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17-bit SL Syntheses (100% Complete!)

For discussion of specific patterns or specific families of patterns, both newly-discovered and well-known.

Re: 17-bit SL Syntheses

Postby mniemiec » May 10th, 2014, 6:04 pm

Congratulations on the plethora of new syntheses (many of which are for objects that I've wasted much time on without any success).

A way to almost make #190:
(UPDATE: This is obviated by the solution above, but if this can be made to work, it might yield a cheaper synthesis)
x = 101, y = 51, rule = B3/S23
bo$bbo8bo$3o9bo$10b3o18bo39bo$14bo16bo39bo$14bobo$14boo$5bo$6boo19b5o
35b5o$5boo20b5o35b5o$14bo16boboo15b3o17booboo$14b3o17b3o12bo3bo16boobb
3o18boo$17boboo16boboo12bo23boboo13bobboboo$16boobo7bobobo4boobo11boo
14bobobo4boobo13bobboobo$19bo6bobbooboo5bo11bo14bobbooboo5bo14boo3bo$
16b3o9bo4bobb3o29bo4bobb3o17b3o$16bo13bobbobbo14bo18bobbobbo19bo$11boo
17bobbo36bobbo$10bobbo16bobbo36bobbo$boo7bobbo16bobbo36bobbo$obo8boo
18boo38boo$bbo14$89bo$88bobo$28b3o37b3o17bobo$27bo3bo35bo3bo17bo$27bo
39bo$28boob4o15b3o15boob4o$33b4o12bo3bo18b5o18boo$37boboo12bo23boboo8b
o4bobboboo$28booboo3boobo11boo15booboo3boobo8bobobbobboobo$27bob5o5bo
11bo15bob5o5bo8boo4boo3bo$30booboob3o31booboob3o17b3o$29bobb3obo14bo
17bobb3obo19bo$29b6o34b6o$29b6o34b6o$30bobbo36bobbo$31boo38boo!
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Re: 17-bit SL Syntheses

Postby Extrementhusiast » May 11th, 2014, 4:17 pm

#161 from #132:
x = 581, y = 42, rule = B3/S23
9bo$7bobo$8b2o2$14bobo$15b2o$15bo367bo$382bo$8bobo13bo106bo229bo20b3o$
9b2o11b2o108bo226bobo18bo$9bo6bo6b2o105b3o195bo31b2o6bo12bo$17bo78bo
37bo193bobo37bobo8b3o$15b3o79bo36bobo191b2o35bo2b2o16bobo20bo$95b3o36b
2o227bobo21b2o3bo14b2o$5bo93bo264b2o21bo2b2o16b2o$6bo92bobo104bo174b2o
8b2o12bo$4b3o92b2o15b2o89b2o173b2o19bobo$85bobo27b4o21b2o23b2o24b2o13b
2o173bo22b2o2bo$18bo2bo14bobo10bo24bo11b2o15bo11b2ob2o14bo5bobo21bo2bo
15bo6bo2bo23b2o15b2o27b2o30b2o32b2o31b2o21b2o20bobo126bo$18b4o15b2o8b
3o22b3o11bo14b3o13b2o13b3o5bo24b3o16b2o5b3o22bo2bo13bo2bo25bo2bo12bo
15bo2bo30bo2bo29bo2bo20bo2bo19bo2bo17b2obo13b2obo37b2obo18b2obo24bo14b
2obo19b2obo$22b2o13bo4bo3bo3b2o19bo3b2o23bo3b2o25bo3b2o31b2o13b2o9b2o
21b3o14b3o26b3o12bobo14b3o23bo7b3o30b3o21b3o16b2o2b3o17bob2o13bob2o37b
ob2o18bob2o22b3o9b2o3bob2o19bob2o$14b2obob2o2bo17bobobob2o2bo15b2obob
2o2bo19b2obob2o2bo24bob2o2bo28b2o2bo10b2o9b2o2bo24b2o15b2o27b2o10b2o
18b2o19bobo10b2o5bobo23b2o22b2o13bobo5b2o19b2o15b2o39b2o10bobo7b2o25b
2o4bo2bo6b2o21b2o$15bob2obobo14b2o2bobobo2bobo17bobo2bobo21bobo2bobo
25bo2bobo27bo2bobo10bobo8bobobo22b2o2bo12b2o2bo24b2o2bo27b2o2bo20b2o7b
2o2bo5b2o21b2o2bo19b2o2bo15bo2b2o2bo16b2o2bo12b2o2bo36b2o2bo11b2o4b2o
2bo24b2o5bo2bo3b2o2bo18b2o2bo$6b3o6bo5bo16b2o2b2ob2o2bo16bobob2o2bo22b
ob2o2bo23b2ob2o2bo28b2o2bo13bo5bobo3bo20bobobobo12bobobo24bobobo27bobo
bo29bobobo7bo22bobo21bobo20bobo18bobo14bobo3bobo24bo7bobo12bo6bobo27bo
5b2o5bobo17bo2bobo$3o5bo5b2o21bo28b2o26b2obo30bo27b2o29b2o25b2o3bo13bo
2bo25bo2bo28bo2bo24b3o3bo2bo29bo2bo20bo2bo19bo2bo17bo2bo13bo2bo4b2o2b
3o21bo4bo2bo18bo2bo23b3o13bo2bo18b2o2bo$2bo4bo86bo2bo28bobo28b2o2bo70b
2o15bobo2b3o4b2o32b2o27bo4b2o30b3o21b3o20b3o18b3o14b3o6bo2bo21b3o4b3o
13b2o4b3o26bo13b3o$bo93b2o29b2o28bo3b2o88b2o2bo68bo135bo42bobo32bo$
160bobo19b3o65bo4bo10b2o93b3o21b3o20b3o18b3o14b3o18b2o9b2o7b5o12bo6b3o
40b3o$184bo25bobo24b2o26bo2bo32bobo56bo2bo20bo2bo19bo2bo17bo2bo14bo2bo
17bobo7bobo7bo4bo18bo2bo15b2o22bo2bo$183bo27b2o19b3ob2o15b2o10bo2bo32b
2o32bo25b2o22b2o21b2o19b2o17b2o17bo11bo10bobo20b2o13b2ob2o23b2o$18bo
52b2o138bo22bo3bo15b2o10b2o34bo15b2o14bobo117b3o33b2o36b4o$17b2o51b2o
161bo19bo63bobo14b2o95bo24bo72b2o$17bobo52bo53b2o83b3o86b3o16bo106b2o
2b2o23bo$6b2o111b2o6b2o8b2o74bo88bo124b2obobo$5bobo59b2o51b2o4bo9b2o
74bo88bo28bo95bo115bo$7bo58bobo44b2o4bo10b3o5bo115b2o67bo5b2o211b2o$
68bo45b2o16bo75b3o42bobo67b2o4bobo11bo197bobo$70b2o41bo17bo78bo44bo66b
obo17b2o139b2o46b2o13b2o19bo$61b2o7bobo136bo132bobo139b2o44bobo12bobo
18b2o$60bobo7bo262b3o147bo48bo14bo18bobo$62bo270bo$334bo!

Only the first five steps are new; the rest were previously posted on page two of this thread.

EDIT: #132 from a presumably trivial 20-bitter:
x = 338, y = 45, rule = B3/S23
174bo35bo$175bo33bo$15b2o156b3o33b3o$14b3o$14b2obo159bo$15b3o160bo$16b
o159b3o16bo$193b2o$194b2o3bo$199bobo$199b2o52bo18bo$251b2o17b2o$o251b
2o17b2o$b2o13bobo172b3o$2o14b2o57bo115bo$17bo55b2o117bo112bobo$70bo3b
2o174b2o54b2o$68bobo7bo7bo115bobo45bobo53bo$69b2o7bobo5bobo113b2o49bo$
40bo4bobo30b2o6b2o77b3o2b2o31bo42bo7bo$6b2o33bo3b2o120bobobo74b2o7bo$
5bo2bo12bo17b3o4bo119bo3bo51b2o21bobo8bo$6b2o13bobo27bo45b3o3bo72bo10b
2o33bo34bo13bobo$11bo9b2o19b2o7bobo14bobo28bob2o73b2o8bo2bo33bo34bo12b
2o$10bobo29bo8b2o16b2o8b2o17bo3b2o5b2o14b2o48bobo8bobo35bo34bo5bo6bo$
11bobo4b3o22bo10b2o13bo9bo2bo27bo15bo60bo37bo34bo3bobo43b2o$13bo4bo23b
2o4b2o4bobo20b2o2b2o24b3o13b3o58b3o37b2o33b2o3bobo43bo$12bo6bo21bo6bob
o3bo12bo8bo23b2o5bo14bo60bo38bo13bobobo16bo7bo41bo3bo20bo2bo$12b2o28b
2o4bo16bobo9b2o20bobo6b2o12b4o13bobobo39b4o35b4o31b4o36bo9b5o20b4o$14b
o29bo21b2o11bo21bo8bo15bo60bo38bo34bo14b2o20bo13b2o22b2o$12b2obo26b2ob
o31b2obo27b2obo12b2obo57b2obo35b2obo31b2obob2o9b2o19b3o10b2o2bo17bob2o
2bo$11bobobo8bo16bobobo22bo7bobobo7b2o17bobobo11bobobo26b3o27bobobo34b
obobo30bobobobo3b3o6bo23b2o5bobobo18b2obobo$11bo2bo8b2o16bo2bo23b2o6bo
2bo7b2o18bo2bo12bo2bo29bo27bo2bo35bo2bo31bo2bo2bo35b2o6bo2bo23bo$12b2o
9bobo16b2o23bobo7b2o10bo18b2o14b2o29bo29b2o19b3o15b2o33b2o3bobo35bo6b
2o$206bo58bobo29b3o$207bo58bo32bo$15b3o280bo$17bo$16bo$24b3o237b2o21b
2o$24bo230b2o6b2o21bobo11bo$25bo230b2o7bo4b3o15bo11b2o16bo$255bo3b3o8b
o28bobo15b2o$259bo11bo45bobo$260bo!

This makes #161 cost 195 gliders, a new record for expense, for now.

EDIT 2: Trivial variant of #249 from a 12-bitter:
x = 170, y = 41, rule = B3/S23
102bo$101bo$101b3o3$128bobo$129b2o$129bo$120bo$121b2o$45bobo72b2o$46b
2o3bo$10b2o28b2o4bo2b2o20b2o56b2o29b2o$10bobo27bobo7b2o19bobo55bobo8bo
19bobo5b2o$12bo29bo30bo57bo9b2obo17bo6bo$11bob2o26bob2o27bob2o54bob2o
6b2o2bobo14bob2o3bo$bo9bo2bo22b2o2bo2bo23b2o2bo3bo4b2o2b2o31bo7b2o2bo
3bob2o6b2o15bo3bobo$2bo9b2o23bobob2o25bobob2ob2o5b2obobo30b2o6bobob2ob
2ob2o22b2o3b2o$3o36bo6bo23bo10bo3bo31bobo8bo31bo$4b3o31b2o6b2o3bo17b2o
56b2o32bo$6bo38bobo3bobo108bo$5bo8b2o35b2o110bo$13bobo148bo$15bo2b2o
143b2o$b3o14bobo$3bo6b2o6bo$2bo6bobo102b4o$11bo101bo3bo$117bo24b3o$
113bo2bo25bo$143bo3$131b3o$130bo2bo$133bo$133bo$130bobo$140bo$139b2o$
139bobo!

It's surprisingly simple, and yet I'm sure that the particular variant I found will surprise you.

EDIT 3: Possible predecessor to #191, from a similar 16-bitter:
x = 9, y = 7, rule = B3/S23
5b2obo$2b2o$3b2ob2o$obobobo$2obo2bo$3bobo$3b2o!
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Re: 17-bit SL Syntheses

Postby mniemiec » May 15th, 2014, 2:03 am

I finally converted the convoluted 25-glider snake-to-tailwise-eater converter into an form suitable for use by the construction expert system. It actually appears to be quite useful; it solves around 1-1.5% of still-lifes from 16-24 bits, something very few converters can claim. For example, it solves 4 17s (1.3%): 2 optimially, when the converter was first posted, and 2 others sub-optimally; it also solves 1 16 (1%): the last one on the list (eater-domino-eater), which it reduces to 38 gliders, a sizeable improvement over the custom 47-glider synthesis.

Now that #350 is solved, all 22-bit molds (and 23-bit jams) can be synthesized. Looking at the 229 18-bit still-lifes that have outwards-facing loaves (used to make the 23-bit molds and 24-bit jams), there appear to be only 11 that are not yet buildable:
x = 53, y = 38, rule = B3/S23
2ob2o11bob2o11b2o12b2obo$bobo12b2obo11bo2b2o9bob2o$bo2b3o12bobo10bobo
14b2o$2bobo2bo8b3ob2o9b2o2bo10b2o3bo$b2obobo8bo2bo11bo2bobo9bo2b3o$5bo
10bobo12bobob2o9bobo$17bo14bo14bo9$2bo13bo3bo9b2o13b2o$bobob2o8bobobob
o8bo4bo9bobo3bo$o2bobo10b2obo2bo9bobobo11bobobo$b2obo2bo10bob2o9b2obo
2bo8b2o3bo$4bob2o10bo12bo3b2o8bo2b3o$4bo14b3o10b3o11bobo$3b2o16bo12bo
12bo9$2o4bo10bo12b2o2b2o$obo2bobo8bobo11bobo2bo$3bo2bo8bo2bo2bo10b2o$b
2ob2o10b3obobo8bo2b4o$o2bo16b2o10bobo2bo$bobo14b2o13bo$2bo14bobo$18bo!


(I'm sure this list is much less formidable than the full list of unsolved 18-bit still-lifes, that has around 700 objects; I don't even want to think about those right now!)

I had thought I saw the tenth one somewhere at some point (i.e. the one with the loaf-with-bit inducting the bowtie) but I can't seem to find it anywhere. It should be easy to make - all it would need is to bring an approaching teardrop (or similar) and a bowtie together simultaneously. Unfortunately, almost all of the teardrop predecessors I know go through the pond-with-bit phase rather than loaf-with-bit, so while many would be suitable for the 19-bit cousin to this still-life, none are suitable for the 18-bit one.

Upon further searching, what I remembered wasn't a synthesis for that object - rather, a synthesis of still-life 21.113392 that can be made from a trivial derivative of it:
x = 34, y = 17, rule = B3/S23
8bo$7bo$7b3o3$7bo$6bobo18bo3boo$boobbobbobboo13bobobobbo$obo3b3obobo
14boobobo$bbo7boobb3o13boo$8boo4bo12b3o$7bobo5bo10bobbo$7boo17bobo$27b
o$9boo$9bobo$9bo!


While trying unsuccessfully to synthesize that, I instead found a ridiculously simple way to make #329 and its cousin from 11 and 10 gliders respectively, rather than 27 and 23 previously required. (The more conventional tub-to-barge converter also works, but requires a slightly more expensive add-inducting-block mechanism in the second case, and likely a much more expensive one in the first case).
x = 172, y = 90, rule = B3/S23
99bo$100boo$99boo3$3bo$4boo103bo$3boo39bo20bo29bo11boo16bo19bo19bo$45b
o19b3o27b3o10boo15b3o17b3o17b3o$bo26bo14b3obbo19bo29bo29bo19bo19bo$boo
25bo19bo16boobo26boobo11bo14boobo16boobo16boobo$obo25bo19bo16bobo27bob
o12boo13bobboboo4boo7bobboboo4boo7bobboboo$66bo29bo12bobo14boboboo4boo
8boboboo4boo8boboboo$49bo77bo19bo11b3o5bo$43boo3boo109bo$42bobo3bobo
109bo$44bo4$104boo$103boo$89bo15bo$89boo$88bobo19$124bo$123bo$123b3o
12$95bo39bo$95b3o37b3o$98bo4boobboo29boboo$95boobo5boobobo25booboboo$
95bobo5bo3bo27bobbo$96bo39bobo$137bo22$119boo$118boo$74bo45bo$74boo$
73bobo!
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Re: 17-bit SL Syntheses

Postby Extrementhusiast » May 15th, 2014, 9:20 pm

Trivial variant of #191 from a 16-bitter:
x = 257, y = 104, rule = B3/S23
131b2ob2ob2ob2ob2ob2ob2ob2ob2o$130bo26bo$130bo26bo2$130bo26bo$130bo21b
o4bo$150b2o$117b2o11bo20b2o4bo$118b2obobo6bo26bo$117bo3b2o$103bo18bo7b
o26bo$102bo27bo4bobo19bo$102b3o30b2o$107b7o16bo5bo20bo$108bo4bo16bo26b
o$109bo3bo$110bo2bo16bo26bo$109bobobo16bo26bo$108bo3b2o17b2ob2ob2ob2ob
2ob2ob2ob2ob2o$107bo5bo$106bo$105bo$104bo$103bo$102bo$101bo$100bo$99bo
$98bo19$131b2ob2ob2ob2ob2ob2ob2ob2ob2o$130bo26bo$130bo26bo2$130bo26bo$
130bo21bo4bo$150b2o$130bo20b2o4bo$81bo48bo26bo$82bo$67b2o11b3o47bo26bo
$68b2o60bo4bobo19bo$67bo67b2o$130bo5bo20bo$130bo26bo$58b7o$59bo4bo54bo
10bo26bo$60bo3bo53bobo9bo26bo76bo$61bo2bo53bobo10b2ob2ob2ob2ob2ob2ob2o
b2ob2o76bo$60bobobo54bo113b3o$59bo3b2o$58bo5bo30bo$57bo30bo5bo$56bo32b
o4b3o$55bo31b3o$54bo28b3o$53bo23b3o5bo36bo$52bo26bo4bo38bo$8bo42bo26bo
42b3o87bo$8bobo39bo158b2o10bo$8b2o5bobo31bo74bo85b2o7b2o$15b2o106bobo
94b2o$7bo8bo107b2o98bo$8b2o214bobo$7b2o51bo163b2o$58bobo107bo3b2o37b2o
$15bo43b2o105bobo3bo27b3o4b2o2bo15bo$14b2o46bo104b2o4b3o26bo4b2o3b3o
12bobo$2ob2o4b2o3bobo32bo11bo37bo29bo34b2o9bo4bo20bo12bo4bo7b2o$bobobo
3bo37b3o11b3o33b3o27b3o33bobo12b3o36b3o33b2o$bo2bobo3bo27b2ob2o3bo41b
2ob2o3bo21b2ob2o3bo38bo3b2ob2o3bo30b2ob2o3bo32b2obo2bo$2bobobo4bo27bob
obo3bo10bobo28bobobo3bo6b3o12bobobo3bo6b3o33bobobo3bo6b3o10b3o8bobobo
3bo6b3o23bobobobo$3b2ob2o4bo26bo2bobo3bo10b2o28bo2bobo3bo4b3o13bo2bobo
3bo4b3o34bo2bobo3bo4b3o13bo8bo2bobo3bo4b3o24bo2bob2o$13bo26bobobo4bo9b
o30bobobo4bo20bobobo4bo41bobobo4bo18bo10bobobo4bo31bobo$14bo26b2ob2o4b
o40b2ob2o4bo20b2ob2o4bo41b2ob2o4bo29b2ob2o4bo31b2o$6b2o7bo35bo49bo29bo
50bo38bo$6b2o8bo35bo49bo29bo50bo38bo$17bo26b2o7bo40b2o7bo20b2o7bo41b2o
7bo29b2o7bo7bo$6b2o8b2o26b2o8bo39b2o8bo19b2o8bo40b2o8bo28b2o8bo6bobo$
6b2o47bo49bo29bo50bo38bo5b2o$44b2o8b2o38b2o8b2o18b2o8b2o39b2o8b2o27b2o
8b2o$44b2o48b2o28b2o49b2o37b2o$229b2o3bo$220bo9b2obo$209bo10b2o7bo3b3o
$209b2o8bobo$208bobo!
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Re: 17-bit SL Syntheses

Postby dvgrn » May 15th, 2014, 9:51 pm

Extrementhusiast wrote:Trivial variant of #191 from a 16-bitter...

Ouch! After all that expense, you still worry about saving one cleanup glider with a kickback?

These last few constructions are starting to look very impressive, if a bit Rube Goldbergian... Hey! Isn't that my backward eater construction from an old Glue recipe, there in the middle? Good to see it finding a new use.

At some point will a number of bits be reached where a still life is actually not glider-constructible, do you think? -- not just hard to find a solution in practice, but actually so delicately balanced that it really can't be built incrementally?
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Re: 17-bit SL Syntheses

Postby mniemiec » May 16th, 2014, 10:42 am

dvgrn wrote:At some point will a number of bits be reached where a still life is actually not glider-constructible, do you think? -- not just hard to find a solution in practice, but actually so delicately balanced that it really can't be built incrementally?


Many years ago, I proposed a possible way to synthesize all still-lifes (and, by extension, all oscillators) - in a fashion similar to that used by 2D and 3D printers. Consider still-lifes to be period-1 oscillators. These can be divided into thee sections: the rotor (i.e. the part you actually want) and the stator (stuff to support the rotor - temporary cells used to keep the rotor stable), which in turn is divided into bushing (cells that touch the rotor) and casing (cells that don't).

Choose a specific origin point, with everything above that point and/or directly left to be part of the rotor. The origin and everything below and/or directly right of it are part of the stator. It turns out that the number of stator configurations required to support this is fairly small; it can be mostly be modelled by a strip around 3-4 cells thick, and several dozen different states.

A universal construction proof would merely consist of a complete set of constructions that could flip the state of the origin cell in every possible stator configuration.

If the origin cell is the right state for the result still-life, the origin point can be moved right one position. If it is the wrong state, it must first be flipped (by one of the above constructions), after which the point can be moved. By induction, this allows construction of any row of rotor cells. By similarly repeating the process on subsequent rows, and including two empty rows at the bottom, one could theoretically synthesize any configuration of still cells (still-lifes, pseudo-still-lifes, constellations, etc.)

The same argument could also be extended to oscillators, except the number of required stator states (and the number of construction methods - and also their complexity - would be drastically increased, with different ones needed for each possible period). Period 2 might not be too hard, but higher periods might be much more difficult.
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Re: 17-bit SL Syntheses

Postby Extrementhusiast » May 16th, 2014, 6:34 pm

#170 from the corresponding 16-bitter:
x = 111, y = 42, rule = B3/S23
72bo$33bobo34bobo$33b2o36b2o$34bo$73bo17bo$73bobo15bobo$67bo5b2o16b2o$
65bobo$66b2o4$78bo$49bo28bobo$47b2o29b2o$48b2o$6b2o2b2o48b2o2b2o38b2o
2b2o$6bobo2bo48bobo2bo3b2o33bobo2bo$8b2o52b2o4bobo35b2o$6bo2bobo48bo2b
obo2bo35bo2bobo$6b2o2b2o48b2o2b2o3bo34b2o2bobo$68b2o39bo2$81b2o$80b2ob
2o$81b4o$82b2o2$69b2o$58b2o9bobo$57bobo9bo$59bo5b2o$64b2o$66bo$20bo$
20b2o$19bobo3bo$23b2o$24b2o$2o$b2o$o!


EDIT: Possible final step for #175:
x = 29, y = 35, rule = B3/S23
13bo$o13bo$b2o9b3o$2o$17bo$4bo12bobo$5b2o10b2o$4b2o$19bo$18b2o$18bobo
2$10b3o4$13b2o3bo$8b2obo2bo2bobo$8bob4o3b2o2$9b2o2b3o9b3o$9bo2bo2bo2b
2o5bo$11b2o5b2o6bo4$15b2o$15bobo9bo$16b2o8b2o$26bobo$8bo$8b2o3bo$7bobo
3b2o6b2o$12bobo6bobo$21bo!


EDIT 2: #175 from a 17-bitter not on the list, in a stupidly simple way:
x = 56, y = 55, rule = B3/S23
2bo$obo$b2o8$22b2obo$22bob4o$28bo$23b2o2b2o$23bo$25bo$24b2o$17b2ob2o$
17b2ob2o6$10bo$11b2o$10b2o2$9bo$8b2o$8bobo$46b2o$45b2o$47bo17$54bo$53b
2o$32bo20bobo$31b2o$31bobo!


EDIT 3: Trivial variant of #380 from a 17-bitter not on the list:
x = 44, y = 37, rule = B3/S23
23bo$23bobo$23b2o2$19bobo$12bo7b2o$13b2o5bo$12b2o$24bo$24bobo$24b2o2$
27b2o$9bo16bobo$10b2o14b2o5bo$9b2o22bobo$17b2ob2ob2o8b2o$17b2obo3bo$ob
o18b2o2b2o$b2o20b2o2bo$bo21bo2bo$5b2o17b2o$4bobo$6bo12b2o6b2o$19bobo5b
obo$19bo8b2o$9bo24b3o$9b2o13b2o8bo$8bobo4b2o6b2o10bo$16b2o7bo$15bo3b3o
$19bo$20bo2$42b2o$41b2o$43bo!
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Re: 17-bit SL Syntheses

Postby mniemiec » May 17th, 2014, 1:40 pm

249 and 390 eliminate the 4 remaining trivial derived still-lifes. By my count, there are only two 17-bit still-lifes left to go: 189 and 297!
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Re: 17-bit SL Syntheses

Postby Extrementhusiast » May 17th, 2014, 2:17 pm

Different possible predecessor for #297:
x = 17, y = 11, rule = B3/S23
7b3o$b2ob9ob2o$3ob9ob3o$b2o11b2o$5b2o3b2o$6bo3bo$5bo5bo$5b2o3b2o$7bobo
$7bobo$8bo!


EDIT: Possible final step for #189:
x = 24, y = 32, rule = B3/S23
13bobo$16bo$16bo$5bo7bo2bo5bo$4bo9b3o4bo$o3b3o14b3o$b2o7bo$2o6b2o$9b2o
$15bobo$15b2o$16bo3$2b2o$bo2bob2o6bobo$o2b2obobo5b2o$b2o5bo6bo$3bob3o$
3b2o13b3o$6b2o10bo$7bo11bo$6bo3b2o$6b2o2b2o6$4b3o$6bo$5bo!


EDIT 2: Slight variation of that step, using a side for stabilization instead of a snake:
x = 33, y = 38, rule = B3/S23
22b2o$22b3o$21bob2o$21b3o$22bo$13bobo14bobo$6bo6b2o15b2o$7bo6bo3bo12bo
$5b3o9bo$17b3o$24bo$24bobo$24b2o4$23bo$9b2o12bobo$8bo2bob2o8b2o$7bo2b
2obobo$8b2o5bo$10bob3o$10b2o$13b2o13bo$2bo7b3obo12b2o$obo7bo6b2o8bobo$
b2o14b2o2$3b3o$5bo$4bo2$18b2o$17b2o$19bo$25b2o$24b2o$26bo!


EDIT 3: #189 outright from a 17-bitter apparently not on the list:
x = 27, y = 28, rule = B3/S23
17bo$16bo$4bo11b3o$5b2o$4b2o3$11b2o$12bo$10bo$10b2o$12bo9bo$12bo8bobo$
8b2ob2ob2o5bo2bo$7bobobo2bo7b2o$8bo3bobo$13bo$3o21b3o$2bo21bo$bo23bo3$
9b2o$10b2o6b2o$9bo7b2o$13b3o3bo$15bo$14bo!

And the unusual component strikes again!

EDIT 4: #297 from a trivial 18-bitter:
x = 91, y = 53, rule = B3/S23
9bo$10bo$8b3o7$22b2o$21b2o$17bobo3bo45bo$18b2o47b2o$18bo49b2o2$4bo$5b
2o38bo$4b2o40b2o$45b2o12bo$57b2o$10bo47b2o$11bo$9b3o51bo$27b2o22b2o9b
2o$27bobo21bobo8bobo$29bo23bo$25b4o5bo14b4o5bo9bobo14b2ob2o$24bobo6bob
o14bo6bobo4b2o2b2o16bobo$24bo8b2o13bo8b2o5bobo2bo14bo5bo$25bo22b2o14bo
19b2o3b2o$26bob2obo18bob2obo30bobo$24bobobob2o18bobob2o30bobo$24b2o25b
o35bo3$59b3o$2o57bo$b2o57bo$o4$b2o$obo$2bo$36b2o$10b3o23bobo$12bo23bo$
11bo2$32b3o$32bo$33bo!

/thread
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Re: 17-bit SL Syntheses

Postby dvgrn » May 19th, 2014, 8:04 pm

Extrementhusiast wrote:EDIT 3: #189 outright from a 17-bitter apparently not on the list:
EDIT 4: #297 from a trivial 18-bitter:
/thread

What, no room left in the thread for congratulations? I'm going to put some in anyway.

Congratulations to all involved! This thread has been a wonderful education in glider-construction techniques -- and I should have studied harder, obviously, since I didn't do very well in the finals.

-- Now, please try not to ask Mark about unsolved 18-bit still lifes, at least until he has time to get his latest-and-greatest Web pages all sorted out and online again. I got a sneak preview several months ago, and it looks like it will be a wonderful resource for obsessive high-energy glider physicists.
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Re: 17-bit SL Syntheses

Postby Extrementhusiast » May 19th, 2014, 8:59 pm

dvgrn wrote:
Extrementhusiast wrote:EDIT 3: #189 outright from a 17-bitter apparently not on the list:
EDIT 4: #297 from a trivial 18-bitter:
/thread

What, no room left in the thread for congratulations? I'm going to put some in anyway.

Congratulations to all involved! This thread has been a wonderful education in glider-construction techniques -- and I should have studied harder, obviously, since I didn't do very well in the finals.

-- Now, please try not to ask Mark about unsolved 18-bit still lifes, at least until he has time to get his latest-and-greatest Web pages all sorted out and online again. I got a sneak preview several months ago, and it looks like it will be a wonderful resource for obsessive high-energy glider physicists.


It's OK; I need just a bit of a break, too. In the meantime, I'll work on my other project.
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Re: 17-bit SL Syntheses (100% Complete!)

Postby mniemiec » May 19th, 2014, 10:41 pm

Extrementhusiast wrote:#161 from #132:

You use 16 gliders to convert a carrier into a teardrop in 5 steps. This can be done with 4 gliders in 1 step, saving 12 gliders:
x = 36, y = 17, rule = B3/S23
11boo18boo$10bobbo16bobbo$11b3o17b3o$14boo18boo$11boobbo15boobbo$9bobb
obo8bo6bobobo$9boobbo7boo7bobbo$22boo7boo4$15boo$15bobo$boo12bo$obo8b
3o$bbo10bo$12bo!


Extrementhusiast wrote:This makes #161 cost 195 gliders, a new record for expense, for now.

The above optimization should reduce this to 183. However, by my count, it's 184. Either one of us miscounted by one, or my instantiations of one of the missing steps is slightly sub-optimal. Here is my fully-instantiated synthesis:
x = 314, y = 282, rule = B3/S23
252bo$252bobo$252boo$250bo$248bobo19boo$249boo18bobbo$270boo$21bo13bo
19bo19bo19bo19bo19bo19bo19bo19bo19bo19bo19bo19bo$21bobo10bobo17bobo17b
obo17bobo17bobo17bobo17bobo17bobo17bobo17bobo17bobo17bobo17bobo$17boo
bboo12bobo17bobo17bobo17bobo17bobo17bobo17bobo17bobo17bobo17bobo17bobo
17bobo17bobo$17bobo17bo19bo19bo19bo19bo19bo19bo19bo19bo19bo19bo19bo19b
o$13bo3bo18bo19bo19bo19bo19bo19bo19bo19bo19bo19bo19bo19bo19bo$14boo20b
oo18boo18boo18boo18boo18boo18boo18boo7bo10boo18boo18boo18boo18boo$13b
oo170bobo10bo19bo19bo19bo19bo$17boo57boo18boo18boo18boo18boo18boo7boo
9boobo16boobo16boobo16boobo16boobo$18boo37b3o16boo18boo16bobbo16bobbo
16bobbo16bobbo16bobbobo14bobbobo8bo6bobobo15bobobo15bobobo$17bo39bo56b
oo18boo18boo18boo5boo11boobbo15boobbo7boo7bobbo16bobbo16bobbo$58bo122b
obo43boo7boo18boo18boo$54b3o47bo76bo4boo$56bo46bo82bobo$55bo47b3o73bo
6bo$99b3o13boo18boo42boo39boo$99bo15boo18boo41bobo39bobo$86b3o11bo81b
oo22boo12bo$88bo48b3o42bobo20bobo8b3o$87bo49bo44bo24bo10bo$138bo78bo$$
101boo$100boo$102bo6$19boo$18b3o$18boobo$19b3o$20bo6$4bo$5boo13bobo$4b
oo14boo82bo85bo$21bo80boo85bo$99bo3boo84b3o29bo$97bobo7bo7bo71bo32bo$
98boo7bobo5bobo67bobo32b3o$54bo4bobo45boo6boo69boo63boo$10boo43bo3boo
159bo29bobo$9bobbo12bo27b3o4bo159boo29bo$10boo13bobo37bo69b3o3bo57b3o
6boo9bobo16boo28boo$15bo9boo9boo18boo7bobo29bobo37boboo58bo7bobbo26bo
bbo26bobbo$14bobo19bo19bo8boo11boo18boo8boo17boo7bo3boo5boo18boo18boo
11bo6bobo27bobo27bobo$15bobo4b3o12bo19bo10boo8bobbo16bo9bobbo16bo19bo
19bo19bo19bo29bo29bo$17bo4bo13boo18boo4boo4bobo5boobboo24boobboo13b3o
17b3o17b3o17b3o17b3o27b3o27b3o$16bo6bo11bo19bo6bobo3bo6bo20bo8bo19bo
12boo5bo18bo19bo19bo29bo29bo$16boo18boo18boo4bo13boo16bobo9boo18boo9bo
bo6boo16b4o16b4o16b4o26b4o26b4o$18bo19bo19bo19bo16boo11bo19bo10bo8bo
19bo19bo19bo29bo29bo$16boobo16boobo16boobo16boobo26boobo16boobo16boobo
16boobo16boobo16boobo26boobo26boobo$15bobobo8bo6bobobo15bobobo15bobobo
17bo7bobobo7boo6bobobo15bobobo15bobobo15bobobo15bobobo25bobobo25bobobo
$15bobbo8boo6bobbo16bobbo16bobbo18boo6bobbo7boo7bobbo16bobbo16bobbo16b
obbo16bobbo26bobbo26bobbo$16boo9bobo6boo18boo18boo18bobo7boo10bo7boo
18boo18boo18boo18boo28boo28boo3$19b3o$21bo$20bo$28b3o$28bo$29bo9$25bo$
26bo$24b3o$$28bo$29bo$27b3o16bo$44boo$45boo3bo126bo$50bobo122boo$50boo
124boo$$182bobo47bo$42b3o137boo38bo3bobo4bo$42bo140bo36bobo4boobb3o$
43bo83bo93boo4bo$128bo3bo18boo18boo11boo61boo18boo28boo$53bobo48bo21b
3oboo18bobbo16bobbo10bobo13boo23boo3boo15bobo17bobo27bobo$53boo48bo27b
oo17bobbo16bobbo10bo15bo23bobo3bo19bo19bo29bo$16b3obboo31bo25bo19bobb
3o45boo18boo28bo24bo4bo19bo19bo29bo$18bobobo56bobo17bobo80bo19bo29bo
19bo19bo29bo$17bo3bo52boo3bobo12boo3bobo12boo18boo18boo18boo5boo20bo
29bo19bo19bo29bo$27bo10boo34bo5bo13bo5bo13bo19bo19bo19bo6bobo20bo29bo
19bo19bo29bo$27boo8bobbo34bo19bo19bo19bo19bo19bo29bo29bo19bo19bo29bo$
26bobo8bobo36bo9boo8bo9boo8bo19bo19bo19bo29bo29bo19bo19bo29bo$38bo38bo
8boo9bo8boo9bo19bo19bo19bo29bo29bo19bo19bo8bo20bo$35b3o38boo18boo18boo
18boo18boo18boo28boo28boo18boo18boo9bo18boo$34bo39bo19bo19bo19bo19bo
19bo29bo29bo19bo19bo10b3o16bo$34b4o36b4o16b4o16b4o16b4o16b4o16b4o26b4o
26b4o16b4o16b4o26b4o$38bo39bo19bo19bo19bo19bo19bo29bo29bo19bo19bo5b3o
21bo$36boobo36boobo16boobo16boobo16boobo16boobo16boobo26boobo26boobo
16boobo16boobo4bo21booboboo$5b3o27bobobo35bobobo15bobobo15bobobo15bobo
bo15bobobo15bobobo25bobobo25bobobo15bobobo15bobobo5bo19bobobobobo$7bo
27bobbo36bobbo16bobbo16bobbo16bobbo16bobbo16bobbo26bobbo26bobbo16bobbo
16bobbo26bobbo3bo$6bo29boo19b3o16boo18boo18boo18boo18boo18boo28boo28b
oo18boo18boo4bo23boo$57bo224boo$58bo222bobo5$230bo$228boo$229boo4$7boo
28boo18boo28boo18boo28boo28boo28boo28boo$7bobo27bobo17bobo27bobo17bobo
27bobo27bobo27bobo27bobo$10bo29bo19bo29bo19bo29bo29bo29bo29bo59bo$11bo
29bo19bo29bo19bo29bo29bo29bo21bo7bo57bo$12bo29bo19bo29bo19bo29bo29bo
29bo20boo7bo56b3o$13bo29bo19bo29bo19bo29bo29bo29bo18bobo8bo$14bo29bo
19bo29bo19bo29bo29bo29bo29bo13bobo16boo18boo$15bo29bo19bo29bo19bo7bo
21bo29bo29bo29bo12boo17boo18boo$16bo29bo19bo29bo19bo5bo23bo5bo23bo5bo
23bo5bo23bo5bo6bo$17bo29bo19bo29bo19bo4b3o22bo3bobo23bo3bobo23bo3bobo
23bo3bobo23boo18boo18boo$16boo28boo18boo28boo18boo28boo3bobo22boo3bobo
22boo3bobo22boo3bobo23bo19bo19bo$14bo29bo19bo29bo19bo10b3o16bo7bo21bo
7bo21bo7bo21bo7bo21bo3bo15bo3bo15bo3bo$14b4o26b4o16b4o11bo14b4o16b4o7b
o18b4o26b4o26b4o26b4o26b5o15b5o15b5o$18bo29bo19bo9bo19bo19bo7bo21bo29b
o29bo29bo14boo14boo18boo18boo$16booboboo23booboboo13booboboo5b3o15boob
oboo13booboboo23booboboo23booboboo9bo13booboboo23booboboo9boo12boobbo
15boobbo15boobbo$15bobobobobo21bobobobo13bobobobo23bobobobo13bobobobo
23bobobobo23bobobobo10bobo10bobobobo3b3o17bobobobo3b3o6bo10bobobo15bob
obo15bobobo$15bobbo3bo22bobbobbo13bobbobbo23bobbobbo13bobbobbo23bobbo
bbo23bobbobbo10boo11bobbobbo23bobbobbo23bobbo16bobbo16bobbo$16boo28boo
3boo13boo3boo4b3o16boo3bobo12boo3bobo22boo3bobo22boo3bobo22boo3bobo22b
oo3bobo22boo18boo18boo$77bo24bobo17bobo27bobo27bobo4b3o20bobo27bobo$
22b3o53bo24bo19bo29bo29bo5bo23bo29bo$24bobbo54boo106bo$23bobbo55bobo$
26b3o53bo$241boo$232boo6boo$146bobo84boo7bo4b3o$147boo83bo3b3o8bo$147b
o88bo11bo$154bo82bo$22bobo130bo$23boo128b3o$23bo$148bo$149bo8bo$147b3o
8bobo120bo$154bo3boo122bo$155boo123b3o$154boo128bo$284bobo$27boo28bo
85bo140boo$27bo28bo87boo124bobo$24bo3bo16bobbo7b3o6bobbo16bobbo16bobbo
16bobbo14boo10bobbo19bo6bobo10bo19bo19bo19bo12boo15bo19bo$14bo9b5o16b
4o16b4o16b4o16b4o16b4o26b4o17b3o7boo8b3o17b3o17b3o17b3o12bo14b3o17b3o$
15bo13boo18boo6b3o9boo18boo18boo18boo28boo10bo3bo3boo5bo4bo3bo3boo14bo
3boo14bo3boo14bo3boo24bo3boo14bo3boo$13b3o10boobbo13boboobbo8bo4boboo
bbo10booboboobbo10booboboobbo10booboboobbo14boo4booboboobbo9boboboboo
bbo9boboboboobbo10booboboobbo10booboboobbo10booboboobbo20booboboobbo
13boboobbo$18boo5bobobo14boobobo8bo5boobobo10boboboobobo10boboboobobo
12boboobobo9boo5boo4boboobobo10bobobobbobo6boobbobobobbobo12bobobbobo
12bobobbobo12bobobbobo22bobobbobo14bobbobo$17boo6bobbo19bo19bo12bo6bo
12bo6bo13bo5bo11boo3bo6bo5bo12booboobbo8boobbooboobbo11boboboobbo11bob
oboobbo13boboobbo23boboobbo12booboobbo$19bo6boo33bo59boo16bo11boo33bo
23boo18boo17boobo26boobo19bo$14b3o43boo187bobbo26bobbo17bobo$16bo43bob
o36b3o148boo28boo18boo$15bo80bobbo$97bobbo$95b3o54b3o$4boo146bo82boo$
3bobo11bo127bo7bo80boo$5bo11boo16bo109boo89bo$16bobo15boo108bobo$34bob
o194boo$230bobo$232bo$234boo$225boo7bobo$224bobo7bo$226bo5$283bo$282bo
$245bo36b3o$25bo217bobo34bo$26bo178bo38boo6bo28bo$24b3o178bobo44bobo
24b3o$28bo176boo42bobboo32bobo$28bobo216bobo37boo3bo$28boo218boo37bobb
oo$281boo8boo$282boo$10boo269bo23bo$9b4o21boo20boo18boo18boo18boo18boo
18boo18boo28boo18boo18boo17boo18boo17bobo$9booboo14bo5bobo18bobbo16bo
bbo16bobbo16bobbo16bobbo16bobbo16bobbo26bobbo16bobbo16bobbo16bobbo16bo
bbo16bobbo$11boo13b3o5bo21b3o17b3o17b3o17b3o17b3o17b3o17b3o19bo7b3o17b
3o17b3o17b3o17b3o17b3o$25bo3boo28boo18boo18boo18boo18boo18boo18boo15bo
bo10boo5bobo10boo18boo18boo18boo18boo$24boboobbo25boobbo15boobbo15boo
bbo15boobbo15boobbo15boobbo15boobbo16boo7boobbo5boo8boobbo15boobbo15b
oobbo15boobbo15boobbo$24bobbobo21boobobbobo11boobobbobo14bobbobo14bobb
obo8bo6bobobo15bobobo15bobobo25bobobo7bo9bobo17bobo17bobo17bobo17bobo$
21booboobbo22booboobbo12booboobbo15boobbo15boobbo7boo7bobbo16bobbo16bo
bbo20b3o3bobbo16bobbo16bobbo16bobbo16bobbo16bobbo$22bo44b3o57boo7boo
18boo18boo23bo4boo17b3o17b3o17b3o17b3o17b3o$20bobo46bo130bo$20boo46bo
156b3o17b3o17b3o17b3o17b3o$162bobo59bobbo16bobbo16bobbo16bobbo16bobbo$
120boo40boo18bo29bo12boo18boo18boo18boo18boo$120bobo40bo17bobo11boo14b
obo$106boo12bo60boo11bobo14boo$105bobo8b3o42b3o32bo$20boo85bo10bo44bo$
13boo6boo8boo84bo44bo44bo$14boo4bo9boo168bo5boo$13bo10b3o5bo167boo4bob
o11bo$26bo172bobo17boo$25bo193bobo$210b3o$210bo$211bo21$6bo$4boo$5boo$
bbo$obo$boobbo$4bobo212bo$5bobbo16boobo16boobo16boobo16boobo26boobo16b
oobo16boobo16boobo16boobo21bo14boobo16boobo$bboobb3o16boboo16boboo16bo
boo16boboo26boboo16boboo16boboo16boboo11boo3boboo19b3o9boo3boboo16bob
oo$bobo5boo18boo18boo18boo18boo28boo18boo18boo8bobo7boo8bobbo6boo22boo
4bobbo6boo18boo$3bobboobbo15boobbo15boobbo15boobbo15boobbo25boobbo15b
oobbo15boobbo9boo4boobbo8bobbo3boobbo21boo5bobbo3boobbo15boobbo$7bobo
17bobo17bobo17bobo17bobo3bobo21bobo9bo7bobo17bobo10bo6bobo10boo5bobo
24bo5boo5bobo14bobbobo$5bobbo16bobbo16bobbo16bobbo16bobbo4boobb3o15bo
bbo11bo4bobbo16bobbo16bobbo16bobbo20b3o13bobbo15boobbo$5b3o17b3o17b3o
17b3o17b3o6bobbo17b3o10b3o4b3o17b3o11boo4b3o17b3o23bo13b3o$98bo69bobo
49bo$5b3o17b3o17b3o17b3o17b3o18boo7b5o6boo7b5o17b3o10bo6b3o17b3o37b3o$
4bobbo16bobbo16bobbo17bobbo16bobbo17bobo6bo4bo4bobo7bo4bo16bobbo16bobb
o16bobbo12boo22bobbo$5boo18boo18boo20boo18boo17bo11bobo6bo10bobo18boo
18boo18boo10booboo23boo$93b3o22boo18boo71b4o$47bo47bo116boo$42boobboo
46bo$43boobobo$42bo182bo$225boo$224bobo$131boo81boo13boo19bo$132boo79b
obo12bobo18boo$131bo83bo14bo18bobo!


Extrementhusiast wrote:This makes #161 cost 195 gliders, a new record for expense, for now.

There is one other one also costing 195, and this one is no longer that expensive. Here are the still-lifes in my lists costing more than 100 gliders (195, 187, 184, 160, 110, 108, 105, 102):
x = 110, y = 7, rule = B3/S23
oo14boo12boobbo12boo11booboo11booboo9boo12bobbo$o14bobbo11bobbobo10bo
bboboo8bobobo9bobobobo7bobo12b4o$bobo12bobo13boobbo8bobboobo8bo5bo8bo
bbobbo6bobbo16boo$oob3o9boob3o14boo9boo3bo8bob3obo9bobobo7booboboo8bob
oobbo$o5bo8bo5bo9boboo13b3o10bobobo11bobo10bobbo9boobobo$3b3o12b3o10b
oobo13bo29bo11bobo14bo$bboo13boo72bo!

There are also a few non-still-lifes: Hustler II (155), Nicolay Beluchenko's 204-bit P47 hassler (146), 44-bit P12 #1 (whose stator resembles an encapsulated box) (142), Pressure Cooker (120), 65-bit P13 w/two true Eater-2s (113), LW Emulator (111), 16-bit dual griddle w/two tubs with griddles facing in opposite directions (103).

dvgrn wrote:What, no room left in the thread for congratulations? I'm going to put some in anyway.

I'll definitely second that. I've contributed a bit to this, but some of Martin's syntheses have been no less than amazing (most recently, #297 that spontaneously pops out of primordial chaos, like Venus on the half-shell)

dvgrn wrote:Congratulations to all involved! This thread has been a wonderful education in glider-construction techniques -- and I should have studied harder, obviously, since I didn't do very well in the finals.

The fact that your main expertise obviously lies elsewhere (e.g. self-moving spaceships whose timings are so complex that even attempting to think about them makes my brain melt), yet you were still able to make some significant contributions mean that you did quite well indeed!

dvgrn wrote:Now, please try not to ask Mark about unsolved 18-bit still lifes, at least until he has time to get his latest-and-greatest Web pages all sorted out and online again. I got a sneak preview several months ago, and it looks like it will be a wonderful resource for obsessive high-energy glider physicists

As I had mentioned in a recent point, the very thought of attempting the 18-bit still-lifes fills me with dread. I'm sure the talent pool we have here would be quite equal to the task. Unfortunately, there are more than twice as many objects to do as with the 17s, and given how long those took (around 5 months), I can't imagine anyone would want to spend a year of their life on this task anytime soon. I know I don't! As it is now, with all the discoveries in this thread alone that have been coming up, and with me working a full-time job, merely collecting, converting, and cataloguing it all takes about half my free time!

I did post a very small subset of 11 18-bit still-lifes that it would be nice to find syntheses for (and this is not a high priority thing) - primarly to finish off the list of 23-bit jams - but those are there for a purpose, rather than just the Pokemon Imperative - "gotta synthesize them all".

The main thing I still need to do for my web pages is to un-break the search page. It used to work fine, but then I made several changes, and now some of the key functions no longer work (javascript errors, incorrect behavior for some things, incorrect results for others, etc.) - definitely not acceptable. I really want it to be in a state when I can publish it and get it out of my hair (and, also very importantly, to be able to use it as a functional tool for my own use!)
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Re: 17-bit SL Syntheses (100% Complete!)

Postby Sokwe » May 19th, 2014, 10:47 pm

Incredible! I've been too busy lately to make any contributions to this project, but I have been constantly watching the progress. Congratulations all around!
-Matthias Merzenich
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Re: 17-bit SL Syntheses (100% Complete!)

Postby dvgrn » May 20th, 2014, 8:09 am

mniemiec wrote:The above optimization should reduce this to 183. However, by my count, it's 184. Either one of us miscounted by one, or my instantiations of one of the missing steps is slightly sub-optimal. Here is my fully-instantiated synthesis...

Here's a way to shave two more gliders off of one of those steps. As in a previous case, the LWSS is unnecessarily expensive:

x = 76, y = 40, rule = B3/S23
15b2o$14b3o$14b2obo$15b3o$16bo4$62bo$61bo$o39bo20b3o$b2o13bobo22b2o13b
obo$2o14b2o22b2o14b2o$17bo39bo5$6b2o38b2o$5bo2bo12bo23bo2bo12bo$6b2o
13bobo22b2o13bobo$11bo9b2o28bo9b2o9b2o$10bobo37bobo19bo$11bobo4b3o30bo
bo4b3o12bo$13bo4bo34bo4bo13b2o$12bo6bo32bo6bo11bo$12b2o38b2o18b2o$14bo
39bo19bo$12b2obo36b2obo16b2obo$11bobobo8bo26bobobo8bo6bobobo$11bo2bo8b
2o26bo2bo8b2o6bo2bo$12b2o9bobo26b2o9bobo6b2o3$15b3o37b3o$17bo39bo$16bo
39bo$24b3o37b3o$24bo39bo$25bo39bo!

EDIT: Oops, and that nice self-cleaning diagonal fuse is a bit pricey, too -- can do the same thing by cleaning up after a shorter fuse, saving a half-dozen more gliders:

x = 366, y = 33, rule = B3/S23
334bobo$330bo3b2o$328b2o5bo$329b2o$12bo$2bo3bobo4bo$obo4b2o2b3o$b2o4bo
$37b2o18b2o28b2o17b2o28b2o18b2o28b2o18b2o28b2o28b2o28b2o28b2o$5b2o3b2o
25bobo17bobo27bobo16bobo27bobo17bobo27bobo17bobo27bobo27bobo27bobo27bo
bo$4bobo3bo29bo19bo29bo18bo29bo19bo29bo19bo29bo29bo29bo29bo13bobo$6bo
4bo29bo19bo29bo18bo29bo19bo29bo19bo7bo21bo29bo29bo29bo12b2o$12bo29bo
19bo8bo20bo18bo29bo19bo29bo19bo5bo23bo5bo23bo5bo23bo5bo13bo9bo5bo6bo$
13bo29bo17b2o9bo20bo18bo29bo19bo29bo19bo4b3o22bo3bobo23bo3bobo23bo3bob
o12b2o9bo3bobo23b2o$12b2o28b2o15bo10b3o19b2o17b2o28b2o18b2o28b2o18b2o
28b2o3bobo22b2o3bobo22b2o3bobo11bobo8b2o3bobo23bo$10bo29bo18b4o27bo18b
o29bo19bo29bo19bo10b3o16bo7bo21bo7bo21bo7bo21bo7bo21bo3bo$10b4o26b4o
19bo5b3o18b4o15b4o26b4o16b4o11bo14b4o16b4o7bo18b4o26b4o26b4o26b4o26b5o
$14bo29bo16b2obo4bo24bo18bo29bo19bo9bo19bo19bo7bo21bo29bo29bo29bo14b2o
14b2o$12b2obo26b2obo14bobobo5bo21b2obob2o12b2obob2o23b2obob2o13b2obob
2o5b3o15b2obob2o13b2obob2o23b2obob2o23b2obob2o9bo13b2obob2o23b2obob2o
9b2o12b2o2bo$11bobobo25bobobo14bo2bo27bobobobobo10bobobobobo21bobobobo
13bobobobo23bobobobo13bobobobo23bobobobo23bobobobo10bobo10bobobobo3b3o
17bobobobo3b3o6bo10bobobo$11bo2bo26bo2bo16b2o4bo23bo2bo3bo11bo2bo3bo
22bo2bo2bo13bo2bo2bo23bo2bo2bo13bo2bo2bo23bo2bo2bo23bo2bo2bo10b2o11bo
2bo2bo23bo2bo2bo23bo2bo$12b2o28b2o23b2o23b2o17b2o28b2o3b2o13b2o3b2o4b
3o16b2o3bobo12b2o3bobo22b2o3bobo22b2o3bobo22b2o3bobo22b2o3bobo22b2o$
66bobo103bo24bobo17bobo27bobo27bobo4b3o20bobo27bobo$117b3o53bo24bo19bo
29bo29bo5bo23bo29bo$119bo2bo54b2o106bo$118bo2bo55bobo$121b3o53bo$336b
2o$327b2o6b2o$328b2o7bo4b3o$327bo3b3o8bo$331bo11bo$332bo!

There are quite a few other ways to stabilize the shorter fuse with one glider, from three possible directions, but it seemed worth getting rid of the unwanted block at the same time.
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Re: 17-bit SL Syntheses (100% Complete!)

Postby Extrementhusiast » May 20th, 2014, 3:08 pm

mniemiec wrote:The above optimization should reduce this to 183. However, by my count, it's 184. Either one of us miscounted by one, or my instantiations of one of the missing steps is slightly sub-optimal.


The different method I took was this:
x = 93, y = 25, rule = B3/S23
12bo$11bo$7bo3b3o28bo$8b2o32bobo16bo$7b2o16bobo14b2o18b2o$21bo3b2o12b
2o20b2o2b2o$22b2o2bo12bobo23b2o$21b2o16bo13b2o25b2o$4b2o22b2o23bobo24b
obo$3bobo22bo2bo24bobo24bo$5bo24b2o25b2o25bo$85bo$10b2o21b2o25b2o24bo$
10bo22bo26bo26bo$3o8bo22bo26bo26bo$2bo9bo22bo26bo26bo$bo11bo22bo26bo
26bo$12b2o21b2o25b2o25b2o$10bo22bo26bo26bo$10b4o19b4o23b4o23b4o$14bo
22bo26bo26bo$12b2obo19b2obo23b2obo23b2obo$11bobobo18bobobo22bobobo22bo
bobo$11bo2bo19bo2bo23bo2bo23bo2bo$12b2o21b2o25b2o25b2o!

However, this point has become moot with dvgrn's shortening of the fuse.

And, as a bit of a postscript, some of the more important components I have used:
x = 428, y = 386, rule = B3/S23
313bo$311b2o$312b2o6$302bobo$303b2o$303bo8bo$312bo$312bo$301b3o11bo$
303bo10bobo$302bo12bo3$290b3o$292bo$291bo$308b3o$308bo$309bo53$113bo$
111bobo5bo194bo$112b2o3bobo194bobo$118b2o194b2o$283bo$281bobo$282b2o2$
299bo$297b2o$298b2o$307bo$306bo$306b3o$130b2o$129bo2bo2b2obo103bobo$
130b2o3bob2o104b2o$132b3o108bo17bo46bobo$132bo118b2o8bobo44b2o$251bo9b
2o40bo5bo$114b2o136b3o46bobo$113bobo138bo9bo37b2o$115bo133b2o8bo4bobo$
249b2o8bobo2b2o27bo$259b2o31bobo$126bobo120b2o40bo2bo$127b2o116b2obobo
5bo30b2obob2o$119b2o6bo118bobo7bo31bobo$120b2o124bobo7bo31bobo$119bo4b
3o120bo41bo$126bo117b3o39b3o$125bo118bo41bo2$255bo$254b2o54b2o$254bobo
35b2o16bobo$244bo48b2o15bo$244b2o46bo21b2o$243bobo68bobo$262bo51bo$
261b2o$261bobo32b2o$295bobo$296bo2$296b2o$295bobo$297bo9$284b2o$283bob
o$285bo23$20bo$18bobo$7b2o3b2o5b2o10bo$7bo2bo2bo16bo$8b5o17b3o2$10b3o$
10bo2bo6b2o$12b2o5bobo$21bo12$28bo$27bo$3bo23b3o7bo$2bo35bo$bo37bo$bo
37bo$o6b2o3b2o10bo15bo$o6bo2bo2bo9bo16bo$o7b5o10b3o14bo$o39bo$o9b3o7bo
5b3o11bo$o9bo2bo5b2o5bo13bo$o11b2o5bobo5bo12bo$bo37bo$bo37bo$2bo35bo
372bobo$3bo33bo374b2o$412bo8$424bo$424b3o$427bo$422b3obo$421bo2b2o$
420bobo$421bo8$404bo$404b2o8bobo$255b2o146bobo9b2o$256bo158bo$255bo$
178bo76b2o158b2o$176bobo235bobo$177b2o74b4o159bo$180bo72bo2bo$180b3o$
183bo$182b2o$256b2o$255b2o$252b2o3bo$166b2o83bobo8b3o$162b2obo2bo84bo
8bo$163bobo2bo94bo$162bo3b2o$163b3o90b3o$165bo90bo$257bo$264bo$263b2o$
263bobo40$299bo$297bobo$298b2o3bo$302bobo$302bo2bo$303b2o6$303bo$301b
3o$300bo$300b2o64$148bo$146b2o$147b2o$144bo$145bo$143b3o2$152bo$150b2o
$151b2o2$140b2o4b2o$140bobo2bobo$142b4o$140bobo2bobo$140b2o4b2o2$151b
2o$150b2o$152bo2$143b3o$145bo$144bo$147b2o$146b2o$148bo!


Additionally, I personally think that this event is worthy of a LifeNews article.
I Like My Heisenburps! (and others)
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Re: 17-bit SL Syntheses (100% Complete!)

Postby Extrementhusiast » May 31st, 2014, 3:36 pm

Some improvements to various syntheses of mine:
x = 904, y = 1562, rule = LifeHistory
118.A62.C.C$119.A61.2C$117.3A62.C2$127.A$122.A5.A$84.E38.A2.3A30.C$
85.2E29.A4.3A34.C$84.2E31.A11.A.A26.3C$92.E22.3A11.2A$47.D.D4.D6.D3.
3D23.E38.A$47.D.D3.2D5.2D2.D3.D22.3E$46.5D3.D4.D.D2.D$47.D.D4.D3.D2.D
2.4D15.E37.A4.A37.2C$46.5D3.D3.5D.D3.D13.E.E9.E25.A.A2.A.A31.C2.C2.C
23.A2.A$47.D.D4.D6.D2.D3.D14.2E10.E25.2A2.2A32.6C24.6A$47.D.D3.3D5.D
3.3D25.3E17.2A80.A$83.2E2.2E8.E14.A.A6.2A2.2A32.2C2.2C24.2A2.2A$83.E
2.E2.E7.E.E14.A6.A2.A2.A31.C2.C2.C23.A2.A$84.2E2.2E7.2E23.2A2.2A32.2C
2.2C25.2A$142.C.C$142.2C$143.C$97.E$96.2E46.2C$96.E.E46.2C31.3C$144.C
33.C$179.C4$179.2C$154.2C23.C.C$153.C.C23.C$155.C3$169.C$168.2C$168.C
.C3$173.2C$172.2C$174.C18$149.A$148.A$148.3A3$283.A$284.A$282.3A$197.
A.A94.A$85.A.A110.2A92.2A$86.2A3.A55.A50.A26.A31.E.E33.2A49.E$80.2A4.
A2.2A38.2A15.A17.2A11.A.A12.2A21.2A6.2A24.2E6.2E28.2A7.2A46.E.E$81.A
8.2A38.A15.3A16.A11.2A14.A6.A.A13.A7.2A24.E7.E29.A7.A.A45.2E$80.A48.A
34.A13.A13.A7.2A13.A11.2A20.E37.A8.A28.E14.2E6.E$46.D.D4.D4.3D2.5D12.
2A2.A44.2A2.2A29.2A26.2A7.A13.2A2.A7.A.A19.2E2.2E32.2A36.3E13.2E5.3E
21.2A$46.D.D3.2D3.D3.D5.D15.A.A46.A.A32.2A8.A17.2A21.A.A6.A24.E2.E34.
A37.E11.E10.E19.A2.A$45.5D3.D7.D4.D13.2A.A.A43.2A.A31.2A.2A7.A15.2A.
2A3.2A13.2A.2A29.2E.4E31.2A.3A32.2E.3E17.2E.3E17.2A.3A$46.D.D4.D5.2D
5.D14.A2.A5.A39.A.A32.A10.3A14.A5.A2.A13.A33.E37.A4.A32.E4.E17.E4.E
17.A4.A$45.5D3.D7.D3.D13.A.A7.A38.A.A.2A31.A.2A24.A.2A3.2A3.A10.A.2A
30.E.2E34.A.3A33.E.3E18.E.3E18.A.3A$46.D.D4.D3.D3.D3.D12.A.A8.3A35.A.
A34.2A.2A8.A14.2A.2A7.A10.2A.A.A28.2E.E.E32.2A.A34.2E.E21.2E21.2A$46.
D.D3.3D3.3D4.D13.A6.A41.A48.2A22.A2.3A12.A33.E$85.2A24.A.A62.A.A21.2A
54.2E60.2E3.E$85.A.A23.2A87.A.A54.2E2.E55.E.E2.2E$80.2A30.A143.E3.2E
57.E2.E.E$79.A.A116.A54.E6.E.E$81.A31.2A29.2A52.2A53.2E$114.2A28.A.A
50.A.A52.E.E$113.A30.A4$127.2A$126.A.A$128.A2$101.3A$103.A$102.A$114.
3A$116.A$115.A18$173.C382.A$171.2C365.A16.A$172.2C110.E254.A15.3A$
282.E.E247.A4.3A$272.A10.2E248.2A$87.A183.A26.E233.2A6.A18.A$87.A.A
40.A140.3A22.2E51.A190.2A16.A69.A27.A$87.2A34.A5.A139.A27.2E51.A188.A
.A16.3A68.2A23.2A$124.2A3.3A37.C100.A34.E42.3A28.A248.2A25.2A$123.2A
39.C2.2C53.A18.A26.3A32.2E47.A24.A.A41.A7.A7.A89.A$132.2A31.C2.2C10.C
39.A.A17.A63.2E45.A26.2A16.2A24.2A5.A.A4.A91.2A79.C.C20.A.A15.A.A$
132.A.A28.3C12.2C41.2A17.3A108.3A43.2A3.A18.2A6.2A5.3A88.2A80.2C22.2A
15.2A$132.A4.A41.2C18.A70.A.A107.A15.A3.2A208.C22.A17.A$137.A.A17.C
36.A3.A13.A4.2A4.A13.A.A24.A5.2A88.A.A11.A.A.2A21.2A4.A31.2A84.A$77.A
.A28.A.A26.2A19.C36.2A.3A12.2A.A2.A.2A15.2A25.A5.A36.E40.A.A8.2A13.2A
2.2A26.A.A3.A25.A.A84.A79.C.C5.C$78.2A29.2A45.3C35.2A16.2A2.A2.A2.2A
14.A24.3A42.E.E11.A27.2A9.A13.A31.2A4.A.A14.2A.2A4.A31.2A19.2A30.3A
17.2A61.2C5.C.C13.A23.A$78.A23.A6.A16.A3.A32.C3.C3.C5.C30.2A7.2A89.2E
13.A26.A51.A10.2A16.A.2A35.A.A18.A.A11.A37.A.A37.A23.C6.2C15.A21.A$
101.A.A.2A4.A13.A.A.A.A30.C.C.C.C.C.C3.2C31.2A56.2A19.2E.2E28.3A10.A
22.A20.2A21.A.A6.2A19.A38.A20.A13.A.A35.A33.A.A.2A20.C25.3A8.A3.A8.3A
$79.3A20.2A.2A3.A15.2A.A.A31.2C.C.C.2C4.C.C29.A33.A23.A.A18.E.E.E.E
11.3E20.2A3.A.A20.A.A19.2A22.2A6.A.A17.2A37.2A19.2A13.2A2.2A31.2A34.
2A2.2A19.C36.A3.A$43.D.D4.D6.D3.3D17.A28.3A17.A10.A25.C24.2A.2A18.2A.
2A21.A.A.2A19.A.A.2A15.E5.E11.E18.2A2.A2.A2.A19.A2.A5.2A17.A23.A3.A
23.A38.A15.A4.A14.A.A29.A4.A31.A24.C36.A3.A$43.D.D3.2D5.2D2.D3.D15.A
59.2A50.2A.2A18.2A.2A22.2A.2A20.2A.2A16.5E13.E18.2A2.5A18.5A5.2A14.5A
19.5A23.5A34.5A16.5A14.A32.5A$42.5D3.D4.D.D6.D75.A.A35.2C144.A26.A12.
A12.A23.A27.A38.A36.2A49.A28.A19.C36.A$43.D.D4.D3.D2.D4.2D20.2A.2A15.
2A.2A19.2A.2A32.2C.2C8.C.C11.2A.2A18.2A.2A22.2A.2A20.2A.2A16.2E.2E36.
2A.2A18.2A.2A21.2A.2A19.2A.2A23.2A.2A34.2A.2A16.2A.2A9.2A36.2A.2A8.A.
A23.2A.A.A.2A11.2C.C.C.2C28.2A.A.A.2A26.2A.2A$42.5D3.D3.5D5.D20.A.A2.
2A13.A.A2.2A17.A.A2.2A21.2C7.C.C2.2C5.C14.A.A2.2A16.A.A2.2A20.A.A2.2A
18.A.A2.2A14.E.E2.2E34.A.A2.2A16.A.A2.2A19.A.A2.2A17.A.A2.2A21.A.A2.
2A32.A.A2.2A14.A.A2.2A8.A36.A.A2.2A5.A2.A23.A.A.A.A13.C.C.C.C30.A.A.A
.A26.A.A.A.A$43.D.D4.D6.D2.D3.D20.A2.A.A14.A2.A.A18.A2.A.A23.2C6.C2.C
.C21.A2.A.A17.A2.A.A21.A2.A.A19.A2.A.A15.E2.E.E35.A2.A.A17.A2.A.A20.A
2.A.A18.A2.A.A22.A2.A.A33.A2.A.A15.A2.A.A46.A2.A.A7.2A24.A2.A2.A13.C
2.C2.C16.2A12.A2.A2.A12.2A12.A2.A2.A$43.D.D3.3D5.D3.3D22.A.A.A15.A.A.
A19.A.A.A22.C9.C.C.C22.A.A.A18.A.A.A22.A.A.A20.A.A.A16.E.E.E36.A.A.A
18.A.A.A21.A.A.A19.A.A.A23.A.A.A34.A.A.A16.A.A.A47.A.A.A34.A.A.A15.C.
C.C16.A.A13.A.A.A13.A.A12.A.A.A$87.A.A17.A.A21.A.A34.C.C24.A.A20.A.A
24.A.A22.A.A18.E.E38.A.A20.A.A23.A.A21.A.A25.A.A36.A.A18.A.A49.A.A36.
A.A17.C.C19.A14.A.A14.A15.A.A$88.A19.A23.A36.C26.A22.A26.A24.A20.E40.
A22.A25.A23.A27.A38.A20.A51.A38.A19.C36.A32.A2$629.2A23.2A$452.A175.A
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39.2A11.A.A15.2A$463.2A58.2A40.A.A57.A33.A$462.A.A57.A120.3A$464.A
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138.A29.A10.A281.3A121.A87.E44.2A115.A$138.3A28.A7.2A8.A.A393.3A3.A
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6.3A67.A.A201.2E54.A.A148.2A149.A$90.A10.A3.A30.A20.2A75.2A254.A2.2A
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42.D.D3.3D3.3D3.3D46.A.3A15.A.3A7.2A29.A.3A31.3A22.2A4.3A30.2A23.2A
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2A21.2A19.2A$84.A42.2A41.2A29.A44.A18.A66.2A34.A27.A29.E12.E19.A11.2A
175.2A2.2A30.2E74.A$85.A114.A45.3A15.A67.2A33.A23.A4.2A6.A21.2E10.E
20.2A11.2A175.2A.A.A28.2E76.A32.2A17.3A20.A$78.2A287.2A20.A.A12.A.A
64.A3.2A70.2A95.A3.A36.E65.3A40.A.A18.A20.2A$77.A.A156.2A6.A52.A.A90.
2A12.2A69.A.A70.2A94.2A33.E115.A18.A20.A.A$79.A81.A75.2A4.2A52.2A73.A
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34.A81.A$83.2A75.A.A199.A.A6.A.A17.3A8.A312.2A81.A$82.2A155.A7.2A48.
3A64.A28.A80.A75.2A162.A.A$84.A79.2A72.2A7.A.A47.A70.3A21.A3.2A75.2A
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39.A.A29.A2.2A2.A163.2A$164.A155.2A13.2A32.A26.A120.A28.A8.A164.A$
319.A.A15.A64.2A115.2A232.3A$401.2A116.A.A231.A$325.2A76.A46.2A67.A
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167.2A6.2A6.2A$174.2A4$100.2A46.A$100.2A47.A4.2A17.2A$101.2A44.3A4.A.
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2A14.2A.2A29.2A.2A14.2A.2A18.2A.2A$40.5D3.D3.D3.D.D2.2D20.A2.A2.A12.A
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3A3.A.A.A2.A15.A.A20.A$41.D.D3.3D3.3D3.3D15.2A8.2A17.2A17.2A23.A3.2A
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103.2A4.3A$78.A.A23.A$79.2A$79.A3$127.A$128.A$126.3A$41.D.D4.D4.3D3.
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192.A69.A138.3A212.2A7.A$192.A.A65.A.A2.A139.A209.2A8.3A$173.E18.2A
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105.2A20.A44.3E14.2A31.A46.3A138.2A210.3A8.2A$106.2A19.A.A59.A26.A5.A
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4.3A15.A4.A.2A32.A4.2A3.A9.A4.2A$39.D.D4.D5.2D4.D16.E.2E16.A.2A.2A15.
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2A20.A.A.2A3.A5.2A24.A.2A15.A$39.D.D3.3D3.3D3.3D21.E54.A54.A20.A74.A
90.2A34.2A17.2A111.A21.A16.2A.A2.A3.A.A18.2A.A2.A10.2A22.2A.2A$286.A
76.A5.2A9.A35.A18.A20.3A38.2A24.2A19.3A3.2A16.3A18.2A29.2A41.2A$79.2E
89.E45.2A68.3A56.2A17.2A2.A2.A38.3A45.A2.A13.A21.A.A23.A.A24.A.A104.A
5.A.A$78.E.E88.2E44.2A129.2A.3A11.2A3.A2.A2.3A33.A46.A2.A12.A.A3.A18.
2A24.2A3.2A20.2A3.2A98.2A5.A$80.E88.E.E38.A6.A66.A60.A3.A19.2A3.A36.A
48.3A11.2A2.2A23.2A23.A2.A23.A2.A97.A.A$210.2A72.2A64.A24.A102.A.A23.
2A.3A18.A2.A23.A2.A2.3A89.2A$209.A.A71.A.A74.2A111.A29.A3.A21.2A17.3A
5.2A3.A67.2A21.A.A$361.2A9.3A97.2A34.A32.3A6.A11.A65.2A24.A$360.A13.A
97.A.A68.A5.A3.2A63.3A9.A$167.E205.A168.A9.A2.A64.A$166.2E384.A.A2.3A
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$160.3E363.2A$160.E364.A.A2.2A$161.E365.A2.A.A$530.A$522.A$522.2A$
521.A.A8$161.C$162.C$160.3C5$166.C.C$167.2C$167.C3$123.A$124.A$122.3A
$177.2C$124.A52.C.C$123.2A53.C7.C$38.D.D4.D4.3D3.3D64.A.A60.C.C$38.D.
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A.A2.A16.A.A.A50.C.C.C32.A.A$38.D.D4.D3.D3.D.D3.D20.A9.A20.A2.2A50.C
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96.A51.2C$97.A51.C$85.A$74.2A8.2A64.2C$73.A.A8.A.A64.2C15.3C$75.A74.C
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$174.2C$174.C.C3$179.2C$82.C95.2C$83.C96.C$81.3C5$78.C.C11.C.C$79.2C
11.2C$79.C13.C2$39.D.D3.3D2.5D2.3D$39.D.D2.D3.D.D5.D3.D$38.5D5.D.4D2.
D3.D20.2C7.2C$39.D.D4.2D6.D2.4D20.C.C5.C.C$38.5D5.D5.D5.D22.C5.C$39.D
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77.2C7.C7.2C$76.C.C15.C.C$78.C15.C12$357.A$311.A44.A$312.2A42.3A$311.
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2A.A35.A.2A.A26.A.A.2A.A40.A.A.2A.A11.2A.2A.A$38.D.D3.3D5.D3.3D24.E2.
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2D16.2A9.4A29.2A3.4A19.A7.4A15.A.4A27.A.4A23.A.4A$39.5D3.D6.D3.D.D15.
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A.A2.A8.A.A5.A10.A.A2.A22.2A.A$40.D.D4.D5.D6.D19.A7.A2.A3.A22.A5.A.A
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99.4A17.A51.A2$224.3A$87.A10.2A5.A102.3A13.A$86.3A8.2A5.2A104.A14.A$
86.A.2A9.A4.A.A102.A$87.3A$87.2A3$211.2A$210.2A$212.A$109.2A$109.A.A$
109.A10$81.A.A$82.2A$82.A8$87.A.A$88.2A$88.A13$198.A$198.A.A$198.2A
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126.A23.A.A$151.2A$151.A9$145.A9.A$146.A8.2A12.A$144.3A8.2A10.A2.A63.
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228.2A.2A2.2A7.A.A.A9.2A.2A$229.A2.A26.A2.A$229.A.A27.A.A$190.A2.A36.
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5D5.D5.D3.D$35.D.D4.2D4.2D4.D$34.5D5.D5.D3.D$35.D.D2.D3.D.D3.D3.D108.
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129.2A21.2A$128.A.A2.3A15.A2.A$135.A16.2A$134.A6$124.A$122.A.A8.3A.3A
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116.A6$183.3A$183.A$184.A$134.A7.A7.A7.A7.A$133.3A5.3A5.3A5.3A5.3A$
132.2A.A4.2A.A4.2A.A4.2A.A4.2A.A$132.3A5.3A5.3A5.3A5.3A$133.2A6.2A6.
2A6.2A6.2A13$119.2A$120.2A$119.A5$82.3A$84.A$83.A13$77.3A$79.A$78.A
33$73.C11.C11.C$74.C11.C11.2C$72.3C9.3C10.2C116.A.A$216.2A$128.C87.A$
128.C.C67.A$128.2C69.A5.A19.A$197.3A6.A5.A.A10.A.A$204.3A6.2A10.2A$
213.A16.A$176.A40.A12.A.A$177.A40.2A10.2A$175.3A39.2A$179.A$179.A.A
29.A$179.2A31.A$205.2A3.3A$86.3C2.2C54.2C57.2A$88.C.2C54.4C19.A35.A
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28.A7.2A.A26.2A.A24.2A.A29.2A.A22.2A.A$34.D.D3.2D7.D.D3.D117.3A46.2A
26.2A46.2A37.A.2A26.3A7.A.2A26.A.2A24.A.2A29.A.2A22.A.2A$33.5D3.D6.D
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3A2.A34.3A2.A24.3A2.A11.2A9.3A2.A27.3A2.A20.3A2.A$33.5D3.D5.D5.D57.C
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4A24.4A29.4A4.A.A14.2A$34.D.D3.3D4.D3.5D58.3C48.A11.3A45.3A25.3A45.3A
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36.A3.A4.3A17.2A26.2A7.A21.2A7.A$116.2C46.A.A12.2A46.2A26.2A46.2A36.
2A38.2A.2A24.2A25.A.A7.A.A19.2A$438.A8.2A2$85.2C210.A.A93.2A11.A37.3A
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7.A.A27.2A18.A8.A.A$83.A.A76.A19.2A46.2A67.A94.2A3.2A42.A.A27.3A4.A
50.A17.A4.A30.A8.2A20.A.A30.2A54.2A102.2A8.A47.2A9.A$160.A.A14.2A51.A
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3A4.A268.A51.3A$109.3A.2A51.2A161.2A31.A9.A3.A19.A86.A25.A.A13.A.A19.
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2A$185.A37$457.A14.A$457.A.A13.A97.A$457.2A12.3A96.A$570.3A$328.A.A
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230.2A$197.2A11.A20.2A4.A$198.2A.A.A6.A26.A$197.A3.2A$183.A18.A7.A26.
A$182.A27.A4.A.A19.A$182.3A30.2A$187.7A16.A5.A20.A$188.A4.A16.A26.A$
189.A3.A$190.A2.A16.A26.A$189.A.A.A16.A26.A$188.A3.2A17.2A.2A.2A.2A.
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$138.7A$139.A4.A54.A10.A26.A$140.A3.A53.A.A9.A26.A76.A$141.A2.A53.A.A
10.2A.2A.2A.2A.2A.2A.2A.2A.2A76.A$140.A.A.A54.A113.3A$139.A3.2A$138.A
5.A30.A$137.A30.A5.A$136.A32.A4.3A$135.A31.3A$134.A28.3A$133.A23.3A5.
A36.A$132.A26.A4.A38.A$88.A42.A26.A42.3A87.A$88.A.A39.A158.2A10.A$88.
2A5.A.A31.A74.A85.2A7.2A$95.2A106.A.A94.2A$87.A8.A107.2A98.A$88.2A
214.A.A$87.2A51.A163.2A$44.D.D4.D4.3D4.D74.A.A107.A3.2A37.2A$44.D.D3.
2D3.D3.D2.2D31.A43.2A105.A.A3.A27.3A4.2A2.A15.A$43.5D3.D3.D3.D3.D30.
2A46.A104.2A4.3A26.A4.2A3.3A12.A.A$44.D.D4.D4.4D3.D16.2A.2A4.2A3.A.A
32.A11.A37.A29.A34.2A9.A4.A20.A12.A4.A7.2A$43.5D3.D7.D3.D17.A.A.A3.A
37.3A11.3A33.3A27.3A33.A.A12.3A36.3A33.2A$44.D.D4.D3.D3.D3.D17.A2.A.A
3.A27.2A.2A3.A41.2A.2A3.A21.2A.2A3.A38.A3.2A.2A3.A30.2A.2A3.A32.2A.A
2.A$44.D.D3.3D3.3D3.3D17.A.A.A4.A27.A.A.A3.A10.A.A28.A.A.A3.A6.3A12.A
.A.A3.A6.3A33.A.A.A3.A6.3A10.3A8.A.A.A3.A6.3A23.A.A.A.A$83.2A.2A4.A
26.A2.A.A3.A10.2A28.A2.A.A3.A4.3A13.A2.A.A3.A4.3A34.A2.A.A3.A4.3A13.A
8.A2.A.A3.A4.3A24.A2.A.2A$93.A26.A.A.A4.A9.A30.A.A.A4.A20.A.A.A4.A41.
A.A.A4.A18.A10.A.A.A4.A31.A.A$94.A26.2A.2A4.A40.2A.2A4.A20.2A.2A4.A
41.2A.2A4.A29.2A.2A4.A31.2A$86.2A7.A35.A49.A29.A50.A38.A$86.2A8.A35.A
49.A29.A50.A38.A$97.A26.2A7.A40.2A7.A20.2A7.A41.2A7.A29.2A7.A7.A$86.
2A8.2A26.2A8.A39.2A8.A19.2A8.A40.2A8.A28.2A8.A6.A.A$86.2A47.A49.A29.A
50.A38.A5.2A$124.2A8.2A38.2A8.2A18.2A8.2A39.2A8.2A27.2A8.2A$124.2A48.
2A28.2A49.2A37.2A$309.2A3.A$300.A9.2A.A$289.A10.2A7.A3.3A$289.2A8.A.A
$288.A.A20$105.A$105.A.A$105.2A2$101.A.A$94.A7.2A$95.2A5.A$94.2A$106.
A$106.A.A$106.2A$43.D.D3.3D3.3D3.3D$43.D.D2.D3.D.D3.D.D3.D44.2A$42.5D
5.D.D3.D.D2.2D26.A16.A.A$43.D.D4.2D3.3D2.D.D.D27.2A14.2A5.A$42.5D5.D.
D3.D.2D2.D26.2A22.A.A$43.D.D2.D3.D.D3.D.D3.D34.2A.2A.2A8.2A$43.D.D3.
3D3.3D3.3D35.2A.A3.A$82.A.A18.2A2.2A$83.2A20.2A2.A$83.A21.A2.A$87.2A
17.2A$86.A.A$88.A12.2A6.2A$101.A.A5.A.A$101.A8.2A$91.A24.3A$91.2A13.
2A8.A$90.A.A4.2A6.2A10.A$98.2A7.A$97.A3.3A$101.A$102.A2$124.2A$123.2A
$125.A!

Yellow steps are changes mentioned on the forum, while white steps are changes not mentioned on the forum. Green steps haven't changed, except for possible retconning to match the previous step. (This list is by no means complete.)
I Like My Heisenburps! (and others)
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Re: 17-bit SL Syntheses (100% Complete!)

Postby codeholic » May 31st, 2014, 4:07 pm

I wonder, if you became any closer to synthesising spaceships with all experience you got. How about the dart or the weekender? Do you look for good predecessors with WLS or just by intuition?
Ivan Fomichev
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Re: 17-bit SL Syntheses (100% Complete!)

Postby Extrementhusiast » May 31st, 2014, 10:32 pm

I haven't been focusing on spaceships too much, aside from finding a way to add the other member of a two-MWSS combination. (The combination is currently only synthesizable in one direction.)

To answer your other question, no, I don't use any search programs.

EDIT: #260 from just nine gliders:
x = 23, y = 21, rule = B3/S23
9bobo$9b2o$4bo5bo$5b2o$4b2o2$9bobo5bo$9b2o6bobo$10bo6b2o5$5bo14b2o$3bo
bo8b2o4bobo$4b2o8bobo3bo$14bo2$bo3b2o$b2ob2o$obo3bo!
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Re: 17-bit SL Syntheses (100% Complete!)

Postby mniemiec » June 22nd, 2014, 12:12 am

extrementhusiast wrote:#297 from a trivial 18-bitter:

Your method of welding the carrier also solves one of the unknown pseudo-18s (and by implication, the related 19 with the snake extended into a python):
x = 168, y = 67
bo$bbo$3o$$19bo$4bo14bobo$bbobo14boo$3boo$34boo18boo18boo18boo18boo18b
oo18boo$8bobo23bobo17bobo17bobo17bobo17bobo17bobo17bobo$9boo6bo18bo19b
o19bo19bo19bo19bo19bo$9bo6boo12bob4o14bob4o14bob4o14bob4o14bob4o14bob
4o14bob4o$5boo9bobo11boobo16boobo16boobo16boobo16boobo16boobo16boobo$
3oboo92bo$bbo3bo91bobo$bo70boobo16boobobboo12booboboo13booboboo13boob
oo$49b3o20boboo16boboo5boo9bobooboo13bobooboo6boo5boboobo$51bobboo45bo
bo37boobbobo10bo$50bobboo3b3o40bo40boobo13bo$55bobbo82bo16boo$49bo9bo$
49boo$48bobo3$130bo$130boo$129bobo14$88bo$89boo63bo$88boo12bo51bobo$
100boo52boo$101boo$132boo18boo$14bobo89bo25boo18boo$4boo8boo18boo18boo
4bobo11boo18boo9boo$4bobo8bo18bobo17bobo4boo11bobo17bobo8bobo$6bo29bo
19bo4bo14bo19bo$ob4o10boo12bob4o14bob4o14bob4o5bo8bob4o5bo9bobo6boboob
oo13bobooboo13bobooboo$oobo12bobo11boobo16boobo10bo5boobo6bobo7boobo6b
obo4boobboo7boobobo14boobobo14boobobo$16bo46bo16boo18boo5bobobbo14bo
19bo19bo$63b3o41bo18boo18boo18boo$bbooboo7bo17booboobo13booboobo13boob
oobo13booboobo23boobo16boobo16boobo$bboboobo5boo17bobooboo13bobooboo5b
3o5bobooboo13bobooboo23boboo16boboo16boboo$8bo4bobo50bo$9bo55bo$8boo$
102b3o$102bo$103bo$$9boo$9bobo$9bo!
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