EDIT: Some general theoretical questions about thread creation came up, but no definite objections to the move. I've gone ahead and moved the (2,1)c/6 rake posts to the relevant thread -- partly because they had become adjustable rakes, not just adjustable spaceships, and partly because they were a continuation of some of the mechanisms that were explored in that (2,1)c/6 technology thread. It seemed good to get the new developments into the same thread as the previous discussion.
Just so that the Spaceship Discussion Thread doesn't miss out on all of this, here's a cross-posting of one of the responses to the original post -- the final moment when the new discovery was still simply an adjustable-period (2,1)c/6 spaceship and not a rake yet:
vilc made the jump to an adjustable rake in this post, and reduced the minimum period to 48, making possible rakes of any multiple-of-24 period.amling wrote: ↑October 8th, 2024, 3:52 amUsing a higher up spark gets it down to 240+24N:
Code: Select all
#C [[ TRACK -1/6 -2/6 ]] x = 747, y = 2004, rule = B3/S23 83bo$82b4o4b3o$81bo2b2o2bo3bo$84bo2b2o$87b2ob2o$81b3o7bo$80b3o7b2o$80b 3o6bobo$75b3o$75b2ob2o2b2o$73bo3bo3b3ob3o$73b4ob2o4b2o$72bo7b4o$71b3ob o9bo$73bo6b8o$77b2o3bo4bo$79b3o2bo$78bobo3bo2bobo$78bobo9bo$90bo$86b2o $86bob3o$84bo$84bob2o$83bo2bob2o$83bob5o$85bo2b2ob2o$93bo$89bo3bo$89bo 3b2o$94bo$91b2o$86b3ob2o3bo$86bo2b2o2bob3o$86bob2o3b2o$87bo5b2o$85b2o 4b2obo$85b3ob2o3bo$87b3o4b2obo$86bo7bobo$86bo3bobo$86bo4bobo$88bo4bo$ 94bo$89b3obo$90bob3o$91bob2o$90bo$89bo3b2o$88b2o2b3o$93b2o$87bo2bo$86b o3b2o$86bo4bobo$86bo3bo3bo$87bo7bo$88bobo2bo$93bo2bob2o$88bo9b2o$88bob o2b2o3b2o$93b2o4bo$95bo2bobo$92b4o$92b6o2bo$99bo2b2o$99bobobo$104bo$ 97bo5b2o$97bo6bo$97bo7bo$96bo4bob2o$95bo6bo$95bo2bo4bobo$95b4o3bo2bo$ 100bo2bo$98bo2bobobo$95bo2bo3bo2b2o$95b4o3bobo2bo$95b4o5b2o$99b3obob2o $96bo4b3ob2o21bo$96bo3bob2ob2o20b4o$100bobo2b2o19bo2b2o$130bo$100b2o2b o2b2o17bo5bo3bo$100b2o2bo20b4o4b3obo$106bo18bo3bo4bo$106b3obo13bob3o5b 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o$557b2ob2o8bo$557b2o2bo8bo19bo$558bo2bo8bobo16b4o$558b3o5bo3bobo7bo7b o2b2o$567bo11bo12bo$565b3o11b3o6bo5bo3bo$587b4o4b3obo$587bo3bo4bo$586b ob3o5bo2b2o$589bo6b5o$571bo7bo5b4obo2b2o2bobo$572bo5bo8b2o2bo5b4o$570b 3o5b3o6b2o3bo3bo3bo$596b5o$594b3o3bo2bo$598b3obobo$596bo$595b3obo4bo$ 576bobo16bo4b3o$575b2ob2o16b2o3b2obo$596bo4b4o$597bobo2bo$577b2o2bo14b 3obo3bo$577bobobo15b2o5b2o$597b3o3b2obo$597b3o3b2o2bo$597bo2bo3bob2o$ 579bobo16bo$580bo17bo3bo$601b2o$596b3ob3o$596b2obo$596b2o3bo3bo$598b4o bob2obo$598bo3b2ob5o$606bo$605b2ob2o$606b3o$609bo$605bo4b2o$605bo5b3o$ 605bo5b3o$606b3o$604b5o$604bo5bob2o$603bob2ob4ob2o$611bo$606bo2bo2b2o$ 607b2o$607b3o$605bo$605b5o$604bo$604b2ob2o$603bo4b2o$603bobo$579b3o20b 2o$578bo2b2o3b5o11b2ob3ob2o$578bo4bob4o3bo9b2o4bo3bo$581bo3bo17b2o5bo 2bo$578bo10bo3bo15bo$578b2obo2bo2b2o4bo16b2o2bo$578bo4bo2bo22b5o$573bo b2o10bo4bo14bo$572b2o5bo3bo5bo$571bo3bo3b2o2bo23b2o$570b4o3bo5bo22b2o 5b3o$569bo4b2o2b4o24b2ob3o2b2o$569bo2b5o31bobo$569bo3b3ob4ob2o28bob2o$ 571bo7bobob2o23bo3bob2o$576b2o3b2o25bo3bobo$576b2o3bo2b3o21bo5bo$575bo 6bob3o21bo3bob2o$576bo7b2obo21bo$584bobo23b3o$583bo2b2o$582bo27bo4bo$ 581b3o26bo3bo$580bo2bobo24bobo$580b3o2b2o$582bo5b2o$586bob2o$587bo2bo$ 587b4o$587b2o2bo$588bo2bo$584b2o2bo$583b2o2bo3bob2o$585bo2b3o2b2o$583b o2bob2o2b2o$583bo4bo3b2o$582bo4bo4b3o$583bob2o5b3o$585bo4bo$583b3o4bo$ 583b2ob3o$586b2ob2o$587bob2o$586b3obo2$590b2o$587b4o$587b2obo$586bo3bo $585b2o4bo$585b3o3bo$584bo2bo$583b3o3bo$582bo2b2o2bobo$585bob4obo$582b o2b3o2bobo$583bobo5b3o2bo$585b3o3bo3b2o$585bo3b3o$586bo9bo$592bo2bobo$ 588bob3o2b2o$589bo3b2ob2o$596bo2bo$596bob3o$595b2o2bo$595b2o2b2obo$ 595b5o2bo$595b5o$594bobo3b3o$593b3o4bo$592b3o5b3o$601bo$591bo3b2obobo$ 591bo6bobobo$596b2obo2b3o$592b2ob3obobo$593bo3bobobo2bo$596b2o4bo$592b o2bo4bobo$593b5ob2obo$595b2o4b2o$600b2o2bo$598b4o3bo$597b2o5bo$600bo$ 602b2o2b2o$601b3ob3o$606bob2o$605bo2bobo$605b2obo$609bo$605bobob2o$ 604bo2bob2o$604bo$610bo$603b2obobobo$605b2ob2o$606b2o$605bo2bo$606bobo $605bo2bo$604bo4bo$604bo3b2o$603bo4bo$603b2o3bo$604bobobob3o$606bob4ob obo$606b3o3b2obo$613bobo$609bobo$606bo5b2o$606b2o2bo2bo$605bo2b2o3bo$ 607b5obo$607b2o2b4o$609bo4bo$609b2o$609bo2b2o$609bo2b4o$610b2obobo$ 606b2o6bo$605b2o7b2o$606b2o$607bo$607b3obo$610bobo$610bo$614b2o$609b2o 2b2obo$615bo$617bo$617b5o$619b2o2bo$618bo2bo2bo$618bo2bo$616b2o8bo$ 618bobo2bob3o$622b2ob2obo$624b3obo$625b3o$626bo$628bo$628b2o$627b2obo$ 631bo$627bobobo3bo$628b2obobob2o$628b2obobo$631b2o$631bobo$630b3o$629b o$633bo$629b2obo$629b5o$629b2o2$634bo$633bob2o$632b2obob2o6bo$635bo3bo 3b2obo$634bob4o2bo3bo$638bo2bo3bo$638b4o$639b3ob2obo$642b5o$641bo3bobo $646bo$644bo2bo$643bob2o$643bo$644bo$642b2o$642b5o$643b4o$645bo!
) that there's a c/3 that fits under 4 cells per row.
