Thread for your corderization requests

[Layz Boi]

This 12c/43(?) puffer:

Code: Select all

x = 15, y = 3, rule = B38/S234w6n
3o10bo$obo9bobo$3o10bo!

4-engine:

Code: Select all

x = 65, y = 65, rule = B38/S234w6n
29bo11bo8bo$16b3o9bobo9bobo7bo$28bobo9bobo6bobo$15bo13bo11bo$16bo$49b
obo$50bo$20bo29bo7$4bo$2bo2bo11bo$2bo2bo10bobo18b3o$2bo2bo11bo18b2ob2o
9bo$4bo31bobobo8bobo$36b2ob2o9bo$37b3o5$20bo3$16bo$15bo$15bo$18bo31bo
8bo$14bo34bobo7bo$17bo31bobo7bo$13bo36bo$14bo43b3o$58b3o$59bo$18bo7$2b
o$o2bo11bo$o2bo10bobo30bo$o2bo11bo30bobo10bo$2bo42bo3bo8bobo$46bobo10b
o$47bo4$64bo$18bo41b3obo2$61bo$14bo46b3o$13bo13bo11bo11bo11b2o$26bobo
9bobo9bobo5b2o2b3o$14b3o9bobo9bobo9bobo4b2o3b3o$27bo11bo11bo5b2o$58bo
!

edit: 2-engine:

Code: Select all

x = 48, y = 35, rule = B38/S234w6n
44b2obo$19bo11bo13bobo$18bobo9bobo11bobo$18bobo9bobo$19bo11bo6$7bo$6b
3o$5b2ob2o$6b3o$7bo$2bo9bo$b3o7b3o5bo13bo11bo$2ob2o5b2ob2o3bobo11b2o10b
obo$b3o7b3o5bo13bo11bo$2bo9bo$7bo$6b3o$5b2ob2o$6b3o$7bo6$19bo11bo$18b
obo9bobo$18bobo9bobo11bobo$19bo11bo13bobo$44b2obo!

this

Code: Select all

x = 87, y = 73, rule = B3-qy4ce5a/S23-a4ac8
15bobo23bobo2$15bobo23bobo3$13b2obob2o19b2obob2o$16bo25bo$13bo5bo19bo
5bo$12bo2b3o2bo17bo2b3o2bo$12b2o5b2o17b2o5b2o8$45b2o$47bo$39bo3bo3bo$
2b3o32b2ob2obob2o$b5o32b2obobo$bo3bo35b2obo$41b2ob2o$o5bo15bo18bo2bo$
20b2ob2o6b2o9b2o$19bo4bo5bo2bo3bo$o5bo12bobo3bo4bo2bo2b3o$b5o12bo2bo2b
2o5b2o2bob3o$2b3o13b2o14b2o$19bobo12bo$20bo14b2o3b2o7b2o24b2o$13bo21b
o2bo2bo7bobo23bobo$13b2o21bo5bo7bo25bo$29b3o4bo5bo12b3o23b3o$36bo5bo$
37b2ob2o$39bo2$47b2o$9b2o11b2o22bo2bo$8bo2bo9bo2bo21bobo$7b2o2b2o7b2o
2b2o21bo$8b2obo9bob2o$9b4o7b4o$14bo3bo$13b2obob2o$14b5o2$14b5o$15b3o22$
32b3o15b3o5b3o15b3o5b3o!

Code: Select all

x = 1612, y = 755, rule = B3-qy4ce5a/S23-a4ac8
522bobobo21bobobo$522b5o21b5o$524bo25bo$523b3o23b3o$523b3o23b3o$510b3o
$509b5o$508b3ob3o$507b4ob4o35bo$509bo3bo36b3o$505bo3bobobo3bo31bo2b2o
$511bo37bo3bo$507b2o2bo2b2o27bo6b2obo$508bob3obo28bobo6b2o$436bo5bo19b
o5bo74b2o7bo$437bo3bo21bo3bo39bo7bo33b2obo$437b2ob2o21b2ob2o38bo4bo4b
o9b2o21b2obo$439bo25bo39b2o3b3o3b2o6bo3bo7b2o10bo2bo$504b2o3bo3bo3b2o
5bo3bo20b2o$504b2o2b2o3b2o2b2o7bo22b2o$504b2o3bo3bo3b2o6bo$505b2o3b3o
3b2o11bo$426bo79bo4bo4bo9bobobo$424b2ob2o36bo41bo7bo10bo3bo$423bo5bo34b
o43b2o3b2o11b4o$423bo2bo2bo34b2o43b5o23b3o11b2o2b2o6b3o$422bo7bo28bob
o2b2ob3o40b3o40bob2ob2o$423b2o3b2o29b2o54b3o13b3o17bo3bo3bo537b2o$460b
o56bo5b3o5bo21bo3bo2bo536bobo$351bo5bo19bo5bo42bo86b4o2bo3bobo3bo2b4o
14bo8bo537bo3b2o$352bo3bo21bo3bo41b2ob2o20bo16b2o45b2ob2ob2o2b3o2b2ob
2ob2o14bo2b2ob2obo21b2o24b2o24b2o24b2o24b2o24b2o24b2o24b2o24b2o24b2o24b
2o24b2o24b2o24b2o24b2o24b2o24b2o24b2o24b2o24b2o21b2ob3o$352b2ob2o21b2o
b2o41bo3bo20b2o3b2o9bo2bo47b2o2bo2bobo2bo2b2o18b2o2bob2o21bo2bo22bo2b
o22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2b
o22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo21bo3bo$354b
o25bo41b2ob3ob2o11b2o7bobo2bo8b3o48b2ob2o7b2ob2o18b2o3bo24bobo23bobo23b
obo23bobo23bobo23bobo23bobo23bobo23bobo23bobo23bobo23bobo23bobo23bobo
23bobo23bobo23bobo23bobo23bobo23bobo22b2obo$422bobo3bobo10b2o6b2o2bo2b
o9b2o87bo26bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo
25bo25bo25bo25bo25bo24b2o$421bo2bo3bo2bo9b2o6bo4b2o62bo5bo5bo$422bobo
3bobo11bob2o71bo13bo$422b2ob3ob2o13bo70b3o13b3o$341bo82bo3bo12b3o79b3o
$339b2ob2o36bo43b2ob2o85bo2bo5bobo5bo2bo$338bo5bo34bo46bo26bo14b2o9bo
43bo2bo$84bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo79bo2bo2bo34b
2o72bo13bob2o8bo40b3o2b2o$84bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo
7bo17bo35bobo40bo7bo28bobo2b2ob3o68bo14bo2bo7bo40bo$84bo17bo7bo17bo7b
o17bo7bo17bo7bo17bo7bo17bo7bo17bo35bobo41b2o3b2o29b2o95b2o46bo2bo$294b
obo78bo95b2o46bo2bo$291b2ob3ob2o41bo88b3o13b3o19b5o47b2o2b2o$67bo223b
2o5b2o39b2ob2o20bo16b2o47bo2bo11bo2bo17b3ob2o24b2o26b2o$65b2ob2o269bo
3bo20b2o3b2o9bo2bo46bo2bo2b7o2bo2bo16bo3b2o24bo2bo25b2o$65bo3bo267b2o
b3ob2o11b2o7bobo2bo8b3o47b2obob9obob2o16bo3bo26bobo23b2o$65bobobo267b
obo3bobo10b2o6b2o2bo2bo9b2o47bo3b4o3b4o3bo48bo24b2o527b2o$336bo2bo3bo
2bo9b2o6bo4b2o60bob2o9b2obo19bo54b2o528b2o$337bobo3bobo11bob2o68bo3bo
5bo5bo3bo601bo$337b2ob3ob2o13bo69bo3bo5bo5bo3bo108bo$60b4o7b4o264bo3b
o12b3o71bo2bo2b2obob2o2bo2bo110b2o$60bo3bo5bo3bo264b2ob2o87b2o4bobobo
4b2o110b2o$60bobobo5bobobo217bo6b2o40bo26bo14b2o9bo43b3o$63bo7bo183b3o
33b6o2b2o67bo13bob2o8bo$60bo13bo179b5o31bo3bob2o70bo14bo2bo7bo$253b2o
3b2o30b2o3b2o89b2o48b2obobo$255bobo33bo94b2o48bo2bobo$58bo17bo12b3o183b
o18bo4bo45b3o13b3o19b5o47bo3b2o$60bo13bo13b5o88bo2bo2bo19bo2bo2bo59b2o
b2o16bo50bo2bo11bo2bo17b3ob2o24b2o22b2ob2o$87bob5o87bobobobo19bobobob
o61bo2bo5b2o9b3o47bo2bo2b7o2bo2bo16bo3b2o24bo2bo22bo2bo$59b2o13b2o10b
2o5bo90bo25bo44b3o13b2obo3bo4bo2bo58b2obob9obob2o16bo3bo26bobo23bobo$
86bo2bo2b2o88b2ob2o21b2ob2o41b5o12b3obo3bo3bo2bo58bo3b4o3b4o3bo48bo25b
o$89bo2bo91bo25bo42bo5bo10bo6b2o5b2o60bob2o9b2obo19bo$86bo84bo82b5o11b
obo71bo3bo5bo5bo3bo108bo$63bo7bo13bo83b2ob2o81b3o15bo70bo3bo5bo5bo3bo
106bobo$60bobo9bobo8b2ob2obo79bo3bo98bo72bo2bo2b2obob2o2bo2bo108b2o$83b
5ob2o77bo5bo171b2o4bobobo4b2o$88b2o76b2obobobob2o33b3o140b3o648b2o$89b
2o75b2obobobob2o32bo2bo69b3o12b2o9b3o694b2o$62b2o7b2o13bo2bo76b2ob2ob
2ob2o32bo3bo82bo2bo704bo$61bo11bo11bo4bo5bo71b2obob2o28bobo4b4o85bo51b
2obobo248bo$51bo9b2o9b2o11bo4bo6bo72bobo30b2o7bo87bo50bo2bobo249b2o$51b
o34b3o7b3o69bo5bo29bo94bo50bo3b2o249b2o$51bo45bobo67bo7bo23b2o9b3o82b
o3bo26b2o22b2ob2o$166bo9bo9b2o9bo11b2obo48b4o9b4o17bob2o26bo2bo22bo2b
o$51bo14b3o96bo4b3o4bo7bo2bo8bo3bo6bo51b3o13b3o17bo29bobo23bobo$51bo29b
o25bo7bo17bo31bo3bo3bo3bo6b5o7bo4bo7b2o48b2o17b2o47bo25bo$51bo29bo25b
o5b2ob2o15bo30bo4bobobo4bo5b3o23bo49bo2bo11bo2bo$73b2o6bo19bo5bo5bo3b
o15bo31bo3bo3bo3bo21b2o60b2ob2o7b2ob2o110bo$72bobo25bobo9bo5bo46bo4b3o
4bo84b3ob7ob3o109bobo$73bo26b2o9b2obobob2o46bo9bo9bob3o23bo51bo2bo2bo
114b2o$40b3o23b3o43bo5bo48bo7bo10b4o76b3ob3o$40bobo23bobo24bo19b5o50b
o5bo12b2o9bo13bo3bo7bo41b3ob3o$91b2o76b2ob2o24bo13bo3bo7bo42b2ob2o$39b
o3bo21bo3bo20bo2bo77bo26bo13bob3obo5bo42b5o248bo$40bobo23bobo21bobo61b
o20b2o15b2o24b2o48b3o247bobo$39bo3bo21bo3bo20b2o61b3o20b2o6bo6b2o18b3o
4b2o299b2o$39b2ob2o21b2ob2o25bo56b3obo16b2obo2bo3b3o3bo2bob2o15b2o5b2o
$41bo25bo25b2ob2o55bo2bo16bo3b3o4bo4b3o3bo14bo2bo3b2o22b2o24b2o688b2o
$95bo2bo55b2o21bo2bo7bo2bo19b2ob2obo22bo2bo22bo2bo688b2o$94bo3bo12b2o
5b2o57bobo3b3o3bobo20bob3o24bobo23bobo687bo$94bo3bo12b2o5b2o57bobo3b3o
3bobo50bo25bo383bo$98bo76bo17bo106bobo350b2o$96b2o79bo13bo109b2o349b2o
$50b2o5b2o117b2o13b2o108bo$50b2o5b2o115bobo7bo7bobo$152b3o20b2o6b3o6b
2o$102bo25bo24bo21b2o5bo3bo5b2o$100b2ob2o21b2ob2o51b5o$100bo3bo21bo3b
o52b3o249bo$101bobo23bobo22bo280bobo$100bo3bo21bo3bo20bo2bo26b2o3b2o246b
2o$152b2o27bo2bo2bo$52b5o44bobo23bobo24bo27bo3bo$51bo5bo43b3o23b3o52b
2obo$50b2obobob2o75bo26b2o21bo2b2o378bo$51bo5bo75bobo25bobo23bobo375b
obo$52bo3bo77b2o6bo19bo5bo19bo5bo25bo25bo25bo25bo25bo25bo25bo25bo25bo
25bo25bo25bo25bo25bo7b2o16bo25bo25bo25bo25bo25bo25bo25bo25bo$52b2ob2o
55bo29bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25b
o25bo25bo25bo25bo25bo25bo25bo25bo25bo$54bo57bo29bo25bo25bo25bo25bo25b
o25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo
25bo25bo25bo117b2o$112bo14b3o781b2o$910bo$112bo45bobo538bo$112bo34b3o
7b3o187bobo350b2o$112bo9b2o9b2o11bo4bo6bo189b2o349b2o$122bo11bo11bo4b
o5bo190bo$123b2o7b2o13bo2bo626b2o$150b2o624bobo$149b2o627bo$144b5ob2o
$121bobo9bobo8b2ob2obo331bo$124bo7bo13bo333bobo$147bo333b2o$150bo2bo$
147bo2bo2b2o$120b2o13b2o10b2o5bo$148bob5o459bo$121bo13bo13b5o458bobo$
119bo17bo12b3o460b2o2$863b2o$121bo13bo728b2o$124bo7bo730bo$121bobobo5b
obobo610bo$121bo3bo5bo3bo258bobo350b2o$121b4o7b4o259b2o349b2o$395bo$730b
2o$729bobo$126bobobo600bo$126bo3bo$126b2ob2o398bo$128bo398bobo$528b2o
2$145bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7b
o17bo7bo17bo25bo25bo25bo25bo$145bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo
17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo5b2o18bo5b2o18bo5b2o18bo5b2o18b
o5b2o$145bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17b
o7bo17bo7bo17bo4bo2bo17bo4bo2bo17bo4bo2bo17bo4bo2bo17bo4bo2bo125bo$429b
obo23bobo23bobo23bobo23bobo123bobo$430bo25bo25bo25bo25bo125b2o2$816b2o
$817b2o$816bo$793bo$794b2o$793b2o2$683b2o$682bobo$684bo8$708bo$706bob
o$707b2o2$769b2o$770b2o$769bo$840bo$841b2o$840b2o2$406bo25bo25bo25bo25b
o125b2o$405bobo23bobo23bobo23bobo23bobo123bobo$121bo17bo7bo17bo7bo17b
o7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo4bo2bo17bo4b
o2bo17bo4bo2bo17bo4bo2bo17bo4bo2bo125bo$121bo17bo7bo17bo7bo17bo7bo17b
o7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo5b2o18bo5b2o18bo5b2o
18bo5b2o18bo5b2o$121bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7b
o17bo7bo17bo7bo17bo7bo17bo25bo25bo25bo25bo2$504b2o$104bo398bobo$102b2o
b2o398bo$102bo3bo$102bobobo648bo$753bobo$754b2o$371bo$97b4o7b4o259b2o
349b2o$97bo3bo5bo3bo258bobo350b2o$97bobobo5bobobo610bo$100bo7bo778bo$
97bo13bo776b2o$887b2o2$95bo17bo12b3o460b2o$97bo13bo13b5o458bobo$124bo
b5o459bo$96b2o13b2o10b2o5bo$123bo2bo2b2o$126bo2bo$123bo333b2o$100bo7b
o13bo333bobo$97bobo9bobo8b2ob2obo331bo$120b5ob2o$125b2o675bo$126b2o672b
obo$99b2o7b2o13bo2bo674b2o$98bo11bo11bo4bo5bo190bo$88bo9b2o9b2o11bo4b
o6bo189b2o349b2o$88bo34b3o7b3o187bobo350b2o$88bo45bobo538bo$934bo$88b
o14b3o829b2o$30bo57bo29bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo
25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25b
o25bo25bo9b2o14bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo
25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo$28b2ob2o55bo29bo25bo
25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25b
o25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo
25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25b
o25bo25bo25bo$28bo3bo77b2o6bo19bo5bo19bo5bo25bo25bo25bo25bo25bo25bo25b
o25bo25bo25bo25bo25bo25bo25bo7b2o16bo25bo25bo25bo25bo25bo25bo25bo25bo
25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25b
o25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo$27bo5bo75bo
bo25bobo23bobo375bobo$26b2obobob2o75bo26b2o21bo2b2o378bo$27bo5bo43b3o
23b3o52b2obo$28b5o44bobo23bobo24bo27bo3bo$128b2o27bo2bo2bo$76bo3bo21b
o3bo20bo2bo26b2o3b2o246b2o$77bobo23bobo22bo280bobo$76bo3bo21bo3bo52b3o
249bo$76b2ob2o21b2ob2o51b5o$78bo25bo24bo21b2o5bo3bo5b2o679bo$128b3o20b
2o6b3o6b2o677bobo$26b2o5b2o115bobo7bo7bobo677b2o$26b2o5b2o117b2o13b2o
108bo$72b2o79bo13bo109b2o349b2o$74bo76bo17bo106bobo350b2o$70bo3bo12b2o
5b2o57bobo3b3o3bobo50bo25bo383bo948b2o$70bo3bo12b2o5b2o57bobo3b3o3bob
o20bob3o24bobo23bobo735bo596b2o$71bo2bo55b2o21bo2bo7bo2bo19b2ob2obo22b
o2bo22bo2bo736b2o593bo$17bo25bo25b2ob2o55bo2bo16bo3b3o4bo4b3o3bo14bo2b
o3b2o22b2o24b2o736b2o$15b2ob2o21b2ob2o25bo56b3obo16b2obo2bo3b3o3bo2bo
b2o15b2o5b2o$15bo3bo21bo3bo20b2o61b3o20b2o6bo6b2o18b3o4b2o299b2o$16bo
bo23bobo21bobo61bo20b2o15b2o24b2o48b3o247bobo$15bo3bo21bo3bo20bo2bo77b
o26bo13bob3obo5bo42b5o248bo$67b2o76b2ob2o24bo13bo3bo7bo42b2ob2o$16bob
o23bobo24bo19b5o50bo5bo12b2o9bo13bo3bo7bo41b3ob3o$16b3o23b3o43bo5bo48b
o7bo10b4o76b3ob3o$49bo26b2o9b2obobob2o46bo9bo9bob3o23bo51bo2bo2bo114b
2o$48bobo25bobo9bo5bo46bo4b3o4bo84b3ob7ob3o109bobo$49b2o6bo19bo5bo5bo
3bo15bo31bo3bo3bo3bo21b2o60b2ob2o7b2ob2o110bo$27bo29bo25bo5b2ob2o15bo
30bo4bobobo4bo5b3o23bo49bo2bo11bo2bo$27bo29bo25bo7bo17bo31bo3bo3bo3bo
6b5o7bo4bo7b2o48b2o17b2o47bo25bo566bo$27bo14b3o96bo4b3o4bo7bo2bo8bo3b
o6bo51b3o13b3o17bo29bobo23bobo563bobo$142bo9bo9b2o9bo11b2obo48b4o9b4o
17bob2o26bo2bo22bo2bo564b2o$27bo45bobo67bo7bo23b2o9b3o82bo3bo26b2o22b
2ob2o$27bo34b3o7b3o69bo5bo29bo94bo50bo3b2o249b2o$27bo9b2o9b2o11bo4bo6b
o72bobo30b2o7bo87bo50bo2bobo249b2o$37bo11bo11bo4bo5bo71b2obob2o28bobo
4b4o85bo51b2obobo248bo948b2o$38b2o7b2o13bo2bo76b2ob2ob2ob2o32bo3bo82b
o2bo752bo502b2o$65b2o75b2obobobob2o32bo2bo69b3o12b2o9b3o742b2o499bo$64b
2o76b2obobobob2o33b3o140b3o696b2o$59b5ob2o77bo5bo171b2o4bobobo4b2o$36b
obo9bobo8b2ob2obo79bo3bo98bo72bo2bo2b2obob2o2bo2bo108b2o$39bo7bo13bo83b
2ob2o81b3o15bo70bo3bo5bo5bo3bo106bobo$62bo84bo82b5o11bobo71bo3bo5bo5b
o3bo108bo$65bo2bo91bo25bo42bo5bo10bo6b2o5b2o60bob2o9b2obo19bo$62bo2bo
2b2o88b2ob2o21b2ob2o41b5o12b3obo3bo3bo2bo58bo3b4o3b4o3bo48bo25bo$35b2o
13b2o10b2o5bo90bo25bo44b3o13b2obo3bo4bo2bo58b2obob9obob2o16bo3bo26bob
o23bobo$63bob5o87bobobobo19bobobobo61bo2bo5b2o9b3o47bo2bo2b7o2bo2bo16b
o3b2o24bo2bo22bo2bo$36bo13bo13b5o88bo2bo2bo19bo2bo2bo59b2ob2o16bo50bo
2bo11bo2bo17b3ob2o24b2o22b2ob2o$34bo17bo12b3o183bo18bo4bo45b3o13b3o19b
5o47bo3b2o$231bobo33bo94b2o48bo2bobo$229b2o3b2o30b2o3b2o89b2o48b2obob
o525bo$36bo13bo179b5o31bo3bob2o70bo14bo2bo7bo570bobo$39bo7bo183b3o33b
6o2b2o67bo13bob2o8bo571b2o$36bobobo5bobobo217bo6b2o40bo26bo14b2o9bo43b
3o$36bo3bo5bo3bo264b2ob2o87b2o4bobobo4b2o110b2o$36b4o7b4o264bo3bo12b3o
71bo2bo2b2obob2o2bo2bo110b2o$313b2ob3ob2o13bo69bo3bo5bo5bo3bo108bo948b
2o$313bobo3bobo11bob2o68bo3bo5bo5bo3bo649bo408b2o$312bo2bo3bo2bo9b2o6b
o4b2o60bob2o9b2obo19bo54b2o576b2o405bo$41bobobo267bobo3bobo10b2o6b2o2b
o2bo9b2o47bo3b4o3b4o3bo48bo24b2o575b2o$41bo3bo267b2ob3ob2o11b2o7bobo2b
o8b3o47b2obob9obob2o16bo3bo26bobo23b2o$41b2ob2o269bo3bo20b2o3b2o9bo2b
o46bo2bo2b7o2bo2bo16bo3b2o24bo2bo25b2o$43bo223b2o5b2o39b2ob2o20bo16b2o
47bo2bo11bo2bo17b3ob2o24b2o26b2o$267b2ob3ob2o41bo88b3o13b3o19b5o47b2o
2b2o$270bobo78bo95b2o46bo2bo$60bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17b
o7bo17bo35bobo41b2o3b2o29b2o95b2o46bo2bo$60bo17bo7bo17bo7bo17bo7bo17b
o7bo17bo7bo17bo7bo17bo35bobo40bo7bo28bobo2b2ob3o68bo14bo2bo7bo40bo$60b
o17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo79bo2bo2bo34b2o72bo13b
ob2o8bo40b3o2b2o$314bo5bo34bo46bo26bo14b2o9bo43bo2bo$315b2ob2o36bo43b
2ob2o85bo2bo5bobo5bo2bo$317bo82bo3bo12b3o79b3o$398b2ob3ob2o13bo70b3o13b
3o480bo$398bobo3bobo11bob2o71bo13bo480bobo$397bo2bo3bo2bo9b2o6bo4b2o62b
o5bo5bo482b2o$398bobo3bobo10b2o6b2o2bo2bo9b2o87bo26bo25bo25bo25bo25bo
25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo$330bo25bo41b2ob3o
b2o11b2o7bobo2bo8b3o48b2ob2o7b2ob2o18b2o3bo24bobo23bobo23bobo23bobo23b
obo23bobo23bobo23bobo23bobo23bobo23bobo23bobo23bobo23bobo23bobo23bobo
23bobo23bobo$328b2ob2o21b2ob2o41bo3bo20b2o3b2o9bo2bo47b2o2bo2bobo2bo2b
2o18b2o2bob2o21bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo
22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2b
o$328bo3bo21bo3bo41b2ob2o20bo16b2o45b2ob2ob2o2b3o2b2ob2ob2o14bo2b2ob2o
bo21b2o24b2o24b2o24b2o24b2o24b2o24b2o24b2o24b2o24b2o24b2o24b2o24b2o24b
2o24b2o24b2o24b2o24b2o435b2o$327bo5bo19bo5bo42bo86b4o2bo3bobo3bo2b4o14b
o8bo586bo314b2o$436bo56bo5b3o5bo21bo3bo2bo586b2o311bo$399b2o3b2o29b2o
54b3o13b3o17bo3bo3bo586b2o$398bo7bo28bobo2b2ob3o40b3o40bob2ob2o$399bo
2bo2bo34b2o43b5o23b3o11b2o2b2o6b3o$399bo5bo34bo43b2o3b2o11b4o$400b2ob
2o36bo41bo7bo10bo3bo$402bo79bo4bo4bo9bobobo$481b2o3b3o3b2o11bo$480b2o
3bo3bo3b2o6bo$480b2o2b2o3b2o2b2o7bo22b2o$480b2o3bo3bo3b2o5bo3bo20b2o$
415bo25bo39b2o3b3o3b2o6bo3bo7b2o10bo2bo$413b2ob2o21b2ob2o38bo4bo4bo9b
2o21b2obo$413bo3bo21bo3bo39bo7bo33b2obo$412bo5bo19bo5bo74b2o7bo$484bo
b3obo28bobo6b2o$483b2o2bo2b2o27bo6b2obo$487bo37bo3bo$481bo3bobobo3bo31b
o2b2o$485bo3bo36b3o860b2o$483b4ob4o35bo641bo220b2o$484b3ob3o679b2o217b
o$485b5o679b2o$486b3o$499b3o23b3o$499b3o23b3o$500bo25bo$498b5o21b5o$498b
obobo21bobobo12$1342b2o$1216bo126b2o$1217b2o123bo$1216b2o18$1295b2o$1263b
o32b2o$1264b2o29bo$1263b2o18$1248b2o$1249b2o59bo$1248bo62b2o$1310b2o18$
1201b2o$1202b2o153bo$1201bo156b2o$1357b2o12$483bobobo21bobobo$483b5o21b
5o$485bo25bo$484b3o23b3o$484b3o23b3o$471b3o$470b5o679b2o$469b3ob3o679b
2o247bo$468b4ob4o35bo641bo250b2o$470bo3bo36b3o890b2o$466bo3bobobo3bo31b
o2b2o$472bo37bo3bo$468b2o2bo2b2o27bo6b2obo$469bob3obo28bobo6b2o$397bo
5bo19bo5bo74b2o7bo$398bo3bo21bo3bo39bo7bo33b2obo$398b2ob2o21b2ob2o38b
o4bo4bo9b2o21b2obo$400bo25bo39b2o3b3o3b2o6bo3bo7b2o10bo2bo$465b2o3bo3b
o3b2o5bo3bo20b2o$465b2o2b2o3b2o2b2o7bo22b2o$465b2o3bo3bo3b2o6bo$466b2o
3b3o3b2o11bo$387bo79bo4bo4bo9bobobo$385b2ob2o36bo41bo7bo10bo3bo$384bo
5bo34bo43b2o3b2o11b4o$384bo2bo2bo34b2o43b5o23b3o11b2o2b2o6b3o$383bo7b
o28bobo2b2ob3o40b3o40bob2ob2o$384b2o3b2o29b2o54b3o13b3o17bo3bo3bo586b
2o$421bo56bo5b3o5bo21bo3bo2bo586b2o341bo$312bo5bo19bo5bo42bo86b4o2bo3b
obo3bo2b4o14bo8bo586bo344b2o$313bo3bo21bo3bo41b2ob2o20bo16b2o45b2ob2o
b2o2b3o2b2ob2ob2o14bo2b2ob2obo21b2o24b2o24b2o24b2o24b2o24b2o24b2o24b2o
24b2o24b2o24b2o24b2o24b2o24b2o24b2o24b2o24b2o24b2o465b2o$313b2ob2o21b
2ob2o41bo3bo20b2o3b2o9bo2bo47b2o2bo2bobo2bo2b2o18b2o2bob2o21bo2bo22bo
2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22b
o2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo$315bo25bo41b2ob3ob2o11b
2o7bobo2bo8b3o48b2ob2o7b2ob2o18b2o3bo24bobo23bobo23bobo23bobo23bobo23b
obo23bobo23bobo23bobo23bobo23bobo23bobo23bobo23bobo23bobo23bobo23bobo
23bobo$383bobo3bobo10b2o6b2o2bo2bo9b2o87bo26bo25bo25bo25bo25bo25bo25b
o25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo$382bo2bo3bo2bo9b2o6bo4b
2o62bo5bo5bo482b2o$383bobo3bobo11bob2o71bo13bo480bobo$383b2ob3ob2o13b
o70b3o13b3o480bo$302bo82bo3bo12b3o79b3o$300b2ob2o36bo43b2ob2o85bo2bo5b
obo5bo2bo$299bo5bo34bo46bo26bo14b2o9bo43bo2bo$45bo17bo7bo17bo7bo17bo7b
o17bo7bo17bo7bo17bo7bo17bo79bo2bo2bo34b2o72bo13bob2o8bo40b3o2b2o$45bo
17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo35bobo40bo7bo28bobo2b2o
b3o68bo14bo2bo7bo40bo$45bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17b
o35bobo41b2o3b2o29b2o95b2o46bo2bo$255bobo78bo95b2o46bo2bo$252b2ob3ob2o
41bo88b3o13b3o19b5o47b2o2b2o$28bo223b2o5b2o39b2ob2o20bo16b2o47bo2bo11b
o2bo17b3ob2o24b2o26b2o$26b2ob2o269bo3bo20b2o3b2o9bo2bo46bo2bo2b7o2bo2b
o16bo3b2o24bo2bo25b2o$26bo3bo267b2ob3ob2o11b2o7bobo2bo8b3o47b2obob9ob
ob2o16bo3bo26bobo23b2o$26bobobo267bobo3bobo10b2o6b2o2bo2bo9b2o47bo3b4o
3b4o3bo48bo24b2o575b2o$297bo2bo3bo2bo9b2o6bo4b2o60bob2o9b2obo19bo54b2o
576b2o435bo$298bobo3bobo11bob2o68bo3bo5bo5bo3bo649bo438b2o$298b2ob3ob
2o13bo69bo3bo5bo5bo3bo108bo978b2o$21b4o7b4o264bo3bo12b3o71bo2bo2b2obo
b2o2bo2bo110b2o$21bo3bo5bo3bo264b2ob2o87b2o4bobobo4b2o110b2o$21bobobo
5bobobo217bo6b2o40bo26bo14b2o9bo43b3o$24bo7bo183b3o33b6o2b2o67bo13bob
2o8bo571b2o$21bo13bo179b5o31bo3bob2o70bo14bo2bo7bo570bobo$214b2o3b2o30b
2o3b2o89b2o48b2obobo525bo$216bobo33bo94b2o48bo2bobo$19bo17bo12b3o183b
o18bo4bo45b3o13b3o19b5o47bo3b2o$21bo13bo13b5o88bo2bo2bo19bo2bo2bo59b2o
b2o16bo50bo2bo11bo2bo17b3ob2o24b2o22b2ob2o$48bob5o87bobobobo19bobobob
o61bo2bo5b2o9b3o47bo2bo2b7o2bo2bo16bo3b2o24bo2bo22bo2bo$20b2o13b2o10b
2o5bo90bo25bo44b3o13b2obo3bo4bo2bo58b2obob9obob2o16bo3bo26bobo23bobo$
47bo2bo2b2o88b2ob2o21b2ob2o41b5o12b3obo3bo3bo2bo58bo3b4o3b4o3bo48bo25b
o$50bo2bo91bo25bo42bo5bo10bo6b2o5b2o60bob2o9b2obo19bo$47bo84bo82b5o11b
obo71bo3bo5bo5bo3bo108bo$24bo7bo13bo83b2ob2o81b3o15bo70bo3bo5bo5bo3bo
106bobo$21bobo9bobo8b2ob2obo79bo3bo98bo72bo2bo2b2obob2o2bo2bo108b2o$44b
5ob2o77bo5bo171b2o4bobobo4b2o$49b2o76b2obobobob2o33b3o140b3o696b2o$50b
2o75b2obobobob2o32bo2bo69b3o12b2o9b3o742b2o529bo$23b2o7b2o13bo2bo76b2o
b2ob2ob2o32bo3bo82bo2bo752bo532b2o$22bo11bo11bo4bo5bo71b2obob2o28bobo
4b4o85bo51b2obobo248bo978b2o$12bo9b2o9b2o11bo4bo6bo72bobo30b2o7bo87bo
50bo2bobo249b2o$12bo34b3o7b3o69bo5bo29bo94bo50bo3b2o249b2o$12bo45bobo
67bo7bo23b2o9b3o82bo3bo26b2o22b2ob2o$127bo9bo9b2o9bo11b2obo48b4o9b4o17b
ob2o26bo2bo22bo2bo564b2o$12bo14b3o96bo4b3o4bo7bo2bo8bo3bo6bo51b3o13b3o
17bo29bobo23bobo563bobo$12bo29bo25bo7bo17bo31bo3bo3bo3bo6b5o7bo4bo7b2o
48b2o17b2o47bo25bo566bo$12bo29bo25bo5b2ob2o15bo30bo4bobobo4bo5b3o23bo
49bo2bo11bo2bo$34b2o6bo19bo5bo5bo3bo15bo31bo3bo3bo3bo21b2o60b2ob2o7b2o
b2o110bo$33bobo25bobo9bo5bo46bo4b3o4bo84b3ob7ob3o109bobo$34bo26b2o9b2o
bobob2o46bo9bo9bob3o23bo51bo2bo2bo114b2o$b3o23b3o43bo5bo48bo7bo10b4o76b
3ob3o$bobo23bobo24bo19b5o50bo5bo12b2o9bo13bo3bo7bo41b3ob3o$52b2o76b2o
b2o24bo13bo3bo7bo42b2ob2o$o3bo21bo3bo20bo2bo77bo26bo13bob3obo5bo42b5o
248bo$bobo23bobo21bobo61bo20b2o15b2o24b2o48b3o247bobo$o3bo21bo3bo20b2o
61b3o20b2o6bo6b2o18b3o4b2o299b2o$2ob2o21b2ob2o25bo56b3obo16b2obo2bo3b
3o3bo2bob2o15b2o5b2o$2bo25bo25b2ob2o55bo2bo16bo3b3o4bo4b3o3bo14bo2bo3b
2o22b2o24b2o736b2o$56bo2bo55b2o21bo2bo7bo2bo19b2ob2obo22bo2bo22bo2bo736b
2o623bo$55bo3bo12b2o5b2o57bobo3b3o3bobo20bob3o24bobo23bobo735bo626b2o
$55bo3bo12b2o5b2o57bobo3b3o3bobo50bo25bo383bo978b2o$59bo76bo17bo106bo
bo350b2o$57b2o79bo13bo109b2o349b2o$11b2o5b2o117b2o13b2o108bo$11b2o5b2o
115bobo7bo7bobo677b2o$113b3o20b2o6b3o6b2o677bobo$63bo25bo24bo21b2o5bo
3bo5b2o679bo$61b2ob2o21b2ob2o51b5o$61bo3bo21bo3bo52b3o249bo$62bobo23b
obo22bo280bobo$61bo3bo21bo3bo20bo2bo26b2o3b2o246b2o$113b2o27bo2bo2bo$
13b5o44bobo23bobo24bo27bo3bo$12bo5bo43b3o23b3o52b2obo$11b2obobob2o75b
o26b2o21bo2b2o378bo$12bo5bo75bobo25bobo23bobo375bobo$13bo3bo77b2o6bo19b
o5bo19bo5bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo7b
2o16bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25b
o25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo
25bo25bo25bo25bo25bo25bo25bo25bo$13b2ob2o55bo29bo25bo25bo25bo25bo25bo
25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25b
o25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo
25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25b
o$15bo57bo29bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25b
o25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo
9b2o14bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25b
o25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo$73bo14b3o829b2o$919bo$73bo45b
obo538bo$73bo34b3o7b3o187bobo350b2o$73bo9b2o9b2o11bo4bo6bo189b2o349b2o
$83bo11bo11bo4bo5bo190bo$84b2o7b2o13bo2bo674b2o$111b2o672bobo$110b2o675b
o$105b5ob2o$82bobo9bobo8b2ob2obo331bo$85bo7bo13bo333bobo$108bo333b2o$
111bo2bo$108bo2bo2b2o$81b2o13b2o10b2o5bo$109bob5o459bo$82bo13bo13b5o458b
obo$80bo17bo12b3o460b2o2$872b2o$82bo13bo776b2o$85bo7bo778bo$82bobobo5b
obobo610bo$82bo3bo5bo3bo258bobo350b2o$82b4o7b4o259b2o349b2o$356bo$739b
2o$738bobo$87bobobo648bo$87bo3bo$87b2ob2o398bo$89bo398bobo$489b2o2$106b
o17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7b
o17bo25bo25bo25bo25bo$106bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo
17bo7bo17bo7bo17bo7bo17bo7bo17bo5b2o18bo5b2o18bo5b2o18bo5b2o18bo5b2o$
106bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17b
o7bo17bo4bo2bo17bo4bo2bo17bo4bo2bo17bo4bo2bo17bo4bo2bo125bo$390bobo23b
obo23bobo23bobo23bobo123bobo$391bo25bo25bo25bo25bo125b2o2$825b2o$826b
2o$825bo$754bo$755b2o$754b2o2$692b2o$691bobo$693bo8$669bo$667bobo$668b
2o2$778b2o$779b2o$778bo$801bo$802b2o$801b2o2$415bo25bo25bo25bo25bo125b
2o$414bobo23bobo23bobo23bobo23bobo123bobo$130bo17bo7bo17bo7bo17bo7bo17b
o7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo4bo2bo17bo4bo2bo17b
o4bo2bo17bo4bo2bo17bo4bo2bo125bo$130bo17bo7bo17bo7bo17bo7bo17bo7bo17b
o7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo5b2o18bo5b2o18bo5b2o18bo5b
2o18bo5b2o$130bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo
7bo17bo7bo17bo7bo17bo25bo25bo25bo25bo2$513b2o$113bo398bobo$111b2ob2o398b
o$111bo3bo$111bobobo600bo$714bobo$715b2o$380bo$106b4o7b4o259b2o349b2o
$106bo3bo5bo3bo258bobo350b2o$106bobobo5bobobo610bo$109bo7bo730bo$106b
o13bo728b2o$848b2o2$104bo17bo12b3o460b2o$106bo13bo13b5o458bobo$133bob
5o459bo$105b2o13b2o10b2o5bo$132bo2bo2b2o$135bo2bo$132bo333b2o$109bo7b
o13bo333bobo$106bobo9bobo8b2ob2obo331bo$129b5ob2o$134b2o627bo$135b2o624b
obo$108b2o7b2o13bo2bo626b2o$107bo11bo11bo4bo5bo190bo$97bo9b2o9b2o11bo
4bo6bo189b2o349b2o$97bo34b3o7b3o187bobo350b2o$97bo45bobo538bo$895bo$97b
o14b3o781b2o$39bo57bo29bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo
25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo117b2o$37b2ob
2o55bo29bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25b
o25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo$37bo3bo77b2o6bo19bo5bo19bo5b
o25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo7b2o16bo25bo
25bo25bo25bo25bo25bo25bo25bo$36bo5bo75bobo25bobo23bobo375bobo$35b2obo
bob2o75bo26b2o21bo2b2o378bo$36bo5bo43b3o23b3o52b2obo$37b5o44bobo23bob
o24bo27bo3bo$137b2o27bo2bo2bo$85bo3bo21bo3bo20bo2bo26b2o3b2o246b2o$86b
obo23bobo22bo280bobo$85bo3bo21bo3bo52b3o249bo$85b2ob2o21b2ob2o51b5o$87b
o25bo24bo21b2o5bo3bo5b2o$137b3o20b2o6b3o6b2o$35b2o5b2o115bobo7bo7bobo
$35b2o5b2o117b2o13b2o108bo$81b2o79bo13bo109b2o349b2o$83bo76bo17bo106b
obo350b2o$79bo3bo12b2o5b2o57bobo3b3o3bobo50bo25bo383bo$79bo3bo12b2o5b
2o57bobo3b3o3bobo20bob3o24bobo23bobo687bo$80bo2bo55b2o21bo2bo7bo2bo19b
2ob2obo22bo2bo22bo2bo688b2o$26bo25bo25b2ob2o55bo2bo16bo3b3o4bo4b3o3bo
14bo2bo3b2o22b2o24b2o688b2o$24b2ob2o21b2ob2o25bo56b3obo16b2obo2bo3b3o
3bo2bob2o15b2o5b2o$24bo3bo21bo3bo20b2o61b3o20b2o6bo6b2o18b3o4b2o299b2o
$25bobo23bobo21bobo61bo20b2o15b2o24b2o48b3o247bobo$24bo3bo21bo3bo20bo
2bo77bo26bo13bob3obo5bo42b5o248bo$76b2o76b2ob2o24bo13bo3bo7bo42b2ob2o
$25bobo23bobo24bo19b5o50bo5bo12b2o9bo13bo3bo7bo41b3ob3o$25b3o23b3o43b
o5bo48bo7bo10b4o76b3ob3o$58bo26b2o9b2obobob2o46bo9bo9bob3o23bo51bo2bo
2bo114b2o$57bobo25bobo9bo5bo46bo4b3o4bo84b3ob7ob3o109bobo$58b2o6bo19b
o5bo5bo3bo15bo31bo3bo3bo3bo21b2o60b2ob2o7b2ob2o110bo$36bo29bo25bo5b2o
b2o15bo30bo4bobobo4bo5b3o23bo49bo2bo11bo2bo$36bo29bo25bo7bo17bo31bo3b
o3bo3bo6b5o7bo4bo7b2o48b2o17b2o47bo25bo$36bo14b3o96bo4b3o4bo7bo2bo8bo
3bo6bo51b3o13b3o17bo29bobo23bobo$151bo9bo9b2o9bo11b2obo48b4o9b4o17bob
2o26bo2bo22bo2bo$36bo45bobo67bo7bo23b2o9b3o82bo3bo26b2o22b2ob2o$36bo34b
3o7b3o69bo5bo29bo94bo50bo3b2o249b2o$36bo9b2o9b2o11bo4bo6bo72bobo30b2o
7bo87bo50bo2bobo249b2o$46bo11bo11bo4bo5bo71b2obob2o28bobo4b4o85bo51b2o
bobo248bo$47b2o7b2o13bo2bo76b2ob2ob2ob2o32bo3bo82bo2bo704bo$74b2o75b2o
bobobob2o32bo2bo69b3o12b2o9b3o694b2o$73b2o76b2obobobob2o33b3o140b3o648b
2o$68b5ob2o77bo5bo171b2o4bobobo4b2o$45bobo9bobo8b2ob2obo79bo3bo98bo72b
o2bo2b2obob2o2bo2bo108b2o$48bo7bo13bo83b2ob2o81b3o15bo70bo3bo5bo5bo3b
o106bobo$71bo84bo82b5o11bobo71bo3bo5bo5bo3bo108bo$74bo2bo91bo25bo42bo
5bo10bo6b2o5b2o60bob2o9b2obo19bo$71bo2bo2b2o88b2ob2o21b2ob2o41b5o12b3o
bo3bo3bo2bo58bo3b4o3b4o3bo48bo25bo$44b2o13b2o10b2o5bo90bo25bo44b3o13b
2obo3bo4bo2bo58b2obob9obob2o16bo3bo26bobo23bobo$72bob5o87bobobobo19bo
bobobo61bo2bo5b2o9b3o47bo2bo2b7o2bo2bo16bo3b2o24bo2bo22bo2bo$45bo13bo
13b5o88bo2bo2bo19bo2bo2bo59b2ob2o16bo50bo2bo11bo2bo17b3ob2o24b2o22b2o
b2o$43bo17bo12b3o183bo18bo4bo45b3o13b3o19b5o47bo3b2o$240bobo33bo94b2o
48bo2bobo$238b2o3b2o30b2o3b2o89b2o48b2obobo$45bo13bo179b5o31bo3bob2o70b
o14bo2bo7bo$48bo7bo183b3o33b6o2b2o67bo13bob2o8bo$45bobobo5bobobo217bo
6b2o40bo26bo14b2o9bo43b3o$45bo3bo5bo3bo264b2ob2o87b2o4bobobo4b2o110b2o
$45b4o7b4o264bo3bo12b3o71bo2bo2b2obob2o2bo2bo110b2o$322b2ob3ob2o13bo69b
o3bo5bo5bo3bo108bo$322bobo3bobo11bob2o68bo3bo5bo5bo3bo601bo$321bo2bo3b
o2bo9b2o6bo4b2o60bob2o9b2obo19bo54b2o528b2o$50bobobo267bobo3bobo10b2o
6b2o2bo2bo9b2o47bo3b4o3b4o3bo48bo24b2o527b2o$50bo3bo267b2ob3ob2o11b2o
7bobo2bo8b3o47b2obob9obob2o16bo3bo26bobo23b2o$50b2ob2o269bo3bo20b2o3b
2o9bo2bo46bo2bo2b7o2bo2bo16bo3b2o24bo2bo25b2o$52bo223b2o5b2o39b2ob2o20b
o16b2o47bo2bo11bo2bo17b3ob2o24b2o26b2o$276b2ob3ob2o41bo88b3o13b3o19b5o
47b2o2b2o$279bobo78bo95b2o46bo2bo$69bo17bo7bo17bo7bo17bo7bo17bo7bo17b
o7bo17bo7bo17bo35bobo41b2o3b2o29b2o95b2o46bo2bo$69bo17bo7bo17bo7bo17b
o7bo17bo7bo17bo7bo17bo7bo17bo35bobo40bo7bo28bobo2b2ob3o68bo14bo2bo7bo
40bo$69bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo7bo17bo79bo2bo2bo34b2o
72bo13bob2o8bo40b3o2b2o$323bo5bo34bo46bo26bo14b2o9bo43bo2bo$324b2ob2o
36bo43b2ob2o85bo2bo5bobo5bo2bo$326bo82bo3bo12b3o79b3o$407b2ob3ob2o13b
o70b3o13b3o$407bobo3bobo11bob2o71bo13bo$406bo2bo3bo2bo9b2o6bo4b2o62bo
5bo5bo$407bobo3bobo10b2o6b2o2bo2bo9b2o87bo26bo25bo25bo25bo25bo25bo25b
o25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo25bo24b2o$339bo25bo41b
2ob3ob2o11b2o7bobo2bo8b3o48b2ob2o7b2ob2o18b2o3bo24bobo23bobo23bobo23b
obo23bobo23bobo23bobo23bobo23bobo23bobo23bobo23bobo23bobo23bobo23bobo
23bobo23bobo23bobo23bobo23bobo22b2obo$337b2ob2o21b2ob2o41bo3bo20b2o3b
2o9bo2bo47b2o2bo2bobo2bo2b2o18b2o2bob2o21bo2bo22bo2bo22bo2bo22bo2bo22b
o2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo22b
o2bo22bo2bo22bo2bo22bo2bo22bo2bo22bo2bo21bo3bo$337bo3bo21bo3bo41b2ob2o
20bo16b2o45b2ob2ob2o2b3o2b2ob2ob2o14bo2b2ob2obo21b2o24b2o24b2o24b2o24b
2o24b2o24b2o24b2o24b2o24b2o24b2o24b2o24b2o24b2o24b2o24b2o24b2o24b2o24b
2o24b2o21b2ob3o$336bo5bo19bo5bo42bo86b4o2bo3bobo3bo2b4o14bo8bo537bo3b
2o$445bo56bo5b3o5bo21bo3bo2bo536bobo$408b2o3b2o29b2o54b3o13b3o17bo3bo
3bo537b2o$407bo7bo28bobo2b2ob3o40b3o40bob2ob2o$408bo2bo2bo34b2o43b5o23b
3o11b2o2b2o6b3o$408bo5bo34bo43b2o3b2o11b4o$409b2ob2o36bo41bo7bo10bo3b
o$411bo79bo4bo4bo9bobobo$490b2o3b3o3b2o11bo$489b2o3bo3bo3b2o6bo$489b2o
2b2o3b2o2b2o7bo22b2o$489b2o3bo3bo3b2o5bo3bo20b2o$424bo25bo39b2o3b3o3b
2o6bo3bo7b2o10bo2bo$422b2ob2o21b2ob2o38bo4bo4bo9b2o21b2obo$422bo3bo21b
o3bo39bo7bo33b2obo$421bo5bo19bo5bo74b2o7bo$493bob3obo28bobo6b2o$492b2o
2bo2b2o27bo6b2obo$496bo37bo3bo$490bo3bobobo3bo31bo2b2o$494bo3bo36b3o$
492b4ob4o35bo$493b3ob3o$494b5o$495b3o$508b3o23b3o$508b3o23b3o$509bo25b
o$507b5o21b5o$507bobobo21bobobo!

[R2INT]

Can someone corderize this duoplet puffer from a self-complimentary rule?

Code: Select all

x = 4, y = 6, rule = B2cik3aer4ektyz5air6/S013-air4-cijkz5-aer6aen78
bo$2o2$o2bo2$2bo!

[islptng]

Can this be corderized?

Code: Select all

x = 3, y = 4, rule = Photonlife
C$3C$C.C$2.C!


@RULE Photonlife

@COLORS
1 255 0 0
2 255 255 0
3 255 255 255

@TABLE
n_states:4
neighborhood:Moore
symmetries:rotate4reflect

var a = {0,1,2,3}
var b = a
var c = a
var d = a
var e = a
var f = a
var g = a
var h = a

var m = {0,3}
var o = {0,1,2}
var p = o
var q = o
var r = o
var s = o
var t = o

0,a,b,1,b,c,d,e,f,1
0,a,2,1,3,b,c,d,e,1
0,3,1,3,a,3,b,c,d,1
1,a,b,c,d,e,f,g,h,2
2,a,b,c,d,e,f,g,h,0
0,1,3,0,a,b,c,d,0,3

3,0,3,0,3,0,3,0,3,1

m,3,3,3,p,q,r,s,t,3
m,p,3,q,3,r,3,s,t,3
m,3,p,3,q,3,r,s,t,3
m,p,3,3,3,q,r,s,t,3
m,3,p,3,q,r,3,s,t,3
m,3,3,p,3,q,r,s,t,3
m,3,p,q,3,r,3,s,t,3
m,3,3,p,q,r,3,s,t,3
m,p,3,3,q,3,r,s,t,3
m,3,3,p,q,3,r,s,t,3
3,3,3,o,p,q,r,s,t,3
3,3,o,3,p,q,r,s,t,3
3,3,o,p,3,q,r,s,t,3
3,3,o,p,q,3,r,s,t,3
3,o,3,p,3,q,r,s,t,3
3,o,3,p,q,r,3,s,t,3
3,a,b,c,d,e,f,g,h,0

(The rule works as:
1. State 1 is photon head and state 2 is tail. This keeps most of the logics in Sticky.
2. State 3 behaves like normal Life, but if a cell is going to die by 4c, it becomes photon head.
3. The "pushing" mechanism in Sticky is used to create an additional Life cell in front of the photon.)

[CARuler]

this please

Code: Select all

x = 3, y = 4, rule = TimedLikeSeeds
BCA$B2A$B2A$.2A!

[Layz Boi]

this please

Code: Select all

x = 3, y = 4, rule = TimedLikeSeeds
BCA$B2A$B2A$.2A!

2 engines:

Code: Select all

x = 39, y = 32, rule = TimedLikeSeeds
7.B$7.2C$6.BA2.BCB$7.A2.2CB$3B$C2A$A$.AC$.BC7.2B$9.A2CA7.B$10.2B7.ACA
$10.B2.BC5.B$9.ACA.2C$10.B3.B3$9.B$8.ACA$9.B$28.A$27.BCB$28.A6$30.CAB
$31.2A4.A$29.A2.AB2.BCB$29.BCAC4.A$31.2B!

[CARuler]

Code: Select all

x = 3, y = 4, rule = B34e5a/S234e
bo$obo$obo$obo!

Breeder

Code: Select all

x = 114, y = 90, rule = B34e5a/S234e
36$23bo11bo$22bobo9bobo$22bobo9bobo$22bobo9bobo!

Edit:
This Please

Edit:

Now boxes move dots (and split into more boxes) instead of destroying them:

Code: Select all

x = 15, y = 6, rule = Phox
2B$BA$2B$12.3B$12.BAB$12.3B!

@RULE Phox
@TABLE 
n_states:3
neighborhood:Moore
symmetries:rotate4reflect
var a={0,1,2}
var a1=a
var a2=a
var a3=a
var a4=a
var a5=a
var a6=a
var a7=a
var a8=a

0,0,1,0,0,0,0,0,0,2
0,1,0,0,0,0,0,0,0,1
0,0,2,1,2,0,0,0,0,1
0,2,1,0,0,0,0,0,0,2
0,0,2,1,2,0,2,1,2,1
0,0,2,2,2,2,2,0,0,1
0,2,2,0,1,2,0,0,0,1
0,0,2,1,2,0,0,0,0,1
0,0,2,2,1,0,0,0,0,2
0,1,0,1,0,1,0,1,0,1
0,0,0,0,2,1,0,1,2,2
0,2,1,0,1,2,0,0,0,1
0,0,2,2,2,0,0,0,2,1

1,0,0,0,0,0,0,0,0,1
1,2,2,2,2,2,2,2,2,1
1,2,2,2,2,2,0,0,0,2
1,2,0,0,0,2,0,0,0,2
1,1,2,2,2,1,2,2,2,2
1,2,2,0,2,2,0,0,0,2
1,2,0,2,0,2,0,0,0,2
1,2,0,0,2,2,0,0,0,2
1,0,1,0,1,0,0,2,0,2

2,1,2,2,0,0,0,0,0,2
2,1,2,2,2,2,2,2,2,2
2,2,1,2,2,2,0,0,0,2
2,2,1,2,0,0,0,0,0,2
2,2,2,1,2,2,0,0,0,2
2,1,0,0,0,0,0,0,0,2
2,1,2,0,0,0,0,0,0,2
2,2,1,2,0,1,0,0,0,2
2,1,2,2,a,0,a,2,2,2
2,2,1,0,2,1,0,0,0,2
2,2,2,1,2,2,2,0,0,2
2,2,1,2,0,2,1,2,0,2
2,0,2,0,2,2,0,2,2,1
2,2,0,0,0,2,0,0,0,1
2,0,1,2,1,2,0,0,0,2
2,1,0,2,2,1,2,2,0,2
2,2,1,2,0,2,0,0,0,2


a,a1,a2,a3,a4,a5,a6,a7,a8,0

Dot now doesn't move when splitting boxes:
(Also added domino)

Code: Select all

x = 15, y = 6, rule = PhotonBox-UnnameTest-202503041353
2B$BA$2B$12.3B$12.BAB$12.3B!
@RULE PhotonBox-UnnameTest-202503041353
@TABLE
n_states:3
neighborhood:Moore
symmetries:rotate4reflect
var a={0,1,2}
var a1=a
var a2=a
var a3=a
var a4=a
var a5=a
var a6=a
var a7=a
var a8=a
0,0,1,0,0,0,0,0,0,2
0,1,0,0,0,0,0,0,0,1
0,0,2,1,2,0,0,0,0,1
0,2,1,0,0,0,0,0,0,2
0,0,2,1,2,0,2,1,2,1
0,0,2,2,2,2,2,0,0,1
0,2,2,0,1,2,0,0,0,1
0,0,2,1,2,0,0,0,0,1
0,0,2,2,1,0,0,0,0,2
0,1,0,1,0,1,0,1,0,1
0,0,0,0,2,1,0,1,2,2
0,2,1,0,1,2,0,0,0,1
0,0,2,2,2,0,0,0,2,1

1,0,0,0,0,0,0,0,0,1
1,2,2,2,2,2,2,2,2,1
1,2,2,2,2,2,0,0,0,2
1,2,0,0,0,2,0,0,0,2
1,1,2,2,2,1,2,2,2,2
1,2,2,0,2,2,0,0,0,2
1,2,0,2,0,2,0,0,0,2
1,2,0,0,2,2,0,0,0,2
1,0,1,0,1,0,0,2,0,2

2,2,0,0,0,0,0,0,0,2
2,0,1,0,0,2,1,2,0,2
2,2,2,0,0,2,1,2,0,2
2,1,2,2,0,0,0,0,0,2
2,1,2,2,2,2,2,2,2,2
2,2,1,2,2,2,0,0,0,2
2,2,1,2,0,0,0,0,0,2
2,2,2,1,2,2,0,0,0,2
2,1,0,0,0,0,0,0,0,2
2,1,2,0,0,0,0,0,0,2
2,2,1,2,0,1,0,0,0,2
2,1,2,2,a,0,a,2,2,2
2,2,1,0,2,1,0,0,0,2
2,2,2,1,2,2,2,0,0,2
2,2,1,2,0,2,1,2,0,2
2,0,2,0,2,2,0,2,2,1
2,2,0,0,0,2,0,0,0,1
2,0,1,2,1,2,0,0,0,2
2,1,0,2,2,1,2,2,0,2
2,2,1,2,0,2,0,0,0,2
a,a1,a2,a3,a4,a5,a6,a7,a8,0

Code: Select all

x = 60, y = 63, rule = PhotonBox-UnnameTest-202503041353
17$54.3B$54.2BA$54.3B$46.3B$46.2BA$46.3B$38.3B$38.2BA$31.B6.3B$33.B$33.
A3$31.3B$31.3B$31.BAB3$27.3B$27.3B$27.BAB3$26.3B$26.3B$26.BAB3$22.3B$
22.3B$22.BAB3$21.3B$21.3B$21.BAB3$17.3B$17.3B$17.BAB3$16.3B$16.3B$16.
BAB!
@RULE PhotonBox-UnnameTest-202503041353
@TABLE
n_states:3
neighborhood:Moore
symmetries:rotate4reflect
var a={0,1,2}
var a1=a
var a2=a
var a3=a
var a4=a
var a5=a
var a6=a
var a7=a
var a8=a
0,0,1,0,0,0,0,0,0,2
0,1,0,0,0,0,0,0,0,1
0,0,2,1,2,0,0,0,0,1
0,2,1,0,0,0,0,0,0,2
0,0,2,1,2,0,2,1,2,1
0,0,2,2,2,2,2,0,0,1
0,2,2,0,1,2,0,0,0,1
0,0,2,1,2,0,0,0,0,1
0,0,2,2,1,0,0,0,0,2
0,1,0,1,0,1,0,1,0,1
0,0,0,0,2,1,0,1,2,2
0,2,1,0,1,2,0,0,0,1
0,0,2,2,2,0,0,0,2,1

1,0,0,0,0,0,0,0,0,1
1,2,2,2,2,2,2,2,2,1
1,2,2,2,2,2,0,0,0,2
1,2,0,0,0,2,0,0,0,2
1,1,2,2,2,1,2,2,2,2
1,2,2,0,2,2,0,0,0,2
1,2,0,2,0,2,0,0,0,2
1,2,0,0,2,2,0,0,0,2
1,0,1,0,1,0,0,2,0,2

2,2,0,0,0,0,0,0,0,2
2,0,1,0,0,2,1,2,0,2
2,2,2,0,0,2,1,2,0,2
2,1,2,2,0,0,0,0,0,2
2,1,2,2,2,2,2,2,2,2
2,2,1,2,2,2,0,0,0,2
2,2,1,2,0,0,0,0,0,2
2,2,2,1,2,2,0,0,0,2
2,1,0,0,0,0,0,0,0,2
2,1,2,0,0,0,0,0,0,2
2,2,1,2,0,1,0,0,0,2
2,1,2,2,a,0,a,2,2,2
2,2,1,0,2,1,0,0,0,2
2,2,2,1,2,2,2,0,0,2
2,2,1,2,0,2,1,2,0,2
2,0,2,0,2,2,0,2,2,1
2,2,0,0,0,2,0,0,0,1
2,0,1,2,1,2,0,0,0,2
2,1,0,2,2,1,2,2,0,2
2,2,1,2,0,2,0,0,0,2
a,a1,a2,a3,a4,a5,a6,a7,a8,0

thanks

[CARuler]

this pls

Code: Select all

x = 5, y = 3, rule = R2,C2,S6-11,B9-11,NW1000103330030300333010001
2bo$b3o$2o!

edit:
puffer2

Code: Select all

x = 13, y = 3, rule = R2,C2,S6-11,B9-11,NW1000103330030300333010001
2bo7bo$b3o5b3o$2obo5bob2o!

[confocaloid]

this pls

Code: Select all

x = 5, y = 3, rule = R2,C2,S6-11,B9-11,NW1000103330030300333010001
2bo$b3o$2o!

Orthogonal c/2 block puffer family, possibly useful

Code: Select all

x = 3, y = 49, rule = R2,C0,S6-11,B9-11,NW1000103330030300333010001
2o$obo$2bo$3o12$2o$obo$2bo$3o12$2o$obo$2bo$3o12$2o$obo$2bo$3o!
#C [[ GRID THEME MCell TRACKLOOP 200 100/200 0/200 ]]

[CARuler]

block puffer2

Code: Select all

x = 3, y = 111, rule = R2,C2,S6-11,B9-11,NW1000103330030300333010001
2o$obo$2bo$3o12$2o$obo$2bo$3o12$2o$obo$2bo$3o12$2o$obo$2bo$3o14$3o$2b
o$obo$2o12$3o$2bo$obo$2o12$3o$2bo$obo$2o12$3o$2bo$obo$2o!

edit:
gliders

Code: Select all

x = 59, y = 49, rule = R2,C2,S6-11,B9-11,NW1000103330030300333010001
56b3o$58bo$56bobo$56b2o4$3o$2bo$obo$2o5$56b3o$58bo$56bobo$56b2o4$3o$2b
o$obo$2o5$56b3o$58bo$56bobo$56b2o4$3o$2bo$obo$2o5$56b3o$58bo$56bobo$56b
2o!

[confocaloid]

this pls [...] R2,C2,S6-11,B9-11,NW1000103330030300333010001 [...]

Orthogonal c/2 block puffer family, possibly useful [...]

Here is a p60 loaf puffer, but no actual corderoid so far:

Code: Select all

#C [[ GRID THEME MCell TRACKLOOP 60 30/60 0/60 ]]
x = 352, y = 79, rule = R2,C0,S6-11,B9-11,NW1000103330030300333010001
230b2o28b2o28b2o$230b2o28b2o28b2o2$202bo30b2o28b2o28b2o24b3o$201bobo2b
2ob2o22b2o28b2o28b2o$201bobo2bob4o93bo15bo$202bo3bo3bob2o66b2o22b3o14b
2o$207bo3b3o66b2o38bob2o20bo4b2o$211b2o14b4o4bo2b4o62b2o15bo2bo18b2o4b
obo$211b2o14bobo4bo3b5o20bo39bob2o20bo10bob2obo7bo$180b2o28b2o15bobo5b
o3bo2b2o17b2obo37b2ob2ob2o11b2o15bob2obo5b3o$180b2o28bo18bo6bob3obo17b
o3bo37b3o2b3o10bo7bo9bo$225bobo10b4o17bo8bobo5b3o42b2o2bobo$225b2o12bo
20b2o6bobo7bo$226bo33bo9b2o4bobo$258b2o11bo4b2o44b4o$182bo75bo62bo2bob
o$131b3o48bob2obo5b3o62b3o59bo5bo$169bo12bob2obo7bo125b2obo$165bo3bo
17b2o4bobo126bo$134bobo27bob2o20bo4b2o128bo2bo$128b5ob2obo27b2o155bo2b
2o$127bob2ob4o29bo157b3o18bo4b2o$132bo2bo2b2o203b2o4bobo$128bo2bobo4bo
bo22b3o159bo12bob2obo7bo$129bobob2o4b3o184b2o10bob2obo5b3o$129b3obo
204bo$325bobo$172b2o$172bo2bo8b2o$126b2o44bo4bo5bo2b2o134b4o$126b2o13b
2o12b2o16bo4bo3b3o2bo133bo2bobo$141b2o12b2obo14b5o4bo4bo132bo5bo$153b
2o4bo15bo6b5o134b2obo$153b2o2b2o24b2o137bo$152b2o2b3o164bo2bo$bo29bo
29bo29bo29bo31b2o167bo2b2o$obo27bobo27bobo27bobo27bobo200b3o18bo4b2o$o
2bo26bo2bo26bo2bo26bo2bo26bo2bo219b2o4bobo$b2o13b2o13b2o13b2o13b2o13b
2o13b2o13b2o13b2o13b2o187bo12bob2obo7bo$15bo2bo26bo2bo26bo2bo26bo2bo
26bo2bo187b2o10bob2obo5b3o$15bobo27bobo27bobo27bobo27bobo200bo$16bo29b
o29bo29bo29bo31b2o155bobo$167b2o2b3o$168b2o2b2o24b2o$168b2o4bo15bo6b5o
120b4o$156b2o12b2obo14b5o4bo4bo118bo2bobo$141b2o13b2o12b2o16bo4bo3b3o
2bo117bo5bo$141b2o44bo4bo5bo2b2o118b2obo$187bo2bo8b2o121bo$187b2o134bo
2bo$322bo2b2o$144b3obo174b3o18bo4b2o$144bobob2o4b3o186b2o4bobo$143bo2b
obo4bobo22b3o144bo12bob2obo7bo$147bo2bo2b2o171b2o10bob2obo5b3o$142bob
2ob4o29bo157bo$143b5ob2obo27b2o143bobo$149bobo27bob2o20bo4b2o$180bo3bo
17b2o4bobo$184bo12bob2obo7bo111b4o$146b3o48bob2obo5b3o62b3o45bo2bobo$
197bo75bo46bo5bo$273b2o11bo4b2o28b2obo$241bo33bo9b2o4bobo28bo$240b2o
12bo20b2o6bobo7bo29bo2bo$240bobo10b4o17bo8bobo5b3o28bo2b2o$195b2o28bo
18bo6bob3obo17bo3bo43b3o18bo4b2o$195b2o28b2o15bobo5bo3bo2b2o17b2obo63b
2o4bobo$226b2o14bobo4bo3b5o20bo43b3o13bob2obo7bo$226b2o14b4o4bo2b4o63b
2ob2o13bob2obo5b3o$222bo3b3o66b2o23b2ob2o13bo$217bo3bo3bob2o66b2o$216b
obo2bob4o$216bobo2b2ob2o22b2o28b2o28b2o$217bo30b2o28b2o28b2o2$245b2o
28b2o28b2o$245b2o28b2o28b2o!

[Layz Boi]

this pls

Code: Select all

x = 5, y = 3, rule = R2,C2,S6-11,B9-11,NW1000103330030300333010001
2bo$b3o$2o!

4-engine (not optimized):

Code: Select all

x = 126, y = 38, rule = R2,C2,S6-11,B9-11,NW1000103330030300333010001
24bo$23bobo$22bo3bo$22b3obo$21b2o2b3o$22b2obo$23bo8bo5bo4b2o$20b2o9b2o
3b3o4bobo$4bo15b2o8bobo3b2o7bo39bo$4bo14b3o8bob3ob2o5b3o39bo19bo$4bo26b
5o49bo18bobo$18bo13b3o68b2ob2o$3o3b3o9b2o2bo$18b3obo60b2o3b3o29b3o$4b
o15bo61b2o3b2o2bo9b2o9b2o4bo3b2o$4bo28bo29bo17bo9bo9b2ob2o5bo2bo3bobo
2b2o$4bo27bobo27bobo16bobo4b2o2b2o11bo5bo2bo2bo5bo$4bo27bobo27bobo17b
o4bo3bo2b2o3b2obobo7b2o4bo2b2o$4bo28bo29bo19b2o8bo5bo4b2o12bo$4bo15bo
63b3o12b2o3bo$18b3obo79bo$3o3b3o9b2o2bo$18bo13b3o$4bo26b5o64bo$4bo14b
3o8bob3ob2o5b3o52b3obo$4bo15b2o8bobo3b2o7bo52b2o2bo$20b2o9b2o3b3o4bob
o52bo13b3o$23bo8bo5bo4b2o66b5o$22b2obo73b3o8bob3ob2o5b3o$21b2o2b3o72b
2o8bobo3b2o7bo$22b3obo73b2o9b2o3b3o4bobo$22bo3bo76bo8bo5bo4b2o$23bobo
76b2obo$24bo76b2o2b3o$102b3obo$102bo3bo$103bobo$104bo!

[CARuler]

This Please

Code: Select all

# [[ COLOR 1 255 255 255 COLOR 2 0 191 255 COLOR 3 0 0 255 COLOR DEAD 0 0 128 COLOR DEADRAMP 16 0 32 ]]
x = 14, y = 10, rule = 23/3/4LB
3.C$2.A2.C$.A2BA$.3A3$11.3A$8.3A2BA$6.4A2.A$7.A3.C!

[R2INT]

This Please

Clarification: This is a rake from a rule I made:

A diagonal rake:

Code: Select all

# [[ COLOR 1 255 255 255 COLOR 2 0 191 255 COLOR 3 0 0 255 COLOR DEAD 0 0 128 COLOR DEADRAMP 16 0 32 ]]
x = 14, y = 10, rule = 23/3/4LB
3.C$2.A2.C$.A2BA$.3A3$11.3A$8.3A2BA$6.4A2.A$7.A3.C!

[hth3]

This please:

Code: Select all

x = 9, y = 15, rule = B37e8/S234c7e8
4b2o$3bo$4bo2bo$o3bobobo$o5b2o$o5bo3$6b2o$6b2o3$b2obo$bo3bo$2b3o!

[confocaloid]

This please:

Code: Select all

x = 9, y = 15, rule = B37e8/S234c7e8
4b2o$3bo$4bo2bo$o3bobobo$o5b2o$o5bo3$6b2o$6b2o3$b2obo$bo3bo$2b3o!

p52 diagonal 11c/52 corderoid, three engines:

Code: Select all

#C [[ THEME MCell GRID TRACKLOOP 52 11/52 11/52 ]]
x = 84, y = 82, rule = B37e8/S234c7e8
b2o$b3o$ob3ob3o$6b3o$2o$b2o$2ob2o$2o$2b2obo$3bo$4bobo$3bo2bo$3bo2bo$4b
2o12b2o$18b2o10$29b2o$29b2o5$12b2o$12bob2obo$15bo2bo$14bo$15bo$15b3o8b
2o12b2o$26b2o12b2o2$18b2o$13bo3bo3bo$17b2o2bo$19b2o3b2o$13bobo10bo$13b
o2bo3bo4bo$16bo3bo4bo$24bo$15bobo5bo13b2o12b2o$16bo20b2o12b2o10$48b2o
12b2o$48bo13b2o3$50b2o$45bo3bo3bo$49b2o2bo$51b2o3b2o$45bobo10bo$45bo2b
o3bo4bo$48bo3bo4bo$56bo16b2o$47bobo5bo17bo$48bo2$75b2o$70bo3bo3bo$74b
2o2bo$76b2o3b2o$70bobo10bo$70bo2bo3bo4bo$73bo3bo4bo$81bo$72bobo5bo$73b
o!

edit:

A diagonal rake:

Code: Select all

# [[ COLOR 1 255 255 255 COLOR 2 0 191 255 COLOR 3 0 0 255 COLOR DEAD 0 0 128 COLOR DEADRAMP 16 0 32 ]]
x = 14, y = 10, rule = 23/3/4LB
3.C$2.A2.C$.A2BA$.3A3$11.3A$8.3A2BA$6.4A2.A$7.A3.C!

This interaction allows to add engines while keeping the number of uncapped spaceship streams, not sure whether it is useful:

Code: Select all

x = 92, y = 53, rule = 23/3/4LB
3.C$2.A2.C$.A2BA$.3A3$11.3A$8.3A2BA$6.4A2.A$7.A3.C12$76.A$75.4A$74.B2C
A$76.B7.C3.AB2A$82.A5.ACA$80.4A4.BA$24.2ABA.C51.A.C.C$24.2ABA.C51.C$82.
A.BA$82.4A16$55.B$54.A2CB$53.4A$42.C12.A$41.A2.C$40.A2BA$40.3A!

[H. H. P. M. P. Cole]

Please help me corderize https://catagolue.hatsya.com/object/yl3 ... 3n4cs12n3c. I cannot seem to get anywhere.

Code: Select all

x = 9, y = 5, rule = B2ce3n4c/S12n3c
bo$obo3bobo$7bo$bo5bo$6bobo!

This (https://catagolue.hatsya.com/census/b2c ... _+2/yl1440) seems to be corderizable unfortunately I cannot corderize it:

Code: Select all

x = 23, y = 15, rule = B2ce3n4c/S12n3c
2bo4bobo3bobo4bo$bobo3bobo3bobo3bobo$8bo5bo3$8bo5bo$bobo3bobo3bobo3bo
bo$2bo4bobo3bobo4bo2$11bo2$9bobobo$o9bobo9bo$10bobo$o21bo!

I could, however, corderize this linear growth: https://catagolue.hatsya.com/census/b2c ... 4_+2/yl120

20c/40 spaceship:

Code: Select all

x = 23, y = 38, rule = B2ce3n4c/S12n3c
5bo5bo5bo$4bobo3bobo3bobo2$4bobo3bobo3bobo$8bo5bo2$8bo5bo8$bo19bo$obo
17bobo2$obo17bobo6$11bo$9bo3bo$9bo3bo9$5bo11bo$4bobo9bobo2$4bobo9bobo
!

[get_Snacked]

looking for a true-period (7,1)c/145 corderisation of this:

(7,1)c/145 rake:

Code: Select all

x = 11, y = 12, rule = B3-e5r6c/S2-cn3-cky4ik8
8b2o$8b2o4$8b3o$10bo$8b3o2$bo2b2o$2o4bo$o3b2o!

confocaloid already posted a (21,3)c/435 corderisation, but this time, i'm looking for a true-period, unreduced-speed (7,1)c/145 corderisation.

[splitterrules]

2 engines:

Code: Select all

x = 39, y = 23, rule = B3-e5r6c/S2-cn3-cky4ik8
20b3o$20bobo3b2o$20bobo3b2o3$15b3o$15bo$15b3o4$16b2o18b2o$16b2o18b2o3$
4bo$2b4o30b3o$bo3b2o31bo$o4b2o29b3o$o2bo2bo$2o27bo2b2o$2bo2bo22b2o4bo
$2b3o23bo3b2o!

[NimbleRogue]

Can anyone corderize this 4c/448455o rake?

Code: Select all

x = 65, y = 30, rule = B2i3-cr4cej5eikq6aen7c/S2aei3-ainy4eijkrtw5cnqry6-a7
48bo$48b2o$48bo$47b3o$48bo$13bo2$11bo3bo30b2o$42b2o2b2o7b2o$13bo28bo2b
o4bo4b3o$38bo3bo2b2o2b2obo2bo$3b20o6b2o7b6obo2b2obobo2b2o$bo23b2o11b2o
4bo6bo3bo3b2o$65o$bobobobobobobobobobobobobobobobobobobobobobobobobobo
bobobobobob2o$65o$bo23b2o11b2o4bo6bo3bo3b2o$3b20o6b2o7b6obo2b2obobo2b
2o$38bo3bo2b2o2b2obo2bo$13bo28bo2bo4bo4b3o$42b2o2b2o7b2o$11bo3bo30b2o
2$13bo$48bo$47b3o$48bo$48b2o$48bo!

[b-engine]

I don't think that this slightly messy (especially when it produces a messy replicator that's contained by the ashes) puffer-rake could be easily corderized:

Code: Select all

x = 150, y = 150, rule = B2eik3aijy4i5jkn6ain7c8/S1c2cek3n4c5ae
7b2o$9bo$3b2o$2bo4b2o$2bo2bo6bo$4bo5bo2bo$10bo2bo35b3o$o2bo$o2bo5bo37b
o2bo2bo$bo6bo2bo35bobobobo$5b2o4bo35bo2bo2bo$9b2o12b2o$4bo18bobo23b3o
$5b2o18bo11b2o$25bo11b2o$37bo5b2o$40b2o2bo$33b3o4b3o$33b2o6b3o$42b2o$
36b2o$36b3o6b2o$37b3o4b3o$11b2o22bo2b2o$11bo23b2o5bo$12b3o26b2o33b3o$
41b2o$61b2o11bo2bo2bo$59b4o11bobobobo$58bo15bo2bo2bo$58bo$58b2o9bo6b3o
$59bo$17b2o39b2o$17b2o39b2o9bo$17bo5b2o$20b2o2bo34bo$13b3o4b3o34bo$13b
2o6b3o$22b2o$16b2o36bo$16b3o6b2o$17b3o4b3o25bo3bo$15bo2b2o$15b2o5bo31b
o$21b2o$21b2o$8b3o$99b3o$6bo2bo2bo$6bobobobo84bo2bo2bo$6bo2bo2bo84bob
obobo$42bo54bo2bo2bo$8b3o$40bo3bo54b3o2$42bo$37bo$29b3ob2o$28bo2b4obo
$28bo$27b2o$27b2o4$76bobo$76b3o2$31bo2bo2$122b3o2$120bo2bo2bo$27b3o90b
obobobo$120bo2bo2bo$25bo2bo2bo34b2o$25bobobobo35bo54b3o$25bo2bo2bo34b
2o2$27b3o14$145b3o2$143bo2bo2bo$50b3o90bobobobo$143bo2bo2bo$48bo2bo2b
o$48bobobobo90b3o$48bo2bo2bo2$50b3o17$73b3o2$71bo2bo2bo$71bobobobo$71b
o2bo2bo2$73b3o17$96b3o2$94bo2bo2bo$94bobobobo$94bo2bo2bo2$96b3o!

[confocaloid]

EDIT 2: see also another solution: viewtopic.php?p=211006#p211006

This "big B" is a diagonal 7c/100 rake:

Code: Select all

x = 4, y = 5, rule = B2eik3aijy4i5jkn6a7c/S1c2cek3n4c5ae
b3o$o2bo$o2bo$o$4o!

Trying to make a corderoid, so far without success:

Code: Select all

#C [[ THEME MCell TRACKLOOP 100 7/100 7/100 ]]
x = 357, y = 294, rule = B2eik3aijy4i5jkn6a7c/S1c2cek3n4c5ae
79b3o$78bo$78b2o4$60b3o$60bobo33$120b2o$119bobo$118bo21$67b3o$67bobo
16$161bo$159b2o$159bo$159bo37$74b3o$74bobo123b3o$199bo$199b2o2$16b2o$
15bobo$15bo$15bo5$b3o$bo$o26$241b2o$240bobo$239bo2$57bo$56bo$55bo$55b
2o5$42b2o$41bobo$41bo$41bo$81b3o$81bobo8$136b2o$136bo$136b2o5$193b2o$
193bo$193b2o5$250b2o$250bo31bo$250b2o28b2o$280bo$280bo2$96b3o$96bo$95b
o$240b2o$241bo$240b2o2$83bo$82bo$81bo$81b2o114b2o$198bo$197b2o$112b3ob
o$112bo3bo$112bo3bo$113b4o$154b2o$155bo$154b2o$297bo$296bo$295bo$295b
2o$113b3o$115bo$115bo$112b3o9$321b3o$320bo$320b2o10$122b3o$122bo$121bo
11$138b3obo193b3o$138bo3bo193bo$138bo3bo192bo$139b4o4$134bo5$138b2o$
138b2o212b3obo$352bo3bo$352bo3bo$353b4o4$348bo5$352b2o$352b2o!

Other interactions:

Code: Select all

x = 227, y = 375, rule = B2eik3aijy4i5jkn6a7c/S1c2cek3n4c5ae
49b3o$48bo2bo$48bo2bo$48bo$48b4o22$b3o$o2bo$o2bo$o$4o145$224b3o$223bo
2bo$223bo2bo$223bo$223b4o16$9b3o$8bo2bo$8bo2bo$8bo$8b4o2$176b3o$175bo
2bo$175bo2bo$175bo$175b4o165$183b3o$182bo2bo$182bo2bo$182bo$182b4o!

Quadratic growth:

Code: Select all

x = 167, y = 500, rule = B2eik3aijy4i5jkn6a7c/S1c2cek3n4c5ae
164b3o$163bo2bo$163bo2bo$163bo$163b4o22$116b3o$115bo2bo$115bo2bo$115bo
$115b4o465$b3o$o2bo$o2bo$o$4o!

EDIT: solved, p100 diagonal 7c/100 corderoid:

Code: Select all

#C [[ THEME Golly GRID TRACKLOOP 100 7/100 7/100 ]]
x = 1062, y = 1062, rule = B2eik3aijy4i5jkn6a7c/S1c2cek3n4c5ae
555b2o$555bo$555b2o4$517b3o$517bobo3b3o86b2o$523bo88bo$522bo89b2o5$
669b2o$669bo$669b2o5$726b2o$549b2o175bo$548bobo175b2o$547bo4$783b2o$
783bo$783b2o5$840b2o104b2o$840bo104bobo$840b2o79bo5bo16bo$920bo2bobo2b
o$919bo3bobo3bo$919b2o3bo3b2o$918b2ob2obob2ob2o$897b2o19bob2o5b2obo$
897bo20b2ob2o3b2ob2o$897b2o20b2o7b2o$919bo8b2o$920b3o$564b2o$563bobo
357bobo$563bo358bo16bo$563bo350b2o6bobo12b2o$914bobo6bobo11bo$913bo10b
o12bo$913bo$879bo33b5o$879bo41b2o$879bobo34bo5bo$880b2o34bo5bo2$918b3o
3$590bo$524b3o61b2o$524bobo61bo$588bo9$954bo$953bo33bo$952bo32b2o$952b
2o31bo$985bo3$838bo$839bo$839b3o4$605bo$604bo$603bo321b3o$603b2o320bob
o50b3o$977bo$977b2o11$629b3o$628bo$628b2o2$798b2o$798bo$799bo$800bo5$
993b3o$993bo32b3o$992bo32bo$1025b2o2$531b3o$531bobo7$644b3o362b3obo$
644bo364bo3bo$643bo365bo3bo$1010b4o2$758bo$758bo$758bobo244bo$759b2o4$
1009b2o$1009b2o30b3o$1041bo$670b2o368bo$669bobo$668bo$932b3o$932bobo
83bobo$1018b3o6$1057b3obo$1057bo3bo$1057bo3bo$1058b4o3$717bo$718bo334b
o$718b3o4$1057b2o$1057b2o$685b2o$684bobo$684bo$684bo6$538b3o$538bobo5$
711bo$709b2o$709bo$677b2o30bo$677bo$678bo$679bo$1011bobo$1011b3o5$729b
o4$722b3o9b2o$722bo2bo8b2o$722bo2bo$725bo213b3o$722b4o213bobo8$637bo$
637bo$637bobo$638b2o2$667b2o$667bobo$670bo14$1004bobo$545b3o456b3o$
545bobo4$596bo$597bo$597b3o16$641bo$642b2o$643bo$643bo302b3o$946bobo4$
556b2o$556bo$557bo$558bo8$997bobo$997b3o14$516bo35b3o$516bo35bobo$516b
obo$517b2o4$614b3o$617bo$616b2o17$953b3o$475bo477bobo$476bo513bobo$
476b3o511b3o18$588b2o$588bobo$591bo4$435b2o$435bo$436bo$437bo$559b3o$
559bobo13$983bobo$983b3o7$395bo$395bo$395bobo$396b2o$960b3o$960bobo3$
562bo$563b2o$564bo$564bo14$370b3o$373bo$372b2o4$581b2o$581bo$581b2o2$
566b3o407bobo$566bobo407b3o2$638b2o$638bo$638b2o$577bo$575b2o$575bo$
575bo$695b2o$695bo$695b2o5$752b2o$752bo$752b2o5$809b2o$809bo$809b2o
156b3o$967bobo3$344b2o$344bobo245bo273b2o$347bo243bo274bo$590bo275b2o$
590b2o4$923b2o$577b2o344bo$576bobo344b2o$576bo$576bo5$616b3o328b2o$
615bo332bo$615b2o330b2o4$975b2o$904b2o68bobo$905bo68bo$904b2o68bo5$
861b2o$862bo$861b2o5$818b2o181bo$819bo179b2o$318bo499b2o179bo$319b2o
678bo$320bo310b3o$320bo310bo$630bo$775b2o$776bo$775b2o2$618bo$617bo$
616bo402bo$616b2o114b2o$733bo$732b2o$647b3obo360b3o9b2o$647bo3bo360bo
2bo8b2o$647bo3bo360bo2bo$648b4o363bo$689b2o321b4o$690bo$689b2o5$648b3o
$650bo$650bo$647b3o12$291b3o$6b2o286bo$6bo286b2o$6b2o3$9bo$7b2o$7bo55b
2o$7bo55bo593b3o$63b2o592bo$656bo4$120b2o$120bo$120b2o5$177b2o494b3obo
$177bo495bo3bo$177b2o494bo3bo$674b4o4$234b2o433bo$234bo$24bo209b2o$23b
o$22bo$22b2o649b2o$673b2o$291b2o$291bo$291b2o$3o$obo262b2o$265bobo$
268bo$348b2o$348bo$348b2o$378bo$48b3o328bo$47bo331b3o$47b2o$405b2o$
405bo$405b2o7$412b3o$412bo32b3o$411bo32bo$444b2o3$401b3o$401bobo6$63b
3o272b2o$63bo274bo$62bo276bo98b2o$340bo96bobo$436bo4$239bo$240b2o$241b
o$241bo4$89b2o$88bobo$87bo7$7b3o$7bobo$298bo$298bo154b2o$298bobo151bob
o31b2o$299b2o151bo32bobo$452bo31bo10$104b2o$103bobo$103bo375bo$103bo
373b2o$477bo$477bo4$212b3o$215bo192b3o$214b2o192bobo2$257bo$258bo$130b
o127b3o$128b2o$128bo$128bo$490b3o11bo$490bo2bo7bo2bo$490bo2bo7bo2bo$
493bo7b3o$490b4o5$527bo$525b2o$525bo$525bo8$217b2o$145bo71bo$14b3o127b
o73bo326bo$14bobo126bo75bo$143b2o2$538b3o9b2o$538bo2bo8b2o$538bo2bo$
541bo$186b2o350b4o$186bobo$189bo5$169b3o$168bo$168b2o3$494bobo$494b3o
5$415b3o$415bobo13$184b3o$184bo$183bo6$160bo$161b2o$162bo$162bo2$200b
3obo$200bo3bo$200bo3bo$201b4o$21b3o$21bobo2$196bo3$487bobo$487b3o$200b
2o$200b2o17$422b3o$422bobo5$133b3o$136bo$135b2o15$480bobo$480b3o7$28b
3o$28bobo14$107b2o$107bobo$110bo9$429b3o$429bobo8$473bobo$473b3o19$81b
o$82b2o$35b3o45bo$35bobo45bo20$466bobo$466b3o4$436b3o$436bobo12$54b3o$
57bo$56b2o16$42b3o$42bobo6$459bobo$459b3o8$52b3o$50b2o2bo$50bo3bo$51bo
2bob2o$54bo$41b3o15bo$39b3ob3o13bo$38bobobobobo12bo$37bo3b3o2bo8bo$41b
obo2bo2b2o4b3o$38b2o8bo2bo391b3o$40b2o8bobo390bobo$38b2o8bo2bo37b2o$
41bobo45bo$37bo3b3o45b2o$38bobobob2o$39b3ob3o$41b3o2$146b2o$146bo$146b
2o3$50b3o$50bo$49bo153b2o$203bo$203b2o3$37bo$36bo$35bo224b2o$35b2o223b
o191bobo$260b2o190b3o4$76b2o$75bobo239b2o$74bo242bo$317b2o5$374b2o$
374bo$374b2o5$431b2o$431bo$431b2o5$459b3o$458bo$405b2o51b2o$91b2o313bo
$90bobo312b2o$90bo$90bo3$362b2o$363bo$76b3o283b2o$76bo$75bo3$319b2o$
320bo$117bo201b2o$115b2o$115bo$115bo2$276b2o$277bo$276b2o196b3o$474bo$
473bo3$233b2o$135bo98bo$233b2o3$128b3o9b2o$128bo2bo8b2o$128bo2bo58b2o$
131bo59bo298b3obo$128b4o58b2o298bo3bo$490bo3bo$491b4o3$147b2o$148bo
337bo$147b2o4$490b2o$117b2o371b2o$116bobo$116bo$116bo12$143bo$141b2o$
141bo$141bo10$161bo4$154b3o9b2o$154bo2bo8b2o$154bo2bo$157bo$154b4o!

[yyh_baboon]

This please:
11c/22

Code: Select all

  x = 0,y = 0,rule = B3-rn4z5yS23-n4i
 b3ob3o$o2bobo2bo$o2bobo2bo$2o5b2o$2bo3bo!

Thanks

[b-engine]

This please:
11c/22

Code: Select all

  x = 0,y = 0,rule = B3-rn4z5yS23-n4i
 b3ob3o$o2bobo2bo$o2bobo2bo$2o5b2o$2bo3bo!

Thanks

Hope that this do count as a corderization:

Code: Select all

x = 45, y = 42, rule = B3-nr4z5y/S23-n4i
19b3ob3o$18bo2bobo2bo$18bo2bobo2bo$18b2o5b2o$20bo3bo2$3bo3bo29bo3bo$2b
3ob3o27b3ob3o$2bobobob2o25b2obobobo$3bo37bo10$6bo3bo23bo3bo$5b3ob3o21b
3ob3o$5bobobob2o19b2obobobo$6bo31bo16$bo3bo33bo3bo$3ob3o31b3ob3o$obob
ob2o29b2obobobo$bo41bo!

[silversmith]

This please:
11c/22 ...

Hope that this do count as a corderization:
...

I found a similar spaceship stabilization, but the spaceships you used can be rephased, enabling a true period stabilization.

Code: Select all

x = 88, y = 34, rule = B3-nr4z5y/S23-n4i
15bo3bo48bo3bo$14b3ob3o46b3ob3o$6bo7bobobobo7bo38bobobobo$5b3o19b3o$5b
obo3b2o2bo3bo2b2o3bobo23b3ob3o4b2o2bo3bo2b2o4b3ob3o$6bo3b2obo7bob2o3bo
24bobobo2bo2b2obo7bob2o2bo2bobobo$11b2o9b2o33bob2o3b2o9b2o3b2obo$15bo
3bo34bo13bo3bo13bo$13bobo3bobo44bobo3bobo$14bo5bo46bo5bo6$5bo23bo$4b3o
21b3o$3b2o25b2o$6b2o19b2o7$10bobo9bobo$10b3o9b3o$10b3o9b3o2$11b3o7b3o$
10bo2bo7bo2bo$b3o6b2obo7bob2o6b3o$o2bo27bo2bo$2obo27bob2o!

[FWKnightship]

EDIT: solved, p100 diagonal 7c/100 corderoid:

Smaller:

Code: Select all

x = 259, y = 251, rule = B2eik3aijy4i5jkn6a7c/S1c2cek3n4c5ae
18b2o$17bobo$17bo$17bo9$bo$obo15$21bo$20bo$21bo5$78bo$77bo$78bo3$59bo$
58bo$57bo77bo28bo$57b2o75bo29bo$135bo28bobo$165b2o4$14b2o169bo$13bobo
174bo$12bo176bob2o$188bobo$189bobo$191bo$192b2o5$198b2o$197bobo31b2o$
197bo32bobo$197bo31bo3$208bo$185bo23bo$184bobo21bobo$8bo114bo83bobo$7b
obo114bo82b2o$124b3o$214bobo$215bo8$98b3o$98bo$97bo3$246b2o$245bobo$
245bo$55bo189bo$53b2o$53bo$53bo202bo$257bo$256bobo$83b2o170bobo$83bo
171b2o$84bo$85bo17$207bobo$208bo5$43bo95b2o$43bo94bobo$43bobo92bo$44b
2o92bo53bo$191bobo$15bo$14bobo3$94b3o$93bo$93b2o24$14b3o$17bo$16b2o
182bobo$201bo2$180bo$179bo$178bo$178b2o6$135b2o$134bobo$133bo4$40bo$
21bo17bo164b3o$40bo162bo$203b2o$24bo$23bobo$22bobo$23bob2o70bo$23bo3bo
68bo$27bo69bo4$33b3o$32bo$32b2o$130bo$131bo$130bo$150b2o$149bobo$149bo
$149bo$41b2o44bo$38bobobo45bo$39bobo45bo$40bo178b3o$219bo$218bo2$44bo$
45bo$44bo2$176bo$174b2o$174bo$174bo4$243bo$242bob2o$240bo2bobo$239bo6b
o$35bo201b2o7bo$34bo202bobo6bo$33bo202bob2o$33b2o202bo6bo4$195bo$193b
2obo$193bobo$192bob2o$191bo2$190bo$189bobo$190bo5bo$59b3o128b2o$58bo
133b3o$58b2o8$67b2o$64bobobo$65bobo$66bo!