Synthesizing every natural object

[muzik]

Since the 22-bit still life project is now complete, but potential issues that could arise from listing all 23-bit still lifes on Catagolue have been mentioned, maybe a next step would be to attempt to synthesize every single object which has occurred in the b3s23/C1 census. Obviously there's going to be lots and lots and lots of these, but this is to be expected for a long-term project.

Here's some natural objects May13 listed on Discord last night which don't yet have syntheses:

40-cell still lifes:
https://catagolue.hatsya.com/object/xs4 ... zy11/b3s23
https://catagolue.hatsya.com/object/xs4 ... 3421/b3s23

39-cell still lifes:
https://catagolue.hatsya.com/object/xs3 ... s074/b3s23
https://catagolue.hatsya.com/object/xs3 ... zx11/b3s23
https://catagolue.hatsya.com/object/xs3 ... egnc/b3s23
https://catagolue.hatsya.com/object/xs3 ... z011/b3s23
https://catagolue.hatsya.com/object/xs3 ... 6066/b3s23
https://catagolue.hatsya.com/object/xs3 ... s343/b3s23
https://catagolue.hatsya.com/object/xs3 ... fgld/b3s23
https://catagolue.hatsya.com/object/xs3 ... 1023/b3s23
https://catagolue.hatsya.com/object/xs3 ... 1221/b3s23
https://catagolue.hatsya.com/object/xs3 ... b413/b3s23
https://catagolue.hatsya.com/object/xs3 ... 0743/b3s23
https://catagolue.hatsya.com/object/xs3 ... zx11/b3s23
https://catagolue.hatsya.com/object/xs3 ... e921/b3s23
https://catagolue.hatsya.com/object/xs3 ... w643/b3s23
https://catagolue.hatsya.com/object/xs3 ... aqic/b3s23
https://catagolue.hatsya.com/object/xs3 ... 0346/b3s23
https://catagolue.hatsya.com/object/xs3 ... 0311/b3s23
https://catagolue.hatsya.com/object/xs3 ... f0dd/b3s23
https://catagolue.hatsya.com/object/xs3 ... zy81/b3s23
https://catagolue.hatsya.com/object/xs3 ... zy51/b3s23
https://catagolue.hatsya.com/object/xs3 ... zx11/b3s23
https://catagolue.hatsya.com/object/xs3 ... 1221/b3s23
https://catagolue.hatsya.com/object/xs3 ... a2ac/b3s23
https://catagolue.hatsya.com/object/xs3 ... 2596/b3s23
https://catagolue.hatsya.com/object/xs3 ... x343/b3s23
https://catagolue.hatsya.com/object/xs3 ... 2596/b3s23
https://catagolue.hatsya.com/object/xs3 ... 3z01/b3s23
https://catagolue.hatsya.com/object/xs3 ... 2z32/b3s23
https://catagolue.hatsya.com/object/xs3 ... z653/b3s23

I don't know if there's an easy way to automatically generate a full list of things that are natural but unsynthesized. Ideally everything on Catagolue which is natural would appear in the synthesis costs list with "unsynthesized" as their assigned value, as was done for the 22-cell still lifes, but I'm not sure how that would be done either.

[hotdogPi]

I would rather get the small p2s than the xs40s and similar.

[vilc]

I don't know if there's an easy way to automatically generate a full list of things that are natural but unsynthesized. Ideally everything on Catagolue which is natural would appear in the synthesis costs list with "unsynthesized" as their assigned value, as was done for the 22-cell still lifes, but I'm not sure how that would be done either.

I have some scripts for this task, but I don't consider them clean enough to be publishable (not to say that they are ugly). The concept is simple : for each prefix, download the synthesis costs textcensus and the C1 (or other symmetry) textcensus, then parse them according to whatever criterion you wish (cost in glider, soup count ...) and store the results in some convenient format.

I would rather get the small p2s than the xs40s and similar.

The problem with small p2s is that their synthesis-costs textcensus is oversized : trying to access it in the usual way returns a blank page. I don't know how we could easily manage such a project in these conditions.

Edit :
To make the transition from the xs22 syntheses project, here is a synthesis of xs25_6t1e8gkczw178a6, the unsythesised still-life with the highest number of soups as of now (4142), using a modification of a component I made to solve xs22_0db88bdz65123:

Code: Select all

x = 161, y = 41, rule = B3/S23
117bobo$118b2o4bo$118bo6bo$123b3o2$119bo$62bo56b2o24bo$60bobo55bobo24b
obo$61b2o82b2o$66bo$64b2o84bobo$b2o62b2o83b2o$o2bo50b2o67b2o26bo$2obo
13bo35bo2bo65bo2bo$bob2obo8b2o36b2obo13bo51b2obo$bo3b2o9b2o36bob2obo9b
2o34bo17bob2obo3bo$2b2o50bo3b2o3bo5bobo33b2o16bo3b2o2bobo$3bob2o48b2o
5bobo39bobo17b2o6bo$3bo2bo10b2o37bob2o3b2o60bob2o$4b2o10b2o38bo2bo65bo
2bo3bo$18bo3b2o33b2o67b2o3bobo$21b2o109b2o24b2o$23bo134bobo$152bo5bo$
151b2o$151bobo5$128b2o18b3o$127bobo18bo$129bo19bo$119b3o$121bo$120bo3$
121b3o$123bo$122bo!

End of edit.

Here are all unsynthesised oscillators (except p2s) and still-lifes with C1 soups, sorted by prefix and soup count. I guess we should first target common objects, such as those with more than 500/100/50 soups.

[confocaloid]

[...]

I would rather get the small p2s than the xs40s and similar.

The problem with small p2s is that their synthesis-costs textcensus is oversized : trying to access it in the usual way returns a blank page. I don't know how we could easily manage such a project in these conditions.
[...]

Seconded. I think it would be really nice to have stationary p2 targets split into multiple tabulations by the minimum population (similarly to xs4, xs5, ... for p1 targets), and maybe for higher periods too. I wonder if that could be implemented as a modification to the existing Catagolue (rather than at design stage).

[vilc]

I synthesised each of the 10 naturally occuring p15 oscillators that were unsynthesised :

Code: Select all

x = 505, y = 278, rule = B3/S23
493bo$494b2o$493b2o3$492bo$490bobo$491b2o$495bo$494bo$494b3o4$221bo2bo
4bo2bo$219b3o2b6o2b3o155bo$221bo2bo4bo2bo157bo$170bo2bo4bo2bo90bo2bo4b
o2bo105bobo$168b3o2b6o2b3o86b3o2b6o2b3o104bo63b2o42b2o$170bo2bo4bo2bo
90bo2bo4bo2bo106bo50bo12bobob2o38bobob2o$390bo5b2o44bo13bob2o40bob2o$
390bo5bobob2o38b3o13bo34b3o6bo$286bo102bobo6bob2o51b2obo40b2obo$285bo
104bo7bo54bobo41bobo$285b3o102bo4b2obo44b2o9bo43bo$171b2o6b2o113b2o99b
obo44bobo$170bo2bo4bo2bo92bo18b2o101bo47bo$169b6o2b6o91bo14b2o4bo$170b
o2bo4bo2bo37b3o52bo14bobo$171b2o6b2o40bo67bo$220bo3b2o$224bobo$224bo
29$221bo2bo4bo2bo$168bo2bo4bo2bo39b3o2b6o2b3o$166b3o2b6o2b3o39bo2bo4bo
2bo$168bo2bo4bo2bo90bo2bo4bo2bo$268b3o2b6o2b3o$270bo2bo4bo2bo$492bo$
288bo204b2o$286b2o204b2o$167b2o6b2o110b2o$166bo2bo4bo2bo$166bo2bo4bo2b
o313bo$166bo2bo4bo2bo117b2o192bobo$167b2o6b2o96b3o19bobo192b2o$220b2o
69bo3bo198bo$221b2o67b2o97bo103bo$220bo5bo63bobo96bo103b3o$225b2o161bo
bo$225bobo161bo$389bo$389bo5b2o$389bo5bobo$388bobo6bo$389bo7b2o$389bo
8bo57b2o39b2o$395b3o45bo12bobo38bobo$395bo48bo13bo40bo$442b3o13b2o30b
3o6b2o$459bo40bo$456b3o38b3o$445b2o9bo40bo$444bobo$446bo11$54bo10bo$
55b2o6b2o$54b2o8b2o107bo2bo4bo2bo33bo2bo4bo2bo$171b3o2b6o2b3o29b3o2b6o
2b3o$173bo2bo4bo2bo33bo2bo4bo2bo$2b6o256bo2bo4bo2bo$bo6bo253b3o2b6o2b
3o$o8bo254bo2bo4bo2bo6bo$bo6bo44bo12bo214bo$2b6o45b2o10b2o214b3o$52bob
o10bobo$174bobo2bobo$170b2obo2bo2bo2bob2o$174bobo2bobo$60bo206bo$4bo
55bo206bo$4bo54bobo154b3o48bo22b2o$3bobo54bo157bo70b2o$4bo55bo156bo3b
2o62b2o4bo200bo$4bo55bo160bobo61bobo205b2o$4bo55bo160bo63bo206b2o$4bo
54bobo$3bobo54bo$4bo55bo430bo$4bo484bobo$490b2o$494bo$389bo103bo$389bo
103b3o$388bobo$389bo$389bo$389bo5b2o3bo$389bo5bobobobo$388bobo6bobo2bo
$389bo7bo2b2o$389bo5bobo58b2o3bo35b2o3bo$395b2o46bo12bobobobo34bobobob
o$444bo13bobo2bo35bobo2bo$442b3o13bo2b2o27b3o6bo2b2o$456bobo38bobo$
456b2o39b2o$445b2o$444bobo$446bo11$172bo2bo4bo2bo35bo2bo4bo2bo$170b3o
2b6o2b3o31b3o2b6o2b3o$172bo2bo4bo2bo35bo2bo4bo2bo36bo2bo4bo2bo$265b3o
2b6o2b3o5bo$267bo2bo4bo2bo6bo$285b3o3$172bobo2bobo$168b2obo2bo2bo2bob
2o$172bobo2bobo91bo$271bo$271bo22b2o$218b3o72b2o$220bo68b2o4bo$219bo3b
2o64bobo$223bobo63bo$223bo36$217bo2bo4bo2bo$215b3o2b6o2b3o$217bo2bo4bo
2bo40bo2bo4bo2bo$267b3o2b6o2b3o$269bo2bo4bo2bo6bo$286bo$286b3o$165bo2b
o4bo2bo$163b3o2b6o2b3o$165bo2bo4bo2bo$273bo$273bo21b2o$273bo20b2o$167b
4o45b3o71b2o4bo$166b6o46bo71bobo$165b8o44bo3b2o67bo$164b2o6b2o47bobo$
165b8o48bo$166b6o$167b4o28$218bo2bo4bo2bo$165bo2bo4bo2bo39b3o2b6o2b3o$
163b3o2b6o2b3o39bo2bo4bo2bo$165bo2bo4bo2bo93bo2bo4bo2bo$268b3o2b6o2b3o
$270bo2bo4bo2bo$288bo$287bo$167b4o116b3o$166b6o$165b8o$164b2o6b2o$165b
8o101bo$166b6o102bo21b2o$167b4o46b3o54bo20b2o$219bo71b2o4bo$218bo3b2o
67bobo$222bobo66bo$222bo!

Edit :
Solved all p5 oscillators :

Code: Select all

x = 347, y = 222, rule = B3/S23
76bo$77bo$75b3o$o65bo12bo$3o63b3o10bobo$3bo65bo9b2o$2b2o64b2o2$5bo3b2o
60bo$5b2o2bo61b2o$5bobobo61bobob2o$3bobob2o60bobob2obo$3b2o64b2o2$84b
2o$84bobo$84bo$74bo$74b2o$73bobo18$197bo$198b2o$197b2o2$297bo$296bo$
296b3o35bobo$206bobo93bo32b2o$201bobo2b2o94bobo30bo$195bobo4b2o3bo94b
2o$76bo87bo31b2o4bo93b2o39bo$74bobo36b2o47b2o32bo100b2o35bo2bobo$75b2o
35bobo3bobo42b2o85b2o3bobo38bo35bobo2b2o$72bo41bo3b2o47b2o80bobo3b2o
76b2o6b2o$70bobo46bo47bobo3bo34bo3bo38bo4bo5b2o3bo72bobo2bo$71b2o49bo
38b2o5bobobobo32bobobobo48bobobobo31b2o3bo34bobobobo$75b2o3bo40bobo3bo
32bobo7bobobo31bo2bobobo46b2o2bobobo31bobobobo31b2o2bobobo$6b3o66bobob
obo40bobobobo33bo4bo2bob2o31bo3bob2o47bo3bob2o30b2o2bobobo30bo4bob2o$
5b2obo2bo65bobobo42bobobo38b3o36b3o43b3o6b3o33bo4bob2o31b5o$4bobobobob
o61bo2bob2o40bo2bob2o126bo42b5o$3b3o2bobobo61b3o44b3o41b3o36b3o46bo5b
3o75b3o$3bo4bob2o152bo2bo35bo2bo51bo2bo35b3o36bo2bo$3b5o64b3o44b3o43b
2o37b2o53b2o35bo2bo37b2o$71bo2bo43bo2bo175b2o$3b3o66b2o45b2o$2bo2bo$3b
2o23$70bobo$71b2o$71bo2$73bo$70bo2bobo$68bobo2b2o$69b2o6b2o$6b3o67bobo
2bo$5b2obo2bo64bobobobo$4bobobobobo61b2o2bobobo$3b3o2bobobo60bo4bob2o$
3bo4bob2o61b5o$3b5o$75b3o$5b3o67bo2bo$5bo2bo67b2o$6b2o21$68bobo$69b2o$
69bo2$7b3o61bo$6b2obo2bo55bo2bobo$5bobobobobo52bobo2b2o$4b3o2bobobo53b
2o6b2o$4bo4bob2o61bobo2bo$4b5o65bobobobo$72b2o2bobobo$4b2ob2o62bo4bob
2o$4b2ob2o62b5o2$71b2ob2o$71b2ob2o15$112bo$76bo34bo$75bo35b3o$75b3o28b
obo8bo$70bobo34b2o6b2o131bobo$71b2o34bo8b2o131b2o$71bo87bo89bo$64b2o
94b2o$65bo2b2o89b2o90bo$65bobobo39b2o42b2o46b2o3bobo39bo2bobo$7b3o53b
2o2bo7bobo32bo2bo38bobo2bo42bobo3b2o6b2o30bobo2b2o$6b2obo2b2o49bo3bo7b
2o33bobobobo35bobobobo3b2o38bo4bo5bobo2b2o27b2o6b2o$5bobobobo2bo49b3o
9bo31b2o2bo2b2o33b2o2bo2b2o3bobo48bobobo2bo33bobo2b2o$4b3o2bo2bobo93bo
3bo37bo3bo7bo48b2o2bo2bobo33bobobo2bo$4bo4bo3bo50b3o42b3o39b3o57bo3bo
3bo32b2o2bo2bobo$4b5o55bo2bo6b2o127b3o6b3o36bo4bo3bo$66b2o5b2o34b3o39b
3o51bo45b5o$6b3o66bo33bo2bo38bo2bo49bo7b3o$6bo2bo101b2o40b2o57bo2bo37b
3o$8b2o204b2o37bo2bo$255b2o19$115bobo$116b2o$116bo2$118bo$115bo2bobo$
75b2ob2o33bobo2b2o$9b3ob2o59bobobo35b2o6b2ob2o$8b2obobo60bobobobo40bob
obo$7bobobobobo56b2o2bo2b2o40bobobobo$6b3o2bo2b2o55bo4bo42b2o2bo2b2o$
6bo4bo59b5o42bo4bo$6b5o107b5o$71b3o$6b5o60bo2bo43b5o$6bo4bo61b2o43bo4b
o$9bobo109bobo$9b2o110b2o2$79b3o$79bo$80bo2$78b2o$79b2o$78bo$85b2o$85b
obo$85bo!

[hibiscus]

Here's a hopefully valid 14G synthesis of xs33_0gjlkmgmicz34606aic:

Code: Select all

x = 220, y = 39, rule = B3/S23
72bo$72bobo$58bo7bo5b2o$56bobo6bo$16bo40b2o6b3o$17b2o33bo163b2o$16b2o
35bo72b3o82b2obo2bo$51b3o84bo71bobob3o$138bo71bo$17b2o53b3o63bo72b8o$
18b2o52bo146bo$17bo55bo127b3o9b3obobo$67b2o66b2o75bo2bob2o$66bo2bo53bo
10bo2bo61bo5bo6bobo$66bo2bo53bo10bo2bo61bo5bo7bo$51b2o14b2o54bo11b2o
62bo5bo$50bobo142b2o$52bo19b2o66b2o52bobo4b3o$71bo2bo64bo2bo53bo$72b2o
66b2o3$137bo$136b2o$136bobo$128b3o$130bo$129bo3$219bo$2o217bo$b2o216bo
$o2$113b2o$112bobo99b2o$114bo98bobo$215bo!

[pifricted]

Many p2 with quadpole:
(<=9566th)

Code: Select all

x = 233, y = 690, rule = B3/S23
15bo$15bobo40b2o48b2o$15b2o40bo2bo46bo2bo$22bo33bob3o45bob3o$13bo8bob
o30bobo47bobo$7bobo2bo9b2o31bobob2o44bobob2o$8b2o2b3o41b2obobo44b2obo
bo$8bo51bo49b2o$63bo$63bobo$63b2o$21bo36b2o$20b2o37b2o$10bo9bobo35bo$
10b2o$9bobo$108b3o$110bo$109bo2$110bo$110b2o$109bobo3$112b3o$112bo$113b
o20$32bo$31bo$10bo20b3o$11b2o$10b2o6$65b2o45b2o$64bob3o42bob3o$8bo55b
o4bo41bo4bo$9bo55b3o2bo41b3o2bo$7b3o57b4o43b4o2$24bo44b2o45b2o$18bo3b
2o45b2o45bobo$18b2o3b2o92b2o$17bobo$66b2o4bo$65bobo3b2o$67bo3bobo3$69b
3o$71bo$70bo44b3o$117bo$116bo2$117bo$117b2o$116bobo3$119b3o$119bo$120b
o14$9bobo$10b2o$10bo2$37bobo$37b2o$38bo40bo46bo$78bobo44bobo$77bo2bo43b
o2bo$33b2o42b3ob2o41b3ob2o$32b2o36bobo7bo2bo43bo2bo$34bo36b2o4b2obobo
41b2obobo$71bo4bobob2o41bobob2o$29b3o45bo45b2o$31bo$30bo42b3o$73bo$74b
o4$23b2o$22bobo99b3o$24bo99bo$125bo2$124bo$123b2o$123bobo3$120b3o$122b
o$121bo28$10bo$11bo$9b3o3bo$16bo$14b3o4bo$20bo$10bobo7b3o$11b2o48b2o$
11bo48bo2bob2o$18b2o40b2obob2o$17b2o42bobo$19bo41bobob2o$62b2obobo$25b
3o38b2o$25bo$26bo7$64b3o$66bo$65bo2$66bo$66b2o$65bobo3$68b3o$68bo$69b
o12$113bobo$114b2o$114bo5$59bo38bo$60bo38b2o12bo$58b3o37b2o14bo$112b3o
$123bo$61bobo53bobo2bo$61b2o55b2o2b3o$62bo55bo49bo$166b2o$63bo103b2o$
62bo99b2o$62b3o96bobo$163bo$166bo49b2o$165bobo48bobo$166b2o49b2o$114b
2o52b2o49b2o$25bo88bo53bobo48bo$12bo3bobo4b2o90bobo102bobo$10bobo3b2o
6b2o144bobo$11b2o4bo43b2o54bobo102bobo$61bobo56bo51bobo50bo$62b2o37bo
17b2o52b2o49b2o$64b2o35b2o18b2o52b2o49b2o$12b3o49bobo33bobo18bobo51bo
bo48bobo$12bo52bo56bo53bo50bo$13bo216bo$230bobo$230b2o$225b2o$226b2o$
225bo16$12bo$11bo$11b3o2$65bo$64bobo$65b2o$3bo63b2o$bobo63bobo$2b2o64b
2o$70b2o$70bobo$4b3o64b2o$4bo$5bo5$22b2o$22bobo$22bo46b3o$71bo$70bo$30b
o$2b3o24b2o40bo$4bo24bobo39b2o$3bo66bobo3$73b3o$73bo$74bo11$122bobo$123b
2o$123bo5$64bo42bo$65bo42b2o12bo$63b3o41b2o14bo$121b3o$132bo$66bobo57b
obo2bo$66b2o59b2o2b3o$67bo59bo48bo$174b2o$68bo106b2o$67bo102b2o$67b3o
99bobo$3bo167bo$bobo170bo$2b2o169bobo$21bobo150b2o$21b2o100b2o51b2o$22b
o100bo52bo$124bobo50bobo2$66b2o3b2o53bobo3b2o45bobo3b2o$66bobobobo56b
obobo48bobobo$9bobo55b2obo39bo17b2obo49b2obo$4b2o3b2o59bo39b2o19bo52b
o$3bobo4bo59b2o37bobo19b2o51b2o$5bo2$17b2o$17bobo$17bo22$93bo55bobo$92b
o56b2o$92b3o32bo22bo$128b2o$127b2o$89bobo$90b2o$90bo2$89bo108bo$90bo108b
o$88b3o106b3o2$195bo$50bo97bo45bobo4bo$48b2o98bobo7bo35b2o4b2o$49b2o83b
2o12b2o6b2o34b2o6bobo$45bo89bo21b2o34bo$46bo85bobo55bobo$44b3o99bo$90b
2o38bobo11b2o42bobo$7bo3bo74b2obobo34b2obo15b2o37b2obo$8bobo76bob2o36b
ob2o54bob2o$6b3ob3o33b2ob2o36bo39bo57bo$46b2ob2o37b3o37b3o14b2o39b3o$
90bo39bo14bobo40bo$145bo$43b3o$45bo$44bo28$67bo$68bo$66b3o3$69bobo$69b
2o$70bo2$71bo$70bo$70b3o3$19bobo$19b2o$20bo2$5bo20bo$3bobo18b2o$4b2o12b
o6b2o42b2o$16b2o51bobo$17b2o51b2o$72b2o$72bobo$73b2o$15b2o58b2o$14bob
o4bo53bobo$16bo3b2o54b2o$20bobo40$13bo$13bobo$13b2o9$23bobo$23b2o$18b
3o3bo$18bo$14b2o3bo58b2o$3bo9bobo62bo$4b2o9bo59b2obo$3b2o69bobobobo$74b
2o3b2o$72b2o$71bobo$71b2o$20bo$19b2o$19bobo6$72b3o$72bo$73bo2$72bo$71b
2o$71bobo3$68b3o$70bo$69bo46$67bo$65bobo$66b2o101b2o$170b3o$9bo69b2o46b
2o39bo4bo$9b2o55b2o12b3o45b3o37b2obobo$obo5bobo56b2o9bo4bo42bo4bo37bo
b2o$b2o63bo11b2obobo42b2obobo35bo$bo10b3o64bob2o44bob2o36b2o$12bo41b2o
21bo47bo39b2o$13bo41b2o6b2o12b2o37bobo6b2o37bobo$54bo7bobo52b2o4b2o39b
2o$5b2o14b3o40bo52bo4bobo$6b2o13bo101bo$5bo16bo$119b3o$119bo$120bo3$165b
3o$165bo$84b2o80bo$83b2o$62bo22bo79bo$62b2o100b2o$61bobo100bobo3$161b
3o$163bo$162bo45$63bo$64b2o$63b2o3bobo$4bo63b2o$2bobo64bo$3b2o23bo32b
o$28bobo31b2o$28b2o31b2o11b2o46b2o$10b2o61bobo45bobo$11b2o56b2o2bo47b
o$10bo58bobobobo42b2obobo38b2o$71bo2b2o43bo2b2o37bobo$13b3o8b2o43bobo
45bobo41bo$13bo10bobo42b2o46b2o39b2obobo$14bo9bo42b2o46b2o42bo2b2o$66b
obo45bobo40bobo$67bo47bo41b2o$112bo42b2o$111b2o41bobo$106b3o2bobo40b2o
$108bo$107bo7$155b3o$155bo$156bo2$155bo$154b2o$154bobo3$151b3o$153bo$
152bo!

[AGreason]

Ran a bunch of transfer searches targeting still lives with C1 soups but no synths, committed to Shinjuku https://gitlab.com/parclytaxel/Shinjuku ... 6a46aaca04

This reduced the number of such objects from 148034 to 10728 (92.7% solve rate), list of the remaining ones attached.

Counting only SLs (my tooling really only handles still lives, you'll need to handle oscillators separately), this leaves:
6 with >=1000 soups
64 with >=100 soups
508 with >= 10 soups
2990 with >=2 soups

414 xs23 with >= 1 soup

The most unreasonable synth found was for xs31_660uh5u0u156zx47011, with a total of... 60 steps, unless I miscounted.

Code: Select all

#CLL state-numbering golly
x = 2858, y = 63, rule = B3/S23
2268bo$2268bobo$1465bo802b2o12bo$1466bo813b2o$1464b3o772bo37bo3b2o
$710bo1529b2o33b2o$711bo1527b2o35b2o$709b3o$751bobo$739bo11b2o725b
o799bo$738bo13bo595bobo128bo797bo39bobo125bobo$738b3o607b2o127b3o
797b3o38b2o126b2o363bo$48bo874bobo423bo968bo127bo364bobo$46bobo
198bo676b2o322bo1116bobo124bo318b2o$47b2o197bo50bo626bo23bo299bobo
1115b2o125bo$61bobo182b3o48bobo534bo98bobo10b2o296bo3b2o85bo10bobo
38bobo86b2o54bo122bo663bobo10bo33bo80bobo10bo30b3o$61b2o230bo3b2o
533bobo99b2o11b2o40bo255bo90b2o3bobo2b2o39b2o88b2o52bo124bo354bo
308b2o2bobo3b2o116b2o2bobo3b2o43bo$62bo129bo101bo45bo492b2o3bo95bo
55b2o82bobo166b3o89b2o5b2o3bo40bo80b3o4bo54b3o33bo6bo79b3o352bobo
247bo60bo3b2o5b2o30bo43bobo2b3o33bo3b2o5b2o34bobo4bo298bo9bobo$
191bo90bo9b3o43bobo39bo151bobo47bo254bo88bo62b2o84b2o265bo128bo45b
obo48b2o3bo86bo304bobo4bo37b2o3bo243bobo63bo38b2o2bobo37b2o2bo40bo
41b2o5b3o294bobo4bobo2b2o$191b3o89b2o54b2o3bo33bobo151b2o48bobo
252b3o87bo106bo40bo3bobo299bobo86bo47b2o47b2o4b3o82b2o268bobo35b2o
2b2o42bo244b2o102b2o4b2o3bo33bo4bo82bo39bo263b2o5b2o3bo$51bo230b2o
13bo45bo35b2o152bo44bo3b2o341b3o107bo43b2o301b2o134bo140b2o267b2o
36bo4b2o41b3o352bo4bobo160bo269bo$5bo43bobo245bobo43b3o141bo39bo
51bo341b2o28b2o80b3o44bo301bo3bobo540bo129bo202b2o110b2o159b3o171b
o$5bobo42b2o245b2o187bo38bobo49b3o342b2o26b2o434b2o146b2o35b2o485b
o203bobo445bo$5b2o4bo180b2o292b3o37b2o393bo30bo43bo46bo76b2o36b2o
43b2o39b2o141bo133bo12bo36bo45b2o40b2o48bo51bo40bo37bo44bo37bo7b3o
35b2o39b2o41b2o3b3o201bo147b2o127b2o4bo162b3o$obo8bobo46bo48bo48bo
34b2o4bo38bo10bo38bo11bo37b2o56bo45bo39bo396b2o55b2o48bo9bobo35bo
6b2o36bob2o35bo2bo34bo2bo41bo2bo37bo2bo45bo2bo48bo2bo44b2o36b2o49b
2o40bo13bo36bo43bobo39bobo46bobo49bobo38bobo35bobo42bobo35bobo6bo
36bo2bo36bo2bo40bo2bo50bo49b2o4bo42bo51bo63bo2bo45b2o38bo2bo35bo2b
o45b2o38bobo3bobo35bo12bo37bo40bo39bo45b2o41b2o44b2o$b2o8b2o34b3o
9bobo46bobo46bobo32bo5bobo38b2o7bobo38b2o8bobo36bobo54bobo43bobo
37bobo53b2o50b2o41b2o75b2o17bo60b2o40b2o46bo56bo49b3o7b2o36b3o5b2o
35b2obo35b3o35b3o42b3o38b3o46b4o48b4o44b2o36b2o49b2o38b3o12b2o30b
2o3b2o5b2o32b2o3bo36b2o3bo43b2o3bo46b2o3bo35b2o3bo32b2o3bo39b2o3bo
32b2o3bo8bo31b2o3b3o31b2o3b3o36b2o3b3o46b2o3b3o41bobo3bobo3b3o40b
3o49b3o61b4o45b2o40b2o35b4o45b2o40bo4b2o33bobo10b3o35b3o38b3o37b3o
45b2o41b2o44b2o$bo47bo10bobo43bo2bobo34bo8bo2bobo35bo2bobo36b2o5b
2o2bobo36b2o6b2o2bobo36bobo54bobo43bobo37bobo53bo51bo42bo76bo15b2o
62bo41bo47bo56bo51bo47bo386b2o49b2o53b2o36bo10bobo32bo41bo48bo51bo
40bo37bo44bo37bo45bo38bo43bo53bo6bo41b2o5bo6bo42bo51bo320b2o9bo37b
o40bo39bo$5b2o41bo8b3o2bo42bob2o2bo35bo6bob2o2bo34bob2o2bo42bo2b2o
2bo43bo2b2o2bo31bob3o2bo49bob3o2bo40b3o2bo34b3o2bo39bobo8b3o49b3o
37bo2b3o71bo2b3o17b2o55bo2b3o36bo2b3o42bo2b3o51bo2b3obo44bo2b3obo
40bo2b3obo37bo2b3o33bo2b3o32bo2b3o39bo2b3o35bo2b3o43bo2b4o45bo2b4o
39bo2b4o31bo2b4o44bo2b4o48bo2b4o31bob4o5bo34bob5o35bob5o42bob5o45b
ob5o34bob5o31bob5o38bob5o31bob5o39bob5o32bob5o37bob5o47bob4obo41bo
6bob4obo34bo2b4obo43bo2b4obo55bo2b4o42bo2b4o35bo2b4o32bo2b4o42bo2b
4o40bo2b4o42bo2b4o31bo2b4o34bo2b4o33bo2b4o40bo2b4o36bo2b4o37bo2b4o
$6b2o49bo2b2o43b2o2b2o34b3o6b2o2b2o35b2o2b2o44b2o2b2o43bob2o2b2o
31bob2o2b2o49bob2o2b2o39b3o2b2o33b3o2b2o41b2o6b3o2b3o30b3o9bob3o2b
3o34b4o2b3o68b4o2b3o71b4o2b3o33b4o2b3o39b4o2b3o48b4o2bo45b4o2bo8b
3o30b4o2bobo36b4o2bo32b4o2bo31b4o2bo38b4o2bo34b4o2bo42b4o2bo45b4o
2bo39b4o2bo33b2o2bo46b2o2bo50b2o2bo32b2o2bo41b2o3bo36b2o3bo43b2o3b
o46b2o3bo35b2o3bo32b2o3bo39b2o3bo32b2o3bo40b2o3bo33b2o3bo38b2o3bo
4bobo35bo5b2o3bo36bo13b2o3bo35b4o3bo44b4o3bo56b4o3bo41b4o3bo34b4o
3bo31b4o3bo41b4o3bo39b4o3bo41b4o3bo30b4o3bo33b4o3bo32b4o3bo39b4o3b
o35b4o3bo36b4o3bo$5bo53bo48bo48bo40bo49bo45bo4bo33bo4bo42b2o7bo4bo
40bo4bo34bo4bo43bo6bo4bo2bo32bo9b2o4bo2bo39bo2bo73bo2bo76bo2bo38bo
2bo7b2o35bo2bo53bo51bo9bo37bo2bo41bobo36bobo35bobo42bo40bo48bo51bo
36bo8bo37bo50bo38b2o14bo36bo45bo41bo48bo51bo40bo37bo44bo37bo45bo
38bo43bo6b2o34bobo8bo39b2o14bo42bo51bo63bobo46bobo39bobo36bobo46bo
bo44bobo46bobo35bobo38bobo37bobo44bobo40bobo41bobo$57bobo45b2obo
45b2obo35b4obo38b3o3b4obo46b3obo34b3obo41bobo8b3obo41b3obo33bo2b2o
bo3bo45bo2b2obo34bo13b2obo39b2obo73b2obo76b2obobo36b2obobo7b2o33b
2obobo7bo43b2obobo46b2obobo8bo33b2obobo39b2obobo33b2obobo32b2obobo
3bo35b2ob2o36b2ob2o44b2ob2o47b2ob2o36b2o3b2ob2o33b2ob2o46b2ob2o38b
2o10b2ob2o32b2ob2o41b2ob2o37b5o44b5o47b5o36b5o33b5o40b5o33b5o41b5o
34b5o39b5o6bo35b2o5b5o37b2o4bo7b5o38b5o47b5o59b5o44b5o37b5o34b5o
44b5o42b5o44b5o33b5o36b5o35b5o42b5o38b5o39b5o$2o55b2o46bobo34b3o8b
o2bo36bo3bo41bo3bo3bo50bo38bo44bo11bo45bo35b2ob2o4b2o3bo41b2ob2o
46b3ob2o39bo2bo74bobo77bobobo37bobobo10bo32bobobo7b2o43bobob2o46bo
bob2o42bobobo40bobobo34bobobo33bobobo3b2o35bobo38bobo11b2o33bobo
49bobo37b2o4bobo35bobo48bobo39bo12bobo34bobo43bobo39bo4bo43bo4bo
46bo4bo35bo4bo32bo4bo5bo33bo37bo45bo38bo43bo53bo47b2o6bo42bo50bo
63bo48bo41bo38bo48bo46bo48bo37bo41bo39bo46bo42bo43bo$b2o103bo37bo
3bo5b2o3bo36bo41bo7bo50bo38bo56bo37bo7bo44bobo3bobo31b2o57bo45b2o
8bo149bo40bo47bo5bo3bobo44bo51bo47bo44bo38bo37bo5bobo36bo40bo11bob
o34bo51bo45bo37bo50bo54bo36bo45bo42bobo46bobo48b2obo38bobo35bobo4b
o37b2o36b2o44b2o37b2o42b2o52b2o42bobo9b2o32bobo6b2o46b2o2b2o58b2o
2b2o43b2o2b2o36b2o2b2o33b2o2b2o43b2o2b2o41b2o2b2o43b2o2b2o33bo2b2o
39b2o38b2o31bobo11b2o39b4o40b4o$o102bo39bo4b2o8bo37b2o48b2o49b2o
37b2o39b2o14b2o34bobo7b2o49b2o31b2o114bobo187b2o46b2o5b2o48b2o50b
2o46b2o43b2o37b2o37b2o43b2o39bobo9bo36bobo49bob2o42bob2o34bob2o47b
obo52bobo34bobo43bobo40b2o47b2o48b2obo38bobo35bobo5b3o34bobo36b2o
44b2o37b2o42b2o4b2o32b3o3b3o5b2o37b2o15b2o33b2o6b2o50b2o62b2o47b2o
40b2o37b2o47b2o45b2o47b2o32b2o2b2o39b2o37bobo32b2o4bo5bobo3bo38bo
43bo$101bobo43bobo8b3o215bobo51b2o93bo47b3o59b2o2b2o153bo88bobo
228bo81bobo7bobo35b2o47b2o8bo41bobo36b2o5bobo35bobo48b2o30b3o20b2o
35b2o44b2o78bo103bo36b2o43b2o171b2o35bo3bo45bobo50bo517bo33bo6b2o
4bo3bo38bo43bo$102b2o274bo4b3o48b2o139bo47b3o8b2o157bo321b2o80b2o
7b2o94bo80bobo128bo98b3o80bobo360bo33bo5bo46bo132bo475b2o9b3o36b2o
42b2o$107b2o123b3o150bo47bobo138bo50bo3b3o4bo9b2o145b3o318b2o81bo
9bo94b3o80bo127bo101bo5b3o73b2o2b3o91bo49b2o34b2o385b3o7b2o352bo4b
2o$106b2o126bo149bo3b2o45bo97b2o89bo4bo16bobo233b2o234b2o311b3o
180bo6bo81bo91b2o48bobo32bobo319bo3b3o61bo7bobo351b2o3bobo$44b3o
12b2o47bo124bo154bobo142bobo94bo15bo234bobo114b2o117b2o312bo190bo
79bo91bobo3b2o43bo36bo257b3o59b2o2bo62bo315b3o43bobo3bo38bo76b2o
95b2o$46bo12bobo96bo88bo140bo144bo40b3o131bo82b2o90bo114bobo118bo
78b2o100b2o130bo366b2o341bo58bobo3bo379bo83bo3b2o75bobo94bobo3b2o$
45bo13bo98b2o86b2o328bo125bobo2bo83bobo204bo200b2o5b2o92bobo309b3o
143b2o41bo339bo444bo3b2o79b2o2bobo76bo96bo3bobo$64b2o91bobo74bo11b
obo182b2o142bo127b2o2b3o81bo406bo6bobo92bo313bo99b2o37bo4bobo829bo
bo77bobo182bo$63b2o169b2o196b2o269bo503bo405bo99b2o38b2o3bo831bo
173bo$65bo167bobo195bo857bo425bo30b2o4bobo518b2o489b2o$1289b2o456b
2o524bobo398b2o87bobo$248bo1039bobo455bo526bo400bobo$68b3o176b2o
1445b2o978bo$68bo178bobo1443bobo$69bo1625bo6$737b2o$736b2o$686bo
51bo1545b2o$680bo5b2o1595b2o$680b2o3bobo1597bo$679bobo$727bo$726b
2o$726bobo!

[pifricted]

xs25_6t1e8gkczw178a6 ,one of the unsynthesised still life with most soups, in 14G:

Code: Select all

x = 155, y = 44, rule = B3/S23
16bo$17bo120b2o$15b3o116b2obobo$21bo111bobobo$21bobo109bo4bo$21b2o28b
2o40b2o39b3ob3o$51b2o40b2o41bo4bo$137b3obo$60bo41bo36b2o$48b2o10bo29b
2o10bo$47bo2bo9bo28bo2bo9bo$8bo38bobo39bobo$7b2o7b2o30bo41bo9bo$7bobo
6bobo81bo$3o13bo83bo$2bo$bo94b3o3b3o$56bo$56b2o$55bobo$62b2o$62bobo$62b
o30b2o5b3o40b2o$92bobo5bo41bobo$94bo6bo4bo36bo$105bo$105b3o$50b2o$49b
obo$51bo92b2o$108b3o33b2o6b2o$108bo43bobo$109bo42bo9$133b3o$135bo$134b
o!

[Anivec]

xs25_6t1e8gkczw178a6 ,one of the unsynthesised still life with most soups, in 14G:

Code: Select all

x = 155, y = 44, rule = B3/S23
16bo$17bo120b2o$15b3o116b2obobo$21bo111bobobo$21bobo109bo4bo$21b2o28b
2o40b2o39b3ob3o$51b2o40b2o41bo4bo$137b3obo$60bo41bo36b2o$48b2o10bo29b
2o10bo$47bo2bo9bo28bo2bo9bo$8bo38bobo39bobo$7b2o7b2o30bo41bo9bo$7bobo
6bobo81bo$3o13bo83bo$2bo$bo94b3o3b3o$56bo$56b2o$55bobo$62b2o$62bobo$62b
o30b2o5b3o40b2o$92bobo5bo41bobo$94bo6bo4bo36bo$105bo$105b3o$50b2o$49b
obo$51bo92b2o$108b3o33b2o6b2o$108bo43bobo$109bo42bo9$133b3o$135bo$134b
o!

Now 13G:

Code: Select all

x = 124, y = 52, rule = B3/S23
16bo$17bo$15b3o$21bo$21bobo$21b2o28b2o53b2o$51b2o53b2o2$60bo54bo$48b2o
10bo42b2o10bo$47bo2bo9bo41bo2bo9bo$8bo38bobo52bobo$7b2o7b2o30bo54bo9b
o$7bobo6bobo94bo$3o13bo96bo$2bo$bo107b3o3b3o$56bo$56b2o$55bobo$62b2o$
62bobo$62bo43b2o5b3o$105bobo5bo$107bo6bo4bo$118bo$118b3o$50b2o$49bobo
$51bo$121b3o$121bo$122bo17$89b3o$91bo$90bo!

[DotPuntoPoint]

The pattern that produces xs39_035s2kmkkmz3543034is074 + some other stuff.

Code: Select all

x = 23, y = 35, rule = B3/S23
13b2o$13b2o4$13b2o$12bo2bo$13b2o8$5bo$6bo$4b3o3$18bo$18b2obo$b2o11b2o
6bo$2o11b2ob2ob3o$o2bo8b5o$2o11b3o$bo12bo7$8b2o$8b2o!

[KtT]

The pattern that produces xs39_035s2kmkkmz3543034is074 + some other stuff.

Code: Select all

x = 23, y = 35, rule = B3/S23
13b2o$13b2o4$13b2o$12bo2bo$13b2o8$5bo$6bo$4b3o3$18bo$18b2obo$b2o11b2o
6bo$2o11b2ob2ob3o$o2bo8b5o$2o11b3o$bo12bo7$8b2o$8b2o!

xs39_035s2kmkkmz3543034is074 in 14G:

Code: Select all

x = 215, y = 109, rule = B3/S23
212bo$212bobo$212b2o16$5bo$6bo$4b3o34bobo$41b2o$42bo8$92bo$93b2o$92b2o
2$155b2o$155b2o10bo$165b2o$166b2o2$155b2o$154bo2bo$155b2o2$163bo$161b
2o$162b2o10$bo$b2o$obo$21bo135bo$21bo135bo$21bo135bo2$17b3o133b3o18$161b
2o$161bobo$161bo4$131b2o$130bobo$132bo$171b2o$171bobo$171bo15$75b2o$74b
obo$76bo!

[pifricted]

xs30_6a88riicz69bqic in 11G:

Code: Select all

x = 197, y = 107, rule = B3/S23
85bo$84bo$84b3o40$34bo$34bobo$34b2o$56bo109bo$28bo28bo106bobo$26bobo26b
3o107b2o$27b2o2$56b3o111bo$58bo110bobo$57bo111b2o2$189b2o3b2o$188bo2b
obobo$188bob2obo$31bo155b2obo2bo$30bo156bo2bob2ob2o$26bo3b3o155b2o2bo
2bo$24bobo165bo2bo$25b2o166b2o8$61b2o$61bobo$61bo27$3o$2bo$bo4$7b2o$6b
obo$8bo!

[Chris857]

xs30_6a88riicz69bqic in 11G:

As posted I think two gliders are not rewindable, but easy fix we can just separate into one more step by doing the starting constellation separately.

Code: Select all

x = 464, y = 167, rule = B3/S23
283bo$282bo$282b3o43$194bo$195bo$193b3o30$198b3o2$196bo5bo$196bo5bo$196b
o5bo4$196b2o$195bo2bo$30bo165b2o$30bobo$30b2o$192b2o7b2o$4bo186bo2bo5b
o2bo$2bobo187b2o7b2o$3b2o$197bo$196bobo$196bobo$197bo5$27bo$26bo$2bo23b
3o$obo$b2o430bo$431bobo$432b2o2$194b3o$196bo240bo$195bo240bobo$436b2o
2$456b2o3b2o$455bo2bobobo$455bob2obo$454b2obo2bo$454bo2bob2ob2o$455b2o
2bo2bo$459bo2bo$460b2o7$259b2o$259bobo$259bo27$138b3o$140bo$139bo4$145b
2o$144bobo$146bo!

[pifricted]

2 blinker+B+?=xs24oops

EDIT by dvgrn: looks like the intention was "xs24" rather than "xp24". @pifricted, feel free to edit out this note...

Code: Select all

x = 13, y = 15, rule = B3/S23
6bo$6bo3b3o$6bo2$4bo$5bo$4b3o$3bobo$4bo$4bo3$2obo$b3o$2bo!

Edit:xs23_gs2t5icz1245d in 13G:

Code: Select all

x = 275, y = 114, rule = LifeHistory
18$121.A$122.2A$121.2A$32.3D87.3D$4.A25.2D2.D12.A72.2D2.D143.2A$5.A24.
D2.2D5.D6.A.A70.D2.2D5.A136.A2.A$3.3A24.3D7.D6.2A71.3D7.A135.A.A2.A.2A
$40.D89.A135.A.4A.A$119.2A146.A5.A$9.D4.A84.A18.A.A147.3A.A$.2A6.D5.A
28.3A52.A20.A149.2A$A.A6.D3.3AD27.A54.A6.A154.2A$2.A12.D.D27.A59.A.A153.
A.A$15.D.D87.A.A154.2A$16.D89.A$10.3A$12.A241.A$11.A221.2A18.A.A$233.
A.A17.A.A$234.2A18.A$241.3A$241.A23.3A$242.A22.A$258.3A5.A$258.A$259.
A37$148.2A$148.A.A$148.A28$201.A$200.2A$200.A.A!

[hotdogPi]

2 blinker+B+?=xp24

Code: Select all

x = 13, y = 15, rule = B3/S23
6bo$6bo3b3o$6bo2$4bo$5bo$4b3o$3bobo$4bo$4bo3$2obo$b3o$2bo!

The "?" is the Merzenich's p64 region, but the object at the end is definitely not an xp24.

[pifricted]

xs23_oe1rgn96zw56 in 13G:

Code: Select all

x = 109, y = 32, rule = LifeHistory
54.A$53.A$53.3A10.A$47.A17.A$45.A.A17.3A$46.2A$11.A$9.A.A$10.2A7.D40.
D41.C$11.D4.A2.D32.D7.D33.C7.C$11.D4.A.AD32.D7.D7.2A24.C7.C$11.D4.2A34.
D15.A.A23.C$4.A9.2D39.2C11.A28.2C$5.A8.2D39.2C40.2C$3.3A$6.2D39.2C40.
2C$6.2D6.3D30.2C6.3D31.2C6.3D$14.D2.D37.D2.D38.D2.D$13.D3.D36.D3.D37.
D3.D$3A11.D2.D37.D2.D38.D2.D$2.A11.D.D38.D.D37.2AD.D$.A92.A.A$96.A3.2A
$99.A.A$13.2D39.2D40.2D3.A4.3A$13.2D39.2D40.2D8.A$94.2A11.A$93.A.A$95.
A$100.2A$100.A.A$100.A!

Edit:xs23_rh6o6hrz0343 in 14G:

Code: Select all

x = 142, y = 71, rule = LifeHistory
49.A$48.A$48.3A$42.A$40.A.A$41.2A$2.A$A.A$.2A$5.A$5.A.A38.2DC74.3D$5.
2A40.A14.2C75.2D$47.3A12.2C75.2D2$45.2D74.A2D$44.D2.D72.ADA.D$44.D.D73.
ADAD$39.2A4.D8.A.A60.2A.A.CA$38.A.A14.2A3.D56.A2.A2.A13.D$40.A14.A2.2D
.2D.A54.A.A13.2D.2D$58.2D.2D.A.A50.A.A.A.A11.2D.2D$64.2A51.2A3.2A$53.
A5.2D.2D72.2D.2D$51.A.A5.2D.2D72.2D.2D$52.2A7.D76.D$56.3D74.3D$55.D.2D
59.2A12.D.2D$55.D3.D58.2A12.D3.D$56.3D74.3D$56.3D74.3D$127.3A2$53.3A57.
2A10.A5.A$55.A56.A.A10.A5.A$54.A59.A10.A5.A2$127.3A2$118.2A$117.A.A$119.
A12$140.A$139.A.A$139.A.A$140.A2$136.2A$135.A.A$137.A4$86.2D$86.D.D$86.
D3$91.2A$90.2A$92.A!

Edit2:xs23_gs2t1eoz1245d in 21G:

Code: Select all

x = 213, y = 149, rule = LifeHistory
107.A$107.A.A$107.2A$104.D$104.D.D$104.2D21$194.A11.A$193.A11.A$193.3A
9.3A$85.A$83.2A$84.2A3$187.A$51.A134.A.A8.3A$52.A133.A.A$50.3A15.2D5.
A111.A6.2D$67.D.D4.A118.D.D$56.2D9.2D4.D3A105.2D9.2D4.D$56.2D9.D2.3A2D
107.2D9.D5.2D$53.3A14.A$55.A15.A$54.A2$73.3A$73.A7.2A$74.A5.2A$82.A$178.
2A$178.2A7$167.3A7.2A$169.A6.A2.A$168.A8.2A$196.2A$195.A.3A$58.2D11.2D
111.2D8.A2.2D.A$58.2D10.D2.D110.2D8.A.C2AC.A$60.2A9.2D120.2A.A2D2.A$60.
A.A105.3A27.3A$60.A109.A26.2A$54.2A113.A$53.A.A$55.A147.3A$63.2A$62.A
.A116.2A$64.A116.2A$66.2D12.2A110.2D16.2A$66.2D12.A.A109.2D16.A.A$68.
2A10.A129.A$68.A.A$68.A106.3A$62.2A113.A$61.A.A112.A$63.A63$3.3D$5.D$
4.D$3A$2.A$.A!

[vilc]

8G synthesis of xs37_6996o8gz04aidiidik8zy01243 (27 occurences in C1), featuring a known fast component and a 2-directional synthesis of O-quad-loaf.

Code: Select all

x = 28, y = 31, rule = B3/S23
25bo$25bobo$25b2o3$22bo$22bobo$22b2o4$10b3o13bo$12bo11b2o$11bo13b2o$
16bo$15bo$15b3o4$4b2o$3bobo$5bo3$b2o$obo$2bo$23b2o$23bobo$23bo!

[pifricted]

Now only 17 natural p4 oscillator without any syntheses:

Code: Select all

x = 237, y = 1801, rule = B3/S23
176bo$177bo$175b3o4$45bo$43bobo$44b2o136b2o$182b2o2$83bo49bo55bobo$82b
obo47bobo57bo$81bo2bo46bo2bo4b3o42bo3bo2bo$47bo34b2o48b2o49bobobobobo
$48bo88bo5bo39bobobo2bo$46b3o42bo45bo5bo40bo2b3o$78bo10b2o37bo8bo5bo41b
2o$77bobo10b2o35bobo56bob2o$49b2o27bo49bo57bo2bo$48bobo136b2o$50bo39b
2o$89b2o$91bo2$36bo$36b2o88bo$35bobo88b2o$125bobo2$97b3o$97bo$98bo2$146b
o$145b2o$145bobo23$147bobo$147b2o$148bo6$130bobo$130b2o$131bo2$137bo52b
o$45bo91bobo51bo2bo$43b2o92b2o50b3o3b2o$44b2o86b3o59b2o$132bo$48bo84b
o57bo5bo$35bo10b2o44bo36bo60bobo4bobo$33bobo11b2o42bobo34bobo58bobobo
3b2o$34b2o2b3o41bobo6bo2bo33bo2bo57bo2bo$40bo42b2o4b2ob2o32b2ob2o56b2o
b2o$39bo43bo4bobobo32bobobo56bobobo$89bo4bo30b2o4bo54b2o4bo$93b2o35b2o
59b2o$85b3o$85bo$39bo46bo$39b2o$38bobo8b3o$49bo$50bo38$34bo$35b2o$34b
2o$50bo40b2o46b2o$50bobo38b2o2b2o42b2o2b2o$50b2o44bo47bo$91b5o43b5o$91b
o47bo$52b2o40b2o46b2o$38b3o10b2o40bo2bo44bo2bo$40bo5bo6bo29b2o9bobo38b
2o3bobobo$39bo5b2o37b2o9bo38bobo4bobo$45bobo35bo6b2o44bo5bo$90bobo$90b
o47b2o$36b2o99b2o3b3o$37b2o100bo2bo$36bo50b3o53bo$89bo$88bo8$75b2o$76b
2o$75bo12$155bo$153b2o$154b2o8$142bo$56bobo82bo$56b2o83b3o41bo$57bo128b
o2bo$184b3o3b2o$140bo48b2o$34bobo101bobo$35b2o102b2o6bo38bo5bo$35bo54b
o44bo9b2o38bobo4bobo$42bo46bobo42bobo9b2o36bobobo3b2o$42bobo44bo2bo41b
o2bo46bo2bo$38bo3b2o46b2o43b2o48b2o$39bo$37b3o50b4o41b4o46b4o$89bo4bo
39bo4bo44bo4bo$89b2o2b2o39b2o2bobo43b2o2bobo$98bo39bobo47bobo$96b2o41b
o49bo$97b2o2$92b3o$94bo4b3o$93bo5bo$100bo30$79bo$80b2o$79b2o8$92bo$93b
o$91b3o93bo$46bobo103bo30bo2bo$41bo4b2o104bobo26b2o3b3o$41bobo3bo46bo
53bo3b2o28b2o8b2o$41b2o51bobo49b2o43bo2bo$37bo49bo6b2o6b2o32bo3b2o5b2o
31bo5bo3bob2o$38bo49b2o9bo2bo32bobo2bo37bobo4bobo2bo$36b3o2b2o44b2o9b
obobo31bobobobo38b2o3bobobobo$42b2o53bo2bob2o31bo2bob2o3b2o38bo2bob2o
$41bo56b2o36b2o7bobo38b2o$145bo27$2bo$obo$b2o7$48bo$47bo$47b3o2$80bo$
81b2o$80b2o8$93bo$94bo$92b3o52bo$34bo108bo2bo$33bo107b2o3b3o$33b3o59b
o46b2o$95bobo$88bo6b2o43bo5bo$89b2o9bo37bobo4bobo$88b2o9bobo37b2o3bob
obo$98bo2bo43bo2bo$30bo68b2ob2o42b2ob2o$30bobo69bo46bo$30b2o67b2obo43b
2obo$98bo2bo43bo2bo$99b2o45b2o$28b2o$27b2o$29bo32$50bo$48b2o$49b2o9$87b
2o52b2o$88bo53bo$86bobob2o48bobob2o4bo$31bo53bobobo2bo46bobobo2bo3bob
o$23bo6b2o53bobobobo47bobobobobo2b2o$24bo5bobo53bo3bo49bo3bobo$22b3o69b
o50bo$93bo55bobo$26b2o65b3o53b2o$25bobo70b2o50bo$27bo70bobo44b3o$39b2o
57bo46bo$38b2o106bo$40bo11b3o37bo$52bo38b2o$53bo37bobo6$109bo$108b2o$
108bobo32$31bo$23bo7bobo$24bo6b2o$22b3o2$32b2o54b2o55b2o$33b2o52bo2bo
b2o50bo2bob2o$32bo44b2o9bobobo45b2o3bobobobo$78b2o9bo2bo44bobo4bobo2b
o$77bo6b2o6bob2o43bo5bo3bob2o$32bo51bobo6bobo54bobo$31b2o51bo9bo46b2o
8bo$31bobo2b2o102b2o3b3o$36bobo103bo2bo$36bo44b3o62bo$83bo$82bo8$69b2o
$70b2o$69bo17$85bo$76bo6b2o$74bobo7b2o$75b2o69b2o$145bo2bo$145bo2bo$146b
2o3$190b2o$32b2o34b2o67b2o51bo7b2o$32bobo28bo4b2o62bo4b2o52b3o3b3o$32b
o29bobo66bobo59bo2bob2o$62b2o67b2o60bobobo$23bo6bo161b2obo2bo$21bobo6b
2o164b2o$22b2o5bobo150bo$139b3o39bobo$181bobo8b2o$78b2o102bo9b2o$68b3o
7bobo$70bo7bo$69bo5$135b3o4bo$137bo3b2o49b2o6b2o$136bo4bobo48bobo5bob
o$192bo7bo2$136b2o$135bobo$137bo18$61bo$59b2o$60b2o8$92bobo$93b2o$93b
o6$109bobo$23bo15bo70b2o$21bobo15bobo68bo$22b2o15b2o$104bo59bo$31bo70b
obo55bo2bo$32b2o6b2o61b2o53b2o3b3o$31b2o8b2o64b3o49b2o$40bo68bo$108bo
48bo5bo$112bo3b2o37bobo4bobo3b2o$111bobobobo38b2o3bobobobobo$37b3o70b
o2bob2o45bo2bob2o$39bo71b2obo48b2obo$38bo75bo51bo$114b2o50b2o21$115bo
bo$116b2o$116bo6$132bobo$133b2o$133bo$169bo$127bo42bo$125bobo40b3o$126b
2o37bo$130b3o32b2o$20bo111bo31bobo$21b2o4b2o102bo38bo$20b2o6b2o47bo57b
o33bobo$27bo4b2o42bobo55bobo27b2o2bobobo$32bobo40bo2bo54bo2bo26bobo3b
o2bo$32bo43b2o56b2o29bo4b2o2$74b4o54b4o32b4o$74bo3bo53bo3bo31bo3bo$77b
2o3bo52bobo33bobo$82bobo50b2o34b2o$82b2o2$41b3o35b2o$41bo36bobo$42bo37b
o37$23bo$21bobo$22b2o6$157bo$30bo127b2o$28bobo34bo91b2o3bobo$29b2o33b
o97b2o$64b3o96bo3$164b2o2b2o$76bo87bo4bo$76bobo86b4o$76b2o$165b2o$61b
2o101bo2bo$62b2o100bobo2bo$61bo103bo$166b2obo$64b3o101bo$64bo$65bo31$
85b2o$85bobo$85bo36$18bo$18bobo$18b2o$78b2o50b2o$23bo53bo2bo48bo2bo$23b
obo52bo2bo48bo2bo$13bo9b2o54b3o49b3o$11bobo62b3o49b3o$12b2o61bo2bob2o
45bo2bob2o$16b2o58bobob2o39b2o3bobobob2o$15bobo6b3o50bo42bobo4bobo$17b
o6bo48bo48bo5bo$25bo48bo$72b3o49b2o$18b3o47b2o53b2o3b3o$18bo48bobo55b
o2bo$19bo49bo59bo2$75bo$75b2o$74bobo6$58bo$58b2o$57bobo30$23bo$22bo$22b
3o2$13bo$11bobo$12b2o$77b2o3b2o38b2o3b2o$15b2o59bo2bobo2bo36bo2bobo2b
o$16b2o4b3o3bo48bobobob2o30b2o3bobobobob2o$15bo6bo4b2o49bo2bo32bobo4b
obo2bo$23bo3bobo44bo6bob2o31bo5bo3bob2o$75bo6bo2bo41bo2bo$73b3o7b2o33b
2o8b2o$19b3o47b2o46b2o3b3o$21bo46bobo48bo2bo$20bo49bo52bo2$76bo$76b2o
$75bobo6$59bo$59b2o$58bobo20$40bobo$40b2o$41bo14$11bo$12b2o$11b2o$16b
o$15bo$15b3o65bo54bo49bo$83b3o52b3o47b3o$86bo2b2o50bo2b2o45bo2b2o$76b
o8b2o3bo49b2o3bo44b2o3bo$15b2o60bo9b3o49bo2b3o44bo2b3o$16b2o57b3o9bo52b
obo40b2o3bobobo$15bo125bo40bobo4bobo$137bo46bo5bo$78b2o58bo$77bobo56b
3o47b2o$79bo52b2o51b2o3b3o$131bobo53bo2bo$133bo57bo$81b3o$74bo8bo55bo
$74b2o6bo56b2o$73bobo62bobo$86b2o$86bobo$86bo3$122bo$122b2o$121bobo16$
56bo$57b2o$56b2o8$69bo$70bo$68b3o63bo$130bo2bo$128b2o3b3o$21bobo47bo57b
2o$21b2o48bobo$13bo8bo41bo6b2o54bo5bo$11bobo51b2o9bo48bobo4bobo$12b2o
50b2o9bobo48b2o3bobobo$74bo2bo54bo2bo$75b2o56b2o$24bo$12bobo2bobo3bo51b
4o54b4o$13b2o2b2o4b3o49bo3bo53bo3bo$13bo4bo59bobo55bobo$78b2o56b2o33$
62bo$63b2o15bo$62b2o14b2o$79b2o2$68bo$69bo$67b3o5$61bo$62b2o$61b2o5$75b
obo3bo$18bo57b2o2bo$18bobo55bo3b3o$18b2o$12bo52b2o$13bo7b3o40bobo$11b
3o7bo42bo$22bo40b2o$64bob2o$64bo2bo$65b2o2$13bo$13b2o$12bobo26$116bo$
114bobo$115b2o5$28bo$27bo$27b3o4$23bo$11bo9b2o4b2o88bo$12b2o8b2o2b2o87b
2o$11b2o15bo87b2o2$21b2o40b2o68b2o49b2ob2o$21bobo37b3obo52b2o11b3obo49b
obobo$21bo38bo4bo51b2o11bo4bo48bo4bo$61b4o54bo11b4o50b4o2$63b2o68b2o52b
2o$62bo2bo66bo2bo50bo2bo$62bobo9b2o56bobobo49bobobo3b2o$63bo9b2o58bob
o51bobo4bobo$67b2o6bo58bo53bo5bo$66bobo$68bo122b2o$186b3o3b2o$188bo2b
o$69b3o115bo$69bo$70bo8$82b2o$81b2o$83bo26$109bobo$110b2o$110bo2$12bo
$13bo$11b3o20bo$33bo$33b3o90bobo$127b2o$127bo$186bo$121bo65bo$22bo96b
obo63b3o$21bo56bo41b2o60bo$21b3o52b2o46b3o55b2o$70b2o5b2o47bo4b2o48bo
bo6b2o$18b2o50bobo52bo5bo55bo2bo$17bobo48bobo2bo55bobo54bobobo$19bo47b
obobobo3bo50bobob2o47b2o2bobobob2o$66bo2bob2o3b2o49bo2bobobo45bobo3bo
2bobobo$21bo45b2o7bobo49b2o3b2o47bo4b2o3b2o$20b2o$20bobo22$117bobo$117b
2o$118bo3$16bo$14bobo$15b2o$100bobo$100b2o$101bo2$107bo$107bobo60bo$107b
2o60bo$102b3o64b3o$102bo71bo$103bo69b2o$99bo73bobo$98bobo68bo$98bo2bo
66bobo$51bo47b2o66bobobo2b2o$49b2o116bo2bo3bobo$50b2o45b6o65b2o4bo$96b
o2bo2bo$96b2o68b6o$52b2o111bo2bo2bo$51b2o112b2o$53bo7$63b3o$63bo$64bo
13$40b2o$41b2o$40bo19$32bo$30b2o$31b2o2$94b2o66b2o$13bo14bo64bo2bo64b
o2bo$11bobo12b2o65b2obo2b2o60b2obo2b2o$12b2o13b2o67bobobo63bobobo$96b
obo65bobo$95b2ob2o58bo4b2ob2o$23bo70bo2bo58bobo3bo2bo$17b3o2b2o71bobo
59b2o2bobobo$19bo2bobo71bo65bobo$18bo73bo70bo$93bo63bobo$91b3o64b2o$87b
2o69bo$14b2o70bobo72b3o$15b2o71bo74bo$14bo147bo$94bo$94b2o$93bobo6$77b
o$77b2o$76bobo24$110bo$111bo$109b3o2$64bo$62b2o40bo5bo$63b2o40bo3bobo
52bo$103b3o3b2o53b3o$66bobo31bo66bo$14bo13bo32b2o3b2o32b2o7b2o3bo3b2o
41bo4b2o$12bobo11b2o32bo2bo3bo31bobo6bo2bobobo2bobo38bobo3bo2b2o$13b2o
12b2o30bobobo43bobobob2o3bo41b2o2bobobobo$60bobo45bobo54bobo2bo$61bo47b
o56bo3b2o$22bo4b2o131bobo$22b2o2b2o85b2o46b2o$21bobo4bo84bobo45bo$113b
o50b3o$166bo$110b2o53bo$111b2o$110bo2$16bo$15b2o$15bobo22$68bo$25bobo
41bo39bo$25b2o40b3o40b2o$26bo46bo35b2o$29bo41b2o40b2o$29bobo33bo6b2o38b
2o$11bo17b2o35b2o46bo48b2o49b2o$12b2o51b2o39b2ob2o51bo2bo47bo2bo$11b2o
58bo34b2obo52b2obo47b2obo$70bobo36bobo53bobo48bobo$62b2o6bob3o34bob3o
51bob3o46bob3o$63b2o4b2o4bo32b2o4bo49b2o4bo44b2o4bo$62bo5bo2bobobo31b
o2bobobo48bo2bobobo43bo2bobobo$69bobob2o33bobob2o50bobob2o38b2o3bobob
ob2o$15b3o52bo38bo55bo41bobo4bobo$17bo3bo139bo47bo5bo$16bo3b2o140bo$20b
obo5b3o129b3o48b2o$28bo127b2o52b2o3b3o$29bo125bobo54bo2bo$157bo58bo2$
163bo$163b2o$162bobo6$146bo$146b2o$145bobo21$141bo$139b2o$140b2o6$11b
o$12b2o$11b2o115bo$127bo$22bobo102b3o65bo$22b2o4bobo34bo130bo2bo$23bo
4b2o36b2o126b3o3b2o$19bo9bo35b2o59bo72b2o$18bo105bobo$18b3o104b2o6bo62b
o5bo$81bo39bo9b2o62bobo4bobo$14bobo63bobo37bobo9b2o60bobobo3b2o$15b2o
61b3o2bo34b3o2bo68b3o2bo$15bo61bo3b2o34bo3b2o68bo3b2o$78b3o37b3o71b3o
$80bo39bo73bo$117bobo71bobo$117b2o72b2o3$75b3o$77bo$76bo$79b2o$65b2o12b
obo$66b2o11bo5b2o$65bo18b2o$86bo3$62bo$62b2o$61bobo21$91bobo$92b2o$92b
o3$13bo$11bobo$12b2o$108bobo$109b2o$109bo2$25bo77bo60bo$23bobo75bobo56b
o2bo$24b2o76b2o54b2o3b3o$106b3o50b2o$108bo$107bo49bo5bo$111bo43bobo4b
obo$110bobo43b2o3bobobo$44bo64bo2bo49bo2bo$44bobo63b2ob2o48b2ob2o$44b
2o12bo52bobo50bobo$58bobo50bobo50bobo$58b2o50b2ob2o48b2ob2o$40b3o$42b
o$41bo19$81bo$79b2o$80b2o6$25bo$24bo$24b3o41bo$67bo$67b3o45bo$116bo2b
o$23bo90b3o3b2o$12bo10bobo40bo52b2o$13bo9b2o39bobo$11b3o51b2o6bo42bo5b
o$61bo9b2o42bobo4bobo$57bo2bobo9b2o37bo2bobobo3b2o$57b4o2bo47b4o2bo$13b
2o46b2o52b2o$14b2o41b4o50b4o$13bo43bo2bo50bo2bo$20bo37b2o52b2o$19b2o$
19bobo2$14bo$14b2o$13bobo23$12bo$13bo$11b3o5$12bo$13b2o48bo49bo$12b2o
48bobo47bobo$28b3o30bobo47bobo$28bo32bo2b3o44bo2b3o$14b2o13bo32bobo2b
o44bobo2bo$15b2o44b2obobo9b2o33b2obobobo3b2o$14bo50bo9b2o38bobo4bobo$
69b2o6bo38bo5bo$68bobo$16b3o51bo48b2o$16bo97b3o3b2o$17bo98bo2bo$71b3o
41bo$71bo$72bo8$84b2o$83b2o$85bo26$72b2ob2o37b2ob2o$72b2obobo36b2obob
o$75bo2bo38bo2bo$28bo43b3ob2o36b3ob2o$28bobo40bo2bo38bo2bo$28b2o42bob
o32b2o3bobobo$73bo32bobo4bobo$16bobo50bo38bo5bo$16b2o6b3o43bo$17bo8bo
41b3o39b2o$25bo38b2o43b2o3b3o$11bo51bobo45bo2bo$12b2o51bo49bo$11b2o$71b
o$71b2o$27b2o41bobo$27bobo$27bo4$54bo$54b2o$53bobo22$12bo$13b2o10bo$12b
2o10bo7bo$24b3o5bobo$32b2o2$175bo2bo$66bo2bo58bo2bo43b4o$66b4o58b4o47b
2o$70b2o60b2o41b3obo$25b2o39b3obobo55b3obo41bo2bobo$24b2o39bo2bo2bo55b
o2bobo35b2o3bobobob2o$20bo5bo39bobo59bobob2o33bobo4bobo$20b2o45bo61bo
39bo5bo$19bobo49b2o52bo$70bobo3bo49bo44b2o$23b3o46bo3bobo45b3o43b2o3b
3o$23bo52b2o42b2o50bo2bo$24bo94bobo54bo$121bo2$127bo$127b2o$126bobo6$
110bo$110b2o$109bobo17$58bo$59b2o$58b2o7$22bo$22bobo46bo$22b2o48bo$70b
3o57bo$126bo2bo$124b2o3b3o$73bo51b2o$73bobo$12bo53bo6b2o48bo5bo$13bo4b
obo46b2o9bo42bobo4bobo$11b3o4b2o46b2o9bobo42b2o3bobobo$19bo56bo2bo48b
o2bo$77b2o50b2o$74b3o49b3o$13b2o58bo2bo48bo2bo$12b2o59bobo49bobo$14bo
57b2ob2o47b2ob2o8$26b2o$25b2o$27bo12$132bo$130b2o$131b2o8$119bo$33bob
o82bo$33b2o83b3o41bo$34bo128bo2bo$161b3o3b2o$117bo48b2o$11bobo101bobo
$12b2o102b2o6bo38bo5bo$12bo54bo44bo9b2o38bobo4bobo$19bo46bobo42bobo9b
2o36bobobo3b2o$19bobo44bo2bo41bo2bo46bo2bo$15bo3b2o46b2o43b2o48b2o$16b
o$14b3o50b4o41b4o46b4o$66bo4bo39bo4bo44bo4bo$66b2o2b2o39b2o2bobo43b2o
2bobo$114bo2bo46bo2bo$115b2o48b2o$75b3o$75bo$76bo$72b2o$71bobo$73bo21$
139bobo$139b2o$12bo127bo$13bo$11b3o4$122bobo$122b2o$29bo93bo$28bo$28b
3o98bo97bo$129bobo96bo2bo$129b2o95b3o3b2o$80bo43b3o104b2o$27b2o50bo44b
o$28b2o39b2o8b3o35b2o6bo55b2o3bo36b2o3bo5bo$27bo8bo33bo47bo2bo60bo2bo
bo36bo2bobo4bobo$34b2o34bob2o44bobobo59bobobobo35bobobobo3b2o$35b2o32b
2ob2o43b2obo2bo57b2obo2bo35b2obo2bo$70bo6bo40bo2b2o59bo2b2o37bo2b2o$68b
obo6b2o3b2o32bobo61bobo39bobo$20b2o45bobo6bobo3bobo30bobo61bobo39bobo
$19bobo46bo13bo33bo63bo40b2o$21bo$173bo$173b2o$172bobo3b2o$177b2o$179b
o!

Code: Select all

x = 276, y = 16, rule = B3/S23
272bo$241b2ob2o11b2o12bobo$3bo17bo27b2o2b2o29b2o75bo67bo11b2ob2o10bo2b
o11bobo$b5o13b5o25bo4bo17b2o9bo2bo31b2o3b2o14b2o18b5o10b2o3b2o14b2o3b
2o9b2obo13bobo26b3o12bo$o5bo11bo5bo12b2o11b4o14b2obo2bo9b3o11b2ob2o3b
2o9bo2bobo2bo12bo2bob2o3b2o8bo5bo8bo2bobo2bo12bo2bo2bo10b2ob3o11bo2bo
2b2o5b5o$7o11b7o12bo2bo27b2ob4o22bobobobobobo9bob2ob2obo2bo9bob2obobo
bobo8b7o8bob2ob2obo7b2o3b3obobo16bo8b2o4bo2bo4bo5bo10b3o10b5o$34b2obo
b2o11b2o3b2o16b2o7b5o8bobo3bobo10b2o2bobo2b4o8b2o2bobobobo24b2o2bobo2b
2o6bo6bob2o9b7o2bo6bo2b7o5b2o3b2o9bobobo8bo5bo$2o3b2o11b2o3b2o9b2obob
o11bo2bobo2bo8b7o2bo5bo5bo6b2obo3bob2o11bo5bo14bo3bobo2bo9b2o3b2o9b3o
b3o9b6o12bo7b2o7b2o29bobobo8b2o3b2o$o5bo11bo5bo11b2obo11bob2ob2obo7bo
7b2o6b2o3b2o9bo3bo12b2o2bobo2b2o10b2o2bobo2b2o10bo5bo7b2o2bobo2b2o25b
2o3b3o14b3o7b7o10bo2b2o$b5o13b5o15bob2o7b2o2bobo2b2o6b2o3b3o21b2obobo
bo13bob2ob2obo12bob2ob2obo12b5o9bob2ob2obo10b2o19bobo14bo2bo6bo5bo7bo
5bo8b7o$38b2ob2o9b3ob3o13bobo8b7o6bo2bob2o14bo2bobo2bo12bo2bobo2bo26b
o2bobo2bo10b2o20bo16b2o8b5o8b5obo8bo5bo$3bo15b3o17bo10b2o2bobo2b2o12b
o9bo5bo7b2o19b2o3b2o14b2o3b2o15b3o10b2o3b2o62bo15bo10b3o$2bobo13bo2bo
15bobo11bob2ob2obo24b3o74bo2bo91b3o13bo$2bobo14b2o16b2o12bo2bobo2bo26b
o75bo2bo13b4o73bo$3bo48b2o3b2o104b2o13bo3bo$178b2o!

[KtT]

Pufferfish in 13G, down from 15G:

Code: Select all

x = 152, y = 205, rule = B3/S23
o$b2o$2o59$92bobo56bo$93b2o54b2o$93bo56b2o4$146bo$146bobo$89bo56b2o$90b
2o$89b2o11$80bo$81b2o$80b2o37$118b2o$118bobo$118bo2$84bo$84b2o$83bobo
6$89b2o$90b2o$89bo56b2o$146bobo$146bo4$93bo56b2o$93b2o54b2o$92bobo56b
o59$2o$b2o$o!

Base reaction can be seen at generation 130 of this H2_+1 soup.

[pifricted]

Ran a bunch of transfer searches targeting still lives with C1 soups but no synths, committed to Shinjuku https://gitlab.com/parclytaxel/Shinjuku ... 6a46aaca04

This reduced the number of such objects from 148034 to 10728 (92.7% solve rate), list of the remaining ones attached.

How can I get the newest list?

[dvgrn]

How can I get the newest list?

I don't remember if there's published code that does all the work of generating a latest-and-greatest list, but the October list is still reasonably usable. Mostly just remove any apgcodes from the list that now have a synthesis. Here are the first four that don't have a synthesis yet, with over a thousand soups for each:

xs25_2egm9bo8a6zx346 3591
xs25_8e1vgkcz31eic 1154
xs25_699egmicz0178d 1052
xs28_0g8ka9mggz1221eip023 1050

Code: Select all

x = 30, y = 30, rule = B3/S23
4b2o16b2o$2obobo2b2o11bobo$bobo5bo11bobob2o$bo2b5o11b2obo2bo$2b2o2bo
16b3o$3bo16b2o$3bobo14bob2o$4b2o16bobo$22bobo$23bo11$b2o22bo$o2bob2o
17bobo$o2bobobo15bo2bo$b3o3bo14bob2o$4b3o14bobo2b3o$b2obo15bo2bo2bo2bo
$2bo18b2ob2o2b2o$2bobo19bo$3b2o19bobo$25b2o!

So ... a shortcut that should work for now is to filter the Catagolue textcensus synthesis list against the list from October, producing this list of 10685 apgcodes (not including the four above):

Code: Select all

xs26_3lkiacz34430eio 968
xs24_69b88gzx32cjq23 952
xs27_o48g39m4koz0178b5 835
xs24_ad1u808ozw6b871 829
xs24_6t1e808ozw178b5 771
xs26_699e0ei4ozw259611 697
xs28_31e80uh3zc871078c 688
xs25_c84c5jz359d543 644
xs24_ca9eg6qz4a9611 592
xs26_4a9e0o4kozw69d443 540
xs29_0gs2llmz32012egnc 497
xs27_699e0o4kozw69d443 486
xs24_69baakgozw69a6 424
xs30_g88e1t2sgz1255d543 367
xs28_8u1u08oz2fgf0346 343
xs26_c89n8bbgz3303421 336
xs28_4a9baicz699ric 325
xs27_ca9n8bbgz3303421 316
xs27_ca9lmz178nge3 310
xs27_g8e1lmz8l5p643zw1 281
xs26_178blkiaczw35421 264
xs28_0o4qabqicz178b6 262
xs28_oe1t6zg5t1696z11 234
xs29_3lkm44oz12egn871 219
xs24_699e0m2sgzx3543 192
xs27_2ll2c8a6z345d96 189
xs26_w696z65pb996zx113 169
xs28_069p6gmiczca2bc1 167
xs23_6246p3qiczx643 165
xs26_0g8o6952zq7gc96z011 160
xs26_0mm0e9a4z345d96 160
xs24_g886p96z1amgf2 158
xs28_g88ehlmz11012egnc 156
xs27_4a9baik8z2597066 150
xs30_8kkjqicz4aaimiczx1 149
xs29_cc0v1s6zw2fgf033 132
xs29_g8ka5lmz1qq2qq1 128
xs27_oo0e9jzx178bqic 121
xs27_8o6p2sgz2fgn826 116
xs28_2596o8gzx12ibo653zy111 114
xs28_4s0giliczdj87066 111
xs25_ci9mggciiczx3443 109
xs24_4a9baikozw69a6 108
xs27_02596z699bp56z0311 107
xs32_696o8z0raaarzcic32 107
xs23_4a9e0m2sgzx3543 104
xs26_0g8e1qb96z6b871 104
xs27_69acggoz69bq8a6 102
xs27_8e1tik8z39mia6 102
xs29_2llmz3kk5kk8zw3452 101
xs30_gg0gbbob96zdlgf2 101
xs27_c970s29r2qrzy111 100
xs30_69baacz69d59ar 99
xs28_g88m5he8gz121ei871 98
xs32_g88ehd2ogkcz123034ba4 98
xs24_695q88gzciid221 97
xs26_695mggmicz065146 96
xs29_g8ehu0o8gz11y03egnc 94
xs23_caabk4oz4a9611 93
xs26_699m88c4ozw6b8611 93
xs29_4a9baacz69707952 93
xs27_69baicz697064ko 87
xs27_g2ugm453zdlge21 87
xs28_0ca9lmzi5t1643z11 86
xs30_2egmd1eozcc0f871 85
xs26_4aabaajkczw2553 82
xs26_c4gfhozc93s26zx11 79
xs27_3jgf9a4z1245d96 78
xs28_g6p7objob96z11 77
xs25_8e1rgn96z3156 75
xs26_cikm1dazx11d953 74
xs25_8kiq3qik8zw4aa6 73
xs24_6t1e808ozw5b871 71
xs24_ok2qbgzx345d96 70
xs26_8lb88gkczwq7ge2zx1 70
xs27_0md1u08oz345d871 70
xs25_0mmgu1eoz1246221 69
xs27_39e0eigoz255d96 69
xs28_03pm0ep3zckgf032 69
xs29_660u1u066z9f0dd 68
xs30_g8ge996z12ib8j156zx11 68
xs26_gs2llmzo4kb421z01 67
xs25_354c5jz4aic59c 66
xs24_0c88ra96zc93ac 65
xs23_0ca9lmz8kkb221 63
xs26_0ggmlhe8z3egma1 62
xs30_0ggmll2wgz3201oi70743 61
xs28_0g8e1rgbrz6b853 60
xs28_g8e1lmzo55p643z011 59
xs31_ca2jaabgz330fgmd 59
xs36_g6dhe8gzd5l8gldz03543 59
xs24_699eg6qz259611 58
xs32_xg0s2qb96z255t0bqzy011 58
xs27_0mm0e996z345d96 57
xs23_08e1v0kcz259701 56
xs24_ckgf9gzx345d96 56
xs24_4aq3pmkk8zw1246 55
xs26_069bqik8z315aic 55
xs27_699e0o4cz69d5521 55
xs28_6a8ob96zxcir996 55
xs27_69bobbo7pic 54
xs28_699eg88gz255q9871 53
xs25_0ggc9bo3qicz1243 51
xs25_8kiqjk48gzx6a871 51
xs25_mm0e9ak8z11079c 51
xs27_8e1v0ccz355c453 51
xs27_ca9lmz358nge3 51
xs23_4a9eg6qz259611 50
xs24_0g8861t6z34ajp1 50
xs24_4a9eg8gz259mp21 49
xs26_wg0siarharz2543 49
xs25_8kiq3qik8zwca26 48
xs27_0g8o6952z2fgc96z321 47
xs27_ca96o8gz330fgmd 47
xs27_ciab9abgzw5b871 47
xs27_g8ehlmz8l5o643zw1 47
xs29_oge97ob96z6a871 47
xs26_08e1v0j96z259701 46
xs27_g8e1lmzg5t1643z11 46
xs28_4a9egmicz2597066 46
xs29_0g8ka96o8gz1221w2fgb6 46
xs26_4a9egoz69bqia4 45
xs27_o80g6pb871zwdll8 45
xs28_gbaac0s4zdd11dd 45
xs29_0caab96zgjl453z1023 44
xs26_0ca9eg6qz6997011 43
xs26_0o97objoz4ab43 43
xs26_o44d3ob96z0dd11 43
xs26_mm0e996z14b953 42
xs24_699mk4oz660bc1 41
xs25_8e1rgn96z3552 41
xs27_8o0o4qab4koz01259c 41
xs30_0ggo1v0rrz3egmd 41
xs31_ciab96k4ozw19f0dd 41
xs24_8ehlmz3542696 40
xs31_0660u1u066z69f0dd 40
xs27_4a9baicz4aaric 39
xs24_g88bi2sgz0178b43 38
xs26_ml1eozdd0fio 38
xs27_rbgr1eoz4aa611 38
xs28_4a9bi2sgz6970743 38
xs30_8k46p7o3qiczw12543 38
xs31_gs2u0u1e8z66078b6 38
xs27_6icggciqb96z01243 37
xs30_0g88e1vgkcz345d952 37
xs30_w6t1u0mp3z178b43 37
xs24_3jgf9a4z1243123 36
xs24_caar1qcz330321 36
xs26_cimge1dqzxd871 36
xs24_2596o8bp2sgzy0121 35
xs25_wggca96z4v0c453z11 35
xs28_0ggmd1eoz1247ojd 35
xs28_8e1lmz33gv0pic 35
xs24_259eg6qz359611 34
xs25_4aab9mk4ozx35421 34
xs27_02596z65pb996zx113 34
xs27_699e0ei4ozw699611 34
xs28_rhe86p56z6a871 34
xs30_0g354mge96z123cjk9 34
xs24_gjl46o8z9km921 33
xs28_cimg6pb8ob96zx11 33
xs30_0g8o6llmz3egmc1023 33
xs30_8e1t6gz178jc1d96 33
xs26_0g842t1eoz345d921 32
xs27_699egoz69bqia4 32
xs28_g886l56z5t1dk3zw11 32
xs23_697o3qiczw343 31
xs26_699eg6pb871zx121 31
xs27_8k4o0e9j08ozw1259611 31
xs27_g08u1raicz178b6 31
xs24_699eg6qzc97011 30
xs24_cimge96zx107952 30
xs27_0g6ll2sgzg5t074z11 30
xs28_0ggo4s0c453z34aaq23 30
xs28_oo0o4aq3qicz0c871 30
xs29_69abaabkk8zx3553 30
xs30_g08ehlmz115aiqa96 30
xs32_g88c8a52zhaarz12262ak8 30
xs24_69ar9araic 29
xs26_39egmmzx122dkic 29
xs26_ml1u8zdd0ejo 29
xs27_3lk6o8z345c1e96 29
xs27_69bojbo7pic 29
xs23_4a9eg6qzc97011 28
xs26_02ll6ge2z4707853 28
xs27_8o6996zrq231156 28
xs29_08u1jgzoif0fgnc 28
xs30_069egmmzgadh6221z121 28
xs30_0caariicz69bqic 28
xs32_c89n8b96z35430e913 28
xs23_g84o0ep3z178b5 27
xs24_08o696o8zoje0321 27
xs24_mm0e996z14b96 27
xs25_0caariicz259a6 27
xs27_0gg02llmz320fio1023 27
xs28_8e1lmggz178nge21 27
xs30_3lkm2c88cz344d553 27
xs30_gg06996z12ib8n952zw121 27
xs31_8e1t6z330f8b96zx33 27
xs23_mm0e9a4z14b96 26
xs26_08o6ll2zoje0dd 26
xs26_0ggrhmkicz346066 26
xs27_35s2t1qrz03543 26
xs28_4a9f0rbzra9521 26
xs28_gbb88gzd58e1d4ko 26
xs30_2596o8gzx12ib8m952zy1121 26
xs30_660u1t6zrb0t5z011 26
xs30_699e0eik6952zx3543 26
xs23_39e0o8gzy0122dkic 25
xs23_4aar9ir9ic 25
xs26_69bq2km4kozx643 25
xs27_3lkm9baa4z012453 25
xs27_651u08ozw3587064ko 25
xs29_g88ml1eozdll8611 25
xs26_g88rbz110cira96 24
xs27_69bojb88gzx6a871 24
xs27_gs2ib96zw4707996 24
xs29_069raacz69622d96 24
xs29_ca5pab96z3543033 24
xs30_cimgu1t2sgzw4aa43 24
xs32_0gs2t1mkicz12egnc1 24
xs23_08e1v0kcz259611 23
xs24_69bo8zxcira96 23
xs25_0mmgu1qcz1226221 23
xs27_31461aczw69bp553 23
xs27_ca9lmz330fgnc 23
xs28_0g8ge9a4zhaar453z11 23
xs28_3lkm9ba96z012453 23
xs28_ok2s0s2qb96z0343w1 23
xs29_0696z311d96z255d96 23
xs29_8u1u08ozangf0346 23
xs29_g6p78bpicz11079c 23
xs30_08e1t2sgz25530eiic 23
xs30_2llmge96zg9k69cz01 23
xs23_8e1u808ozw6b871 22
xs24_0g85r8b5zrq221 22
xs24_0gad1eoz3egr11 22
xs24_69bq2kozy01243146 22
xs25_699mk4oz66078d 22
xs25_ca9baicz178b5 22
xs27_g8e1lmz8l5t243zw1 22
xs29_69baacz69bob96 22
xs25_0gad1eoz12ehld 21
xs25_g88bqik8z123qic 21
xs26_0g8o6952zg5u078cz11 21
xs26_0ggc2qb96zra871 21
xs26_6a8obaa4ozwca4311 21
xs26_g88bbgz178c1dia4 21
xs27_g8ob96z1qai3156zw1 21
xs27_w696z0j5d996z3453 21
xs27_xoe1t6z6t1aq1zw11 21
xs28_rb8n98czw230e913 21
xs29_0ciqb96z8kia43156 21
xs29_0g88ehlmz122dlge21 21
xs29_699e0ooz699raa6 21
xs30_069raik8z69aqia6 21
xs30_354t3oggzw3lkia43zx1 21
xs31_0ca9lmz6t1fge3zw11 21
xs23_4a9eg6qz697011 20
xs24_6a8obaa4ozx64311 20
xs25_0giljgz3kklc23z01 20
xs25_0ok2qb96zok78c 20
xs25_354m88cz65116952 20
xs26_3p688b96zw5b871 20
xs27_08e1dmz69970115a4 20
xs27_69b88gzx32cjob96 20
xs28_wgs2pmzgbao9a43z11 20
xs29_ciabaa4ozwdd1dd 20
xs30_8e1v0c4oz319e1dd 20
xs31_8e1lmz33gv0qbzw1221 20
xs23_8kihfg4czxd871 19
xs24_0mmge1qcz1246221 19
xs24_8u1j8brz34611 19
xs24_cimge93zx107952 19
xs25_4a9m88c4ozw6b8611 19
xs25_g8ehraa4z178a6 19
xs25_mmge9ak8z1c871 19
xs26_69jq2c88gzw6a8711 19
xs26_8ehlmz354mk3zx11 19
xs27_0caaj2arz6997011 19
xs27_0ggmd1eoz32cj871 19
xs27_ca9lmz35430ejo 19
xs23_0695q88gzcie0321 18
xs23_0g0siaraicz343 18
xs23_g8kiqb96z1qm 18
xs25_ca1vgkcz31eic 18
xs25_g08u1eozdlhe21 18
xs27_8u1t6zbmgf033 18
xs28_0g8e1u0oozo9ap54c 18
xs28_69baa4zxbd1fgkc 18
xs28_x4al56z0o4kldz3543 18
xs29_3lowg88gz34aaqj871 18
xs29_696k4raiczw178b6 18
xs29_6t1e8z178jd0e96 18
xs29_okihf8brzw6a871 18
xs30_0ca9e0e9acz2552x2552 18
xs30_0g6t1acggz347ob943 18
xs31_g8ehlm88gz178nge21 18
xs23_ca1tazx122ria4 17
xs24_356o8brz330321 17
xs25_69n831eozx11dd 17
xs25_amg6t1eoz643w11 17
xs25_amgm92sgz0660643 17
xs26_0g88bbgzpi6116ip 17
xs26_g8ehd2sgz0db0643 17
xs26_g8ob96z1qq23156 17
xs27_0ggc2qb96z3egld 17
xs28_0gg06is079czo9ai3zw11 17
xs28_2596o8gzciqbgmd 17
xs29_0o4o0o8bb8oz35870123 17
xs30_0ok461u0e96z4aie121 17
xs31_0gillmggz1226062alic 17
xs34_8u1lmz6b8dgnkzw25421 17
xs24_69b88gzx32qj871 16
xs24_8o6pb8oz2fgkc 16
xs25_04aariicz3116ac 16
xs25_0g8e1raa4z6b871 16
xs25_3146p3qiczw3543 16
xs25_8o6he8gz23cj871 16
xs25_gbbo3qik8z11w66 16
xs26_0g8e1ra96z6b871 16
xs26_x4ap3qiczca23ac 16
xs27_0g8e13on1z345d93 16
xs28_3lkiacz124707996 16
xs28_69b8jqik8z0178a6 16
xs28_g88ehlmz1101248f0cc 16
xs30_wgs2ibo3qiczc82643 16
xs31_354c5j08oz255d11dd 16
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xs39_0gs2t1u0o8gz4aa611w3egnc 1
xs39_660u1egm453z330fhs343 1
xs39_69b8fhegmicz25970743 1
xs39_69b8nhab96z25t1aq1zx11 1
xs39_69egehegmiczcie1e921 1
xs39_6t1ugmmzw12egf0u156zy211 1
xs39_caab8baicz311315aaqic 1
xs39_cimge9jzg88alldz1230346 1
xs39_cimgu1v0c4ozca268f0311 1
xs39_g8e1daz0178f1c6hv0s4ozy81 1
xs39_gbb8bl4cz123032amggmiczy51 1
xs39_w651u0oozoo0u1t2qiczx343 1
xs39_xg88b96zo4klll2zo5t0643z01 1
xs40_0mlhe8gz1qq2t5gf0cia4zy11 1

That's only slightly shorter than the October list which was 10728 apgcodes -- but it _is_ a little shorter, so I think maybe I did the filtering right. Here's the code I used:

Code: Select all

import golly as g

catagolue = """PASTE FULL LIST OF CATAGOLUE SYNTHESIS COSTS FOR APGCODES HERE, E.G.,
xs100_y0gj3ggzy047o91g0s4zy06aa9611zok2t5pb96z6agf86k4ozx1pll5ozy18e1cj96 240
xs100_0gx2eg6picz343gjllk3z32hu2c543zc48nkjqiczcic0caaicggzy14706943 178
...
xs9_y9352zggz11 3
xs9_ya252zo8gz01 3"""

unsynthed = """PASTE FULL LIST FROM OCTOBER HERE, E.G.,
xs26_3lkiacz34430eio 968
xs24_69b88gzx32cjq23 952
...
xs40_0mlhe8gz1qq2t5gf0cia4zy11 1
xs48_rb871u0u178brz0dd11x11dd 1
"""

catagoluelist = catagolue.split("\n")
unsynthedlist = unsynthed.split("\n")

catagoluedict = dict()

for item in catagoluelist:
  apgcode,count = item.split(" ")
  catagoluedict[apgcode] = count

s = ""
for item in unsynthedlist:
  apgcode,count = item.split(" ")
  if apgcode not in catagoluedict:
    s += item + "\n"

g.setclipstr(s)
g.note("Copied filtered list to clipboard.")

I got the Catagolue synthesis costs from the monthly run of the LifeWiki scraper script that I did at the beginning of January.

So this is all not quite perfect, but probably good enough. The above list won't include any still lifes for which soups have been found since October, and the counts will be the counts from October.

Still, 10685 groups of soups is probably enough to keep people busy for a while.

[vilc]

xs26_3lkiacz34430eio in 9G from a natural and almost clean one-glider seed :

Code: Select all

x = 210, y = 99, rule = B3/S23
169bo$168bo$168b3o13$143bobo$143b2o$144bo7$62bo72bo$15bo46bo72bo$14b2o
46bo4b2o66bo4b2o$14bobo50b2o71b2o$9b2o$10b2o52b2o71b2o$9bo54b2o71b2o$
143b3o2$141bo5bo$20b3o118bo5bo$2o18bo120bo5bo$b2o18bo52b2o$o73bobo66b
3o$74bo2$67b2o$66bobo$68bo54$207b3o$207bo$208bo!

[hkoenig]

xs26_3lkiacz34430eio in 9G from a natural and almost clean one-glider seed

This doesn't work. Step two does not build off of the end result from step one. The Blinker needs to be offset one diagonal cell northeast.

[confocaloid]

xs26_3lkiacz34430eio in 9G from a natural and almost clean one-glider seed

This doesn't work. Step two does not build off of the end result from step one. The Blinker needs to be offset one diagonal cell northeast.

I think the synthesis should work, only it is shown in a somewhat confusing way (the first step can be mirrored diagonally):

Code: Select all

x = 79, y = 27, rule = B3/S23
64bo$63bo$63b3o7$57bo$56bo$56b3o$33bo$33bo38bo$15bo17bo38bo$14b2o21b2o
15b2o16bo4b2o$14bobo20b2o15bobo20b2o$9b2o43bo$10b2o22b2o38b2o$9bo24b2o
38b2o2$63bo$62b2o$20b3o39bobo$2o18bo$b2o18bo$o!