Still Life Synthesis Thread

[Timelord Missionary]

-9 gliders to the synthesis of xs19_04al5a4z69611

Code: Select all

x = 334, y = 57, rule = B3/S23
12$63bo195bo$62bobo40bo44bo56bo43bo7bobo39bo$62bobo39bobo42bobo54bobo
41bobo6b2o39bobo$63bob2o37bobo42bobo11bo42bobo41bobo47bobo$15bo9b3o37b
obo37bob2o41bob2o9bobo41bob2o40bob2o46bob2o$13bobo9bo38bo3bo38bobo42b
obo8b2o44bobo41bobo5b3o39bo$14b2o10bo38b4o37bo3bo40bo3bo52bo3bo39bo3b
o4bo40bo2bo$18b3o80bo5b4o39bob4o51bob2obo38bob2obo5bo38bob2obo$20bo46b
2o33b2o47bo48bo7bo2bo40bo2bo46bo2bo$19bo47b2o32b2o4b2o44bo44bobo8b2o42b
o49bo$15b2o5b2o83b2o43b2o45b2o13bo35b3o47b3o$14bobo6b2o187b2o36bo49bo
$16bo5bo76b2o112b2o51b2o40bo$64bo33bobo103b2o60bobo39bobo$59bo3b2o5b2o
28bo5bo38b2o56bobo50b2o8bo36b3o2b2o$25b3o31b2o2bobo4bobo32b2o37bobo58b
o6bo42bobo45bo$25bo32bobo9bo34bobo38bo64b2o44bo46bo$26bo132b3o3b3o39b
o3bobo$148bo10bo5bo40b2o51bo$147b2o11bo5bo39bobo49b2o$59b2o86bobo108b
obo$58bobo81b2o$60bo80bobo$143bo117b2o$260b2o$217bo44bo$216b2o$216bob
o!

All of the steps were already there, but it had had the unnecessary steps of converting the beehive part into a loaf and back again.

[ElijahKen]

Here is the old version, for reference:

Code: Select all

#C [[ GRID MAXGRIDSIZE 14 THEME Catagolue ]]
#CSYNTH xs19_04al5a4z69611 costs 42 gliders (true).
#CLL state-numbering golly
x = 404, y = 39, rule = B3/S23
387bo$388bo$96bobo2b2o283b3o12bo$96b2o3bobo297bobo$97bo3bo299b2o2$
95bo287bo$93bobo285bobo$94b2o286b2o3$90bo206bo81b3o$50bo40b2o7bo
41b2o43b2o55b2o42b2o7bobo38b2o41bo8b2o$49bobo38b2o7bobo39bo2bo41bo
2bo53bo2bo40bo2bo6b2o38bo2bo39bo8bo2bo$49bobo47bobo40bobo42bobo11b
o42bobo41bobo47bobo49bobo$50bob2o46bob2o39bob2o41bob2o9bobo41bob2o
40bob2o46bob2o48bob2o$2bo9b3o37bobo47bobo40bobo42bobo8b2o44bobo41b
obo5b3o39bo51bo$obo9bo38bo3bo45bo3bo38bo3bo40bo3bo52bo3bo39bo3bo4b
o40bo2bo48bo2bo$b2o10bo38b4o46b4o33bo5b4o39bob4o51bob2obo38bob2obo
5bo38bob2obo46bob2obo$5b3o132b2o47bo48bo7bo2bo40bo2bo46bo2bo48bo2b
o$7bo46b2o46b2o35b2o4b2o44bo44bobo8b2o42bo49bo51b2o$6bo47b2o36bo9b
2o41b2o43b2o45b2o13bo35b3o47b3o$2b2o5b2o81b2o156b2o36bo49bo$bobo6b
2o79bobo43b2o112b2o51b2o40bo$3bo5bo126bobo103b2o60bobo39bobo$51bo
86bo5bo38b2o56bobo50b2o8bo36b3o2b2o$46bo3b2o5b2o84b2o37bobo58bo6bo
42bobo45bo$12b3o31b2o2bobo4bobo83bobo38bo64b2o44bo46bo$12bo32bobo
9bo139b3o3b3o39bo3bobo$13bo172bo10bo5bo40b2o51bo$185b2o11bo5bo39bo
bo49b2o$185bobo108bobo$46b2o132b2o$45bobo131bobo$47bo133bo117b2o$
298b2o$255bo44bo$254b2o$254bobo!

[KtT]

xs35_cimgmkhv0rrzx6aa4 in 12G from soup:

Code: Select all

x = 130, y = 57, rule = B3/S23
113bo$113bobo$113b2o4$127bo$127bobo$127b2o3$36bo$36bobo$bo34b2o$2bo$3o
70bo$71bobo$72b2o15$79bo$78bobo$79bo8$26b2o58b2o$25bo2bo56bo2bo$25bo2b
o56bo2bo$26b2o58b2o4$bo22b3o57b3o$b2o$obo25bo41b2o16bo$28bo40bobo16bo
$28bo42bo16bo$107b2o$106b2o$108bo!

[dvgrn]

xs35_cimgmkhv0rrzx6aa4 in 12G from soup...

11G with some extra pre-construction and cleanup sneakiness:

Code: Select all

x = 120, y = 42, rule = B3/S23
117bo$117bobo$117b2o4$2bo$obo$b2o$75bo$73bobo$74b2o4$73bo$73bo$73bo3$
75bo$74bobo$75bo6$29bo$3b2o23b2o$4b2o16b2o4bobo51b2o$3bo17bo2bo56bo2b
o$21bo2bo56bo2bo$22b2o48b2o8b2o$71bobo$73bo$97b2o$20b3o57b3o13b2o$98b
o$24bo59bo$24bo59bo$24bo59bo!

[PK22]

I found a synthesis of xs40_g88611688gz122cggx122cggzy2344owo443zy611 in 34G. According to the Lake article, no synthesis is known.

Code: Select all

x = 391, y = 74, rule = B3/S23
57bobo$57b2o$18bo39bo$19b2o$18b2o3$244bo109bo$155bo89b2o106bo$155bobo
86b2o107b3o$155b2o$129bo122bo97b2o$130bo11bo107b2o98b2o$128b3o12bo15bo
91b2o$73bo67b3o13b2o$71b2o85b2o$72b2o2$2bobo$3b2o$3bo243b2o$246bobo$
246b2o3$130bo24b3o91b3o$128bobo$129b2o$333b2o$333b2o$174bobo179b2o$
174b2o94bobo57b2o23bo2bo$164bo10bo4bo77bo11b2o57bobo23bo2bo$164bo14bo
78bo12bo59bo21b2o4b2o$164bo14b3o35bobo38bo93bo8bo$218b2o42b2o88bo8bo$
218bo12b2o13b2o13bobo89b2o7b2o$230bobo13b2o13b2o12bo79bo8bo$230b2o42b
2o79bo8bo$124b3o14bo93bo38bobo79b2o7b2o$126bo14bo80bo12bo122bo8bo$125b
o4bo10bo80b2o11bo122bo8bo$130b2o89bobo135b2o4b2o21bo$129bobo229bo2bo
23bobo$361bo2bo23b2o$362b2o$175b2o208b2o$175bobo207b2o$148b3o24bo66b3o
3$246b2o$245bobo$70bo174b2o$69b2o$69bobo2$2o$b2o143b2o$o146b2o13b3o$
146bo15bo12b3o63b2o$163bo11bo66b2o$176bo64bo$149b2o217b2o$148bobo97b2o
118b2o$150bo96b2o$249bo115b2o$364bobo$366bo$54b2o$53b2o$15bo39bo$15b2o
$14bobo!

[KtT]

I found a synthesis of xs40_g88611688gz122cggx122cggzy2344owo443zy611 in 34G. According to the Lake article, no synthesis is known.

Code: Select all

x = 391, y = 74, rule = B3/S23
57bobo$57b2o$18bo39bo$19b2o$18b2o3$244bo109bo$155bo89b2o106bo$155bobo
86b2o107b3o$155b2o$129bo122bo97b2o$130bo11bo107b2o98b2o$128b3o12bo15bo
91b2o$73bo67b3o13b2o$71b2o85b2o$72b2o2$2bobo$3b2o$3bo243b2o$246bobo$
246b2o3$130bo24b3o91b3o$128bobo$129b2o$333b2o$333b2o$174bobo179b2o$
174b2o94bobo57b2o23bo2bo$164bo10bo4bo77bo11b2o57bobo23bo2bo$164bo14bo
78bo12bo59bo21b2o4b2o$164bo14b3o35bobo38bo93bo8bo$218b2o42b2o88bo8bo$
218bo12b2o13b2o13bobo89b2o7b2o$230bobo13b2o13b2o12bo79bo8bo$230b2o42b
2o79bo8bo$124b3o14bo93bo38bobo79b2o7b2o$126bo14bo80bo12bo122bo8bo$125b
o4bo10bo80b2o11bo122bo8bo$130b2o89bobo135b2o4b2o21bo$129bobo229bo2bo
23bobo$361bo2bo23b2o$362b2o$175b2o208b2o$175bobo207b2o$148b3o24bo66b3o
3$246b2o$245bobo$70bo174b2o$69b2o$69bobo2$2o$b2o143b2o$o146b2o13b3o$
146bo15bo12b3o63b2o$163bo11bo66b2o$176bo64bo$149b2o217b2o$148bobo97b2o
118b2o$150bo96b2o$249bo115b2o$364bobo$366bo$54b2o$53b2o$15bo39bo$15b2o
$14bobo!

4-gliders reduction:

Code: Select all

x = 82, y = 82, rule = B3/S23
14bobo$15b2o$15bo2$65bo$64bo$64b3o2$22bobo$23b2o$23bo35bobo$59b2o$60b
o2$o$b2o72bo$2o73bobo$75b2o3$71bo$69b2o$8bo61b2o$9b2o$8b2o16$40b2o$40b
2o16$72b2o$71b2o$10b2o61bo$11b2o$10bo3$5b2o$4bobo73b2o$6bo72b2o$81bo2$
21bo$21b2o$20bobo35bo$57b2o$57bobo2$15b3o$17bo$16bo2$66bo$65b2o$65bob
o!

[PK22]

Here is an incomplete synthesis for another lake (xs40_g88611688611688gz122cggc22cggc221) with no known synthesis:

Code: Select all

x = 190, y = 98, rule = LifeHistory
36.A68.A.A$35.A70.2A$35.3A62.A5.A$8.A.A30.A59.2A46.2D32.2D$8.2A31.A.A
56.2A13.A32.D.D32.D.D$9.A24.A6.2A51.2A17.2A33.D.D8.2A12.2A8.D.D$32.A.
A58.A2.A17.2A32.2D8.A2.A10.A2.A8.2D$33.2A59.A.A62.A.A10.A.A$2.A40.2A
50.A64.A12.A$2A40.A2.A98.2D42.2D$.2A40.2A49.A6.2A41.2D13.A6.2A6.A13.
2D$94.A5.A2.A55.A5.A2.A5.A$94.A6.2A56.A6.2A6.A$.2A$2A$2.A2$43.2A$9.A
32.A2.A$8.2A33.2A49.A6.2A56.A6.2A6.A$8.A.A22.2A59.A5.A2.A55.A5.A2.A5.
A$32.A.A59.A6.2A41.2D13.A6.2A6.A13.2D$34.A6.2A101.2D42.2D$41.A.A51.A
64.A12.A$41.A52.A.A62.A.A10.A.A$35.3A55.A2.A17.2A32.2D8.A2.A10.A2.A8.
2D$35.A58.2A17.2A33.D.D8.2A12.2A8.D.D$36.A63.2A13.A32.D.D32.D.D$101.
2A46.2D32.2D$100.A5.A$106.2A$105.A.A17$114.2A42.2A$113.A2.A40.A2.A$
113.A.A42.A.A$26.2A32.2A52.A44.A$25.A.A32.A.A55.A5.2A22.2A5.A$25.A.A
8.2A12.2A8.A.A54.A.A4.2A22.2A4.A.A$25.2A8.A2.A10.A2.A8.2A55.A36.A$36.
A.A10.A.A$37.A12.A$21.2A42.2A66.2A4.2A$21.2A13.A6.2A6.A13.2A65.A2.A2.
A2.A$36.A5.A2.A5.A37.D42.A2.A2.A2.A$36.A6.2A6.A37.2D39.2A4.2A4.2A$89.
3D37.A14.A$81.12D36.A14.A$81.12D37.2A4.2A4.2A$89.3D40.A2.A2.A2.A$89.
2D41.A2.A2.A2.A$89.D43.2A4.2A$36.A6.2A6.A$36.A5.A2.A5.A$21.2A13.A6.2A
6.A13.2A51.A36.A$21.2A42.2A50.A.A4.2A22.2A4.A.A$37.A12.A67.A5.2A22.2A
5.A$36.A.A10.A.A62.A44.A$25.2A8.A2.A10.A2.A8.2A50.A.A42.A.A$25.A.A8.
2A12.2A8.A.A50.A2.A40.A2.A$25.A.A32.A.A51.2A42.2A$26.2A32.2A15$76.2A
3.2A$75.A.A2.A2.A$77.A2.A.A$81.A$85.A5.2A$84.A.A4.2A$85.A!

I am not sure how to get the LOM and blocks (shown with state-4 cells) in position - I could not find any suitable 2G or 3G LOM synthesis. If you can find a way, cleanup should only take 4G.

[dvgrn]

I am not sure how to get the LOM and blocks (shown with state-4 cells) in position - I could not find any suitable 2G or 3G LOM synthesis. If you can find a way, cleanup should only take 4G.

Looks like it won't be too terribly difficult. You can't synthesize the LOM and block simultaneously with 3G, but there are lots of matches in the two-object and three-object octohash databases. I looked in octo3g first:

Code: Select all

x = 1465, y = 487, rule = LifeHistory
.2B44.2B47.2D2B26.2B2D$3BC4.2D30.2D4.C3B43.2D5B26.5B2D$2BCB.2D3B30.3B
2D.BC2B43.2BCDB2DB24.B2DBDC2B$2B3C3BDB2D26.2DBD3B3C2B41.2DBDBCB2DB24.
B2DBCBDB2D$4BDBD2CB2D26.2DB2CDBD4B41.2DB3CBDCB4.2A12.2A4.BCDB3CB2D$3B
2D2B2CB2D5.2A12.2A5.2DB2C2B2D3B41.2DBD3BCBCB2.A2.A10.A2.A2.BCBC3BDB2D
$2B2CDBD3B6.A2.A10.A2.A6.3BDBD2C2B43.3B2DCBC2B2.A.A10.A.A2.2BCBC2D3B$
2.2C.3B2D7.A.A10.A.A7.2D3B.2C45.2D4BC4B2.A12.A2.4BC4B2D$5.2D2CB8.A12.
A8.B2C2D45.2C.2C9B18.9B2C.2C$2.2C3.2C32.2C3.2C42.2C.2C8B2.B6.2A6.B2.
8B2C.2C$2.2C13.B6.2A6.B13.2C47.7B2.3A4.A2.A4.3A2.7B$16.3A4.A2.A4.3A
66.B4.B6.2A6.B4.B$17.B6.2A6.B6$100.B4.B6.2A6.B4.B$17.B6.2A6.B62.7B2.
3A4.A2.A4.3A2.7B$16.3A4.A2.A4.3A56.2C.2C8B2.B6.2A6.B2.8B2C.2C$2.2C13.
B6.2A6.B13.2C42.2C.2C9B18.9B2C.2C$2.2C3.2C32.2C3.2C45.2D4BC4B2.A12.A
2.4BC4B2D$5.2D2CB8.A12.A8.B2C2D48.3B2DCBC2B2.A.A10.A.A2.2BCBC2D3B$2.
2C.3B2D7.A.A10.A.A7.2D3B.2C43.2DBD3BCBCB2.A2.A10.A2.A2.BCBC3BDB2D$2B
2CDBD3B6.A2.A10.A2.A6.3BDBD2C2B41.2DB3CBDCB4.2A12.2A4.BCDB3CB2D$3B2D
2B2CB2D5.2A12.2A5.2DB2C2B2D3B41.2DBDBCB2DB24.B2DBCBDB2D$4BDBD2CB2D26.
2DB2CDBD4B43.2BCDB2DB24.B2DBDC2B$2B3C3BDB2D26.2DBD3B3C2B43.2D5B26.5B
2D$2BCB.2D3B30.3B2D.BC2B46.2D2B26.2B2D$3BC4.2D30.2D4.C3B$.2B44.2B79$
22.3A3.2A80.2A.2A2.2A61.2A.2A53.2A.2A3.A59.2A.2A56.A69.2A55.2A63.A5.
2A67.2A53.2A.2A56.2A62.2A62.2A66.2A63.2A.2A65.3A50.2A63.2A.2A61.2A.2A
65.2A62.2A62.2A$22.3A3.3A79.2A.2A.2A62.2A.2A53.2A.2A2.A.A58.2A.2A55.A
.A3.2A63.2A55.2A62.A.A3.A2.A62.2A.2A54.2A.2A56.2A5.2A55.2A6.2A54.2A3.
2A.2A57.A2.A57.2A3.2A.2A61.2A2.A52.2A7.2A54.2A.2A61.2A.2A57.2A6.2A62.
2A62.2A$23.A2.A.A2.2A85.A56.A69.A.A118.A.A2.A2.A126.2A55.A.A4.2A63.2A
3.A120.A2.A62.2A59.2A.2A58.2A58.2A68.A2.A2.A60.2A181.A2.A$21.2A2.A.2A
.3A141.A.A69.A120.A4.2A56.2A2.2A64.A2.A55.A135.A61.2A2.2A115.2A190.2A
5.2A187.A4.2A54.2A61.2A7.2A53.2A.2A4.2A$21.2A8.2A141.A.A71.3A51.2A
126.2A.2A66.2A63.A63.2A62.A.A64.A.A51.2A2.2A57.2A8.3A51.2A67.2A57.2A
64.2A2.2A65.2A56.2A4.2A61.2A54.2A7.2A53.2A.2A4.2A$23.A5.2A80.2A2.2A
58.A2.3A62.2A3.A53.2A6.2A64.2A57.A129.2A63.2A55.2A5.A.A64.A53.2A.2A
68.A53.2A63.2A2.2A123.2A.2A62.2A2.2A56.A.A66.2A2.2A$24.A3.2A81.2A2.2A
61.A64.2A4.A60.2A2.2A56.2A.2A53.2A65.2A3.A58.2A2.A.A118.A2.A5.A124.A
61.2A5.A117.2A67.A64.A61.2A122.2A8.2A124.A$179.A133.2A57.2A3.A52.2A
65.2A2.2A58.2A59.2A3.2A58.2A2.2A63.2A57.2A64.A2.A57.2A3.2A.2A59.2A62.
A.A58.2A60.2A62.2A63.2A2.2A6.A54.2A.2A56.2A.2A2.2A$315.A185.A.A118.2A
3.2A62.A.A62.2A57.2A65.2A58.2A3.2A.2A55.A3.2A62.A.A58.2A60.2A62.2A67.
2A61.2A.2A56.2A.2A2.A.A$691.A314.2A68.A124.3A$952.3A51.A.A192.A192.A$
952.A249.A190.2A$953.A439.A.A107$109.2A5.2A55.2A62.2A.2A62.2A63.A66.
2A61.2A56.2A63.2A65.2A63.2A.2A62.2A54.2A65.2A61.2A67.2A59.2A63.A68.2A
52.2A64.A67.2A$109.2A4.A2.A54.2A3.2A.2A54.2A.2A62.2A62.A.A65.2A60.A2.
A55.2A2.2A58.A2.A64.2A63.2A.2A61.A2.A53.2A4.2A58.A2.A60.2A62.3A2.2A
55.2A2.2A2.2A59.A68.2A52.2A64.A67.2A$116.2A60.2A.2A185.A.A128.2A2.2A
56.2A59.2A3.2A192.2A60.2A59.2A3.A183.2A6.2A59.A129.A58.A3.2A58.2A$
244.2A58.2A63.A133.A.A120.A2.A319.A62.A184.2A64.2A60.2A5.A62.2A58.2A$
113.2A3.A60.A63.A2.A57.2A131.2A55.2A7.A61.2A60.2A129.A125.A56.2A6.A
61.A.A63.2A64.3A51.2A64.2A60.2A5.A$113.2A2.2A59.2A58.2A4.2A63.2A54.2A
69.A2.A54.2A61.2A6.2A127.2A61.A.A118.3A2.2A56.2A62.3A3.A.A55.2A.2A3.
2A59.3A2.A58.2A.2A60.3A64.2A53.A63.A$117.A.A58.A.A57.2A62.A6.2A54.2A
70.2A118.2A71.2A61.A2.A60.A.A123.A.A64.2A60.A56.2A.2A70.A57.2A.2A2.2A
51.A66.2A3.A.A52.A4.2A57.A$301.A.A197.2A127.2A62.2A62.A190.2A257.2A
51.2A66.2A3.A54.A4.2A57.A$114.2A59.2A61.2A61.A.A7.A53.2A3.2A.2A55.2A.
2A58.2A6.2A63.2A246.2A3.2A.2A127.A58.2A62.A135.A50.A.A191.A$114.2A59.
2A61.2A62.A7.2A53.2A3.2A.2A55.2A.2A58.2A63.2A6.2A62.2A54.2A.2A58.2A
62.A2.A2.2A.2A186.A.A60.2A321.A57.2A$241.2A67.A.A245.2A2.2A66.2A54.2A
.2A58.2A2.2A59.2A194.A62.A.A319.2A57.A.A$241.A.A131.3A52.A130.2A70.2A
117.2A65.A575.A.A$241.A133.A53.2A132.A69.A.A50.A67.A63.2A$376.A52.A.A
201.A51.2A131.A.A$685.A.A110$115.2A55.2A7.A54.2A62.2A7.A54.2A.2A63.2A
3.A58.2A67.A55.A62.2A.2A2.3A55.2A68.2A55.2A71.A62.3A53.2A2.2A58.2A65.
A64.A63.2A.2A62.2A61.3A$115.2A55.2A2.2A3.A54.2A7.A54.2A2.2A3.A54.2A.
2A4.2A57.2A3.A58.2A3.A57.2A3.A.A53.A.A61.2A.2A6.2A51.A2.A67.2A55.2A5.
A60.A3.A.A65.3A49.2A2.2A2.2A54.2A65.A64.A59.A3.2A.2A61.A2.A64.3A$176.
2A3.A63.A58.2A3.A63.2A53.2A7.A54.2A7.A57.2A3.A.A53.A.A5.A65.2A53.2A
132.A60.A3.A.A53.2A.2A7.A59.2A2.2A117.A64.A59.A70.2A2.3A60.A$241.A3.A
182.2A62.2A7.A63.A55.A6.A67.A57.3A64.3A59.A60.A4.A54.2A.2A8.A61.2A57.
3A183.A4.A69.A52.2A.2A6.A$111.3A65.2A59.A.A64.2A65.A60.2A60.2A129.A
61.2A124.3A2.A55.2A132.2A68.A115.A130.2A62.A7.A51.2A.2A$115.2A58.2A.
2A60.A.A2.2A53.2A.2A.2A60.3A2.2A53.2A4.2A56.2A3.2A57.3A.3A67.3A56.A2.
A129.A54.2A68.2A61.A2.A182.A.A62.2A65.A.A61.A66.2A$108.2A4.2A59.2A3.A
60.A3.A.A52.2A.2A3.A64.A.A52.2A6.A55.2A6.3A57.A59.2A.2A5.A59.2A61.A
131.2A53.2A5.A.A61.2A183.A.A62.2A6.2A121.A65.A2.A$108.2A6.A128.A254.A
60.A58.2A.2A6.A121.A58.2A65.A5.2A53.2A5.A125.3A61.2A.2A55.A3.2A.2A59.
2A2.2A54.2A61.2A69.2A$501.A251.A58.2A64.2A257.2A.2A59.2A.2A55.A3.2A
58.2A61.2A$878.A.A379.2A$752.3A382.A62.A59.A.A$752.A383.2A61.2A$753.A
382.A.A60.A.A107$107.2A62.2A63.A63.2A61.A4.2A.2A56.A65.2A66.A62.2A64.
2A62.A54.2A.2A61.3A62.2A59.2A.2A59.A6.2A63.2A54.A66.2A62.2A64.2A65.2A
$107.2A62.2A62.A.A62.2A61.A4.2A.2A56.A61.2A2.2A66.A55.A5.A2.A63.2A61.
A.A53.2A.2A66.2A58.2A2.2A55.2A.2A59.A5.A2.A54.3A4.A2.A53.A7.2A56.A2.A
61.2A64.2A2.2A60.A2.A$178.A56.A.A125.A65.A61.2A63.2A5.A55.A6.2A127.A.
A61.A61.A2.A61.2A119.A6.2A63.2A54.A3.2A2.2A57.2A3.3A126.2A57.A3.2A$
171.2A5.A57.A3.A66.3A59.A186.2A61.A70.A61.A3.A62.A62.2A2.2A51.A259.2A
130.3A121.A$111.3A57.2A5.A61.A58.2A67.2A130.2A188.A61.A66.A66.A.A50.A
71.3A62.3A185.2A61.2A69.3A54.A$240.A58.2A3.A63.A.A57.A71.2A54.2A68.3A
61.A57.A3.A4.2A127.A52.A129.2A5.A59.2A126.A.A60.2A64.3A2.A58.3A$115.
2A127.A58.A.A121.A.A5.2A57.3A59.2A64.2A2.A65.A54.A.A7.A.A119.2A61.A
126.2A6.A58.2A121.2A3.A58.2A74.A57.A$114.A2.A59.2A.2A56.2A4.A58.A.A
59.2A60.A.A4.A2.A62.2A60.2A.2A54.A2.A2.A55.2A.2A3.2A54.A.A7.A57.2A58.
2A2.2A60.A.A60.A254.2A62.2A127.A5.A$115.2A2.3A55.2A.2A56.A.A3.A59.A
60.2A61.A6.2A63.2A2.2A50.A5.2A.2A55.2A59.2A.2A3.A.A54.A65.A2.A57.2A
64.A.A59.A.A381.2A62.A.A$119.A118.A191.3A70.2A50.2A258.2A2.2A121.A60.
A.A2.2A58.2A67.2A57.2A.2A58.2A62.2A62.2A2.2A58.A.A$120.A61.A119.2A
126.A74.A49.A.A261.A.A182.A2.2A59.2A67.2A2.2A53.2A.2A58.2A62.2A66.2A
59.A$181.2A119.A.A126.A387.A123.2A64.A130.2A$181.A.A118.A640.A.A196.A
53.A128.A$943.A251.2A127.2A$1195.A.A126.A.A!

-- but then the original 2-object octohash database had constellations like these, which should be fairly cheap to construct:

Code: Select all

x = 65, y = 42, rule = B3/S23
6$19bobo$19b2o$20bo31b2o4bo$52bo4bo$10b2o16b2o12b2o6bobo4b3o$10b2o3b2o
10bo2bo10bo2bo5b2o$14bo2bo10bobo10bobo$14bobo12bo12bo$15bo$28bo6b2o6bo
$28bo5bo2bo5bo12b2o$28bo6b2o6bo12b2o7$28bo6b2o6bo12b2o$28bo5bo2bo5bo
12b2o$28bo6b2o6bo$15bo$14bobo12bo12bo$14bo2bo10bobo10bobo$10b2o3b2o10b
o2bo10bo2bo5b2o$10b2o16b2o12b2o6bobo4b3o$52bo4bo$20bo31b2o4bo$19b2o$
19bobo!

The loafnblock constellation has a bunch of 3G recipes -- haven't checked them to see if the orientation works for any of them:

Code: Select all

x = 238, y = 54, rule = B3/S23
32bo73bo56bo59bo$33bo71bo58bo59b2o$3b2o26b3o71b3o54b3o58b2o$3b2o223bo$
228b2o$31b2o194bobo$b2o29b2o$o2bo27bo$bobo32b2o$2bo33bobo56bo63bo$36bo
59b2o62b2o$95b2o3bo58b2o3bo70b3o$100b2o62b2o69bo$99bobo61bobo70bo27$
31bo67bo59bo69bo$32b2o64bo61b2o65b2o$31b2o65b3o58b2o67b2o$36bo187bo$
36b2o58bo67bo60bo$35bobo59bo64b2o59b3o$95b3o65b2o$224bo$224b2o$97b3o
61b2o60bobo$99bo60b2o$34b3o61bo63bo$36bo$35bo!

Side note, I also checked Collisions of a glider with common objects, but there's only the one glider+beehive collision that makes a LOM, and for this construction the blocks would have to be dropped in after the collision, which didn't look like much fun. Also looked for something likely in Mark Niemiec's database -- didn't see anything obvious, but there might still be something there that could work at least in a couple of the corners.

[PK22]

Thanks for the help!

The loafnblock constellation has a bunch of 3G recipes -- haven't checked them to see if the orientation works for any of them:

Unfortunately, none of them would work, as all of them require a glider heading northwest, which would have to pass through the central ash.
Fortunately, I found a working 6G synthesis for the eater+block constellation, resulting in a 48G synthesis for xs40_g88611688611688gz122cggc22cggc221:

Code: Select all

x = 727, y = 39, rule = B3/S23
433bobo$434b2o$434bo16bo$444bo5bo$444bobo3b3o39bo4b2o32b2o4bo$49bo68bo
bo66bobo254b2o47bo4bo32bo4bo$48bo70b2o66b2o74b2o62b2o129bo32b3o4bobo6b
2o12b2o6bobo4b3o$48b3o62bo5bo51bo16bo75bo63bo82b2o44bo41b2o5bo2bo10bo
2bo5b2o43b2o3b2o42b2o3b2o$54bo59b2o56bo5bo85bobo6b2o12b2o39bobo6b2o12b
2o59bo44b3o47bobo10bobo50bobo2bo2bo40bo2bo2bobo$54bobo56b2o13bo41b3o3b
obo86b2o5bo2bo10bo2bo39b2o5bo2bo10bo2bo58bobo6b2o12b2o71bo12bo53bo2bob
o42bobo2bo$47bo6b2o51b2o17b2o49b2o94bobo10bobo48bobo10bobo60b2o5bo2bo
10bo2bo141bo44bo$8bobo34bobo58bo2bo17b2o35bo83bo25bo12bo50bo12bo25bo
43bobo10bobo70bo6b2o6bo60bo5b2o22b2o5bo$8b2o36b2o59bobo55bo83bo126bo
45bo12bo57b2o12bo5bo2bo5bo12b2o45bobo4b2o22b2o4bobo$9bo46b2o50bo54b3o
81b3o23bo6b2o6bo48bo6b2o6bo23b3o67b2o45b2o12bo6b2o6bo12b2o46bo36bo$55b
o2bo127b2o12b2o57b2o12bo5bo2bo5bo34b2o12bo5bo2bo5bo68bo6b2o6bo9bobo$
56b2o49bo6b2o69bo2bo10bo2bo56b2o12bo6b2o6bo34b2o12bo6b2o6bo54b2o12bo5b
o2bo5bo9bo247b2o4b2o$2bo104bo5bo2bo69bobo10bobo205b2o12bo6b2o6bo161b2o
4b2o87bo2bo2bo2bo$2o105bo6b2o71bo12bo396bo2bo2bo2bo86bo2bo2bo2bo$b2o
172b2o420bo2bo2bo2bo84b2o4b2o4b2o$174bobo9bo6b2o6bo393b2o4b2o4b2o81bo
14bo$176bo9bo5bo2bo5bo291b2o12bo6b2o6bo12b2o57bo14bo80bo14bo$b2o183bo
6b2o6bo291b2o12bo5bo2bo5bo12b2o57bo14bo81b2o4b2o4b2o$2o54b2o215bo6b2o
6bo34b2o12bo6b2o6bo154bo6b2o6bo72b2o4b2o4b2o84bo2bo2bo2bo$2bo52bo2bo
204bo9bo5bo2bo5bo34b2o12bo5bo2bo5bo9bo44b2o12bo6b2o6bo12b2o146bo2bo2bo
2bo86bo2bo2bo2bo$56b2o49bo6b2o145bobo9bo6b2o6bo48bo6b2o6bo9bobo42b2o
12bo5bo2bo5bo12b2o57bo12bo75bo2bo2bo2bo87b2o4b2o$46b2o59bo5bo2bo145b2o
98b2o57bo6b2o6bo23b3o44bobo10bobo75b2o4b2o$9bo35bobo59bo6b2o158bo12bo
50bo12bo108bo38b2o5bo2bo10bo2bo5b2o$8b2o37bo6b2o217bobo10bobo48bobo10b
obo69bo12bo25bo29b3o4bobo6b2o12b2o6bobo4b3o140bo36bo$8bobo43bobo51bo
77bo6b2o6bo70bo2bo10bo2bo39b2o5bo2bo10bo2bo67bobo10bobo56bo4bo32bo4bo
46bo36bo57bobo4b2o22b2o4bobo$54bo52bobo76bo5bo2bo5bo71b2o12b2o39bobo6b
2o12b2o60b2o5bo2bo10bo2bo5b2o47bo4b2o32b2o4bo44bobo4b2o22b2o4bobo57bo
5b2o22b2o5bo$48b3o55bo2bo17b2o31b3o23bo6b2o6bo48b3o75bo44b3o36bobo6b2o
12b2o6bobo137bo5b2o22b2o5bo54bo44bo$48bo58b2o17b2o34bo89bo74b2o44bo38b
o32bo133bo44bo46bo2bobo42bobo2bo$49bo63b2o13bo32bo25bo12bo50bo122bo36b
2o32b2o131bobo42bobo43bobo2bo2bo40bo2bo2bobo$114b2o70bobo10bobo62b2o
94b2o216bo2bo40bo2bo44b2o3b2o42b2o3b2o$113bo5bo65bo2bo10bo2bo54b3o3bob
o94bobo3b3o210b2o42b2o$119b2o65b2o12b2o57bo5bo94bo5bo$118bobo137bo16bo
74bo16bo$274b2o74b2o$274bobo72bobo!

This can almost certainly be improved.

[Chris857]

resulting in a 48G synthesis for xs40_g88611688611688gz122cggc22cggc221:

44G by my count

Code: Select all

x = 1629, y = 73, rule = B3/S23
2bo$obo$b2o12$1482bobo84bobo$1482b2o86b2o$1483bo86bo3$289b2o98b2o118b
2o32b2o64b2o32b2o104b2o32b2o104b2o32b2o84b2o32b2o94b2o32b2o104b2o32b2o
114b2o32b2o124b2o32b2o$290bo99bo119bo32bo66bo32bo106bo32bo106bo32bo86b
o32bo96bo32bo106bo32bo116bo32bo126bo32bo$33b2o144b2o12b2o95bobo6b2o12b
2o75bobo6b2o12b2o95bobo6b2o12b2o6bobo66bobo6b2o12b2o6bobo106bobo6b2o12b
2o6bobo106bobo6b2o12b2o6bobo86bobo6b2o12b2o6bobo96bobo6b2o12b2o6bobo106b
obo6b2o12b2o6bobo116bobo6b2o12b2o6bobo126bobo6b2o12b2o6bobo$32bo2bo142b
o2bo10bo2bo95b2o5bo2bo10bo2bo75b2o5bo2bo10bo2bo95b2o5bo2bo10bo2bo5b2o
68b2o5bo2bo10bo2bo5b2o108b2o5bo2bo10bo2bo5b2o108b2o5bo2bo10bo2bo5b2o88b
2o5bo2bo10bo2bo5b2o98b2o5bo2bo10bo2bo5b2o108b2o5bo2bo10bo2bo5b2o118b2o
5bo2bo10bo2bo5b2o128b2o5bo2bo10bo2bo5b2o$32bobo144bobo10bobo104bobo10b
obo84bobo10bobo104bobo10bobo84bobo10bobo124bobo10bobo124bobo10bobo104b
obo10bobo114bobo10bobo124bobo10bobo134bobo10bobo144bobo10bobo$33bo146b
o12bo106bo12bo86bo12bo106bo12bo86bo12bo126bo12bo126bo12bo106bo12bo116b
o12bo126bo12bo136bo12bo21bo102bo21bo12bo$1475bobo98bobo$399bo119bo99b
o14bo124bo6b2o6bo124bo6b2o6bo104bo6b2o6bo114bo6b2o6bo124bo6b2o6bo134b
o6b2o6bo20b2o100b2o20bo6b2o6bo$399bo119bo99bo14bo124bo5bo2bo5bo124bo5b
o2bo5bo104bo5bo2bo5bo114bo5bo2bo5bo124bo5bo2bo5bo134bo5bo2bo5bo144bo5b
o2bo5bo12b2o$399bo119bo99bo14bo124bo6b2o6bo124bo6b2o6bo104bo6b2o6bo114b
o6b2o6bo124bo6b2o6bo134bo6b2o6bo144bo6b2o6bo12b2o7$906b2o111bo6b2o121b
o6b2o6bo124bo6b2o6bo134bo6b2o6bo144bo6b2o6bo12b2o$905bo2bo110bo5bo2bo
120bo5bo2bo5bo124bo5bo2bo5bo134bo5bo2bo5bo144bo5bo2bo5bo12b2o$906b2o111b
o6b2o121bo6b2o6bo124bo6b2o6bo134bo6b2o6bo144bo6b2o6bo$152b3o284b3o$154b
o284bo580bo129bo12bo126bo12bo136bo12bo146bo12bo$38b3o112bo36b2o210b2o
36bo578bobo127bobo10bobo124bobo10bobo134bobo10bobo144bobo10bobo$38bo150b
2o212b2o613bo2bo126bo2bo10bo2bo115b2o5bo2bo10bo2bo125b2o5bo2bo10bo2bo
5b2o128b2o5bo2bo10bo2bo5b2o$39bo151bo210bo616b2o128b2o12b2o115bobo6b2o
12b2o125bobo6b2o12b2o6bobo11b2o100b2o11bobo6b2o12b2o6bobo$1280bo149bo
32bo10b2o102b2o10bo32bo$281b2o268b2o726b2o148b2o32b2o11bo100bo11b2o32b
2o$280bobo268bobo$282bo268bo54b2o$312b3o204b3o85b2o$312bo208bo84bo$313b
o206bo126b2o$646b2o$648bo2$881b2o168b2o$882b2o166b2o$746b2o133bo37b2o
92b2o37bo$747b2o169b2o94b2o$746bo167bo5bo92bo5bo$787b2o124b2o104b2o$786b
2o125bobo102bobo$788bo372bo130bo$1160b2o130b2o$1160bobo128bobo2$1120b
3o208b3o$1122bo37b2o130b2o37bo$1121bo38bobo128bobo38bo$1160bo132bo3$1119b
2o212b2o$1120b2o210b2o$1119bo214bo!

Edit:
alternate steps that I think are 40G

Code: Select all

x = 695, y = 78, rule = B3/S23
603bo90bo$604b2o86b2o$603b2o88b2o2$608bo80bo$606bobo80bobo$607b2o80b2o
4$204bo88bo$204bobo84bobo$204b2o86b2o12$47bobo388bobo$47b2o390b2o$48b
o293b2o95bo24b2o26b2o140b2o26b2o$342b2o120b2o26b2o140b2o26b2o$b2o12b2o
29bo114b2o12b2o144b2o12b2o104bo29b2o12b2o154b2o12b2o$o2bo10bo2bo26b2o
114bo2bo10bo2bo142bo2bo10bo2bo104b2o26bo2bo10bo2bo152bo2bo10bo2bo$bob
o10bobo28b2o114bobo10bobo144bobo10bobo104b2o28bobo10bobo154bobo10bobo
$2bo12bo146bo12bo146bo12bo136bo12bo156bo12bo$350b2o104b2o42b2o124b2o42b
2o$bo6b2o6bo144bo6b2o6bo144bo6b2o6bo13b2o104b2o13bo6b2o6bo13b2o124b2o
13bo6b2o6bo13b2o$bo5bo2bo5bo144bo5bo2bo5bo144bo5bo2bo5bo134bo5bo2bo5b
o154bo5bo2bo5bo$bo6b2o6bo144bo6b2o6bo144bo6b2o6bo134bo6b2o6bo154bo6b2o
6bo7$bo6b2o6bo144bo6b2o6bo144bo6b2o6bo134bo6b2o6bo154bo6b2o6bo$bo5bo2b
o5bo144bo5bo2bo5bo144bo5bo2bo5bo134bo5bo2bo5bo154bo5bo2bo5bo$bo6b2o6b
o144bo6b2o6bo13b2o129bo6b2o6bo13b2o119bo6b2o6bo13b2o124b2o13bo6b2o6bo
13b2o$190b2o158b2o148b2o124b2o42b2o$2bo12bo146bo12bo146bo12bo136bo12b
o156bo12bo$bobo10bobo144bobo10bobo28b2o84b2o28bobo10bobo134bobo10bobo
154bobo10bobo$o2bo10bo2bo142bo2bo10bo2bo26b2o86b2o26bo2bo10bo2bo132bo
2bo10bo2bo152bo2bo10bo2bo$b2o12b2o144b2o12b2o29bo84bo29b2o12b2o134b2o
12b2o154b2o12b2o$182b2o158b2o148b2o140b2o26b2o$182b2o24bo80bo52b2o148b
2o140b2o26b2o$207b2o80b2o$207bobo78bobo12$44b2o396b2o$44bobo394bobo$44b
o398bo4$607b2o80b2o$606bobo80bobo$608bo80bo2$603b2o88b2o$604b2o86b2o$
603bo90bo!

[PK22]

Here's a third inefficient lake synthesis: xs48_g88611688gz122cggx122cggzy2344oy1344ozy611688611 in 47G.

Code: Select all

x = 734, y = 109, rule = B3/S23
656bo$654bobo$655b2o10$663bo$661bobo$662b2o3$447bo$445b2o$446b2o6$670b
o$668bobo$669b2o2$431bo194bo47b2o$429bobo195bo45bo2bo$233bo27bo168b2o
193b3o46bobo9b2o$231bobo27bobo170bo240bo10b2o$232b2o27b2o169b2o$433b2o
254bo$688bobo$638bo48bo2bo$639bo48b2o$637b3o3$325bo14b2ob2o$221bo103bo
bo12b2ob2o$222bo102b2o324bo45b2o$220b3o100bo13bo314bo43bo2bo$126bobo
192bobo12bobo311b3o21b2o20bobo$127b2o193b2o12bobo334bo2bo20bo3b2o$127b
o209bo335bo2bo24b2o$242bo36bo53b2o210bo109bo15b2o4b2o$241bobo34bo53bo
2bo208bobo107bobo13bo8bo$241bobo34b3o52b2o209bobo107bo2bo12bo8bo$242bo
302bo10bo98b2o14b2o7b2o$238b2o89b2o10bo214bobo114bo8bo$26bobo208bo2bo
88b2o9bobo213b2o115bo8bo$26b2o210b2o101bo94b2ob2o233b2o7b2o$27bo301b2o
105b2ob2o110b2ob2o120bo8bo$246bo82b2o14bo205b2ob2o120bo8bo$147bo97bobo
96bobo86bo243b2o7b2o14b2o$146bobo97bo98bo14b2o57b2o11bobo113bo130bo8bo
12bo2bo$147bo14bo197b2o56bo2bo10bobo99b2o11bobo129bo8bo13bobo$117bo43b
2o87bo98bo69b2o12bo99bo2bo10bobo130b2o4b2o15bo$117b2o32bo9bobo85bobo
96bobo9b2o67b2o103b2o12bo107b2o24bo2bo$12bo103bobo31bobo31bobo63bo98bo
10b2o66bo2bo112b2o110b2o3bo20bo2bo$12bobo124bobo9bo32b2o243b2o112bo2bo
113bobo20b2o21b3o$12b2o126b2o43bo68bo101b2o186b2o113bo2bo43bo$140bo14b
o97bobo99bo2bo66b2o10bo222b2o45bo$154bobo97bo101b2o67b2o9bobo101b2o10b
o$155bo197bo83bo102b2o9bobo$261b2o89bobo70b2o125bo$260bo2bo88bobo70b2o
14bo98b2o33bo$62bo198b2o90bo86bobo97b2o14bo17bo144b3o$61bobo194bo182bo
14b2o78b3o16bobo16b3o92b2o48bo$62bo157b3o34bobo86b2ob2o105b2o80bo17bo
14b2o95bo2bo48bo$2bo219bo34bobo86b2ob2o94bo91bo33b2o95bobo$obo4b3o56bo
154bo36bo185bobo9b2o102bo108bo$b2o4bo57bobo9bo367bo10b2o101bobo9b2o$8b
o57bo9bo280bo202bo10b2o98b2o10bo$76b3o96bo180bo95b2o217b2o9bobo46b3o$
174b2o102b3o75b3o92bo2bo112b2o113bo2bo45bo$68b3o2b3o98bobo101bo173b2o
112bo2bo113b2o47bo$70bo2bo205bo79b3o87bo31bo85b2o$69bo4bo284bo88bobo
29bo83bo12b2o109b2o$360bo87bobo29b3o80bobo10bo2bo108bobo$449bo28bo84bo
bo11b2o109bo$477b2o85bo$442b2ob2o30bobo$442b2ob2o110b2ob2o$557b2ob2o2$
238b2o27b2o286b2o$237bobo27bobo182bo101bobo$239bo27bo183bobo102bo10bo$
451bobo112bobo$452bo113bobo$567bo127b2o$695bobo$493bo201bo$492b2o$492b
obo8$702b2o$702bobo$702bo!

There is almost certainly room for improvement here - 12G seems like too much for the cleanup.

[dvgrn]

Here's a third inefficient lake synthesis: xs48_g88611688gz122cggx122cggzy2344oy1344ozy611688611 in 47G...
There is almost certainly room for improvement here - 12G seems like too much for the cleanup.

Yup -- I highly recommend Seeds of Destruction for this kind of thing -- easy to use, and it finds things quickly while still giving you the sense that you're not leaving all the work to a boring search program.

A SoD search was able to cut that cleanup cost by half in a few minutes

Code: Select all

x = 111, y = 85, rule = B3/S23
38bo$39b2o$38b2o3$bo$2bo$3o12$44bo$43bobo$43bobo$44bo10bo$7bobo45bobo$
8b2o45b2o$8bo$50b2ob2o$50b2ob2o2$47bo$33b2o11bobo$32bo2bo10bobo$33b2o
12bo$43b2o$42bo2bo$43b2o2$39b2o10bo$39b2o9bobo$51bo$39b2o33bo$39b2o14b
o17bo$35b3o16bobo16b3o$37bo17bo14b2o$36bo33b2o$59bo$58bobo9b2o$59bo10b
2o2$66b2o$65bo2bo$66b2o$63bo12b2o$62bobo10bo2bo$62bobo11b2o$63bo2$56b
2ob2o$56b2ob2o$102bo$54b2o45b2o$53bobo45bobo$55bo10bo$65bobo$65bobo$
66bo12$108b3o$108bo$109bo3$71b2o$70b2o$72bo!

and by two-thirds in another few minutes, so total cost should now be 39.

Code: Select all

x = 99, y = 99, rule = B3/S23
83bo$81b2o$82b2o13$96bobo$96b2o$97bo9$38bo$37bobo11bo$37bobo11bobo$38b
o12b2o4$44b2ob2o$44b2ob2o2$41bo$27b2o11bobo$26bo2bo10bobo$27b2o12bo$
37b2o$36bo2bo$37b2o2$33b2o10bo$33b2o9bobo23bo$45bo23bo$33b2o34b3o$33b
2o14bo$48bobo$49bo14b2o$27b3o34b2o$29bo23bo$28bo23bobo9b2o$53bo10b2o2$
60b2o$59bo2bo$60b2o$57bo12b2o$56bobo10bo2bo$56bobo11b2o$57bo2$50b2ob2o
$50b2ob2o4$46b2o12bo$45bobo11bobo$47bo11bobo$60bo9$bo$b2o$obo13$15b2o$
16b2o$15bo!

[Chris857]

Here's a third inefficient lake synthesis: xs48_g88611688gz122cggx122cggzy2344oy1344ozy611688611 in 47G.

Down to 35G.

Code: Select all

x = 213, y = 85, rule = B3/S23
52bo$50b2o$46bo4b2o$obo42bo$b2o42b3o$bo14$160bo$159bobo$159bobo$160bo
4$36b2ob2o125b2ob2o$36b2ob2o125b2ob2o2$33bo129bo$32bobo114b2o11bobo$32b
obo113bo2bo10bobo$33bo115b2o12bo$29b2o128b2o$28bo2bo126bo2bo$29b2o128b
2o2$25b2o10bo117b2o10bo$25b2o9bobo116b2o9bobo$37bo129bo$25b2o128b2o$25b
2o14bo113b2o14bo$40bobo127bobo$41bo14b2o113bo14b2o$56b2o128b2o$45bo129b
o$44bobo9b2o116bobo9b2o$45bo10b2o117bo10b2o2$52b2o128b2o$51bo2bo126bo
2bo$52b2o128b2o$49bo129bo$48bobo127bobo$48bobo127bobo$49bo129bo2$42b2o
b2o125b2ob2o$42b2ob2o125b2ob2o21$211bo$165b3o42b2o$167bo42bobo$160b2o
4bo$161b2o$160bo!

[dvgrn]

Another entertaining trick is to replace expensive still lifes in soups with cheap glider collisions. Turns out that that works just fine for the outermost beehives, which turns a 10G cost into a 4G cost.

Then the glider-hitting-biblock collision turns out not to be the cheapest method for making a honeyfarm there, either, which I think knocks the recipe down to 31 gliders:

Code: Select all

x = 125, y = 125, rule = B3/S23
108bo$108bobo$108b2o12$123bo$26bo95bo$27b2o93b3o$26b2o9$15bobo$16b2o$
16bo7$66bo$65bo$44bo20b3o$45b2o$44b2o2$61bobo$62b2o$62bo$37bobo$38b2o
33bo$38bo34bobo$73b2o2$78bo$77bo$77b3o6$58bo28bo$57bobo27bobo$58bo28b
2o2$41bo20bo19b2o$42b2o17bobo17b2o$41b2o19bo20bo2$36b2o28bo$35bobo27bo
bo$37bo28bo6$45b3o$47bo$46bo2$50b2o$49bobo34bo$51bo33b2o$85bobo$62bo$
61b2o$61bobo2$79b2o$78b2o$57b3o20bo$59bo$58bo7$108bo$107b2o$107bobo9$
97b2o$3o93b2o$2bo95bo$bo12$15b2o$14bobo$16bo!

[Chris857]

This is awfully rapid-fire - I think 29G.

Code: Select all

x = 109, y = 109, rule = B3/S23
92bo$92bobo$92b2o12$107bo$106bo$28bo77b3o$26bobo$27b2o8$17bo$18bo$16b
3o$42bo$43b2o16bo$42b2o16bo$60b3o9$46bo$29bobo13bobo$30b2o13bobo$30bo
15bo$42b2o$41bo2bo31bo$42b2o32bobo$76b2o$50bo$49bobo$50bo2$54bo$53bob
o$54bo2$58bo$57bobo$58bo$31b2o$30bobo32b2o$32bo31bo2bo$65b2o$62bo15bo
$61bobo13b2o$61bobo13bobo$62bo9$46b3o$48bo16b2o$47bo16b2o$66bo$90b3o$
90bo$91bo8$80b2o$80bobo$3o77bo$2bo$bo12$15b2o$14bobo$16bo!

Edit: it looks like both Dave and I found that the outermost beehives could be replaced by gliders since they were basically just destroying a portion of the reaction (which I found in SoD). And making the honey farm predecessors my way happens to be a tad cheaper since 2 HF + the 2 beehives = 7G whereas Dave's way is 8G.

[dvgrn]

This is awfully rapid-fire - I think 29G...

Edit: it looks like both Dave and I found that the outermost beehives could be replaced by gliders since they were basically just destroying a portion of the reaction (which I found in SoD). And making the honey farm predecessors my way happens to be a tad cheaper since 2 HF + the 2 beehives = 7G whereas Dave's way is 8G.

My way is only 6G without the kickbacks, but if you don't kick back the gliders they get in each other's way -- so the trick can only be used at one end.

28G ...

Code: Select all

x = 299, y = 129, rule = B3/S23
283bo$281b2o$282b2o13$296bobo$197bo98b2o$198b2o97bo$197b2o9$186bobo$
187b2o$187bo25bo$214bo$212b3o35bobo$250b2o$251bo9$201bo$199bobo$200b2o
4$239bo$240bo$117bo120b3o$64bo47b3obo109bo$63bo50bob3o106bobo$63b3o47b
o111bobo$60bo165bo$26bobo32bo160b2o$26b2o31b3o159bo2bo$27bo194b2o38bo$
111b3o146b2o$113bo6bo109bo30b2o$112bo6bobo107bobo$59b3o58bo109bo$61bo$
60bo4bo58bo109bo$12bo51bobo56bobo107bobo$12bobo50bo58bo109bo$12b2o$69b
o58bo109bo$68bobo56bobo90bo16bobo$69bo58bo89bobo17bo$219b2o5$2bo$obo4b
3o$b2o4bo$8bo2$201b2o$202b2o$201bo57b2o$259bobo$259bo5$252b3o$228bo23b
o$228b2o23bo$227bobo8$281b2o$281bobo$281bo9$171bo98b3o$171b2o97bo$170b
obo98bo13$185b2o$186b2o$185bo!

[Chris857]

the first soup for xs28_08o697o4cz321e9611 in C2_1 has quite a pleasant surprise:

Code: Select all

x = 33, y = 33, rule = B3/S23
14bo11b2o$14bo11b2o$14bo$30b2o$9bo19bo2bo$8b2o13b2o5b2o$7b2o15b2o$b2o
5b2o13b2o$o2bo19bo$b2o$18bo$5b2o11bo$5b2o11bo8$14bo$14bo$14bo11bo$22b
3ob2o$22b3obo$21bobo2$9bobo$6bob3o$5b2ob3o$6bo11bo$18bo$18bo!

i challenge anyone here to synthesise this in less than nine gliders.

Not quite <9G, but here it is in 16G since it doesn't have a synth yet.

Code: Select all

x = 343, y = 57, rule = B3/S23
79bo$77b2o261bobo$78b2o260b2o$341bo2$18bo48bobo$18bobo47b2o10bobo$18b
2o48bo11b2o$81bo3$197bo48bobo$139bo58b2o19bo26b2o71bo$138bobo56b2o19b
obo26bo70bobo$138bobo77bobo97bobo$139bo79bo99bo2$135b2o78b2o98b2o$135b
2o78b2o98b2o4$79bo59bo79bo99bo$79b3o57b3o77b3o97b3o$82bo59bo79bo99bo$
81b2o58b2o78b2o98b2o3bo$326bo$326bo2$316bo$316bo$2o78b2o58b2o78b2o94b
o3b2o$o79bo59bo79bo99bo$b3o77b3o57b3o77b3o97b3o$3bo79bo59bo79bo99bo4$
226b2o98b2o$226b2o98b2o2$223bo99bo$21bo200bobo97bobo$20b2o173bo26bobo
19b2o76bobo$20bobo172b2o26bo19b2o78bo$194bobo48bo3$141bo$141b2o11bo$140b
obo10b2o$153bobo2$301bo$143b2o156b2o$144b2o154bobo$143bo!

[PK22]

A still life with a regenerative loop (xs27_0g8ehe8gz121ehm921) in 18G, down from 29G:

Code: Select all

x = 283, y = 41, rule = B3/S23
102bo$103b2o16bo$102b2o8bo6b2o$110bobo7b2o$111b2o6$150bobo27bobo$151b
2o13bo13b2o38bo44bo$151bo13bobo13bo37bobo42bobo$166bo52bobo42bobo$218b
2ob2o40b2ob2o12bo$217bo2bo2bo38bo2bo2bo11bobo$3bo212bobobobobo36bobobo
bobo10b2o$b2o49bobo162bobobobo38bobobobo$2b2o49b2o164bobo42bobo$53bo
165bobo42bobo$66b2o5b2o29b2o6b2o5b2o37b2o6b2o5b2o45bo44bo$2o64b2o4bobo
29bobo5b2o4bobo37bobo5b2o4bobo$obo70bo31bo13bo39bo13bo$o$63b2o$63bobo$
63bo156bo$220bo48bo$220bo46b2o$171b2o95b2o$171bobo$171bo99b2o$228b2o
41bobo$227b2o42bo$229bo$173b2o$172b2o$21b2o139bo11bo$20b2o140b2o113b2o
$22bo138bobo112b2o$278bo!

This leads to a 20G synthesis for Pi splitter by adding a block, although the lower clearance Spartan version is only 9G.

[KtT]

A still life with a regenerative loop (xs27_0g8ehe8gz121ehm921) in 18G, down from 29G:

Code: Select all

x = 283, y = 41, rule = B3/S23
102bo$103b2o16bo$102b2o8bo6b2o$110bobo7b2o$111b2o6$150bobo27bobo$151b
2o13bo13b2o38bo44bo$151bo13bobo13bo37bobo42bobo$166bo52bobo42bobo$218b
2ob2o40b2ob2o12bo$217bo2bo2bo38bo2bo2bo11bobo$3bo212bobobobobo36bobobo
bobo10b2o$b2o49bobo162bobobobo38bobobobo$2b2o49b2o164bobo42bobo$53bo
165bobo42bobo$66b2o5b2o29b2o6b2o5b2o37b2o6b2o5b2o45bo44bo$2o64b2o4bobo
29bobo5b2o4bobo37bobo5b2o4bobo$obo70bo31bo13bo39bo13bo$o$63b2o$63bobo$
63bo156bo$220bo48bo$220bo46b2o$171b2o95b2o$171bobo$171bo99b2o$228b2o
41bobo$227b2o42bo$229bo$173b2o$172b2o$21b2o139bo11bo$20b2o140b2o113b2o
$22bo138bobo112b2o$278bo!

This leads to a 20G synthesis for Pi splitter by adding a block, although the lower clearance Spartan version is only 9G.

1-glider reduction:

Code: Select all

x = 112, y = 16, rule = B3/S23
57bo38bo$56bobo36bobo$57bo38bo$3o$2bo$bo$44bobo62bobo$45b2o62b2o$45bo
64bo$12b2o43b2o30b2o5b2o$6bobo2b2o44b2o30bobo4b2o$7b2o4bo76bo$7bo$55b
2o42b2o$55bobo40bobo$55bo44bo!

[hkoenig]

The Boats in the "1-glider reduction" will not be positioned correctly. Here's what I substituted:

Code: Select all

x=110, y=16
57bo38bo$56bobo36bobo$b2o54bo38bo$obo$2bo2$44bo64bo$45b2o60b2o$12bo31b2o62b
2o$11b2o44b2o29b2o6b2o$7bo3bobo43b2o29bobo5b2o$8b2o79bo$7b2o$53b3o42b3o$53b
o46bo$54bo44bo!

[KtT]

Another 1-glider reduction for xs27_0g8ehe8gz121ehm921:

Code: Select all

x = 78, y = 78, rule = B3/S23
72bo$obo67b2o$b2o68b2o$bo4bobo$7b2o$7bo5$67bo$66bo$6bobo57b3o$7b2o$7b
o$12bo$13bo61bobo$11b3o61b2o$76bo25$31bo$30bobo$30b2o7$38bo$37bobo$38b
o21$b2o$obo$2bo!

[b-engine]

Length 1, 2, and 3 arthropods:

Code: Select all

Trying to isolate the reaction that creates the second length 2 "arthopod":

Code: Select all

x = 31, y = 31, rule = B3/S23
boooboooobooooboooobobbobobbbob$
ooobooobbbbboboooboooobbbbobboo$
bboooooboobobboobbbbooooobobooo$
bbbobooobbbooobobbbbbobbboooobo$
booobooobbbbboobobbbooooobbboob$
obbobobobbooboboboobooboooooooo$
bboboooobbbbbbboooboooboobooooo$
oboboooooboobboooobobbbooooobbo$
bbobobbbobbobobbobbboboobbbbobo$
boooooobboobobbobooooobbbbbbobb$
ooobooobooobboobbboboobobobbbbo$
bobbbboobobooboobboobbooboboobo$
oobbbobbboooooobbboobobbbbboboo$
obbbbooobobbbbbobbobobobbooobbo$
oobbobooobbbbbooobooobbobboboob$
ooooboooboboboobooboboboooboooo$
boobobbobbooobooobbbbbooobobboo$
obbooobbobobobbobbbbbobooobbbbo$
oobobbbbboboobbboooooobbbobbboo$
obooboboobboobboobooboboobbbbob$
obbbboboboobobbboobbooobooobooo$
bbobbbbbbooooobobboboobboooooob$
obobbbboobobbbobbobobbobbbobobb$
obbooooobbboboooobboobooooobobo$
oooooboobooobooobbbbbbboooobobb$
ooooooooboobooboboboobbobobobbo$
boobbbooooobbboboobbbbbooobooob$
oboooobbbobbbbbobooobbbooobobbb$
ooobobooooobbbboobboboobooooobb$
oobbobbbboooobooobobbbbbooobooo$
bobbbobobboboooobooooboooobooob!

What is the point of synthesizing useless still lifes???

[MathAndCode]

Another 1-glider reduction for xs27_0g8ehe8gz121ehm921:

Code: Select all

x = 78, y = 78, rule = B3/S23
72bo$obo67b2o$b2o68b2o$bo4bobo$7b2o$7bo5$67bo$66bo$6bobo57b3o$7b2o$7b
o$12bo$13bo61bobo$11b3o61b2o$76bo25$31bo$30bobo$30b2o7$38bo$37bobo$38b
o21$b2o$obo$2bo!

Perturbing the top of the honey farm only requires two gliders, not three, yielding yet another one-glider reduction.

Code: Select all

x = 78, y = 79, rule = B3/S23
71bo$70bo$70b3o2$6bobo$7b2o$7bo5$67bo$66bo$6bobo57b3o$7b2o$7bo$12bo$13b
o61bobo$11b3o61b2o$76bo25$31bo$30bobo$30b2o7$38bo$37bobo$38bo21$b2o$o
bo$2bo!

Edit: The subsequent slow component can be cheapened by one glider.

Code: Select all

x = 104, y = 41, rule = B3/S23
95bo$95bobo$95b2o3$73bobo$74b2o$74bo2$98bo$97bobo$98bobo$95b3o2b3o$19b
o74bo3b2o3bo$18bobo74b3o2b3o$19bobo76bobo$16b3o2b3o5bo67bobo$15bo3b2o
3bo3bo69bo$16b3o2b3o4b3o$19bobo$18bobo$19bo7$78b2o$77bobo$79bo4$3o$2b
o$bo2$24b2o$23b2o$25bo!

[confocaloid]

Here is a 35-glider synthesis of xs30_gs2ibq2sgz0345d443, derived from a soup:
(edit: submitted and processed in j9636050068)

Code: Select all

x = 871, y = 165, rule = B3/S23
757bo$758bo$756b3o23$858bo$857bo$857b3o27$652bo$348bo303bobo$347bo304b
2o$347b3o$155bo$153bobo$154b2o$327bo$325bobo$326b2o482b3o18bo12bo$829b
obo10b2o$830b2o11b2o$174bo322bo$174bobo318bobo9bo256bo$174b2o320b2o9bo
bo255bo$507b2o131b3o120b3o$17bo471b2o151bo6b2o158b2o$16bo472bobo149bo
7bobo157bobo$16b3o471b2o158b2o158b2o2$662b2o158b2o$3bobo322b2o158b2o
158b2o11bobo144b2o11bobo$4b2o321bobo157bobo157bobo12bo144bobo12bo$4bo
322b2o158b2o158b2o158b2o$159b3o177b3o$161bo9bo159bo7bo151bo14b2o143bo
159bo$160bo9bobo157bobo7bo149bobo13bobo141bobo157bobo$170bobo157bobo
157bobo13bo143bobo157bobo$171bo3bo155bo3bo155bo3bo155bo3bo155bo3bo$
174bobo157bobo143bo13bobo157bobo157bobo$174bobo9bo139bo7bobo141bobo13b
obo157bobo157bobo$175bo9bo141bo7bo143b2o14bo159bo159bo$185b3o137b3o$
338b2o158b2o158b2o158b2o$337bobo157bobo144bo12bobo144bo12bobo$337b2o
158b2o144bobo11b2o144bobo11b2o$b2o640b2o158b2o$obo$2bo492b2o158b2o158b
2o$495bobo157bobo7bo149bobo$496b2o158b2o6bo151b2o$478b2o184b3o194b3o$
171b2o304bobo9b2o370bo$170bobo306bo9bobo370bo$172bo316bo$782b2o11b2o$
783b2o10bobo$339b2o441bo12bo18b3o$339bobo$339bo$191b2o$191bobo$191bo$
317b3o$319bo333b2o$318bo333bobo$654bo27$767b3o$769bo$768bo23$868b3o$
868bo$869bo!

Might be interesting to solve xs29_gs2ibi2sgz0344d543 too (xs28_gs2ibi2sgz0344d443 already has a 16-glider synthesis).

[mvr]

I did an automatic search through the symmetries

Code: Select all

moog_stdin, QuFince_stdin, 6G_C2_2_stdin, 8G_C2_2_stdin, 8G_C2_4_stdin, 10G_D2_+1_stdin, 12G_C4_1_stdin, 6G_C2_4_stdin, 12G_C4_4_stdin, 6G_C2_1_stdin, 10G_D2_+2_stdin, 8Glider_stdin, 5Glider_stdin, 4Glider_stdin, 6G_stdin

and extracted the following improvements:

Code: Select all

xs23_04a96zg8jd59a4z01: 14 -> 5
xs28_o8b96z0231kmiozx346: 19 -> 6
xs22_6996o8zx23ciic: 14 -> 6
xs24_0cc0ca96z6953033: 14 -> 6
xs26_0gilligz12iaai21zx11: 12 -> 6
xs20_05b8b5z4a953: 9 -> 6
xs22_ciab96zw231156: 9 -> 6
xs18_0c84kl3z651101: 9 -> 6
xs18_31e8zw3115ak8: 8 -> 6
xs19_69mggka6zw66: 8 -> 6
xs21_259mggm96zx66: 8 -> 6
xs19_35akggkczw4a6: 8 -> 6
xs22_gwc88brzdd113: 8 -> 6
xs20_69bkkoz2596: 7 -> 6
xs15_69jzx1248a6: 7 -> 6
xs16_xgs253zca43: 7 -> 6
xs20_xj1u0oozca521: 7 -> 6
xs27_069aczg6p55d96z11: 33 -> 7
xs18_4aq3q96zw121: 11 -> 7
xs22_0g03pmz1230fgkc: 9 -> 7
xs25_0ggc88b96zpie033: 9 -> 7
xs19_2560uicz0653: 8 -> 7
xs21_3lmggz1qaa43: 8 -> 7
xs21_4aligzw66074ko: 8 -> 7
xs17_321fgf123: 8 -> 7
xs20_259q4ozx1259a4: 8 -> 7
xs28_8o6hu0uh6o8z23y332: Inf -> 8
xp3_gbb88gz11w11ckggkczy566: Inf -> 8
xp3_0gilmz32w23o8w8ozy3dl91: Inf -> 8
xs24_g89ngc4oz1230e91: Inf -> 8
xs36_gbbo8z110cijzy0c4j08ozy111dd: Inf -> 8
xs24_g8o0ehik8z125aa6: 79 -> 8
xs26_g88e1lmzdlge221: 30 -> 8
xs30_08ehlmzml5qa1z1221: 29 -> 8
xs28_wggca96zgbaq553z121: 28 -> 8
xs34_04aacggca952z4a953w3552: 26 -> 8
xs20_2egehik8zx1226: 22 -> 8
xs24_69e0eigzy2470796: 22 -> 8
xs24_39e0eigzy247079c: 22 -> 8
xs28_3lmggozo9aaczx356: 22 -> 8
xs30_caar4koz354raa6: 22 -> 8
xs20_2596o8zx23cik8: 21 -> 8
xs20_65p6gzx1cjkc: 21 -> 8
xs24_xo4c8a52zg8k4d96z01: 20 -> 8
xs24_y3gjla4z0g88c221z1256: 20 -> 8
xs24_25acgc4ozy0123035a4: 19 -> 8
xs26_xg8g2u0652z0mk4521z121: 19 -> 8
xs24_8kiq3s4ozwca611: 17 -> 8
xs30_y0mm0e952z0g8o1kmz1221011: 16 -> 8
xs18_0ggdbgz1qm11: 16 -> 8
xs20_8kihe853z6421: 16 -> 8
xs22_ckgg0g886164kozx121: 16 -> 8
xs24_0696z355l56zw343: 16 -> 8
xs24_2ege1344oge1e8: 16 -> 8
xs24_okihfgka4z04a43: 16 -> 8
xs30_y0mm0e952z0g8o1kmz1221011: 16 -> 8
xs32_69bobbgzy11qq3qic: 16 -> 8
xs21_0db8b96zca23: 15 -> 8
xs20_354q4gzy014b4ko: 15 -> 8
xs20_25a84c82642ak8: 15 -> 8
xs22_8kiabgzy01qa952: 15 -> 8
xp3_y2g88a52zwggkc11z252: 14 -> 8
xs18_3pmzx3kczy0123: 14 -> 8
xs20_ckl3zx3kkozx32: 14 -> 8
xs20_y0c9jzg88611zc93: 14 -> 8
xs22_rb88gzx12hu0oo: 14 -> 8
xs24_wg88b96zg89a96z123: 14 -> 8
xs23_c8aligoz315aa4: 13 -> 8
xs28_03lk453z0hikl2z32w23: 13 -> 8
xs20_ciabgzx1qa96: 13 -> 8
xs28_03lk453z0hikl2z32w23: 13 -> 8
xs21_2lla8cz3201156: 12 -> 8
xs30_8k81v0v18k8zw6430346: 12 -> 8
xp2_31agozy131ago: 12 -> 8
xs18_358go44312ko: 12 -> 8
xs20_31ego4431ego: 12 -> 8
xs24_0gbdgm96z343056: 12 -> 8
xs16_32q4gzx14b8o: 11 -> 8
xs18_g8ge2cgs252z01: 11 -> 8
xs18_39m44ozx12156: 11 -> 8
xs18_6a4o79kozw11: 11 -> 8
xs22_0g842u0652z8ld11: 11 -> 8
xs22_g8k453z0hhma4z32: 11 -> 8
xs24_wggm952zwhaacz2543: 11 -> 8
xs24_w8o0u93zg4v065z11: 11 -> 8
xs22_2560uizw9f0ck8: 11 -> 8
xs21_0g88m96zo5ldz01: 10 -> 8
xp3_y2g88e13zwggkc11z643: 10 -> 8
xp3_g88bbgz11w11ckggkczy366: 10 -> 8
xs16_32qkz5b8o: 10 -> 8
xs18_wcai3zgildz1: 10 -> 8
xs18_ogkaarz6221: 10 -> 8
xs18_o8brggozx66: 10 -> 8
xs20_1787168e1e8: 10 -> 8
xs20_gbdz011688gzy0bd: 10 -> 8
xs22_354miczw3462ac: 10 -> 8
xs22_y1g8o653zg8o6521z11: 10 -> 8
xs24_mkl3z102lkmzw3201: 10 -> 8
xs17_03lkkozc452: 9 -> 8
xs18_g8ob96zpic: 9 -> 8
xs19_697ob96z032: 9 -> 8
xs19_039mk4oz652101: 9 -> 8
xs22_35a8o0okia4zy166: 9 -> 8
xs16_8o6hdaz1221: 9 -> 8
xs24_178c8a6z8e13156: 9 -> 8
xp2_6t1e8zw1168bqic: 9 -> 8
xs20_ca1u8zx123cko: 9 -> 8
xs22_35a8a6zx6515ac: 9 -> 8
xp4_ca9b88gz354k4ldzx11: 9 -> 8
xs21_g88bbgz19ld11: 9 -> 8
xs22_25a88a6zx65115a4: 9 -> 8
xs22_o8xoe132acz011321: 9 -> 8
xs24_69ar9iraic: 9 -> 8
xs24_069b871z8e1d96: 9 -> 8
xs26_y1j1u0ooz354kl21zx11: 9 -> 8
xp2_g8e1t6zh15dz11: Inf -> 9
xs21_69bq2sgz04a43: 17 -> 9
xs20_o8brzy09f033: 15 -> 9
xs24_0ogie0e952zcia6: 15 -> 9
xs22_kc0v1ooz11078c: 12 -> 9
xs24_8e1t6zxdd0eic: 12 -> 9
xs22_0ogka53zg8ka26z11: 12 -> 9
xs20_2ego4ohf033: 11 -> 9
xs20_0259aczca23123: 11 -> 9
xs30_65lmzraahzckld: 11 -> 9
xs18_g88616413zc93: 11 -> 9
xp2_04s0v1a8z699611: 10 -> 9
xs17_0ggcahrz3421: 10 -> 9
xs18_628c1fgka6: 10 -> 9
xs20_gs2llicz1243: 10 -> 9
xs22_cc0s82u0696zx121: 10 -> 9
xs25_0ggml3zhaaq452z011: 10 -> 9
xp2_04s0v1a8z699611: 10 -> 9
xs22_31e8zrhd553: 10 -> 9
xs24_o8ge5hegozw3453: Inf -> 10
xs28_0gw39s0s4oz34707iow1: Inf -> 10
xs30_cimge96zwcie1d96: Inf -> 10
xp2_0ok4owo4kl3zca221w1221: Inf -> 10
xp2_39e0o44ozy01221079c: Inf -> 10
xp4_025b88gzmlhhhldz122qk8: Inf -> 10
xp4_4s0s260u1taz5b870643032: Inf -> 10
xp4_oo0u1jz6a0v0v0lmzxc87011: Inf -> 10
xp4_xo44o0u156zjj0v2cghf033z1221: Inf -> 10
xp4_0gg0s252s0si6z643034a43: Inf -> 10
xp4_0gg0s252s0sicz343034a43: Inf -> 10
xp4_g0696zdlhhhlmzwcic01: Inf -> 10
xp4_xg8o0u1aczmm0v0ogf033z1243: Inf -> 10
xs26_gg0gs2pb2acz1226421: Inf -> 10
xs28_0gx3pm4k8gz1254djox1: Inf -> 10
xs32_wggoggmmggm96z696w66w1: Inf -> 10
xs36_0259egozml1f8a6z1079a4: Inf -> 10
xs38_3lkl3z1as0fkzwhaaahzw11011: Inf -> 10
xs28_69e0u2ggzy0118f0eic: Inf -> 10
xs22_8e1qczx122r9a4: 46 -> 10
xs24_259ar44raik8: 44 -> 10
xs22_69ar44raic: 34 -> 10
xs22_8kihegmaz06243: 32 -> 10
xs28_0oowg88b96zciq221w33: 30 -> 10
xs36_6a4o0u1lmzwdlgf034ac: 27 -> 10
xs22_c8970s4ozw35521: 23 -> 10
xs24_g88brz11wohf033: 23 -> 10
xs20_8e1e8gzy112ege2: 22 -> 10
xs26_c9baaczw355d93: 22 -> 10
xs26_3hu0o4ozw3430fho: 22 -> 10
xs30_39ege96zcie1eio: 22 -> 10
xs34_0ckgill2z0caaaahz2552011: 21 -> 10
xs24_mkl3z1w3kkmzx3201: 21 -> 10
xs28_ci970s4gzy21470si96: 21 -> 10
xs24_4s0s2akgf1e8zw11: 20 -> 10
xs24_8kihe0o4ozw4aa611: 19 -> 10
xs38_69mk2u0u2km96zx3430343: 18 -> 10
xs24_025b88gz4aabh1zx321: 18 -> 10
xs20_c89n84kozw346: 17 -> 10
xs26_oge1egozy331ege13: 17 -> 10
xs28_gjl46z1023ckgozx62ac: 17 -> 10
xs28_g88m970si6z1pl4c: 17 -> 10
xs26_25b8bdz4ad1db: 16 -> 10
xs24_660u2cgv1oozw11: 16 -> 10
xs26_g8ehlmzdlhe21: 16 -> 10
xs26_xo4c8a53zg8k4d96z11: 16 -> 10
xs28_6a88brzwml54kozw11: 16 -> 10
xs24_259eg88gzy01221eik8: 16 -> 10
xs20_08k453z0hhmaz32: 15 -> 10
xs24_y0gg0si96zg84s074z121: 15 -> 10
xs26_wg04s0s253zg8l5521z11: 15 -> 10
xs30_69fgca6zca61uic: 15 -> 10
xs32_69b88czc8a513z311d96: 15 -> 10
xs18_0mlhik8z1226: 14 -> 10
xs20_6a8o0u164kozy01: 14 -> 10
xs22_ggwo4s079cz147011: 14 -> 10
xs22_y1iu0652zgbq23z01: 14 -> 10
xs24_330fhozy23hu0oo: 14 -> 10
xs26_69acz0315a8czy03596: 14 -> 10
xs28_0g88e1308oz34bkk8711: 14 -> 10
xs20_c4o7hegozw123: 13 -> 10
xs28_03lk453z0hikl2z32w23: 13 -> 10
xs28_ck81v0v18kczx23032: 13 -> 10
xs24_8ehjzw125acggkczy31: 13 -> 10
xs20_0c886p3z69d11: 12 -> 10
xs22_259ak8z4al58gzx11: 12 -> 10
xs22_0c4oa53zoka346: 12 -> 10
xs24_0g8e1dicz34b871: 12 -> 10
xp2_o4o0uhewehu0o4oz01y81: 12 -> 10
xs22_35ao4czoka346: 12 -> 10
xs26_31eg88gzwg8lldz643: 12 -> 10
xs28_660uhf0fhu066: 12 -> 10
xs30_25a4o0o4a52zwc97079c: 12 -> 10
xs32_69a4z03lll2zgbai21z121: 12 -> 10
xs18_0c9jzcii1z641: 12 -> 10
xs20_31egmd1ego: 12 -> 10
xs20_g04a52zh9l913z01: 12 -> 10
xs22_256o652z2530352: 12 -> 10
xs26_6a8oa53zwoka32ac: 12 -> 10
xs26_y3ca952zwggm553z25421: 12 -> 10
xs19_039u08kcz6521: 11 -> 10
xs22_35a8c0s4z069d11: 11 -> 10
xs24_j1u06a8ob96z11: 11 -> 10
xs24_69araaraic: 11 -> 10
xs22_4alhe0ehla4: 11 -> 10
xs28_ca1v0ccz6agv066: 11 -> 10
xs30_35a88b96zca511d96: 11 -> 10
xs20_g8ge2cgs253z11: 11 -> 10
xs20_gbaa4oz1255d: 11 -> 10
xp4_x39u0o8gz25520fgo0vg2552zy5346: Inf -> 11
xs26_69bo3qq3qic: 29 -> 11
xs26_ca23ckozy3356o8a6: 16 -> 11
xs20_y1oge123z8k453z11: 14 -> 11
xs19_35s2sgz3543: 13 -> 11
xs21_br0raicz0123: 13 -> 11
xs25_0ca52gz69d11d4ko: 13 -> 11
xp2_25a8a53zoka2ak8: Inf -> 12
xs26_gg0gs2pb2acz1226421: Inf -> 12
xs28_g84c871z1i9ri96z23: Inf -> 12
xs32_0o4p7o4koz3543sj43: Inf -> 12
xs40_g88bb88gz1qb168d5ozw11dd11: Inf -> 12
xs32_69q48gzwhaaarzcib421: Inf -> 12
xp4_cc0s252s0ccz33034a43033: Inf -> 12
xp4_oggmll2z6a888arz2553: Inf -> 12
xp4_xo8gehda4z3jgfg8gv066z12543: Inf -> 12
xp4_c9baabgz3lkkk5dz01w11: Inf -> 12
xp4_02lmggmiczgba888a6z123w352: Inf -> 12
xp4_0cc0f9gzmlhhhldz1iu066: Inf -> 12
xp4_4a9b88gzmlhhhldz122qia4: Inf -> 12
xp4_gg0g8o0u1dmzdl0v0ogf0ddz3543: Inf -> 12
xp4_ogillmz6a888arz03552: Inf -> 12
xs24_65la8oz32alkc: Inf -> 12
xs26_4a9r2qb8ria4: Inf -> 12
xs26_ok4mp3zy0ojd453: Inf -> 12
xs28_4aabaaczx355d552: Inf -> 12
xs30_4a9e0e96zw69707952: Inf -> 12
xs32_mk4530fhoz18f0ca226: Inf -> 12
xs36_cq231231eoz3ego8go8b6: Inf -> 12
xs36_o44o0e996z01p54s07996zx11: Inf -> 12
xs36_wg88bp4oz320fhc8ab413zy123: Inf -> 12
xs36_o80g8ge9jz0115ao4962aczx321: Inf -> 12
xs40_ok4o0o8b96zwgba8c1fgkczw123: Inf -> 12
xs40_g88c2t1e8gz125t1ehd543zy011: Inf -> 12
xs44_wg88baq4oz470v1oggkn871zy01226: Inf -> 12
xs44_y1gjlmz6530fkhoif0ca6zy16ac: Inf -> 12
xs48_y1696o8z8kkb2ar0ra8q552zy123cic: Inf -> 12
xs48_y0g88bbgz330fgf99fgf0cczy1dd11: Inf -> 12
xs56_xg8hf0fh8gzraaahy1haaarzx12hu0uh21: Inf -> 12
xs60_0ml1u0oimgmiczg98ab8o0u28cz123032w3453: Inf -> 12
xs60_cc0c4o1v0brz31pl5o0o5l4kmzw66074011011: Inf -> 12
xs68_xg8obbg0g88gzgg0haai2107897066z1107a870699d96zy533: Inf -> 12
xs26_08u1u08oz320fgf2: Inf -> 12
xs26_o8brz0121e9aczy033: Inf -> 12
xs32_ci9mggzwhaaahz69id11: 55 -> 12
xs26_g8k4m9jzpid4521: 38 -> 12
xs44_mmggo1vg33z1gg2u0622qrz011011: 35 -> 12
xs26_3jgf9gz1iu1po: 32 -> 12
xs32_8o0o4aabgz012lkk87074zx1: 31 -> 12
xs26_wo4q96zg9fgf2z121: 30 -> 12
xs34_69b88cikozx359622qic: 28 -> 12
xs26_3p688gz0o5ll8z643: 26 -> 12
xs28_c4og4c5jzwpk641346: 25 -> 12
xs32_0ml560uicz34706aa6: 24 -> 12
xs40_gj1u0u1lmzdlgf0fgp1: 23 -> 12
xs32_g8g0ggml2z0110nk4706a4zx121: 22 -> 12
xs26_0jhege96z3430346: 22 -> 12
xs24_ck8a53zg8l5acz11: 21 -> 12
xs21_6996o8zx6bge2: 20 -> 12
xp2_8kihewehik8z8k44owo44k8zw121w121: 20 -> 12
xs22_3lm88gz122dlo: 20 -> 12
xs24_259e0oozw330eik8: 20 -> 12
xs30_08o0u1v0si6z3210743: 19 -> 12
xs36_gg0g8ehbgz122694oa5156zy0321: 19 -> 12
xs24_o4q2c84cgn96z011: 19 -> 12
xs23_0gs2dl2z122ehp: 18 -> 12
xs24_g88gehjzphe1221: 18 -> 12
xs26_0g88mll2z8lld221: 18 -> 12
xs36_g8g0gill2z1210nk470696zx1221: 18 -> 12
xs56_g88ehe0ehe88gz8lll8g0g8lll8zx3430343: 18 -> 12
xs28_0gs2ll2z0ml0u5z1221: 17 -> 12
xs20_0g842ticz12553: 17 -> 12
xs22_0g88baicz345d11: 17 -> 12
xs22_69jzw6jozx1i4ozy011: 17 -> 12
xs22_y1g4q552zo4q4521z01: 17 -> 12
xs24_08k8al56z6aa5121: 16 -> 12
xs26_ca952gz3h95ldzw11: 16 -> 12
xs24_39s0s93z6430346: 16 -> 12
xs32_2ege1u0u1ege2zy023032: 16 -> 12
xs26_ca952gz3h95ldzw11: 16 -> 12
xs40_0o4iq3qi4oz178imgmi871zy11: 16 -> 12
xs44_0mmge1egmmz1qq2s0s2qq1zy11: 16 -> 12
xs34_g88bb8oz8lllllozx66: 15 -> 12
xs26_35is0s4zw47079ko: 15 -> 12
xs26_0ggt3ob96z346065: 15 -> 12
xs30_2llmgmicz34606aa4: 15 -> 12
xs22_8kiabgzy01qa952: 15 -> 12
xs23_35a8c8a53zw4a96: 14 -> 12
xs23_okkmhu066zw66: 14 -> 12
xs30_8ko1v0v1ok8zx47074: 14 -> 12
xs32_39mgmp3zg4q2q6gz11x11: 14 -> 12
xs20_0ciarzra96: 14 -> 12
xs26_0gg0s2u0e96z3430321: 14 -> 12
xs26_g8ka53z1i9m96z321: 14 -> 12
xs18_178f1e853: 13 -> 12
xs22_jhegmicz2543: 13 -> 12
xs20_rharahr: 13 -> 12
xs18_g886licz1253: 13 -> 12
xs18_wci53zg8jdz11: 13 -> 12
xs20_c4o7hegozw123: 13 -> 12
xs28_69is0s4gzy2147079ic: 13 -> 12
xs32_g88m99m88gz122diid221: 13 -> 12
xp4_0gbaabaa4z8llkkkl3zx1w1: Inf -> 13
xp4_69ic0cczxdlhhhlmzy266069ic: Inf -> 13
xp4_g88b96z0dlhhhlmzxciq221: Inf -> 13
xp4_oggmkl3z6a888arz6513: Inf -> 13
xs23_255mgeik8zx2543: 26 -> 13
xs28_wggc970si6z3ia9oz011: 24 -> 13
xs24_2lmggz122cgf0ck8: 15 -> 13
xs32_y1o4s0si53zwmll21z65201: 15 -> 13
xs28_cilliczciaaiczw11: 14 -> 13
xs34_g6d1eozd5l5loz03543: 14 -> 13
xs24_ciabgzw1169mge2: 14 -> 13
xs28_8kkm996zwciid552: Inf -> 14
xs36_j96o653zdl5oz6430356: Inf -> 14
xp4_gbb8baab8b984w8oz11w219d1d55d1dd: Inf -> 14
xp4_4s0s2ab88gzw122qa87074: Inf -> 14
xp4_69acwgzmlhhhldz1w6aic: Inf -> 14
xp4_wgjligkczgba888a6z110256: Inf -> 14
xs32_wg8e1t6z0o5lldz3543: Inf -> 14
xs32_0g886p7gn96z3470743: Inf -> 14
xs38_0gs2pb8brzrq2qj871: Inf -> 14
xs26_g8k4m9jzpid4521: 38 -> 14
xs24_o4a51u066z0dd11: 34 -> 14
xs26_178b5kmzw3156074: 32 -> 14
xs24_08ehda4z4amhe2: 30 -> 14
xs24_08ehda4z4amhe2: 30 -> 14
xs24_352s826zwc8278ko: 28 -> 14
xs30_o8bb8ozx32c82u0oozy323: 26 -> 14
xs22_8u1t2sgz012543: 24 -> 14
xs22_g04aab8oz11d552: 22 -> 14
xs22_oge9jzxpie13: 22 -> 14
xs26_08o653z3ihe93z321: 22 -> 14
xs24_6970s4gzy11470sic: 21 -> 14
xs24_259e0oozw330eik8: 20 -> 14
xs24_25acgc4ozy0123035a4: 19 -> 14
xs24_mlhikoz12262ac: 18 -> 14
xs24_4aab96zw69d552: 18 -> 14
xs20_0gila8a6z320252: 18 -> 14
xs28_c9b8bdzbd1d93: 17 -> 14
xs26_354k80gzxdl5dz6511: 16 -> 14
xs26_g9f0fpz9f0f9: 15 -> 14
xs40_69a4z699b96z699d96z6952: 15 -> 14
xp2_2lligz320ogf0cic: Inf -> 15
xp4_c88bb8bbgzw3lk4kl54czx11011: Inf -> 15
xs30_rhmkiczm2qaicz11: 17 -> 15
xs30_oe1t2sgzw178nge3: Inf -> 16
xs46_w69acz2llllll3z12iaaq23zw121: Inf -> 16
xs32_0g8o69acggz122dk4o7421zy11: Inf -> 16
xs36_o44o0e996z01p54s07996zx11: Inf -> 16
xp2_g88g0g88b96z11078966p1u08ozx69d11x11: Inf -> 16
xp4_gg039u0e93g08ozhaar8966p1d5loz11wc97079c: Inf -> 16
xs26_c89n8bbgz3303421: Inf -> 16
xs36_0g8kc32akoz23ck8wok871zy0113: Inf -> 16
xs44_ckgoi60u93gz0628s0g4c5lozw321011: Inf -> 16
xs44_oggogkc0v9zw6is0g89qb8ozx47011: Inf -> 16
xs48_g08k97079k80gzd5l8gxg8l5dzx1470741: Inf -> 16
xp2_354kl3z0mkghz32w23: Inf -> 16
xs28_g88bbgwo8gz123w1qq221: 40 -> 16
xs30_3pmkia4zg6qaik8z11: 38 -> 16
xs32_8o0o4aabgz012lkk87074zx1: 31 -> 16
xs28_69acggkcz65116aic: 30 -> 16
xs30_069acggz4a9llk21zx1243: 26 -> 16
xs40_ckgie0ehjoz06i2s0si2aczw11: 26 -> 16
xs32_0ml560uicz34706aa6: 24 -> 16
xp2_0gg8876oz1116oo44331zy11: 24 -> 16
xs36_g8o6ll6o8gz123cllc321: 24 -> 16
xs44_660u2c88brz0ml54cgv1ooz011: 24 -> 16
xs24_0gg0s2arzra87011: 21 -> 16
xs32_oggkc0fhozw62s0ca226zx11: 20 -> 16
xp2_0g8061524ggz345g0g0g0a43zy01221: 20 -> 16
xp4_wgw9f0s4zc45d1p6698bq23zy0230f9: 20 -> 16
xs32_oggkc0fhozw62s0ca226zx11: 20 -> 16
xs34_g8861v0brzdd1d9611: 20 -> 16
xs26_0gil9a4oz34ail91: 20 -> 16
xs22_0g88ml3zold221: 19 -> 16
xs22_0g88b5kcz32ad11: 19 -> 16
xs26_0gil5i08oz3209kl91: 18 -> 16
xs26_c8a52z311688czw4a513: 18 -> 16
xp4_652giiaa33aaiig256: 22 -> 17
xs38_c4o0ehikm44o0ehrz321y010121: Inf -> 18
xs26_4a9egmazx5607952: Inf -> 18
xs26_09v0v9z69c0c96: 39 -> 18
xs40_gilligzhaaaaarz19ll91: 20 -> 18
xs34_0mkkljgz1246klkl2zx32w1: Inf -> 20
xs26_330f9a4zcc0f952: Inf -> 20
xs32_g04s0798cz11d44o0e913zy011: Inf -> 20
xp4_xg08e1u8z255d1p6698raa4zy017871: Inf -> 20
xp4_4a9eg6mge9a4zgbbo5kg6obbgz01210110121: Inf -> 20
xp4_0ggwo4a96z124b8966p1dik8zy069521: Inf -> 20
xp4_g8gwo4a952z124b8966p1di4ozx4a9521x1: Inf -> 20
xp4_y12lligzo4o0u1mg2q1u0696z01x12iaahzy411: Inf -> 20
xp4_w69baa4o0o4kozgs2t1p6698b43z122101255d96: Inf -> 20
xp4_699eg6mge996zgbbo5kg6obbgz122101101221: Inf -> 20
xp4_gg3hu08e1rggkcz1iimgb81dgm4koz32wd871078c: Inf -> 20
xp4_5b8bl4mgeharzc97o5kgm8bagz312101023032: Inf -> 20
xp4_y24a96zg88g0s2d15l2s0cik8z012101255kl21zy43421: Inf -> 20
xp4_wg318c0s4w8ozg05d1t18b8bqz11w230318c: Inf -> 20
xp4_0o8w9f0s26zc45d1p6698bai3zx6430f9w11: Inf -> 20
xp4_x35s2acwg8ozg6pb8966p1d96z11x3543ac: Inf -> 20
xp4_xg0ad1u8z695d1p6698ra96zy0178b5: Inf -> 20
xp4_0ccwca1u066z259d1p6698b9a4zw6607853w33: Inf -> 20
xp4_0g0g08e1taz345d1p6698raiczy05b871: Inf -> 20
xp4_y1mp2sgzg84kmgjcci2ra952z0110102eg7qzy51: Inf -> 20
xp4_025is0c84ogka4zwlmgb81dgmaz25201213034a4: Inf -> 20
xp4_w2lla8c4o0o4ozg8jegb81dgnc1z121012315aa4: Inf -> 20
xp4_g88bl4mheg8ozc97o5kgm8ba4zx121023: Inf -> 20
xp4_y0g8e1dmxgzg8og8l55po70fgbqicz122687078k5ll8zy43543: Inf -> 20
xp4_c48ci4mgdbgz05bo5kg6obiozw320101: Inf -> 20
xp4_g8gwc82t52z129d1p6698bp4ozx4ab413x1: Inf -> 20
xp4_wgg08e1qcz254d1p6698ria4zy035871: Inf -> 20
xp4_g88c0c82t1e8z129d1p6698b94ozw178b4130311: Inf -> 20
xp4_xggxgad1eoz695dgf07op55l8g0gzy0ol5lk87078d543zy13452: Inf -> 20
xp4_o8x8o0ok213z012kmgjcci2qbgzxh0ga6074x56zx11: Inf -> 20
xp4_gg0g8o69abgz254r8966p1t2qkzy0d59611: Inf -> 20
xp4_y269a4z0g8g0s2d15l2s0cia4z122101255kl21zy41243: Inf -> 20
xp4_069f0ca2s0caacz069d1p6698b96z3553034530f96: Inf -> 20
xp4_4s0g08e1ra23z354d1p6698r2qczwc45d871x32: Inf -> 20
xp4_o8gw8o0ok453zw3kmgjcci2qbgzxh88a6074w346zx11: Inf -> 20
xp4_wgg0ad1qcz694d1p6698ri96zy0358b5: Inf -> 20
xp4_0660uhik8g0ggmmz0g84q2iccjgn8421z1qq23034ai2u0oozy61: Inf -> 20
xp4_4a4o0o4oggc8a52zwh9e1mg2q1t52z0g8l5d22687079k8zw1: Inf -> 20
xs40_gs2642132qcz1qcy0gg0t6zw11321011: Inf -> 20
xs56_wggc97079cggzraahy3haarzw116is0si611: Inf -> 20
xs64_0mmgu1642ugmmz8lmggy0ggmq1z0660742687066: Inf -> 20
xs76_0gs2u0u1u0mkkoz4aaaahxhaaaa4z0355d0fgf0f871: Inf -> 20
xs44_mmggo1vg33z1gg2u0622qrz011011: 35 -> 20
xs30_2ege1lmzxdlge1e8: 32 -> 20
xs30_oggojbo8brz66w66: 28 -> 20
xs28_0o4q23z35s1t6z6221: 27 -> 20
xs20_8ehbgzw1qhe2: 26 -> 20
xs32_0gg0gilmz1210nk470652zy0121: 22 -> 20
xs22_0gbb88gz3egr11: 21 -> 20
xp2_69aczw69996zw69996z6953: Inf -> 22
xp4_0c9bk4mgei8czo97o5kgm8bqzw1101w32: Inf -> 22
xs30_39e0e9a4zc9707952: 66 -> 22
xs30_0ggca96z320fgkcz6953: 24 -> 22
xp2_0gy0ca952z349e0ehhhe0ei4ozy08kia6y01: Inf -> 24
xp4_0ggwca1t6z349d1p6698bpiczy06b853: Inf -> 24
xp4_wgwc93s4z629d1p6698bp46zy023c93: Inf -> 24
xp4_y13lmggzg8o0u1mg2q1u0653z11x122qahzy511: Inf -> 24
xp4_oo0o4a97obbgz6aid1p6698r4lmzxdd1e9521011: Inf -> 24
xp4_0jj0v14mggmmzmk54kj3s0641z11w1023033: Inf -> 24
xp4_g8gwo48a52z014b8966p1di8gzx4a5121x1: Inf -> 24
xp4_o48fh4mhda8ozc9bo5kg6obiczw1221023: Inf -> 24
xp4_gg0g08e1qbz254d1p6698r2qkzy0d5871: Inf -> 24
xp4_259e0u28c0ca96z0c9b8966p1d93z695303147079a4: Inf -> 24
xp4_8ko0o4c88ml2zwcngb81dgejgzw4a6113210121: Inf -> 24
xp4_o4cwg8go0u156z011ld1mg2q1dazwo81v0624311d96zx11: Inf -> 24
xp4_8ow4s0ca23gz01qb8966p1d5ozxc453032w11: Inf -> 24
xp4_wg88q59a4oz694r8966p1di96zx1259a511: Inf -> 24
xp4_xg8e1u0o8gz8kkl58b0q2kl552zx1230fge21: 26 -> 24
xs32_4s0794oz0o55l5oz110741: Inf -> 27
xs60_0ml1u0oimgmiczg98ab8o0u28cz123032w3453: Inf -> 28
xp4_03pm4hf0c4oa6z6iq2k5gd1aq23z320110741346: Inf -> 28
xp4_0j9eg6kic8a6zgabo5kg6ob5z11w1010123: Inf -> 28
xp4_y26996zg88g0s2d15l2s0ciicz122101255kl21zy43443: Inf -> 28
xp4_0gy3o4a52z125a8c17op54mggzy13h5s0741025a4zy02521: Inf -> 28
xp4_0ojhk60u2g4czoi60s3jk45dzx1101023: Inf -> 28
xp4_3lm0u15mgml3z3kl4kj3s0mk3z321012210123: Inf -> 28
xp4_y2gjlmzca60u1mg2q1u0okczy11qai21zy311: Inf -> 28
xs44_g88616861688gz8ll2wgw2ll8zx3430343: Inf -> 32
xs44_g88616861688gz8ll2wgw2ll8zx3430343: Inf -> 32