b3o4b2o$2b2o13b2o5$18b2o$2o16b2o$2o!
Re: The Hunting of the Elementary Conduits
Does anybody mind if I split this thread, and put the recent piles of speculative / partial conduits into a new thread? I definitely don't want to discourage this kind of research, since eventually it will probably produce some amazing new mechanisms.
But on the other hand, the Elementary Conduits thread used to get a new post mostly just when someone found a new actual elementary conduit ... and it's still already thirteen pages long, going up fast. It's getting difficult to find the actual working conduits in among all the speculation.
If nobody objects to splitting the thread, what should the new thread be called? "Conduit Research Thread", let's say? My idea would be that a conduit should be cross-posted to this thread as soon as there are multiple distinct ways to start from active object X, convert it to some other known active object already used in the ECC, and then convert back again to object X -- in such a way that arbitrarily long chains can be created.
... I'm trying not to be Herschel-centric here. Last time I mentioned making Herschel conduits as a test for elementary-conduit usefulness, it was really just an attempt to say the same thing I'm saying here. Generally a useful elementary conduit will be able to connect to H-to-X and X-to-H conduits to make a valid Herschel conduit. With luck it can also connect B-to-X and X-to-B, etc., etc., but if it can't do the H-to-X and X-to-H trick then most likely it's pretty awkward to use, when it comes right down to it..
But on the other hand, the Elementary Conduits thread used to get a new post mostly just when someone found a new actual elementary conduit ... and it's still already thirteen pages long, going up fast. It's getting difficult to find the actual working conduits in among all the speculation.
If nobody objects to splitting the thread, what should the new thread be called? "Conduit Research Thread", let's say? My idea would be that a conduit should be cross-posted to this thread as soon as there are multiple distinct ways to start from active object X, convert it to some other known active object already used in the ECC, and then convert back again to object X -- in such a way that arbitrarily long chains can be created.
... I'm trying not to be Herschel-centric here. Last time I mentioned making Herschel conduits as a test for elementary-conduit usefulness, it was really just an attempt to say the same thing I'm saying here. Generally a useful elementary conduit will be able to connect to H-to-X and X-to-H conduits to make a valid Herschel conduit. With luck it can also connect B-to-X and X-to-B, etc., etc., but if it can't do the H-to-X and X-to-H trick then most likely it's pretty awkward to use, when it comes right down to it..
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MathAndCode
- Posts: 5166
- Joined: August 31st, 2020, 5:58 pm
Re: The Hunting of the Elementary Conduits
That's a good name. I would probably call it, "Thread for your promising partial conduits," but I guess that the title doesn't have to explain its entire purpose.dvgrn wrote: ↑November 14th, 2020, 9:20 amDoes anybody mind if I split this thread, and put the recent piles of speculative / partial conduits into a new thread? I definitely don't want to discourage this kind of research, since eventually it will probably produce some amazing new mechanisms.
But on the other hand, the Elementary Conduits thread used to get a new post mostly just when someone found a new actual elementary conduit ... and it's still already thirteen pages long, going up fast. It's getting difficult to find the actual working conduits in among all the speculation.
If nobody objects to splitting the thread, what should the new thread be called? "Conduit Research Thread", let's say?
Upon reading this, I realize that I may have been confused initially. If you were talking about conduits that used unnamed active regions instead of partial conduits, then there is already a thread for that.dvgrn wrote: ↑November 14th, 2020, 9:20 amMy idea would be that a conduit should be cross-posted to this thread as soon as there are multiple distinct ways to start from active object X, convert it to some other known active object already used in the ECC, and then convert back again to object X -- in such a way that arbitrarily long chains can be created.
From what I gather, one of the requirements for a conduit to be listed in the Elementary Conduits Collection is that it can be preceded and followed by other conduits in the Elementary Conduits Collection, thus ensuring that it is connectable with the other conduits. These conduits can intake or output Herschels, but I don't believe that they should have to in order for the conduit to be counted as valid, i.e. connecting the new conduit with other conduits should also work. After all, the Elementary Conduits Collection includes many H→X and X→H conduits, and inclusion in the Elementary Conduits Collection implies connectability (typically), so anyone who wants a Herschel conduit can connect more conduits in order to get a composite H→H conduit.dvgrn wrote: ↑November 14th, 2020, 9:20 amI'm trying not to be Herschel-centric here. Last time I mentioned making Herschel conduits as a test for elementary-conduit usefulness, it was really just an attempt to say the same thing I'm saying here. Generally a useful elementary conduit will be able to connect to H-to-X and X-to-H conduits to make a valid Herschel conduit. With luck it can also connect B-to-X and X-to-B, etc., etc., but if it can't do the H-to-X and X-to-H trick then most likely it's pretty awkward to use, when it comes right down to it..
I am tentatively considering myself back.
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wwei23
Re: The Hunting of the Elementary Conduits
Which is why I suggested letting people put together the Lego pieces however they needed them put together, instead of prepackaging them in Herschel conduits.MathAndCode wrote: ↑November 14th, 2020, 1:25 pmso anyone who wants a Herschel conduit can connect more conduits in order to get a composite H→H conduit.
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MathAndCode
- Posts: 5166
- Joined: August 31st, 2020, 5:58 pm
Re: The Hunting of the Elementary Conduits
Also, having search programs store every elementary conduit with any input and output is much more feasible than having search programs store every conduit with a Herschel input, a Herschel output, and no Herschel intermediate.
I am tentatively considering myself back.
Re: The Hunting of the Elementary Conduits
Yup, that's pretty much the key criterion. On the other hand, it's easy to end up with situations where a new candidate only connects to one specific conduit A as an input, and another specific conduit B as an output -- and then the geometry ends up being no good, such that you can't both get an input into conduit A and an output out of Conduit B. Which makes it pretty questionable whether the candidate conduit should really find its way into the ECC after all, since there's still no known way to use it.MathAndCode wrote: ↑November 14th, 2020, 1:25 pmFrom what I gather, one of the requirements for a conduit to be listed in the Elementary Conduits Collection is that it can be preceded and followed by other conduits in the Elementary Conduits Collection, thus ensuring that it is connectable with the other conduits.
I guess maybe the real criterion that I'm trying to get at is something like "conduit chains can be created that include N copies of the candidate conduit, for any chosen number N".
Nobody is arguing in favor of anything even vaguely like that, as far as I can tell. The idea is strictly this: if it isn't possible for a new candidate elementary conduit to be part of a standard composite Herschel conduit, then the odds are pretty low that that candidate conduit will ever turn out to be useful for anything. The doesn't seem much point in collecting conduits that are not likely to ever be useful for anything -- they'll mostly just clutter up the collection.MathAndCode wrote: ↑November 14th, 2020, 2:36 pmAlso, having search programs store every elementary conduit with any input and output is much more feasible than having search programs store every conduit with a Herschel input, a Herschel output, and no Herschel intermediate.
There's been talk sometimes about making a separate collection of "hopeful conduits" that currently don't measure up to ECC criteria, but might turn out to be useful if someone finds better inputs or outputs for them. I guess I'd just rather have a separate thread to hold most of these "hopeful conduits", so that this main Elementary Conduits thread can just collect conduits after they've actually been shown to be connectable.
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MathAndCode
- Posts: 5166
- Joined: August 31st, 2020, 5:58 pm
Re: The Hunting of the Elementary Conduits
You have a point about the proceeding and succeeding conduits interfering with each other, although that doesn't happen very often. A good method is probably to make sure that the conduit can be connected with a beginning and ending conduit that fit some clearance requirement, e.g. we probably don't have to worry about anything that can be fed into conduit 1 having enough output clearance. Starting or ending with gliders should also be okay. I think that this is better than simply making sure that everything begins and ends with a Herschel. For example, I once had a conduit that made a Herschel's grandchild and needed to be followed by a dependent conduit, but L122 didn't fit.dvgrn wrote: ↑November 14th, 2020, 3:23 pmYup, that's pretty much the key criterion. On the other hand, it's easy to end up with situations where a new candidate only connects to one specific conduit A as an input, and another specific conduit B as an output -- and then the geometry ends up being no good, such that you can't both get an input into conduit A and an output out of Conduit B. Which makes it pretty questionable whether the candidate conduit should really find its way into the ECC after all, since there's still no known way to use it.MathAndCode wrote: ↑November 14th, 2020, 1:25 pmFrom what I gather, one of the requirements for a conduit to be listed in the Elementary Conduits Collection is that it can be preceded and followed by other conduits in the Elementary Conduits Collection, thus ensuring that it is connectable with the other conduits.
I guess maybe the real criterion that I'm trying to get at is something like "conduit chains can be created that include N copies of the candidate conduit, for any chosen number N".
Nobody is arguing in favor of anything even vaguely like that, as far as I can tell. The idea is strictly this: if it isn't possible for a new candidate elementary conduit to be part of a standard composite Herschel conduit, then the odds are pretty low that that candidate conduit will ever turn out to be useful for anything. The doesn't seem much point in collecting conduits that are not likely to ever be useful for anything -- they'll mostly just clutter up the collection.
I am tentatively considering myself back.
Re: The Hunting of the Elementary Conduits
Probably no dice on the dot-spark-to-X idea from the Uselss Discoveries thread (a Bellman search up to max-active 12 found noting; see addendum below), but I did find a more specific small spark that can quickly be turned into a Herschel:
The placement of the eater is inconvenient. I'd just say to keep an eye out for conduits (or FNG terminations) that happen to throw off a spark like this.
Bellman input file for the 'no dice' result:
Code: Select all
x = 26, y = 17, rule = LifeHistory
4.A$4.3A$7.A5.2C$6.2A4.B.B$6.5B3C$8.8B.B$.2A4.16B$.A.A2.5B2A11BD$3.A
2.5B2A9B3DB$3.3A16BDBD$.2A2.BA.14BD$A2.4A2B.2B3.2B2.2B$2A.A.4B$3.A.2A
$3.A.A$2.2A.A.A$6.2A!Bellman input file for the 'no dice' result:
Code: Select all
#S max-active 12
#S repair-interval 20
#S stable-interval 4
#S max-live 500
#S last-encounter 11
#S first-encounter 5
#P 0 0
.
.
..?????????????????????????..
..?????????????????????????..
..?????????????????????????..
..?????????????????????????..
..?????????????????????????..
..?????????????????????????..
..?????????????????????????..
..?????????????????????????..
..?????????????????????????..
..?????????????????????????..
..?????????????????????????..
..?????????????????????????..
..?????????????????????????..
..????????????**???????????..
.
.
.
.
.............@
............@.@
............@.@@
.............@
.........@@
........@.@
........@
.......@@
.
.Tanner Jacobi
Coldlander, a novel, available in paperback and as an ebook. Now on Amazon.
Coldlander, a novel, available in paperback and as an ebook. Now on Amazon.
Re: The Hunting of the Elementary Conduits
I like the idea of hunting for conduits like this that can produce a viable output signal from an edge-shot spark of some kind. Seems like what we could really use is a way of automatically generating a big pile of high-clearance H-to-spark conversions -- or let's just say "X-to-spark", so that no one has to comment about Herschels being too specific.
Really a big collection of X-to-anything-edgy might be good to have. Just brute-force applying each reaction to various hopeful conduits might allow for a few lucky finds.
Mostly Random Tangent -- Don't Expect Relevance
In ancient times (2004) there were several known ways of doing 2G->H conversions, including one that could be used as a merge circuit. Here's an early p39 gun showing the reaction:
Code: Select all
#C p39 gun based on overclocking a Herschel track with p156s
#C December 18, 2014
x = 236, y = 131, rule = LifeHistory
177.2A$175.BABA2B$175.BA4B$174.AB2A4B$172.7BA4B$166.2A3.2BA3BA2BA4B3.
2B$165.A2BAB.3B4ABA2B2AB.5B$166.2A13BA2BA5B$163.B2.16B2A6B2.A$162.29B
ABA$162.5B2.8B2A8B2.2BABA$163.4B3.3B2ABA3BA5B3.3BA$163.5B3.2B2A5BA4B
3.5B$164.5B2.9BA4B2.5B$162.9B.4BABA5B.6BA2B$161.11B.3B3A4B.6BABA2B$
161.BA5B2A3B3.4B3.7BABA2B$160.A2BA4B2A3B4.2B4.8BA4B$96.A61.5BA9B10.2B
3A5BA4B$94.3A11.A49.3A2BA4BA2B2AB8.10BABA3B$93.A14.3A46.A2BAB2A3BA4BA
2B6.2B2A3BA8B2A$93.2A16.A14.A30.2A8BA3B2A2B6.2BA4BA3B2ABA2BA$91.4B15.
2A12.3A31.3BABA10B8.B2A2BA4BA2B3A$70.A19.3B5.B.7B3.3B.2B7.A34.4BA5B3A
2B10.9BA5B$70.3A16.4B.11BAB5.5B6.2A35.4BA8B4.2B4.3B2A4BA2BA$63.A9.A8.
15B4A4BA12B2.5B36.2BABA7B3.4B3.3B2A5BAB$63.3A6.2A7.15B2AB2A3BABA16B
30.A7.2BABA6B.4B3A3B.11B$66.A5.5B.B2.14B2A3BA3BA17B2A27.3A8.2BA6B.5BA
BA4B.9B$65.2A7.6B.15B2A6B3A15B2A26.A14.4B2.4BA9B2.5B$61.2A2.4B4.28B2A
2B2A14B.B27.2A12.4B3.4BA5B2A2B3.5B$62.A4.4BA19B2.2B3.B3A4B2A13B27.4B
11.4B3.5BA3BAB2A3B3.4B$62.A.AB.2BA18B11.2ABA3B2AB2.9B27.3B12.4B3.8B2A
8B2.5B$63.2AB.B2A3BA12B16.BA4B3.8B25.6B11.4B4.25B$65.6BA3B2A8B19.3B4.
7B26.6B10.4B3.2AB.B2A16B2.B$65.6BABA2BA8B21.B3.8BABA23.5B2A8.4B3.A.AB
.A2BA13B2A24.2A$64.7BA4BA2.8B19.2A2.7BA2BAB21.A4B2A2B6.4B4.A4.B2A2BAB
4A3B.BA2BA21.2B2A2B$61.AB.12B5.B3.2A20.A2.6B2A3BA20.B2A3B.BA2B4.4B4.
2A4.4BA2BA3BA2B3.2A22.6B$60.A.A9BA4BA7.A18.3A4.10BA2.2A2.2A.2A8.BABA
3B2.4B2.4B12.4BA7B27.8B$35.2A24.A2B.8B3.BA8.3A15.A4.4B.8B2.A.A2.A.A8.
4B2.B4.8B15.4B2ABA27.3B2A7B$36.A25.B.10B2.A11.A20.2A4.B3A2BA3.B.2A3.A
6.4B9.2BCBCB3.A13.4BAB22.2A3.2A2B2A8B3.2A$34.A28.10B4.3A30.A4.5B2A2.
2B2.A.2A6.4B11.B2CB3.A.A6.A5.2BABAB21.A2BAB.2A12B.BA2BA$18.A13.4A26.
11B6.A27.3A6.B3A2B.2BAB.A.A6.4B11.3BC2B.2BAB4.3A7.2A24.2A20B2A$18.3A
10.A4.A24.12B34.A8.B3A4BA.A.A.A5.4B11.8B.2B4.A5.2A26.B2.24B2.B$21.A8.
A.5A23.ABAB3.7B42.8B.2A.2A5.4B11.4B2.4B.3B2.2A4.A26.32B$7.2A11.2A8.A.
3B2.2A20.B2AB4.6B44.5B12.4B4.B.9B3.12B.BA.A26.5B2.18B2.5B$6.A.A11.4B
5.2A.ABABA2.A18.3BA5.6B44.6B10.4B.14B4.10B3.B2A28.4B3.7B2A3BA3B3.4B$
6.A15.BAB2.2BA.BABA.A.2A17.4B6.7B42.6B4.5BA2BA35B30.5B3.3B2A6B2AB3.5B
$2A2.2A.4A10.2ABA.A3B2A.A2.A19.4B7.5B2AB2.2A.A35.7B2.5BA3B2A34B31.5B
2.3B2A5BAB2A2.5B$A2.A.B.A2.A7.2A.5B.2BA.B.A.2A18.4B6.3BAB4A3BA.2A36.
6B2.5BA3BA34B30.2A7B.2BA6BABA.A8B$2.2A.A3B2.2A5.A7BA2.2A.A.A19.4B7.B
2A2B2A4B41.7B.5BA3BA12B2C20B5.2A22.B2A8B.2B2A4B2A.3A8B$3.A.3B3A2.A5.
2A5B4.A.A.A18.4B8.3B3A5B40.15BA2BA12B2C20B5.A23.12B3.4B3.A2B2A7B$3.A.
2A2B2.2A.A4.2B2A2BA4.A2.A18.4B9.9BA41.17BAB2.32B2.BA.A22.9B3AB4.2B4.
3A10B$4.A3.ABA3.A5.2B3AB5.2A18.4B10.6BABAB40.17B6.4B.10B2.B3.B.9B.B2A
21.3B2A6B2ABA10.15B$5.3A.B.3A5.8B23.4B11.6B2AB37.B3.15B7.4B5.6B9.11B
23.3B2A9BAB8.16B$7.ABABA6.4B2.4B21.4B12.2B3A2B2A36.2AB.15B7.4B8.3B10.
11B22.2A9BA6B6.6BA9B2A$8.3A6.4B4.4B19.4B14.B2A3B2A36.2A18B5.2C2B11.B
8.2AB.9B22.2A9BA6B6.6BA9B2A$8.BAB5.4B6.4B17.4B14.2BA5B38.B.3B2A12B4.C
BCB12.2A6.A.AB2.7B24.16B8.BA9B2A3B$9.B.B3.4B8.4B15.4B9.2A5.B2ABAB42.
2B2A11B4.3BC14.A6.A5.8B23.15B10.AB2A6B2A3B$10.8B10.4B13.4B11.A5.2B3AB
43.2B2.10B3.4B14.A6.2A4.8B26.10B3A4.2B4.B3A9B$8.BA7B12.4B11.4B12.A.AB
2.3BA2B42.2B3.6B.B4.4B15.2A11.7B28.7B2A2BA3.4B3.12B$7.BABA5B14.4B9.4B
14.2AB2.7B34.2A4.B2AB2.4B7.4B28.11B25.8B3A.2A4B2A2B.8B2AB$7.2B2A5B15.
4B7.4B17.3B.6B32.2B2A2B3.2A3.2B2AB5.4B30.11B25.8BA.ABA6BA2B.7B2A$5.2A
B.8B15.4B5.BA2B18.9B33.6B10.2A5.4B31.11B29.3B2.2ABA5B2A3B2.5B$4.A.AB
3.7B15.4B3.2A2B20.8B32.8B15.4B32.11B2.2A2.2A.2A9.A6.4B3.B2A6B2A3B3.5B
$4.A5.2A2B.4B15.4B.2B2A22.8B29.7B2A3B12.4B31.2AB2.8B2.A.A2.A.A8.3A6.
2A4.3BA3B2A7B3.4B$3.2A5.2A4.4B15.7B24.7B23.2B3.8B2A2B2A4.2A4.4B31.A.A
B3.3B3AB3.B.2A3.A6.A10.A3.18B2.5B$17.4B15.5B26.6B7.2A13.5B.12B2A4.A4.
4B32.A6.2BA3BA2.2B2.A.2A7.2A6.3A3.26B$18.4B14.5B26.7B6.A15.19B.BA.A3.
4B32.2A7.6B.2BAB.A.A6.4B6.A4.23B2.B$19.4B12.7B25.7B3.BA.A12.A2.19B.B
2A3.4B42.A7BA.A.A.A5.3B12.4B.17B2A$20.B3A10.4B.4B24.8B2.B2A12.ABA22B
4.4B43.B5A2B.2A.2A5.4B11.4B2.12B2A.BA2BA$21.A3B8.4B3.3BA23.11B14.ABA
2B2.18B3.4B45.3BAB12.4B4.B.9B3.8B2A2B2A3.2A$22.A3B6.4B5.ABAB22.11B15.
A3B3.2B2A6B2A4B3.4B46.6B10.4B.14B5.7B2A3B$23.4B4.4B7.2A2B21.11B4.A10.
5B3.BABA4B3A3B3.4B46.6B4.26B7.8B$24.4B2.4B9.4B21.11B2.A.A10.5B2.BA6BA
2BA2B2.4B47.7B2.28B7.6B$25.8B11.4B23.7B3.A.A8.9B.7B3A2B.7B2A45.6B2.
28B7.2B2A2B$19.2A5.6B13.4B21.8B2.2A.3A5.7B3AB.ABA4B2AB.8B2AB44.7B.22B
2A4B9.2A$18.A2.A4.7B13.4B19.8B4.B4.A4.7BA3BA3.4B3.2BA9B43.3B2A26B2A4B
$17.A.A.A4.7B14.4B19.7B2.ABAB3A4.9BA3B4.2B4.2AB2A8B42.3B2A14B2.16B$
17.A.A.2A2.7B2A14.4B17.6B3A.2BA.A4.14BA10.2AB2A5B2A3B39.BA15B6.4B.10B
$15.2A.A.B.A2B.2B2AB.2A15.4B16.6BA6B6.16B8.2B3A6B2A3B35.B3.A2BA11B7.
4B5.6B$15.A2.A.2A4B.ABAB19.4B15.11B7.2A16B6.16B2A33.2AB.5BA9B7.4B8.3B
$12.2A.A.ABAB.A2B2.BAB21.4B12.2AB.3BABA3B.B5.2A16B6.16B2A33.2A18B5.4B
11.B$12.A2.ABABA.2A5.4B20.4B10.A.AB2.7BA4B4.3B2A6B3A2B8.16B35.B.3BA
13B4.4B12.2A$13.2A2.3B.A8.2A21.4B9.A5.A2B3A7B3.3B2A5B2AB2A10.A14B38.
2B2A3BA7B4.4B14.A$15.5A.A8.A23.4B7.2A5.14B4.8B2AB2A4.2B4.3BA9B41.2B2.
ABA7B3.4B14.A$15.A4.A10.3A21.4B13.B2A11B5.9BA2B3.4B3.A3BA7B41.2B3.6B.
B4.3AB15.2A$16.4A13.A22.4B11.3BA11B5.B2A8B.B2A4BABA.B3A7B40.B2AB2.4B
7.3BA$17.A39.4B9.14B.B2A4.2A7B.2B3A7B.9B42.2A3.2B2AB5.3BA$15.A42.4B7.
4B2.5B5.BA.A5.5B2.2BA2BA6BAB2.5B51.2A5.4B$15.2A42.3BA5.4B3.6B7.A4.5B
3.3B3A4BABAB3.5B40.2A14.4B$60.3BA3.4B4.6B7.2A3.4B3.4B2A6B2A2B3.3BA38.
2B2A2B11.4B$61.3AB.4B4.6B12.5B2.18B2.2BABA37.6B10.4B$62.7B.B2.3BA3B
12.29BABA36.8B8.4B$63.12BABA2B13.B2.24B2.A35.7B4AB5.4B$63.12BABA2B16.
2A22B32.2B3.8B5AB3.4B$63.13BA3B15.A2BAB.2A12B.5B30.5B.12B2A2.4B$61.4B
.12B.B2A14.2A3.2A2B2A8B3.2B32.19B.4B$61.2A4.10B2.BA.A19.3B2A7B35.A2.
23B4.A$62.A5.7B7.A21.8B36.ABA23B3.3A$59.3A7.2BA3B7.2A21.6B37.ABA2B2.
5B3ABA8B3.A$59.A10.2B2A31.2B2A2B38.A3B3.3BAB2ABA7B4.2A$71.2A2B32.2A
40.5B3.2BA2BABA6B3.4B$72.4B74.5B2.2B2ABA8B2.3B$73.4B71.9B.2B3AB3A3B.
7BAB$74.4B69.11B.2B5A3B.8B2AB$75.4B68.7B3A2B3.4B3.10B2A$76.4B66.7BA2B
2AB4.2B4.10B2AB$77.4B63.9B2A2B2A10.BA8B2A3B$78.4B62.9B6AB8.B2A8B2A3B$
79.3BA60.2A13BA2B6.2B2AB3A8B2A$80.ABAB59.2A8B3AB2A2B6.2BA13B2A$81.2A
2B59.3B2A8B2AB8.B6A9B$82.4B58.3B2A8BAB10.2A2B2A9B$83.4B59.B2A10B4.2B
4.B2A2BA7B$84.4B59.2A10B3.4B3.2B3A7B$85.4B58.B2A8B.3B5A2B.11B$86.4B
58.BA7B.3B3AB3A2B.9B$87.4B59.5B2.8BAB2A2B2.5B$88.4B57.5B3.6BABA2BA2B
3.5B$89.BABA56.4B3.7BAB2ABA3B3.3BA$90.B2AB54.5B2.8BAB3A5B2.2BABA$91.A
3B53.29BABA$92.4B53.B2.24B2.A$93.4B55.2A22B$94.4B53.A2BAB.2A12B.5B$
95.4B53.2A3.B5A8B3.2B$96.4B58.B4A7B$97.4B59.8B$98.3BA59.6B$99.3BA58.
2B2A2B$100.3AB59.2A!- Extrementhusiast
- Posts: 1966
- Joined: June 16th, 2009, 11:24 pm
- Location: USA
Re: The Hunting of the Elementary Conduits
I had found this R+glider collision a while back that is perhaps an even more general inserter:dvgrn wrote: ↑November 15th, 2020, 11:58 amMostly Random Tangent -- Don't Expect Relevance
In ancient times (2004) there were several known ways of doing 2G->H conversions, including one that could be used as a merge circuit. Here's an early p39 gun showing the reaction:Maybe there's some spark yet to be found that can manage this kind of merging trick, all from one side, hitting a BFx59H from the side with no conduits and ending up with a B in the right place -- while also allowing other signals to connect to the BFx59H?Code: Select all
RLE
Code: Select all
x = 33, y = 25, rule = LifeHistory
15.2A14.2F$15.2A14.2F10$10.C18.3D$10.2C19.D$9.2C19.3D2$.2A$A.A$2.A4$
10.2D$10.D$11.3D$13.D!
I Like My Heisenburps! (and others)
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MathAndCode
- Posts: 5166
- Joined: August 31st, 2020, 5:58 pm
Re: The Hunting of the Elementary Conduits
If we can catalyze that spark to form a boat (or probably another object) in the right place at the right time, then that gives us an R+G→∏.Extrementhusiast wrote: ↑November 15th, 2020, 4:19 pmI had found this R+glider collision a while back that is perhaps an even more general inserter:Code: Select all
x = 33, y = 25, rule = LifeHistory 15.2A14.2F$15.2A14.2F10$10.C18.3D$10.2C19.D$9.2C19.3D2$.2A$A.A$2.A4$ 10.2D$10.D$11.3D$13.D!
Code: Select all
x = 33, y = 18, rule = LifeHistory
15.2A$15.2A10$10.C18.3D$10.2C19.D$9.2C19.3D2$.2A$A.A$2.A!
#C [[ PASTEMODE COPY PASTET 56 PASTE 2C$C.C$.C! 28 17 ]]I am tentatively considering myself back.
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MathAndCode
- Posts: 5166
- Joined: August 31st, 2020, 5:58 pm
Re: The Hunting of the Elementary Conduits
Here's a C→∏.
Code: Select all
x = 10, y = 7, rule = B3/S23
2b2o$3o$bo$6b2o$6bobo$8bo$8b2o!I am tentatively considering myself back.
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MathAndCode
- Posts: 5166
- Joined: August 31st, 2020, 5:58 pm
Re: The Hunting of the Elementary Conduits
Figuring out how to remove that extra block would yield a new C→G.
Code: Select all
x = 23, y = 13, rule = B3/S23
13b2o$12bobo$13bo3$bo$2bo$3bo$2bo$2o2$21b2o$21b2o!I am tentatively considering myself back.
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wwei23
Re: The Hunting of the Elementary Conduits
A blocker works no matter how the century is timed.MathAndCode wrote: ↑November 22nd, 2020, 10:17 pmFiguring out how to remove that extra block would yield a new C→G.
Code: Select all
x = 33, y = 229, rule = B3/S23
4b2o$2obo2bob2o$2o2bo4bo$5bo$6bobo2$23b2o$22bobo$23bo3$11bo$12bo$13bo$
12bo$10b2o2$31b2o$31b2o12$4b2o$4o4b2o$3ob2o2b2o$5bo3$23b2o$22bobo$23bo
3$11bo$12bo$13bo$12bo$10b2o2$31b2o$31b2o12$b4o$o7b2o$o3b2o2b2o$bo2b2o
3$23b2o$22bobo$23bo3$11bo$12bo$13bo$12bo$10b2o2$31b2o$31b2o11$2b2o$b3o
$obo2bo2b2o$2o2b2o2b2o$4b2o3$23b2o$22bobo$23bo3$11bo$12bo$13bo$12bo$
10b2o2$31b2o$31b2o11$bobo$4bo$o4bo2b2o$2obo2bob2o$4b2o3$23b2o$22bobo$
23bo3$11bo$12bo$13bo$12bo$10b2o2$31b2o$31b2o12$4bo$2o2b2ob3o$2o4b4o$4b
2o3$23b2o$22bobo$23bo3$11bo$12bo$13bo$12bo$10b2o2$31b2o$31b2o12$4b2o2b
o$2o2b2o3bo$2o7bo$5b4o3$23b2o$22bobo$23bo3$11bo$12bo$13bo$12bo$10b2o2$
31b2o$31b2o12$4b2o$2o2b2o2b2o$2o2bo2bobo$6b3o$6b2o2$23b2o$22bobo$23bo
3$11bo$12bo$13bo$12bo$10b2o2$31b2o$31b2o!
Re: The Hunting of the Elementary Conduits
This is an idea based on the known BSE22T31 conduits, right?MathAndCode wrote: ↑November 22nd, 2020, 10:17 pmFiguring out how to remove that extra block would yield a new C→G.Code: Select all
x = 23, y = 13, rule = B3/S23 13b2o$12bobo$13bo3$bo$2bo$3bo$2bo$2o2$21b2o$21b2o!
Code: Select all
x = 94, y = 96, rule = LifeHistory
27.4D3.3D2.5D2.3D3.3D2.5D2.3D4.D$27.D3.D.D3.D.D5.D3.D.D3.D3.D3.D3.D2.
2D$27.D3.D.D5.D9.D5.D3.D7.D3.D$27.4D3.3D2.3D6.D5.D4.D5.2D4.D$27.D3.D
5.D.D7.D5.D5.D7.D3.D$27.D3.D.D3.D.D6.D5.D6.D3.D3.D3.D$27.4D3.3D2.5D.
5D.5D3.D4.3D3.3D10$54.5B$53.8B$52.10B$52.11B$35.2A6.B2.2B3.12B.B$34.B
2AB4.22B2A$34.3B4.23B2A$35.B5.19B.4B$33.4B3.21B.3B$33.21B.6B$33.4BD
15B3.4B$33.5BD14B4.4B$32.6B2D13B5.4B$31.6B2D14B6.4B$32.5BD15B7.4B$32.
22B.BA4.4B$36.B4.B2A11BA.A4.4B$42.2A11B.2A5.4B$46.8B10.4B$47.6B12.4B$
48.3B15.3B$67.2B$68.B19$4D2.D3.D.D3.D9.D4.3D2.5D2.3D9.3D2.5D2.3D3.3D
2.5D2.3D4.D$D3.D.2D2.D.D3.D8.2D3.D3.D3.D3.D3.D7.D3.D.D5.D3.D.D3.D3.D
3.D3.D2.2D$D3.D.D.D.D.D3.D9.D7.D3.D3.D3.D7.D5.D9.D5.D3.D7.D3.D$4D2.D
2.2D.D.D.D.5D3.D6.D4.D4.4D8.3D2.3D6.D5.D4.D5.2D4.D$D3.D.D3.D.D.D.D9.D
5.D5.D7.D11.D.D7.D5.D5.D7.D3.D$D3.D.D3.D.2D.2D9.D4.D6.D7.D7.D3.D.D6.D
5.D6.D3.D3.D3.D$4D2.D3.D.D3.D8.3D2.5D3.D4.3D2.5D2.3D2.5D.5D.5D3.D4.3D
3.3D10$54.5B$53.8B$52.10B$52.11B$43.B2.2B3.12B.B$42.22B2A$35.2A4.23B
2A$34.B2AB3.19B.4B$24.B9.4B2.21B.3B$24.2B9.19B.6B$24.3B7.3BD15B3.4B$
24.4B.9BD14B4.4B$25.13B2D13B5.4B$26.11B2D14B6.4B$27.10BD15B7.4B$28.
26B.BA4.4B$29.6B.B4.B2A11BA.A4.4B$30.3B9.2A11B.2A5.4B$46.8B10.4B$47.
6B12.4B$48.3B15.3B$67.2B$68.B!-
MathAndCode
- Posts: 5166
- Joined: August 31st, 2020, 5:58 pm
Re: The Hunting of the Elementary Conduits
A unix also works with any timing.
Code: Select all
x = 32, y = 23, rule = TripleB3S23
2.2G$A.FG2$2.D$AGBG$.FC.G2.2G$3.CBD.FG$3.FG$4.A2.A2$22.2G$21.G.G$22.G3$10.G$11.G$12.G$11.G$9.2G2$30.2G$30.2G!Code: Select all
x = 32, y = 23, rule = TripleB3S23
2.2G$.FAEB$DFEA$DFA$.G.G3.B$2.G.G.AEG$3.G.AEAG$4.G3F$5.2D2$22.2G$21.G.G$22.G3$10.G$11.G$12.G$11.G$9.2G2$30.2G$30.2G!Actually, what happened is that while searching for conduits accepting the century, I (independently) noticed that the century has an internal glider that later gets destroyed.
Code: Select all
x = 18, y = 23, rule = Immigration
2A$2A7.2A$8.A$11.A$9.2A2$2A$2A6.A$7.A.2A$7.A4.A$8.A4.A$2A8.B$2A7.2B2.A2.A$10.2B2.A2.A$16.A3$9.2A2.2A$9.2A2.2A$13.A$13.A2.A$13.A.A$13.2A!Speaking of transparent block reactions, for which common objects have ways been searched to place a block (and possibly a beehive) in the path of those objects so that the object is consumed and then regenerated?
I am tentatively considering myself back.
Re: The Hunting of the Elementary Conduits
It's safe to assume that R's, B's, Herschels, pi-heptominoes and gliders have had fairly extensive transparent-object searches done. But a lot of that happened in a big push in the mid-1990s, mostly by Paul Callahan. So there is definitely search space that was not reachable in practice back then, that would be reachable now -- even with the same exact ptbsearch code.MathAndCode wrote: ↑November 22nd, 2020, 11:52 pmSpeaking of transparent block reactions, for which common objects have ways been searched to place a block (and possibly a beehive) in the path of those objects so that the object is consumed and then regenerated?
For example, not many searches have been done that involve two simultaneous transparent objects. In the 1990s that would have taken too much time and memory, but with the right limits set it might turn up something interesting now. Kazyan might have done some searching along these lines -- maybe he can say more about the boundaries of recent searches.