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18-bit SL Syntheses (100% Complete!)

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18-bit SL Syntheses (100% Complete!)

Postby Extrementhusiast » October 2nd, 2014, 7:35 pm

This is the second spinoff thread from the main Synthesizing Oscillators thread, intended for solving 18-bitters.

Current unsynthesized 18-bitters:
Nope.


As a general rule of thumb, the SLs are sorted by size. (Please preface any references to stamp numberings with a # sign, like with the 17-bitters thread, so as to make searching for any particular object relatively easy.)

This took 153 days, 19 hours, and 12 minutes.
Last edited by Extrementhusiast on November 14th, 2014, 6:16 pm, edited 127 times in total.
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Re: 18-bit SL Syntheses

Postby Extrementhusiast » October 2nd, 2014, 8:18 pm

#719 from beacon on cover:
x = 257, y = 38, rule = B3/S23
73bobo113bo$74b2o112bo$74bo113b3o$90bo95bo$70bobo15b2o97bo$71b2o16b2o
33bo60b3o$71bo51bo$123b3o$187bobo$187b2o$10bo76bo25bo44bo22bo6bo$11bo
8bobo63bo27bo42bo24bo$9b3o8b2o64b3o23b3o42b3o20b3o17bo$13bo7bo26bobo
121bo21bo5bobo$13bobo33b2o38b2o19b2o39bo21b2o17b2o6b2o$13b2o34bo39bobo
17bobo7b2o25bo4bobo18b2o19b2o2b2o$3b3o38b3o12bo19b3o7bo21bo7bo7b2o17b
3o2b2o44bobo$59bobo58bo5b2o21bo5bo41bo32b2o20b2o$59b2o58b2o7bo19b2o4bo
25b2o48bo21bo$2bo40bo34bo39bo28bo6b3o22bo2bo48bo21bo$2b3o4bo33b3o32b3o
37b3o26b3o29b3obo6b2o36b3obobo15b3obobo$5bo3bo36bob2obo29bob2o36bob2o
25bob2o28bobo5bobo34bo3bob2o14bo3bob2o$2b2obo3bo33b2obobob2o26b2obobob
o32b2obobobo21b2obobobo24b2obobo5bo37bo2bo18bo2bo$2b2ob2o36b2ob2o30b2o
b2o2bo32b2ob2o2bo21b2ob2o2bo24b2ob2o44b2obo19bobo$2o39b2o33b2o7b2o29b
2o7b2o18b2o7b2o21b2o38bo8b2o2bo21bo$2o39b2o33b2o38b2o27b2o30b2o36bobo
8b2o$24b2o190b2o$23b2o29b2o$25bo28bobo131bo$20b2o32bo132b2o$19b2o29b3o
134bobo$21bo30bo168b2o6b2o$51bo168bobo5b2o$222bo7bo2$227b2o$226bobo$
228bo!
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Re: 18-bit SL Syntheses

Postby dvgrn » October 2nd, 2014, 9:50 pm

Extrementhusiast wrote:Current unsynthesized 18-bitters...

Yikes, that's impressive! Lots of new constructions in the SL18-v3 collection. Also I had gotten the wrong impression from the 2a pattern file, where the index pattern includes lots of objects for which constructions are already known. Anyway, there are just 149 objects left, not counting #719.

A quick survey of the 149 has confirmed that I have very few ideas for how to tackle a construction for any of these. So I'll write my suggested forlorn-hope search script instead. It seems unlikely that very many of these remaining 18-bitters will show up as ash from a random soup, but apgsearch's progress files are very nicely organized so it will be really easy to check.

More eventually, if there are any lucky finds --
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Re: 18-bit SL Syntheses

Postby wildmyron » October 2nd, 2014, 11:01 pm

dvgrn wrote:...
I'll be happy to tackle that if you can re-run your existing conversion script against the new index pattern that Extrementhusiast has just posted.


Here is the v3 list with #719 omitted. The other list is completely redundant, as you pointed out.
# Unsynthesized 18-bit still life catalogue in apgsearch canonical format
102, xs18_69arhar
103, xs18_69ar1qr
107, xs18_69argbr
111, xs18_69irahr
114, xs18_32qjap56
116, xs18_3pm44mp3
117, xs18_3pm44djo
133, xs18_0dbgzamgb6
134, xs18_0dbgzamgf2
135, xs18_0dbgz6agna
136, xs18_0dbgz2egna
139, xs18_8ehdazmq1
140, xs18_adhaczmq1
141, xs18_adhe8zmq1
142, xs18_cahdazmq1
154, xs18_gbq1dqz1221
159, xs18_69aj2arzx11
163, xs18_ck0fharzw11
164, xs18_ck0v1qrzw1
168, xs18_69n8bdzw23
177, xs18_i5pajkcz11
180, xs18_j5o6picz11
184, xs18_5bo79cz321
185, xs18_j9cgn96z11
186, xs18_j9c0qmz1213
187, xs18_69r8jdz32
188, xs18_j9ajkcz123
192, xs18_bdgdjoz023
196, xs18_bt0gbdz1221
198, xs18_j9ar9a4z11
201, xs18_0dj8brz321
203, xs18_db0gbdz3121
204, xs18_ci6o6piczw1
216, xs18_69m4pb8ozx1
217, xs18_69ajkcz0643
219, xs18_69ajkcz253
220, xs18_8ehikoz3146
228, xs18_32q4lb8ozx11
231, xs18_o4q9jq23z01
243, xs18_3pmkicz066
245, xs18_3lkaiczw346
247, xs18_3p6kicz643
248, xs18_3lkaicz643
257, xs18_cikm9jzx65
259, xs18_cik6p3z6421
275, xs18_jhe0dbz56
278, xs18_8ka2jap3zw11
281, xs18_0mkiarz1243
282, xs18_oid9icz6221
291, xs18_35s1raa4zx1
293, xs18_0j9ak8z1259c
294, xs18_gil68oz1wbd
318, xs18_25t2koz0db
319, xs18_2ld2kozwdb
321, xs18_2ld2koz34a4
326, xs18_035s26z69611
336, xs18_03p68ozc9521
342, xs18_062s53z69611
346, xs18_g88bbgzc9311
347, xs18_g88c9jzc9311
348, xs18_g88c9jz011dd
349, xs18_gbdggozc952
351, xs18_j9c88gz1ad11
353, xs18_0o4q9jzdbw1
365, xs18_0gbdz1qm113
366, xs18_0at1aczmq1
367, xs18_0at1e8zmq1
368, xs18_gg0gbdz110nq
369, xs18_0dbgz624bio
385, xs18_8k9baaczw123
391, xs18_ci9n84ozx321
404, xs18_ci9eg6qzx121
405, xs18_4a5pajozw23
408, xs18_4a9egmqzx32
415, xs18_4a5pajoz032
419, xs18_0q6gdbgz110121
424, xs18_4ap3q96zw121
429, xs18_6icgn96z23
433, xs18_025t2koz3123
440, xs18_0j9m4icz32011
443, xs18_0cik6p3z32101
455, xs18_32qb1acz321
456, xs18_32qb2acz321
461, xs18_64pb2acz321
490, xs18_5b8n94ozx121
492, xs18_178r9icz032
494, xs18_8k9bap3z023
495, xs18_39q3pa4zw121
497, xs18_ca9d2koz33
502, xs18_8k4baik8zw113
508, xs18_8ka9la8ozw121
511, xs18_4s0fhik8zw121
519, xs18_4alla8ozw65
521, xs18_4air4k8z06421
528, xs18_c88r2qkz065
537, xs18_ckgv18ozx65
547, xs18_8kkm9iczx56
549, xs18_g8o6picz1243
551, xs18_4a5p64kozw32
552, xs18_cidicggzx343
553, xs18_0o4idicz11074
554, xs18_8k8alla4zw23
556, xs18_8kkm9iczx146
573, xs18_25a8idiczx23
574, xs18_4a9mge2z253
576, xs18_642t2kozw643
577, xs18_642t2sgzw643
578, xs18_8ka9d2koz023
580, xs18_gilicz1w6513
582, xs18_0o4pb8oz3146
583, xs18_6ik5b8oz056
585, xs18_ciarzw65033
594, xs18_8ehaczw12553
595, xs18_628q596z2521
598, xs18_695q48cz2521
608, xs18_0gbhqb8oz23
613, xs18_3iajkk8zw56
627, xs18_0cahd2koz321
629, xs18_0ci9b4koz321
631, xs18_0ci9d2koz321
634, xs18_0cikm853z321
650, xs18_31km2koz643
651, xs18_31km4koz643
652, xs18_312jaa4z6511
656, xs18_3586p2sgzx23
667, xs18_og4q596z6221
673, xs18_0g88bl8z1ad11
675, xs18_g8id2koz1248c
678, xs18_4a512koz0ca23
679, xs18_0g3hik8z345d
682, xs18_255q4gozwdb
691, xs18_8ka9jzw11696
707, xs18_3146kk8zca23
718, xs18_8kihe88gzx3421
721, xs18_o4a512koz01246
726, xs18_g8kit246z056
729, xs18_4ai3s4zx12552
733, xs18_4aak5jzx11074
736, xs18_o8al5izx11074
737, xs18_32qkgka4zw66
743, xs18_1784q2sgzw65
745, xs18_g8kim853z056
748, xs18_0o4im853z643
749, xs18_0o4iq453z643
750, xs18_0o4it246z643
752, xs18_31e8gka4zw643
755, xs18_g8ge12koz1248c
756, xs18_8kih3wkczx3421
757, xs18_69m88gzx11696
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Re: 18-bit SL Syntheses

Postby Extrementhusiast » October 3rd, 2014, 5:29 pm

#275 from a 16-bitter:
x = 134, y = 38, rule = B3/S23
19bobo$20b2o$20bo2$68bo$69bo$26bobo38b3o$27b2o$27bo2$28bo$28bobo$28b2o
$51bo$2obo14b2obo30b2o13b2obo24b2obo27b2obo$ob2o14bob2o7bo21b2o14bob2o
24bob2o27bob2o$28bo$b3o15b3o6b3o37b3o3b2o20b3o2b2o8bobobo11b3o$o3bo13b
o3bo44bo3bo2bo20bo3bo2bo23bo3bob2o$2obobo2b3o7b2obobo43b2obobobo20b2o
2b2o25b2o2b2obo$4bo3bo13bobo3b3o5b2o33bobo$9bo13bo4bo6b2o35bo11b3o$7bo
21bo7bo14bobo29bo$7b2o43b2o31bo$6bobo44bo2$54b2o$55b2o$54bo$61b2o20b2o
$60bobo19b2o$62bo21bo4$81b3o$81bo$82bo!


EDIT: #366, #367, and #368 can all be solved in the same way:
x = 121, y = 26, rule = B3/S23
5bo55bo$3bobo47bo5b2o$2o2b2o45bobo6b2o$b2o15bo7bo25b2o$o18b2o6bo4bo24b
o$5bo12b2o5b3o3bobo22bobo$4bobo25bobo20bobobo18b2o31bob2o$5bo2bob2o21b
o2bobo16bo2bo2bob2o11bo2bo2bob2o9bobobo11b2obo2bob2o$6b4obo13b3o6b4obo
14b2o3b4obo11b2o2b4obo29b4obo$27bo11bo10bo$6b2o18bo9b3o12b2o6b2o19b2o
33b2o$6b2o28bo13b2o7b2o19b2o33b2o$54b2o$26b2o25b2o$25bobo27bo$27bo2$
28bo$27b2o$27bobo4$32bo$31b2o$31bobo!

The other two can use the normal add-tail method.

EDIT 2: #528 from a 15-bitter:
x = 60, y = 25, rule = B3/S23
6bo$7bo$5b3o3bo$bo7b2o$2b2o6b2o$b2o$6bo33bo$7bo31bo$5b3o31b3o$26bo$24b
obo$2bo9bo12b2o3b2o3b2o17b2o$bobo8bobo14bobo2bobo5bo12bo2b2o$bobo8b2o
8b3o4bobobo8bobo10bobobo$2ob2o19bo3b2ob2o9b2o8b2ob2o$bo21bo5bo9b2o12bo
$bob2o24bob2o5b2o13bob2o$2bobo25bobo7bo13bobo5$3bo$3b2o$2bobo!


EDIT 3: #353 from a 17-bitter:
x = 66, y = 30, rule = B3/S23
18bobo$18b2o17bo$19bo15bobo$36b2o5$8bo28b2o$4bob2o29bo$2bobo2b2o22bobo
4bo$3b2o6b2obo17b2o5bobo15b2obo$11b2ob3o15bo7b4o13bob4o$17bo26bo18bo$
16bobo11bo11b2obo15b2obo$16bo2bo8bobo10bobo2bo13bobo2bo$10b2o2b2o2b2o
9b2o9bobo2b2o14bo2b2o$9bobo2bo26bo$10bo5bo14bo$15b2o14b2o4b3o$30bobo6b
o$38bo2b2o$2o39bobo$b2o38bo$o3$20bo$19b2o$19bobo!
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Re: 18-bit SL Syntheses

Postby dvgrn » October 3rd, 2014, 8:58 pm

wildmyron wrote:Here is the v3 list with #719 omitted. The other list is completely redundant, as you pointed out.

Thanks for putting this together. Only a few unsolved 18-bitters -- #102 and #103 -- have shown up in my soup searches so far, but other people may have different results. On any computer that has been running a recent beta of apgsearch, it should be possible to run the script posted here and get a report of any unsolved 18-bitters that have showed up in the saved progress reports.

Finding the actual soup that generated the interesting 18-bitter is likely to require re-running the same search again on a hacked version of apgsearch, v0.42. I'm thinking of adjusting v0.42 to write all the soup numbers for rare objects to a third section of the progress file, as well as to the HTML census report (since the census HTML gets overwritten by the next search). Any comments or suggestions?

A glider construction for #103 is clearly implied by this mess:

x = 123, y = 101, rule = B3/S23
40bo$40bobo$40b2o25$71b2o$71b2o4$42b2o$42b2o3$49bo$48bobo$48bobo$49bo
5$61b2o$45b2o14b2o$45b2o2$55b2o$41b2o11bo2bo$40bobo12b2o$40b2o2$63b2o$
62bo2bo7b2o$63b2o8b2o2$49bo$2o46bobo14b3o$2o47bo$63bo5bo$63bo5bo$63bo
5bo12bo$82bo3b3o$21b2o42b3o14bo$20bo2bo$21b2o$12b2o$12b2o3$67b2o$42b2o
23b2o$42b2o77b2o$51b2o68b2o$51b2o5$4b2o$4b2o2$18b3o$18bo2bo2$19b3o8$
19b2o$19b2o3$10b2o$9bobo$9b2o!

-- but I bet somebody can do better...!
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Re: 18-bit SL Syntheses

Postby Lewis » October 4th, 2014, 7:16 am

I ran the script posted above and the only unsolved still life it detected was #116 from a symmetric soup:
x = 16, y = 16, rule = B3/S23
bo2bo6bo2bo$ob2ob2o2b2ob2obo$o2bo8bo2bo$obobob4obobobo$2ob2o2b2o2b2ob
2o$o3b2ob2ob2o3bo$bob2o6b2obo$3bo2bo2bo2bo$3bo2bo2bo2bo$bob2o6b2obo$o
3b2ob2ob2o3bo$2ob2o2b2o2b2ob2o$obobob4obobobo$o2bo8bo2bo$ob2ob2o2b2ob
2obo$bo2bo6bo2bo!

Not sure how easy it'd be to get a synthesis from this, it's a reaction between 6 blinkers and some other junk, but I can't isolate the reaction on it's own.

Also, I've got a few years worth of soups from running Andrzej Okrasinski's screensaver - I could check through those to see if any of the unsolved 18-bit still lifes were found, and post the soups on here?
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Re: 18-bit SL Syntheses

Postby dvgrn » October 4th, 2014, 11:03 am

Lewis wrote:Not sure how easy it'd be to get a synthesis from this, it's a reaction between 6 blinkers and some other junk, but I can't isolate the reaction on it's own.

Doesn't look too bad -- there are a couple of stages with some recognizable pieces, anyway:

#C possible predecessors of #116
x = 112, y = 80, rule = B3/S23
15bobo$18bo$18bo$15bo2bo$16b3o17$29bo$29bobo$29b2o5$85bo12bo$74bo9b3o
10b3o9bo$72b2o10bo14bo10b2o$73b2o14bo4bo14b2o$4bo75b2o6bobo2bobo6b2o$
4bo74b3o5bo2bo2bo2bo5b3o$4bo7b2o64b2obo6b2o4b2o6bob2o$12bobo64bo4bo14b
o4bo$3o3b3o4bo66bo3bo14bo3bo$84bo14bo5$84bo14bo$3o3b3o4bo66bo3bo14bo3b
o$12bobo64bo4bo14bo4bo$4bo7b2o64b2obo6b2o4b2o6bob2o$4bo74b3o5bo2bo2bo
2bo5b3o$4bo75b2o6bobo2bobo6b2o$73b2o14bo4bo14b2o$72b2o10bo14bo10b2o$
74bo9b3o10b3o9bo$85bo12bo5$29b2o$29bobo$29bo17$16b3o$15bo2bo$18bo$18bo
$15bobo!

On the right-hand side, I haven't looked to see how easy it is to put an R-pentomino and preblock in all those locations at the same time. But it seems pretty clear that there's lots of space to build two supporting sparks for the much cleaner reaction on the left, anyway -- I don't know how to do it, but I haven't even tried all the simple glider and *WSS collisions, let alone G+G and *WSS+G sparks.

Lewis wrote:Also, I've got a few years worth of soups from running Andrzej Okrasinski's screensaver - I could check through those to see if any of the unsolved 18-bit still lifes were found, and post the soups on here?

Sounds good! Not every soup result produces a usable recipe, but they sure do improve the odds...
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Re: 18-bit SL Syntheses

Postby Extrementhusiast » October 4th, 2014, 3:45 pm

#116 from right-hand predecessor:
x = 119, y = 78, rule = B3/S23
8bobo76bobo$9b2o76b2o$9bo78bo8$44bo8bo57b2o4b2o$42bobo8bobo55bobo2bobo
$43b2o8b2o58b4o$112bo4bo$47bo64b2o2b2o$48bo$46b3o$52bo$51bo$51b3o2$46b
obo$46b2o$47bo4bo$51bobo$52b2o2$41bo14bo$40bobo12bobo$41bobo10bobo$33b
o8bo12bo8bo$34bo10bo6bo10bo$32b3o10bo6bo10b3o$45bo6bo2$26bo4b3o8bo12bo
8b3o4bo$26b2o5bo7bobo10bobo7bo5b2o$25bobo4bo7bo2bo10bo2bo7bo4bobo$41b
2o12b2o3$3o92b3o$2bo92bo$bo94bo32$13bo70bo$13b2o68b2o$12bobo68bobo!

Cleanup of this could probably be improved even more.

EDIT: #111 from a 16-bitter:
x = 280, y = 38, rule = B3/S23
96bo$96bobo$96b2o3$12bo86bo$13b2o10bo58bo14bobo$12b2o11bobo51bo4bobo
12b2o$25b2o52bobo2b2o$79b2o$255bo$4bobo73bo68bo86bo16b2o$5b2o72bobo8bo
bo53bo2bobo85b2o15b2o$5bo74bo9b2o52bobo2b2o85b2o3bo$83bo7bo53b2o95b2o$
10bo71bobo31bo23b3o98b2o$10b2o71b2o27bo3bobo23bo$9bobo83b2o16bo2b2o23b
o29b2o20b2o19b2o32b2o$94b2o15b3o57bo21bo20bo33bo$15b2o20b2ob2o42b2ob2o
7bo22b2ob2o22b2ob2ob2o18b3ob2ob2o13b3ob2ob2o12b3ob2ob2o25b3ob2ob2o15b
2ob2o$15bobo19b2obobo31bo9b2obobo24b2o3bob2obo20bobobob2obo19bobob2obo
14bobob2obo13bobob2obo26bobob2obo14bob2obo$3bo14bo24bo11bobobo15bo14bo
22bobo9bo14bo5bo8bo26bo21bo20bo33bo19bo$bobo9b4obo18b5obo29b3o8b5obo
24bo4b4obo14b2o8b4obo21b4obo14b6obo13b3ob2obo26b3ob2obo13bob3obo$2b2o
8bo2bobo19bo2bobo41bo2bobo29bo2bobo14bobo7bo2bobo13bo7bo2bobo14bo4bobo
13bo2bobobo26bo2bobobo14b2obobo$11bobo63bo41b2o28b2o15bobo7b2o18bobo
18b2o32b2o2bo$12bo64b2o88b2o28b2o$76bobo$3o2b2o162b3o27b2o22bo$2bob2o
74b3o88bo27bobo20b2o20b2o$bo4bo75bo87bo28bo22bobo18bobo$81bo7bo155bo3b
3o$88b2o161bo7b3o$88bobo129b3o27bo8bo$175b2o45bo37bo$175bobo43bo$175bo
47b3o$223bo$224bo!
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Re: 18-bit SL Syntheses

Postby chris_c » October 4th, 2014, 6:13 pm

Extrementhusiast wrote:#116 from right-hand predecessor:


You beat me to it but here is an alternative. I wrote a little script to search for appropriate pre-blocks, the rest is just copied from your synthesis.

x = 122, y = 102, rule = B3/S23
8bobo100bobo$9b2o24bo50bo24b2o$9bo23bobo50bobo23bo$34b2o50b2o11$39bo
42bo$40bo40bo$38b3o40b3o3$47bo26bo$48bo24bo$46b3o24b3o9$33bo19bobo10bo
bo19bo$34bo19b2o10b2o19bo$32b3o19bo12bo19b3o11$57bo6bo$57bo6bo$57bo6bo
2$54bo12bo$53bobo10bobo$52bo2bo10bo2bo$53b2o12b2o9$26bo4b3o54b3o4bo$
26b2o5bo54bo5b2o$25bobo4bo56bo4bobo4$3o116b3o$2bo116bo$bo118bo32$13bo
94bo$13b2o92b2o$12bobo92bobo!
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Re: 18-bit SL Syntheses

Postby Sokwe » October 4th, 2014, 9:16 pm

#139, #140, and #141 can be solved by a previously-known method. Here's #139 (the others are similar):
x = 123, y = 31, rule = B3/S23
o$b2o$2o19bo$22b2o$21b2o2$37bo$17bobo15b2o$18b2o16b2o$9bo8bo$10b2o$9b
2o2$76b2o$11b2o64b2o2bo$11bobo62bo4bobo$12bo68b2o$27b2o26b2o2bo25b2o2b
o23bob2o2bo$23b2obo2bo24bobo2b3o22bobo2b3o21b2obo2b3o$15b2o6b2obo2b3o
21bo3b2o3bo20bo3b2o3bo24b2o3bo$14bobo2b2o6b2o3bo19bo6b2obo19bo6b2obo
26b2obo$16bob2o9b2obo19b2o5bobo20b2o5bobo27bobo$20bo8bobo$84bo$84b2o$
83bobo3$31bo$30b2o$30bobo!


#142 looks a bit trickier. Here's a possible path to solving it:
x = 50, y = 17, rule = B3/S23
11b3o17b3o$10bo3bo15bo3bo$14bo19bo$13bo19bo$12bo19bo14b2o$12bo19bo14b
3o$b2o34bob2o2b2o3b2o$o2bob2o5bo5bob2o2b2o6bo4b2obo2bobo$o2bobo12b2obo
2bobo14b2o2bo$b2o2bo16b2o2bo16b2o2bo$3b2o5bobobo9b2o4bobobo8bo3bo$3bo
20bo19bo$4bo20bo17b2o$3b2o19b2o$40b3o2b2o$42bo2b2o$41bo!


Edit: possible path from #117 (unsolved) to #326:
x = 146, y = 18, rule = B3/S23
113bo$56b2o9b3o37bo3b2o8bo$58bo49b2o2b2o3bo2bo18bobobobo$57bo9b3o37b2o
7bobob3o17b2ob2o$56bo59b2o22bo3bo$56b3o29b2o22b2o$20bo5bo17bo5bo14bo2b
o5bo12bo2bo5bo14bo2bo5bo14b2o5bo$b2o3b2o11bobo3bobo15bobo3bobo13bobobo
3bobo12bo2bo3bobo14bo2bo3bobo12bo2bo3bobo$bo3bobo12bo3bobo17bo3bobo17b
o3bobo14b2o3bobo16b2o3bobo14b2o3bobo$2b4o5bobobo5b4o6bobobo9b4o6bobobo
9b4o6bobobo7b4o6bobobo9b4o7bobobo6b4o$obo3bo12bobo3bo17bobo3bo14b2obob
o3bo17bo3bo19bo3bo17bo3bo$2o3b2o12b2o3b2o13b2o2b2o3b2o14b2ob2o3b2o20b
2o22b2o20b2o$40b2o21bo3bo$39bo$68b2o$44b3o21bobo$44bo23bo$45bo!


Edit 2: Here is the completion of one of the steps for #117 -> #326 that I posted in my last edit (the other steps should be trivial):
x = 16, y = 15, rule = B3/S23
2o2b2o$b2o2bo$o4bob2o5bo$4b2obobo3bobo$8bo3bobo$9b4o$7bobo3bo$7b2o3b2o
$2b2o$3b2o$2bo2$9b3o$9bo$10bo!


Edit 3:
Extrementhusiast wrote:#111 from a 16-bitter

The first two steps are enough to solve #198:
x = 70, y = 33, rule = B3/S23
64bo$64bobo$64b2o2$12bo$13b2o10bo41bo$12b2o11bobo24bo14bobo$25b2o20bo
4bobo12b2o$47bobo2b2o$47b2o$4bobo$5b2o41bo$5bo41bobo8bobo$48bo9b2o$10b
o40bo7bo$10b2o38bobo$9bobo39b2o$63b2o$15b2o45b2o$15bobo34b2ob2o7bo$3bo
14bo23bo9b2obobo$bobo9b5o25bo14bo$2b2o8bo2bo25b3o8b6o$11bobo38bo2bo$
12bo32bo$45b2o$3o2b2o37bobo$2bob2o$bo4bo41b3o$50bo$49bo7bo$56b2o$56bob
o!
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Re: 18-bit SL Syntheses

Postby Extrementhusiast » October 5th, 2014, 2:10 pm

20-bit variant of #419 from a 17-bitter:
x = 502, y = 48, rule = B3/S23
271bo$272bo$270b3o$12bo$10bobo328bobo$11b2o329b2o$210bo131bo94bo$47bob
o158bobo225bo$50bo158b2o8bo52b2o81bo80b3o$5bobo42bo169bo47b2o2bobo81b
2o76bo$6b2o39bo2bo167b3o46bobo2bo82b2o75bobo27bobo$6bo41b3o171bo46bo
140bo22b2o28b2o$222bobo183bobo52bo$5b3o29bo175bo8b2o185b2o54bo$7bo27bo
bo5bo6bo163b2o199bo49bo$b2o3bo29b2o3bobo6bobo160b2o198b2o50bo3bobo$obo
39b2o6b2o151b4o91b2o26b2o25bobo5b2o51b2o56bo$2bo199bo3bo90bo2bo25bobo
25b2o5bobo53b2o18bo27bo2bo3bo$53b2o15b2o39bo10b2o28b2o12bobo13b2o22bo
19b2o17b2o3b2o16b2o3b2o22b2obo2b2o16bo6bo2b2o21bo8bo2b2o17b2o2b2o14b2o
2b2o6bobo12b2o2bobo21b2o2bobo5bo22b2o$14b2o26bo9bobo11b2obobo34bo2bobo
6b2obobo24b2obobo13b2o9b2obobo18bo2bo16b2obobo17bobobobo16bobobobo19b
2o4bobobo14bobo5b2obobo29b2obobo17bo2bobo14bo2bobo6bo14bo2bobo5bo16bo
2bobo3bo2bo22bo2b2o$11bo2bo25bobo6bo2bo14bobo36b2o2b2o7bobo27bobo15bo
11bobo41bobo16bo4bobo20bobo20bobo4bobo17b2o8bo23b3o4bo3bo15bo4bobo17bo
bo24bobo7bobo15bobo6b3o23bobo$10bobobo26b2o5bobobo14bobo19bobobo11bobo
11bobo27bobo27bobo41bobo14bobo3b2obo19b2obo22bo3b2obo24b2obo25bo5b2obo
13bobo3b2obo16b2obo23b2obo7b2o15b2obo31b2o2bo$10bo2bob2o31bo2bob2o13bo
b2o48bob2o26bob2o14bo11bob2o40bob2o13b2o5bob2o16bo2bob2o23bo2bob2o21bo
2bob2o22bo8bob2o12b2o5bob2o13bo2bob2o20bo2bob2o21bo2bob2o28bo2bobo$11b
obobobo8bo22bobobobo10bobobobo45bobobobo23bobobobo14bo8bobobobo31b2o4b
obobobo15b3obobobo16bobobobo23bobobobo12bo8bobobobo26b3obobobo14b3obob
obo13bobobobo20bobobobo4bo16bobobobo3b2o23bobobobo$12bo3bo8b2o23bo3bo
11b2o3bo46b2o3bo23bobo3bo13b3o7bobo3bo31bo2bo2bobo3bo16bo2bo3bo18bo3bo
25bo3bo14bo8bo3bo27bo2bo3bo15bo2bo3bo15bo3bo22bo3bo4b2o17bo3bo3bo2bo
23bo3b2o$25bobo82bo37bo28b2o37b2o3b2o22b2o70b3o41b2o21b2o56bobo24bo2bo
$46b2o62b2o56bo73bo138bo88b2o7b2o$45b2o62bobo4bo24b2o24b2o38b2o33b2o4b
o132b2o4bo91bobo$42b2o3bo67bobo2b2o20b2o2bo20bobo36bobo32bobo3b2o74b2o
55bobo3b2o85bo5bo$41bobo71bobo2bobo18bo3b2o61bo38bobo44b3o26b2o61bobo
83b2o$43bo72bo4b2o22bobo148bo31b3o141bobo$295bo32bo$111b2o82b2o14b2o
84b3o29bo$112b2o7b2o71bobo15b2o83bo20b3o$105b2o4bo9bobo72bo14bo86bo21b
o6b2o$104bobo14bo4b2o191bo8b2o$106bo5b2o12bobo198bo$112bobo11bo82b2o$
112bo97b2o$209bo6$119b2o$119bobo$119bo!

Unfortunately, this doesn't solve #419 itself, so I can't remove it from the list. But this might provide some ideas.

EDIT: #511 from a 15-bitter:
x = 43, y = 18, rule = B3/S23
5bo$4bo$o3b3o$b2o7bo$2o6b2o$9b2o6bo$16bo$16b3o4$6bo31b2o$5bobo29bobo$
4bo2bo28bo2bob2o$3bo3b2o5b3o18bo3bobo$4b3o2bo4bo5b2o14b3o2bo$6bobo6bo
4bobo15bobo$7bo12bo18bo!
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Re: 18-bit SL Syntheses

Postby dvgrn » October 5th, 2014, 6:43 pm

dvgrn wrote:A glider construction for #103 is clearly implied by this mess:
[removed silly RLE]
-- but I bet somebody can do better...!

Here's the other soup that generates #103:

#C #103 seed=50Mf6708179 (the other one was 10Md6244786)
x = 16, y = 16, rule = B3/S23
3o2b3ob2ob4o$o6bo2bob4o$o2bo2b3obo3bo$bo3bob3ob2o2bo$2obo2bo2bo2b3o$2b
ob2o5b2o2bo$2bo3b2ob2o$4ob7obobo$2ob5ob2ob2o$bo7bo2b2o$3ob4ob2o2b3o$2o
bo4bo$4obob2o4bobo$b2o2b2obo4bo$4b3o2bobobobo$4b5obo3bo!

-- which implies a slightly simpler construction (to say the least):

x = 27, y = 32, rule = B3/S23
18b2o$18b2o11$13b3o2b2o$19b2o$19bo5b2o$25b2o14$bo$b2o$obo!

I'll clean that up eventually if no one else does, but I might not get the minimal R-pentomino synthesis. And by the way, might there possibly be a way to tweak this reaction to get a working eater2 variant instead of #103?

The re-run for the #102 soup hasn't finished yet -- will be done by tomorrow. EDIT: Oops, no, it just showed up:
#C #102 seed =50Me35801128
x = 16, y = 16, rule = B3/S23
obo2b2ob2o2b4o$o2bo2b2o3bo2bo$2b5o5bo$4obo6b2obo$bo2bob4o2bo$bobob2obo
b3ob2o$2bo5b5ob2o$2b2o2bo2b3o3bo$bob2o2b2obo2b3o$bo2bo2bob4obo$obo3bob
2o3bo$bobo5bob2o2bo$2obobo3b4obo$2b3o2bobob3o$3obob2obobobobo$o6b2ob5o!

This soup settles very quickly into the still life, so it doesn't seem trivial to derive a glider recipe. Here are the promising small ancestors starting at T=-6:

x = 8, y = 11, rule = B3/S23
4b2o$2obo3bo$2obobobo$3bo3bo$3bo$2b2o$2b2o$2bo2$3b2o$5bo!
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Re: 18-bit SL Syntheses

Postby Extrementhusiast » October 6th, 2014, 9:07 pm

#103 from the suggested predecessor:
x = 49, y = 34, rule = B3/S23
o$b2o$2o8$18bobo$19b2o$19bo$21bo$20bo$20b3o3$17bobo6b2o$18b2o6b2o$12bo
bo3bo$13b2o$13bo4$13b2o27b2obo$14b2o26b2ob3o$13bo34bo$42b2ob2obo$42bob
2obo2$19b2o$19b2o!

You just needed to flash-synthesize the blinker.
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Re: 18-bit SL Syntheses

Postby Sokwe » October 6th, 2014, 11:07 pm

#580 from a 17-bit still life:
x = 88, y = 20, rule = B3/S23
6bo$4b2o$5b2o13bo$20b2o2bo26bo$3bo15bobo2bobo24bobo$bobo20b2o25b2o$2b
2o43bobo$48b2o35bobo$22b2o17b2o5bo7bo14b2o12b2o$3bo18bo19bo11b2o16bo6b
2o5bo$obobo15bobobo15bobobo6b2o2b2o13bobobo3bobo$2obobob2o11b2obobob2o
11b2obobob2o2bobo16b2obobobo$3bob2obo14bob2obo14bob2obo2bo21bob2o9bo$
3bo19bo19bo29bo11bo$2b2o18b2o18b2o28b2o11b3o3$75b2o$76b2o$75bo!
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Re: 18-bit SL Syntheses

Postby wildmyron » October 7th, 2014, 4:21 am

dvgrn wrote:
wildmyron wrote:Here is the v3 list with #719 omitted. The other list is completely redundant, as you pointed out.

Thanks for putting this together. Only a few unsolved 18-bitters -- #102 and #103 -- have shown up in my soup searches so far, but other people may have different results. On any computer that has been running a recent beta of apgsearch, it should be possible to run the script posted here and get a report of any unsolved 18-bitters that have showed up in the saved progress reports.

Thanks for posting the script. I found only one "interesting" 18-bit SL with it, and that was in the solved list. It is #292 and came out of quite a mess of different reactions. I'm sure it has no chance of beating the existing six glider synthesis.
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Re: 18-bit SL Syntheses

Postby dvgrn » October 7th, 2014, 3:40 pm

wildmyron wrote:I found only one "interesting" 18-bit SL with it, and that was in the solved list. It is #292 and came out of quite a mess of different reactions. I'm sure it has no chance of beating the existing six glider synthesis.

So does that mean you altered the script to search for your original list of 18-bit objects, or something along those lines?

There are lots of other objects that the script could be adapted to search for. For example, there are proportionally more 17-bit objects (and 16-bit and lower) showing up in searches, compared to 18-bit objects. So there will probably be a good number of improvements to known glider syntheses lurking out there in the soup.

Here's a script that collects soup information for all of the still lifes with 18 bits or higher, and builds a big report, sent to the clipboard:

# get-high-bit-count-objs.py, version 1.2
# changes from 1.1 to 1.2:
#   -- remove duplicate lines when reading progress files from apgsearch v0.44+
# changes from 1.0 to 1.1:
#   -- report sent to clipboard includes objects >= 18 bits
#   -- script clobbers current pattern and displays a stamp collection
#      showing every still life >=10 bits, grouped by number of bits

import glob, re, os, golly as g

# decodeCanon.py  Create pattern from canonical representation
# An alphanumeric representation used in apgsearch by Adam P. Goucher
#
# By Arie Paap
# Sept. 2014
#
# ord2() from apgsearch, by Adam P. Goucher

def decodeCanon(canonPatt):
    chars = "0123456789abcdefghijklmnopqrstuvwxyz"
    charD = dict(zip(list(chars), xrange(0,len(chars))))
   
    ox = 0
    x = 0
    y = 0
    clist = []   
    ii = 0
   
    while ii < len(canonPatt):
        c = canonPatt[ii]
        if (c == 'y'):
            ii += 1
            x += 4 + ord2(canonPatt[ii])
        elif (c == 'x'):  x += 3
        elif (c == 'w'): x += 2
        elif (c == '0'): x += 1
        elif (c == 'z'):
            x = ox
            y += 5
        else:
            u = ord2(c)
            v = 1
            for jj in xrange(0,5):
                if (u & v):
                    clist += [x, y+jj]
                v = v << 1
            x += 1
        ii += 1
    return clist

# Converts a base-36 case-insensitive alphanumeric character into a
# numerical value.
def ord2(char):

    x = ord(char)
    if ((x >= 48) & (x < 58)): return x - 48
    if ((x >= 65) & (x < 91)): return x - 55
    if ((x >= 97) & (x < 123)): return x - 87
    return -1

minbitcount, minreportbitcount=10,18
# NOTE: if you change the minbitcount, you should also edit the "if re.match"
#       line below, to change the regex string to match the new minimum bit count.
alreadyseenlist, objlist = [],[]
dirname = g.getdir("data")
separator = dirname[-1]
progresspath = dirname + "apgsearch" + separator + "progress" + separator
if not os.path.exists(progresspath):
  g.exit("apgsearch progress folder not found -- nothing to search.")

fnlist=glob.glob(progresspath+"*.txt")
outdict, count = {}, 0
g.new("apgsearch still life stamp collection")
for fn in fnlist:
  all = open(fn, 'r').read()
  for line in open(fn, 'r'):
    if re.match("^xs[1-9][0-9]_", line): # ^xs(19|[2-9][0-9])_ would give bits>=19
      apgcode=line[:(line+" ").index(" ")]
      objlist+=[apgcode]
      data =line[(line+" ").index(" ")+1:-1]+" " \
           + all[all.index("ROOT"):all.index("@NUM_OBJECTS")-1].replace("\n@"," ") \
           + "   " + fn
      if apgcode not in outdict:
        outdict[apgcode]="\n  "+data
      else:
        rootstr=data[data.index("ROOT "):data.index(" NUM_SOUPS")+10]
        temp=outdict[apgcode]
        if temp.find(rootstr)>-1:
        # if the root string appears in a previous line, that must have been a count line for the object
        # -- a second occurrence means this is output from v0.44+ of apgsearch,
        # and we should remove the previous line and display just the soupid line.
          outdict[apgcode]=temp[:temp.rfind("\n")]
        outdict[apgcode]+="\n  "+data
      count+=1
      g.show(str(count))
out, bitcount, y = "", minbitcount-1, 0
for item in sorted(outdict):
  bits=int(item[2:item.index('_')])  ######### there's that face again
  while bits>bitcount:
    bitcount+=1
    x,y = 0,y+40
  if bits>=minreportbitcount: out+=item+" :" + outdict[item] + "\n"
  g.putcells(decodeCanon(item[item.index('_')+1:]),x,y)  # looking out of the code at you
  x+=20
  if x>=500: x,y = 0,y+20
g.fit()
g.show("Copied report to clipboard.  Number of objects found: " + str(count)) 
g.setclipstr(out)

On my system this produced 381 different objects -- and then of course I wanted to see them in a stamp collection:

x = 488, y = 310, rule = B3/S23
2bo19b2o17b2o2b2o17bo17bo19bo19b2ob2o15bo18b2o18b2ob2o15b2ob2o18b2o16b
2o18b2ob2o19bo17b2o15b2ob2o19bo16b2ob2o18b2o15b2o18b2o21b2o18b2o18bo$b
obo17bo2bo16bo4bo15b3o16bobo17bobo17bobobo15bobo18bo2b2o15bobobo14b2ob
obo17bobo16bo19bobo19bobo14b3obo15bobobo17bobo15b2obobo13b2obobo14bo2b
o16bo2bo16b2obobo14b2obobo14b2obobo$2bobo17b2o18b4o15bo19bobo17bo2bo
16bo3bo15bo2bo17bobo2bo14bobobo17bobo14bo4bo14bo19bo3bo15b2obobo14bo4b
o14bo4bo17b2o21bo14bobo16b2obo16b2obo16b2obo16b2obo16b2obobo$3bo58b3o
17bo19b3o17b3o17bobo16b2obo2bo13b2ob2o15b2ob2o15b5o15b2o18b4o16b2obo
16bob3o15bob3o16b2o18b5o15bo2bo18b2o18bobo17b2o18b2o18b2o$22b4o16b4o
19bo77bo18bo2b2o15bo19bo81b2o16bo19bo18bobo17bo2bo16b2ob2o15b2o2bo15b
3ob2o14b2o2bo15b3o17b3o$b5o15bo4bo14bo3bo14b5o15b5o15b5o15b3o37bobo17b
obo17bobo18b3o17b4o16b2o18b3o19bo19bo17bo18bobo19bo17bo2b2o15bo2bo16bo
2b2o15bo2bo16bo2bo$o5bo13bobo2b2o13bobo17bo19bo4bo14bo4bo14bo2bo17b5o
14b2o18b2o18b2o18bo2bo16bo4bo14bo2bo16bo2bo17bobo16b3o17b2o19bo18bobo
17bobo18bobo16b2o18bobo17bobo$obo2b2o13bobo18bo21b2o16b3obo17bobo16b2o
16bo4bo74bobo18b3obo15bobo17b2o17bobo17bo20bob2o35b2o19b2o19bo38bo19bo
$b2o18bo41b2o18b2o18b2o35bobo78bo21bob2o15bo38bo39bo2bo$141b2o199b2o
11$5bo19bo19bo18bo20b2o13b2ob2o16bo19bo19bo19bo22bo16b2o18b2o18bo3bo
15bo19bo18b2o3b2o13b2o3bo14b2o5b2o11b2o18b2o18b2o18b2o3b2o13b2o3bo14b
2o$b2obobo17bobo17bobo16bobo20bo14bobobo14bobo17bobo17bobo17bobo17b2ob
obob2o11bo2bo16bo2bo16bobobobo13bobo17bobob2o14bobobo2bo12bobobobo13bo
5bo2bo10bobob2o14bobobo15bobo3bo13bobobobo13bobobobo13bobob2o$b2obobo
15b3obo17bobo17bobo18bo15bo3bo15b2o18bo2bo16bo19bobo17bobobobo13b2obo
16b2o18b2obobo14b2o18b2obobo15bobo2bo14bobob3o12b3obobo2bo11bobobo15b
2obo16bo2bobo14bobo17bobobo15bobobo$5bo15bo3bo15bo3bo15bo4bo14b2obo17b
3o18b2o17b3o17b3o17bobo16bobobobo16bo39b2o40bo15bob3o15bobo4bo13bobo2b
2o11bo4bo14bo3bo15b2obo2bo13b2ob2o15b2ob2o15b2obobo$b4o16bob2o16b4o16b
5o15b2ob2o37bobo38bo18b2o17b2ob2o14b3o17b4o16b3o17b4o16b5o17bo19b2o3b
2o14b2o16b4o16b2ob2o15bo2b2o15bo19bo19bo2bo$o19b2obo60bo15b3o22bo16b5o
17bob2o52bo19bo4bo14bo2bo16bo4bo14bo2bo20bo78bo16bobo17bobo17bobo17bob
o$obo17bo2bo17b2o18b3o17b2obo15bo2bo17b4o17bo4bo17b2obo12b4o35b2o18b2o
2bobo14b2o18b4o15b2o21b2o57b2o17bobo16b2o18b2o18b2o18b2o$b2o18b2o17bo
2bo16bo2bo16bo2bo18b2o16bo24bobo20bo11bo4bo35bo22bobo135b2o17b2o$40bo
2bo17b2o18b2o37bobo22b2o18b3o12b2o2b2o35bobo21bo37b2o$41b2o78b2o42bo
56b2o59b2o11$2o3b2o13b2o3b2o13b2o2b2o14b2o18b2o18b2o18b2o20bo19bo19b2o
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16b4o16b4o16b5o15bo2b2o116b4o38b2o39bo60bo19bo18bo17b3o17bob2o16bob2o$
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59b2o40bo17b2o12$b2o18bo19bo19b2o21b2o18b2o16b2o19b2o19b2o15b2ob2o16bo
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17b3o17b3o17b2obo20bo15b2obo19b2o78bo19bo36b3o17bobo17bob3o16b4o15bobo
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2bo98bo39bo38b2o18b2o$3bo16bo19bo19bo19bo19bo22bo19bobo15b3o17bobo18bo
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3o17b3o17b3o17b3o4bo13bobobo15bobobo15bobobo15bob2o17bo17b4o16b4obo14b
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38b2o18bo19b2o18b2o17b2o23bobo15b2o16b3o63bo19b2o33bobo158b2o$165b2o
36bo17b2o20b2o21b2o19bobo33bo$221b2o20b2o43b2o11$2b2ob2o15b2o18b2o18b
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15b2o18b3o17b3o16b2obo18b2o17bobo17b3o17b3o19b2o16b3o21bo15b2obo18bo
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2o14bobobobo13bobo2b2o13b2obo16bo2bo17b2o19bo82bobo12b2o18b2o41bo$81b
2o42b2o14b2o38b2o18b3o17b2ob2o15b2o17bo2bo17b2o37bobo57b3o23bobo54b2o$
203bo57b2o57b2o58bo2bo23b2o54b2o$381b2o10$b2o17b2o18b2o2b2o14b2ob2o18b
ob2o14bo19b2o18b2o18b2o18b2ob2o15b2ob2o15b2ob2o15b2obo16b2ob2o15b2ob2o
15b2ob2o15bo3bo15bo3b2o14bo20b2o18bo19b2ob2o16bob2o19bo16bo$o2bo16bo2b
ob2o13bo4bo14bo3bo16b3obobo12bobobo15bo2bo16bobo17bobo17bobobobo13bobo
bobo13bobobobo13bobob3o13bobob2o14bobobobo13bobob2o2b2o10bobobobob2o
10bobobobo13bobo4bo15bo2bo14bobo17bobobobo13b3obobo16b3o14b5o$b3o17b3o
bobo13b4o16b3o16bo6bo12bobob3o13bo2bo16bo4bo14bo4bo14bo5bo13bo5bo13bo
6bo12bo6bo12bo19bo3bobo13bo8bo10bobobobobobo9bobobo15bo2bo2bobo11bo2bo
bobo12bo2bo16bo6bo12bo6bo12b2obo16bo5bo$27bo53b6o14bobo3bo13b2ob2o15b
5o15b5o15b5o15b5o15b5obo13b5obo13b5o15b3obo15b3ob4o12b2obobobobo10b2ob
o16bobo2bobo11b3o2bobo12b2ob2o15b7o13b7o13b2obob2o13bo2bo2bo$b3o17b2ob
3o14b4o16b5o37bob2o16bo2bo98b2o18b2o18bo18bo18b2obo18bo3bo14b2o16bo4bo
17b2o16bo20bo19bo18bob2o14b5o$o3bo17bobo15bo4bo14bo5bo16b2o17b2obo17bo
bo15b5o17b5o13b3o17b3o17b2o18b2o20b2o16b3o57b3o19b4o15b3o18bo2bo13b2o
18b2o18b2obo$b4o17bobo15b2o2bobo13b2o2bobo15bo2bo16bo2bo15b2obo15bo4bo
17bo4bo12bo2bo15bo2bo17b2o18b2o20bo16bo59bo2bo37bo2bo19b5o11b2o18b2o
18bo2bo19bo$23bo20b2o18b2o17b2o18b2o15bo2bo16bobo23bobo13b2o17b2o58bob
o16b2o58b2o21b2o17b2o25bo51b2o19bobo$b4o115bobo18b2o23b2o93b2o100b2o
41bobo73bobo$bo2bo116bo284b2o75bo11$3b2o18b2o20bo15b2ob2o15b2obo19b2o
14b2ob2obo22b2o18bo16bo14b2ob2o17bo19bo20bo20b2o15b2o17b2o3bo14b2o3bo
14b2o17b2o18b2o3b2o14bo19b2ob2o17b2o18b2o$3bobo17b2o19bobo14b2obobo14b
2ob3o15b3obo13b2obob2o18b2obobo14b2obobo11b2obobo13bo3bo16bobo17bobo
17b5o17bobo2b2o10bo2bo15bo2bobobob2o9bo2bobobob2o9bo2bo16bobo17bo2bo2b
o13bobo17bobobobo16bobo17bobo$6bo36bo2bo20bo19bo13bo4bo16bo20bobobo15b
obobobo11b2obobo14b3o16bo2bo16bo2bo16bo5bo15bo2bobobo10b2obo16bobobobo
bobo9bobobobobo11bobo18bo2b2o14b5o14bo2bo16bo5bo13bo4bo14b2obobo$b4obo
14b4o16b3obo15b5obo13b5obo13bob3o14b2obob2o16bo2bob2o13bo2bob2o15bobob
o32b2ob2o14b3o17b5obo15b3o2bo15bob2o14b2obobobobo10b2obobobo12bob2o15b
2obobo34b3o17b5o14b5o15b2obob2o$o4bo14bo4bo14bo3bo15bo4b2o13bo4b2o13b
2obo16bo2bob2o15bob2o16bob2o16b3o3b2o14b3o17bo2bo37b2o14b2o5b2o11b4ob
2o18bo3bo15b2ob2o12bo2bo17bo16b2ob2o77bo$2ob2o15b6o15b3o16bobo17bobo
38b2o18bobo17bobo18bo20bo3bo16bobo14b5o15b2o17bo2bo16bo63bobo14b2obobo
15bob2o15b5o15b2ob2o14b2ob2o15b2obo$bobo57b2o18b2o17b3o37bo2bo16bo2bo
16bobo20b2ob2o13b2ob2o14bo5bo13bo2bo16bobo17b3o62b2ob2o12bo2b2o14bo18b
o5bo14b2ob2o14b2obo16b2obobo$bo2bo17b2o17b3o56bo2bo37b2o18b2o17b2o19b
2o17bo2bo16bobobobo14bobo17bo21bo63bo2bo9bobo17bo19bobobobo36bo20b2o$
2b2o17bo2bo15bo2bo57b2o97bobo17bo2bo17b2ob2o16bo39b2o63bo2bo9b2o18b2o
19b2ob2o34b3o$22b2o16bobo158bo19b2o145b2o90bo$41bo10$5b2o14b2o18b2ob2o
15b2o20b2ob2o13b2o18b2ob2o18bob2o16b2o15bo18b2o18b2o3b2o13b2o2b2o14b2o
2b2o15b2o18b2o18b2obo16b2o19b2ob2o14b2ob2o15b2o19b2o18b2ob2o14b2o18b2o
$b2obobo14bobob2o14b2obobo13bo2bo18bobobo14bobo18bobo17b3obobo15bobo
13bobob2o14bobo17bobobobo13bo4bo14bo4bo14bobo2b2o13bobo17bobob3o13bo2b
o19bob2o13bobobobo13bobo18bo2bo16bobob2o13bo2bo16bo2bo$obobo18bob2o19b
o13b2obo17bo2bobo16bo18bobo16bo6bo17bo14b2ob2o16bo19bobo16b4o16b4o15bo
5bo13bo4bo14bo6bo12bobo17bo2bo16bo6bo12bobob2o15bob2o16bobo16b2obo17bo
b3o$obob2o16b2o17b5o17b2o15bo3bob2o15b3o15b2ob2o15b7o14b4o36b2o2b2o13b
2ob2o55b5o15b5o15b5obo13bo3bo14b3ob3o14b7o13b2ob2o14b2obo16b2obob2o16b
ob2o15bo3bo$bo4bo13bo2bo16bo19b2o3bo14b4o22bo15bobo20bo15bo19b5o21bo
14bobo16b4o16b4o60b2o15b4o17bo2bo56bo19bob2o13b2obob2o16b3o$2b4o14b3o
17bobob2o14b2ob2o35b2o3bobo14bobo16b2o18b2ob2o14bo5bo15b5o13bobobobo
13bo4bo14bo4bo15b5o15b5o15b2o37b2obo17b2ob2o15b5o17bob2o13b2obo16b2obo
$41b2ob2o17bo16b2o19bo3bobo12bobobobo13bo2bo21bo14bobobobo15bo17b2o3b
2o14b4o15b2o2bobo13bo4bo14bo5bo13bobo19b4o14b2ob2o16b2ob2o14bo5bo13b2o
bobobo12bo2bo19bob2o16b3o$4b2o16b3o35b2obo16bobo18bob2obo13b2o3b2o14b
2o18b4o16b2ob2o14bobo2b2o56bo2bo13bobo17b2o2bobo13b2o19bo3bo54b2o2bobo
14bobo2bo14b2o20bo2bo15bo3bo$4b2o15bo2bo35bobo18bo20bo2bo54bo39b2o3b2o
36b2o19b2o15b2o21b2o34bobo61b2o15bobo40b2o15bob3o$21b2o38bo41b2o55bobo
80b2o95bo2bo78bo57bo2bo$161b2o178b2o138b2o10$b2o18b2o20bo17b2o3b2o17bo
17bo$obo2b2o13bo2bo19b3o14bo2bobo2bo15bobo14b5o$o5bo13bobo17bo5bo13b2o
bobob2o14bo2bo13bo5bo$b5o15bo18b7o16bobo16bob2ob2o11b7o$22b3ob2o35bobo
15bobo2bo2bo$b5o18bobobob2o8b7o15b2ob2o13bo2bo2bobo11b7o$o5bo18bo2bob
2o8bo5bo16bobo15b2ob2obo12bo5bo$obo2b2o21bo14b3o17bobo17bo2bo14b5o$b2o
23bobo14bo20bo18bobo17bo$26b2o56bo!

Some of these are quite interesting-looking! Seems as if it may be possible to adjust and reduce a few of the bigger ones to get 18-bit objects.

I'm curious as to how many of these will turn out to be overlaps with high-bit-count objects from other people's searches, and how many of them are _really_ unlikely and may take a long time to show up in anyone else's search. [There's that apgsearch online-database feature request showing up again...]

EDIT: Updated the script to version 1.1 -- it now produces a report (sent to the clipboard) and a sorted stamp collection (drawn after clearing the current layer, so watch out for your unsaved edits as usual.) The stamp collection groups still lifes by number of bits, and includes all objects found down to 10 bits; the report currently only mentions 18-cell objects and bigger, but this is easy to change by adjusting minreportbitcount on line 59.

I'm thinking version 1.2 will keep the script running at the end, so that you can click on one of the still lifes to have its associated soup show up in a new layer. This will only work for progress files saved from version 0.44 or later, where the seed strings for rare objects are saved in the progress file.
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Re: 18-bit SL Syntheses

Postby Extrementhusiast » October 7th, 2014, 7:45 pm

#217 from a 14-bitter:
x = 122, y = 51, rule = B3/S23
32bo$32bobo$obo29b2o$b2o33bobo5bo$bo34b2o6bobo$37bo6b2o11$70bo$68bobo$
69b2o$66bo$64bobo$34bo3bo26b2o$35b2obobo$17b2o15b2o2b2o28bo4b2o18bo$
17bo2bo6bo41bo3bo2b2o16bo3b2o15b2o$18b2obo4bobo38b3o4b2o2bo2b2o9b3o2bo
2bo2b2o9bo2bo2b2o$20bobo3b2o48bobo3bo13bobobo3bo10bobo3bo$20bo2bo52bo
2b3o10b3o2b2o2b3o10b2o2b3o$21bobo2b2o49bobo14bo4bobo14bobo$18bo3bo3b2o
30b2o14bo3bo14bo5b2o15b2o$17bobo37bobo4b2o7bobo$18b2o39bo5b2o7b2o$64bo
3$80b2o$80bobo$80bo8$45b2o$45bobo$45bo$13b3o$15bo$14bo!


EDIT: #494 from a 16-bitter:
x = 204, y = 31, rule = B3/S23
132bo$12bo118bo$10bobo11bobo104b3o$11b2o11b2o130bo$25bo128b2o18bo$147b
o7b2o16bo$4bo116bo26b2o23b3o$5bo113bobo25b2o3bo27bobo$3b3o61bo52b2o7bo
20b2o18bobo7b2o$68b2o29bo28bo22b2o12bobo3b2o8bo$67b2o30bobo26b3o35b2o
3bo12bo$99b2o65bo17bobo$8b3o58bo24bo37bobo49b2o$10bo58b2o24bo3bo32b2o
19b2o22b2o$9bo58bobo3bo18b3o2bobo19b2o11bo14b2o2bo2bo15b2o2bo2bo$14b2o
27b2ob2o25bobob2o19bo2bob2o15bo2bob2o10bo10bo2bob2o16bo2bob2o19b2ob2o$
14bo28b2obo27b2obo21b3obo17b3obo11bobo9b3obo18b3obo20bob2o$16bo31bo30b
o25bo21bo9b2o16bo22bo23bo$9b2ob4obo25b5obo6bobobo13b5obo20b4obo16b4obo
5b2o15b4obo17b4obo18b4obo$b2o6b2obo3bo25bobo3bo24bobo3bo21bo3bo17bo3bo
5b2o16bo3bo18bo3bo19bo3bo$obo2b2o8bo25bo5bo22bobo5bo25bo21bo8bo18bo22b
o23bo$2bob2o9b2o23bo6b2o21b2o6b2o24b2o20b2o26b2o21b2o22b2o$6bo33b2o25b
o$67b2o$66bobo2$64bo$64b2o$17bo45bobo$16b2o$16bobo!


EDIT 2: #291 from a 17-bitter:
x = 635, y = 47, rule = B3/S23
78bo$76b2o$77b2o$63bo$64b2o246bobo$63b2o247b2o$313bo$76bo$75bo$75b3o2$
486bo92bo$281bobo201bo92bo$284bo196bo3b3o82bo7b3o$3bo280bo143bo53b2o7b
o79b2o11bo$4bo3bo49bobo220bo2bo117bo23bobo33bo18b2o6b2o79b2o10b2o6bo$
2b3ob2o51b2o148bo72b3o117bobo22b2o33bobo25b2o91b2o4bo$7b2o50bo34bo115b
2o8bo3bo177b2o38bo19b2o125b3o$31bo56bo5bobo112b2o10b2obobo214bo51bo
119bo$2o14bo15bo3bo21b3o9b2o14b2o6b2o124b2o2b2o5bo169bo24bo14b3o17bo
30bo25bo93bo$b2o13bobo11b3ob2o24bo8bo2bo14b2o30bo111bobo46bo97bo23b2ob
obo19bo34b2obobo24b3o22bo56bo29bo7b3o$o15b2o17b2o17b2o3bo9bo2bo44bobo
111b2o15b3o3bo26bo18bobo51bo21bobo22b2o2b2o18b3o33b2o2b2o50b3o55bo16b
2o8b2o$53bobo14b2o46b2o130bob2o25b3o14b2o2b2o53bo21b2o27bo59bo44b2o60b
3o16bobo8b2o$55bo19b2o44bobo68bo56bo3b2o5b2obo24b2obo4bobo2bo51b3o67b
2o8bo51bo24b3o8b2o21b2o36b2o8bo$9b2ob2o26bobo31bo2bo43b2o67b2o68bob2o
24bob2o4bo35b2o25b2o15b2o3b2o19b2o18bobo7bobo27b2o20bobo23b3o5bo3bo19b
o2bo25b2o8bo2bo17bo6bo2bo2bo$3b2o4b2ob2o18b2o6b2o25b2o5bo2bo37b2o5bo
27b2o27b2o10b2o24b2o39b2o26b2o44b2o17b2o6b2o14bobo2bobo19b2o20bo7b2o
28b2o20b2o24b2obo4b4o20b3o25bobo9b3o17b2o5b7o$3bo28bo2bo5bo25bo2bo4b2o
38bo9bobo22bo4b2o22bo4b2o31bo33b2o5bo20bo5bo64bobo24bo2bo130b3o58bo28b
obo$4b3o26b2obo31b2obo13bobo28b3o2bo3b2o24b3o2bo23b3o2bo2b2o28b3o29bob
o6b3o15bobo5b5o40b6o16bo4b6o18b4o17b4o26b4o24b4o18b4o26bo3b4o20b3o37b
3o26b2ob2o13b2ob2o$6bo28b2o4b2o27b2o13b2o31b4o4bo26b3o26b3o3bobo29b3o
29bo8b3o14b2o9b3o38bo4b3o19bo4b3o19b3o14bo3b3o23bo3b3o8bo12bo3b3o15bo
3b3o27bo3b3o17bo2b3o12bobobo17bo2b3o24bo3b3o11bo3b3o$2b3o8bo17b3o7bobo
22b3o17bo27b3o32b3o26b3o7bo27b3o4bo33b3o4bo20b3o4bo38b3o4bo19b3o4bo15b
2o4bo14b2o4bo23b2o4bo6b2o13b2o4bo15b2o4bo7bo14b2o3b2o4bo16b2o4bo33b2o
4bo24b2o4bo11b2o4bo$bo2bobo6bobo14bo2bob2o4bo23bo2bob2o19b2o20bo2bob4o
4bo21bo2bob3o21bo2bob3o30bo2bob3o33bo2bob3o20bo2bob3o41bob3o22bob3o17b
ob3o16bob3o25bob3o7bobo13bob3o17bob3o7b2o15b2o3bob3o18bob3o35bob3o26bo
b3o13bob3o$b2o2b2o6b2o15b2o2bobo28b2o2bobo19bobo19b2o2b2o2bo3b2o21b2o
2b2o2bo20b2o2b2o2bo29b2o2b2o35b2o2b2o22b2o2b2o44b2o24bobo19bobo18bobo
27bobo25bobo19bobo9bobo13bo5bobo20bobo37bobo28bobo15bobo$35bo34bo20bo
33bobo27b2o27b2o3bo171bo21bo20bo29bo27bo21bo33bo22bo39bo30bo17bo$122bo
65b2o323b3o$121b2o65bobo84b2o229b2o5bo$121bobo52bo2b2o2b2o91b2o229b2o
5bo$118b2o29b3o22bobo2b2ob2o91bo230bo$4b2o111bobo31bo23b2o7bo8b3o133b
2o5b3o$3bobo113bo30bo42bo136b2o4bo$5bo146b3o17b2o20bo134bo7bo$152bo20b
2o$65b3o85bo18bo162b2o$67bo268b2o$66bo257b3o8bo$174b3o149bo$176bo148bo
$175bo!

I'm sure this can be improved by starting "farther down the line".
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Re: 18-bit SL Syntheses

Postby Sokwe » October 8th, 2014, 2:18 am

#342 from #116 (recently solved):
x = 70, y = 23, rule = B3/S23
23bo$24bo$22b3o2$31bo$29b2o$30b2o$2o4b2o11b2o4b2o24b2o$obo2bobo11bobo
2bobo24bobo2bo$2b4o5bobobo5b4o12bobobo4bo6b4o$bo4bo13bo4bo21bo4bo4b2o$
b2o2b2o13b2o2bobob2o15b3o4b2o2bo2bo$25b2obo4bo23bo2bo$28bo2b2o25b2o4bo
$28b2o2b2o28b2o$50b2o11b2o3bo$50b2o3b3o9bo$55bo11b3o$56bo4b2o$60b2o$
50bo11bo$50b2o$49bobo!
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Re: 18-bit SL Syntheses

Postby Extrementhusiast » October 8th, 2014, 7:40 pm

Sokwe wrote:#342 from #116 (recently solved):
RLE

Much better:
x = 68, y = 21, rule = B3/S23
38bo$37bo$37b3o2$42bo$40b2o$41b2o2$2o4b2o21b2o4b2o22b2o$obo2bobo21bobo
2bobo10bo11bobo2bo$2b4o10bobobo10b4o11bo14b4o$bo4bo23bo4bo10b3o11bo4b
2o$b2o2b2o23b2o2bobob2o20b2o2bo2bo$35b2ob2o5bo19b2o$44b2o$44bobo3$41b
3o$41bo$42bo!


EDIT: #574 from a boat:
x = 270, y = 41, rule = B3/S23
176bo$174bobo$175b2o2$94b2o$93bobo3bobo$26bo68bo3b2o$24b2o33bo22bo17bo
6bo21bo8bo16bo31bo16bo3bo32bo3bo17bo3bo$25b2o4b2o10bobo9b2obobo17b2obo
bo19b2obobo14bob2obobo7bobo8bob2obobo24bob2obobo14bobobobo30bobobobo
15bobobobo$30bobo11b2o3bobo4bobo2bo15bobobo2bo17bobobo2bo13b2obobo2bo
6b2o9b2obobo2bo23b2obobo2bo14b2obo2bo30b2obo2bo15b2obo2bo$31bo12bo5b2o
4bo2b2o16bobo2b2o18bobo2b2o18bob2o4b2o16bob2o3b2o23bob2obo15bob2obo31b
ob2obo16bob2o$50bo4b2o21b2o23b2o23bo6bobo16bo5b2o24bo2bo16bo3bo32bo3bo
17bo$21bo26bo8b4o19b4o21b4o20b2o4bo19b2o30b2o18b3o12bobobo17b3o19b3o$
22b2o24b2o7bo2bo14bo4bo2bo17bo3bo2bo21bo25bo4bo13b2o72b3o16bo$21b2o9bo
bo12bobo26bo4b2o17bobo3b2o21bo25bo4b2o14b2o29b3o32b3o4bo$32b2o40b3o23b
o2bo7bo17b2o24b2o3bobo12bo30bo2bo31bo3bo4bo$33bo67b2o6b2o96b2o32b2ob2o
$22b3o33b2o16b2o20b2o10b2o40b2o96b3o$22bo34b2o17bobo18bobo53b2o83b2o9b
o2bo$23bo30b2o3bo16bo22bo52bo35b3o46bobo3b2o7bo$55b2o127b2o2bo50bo4b2o
6bo$20b3o31bo55b3o72b2o2bo53bo5bobo$22bo89bo65b2o4bo$21bo37b2o50bo65bo
bo$58b2o119bo$60bo$190b2o$189b2o50b2o$b2o188bo48bobo$obo239bo$2bo8$10b
3o$12bo$11bo!


EDIT 2: #737 from scratch:
x = 125, y = 27, rule = B3/S23
bo78bo$2bo76bo$3o76b3o$12bo34bo$10b2o27bobo6b2o$11b2o27b2o5b2o3bobo$
40bo11b2o17bo$42bo10bo18bo$42b2o26b3o$6bo11bo17b2o3bobo20b2o8bo15b2o
25b2o$4bobo11bobo16b2o8bo17bo8bobo14bo26bo$5b2o11b2o16bo9bobo16bobo6b
2o15bob2o23bob2ob2o$47bobob2o13bobob2o20bobo10bobobo9bobob2o$49bobobo
14bobobo21bob2o23bo$b2o21b3o20bobobobo12bobobobo19bobob2o21bobo$obo21b
o21bobo3bo12bobo3bo19bobo24bobo$2bo22bo21bo18bo25bo26bo2$19b2o$19bobo$
19bo$5b2o$6b2o6b2o$5bo7b2o$9b3o3bo$11bo$10bo!


EDIT 3: #743 from a 14-bitter:
x = 116, y = 28, rule = B3/S23
33bo51bo$34b2o50bo$33b2o19bobo27b3o3bo$54b2o24bo7b2o$55bo25b2o6b2o$7bo
72b2o$6bo8bo32bo$6b3o5bobo12bo17bobo$obo11bobo13bo16bobo$b2o12bo12b3o
17bo$bo4bo26bo5bo37b2o29b2o$5bobo4bo18b2o5bobo4bo32bo2bo10bobo14bo2b2o
$6b2o3bobo18b2o4bobo3bobo31bobobo9b2o15bobo2bo$8b2o2bo14b3o9bob2o2bo
33bobobob2o6bo16bobobo$4bo3bob2o17bo11bob2o36bob2obo25bob2o$2bobo23bo
11bo22b2o15bo30bo$3b2o34bo14b2o6b4o13bo30bo$39b2o12b2o6b2ob2o13b2o29b
2o$55bo6b2o$6bo$7bo34bo$5b3o34b2o$41bobo6b2o$7b3o39b2o$7bo43bo$8bo45b
2o$53b2o$55bo!


EDIT 4: #718 from a beacon on cover:
x = 265, y = 42, rule = B3/S23
127bo53bo30bo$127bobo51bobo26bobo$127b2o52b2o13bo14b2o$194b2o$176bo18b
2o$72bo45bo55bobo39bobo$73bo43bobo55b2o6bo33b2o$21bo49b3o43bobo7bo12bo
bo38bobo33bo$21bobo94bo8bobo10b2o40b2o2bobo$21b2o104b2o12bo44b2o$8b2o
28b2o71b2o18bobo39b2o12bo36b2o$8bo29bo5bo66bo5bo13b2o35bo4bo5bo32bobo
9bo2b2o31bo$11bob2o4b2o20bobobo68bobobo13bo36bo6bobobo9b3o20b2o2b2o7b
2obo29bobo$10b2obo5bobo3b2o13b2obobo67b2obobo48b3o5b2obo2bo8bo22bo2bob
o6b3obo28bo2bo$13bo5bo5bobo15b2o12bobobo54b2o14b2o44b3o10bo26bo6bo3b3o
25bo3b3o$bo8b3o12bo14b3o70b3o16b2o30bo10b3o48b3o3bo6bo18b3o3bo$2bo7bo
28bo2bob3o60b2o3bo2bob3o17b2o26bo8bo2bob2o5b3o39bob3o6bobo2bo15bo2bo$
3o3bo33b2o2bo2bo58bo2bo3b2o2bo2bo16bobo23b3o9bobobo6bo41bob2o7b2o2b2o
15bobo$7bo36bo2bo59b2o8bo2bo16bo38bo5bo4bo41b2o2bo9bobo15bo$5b3o10b2o
25b2o71b2o48bo12b2o49b2o$11b2o4b2o112b2o35b2o$11b2o6bo111bobo33bobo2b
2o$120b2o9bo40bobo65bo$15b2o103b2o50bo6b2o58b2o$14bo2bo161bobo57bobo$
14bo2bo141b2o18bo$15b2o2b3o79b3o4b3o49b2o$19bo83bo6bo18b2o10b2o16bo13b
2o70b2o$20bo81bo6bo19bobo9bobo28bobo70bobo$12b2o115bo4b2o5bo32bo70bo$
13b2o96b2o8b3o10bobo$12bo4bo94b2ob2o4bo12bo$16b2o93bo3b2o5bo$16bobo3$
117b3o$117bo$118bo$108b2o$109b2o$108bo!


EDIT 5: #336 from a 17-bitter:
x = 92, y = 30, rule = B3/S23
14bo$14bobo50bobo$14b2o51b2o$68bo$10bo46bo$8bobo6bo40bo$9b2o6bobo15bo
20b3o14bo$17b2o16bobo33b2o$35b2o35b2o$o32bo$b2o28bobo30b2o$2o11b2o17b
2o29bo2bo$12bobo39bobo7b2o$3bobo6bo42b2o$4b2o5b2o42bo$4bo10bo16b2o29b
2o18b2o$14bobo3b2o9bo2bo3b2o13bo8bo2bo3b2o12bo2bo3b2o$5b2o7bob3o2bo10b
ob3o2bo11bobo9bob3o2bo13bob3o2bo$6b2o7bo3b2o12bo3b2o13b2o10bo3b2o15bo
3b2o$5bo10bobo15bobo28bobo18bobo$12b2o3b2o16b2o17bo11b2o19b2o$12b2o40b
2o$53bobo$5b3o$7bo$6bo2$13b2o$12b2o$14bo!


EDIT 6: #349 from a 17-bitter:
x = 39, y = 22, rule = B3/S23
16bobo$16b2o$17bo$6bo$7bo$5b3o14bo$20b2o$21b2o2$13b2o$12bo2bo$3bobo7b
2o$4b2o$4bo$12b2o16b2o2bo$2bo8bo2bobob2o10bo2bobob2o$obo9bobob2obo11bo
bob2obo$b2o10bobo16bobo$15bo18bo$3bo11b2o17b2o$3b2o$2bobo!


EDIT 7: #243 from a 16-bitter:
x = 163, y = 24, rule = B3/S23
85bo34bo$86b2o31bo$36bo48b2o7bo24b3o$37b2o5bo47b2o$36b2o4b2o45bo3b2o$
43b2o45b2o$31bo57b2o20bo$32bo28bo50bo$30b3o29bo3b2o42b3o$bo17bobo13bo
8bo15b3o4bo46bo$b3o8bo6b2o15bo2bo4b3o20bob2o16b2o15b2o8bobo9b2o27b2o$
4bo7bobo5bo13b3o2b2o6bo15b2o3bo2bo14bo2bo14bo2bo6b2o10bo2b2o24bo2b2ob
2o$3bobo6b2o24bobo5bobob2o10bobo4b2obob2o11b2obob2o11b2obob2o15b2obo
25b2obob2o$3bobo40bobobobo11bo5bobobobo11bobobobo11bobobobo15bobob2o6b
obobo12bobo$b2obo9bo29b2o2bobobo16bo2bobobo10bo2bobobo10bo2bobobo14bo
2bob2o22bo2bo$o2bo9b2o28bo2b2o3bo18b2o3bo12b2o3bo12b2o3bo16b2o27b2o$2o
11bobo21bo5b2o$37b2o$36bobo2$40b3o$15b3o24bo$15bo25bo$16bo!


EDIT 8: #682 from a 14-bitter:
x = 69, y = 32, rule = B3/S23
10bobo$11b2o30bo$11bo31bobo$43b2o5$22bo19b2o$12bo10b2obo8bo7bo17bo$11b
obo8b2o2bobo5bobo5bo4bobo10bobo$11bobo2bob2o6b2o6bobo2bobo5b2o11bobo2b
ob2o$12bob3ob2o15bob4o7bo12bob4obo$o12bo22bo25bo$b2o11bo23bo11bo13bo$
2o11b2o22b2o11bobo10b2o$50b2o$10b2o$9bo2bo36bo$10b2o36b2o$48bobo2$25b
2o$11bo12b2o$11b2o13bo$10bobo4$4b3o$6bo$5bo!


EDIT 9: #369 from a 17-bitter:
x = 104, y = 38, rule = B3/S23
26bo$25bo$25b3o2$10bo$11bo17bo$9b3o16bo$28b3o48bobo$79b2o$80bo$obo66bo
$b2o67bo$bo45bo20b3o14bo$47bobo33b2o$47b2o35b2o$45bo$43bobo30b2o$19b2o
23b2o29bo2bo$18bobo45bobo7b2o$18bo48b2o$10b2o5b2o48bo$9bo2bo8bo22b2o
29b2o17b2o$10bobo7bobo20bo2bo18bo8bo2bo16bo2bo$11bo8bob3o19bob3o14bobo
9bob3o15bob3o$21bo3bob2o16bo3bob2o11b2o10bo3bob2o12bo3bob2o$22bo2b2obo
17bo2b2obo24bo2b2obo13bo2b2obo$21b2o22b2o19bo9b2o18b2o$66b2o$65bobo2$
5b2o3b2o2b2o$4bobo4b2obobo$6bo3bo3bo3$16b3o$16bo$17bo!


EDIT 10: #433 from a 16-bitter:
x = 230, y = 63, rule = B3/S23
146bo$146bobo$146b2o7$131bo$88bo42bobo$86bobo42b2o$87b2o2$122bo$123bo$
121b3o$91bo33bobo$92bo32b2o$90b3o33bo8$34bo$34bobo$34b2o6$27bo$11bo15b
obo$12bo14b2o5bobo14bo119bo$10b3o21b2o15bobo118b2o$26bo8bo12bo2b2o118b
2o$13bobo11b2o20bo125bo$7bo5b2o11b2o19b3o17bo97bobo6b2o$5bobo6bo52bobo
96b2o2b2o2bobo$6b2o26bo17bo14b2o97bo4bo$33b2o15b3o12bo97bo6bo21b2o15b
2o12b2o$2b2o7bobo9b2o3b2o3bobo9b2o2bo13bobo4b2o2bo39b2o3b2o2bo39b2o4bo
3bo19bo3bo12bo3bo9bo3bo$2bo8b2o10bo4bo16bo2bobo13b2o4bo2bobo37bo2bo2bo
2bobo37bobo3bo3bobo17bo3bobo10bo3bobo7bo3bobo$3b3o6bo11b3obo17b3obo20b
3obo38b2o4b3obo43b5obo17b5obo10b5obo7b5obo$6bo20bo21bo24bo48bo49bo23bo
16bo13bo$b3obo16b3obo17b3obo20b3obo44b3obo45b3obo19b3obo10b5obo11bobo$
o2b2o16bo2b2o17bo2b2o20bo2b2o44bo2b2o45bo2b2o11bo7bo2b2o10bo4b2o12b2o$
2o19b2o20b2o23b2o47b2o48b2o12bobo7b2o13bobo$182b2o23b2o2$184b3o18b2o$
186bo17bobo$185bo20bo4$190b2o$190bobo$190bo!

(There has got to be a better way to make that exploded preblock.)
I Like My Heisenburps! (and others)
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Extrementhusiast
 
Posts: 1700
Joined: June 16th, 2009, 11:24 pm
Location: USA

Re: 18-bit SL Syntheses

Postby Extrementhusiast » October 11th, 2014, 5:44 pm

(Split the post to avoid it becoming too long.)

#177 from an 11-bitter:
x = 134, y = 32, rule = B3/S23
79bo$78bo$78b3o$106bo$107b2o$17b3o86b2o$19bo2bo88bo$18bo2bo69bobo15b2o
$21b3o67b2o17b2o$92bo14bo$o41b2o31b2o31bo$b2o20bo19bo32bo29b3o3bo14b2o
$2o2bob2o14bobobob2o13bobob2o27bobob2o29bobob2o10bobob2o$4b2o2bo14b2ob
2o2bo11b2ob2o2bo20bo4b2ob2o2bo20bo6bo2b2o2bo11b2o2bo$7bo21bo18bo22bo9b
o19bobo6bobo3b2o10bo3b2o$4b3o16b2ob3o13b2ob3o21b3o3b2ob3o21b2o2b2o3bo
2b2o11bo2b2o$2o2bo4b2o11bobobo4b2o8bobobo4b2o23b2obo4b2o20bobo4b2obo
12b2obo$b2o5bobo12bo6bobo9bo6bobo16bo13bobo22bo$o7b2o20b2o7b2o8b2o17b
2o12b2o$38bobo26bobo$40bo5$73b2o$74b2o$73bo2$58b2o$57bobo$59bo!


EDIT: #490 from a 16-bitter:
x = 108, y = 29, rule = B3/S23
10bobo$5bobo3b2o$6b2o3bo74bobo$6bo80b2o$87bo3$18bo13bo54bo$17bobo11bo
54bobo$11b2o5bobob2o7b3o9b2ob2o30b2ob2o3b2o13b2ob2o$11b2o7bobobo19bobo
bo30bobobo18bobo$obo17bobobo18bo2bobo29bo2bobo2b2o13bo2bobo$b2o9bo8bob
o20b2obo10bobobo16b2obo3bobo13b2obobo$bo10b2o8bo8bo14bo27bo6bo5bo16bo
2bo$11bobo15b2o15bobo26bo5bobo20bobo$30b2o15bobo23b3o6bobo3bo16bo$4b3o
41bo34bo3bobo$6bo11bo57b2ob2o5bobo$5bo11bobo56b2ob2o6bo$18b2o$82bo7b2o
$25b2o6b2o47b2o6bobo$25bobo4b2o47bobo6bo$25bo8bo$13bo$13b2o15bo$12bobo
14b2o60b2o$29bobo59bobo$91bo!


EDIT 2: #219 from a 14-bitter:
x = 107, y = 34, rule = B3/S23
10bo$11bo$9b3o$5bo$3bobo10bobo$4b2o10b2o$10bo6bo$11bo12bo$9b3o12bobo$
24b2o22bobo$3bobo43b2o$4b2o43bo$4bo24bo14bobo$19bo7b2o16b2o$2bo9b2o4bo
bo7b2o15bo5b2o21bo$obo8bo2bo4bobo29bo2b2o3bo15bo3b2o3bo15b2o3bo$b2o9b
2obo4bo26bo4b2o2bobobo12b3o2bo2bobobo13bo2bobobo$14bobo31b2o4bobob2o
17bobobob2o15bobob2o$3bo10bo2bo20bo8b2o5bo2bo15b3o2b2o2bo16b2o2bo$3b2o
10bobo20b2o4b2o9bobo17bo4bobo18bobo$2bobo7bo3bo20bobo3bobo6bo3bo17bo5b
2o19b2o$11bobo31bo5bobo$12b2o10b2o26b2o$24bobo$24bo32bo$56b2o$56bobo3$
21bo$20b3o$19b2obo$19b3o$20b2o!


EDIT 3: #613 from a 16-bitter:
x = 105, y = 23, rule = B3/S23
47bo$46bo$42bo3b3o$41bo$13bo22bo4b3o$12bobo12bo7bobo$12bobo13bo6bobo$
13bo12b3o7bo2$23b3o5b2o22bob2o19bob2o15b2o$9b2ob2o11bo5bobob2o18b2obo
2bo16b2obo2bo13bo2bo$10bobobobo7bo8bobobobo18bobobobo16bobobobo10bobob
obo$10bo2bob2o16bo2bob2o18bo2bob2o10bo5bo2bob2o9b2o2bob2o$5bo5bobo20bo
bo22bobo13b2o5bobo14bobo$6bo5b2o21b2o23b2o12bobo6b2o14bobo$4b3o72b2o
19bo$80bo$b2o3b2o48b2o22bobo$obo3bobo48b2o22b2o$2bo3bo49bo3b2o$60bobo
20b3o$60bo22bo$84bo!


EDIT 4: #634 from a 17-bitter:
x = 61, y = 19, rule = B3/S23
2o22b2o27b2o$obo21bobo26bobo$2b3o21b3o26b3o$bo3bo19bo3bo24bo3bo$bob2o
5b3o12bob2obo23bob2obo$2bobobo3bo15bobo2bo7b4o12bobo2bo$5b2o4bo17bobo
7bo3bo15b2o$9bo20bo8bo$9b2o29bo2bo$8bobo$21b2o6bo$22b2o4b2o3b2o2b4o$
21bo6bobo2bobobo3bo$33bo3bo$38bo2bo2$32b2o$31bobo$33bo!


EDIT 5: #521 from a 15-bitter:
x = 177, y = 35, rule = B3/S23
86bo$84b2o$74bo10b2o$74bobo$74b2o2$68bo11bo$5bo63b2o9bobo$6b2o5bobo52b
2o10b2o$5b2o6b2o46bo85bo$14bo47b2o84bo$61b2o62bo20b3o$123bobo$obo121b
2o23bo$2o100bo45bobo$bo94bobob2o5b2o16bo4b2o16bo2bo2b2o15bo$16b2o23b2o
b2o3b2o18b2ob2o3b2o18b2o2b2o3bo2bo2b2o11bo3bo2bo2b2o12b2o2bo2bo2b2o9bo
bo2b2o$2b2o7b2obo2bo24bobo2bo2bo17bobobo2bo2bo18bo9bo2bo2bo11bo4bo2bo
2bo17bo2bo2bo9bo2bo2bo$3b2o6bob2obo18bo4bobobob2obo18bobobob2obo4bo23b
2ob2obo16b2ob2obo13bo3b2ob2obo9b2ob2obo$2bo12bo6bo10bobo4b2o3bo2bo20bo
3bo2bo5bobo23bo2bo19bo2bo13b2o5bo2bo12bo2bo$12b3o7bobo9b2o10b2o26b2o6b
2o24bobo20bobo14bobo4bobo13bobo$12bo9b2o85bo22bo12b2o9bo15bo$36b3o23bo
bo79bobo$38bo24b2o81bo$37bo25bo$60b2o$59bobo5b2o$7bo53bo4bobo$7b2o10b
2o47bo$6bobo9b2o60b3o$20bo59bo$81bo$14b2o6b3o$13b2o7bo$15bo7bo!


EDIT 6: #117 (and #326) from a 17-bitter:
x = 272, y = 33, rule = B3/S23
185bo$186bo$184b3o2$44bo182bo$43bo183bobo$43b3o110bo24bo45b2o$3bobo
125bo25b2o23bo$4b2o30bo13bobo79b2o2bo19b2o22b3o$4bo32b2o11b2o79b2o2bo
110bobo$11bobo22b2o13bo83b3o18bo9bo11b2o64bobobobo$11b2o143b2o7bo11bob
o20b2o24b2o17b2ob2o$2b2o8bo29b2o111bobo7b3o11bo7b3o9b2o12bobo11bo$2bob
o15bo21bobo3bo24b2o25b2o26b2o12bobo17b2o37bo12b2o9bo21bo$4bo14bo24bo2b
obo22bo2bo23bo2bo24bo2bo4bo6b2o18bobo28b2o19bo10b2o3b2o14bobo3b2o10b2o
3b2o$3bo15b3o21bo3b2o3b3o14bo3b2o21bo3b2o22bo3b2o5bobo5bo15bo3bo26bo3b
o32bo3bo15bobo3bo10bobo3bo$3b4o10bo25b4o5bo16b4o23b4o24b4o7b2o22b4o27b
4o24b2o7b4o18b4o13b4o$b2o3bo9b2o23b2o3bo6bo13b2o3bo21b2o3bo22b2o3bo29b
2o3bobo23b2o3bobo15bo5bobo5b2o3bobo15bo3bobo10bo3bobo$o2bo12bobo21bo2b
o22bo2bo23bo2bo24bo2bo3b2o10bo15bo2bo3bobo21bo2bo3b2o15b2o6bo4bo2bo3b
2o14bobo3b2o10b2o3b2o$b2o9b2o10bo16b2o24b2o19bo5b2o26b2o5bo9b2o16b2o5b
o23b2o20bobo12b2o21b2o$12bobo8b2o49bobo12b2o9b3o7bo16bo11bobo102b3o$
12bo10bobo48b2o12b2o20bobo14b2o33b2ob2o79bo$75bo34b2o49bobobobo49b3o
25bo$4b2o157bobo53bo2b2o$5b2o67b2o31b3o108bo2b2o$4bo68b2o32bo115bo$75b
o32bo17b2o$125bobo$127bo2$103b3o$103bo$104bo!

This also gives alternate methods for #116 and #342.

EDIT 7: #551 from a 12-bitter:
x = 87, y = 51, rule = B3/S23
24bo$25bo$23b3o6$54bo$54bobo$54b2o5$39bo10bo$40bo8bo7bo$38b3o8b3o4bo$
56b3o2$9bo$8bo30bobo21bo$8b3o29b2o20bo$40bo21b3o$6b3o49b3o$8bo49bo$7bo
18bo2bo29bo$30bo$26bo3bo20b2o$4b2o21b4o20bo$3bobo32bobo11bo28b2o$5bo3b
o29b2o12bo26bo2bo$9b3o27bo11bob3o23bobob3o$7b2o3bo37bobo3bo23bobo3bo$
2o4bobo2b2o36bo2bo2b2o25bo2b2o$b2o4bo42b2o29bo$o80b2o2$4b3o30b2o5b2o$
4bo33b2o4bobo$5bo31bo6bo5$46b2o$47b2o14b2o$46bo15b2o$50b3o11bo$52bo$
51bo!


EDIT 8: #346 and #348 from a 14-bitter by essentially the same method:
x = 71, y = 120, rule = B3/S23
obo$b2o$bo$37bo$35b2o$36b2o2$7bo$8bo$6b3o2$2bo$obo$b2o4$48bo$46b2o$47b
2o9$22bo$8bo3bo8bobo38b2o2bo$6bobob2o9bobo38bo2bobo$7b2o2b2o7b2ob2o39b
2obo$21bobo41bobob2o$21bobo41bobob2o$22bo43bo15$42b3o$42bo7b2o$43bo5b
2o$51bo16$obo$b2o$bo$37bo$35b2o$36b2o2$7bo$8bo$6b3o2$2bo$obo$b2o2$43bo
$43bobo$43b2o2$47bo$45b2o$46b2o7$22bo$8bo3bo8bobo32b2o2bo$6bobob2o9bob
o32bo2bobob2o$7b2o2b2o7b2ob2o33b2obob2o$21bobo35bobo$21bobo35bobo$22bo
37bo15$44b2o$44bobo$44bo!


EDIT 9: #577 from a 12-bitter:
x = 100, y = 37, rule = B3/S23
80bo$80bobo$80b2o5$70bo$70bobo$70b2o5$b2o25b2o26b2o15bo19b2o$2bo9bo16b
o27bo14bo21bo$bo8b2o16bo27bo15b3o18bo4b2o$ob3o6b2o14bob3o23bob3o9bo22b
ob3o2bo$bo2bo23bo3bo23bo3bo9b2o21bo3b2o$2b2o25b3o3bobo19b3o2b3o4b2o23b
3o$35b2o36b3o20bo$29b3o4bo20b3o13bo$28bo2bo24bo2bo14bo$12bo15b2o5b2o
20b2o$11b2o21b2o$11bobo10b2o10bo$2bo20bobo$2b2o21bo$bobo3bo19b3o$5b2o
20bo$6b2o20bo$47bo19b3o$47b2o18bo$46bobo19bo$64b2o$63b2o$65bo!


EDIT 10: #707 from a 16-bitter:
x = 469, y = 57, rule = B3/S23
128bo$128bobo$128b2o2$93bo$94b2o$87bo5b2o$85bobo$86b2o3$413bo$413bobo
33bo$15bo397b2o35bo$14bo433b3o3bo$14b3o427bo7b2o$12bo432b2o6b2o$13bo
430b2o$11b3o184bo235bo$199b2o231bobo$52bobo86bobo54b2o104bobo79bo16bob
o27b2o$13bobo16bo20b2o87b2o30bobo106bo4bo16b2o77b2o18b2o$13b2o18bo19bo
88bo32b2o75bo28bobo2b2o17bo79b2o17bo36bo$3o3bo7bo16b3o23bo117bo74bobo
25b2o2b2o3b2o59bo91bobob2o$2bob2o36b2o13bobo8b2o23bo3bo17b2o23b2o11b2o
28b2o28b2o23b2o11b2o12b2o12b2o13b2o34b2o16bobo12b2o12bo15b2o10b3o7b2o
24b2ob2o2b2o10b2o5b2o$bo3b2o9b2o11b2o5b2o5bo9bo3b2o3b2o5bo21bobob2o12b
2o5bo24b2o11bo18b2o9bo29bo24bo26bo11bo16bo25bo9bo16b2o4bo9bo10bobo6bo
9bo12bo8bo32bo10bobo5bo$17bo10bobo6bo3bo9bobo8b2o3bo24b2o2b2o11b2o3bo
25bo11bo20bo8bo29bo15b2o7bo12b2o3b2o7bo19b2o7bo26bobo6bo13bobo7bobo6bo
9b2o2b2o5bobo6bo13bo7bo15b2o15bo14bo3bo$10b2o3bo14bo4bo5b2o9b2o13b2o
35bo9b2o28b2o2b2o2b2o20bo3b2o2b2o13bo10b2o2b2o13bobo3b2o2b2o10bobo2bob
o3b2o2b2o18b2o3b2o2b2o25b2o3b2o2b2o8b3o2b2o7b2o3b2o2b2o9b2o8b2o3b2o2b
2o16b2o2b2o13bobo11b2o2b2o13b2o2b2o$3b2o5bo4b2o18b5obo13bo6b4obo35bobo
3b4obo29bo2bo2bobo22bobo2bobo14b2o5b2obo2bobo14bo4bo2bobo13bo2bo4bo2bo
bo23bo2bobo30bo2bobo11bo2bo12bo2bobo9bo5bo8bo2bobo16bo2bobo16bo10bo2bo
bo16bobo$2bobo6b3obo23bobo13b2o4bo3bobo34bo2bo2bo3bobo31b2o2bobo23b2o
2bobo13bobo5bob2o2bobo15b5o2bobo17b5o2bobo19b5o2bobo18b2o6b5o2bobo10bo
7b2o3b5o2bobo14bobo3b5o2bobo14b3o2bobo25b3o2bobo16bobo$4bo8bobo19b2o3b
o13bobo4b2o3bo35bobo3b2o3bo37bo20b2o7bo29bo24bo26bo20bo7bo18b2o7bo7bo
19bobo2bo7bo16bobo2bo7bo14bo6bo25bo6bo18bo$14bo19bo2bo65bo63bo4bobo55b
o26bo28bo26bo8bo27bo4bo24bo4bo20b2o31b2o$35b2o131b2o2bo56bobo24bobo26b
2o34b2o27b2o2b2o24b2o2b2o$167b2o61bo24bobo53b2o$6b3o216bo30bo53bobo$8b
o217b2o31bo52bo77b2o40bo$7bo20b2o171b2o22b2o2b2o27b2o123b2o4b2o41b2o$
12b3o14b2o171b2o2b2o20bobo27bobo123b2o5bo39bobo$12bo15bo147b2o23bo3bo
2bo21bo152bo$13bo157b3ob2o28bo2bo$173bo3bo28b2o$172bo142b2o$315bobo$
315bo5$304b2o$83b2o38bo179bobo$82bobo37b2o181bo$84bo37bobo3$85b3o3b3o$
87bo5bo$86bo5bo!
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Re: 18-bit SL Syntheses

Postby Extrementhusiast » October 12th, 2014, 9:25 pm

(Split the post AGAIN, to avoid it becoming too long.)

#192 from a 16-bitter:
x = 33, y = 21, rule = B3/S23
6bo$4bobo$bo3b2o$2bo9bobo11b2obo$3o8bob2o2bo8bob2o2bo$11bo3b3o12b3o$
12b3o11bob2o$6b3o6bo10b2o2bo$14b2o13b2o2$9bo$9b2o$8bobo3$10b3o$10bo$
11bo$7b3o$9bo$8bo!


EDIT: #294 (and #365) from a 15-bitter:
x = 244, y = 30, rule = B3/S23
217bo$216bo$212bo3b3o$213b2o7bo$6bo205b2o6b2o$4bobo76bobo135b2o$5b2o
21bo3bo44bobo4b2o$o25bobo3bobo43b2o4bo125bo$b2o4bo19b2o3b2o44bo83bobo
46b2o$2o4bobo153b2o4bobo39b2o$7b2o21b3o130bo4b2o$11b2o19bo5bo23bo33bo
26bo32bo12bo12bo2b2o34bo16b2o$7b2o2bobo2b2o13bo5bobo2b2o17bobo2b2o27bo
bo2b2o16b2o2bobo2b2o26bobo23bobo2bo33bobob2o12bobob2o$6bobo4bo3bo18bo
2bo3bo16bo2bo3bo26bo2bo3bo16bo2bo2bo3bo9bobobo8b2obo2bo19b2obo2b2o12bo
bobo14b2obo2b2obo10b2o2b2obo$7bo4bob3o19bobob3o17bobob3o27bobob3o19b2o
bob3o23bob2obob2o6bo10bob2obo33bob2obo13bobobo$12bobo20b2obobo17bobobo
bo27bobobobo10bo13bobo30bobo6b2o15bo38bo14bo2bo$13bo25bo18b2o3bo28b2o
3bo9b2o14bobo30bobo6bobo14b2o37b2o16b2o$5b2o47bo53b2o14bo32bo$6b2o47bo
$5bo3b2o42b3o25bo10bo68b3o$8b2o71b2o8bobo67bo48b2o$10bo45b3o21bobo8bob
o7b2o59bo46bobo$58bo33bo8bobo53b3o51bo$57bo43bo57bo$97b3o58bo$82b3o14b
o60b3o$84bo13bo61bo$77b3o3bo77bo$79bo$78bo!


EDIT 2: The same method used above also solves #187 and #492:
x = 54, y = 91, rule = B3/S23
obo$b2o$bo$37bo$35b2o$36b2o2$7bo$8bo$6b3o2$2bo$obo$b2o15$22bo$8bo3bo8b
obo23b2o2b2o$6bobob2o9bobo23bo2bo2bo$7b2o2b2o7b2ob2o24b2ob2o$21bo28bo$
20bo2b2o24bo2b2o$21b2obo25b2obo12$5bo$3bobo$4b2o5$obo$b2o$bo6$25b2o$
24bo2bo$23bo2bo$24b2o2$28b2o17b2ob2o$26b3obo17bobobo$25bo5bo16bo4bo$
26b4obo17b3obo$28bobo19bobo$48bo$48b2o6$26bobo$27b2o$27bo2$5b2o19b3o$
4bobo21bo$6bo20bo4$8b3o$10bo$9bo!
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Re: 18-bit SL Syntheses

Postby Sokwe » October 13th, 2014, 6:05 am

#318 from an 18-bit still life that's not on the list:
x = 132, y = 46, rule = B3/S23
4bobo$5b2o$5bo2$33bobo$33b2o$34bo2$52bobo$53b2o67bo$53bo68bobo$122b2o
5$64bo26b2o28b2o$65b2obo23bo29bo$13bo40bo9b2o2bobo13bo6bo22bo6bo4bobo$
12bobo2bo35bobo2bob2o6b2o13bobo2bobo22bobo2bobo5b2o$12bob4o35bob4ob2o
21bob5o23bob5o7bo$13bo40bo29bo29bo$14bob4o35bob5o23bob5o23bobo11bo$15b
2o2bo36b2o4bo23b2o4bo23b2o11bobo$23b2o35bobo27bobo36b2o$22bo2bo34b2o
28b2o$22bo2bo102bo$23b2o12bo3bo50b2o33b2o$35bobob2o51bobo32bobo$36b2o
2b2o50bo10$b2o$obo$2bo26b3o$29bo$30bo6b2o$36b2o$38bo!


Here's an idea that might work for #537, but I don't know of a way to add the domino spark:
x = 56, y = 15, rule = B3/S23
bo$2bo28b3obo$3o7bo22bobo$8bobo20b3obo$4b3o2b2o20bo3bo8b2ob2o$6bo11bo
12b3obo8b2ob2o$5bo11bobo24b2obo$16bobo27b2o$15bobo3bo24b3o2bo$16bo3bob
o8bobobo11b4obo$19bo2bo26bo2bo$19b4ob2o23b4ob2o$23bobo21bo5bobo$21bo
25bo3bo$21b2o28b2o!


Edit: I did a quick gencols search to complete #537:
x = 26, y = 27, rule = B3/S23
bo$2bo$3o7bo$8bobo$4b3o2b2o$6bo11bo$5bo11bobo$16bobo$15bobo3bo$16bo3bo
bo$19bo2bo$19b4ob2o$23bobo$21bo$21b2o3$11b2o$10bobo$12bo2$17bo$16b2o$
16bobo$12b2o$11bobo$13bo!
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Re: 18-bit SL Syntheses

Postby dvgrn » October 13th, 2014, 9:35 am

The list of 18-bitters that are particularly interesting to find with apgsearch keeps getting shorter and shorter, meaning that it's less and less likely to be worthwhile to run my search script -- at least on my apgsearch folder, where the results have already been mostly checked over, and I'm only adding a few hundred million more soups now and then. With any luck I'll get a search running on a cluster later this year, and then maybe the odds will improve a bit.

Meanwhile, it's still a really quick File > Run Clipboard test for the remaining interesting 18-bitters, for anyone who has been running apgsearch for a while. So here's a last update on the 18-bit search script. Might as well move it over into the right thread, finally --

apgsearch-object-finder-18bit.py:
# apgsearch-object-finder-18bit.py, version 1.11e
# change for 1.11e, 13 October 2014: remove #117, #187, #192, #219, #294, #318, #326, #346, #348, #365,
                                            #490, #492, #521, #537, #551, #577, #613, #634, #707
# change for 1.11d, 10 October 2014: remove #243, #336, #349, #369, #433, #574, #682, #718, #737, #743
# change for 1.11c, 8 October 2014:  remove #217, #291, #342, #494, #580
# change for 1.11b:  remove #103, #116, #111, #139-141, #198, #511
# change list for 1.1:
#     - reduced list according to latest index file:
#          http://conwaylife.com/forums/viewtopic.php?f=2&t=1467#p13615
#     - report seed value and search length from file in which match was found
import glob, os, golly as g

# testlist=[[100,"32138f1c84c"],[999,"xs15_259e0e93"]]
testlist =[[102,"xs18_69arhar"],[107,"xs18_69argbr"],[114,"xs18_32qjap56"],[133,"xs18_0dbgzamgb6"],[134,"xs18_0dbgzamgf2"],[135,"xs18_0dbgz6agna"],[136,"xs18_0dbgz2egna"],[142,"xs18_cahdazmq1"],[154,"xs18_gbq1dqz1221"],[159,"xs18_69aj2arzx11"],[163,"xs18_ck0fharzw11"],[164,"xs18_ck0v1qrzw1"],[168,"xs18_69n8bdzw23"],[180,"xs18_j5o6picz11"],[184,"xs18_5bo79cz321"],[185,"xs18_j9cgn96z11"],[186,"xs18_j9c0qmz1213"],[188,"xs18_j9ajkcz123"],[196,"xs18_bt0gbdz1221"],[201,"xs18_0dj8brz321"],[203,"xs18_db0gbdz3121"],[204,"xs18_ci6o6piczw1"],[216,"xs18_69m4pb8ozx1"],[220,"xs18_8ehikoz3146"],[228,"xs18_32q4lb8ozx11"],[231,"xs18_o4q9jq23z01"],[245,"xs18_3lkaiczw346"],[247,"xs18_3p6kicz643"],[248,"xs18_3lkaicz643"],[257,"xs18_cikm9jzx65"],[259,"xs18_cik6p3z6421"],[275,"xs18_jhe0dbz56"],[278,"xs18_8ka2jap3zw11"],[281,"xs18_0mkiarz1243"],[282,"xs18_oid9icz6221"],[293,"xs18_0j9ak8z1259c"],[319,"xs18_2ld2kozwdb"],[321,"xs18_2ld2koz34a4"],[347,"xs18_g88c9jzc9311"],[351,"xs18_j9c88gz1ad11"],[353,"xs18_0o4q9jzdbw1"],[366,"xs18_0at1aczmq1"],[367,"xs18_0at1e8zmq1"],[368,"xs18_gg0gbdz110nq"],[385,"xs18_8k9baaczw123"],[391,"xs18_ci9n84ozx321"],[404,"xs18_ci9eg6qzx121"],[405,"xs18_4a5pajozw23"],[408,"xs18_4a9egmqzx32"],[415,"xs18_4a5pajoz032"],[419,"xs18_0q6gdbgz110121"],[424,"xs18_4ap3q96zw121"],[429,"xs18_6icgn96z23"],[440,"xs18_0j9m4icz32011"],[443,"xs18_0cik6p3z32101"],[455,"xs18_32qb1acz321"],[456,"xs18_32qb2acz321"],[461,"xs18_64pb2acz321"],[495,"xs18_39q3pa4zw121"],[497,"xs18_ca9d2koz33"],[502,"xs18_8k4baik8zw113"],[508,"xs18_8ka9la8ozw121"],[519,"xs18_4alla8ozw65"],[528,"xs18_c88r2qkz065"],[547,"xs18_8kkm9iczx56"],[549,"xs18_g8o6picz1243"],[552,"xs18_cidicggzx343"],[553,"xs18_0o4idicz11074"],[554,"xs18_8k8alla4zw23"],[556,"xs18_8kkm9iczx146"],[573,"xs18_25a8idiczx23"],[576,"xs18_642t2kozw643"],[578,"xs18_8ka9d2koz023"],[582,"xs18_0o4pb8oz3146"],[583,"xs18_6ik5b8oz056"],[585,"xs18_ciarzw65033"],[594,"xs18_8ehaczw12553"],[595,"xs18_628q596z2521"],[598,"xs18_695q48cz2521"],[608,"xs18_0gbhqb8oz23"],[627,"xs18_0cahd2koz321"],[629,"xs18_0ci9b4koz321"],[631,"xs18_0ci9d2koz321"],[650,"xs18_31km2koz643"],[651,"xs18_31km4koz643"],[652,"xs18_312jaa4z6511"],[656,"xs18_3586p2sgzx23"],[667,"xs18_og4q596z6221"],[673,"xs18_0g88bl8z1ad11"],[675,"xs18_g8id2koz1248c"],[678,"xs18_4a512koz0ca23"],[679,"xs18_0g3hik8z345d"],[691,"xs18_8ka9jzw11696"],[721,"xs18_o4a512koz01246"],[726,"xs18_g8kit246z056"],[729,"xs18_4ai3s4zx12552"],[733,"xs18_4aak5jzx11074"],[736,"xs18_o8al5izx11074"],[745,"xs18_g8kim853z056"],[748,"xs18_0o4im853z643"],[749,"xs18_0o4iq453z643"],[750,"xs18_0o4it246z643"],[752,"xs18_31e8gka4zw643"],[755,"xs18_g8ge12koz1248c"],[756,"xs18_8kih3wkczx3421"],[757,"xs18_69m88gzx11696"]]

dirname = g.getdir("data")
separator = dirname[-1]
progresspath = dirname + "apgsearch" + separator + "progress" + separator
if not os.path.exists(progresspath):
  g.exit("apgsearch progress folder not found -- nothing to search.")

fnlist=glob.glob(progresspath+"*.txt")
out, count = "", 0
for fn in fnlist:
  all = open(fn, 'r').read()
  for item in testlist:
    g.show(str(item[0])+" "+fn)
    if all.find("\n"+item[1]+" ")>-1:
      out+="Object #"+str(item[0])+" [ "+item[1]+" ] found in search " \
           + all[all.index("ROOT"):all.index("@NUM_OBJECTS")-1].replace("\n@"," ") \
           + "   [ " + fn + " ]\n"
      count+=1
g.note("Number of noteworthy 18-bit objects found: " + str(count) + "\n" + out)
g.setclipstr(out)

Of course it could also be adapted very easily to hunt for 19- and 20-bitters that have known conversions into 18-bitters, and so on, but the odds of a successful match start to drop very quickly as the number of bits goes up.

At some point it might be interesting to make the much longer list of all still lifes whose recipes don't yet match Dave Buckingham's criterion of one glider per bit... the one remaining 14-bitter that takes 15 gliders looks like a tempting target, at the very least.

Seems as if the Buckingham Rule might need some modification to make it reasonable for objects with higher bit counts, though! It may need some kind of higher-order polynomial term that starts to have a big effect above 15 bits or so.
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Re: 18-bit SL Syntheses

Postby Extrementhusiast » October 13th, 2014, 1:59 pm

dvgrn wrote:At some point it might be interesting to make the much longer list of all still lifes whose recipes don't yet match Dave Buckingham's criterion of one glider per bit... the one remaining 14-bitter that takes 15 gliders looks like a tempting target, at the very least.

Seems as if the Buckingham Rule might need some modification to make it reasonable for objects with higher bit counts, though! It may need some kind of higher-order polynomial term that starts to have a big effect above 15 bits or so.

From what I've seen, Buckingham's criterion seems to fit best for "natural" objects, like those that fall out of apgsearch. For those that don't, then yes, a higher-order polynomial would fit better. I've said before that I would like to run a statistics package on the 16-bit SLs, and now the 17-bit SLs, now that they're finished.

EDIT: #497 can use the same procedure as #496:
x = 144, y = 41, rule = B3/S23
49bo$42bo7bo$43b2o3b3o$42b2o$64bo$63bo$40bo22b3o$38bobo$39b2o$19bo38bo
bo$17b2o39b2o$18b2o39bo$14bo$15b2o$14b2o2$17bo49bo4bo$2b2o3bobo6bo51b
2obo$b4o3b2o6b3o48b2o2b3o$b2ob2o2bo$3b2o$51b2o$21b2o29bo2b2o33b2ob2o
42b2ob2o$10bo3b2o6bo27bobobo2bo31bobobobo3b2o36b2obobo$8b3o2bo2bo2b3o
28b2o2bo2bo2b2o27b2o2bo2bobobo39bo2bo$7bo5b2obo2bo6b2o26b2obobobo31b2o
bobo16bobobo20b2obo$b2o4b2o6bo9b2o29bo2bo35bo2bo43bo$obo9bobo12bo25bob
o3b2o31bobo3b2o39bobo$2bo9b2o39b2o37b2o45b2o$5bo15bo54b2o$5b2o13b2o54b
obo$4bobo13bobo53bo$71bo$17b3o50b2o$19bo50bobo$18bo37b2o$55bobo$57bo$
71bo$70b2o$70bobo!
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