B34q/S23-k(ObliquePufferLife)

[Disaster16439]

Here’s a partial second completion of the old cvojan-P1GG reflector, completed in Investigator:

Code: Select all

x = 107, y = 69, rule = B34q/S23-kInvestigator
43.A$42.A.A$42.A.A$41.2A.3A$36.2A4.A4.A$36.2A3.A2.3A$41.A2.A2$37.2A$
36.A2.A$36.A.A$37.A3.3A$42.3A3$27.2A17.2A$28.A17.A$28.A.A13.A.A$29.2A
13.2A$36.3A3$4.A10.A9.A18.2A$3.A.A9.3A5.3A18.A.A$3.A.A12.A3.A23.A37.A
5.A15.A$.3A.2A5.A4.2A3.2A22.2A36.2A4.A6.3A6.A$A10.2A40.A30.A5.A15.A$.
3A.2A4.2A15.2A10.A10.3A$3.A.A5.A17.2A10.2A7.A9.2D$28.A11.2A8.2A5.E$9.
A45.C.E6D$8.A.A8.A38.E4.E$4.2A2.A2.A7.A40.2A$4.2A3.2A8.A2$49.A12.E$
49.A7.3A$49.A12.E2$17.2A8.2A11.A$18.A7.2A10.2A20.2A$15.3A10.A10.2A17.
E4.E$15.A39.C.E6D$21.2A22.2A3.2A5.E$22.A23.A3.A9.2D$22.A.A18.3A5.3A$
23.2A18.A9.A3$30.3A$23.2A13.2A$22.A.A13.A.A$22.A17.A$21.2A17.2A3$24.
3A$25.3A3.A$30.A.A$29.A2.A$30.2A2$24.A2.A$22.3A2.A3.2A$21.A4.A4.2A$
22.3A.2A$24.A.A$24.A.A$25.A!

Also implies a dirty crawler (right)

Edit 1:

Pi conduit starting point

Code: Select all

x = 29, y = 11, rule = B34q/S23-k
27b2o$2o25b2o$2o18b3o$20bobo$20bobo$7b2o$7b2o3$5b2o$5b2o!

I feel like after years of struggling, making working adjustable Pi loops is closer than ever!

Edit 2:

A very bad predecessor of the 32 cell c/4

Code: Select all

x = 20, y = 16, rule = B34q/S23-k
3bo4bo2bo4bo$3b2obo6bob2o$3b2obobo2bobob2o$3bo2bobo2bobo2bo$2b2obo8bob
2o$4b2obo4bob2o$4b3o6b3o$obob2o8b2obobo$2b2o3bob2obo3b2o$2b2o2b2ob2ob
2o2b2o$2b2o12b2o$2bo2bobob2obobo2bo$obo2bobob2obobo2bobo$bo16bo$bo8bob
obo3bo$8b3o!

[Disaster16439]

NE wing of beast gun finished!

Code: Select all

x = 286, y = 415, rule = B34q/S23-k
241b2o$240bobo$239b3o$239b2o$239b2o$198b2o40bobo$198b2o41bo$263b2o$
263b2o$238b2o3b2o$238b2o3b2o2$240b3o$240b3o$212bob2o25bo21b3o$198b3o5b
2o3bo2b2o2b3o12b2o$197bo3bo4b2o3bo6b2o13b2o28bobo$196bo5bo8b2o3b3o43b
5o$190bo5bo5bo10bo3bo27bobo13b2o3b2o$190bobo6bo27bo5bo9bo3bo13b2o3b2o$
178b2o11bobo3bo3bo11bo3bo9bo5bo9bo12b2o15b2o$178b2o11bo2bo3b3o10b2o3b
3o23bo4bo8b2o15bobo$191bobo5bo6b2o3bo6b2o3b2o11b2o5bo20bo3b2o6bo7b2o$
190bobo13b2o3bo2b2o2b3o22bo3bo15bobobo2bo2bo2bo7b2o$190bo21bob2o11bo5b
o11bobo15bobo2b2o6bo$227bo5bo30bo8bobo$273b2o2$193b2o$193b2o$269b2o$
229bo39b2o$228bo$228b3o8$232b2o29bo5bo$193b3o3b3o30bo29b3o3b3o$193bo2b
obo2bo18bo9bobo28b2o2bobo2b2o$193b2obobob2o12b2o4bo9b2o28bob4ob4obo$
193b2o5b2o12bo2bo44b3o3b3o$213bo3bo43b3o5b3o$213b7o$214bo3bobo3bo$163b
2o52bo5bobo$163b2o30b2ob2o8b2o7bo$193bo2bobo2bo5bobo7bo3b2o$193bobo3bo
bo5bo14bo$193b3o3b3o4b2o10bo2bo$161b2o30b2o5b2o17b3o$193b2o5b2o62b2ob
2o$193b2o5b2o63bobo$265bobo$266bo$160b2o3b2o60bo$161b5o60bo$161b2ob2o
60b3o$151b2o8b2ob2o$143bo7bo2bo7b3o$142bo3b2o7bo$142bo5bo6bo$143b5o7bo
$151bo2bo$151b2o13bo$167b2o$137b2o27b2o$137b2o$157b2o$157b2o2$231bo$
231b2o24b2o$218b2o9bob3o23bo2bo$218b2o13b2o17b2o7bo$232b2o17bo2bo6bo6b
2o$134b2obob2o91bo19b2o7bo6b2o$157b3o3b3o91bo2bo$134bo5bo15bo2bo3bo2bo
65bo24b2o$125b2o29b2obo3bob2o65b2o19bo$125b2o8b2ob2o78b2o13b2o10b2o5b
3o$116b2o3bo6b2o7bo80b2o9bob3o11b2o4bo3bo$116bobo3bo5b3o100b2o20bo$
117b5o6b2o101bo18bo5bo$118b3o4b2o123bo5bo$125b2o124bo3bo$252b3o3$131b
2o$131b2o5$157b2o5b2o87b2o$132bo5bo18b2o5b2o87b2o$131b3o3b3o62bo2bob2o
bo2bo$130b2o2bobo2b2o61b4ob2ob4o$130bo3bobo3bo61bo2bob2obo2bo$130bob2o
3b2obo$130b2o7b2o7$100b2o$100b2o7$131b2o5b2o$131b2o5b2o$99b3o$98bo3bo$
97bo5bo$91bo5bo5bo$91bobo6bo$79b2o11bobo3bo3bo$79b2o11bo2bo3b3o$92bobo
5bo$91bobo$91bo4$94b2o$94b2o9$95bo5bo$94b3o3b3o$94bob2ob2obo$96b2ob2o$
96b2ob2o$96b2ob2o81b2o$182b2o10$181b3o$94b2o5b2o77bo3bo$94b2o5b2o76bo
5bo5bobo$180bo3bo4bo3bo$181b3o5bo12b2o$181b3o4bo4bo8b2o$189bo$189bo3bo
$191bobo4$187b2o$187b2o4$157b2o$155bo2bo7b2o$146b2o6bo7b2o4bo$146b2o6b
o6bo6bo$154bo7b6o$155bo2bo$157b2o2$164b2o3b2o9b3o3b3o$165b5o10b3o3b3o$
165b2ob2o9bob2o3b2obo$165b2ob2o9bob2o3b2obo$166b3o11b2o5b2o$181bo5bo$
145b2o$145b2o2$20b2o160b2ob2o$20b2o144b2o13bo5bo$166b2o11b5ob5o$178b2o
b3ob3ob2o$178b3o7b3o$20b3o121b3o32bobo5bobo$20b3o120bo3bo32b2o5b2o$19b
o3bo$18bo5bo117bo5bo$19bo3bo118b2o3b2o$20b3o130b2o$151bo3bo$145bo4bo5b
o8b2o$9bobo132bobo2b2obo3bo8b2o$7bo3bo132bobo3bo5bo$2o5bo137bo5bo3bo$
2o4bo4bo141b2o$7bo136bo$7bo3bo132bo$9bobo$150b2o$141b2o3b2o2b2o2$15b2o
$15b2o$119bo$117bobo$109b2o4b2o24b2o3b2o$109b2o4b2o$115b2o$117bobo24bo
$119bo24bo2$51bo78bo$51bobo75b3o11bo7bo$51b2o75b5o10b2o5b2o$127b2o3b2o
9b3o3b3o$15b2o5b2o30bo73b5o12b2ob2o$14bo2bo3bo2bo29bobo71bo3bo12bo3bo$
15bo2bobo2bo30b2o73bobo10b2o7b2o$18bobo109bo11b2o7b2o$16b3ob3o123bobo$
14b3o5b3o117bo2bo3bo2bo$14b2o7b2o104b2o12b3o3b3o$14b2o7b2o104b2o$15bob
2ob2obo22bo$15b3o3b3o21bo$16bo5bo22b3o9bobo83b2o5b2o$57b2o84b2o5b2o$
58bo$15b2o5b2o$15b2o5b2o21bo$44bo$44b3o3$50bo$48b2o$49b2o34$73b2o$72b
4o7b2o25b2o$71bobobo6bo2b2o23bo2bo$71b2ob3o4b6o18b2o7bo$74b2obo5b4o17b
o2bo6bo6b2o$74b2obo27b2o7bo6b2o$110bo2bo$74b2obo32b2o$74b2obo5b4o19bo$
71b2ob3o4b6o11b2o5b3o$71bobobo6bo2b2o11b2o4bo3bo$72b4o7b2o21bo$73b2o
28bo5bo$103bo5bo$104bo3bo$105b3o9$106b2o$106b2o24$33b2o$33b2o3$33b3o$
33b3o4$31b2o3b2o$32b5o$33b3o$34bo$21bo$20bobo$13b2o4bob2o$13b2o3b2ob2o
$19bob2o$20bobo$21bo4$28b2o$28b2o7$29bo5bo$28b3o3b3o$27bo2b2ob2o2bo$
27b3o5b3o4$58b2o4b2o$57bo2bo2bo2bo$57b2ob4ob2o$58bob4obo$59b2o2b2o4$
56bo2bob2obo2bo$56b4ob2ob4o$30b2ob2o21bo2bob2obo2bo$31bobo$31bobo$32bo
3$26b2o23b2o$24bo3bo21bobo15b2o$23bo5bo20bo17b2o$18b2o2b2obo3bo20b3o$
18b2o3bo5bo$24bo3bo$26b2o$50b3o$41b2o7bo17b2o$41b2o7bobo15b2o$51b2o5$
31b2o3b2o$33b3o$32bo3bo$33bobo$34bo4$33b2o$33b2o!

Edit 1:

Three almost g-xs, all based on the same “Pi Swirl” concept.

Code: Select all

x = 102, y = 29, rule = B34q/S23-k
66b2o14b2o3b2o$66bo15b2o3b2o11b2o$64bobo33bo$64b2o32bobo$44b2o52b2o$
44b2o3$17b2o$17bo$15bobo$15b2o2$59bo$54b2ob2o$54b2o2b2o5b2o$65b2o21b2o
2b2o5b2o$88b2ob2o6b2o$51b2o40bo$52bo$49b3o$11bo37bo$5b3o2b2o50b2o21b2o
$10bobo44b2o3bo23bo9b2o$2b2o12b2o38bobo4b3o17b3o5b2o3bo$3bo12bobo35b3o
bobo4bo17bo6bobo4b3o$3o15bo34bo5b2o27b3obobo4bo$o8b2o7b2o33b2o32bo5b2o
$9b2o76b2o!

There are 2 ways for the glider to arrive and 2 glider turners, so that’s 4 different ways for the block to happen to get restored to the right place (or rather, the Pi. I start with the pi, have it make a block, and try the 4, and hope it works).

A stator reduction of Bungee (Buncurl?) and a new catalyst, which is actually just a stator variant of a standard Life catalyst that fails because for S3-k.

Code: Select all

 x = 36, y = 10, rule = B34q/S23-k
8b2o$7bo2bo$8b3o18b2o$29bobob2o$3o5b5o18bobo$obo4bo4bo8bo9bobo$obo4bob
o12bo3bo5bo$8b2o13b3o2b2o3b3o$27bo2bo4bo$28b2o!

[Disaster16439]

“Developments” (mostly just porting from CGOL) of catatalysts are really exciting, so new post. First, I don’t know why I thought the original CGoL stator of the above catalyst didn’t work, and also realized BTS works but has a different evolution. Meaning that in more complicated use cases it may or may not survive.

Code: Select all

x = 31, y = 10, rule = B34q/S23-k
8b2o$8bo$5b2obo14b2o$5bobo15bobob2obo$ob2obo19bobob2o$2obob2o18bobo$
16bo3bo5b2o$7b3o7b3o2b2o$7bo2bo10bo2bo$7bo14b2o!

A dump for random conduit stuff:

Code: Select all

 x = 393, y = 212, rule = B34q/S23-k
391b2o$391bo$389bobo$389b2o2$384b3o$384bobo$384bobo14$378bobo$377bob2o
$377bo$376b2o9$211b2o$211bo$209bobo165b2o$209b2o166bo$375bobo$204b3o
168b2o$204bobo$204bobo2$183b2o$182bobo$182bo$181b2o3$365bo4bo$364bobob
2o$364bobo2b2o5b2o$365bo10b2o3$198bobo$197bob2o$197bo166bobo$196b2o
165bob2o7b3o$363bo11b3o$362b2o12$86bo$84b3o$83bo$83b6o74b2o$89bo73bo$
83b3o2b2o71bobo$79b2obo2bo25b2o48b2o$80bob2o27bo$80bo5bo22bobo44b3o$
55b2o20b2obo4bobo21b2o45bobo$55bo21b2ob2o2bo2bo68bobo$53bobo29b2o17b3o
$53b2o49bobo30b2o$33b2o69bobo29bobo$33b2o13b3o85bo$48bobo84b2o$48bobo$
311bo27b2o$311b3o25bo$314bo22bobo$313b2o22b2o2$332b3o$314b2o16bobo$
150bobo161b2o16bobo$149bob2o$149bo$40b2o56bobo47b2o$41bo55bob2o$38b3o
56bo218b2o$38bo57b2o219bo$314b3o$314bo3$262b2o$262bo$235b2o23bobo$236b
o23b2o64bobo$236bobo86bob2o$237b2o16b3o67bo$255bobo66b2o$255bobo13$
317b2o3b2o$249bobo65b2o3b2o11b2o$248bob2o83bo$248bo84bobo$247b2o84b2o
2$328b3o$328bobo$328bobo10$320b2o$321bo$318b3o$318bo19$165b2o18b2o$
165bo18bobo$163bobo19bo34b2o$163b2o54bobo32bo$158bo61bo28b2o$157bobo
16b2o71b2o$157bo2bo15bobo63b2o$158b2o17b2o64bo$173b2o68bobo$172bobo10b
2o3b2o52b2o39b2o$159bo12bo11bobo3b2o17bo74bobo$158b2o11b2o12bo34b2o3b
2o58bo$158bobo51b2o5bobo3b2o26b2o3b2o$211bobo6bo31bobo3b2o$186b2o23bo
41bo22b2o$186bobo21b2o64bobo$148b2o36bo34b2o54b2o$66b2o14b2o3b2o58bobo
71bobo30b2o17b2o16b2o$66bo15b2o3b2o11b2o45bo73bo32bobo15bobo10b2o3bobo
$64bobo33bo45b2o106bo17bo11bobo3b2o$64b2o32bobo170b2o12bo$44b2o52b2o$
44b2o$286b2o$286bobo$17b2o267bo$17bo$15bobo$15b2o2$59bo$54b2ob2o$54b2o
2b2o5b2o$65b2o21b2o2b2o5b2o$88b2ob2o6b2o$51b2o40bo$52bo$49b3o$11bo37bo
$5b3o2b2o50b2o21b2o$10bobo44b2o3bo23bo9b2o$2b2o12b2o38bobo4b3o17b3o5b
2o3bo$3bo12bobo35b3obobo4bo17bo6bobo4b3o$3o15bo34bo5b2o27b3obobo4bo$o
8b2o7b2o33b2o32bo5b2o$9b2o76b2o!