Yes, here it is in 28 gliders (2 in cleanup, 2 in constellations):mniemiec wrote:Here is a crude implementation from 32 gliders. The cleanup can likely be substantially improved:yootaa wrote:New p4: ...Code: Select all
32 glider synthesis
Code: Select all
x = 333, y = 212, rule = B3/S23
105bo$106b2o$105b2o42$200bo$201b2o$200b2o$204bobo$204b2o$205bo5$314b2o
$13bo300b2o$2bo10bobo$obo10b2o$b2o292b2o$295bobo$12bo283bo$11bo173bo$
11b3o49bo109bo12b2o139b2o$63bo109bo11b2o123b2o15b2o$63bo109bo136b2o$
189bo$13bo175bobo108bo$14bo174b2o108bobo$12b3o283bo19b3o$92bo109bo94b
2o2bo$10b2o79bobo107bobo71b3o19bo$9bobo54b3o22bobo82b3o22bobo84b2o10b
3o$11bo80bo109bo85b2o11b3o$36bo18bo109bo138b3o11b2o$36bobo15bobo22b3o
82bobo22b3o113b3o10b2o$36b2o16bobo107bobo143bo19b3o$55bo109bo140bo2b2o
$33b3o251b3o19bo$33bo143b2o127bobo$34bo141bobo128bo$178bo$84bo109bo
101b2o$84bo96b2o11bo84b2o15b2o$34b3o47bo95b2o12bo84b2o$36bo145bo$35bo
275bo$310bobo$45b2o264b2o$33b2o10bobo$32bobo10bo$34bo257b2o$292b2o5$
162bo$162b2o$161bobo$166b2o$165b2o$167bo42$261b2o$260b2o$262bo9$65bo$
63b2o$64b2o4$56bobo$56b2o$57bo2$44b2o$44b2o193bo$238bo$238b3o$25b2o
118b2o88b2o$25bobo117bobo87bobo$26bo119bo89bo2$57b2o122bobo87bobo$40b
2o15b2o123b2o88b2o$40b2o140bo89bo2$30bo119bo89bo35bo33bo$29bobo117bobo
87bobo33b2o32bobo$28bo19b3o97bo89bo36bobo30bo$27b2o2bo115b2o2bo85b2o2b
o65b2o2bo$5b3o19bo119bo89bo69bo$18b2o10b3o117b3o87b3o67b3o$18b2o11b3o
117b3o87b3o67b3o$34b3o11b2o104b3o87b3o67b3o$35b3o10b2o105b3o87b3o67b3o
$40bo19b3o97bo89bo69bo$36bo2b2o115bo2b2o85bo2b2o65bo2b2o$17b3o19bo119b
o50bobo36bo69bo$36bobo117bobo52b2o33bobo67bobo$37bo119bo53bo35bo69bo2$
26b2o97bo89bo$9b2o15b2o96b2o88b2o$9b2o113bobo87bobo2$41bo119bo89bo$40b
obo117bobo87bobo$41b2o118b2o88b2o$247b3o$249bo$22b2o224bo$22b2o2$10bo$
10b2o$9bobo4$2b2o$3b2o$2bo!