Oscillator Discussion Thread

[C_R_116]

P72 Pi hassler:

Code: Select all

x = 61, y = 51, rule = B3/S23
b4o16bo2b2o$o7b2o10bo3b2o2b2o$o3b2o2b2o10bo7b2o$bo2b2o15b4o$34bo2bobo$
32b2obob3o$33bo6bo$7b2o23b2o5bo$7b2o$33bo5b2o$15b3o14bo6bo$14bo3b3o12b
3obob2o$15b2o3b3o10bobo2bo$17b2o2bo$18bo2bo$19b2o2$40bo2bobo$38b2obob
3o$39bo6bo$38b2o5bo$27b2o$26bobo10bo5b2o$26bo11bo6bo$26bobo10b3obob2o$
16bo2bobo5b2o3b2o5bobo2bo$14b2obob3o10bobo$15bo6bo11bo$14b2o5bo10bobo$
32b2o$15bo5b2o$14bo6bo$15b3obob2o$15bobo2bo2$40b2o$39bo2bo$39bo2b2o$
22bo2bobo10b3o3b2o$20b2obob3o12b3o3bo$21bo6bo14b3o$20b2o5bo$52b2o$21bo
5b2o23b2o$20bo6bo$21b3obob2o$21bobo2bo$36b4o15b2o2bo$31b2o7bo10b2o2b2o
3bo$31b2o2b2o3bo10b2o7bo$35b2o2bo16b4o!

[Sokwe]

Oh well, p15n almost works, but reflected gliders cannot escape:

Code: Select all

x = 75, y = 84, rule = B3/S23
13bo9bo$9bo3b3o5b3o$4b2o3bo6bo3bo$4bo4bo5b2o3b2o$5b2o$18bo$7b2ob2o5b3o
$7b2obobo3bo2b2o$9b3o4bo3bo30bo9bo$6b2obo7b2obo6bo23b3o5b3o$6b2ob2o8b
2o5bobo25bo3bo5b3o2b2o$7b3o17bo25b2o3b2o8bobo$6bo17b3o42bo$5bobo5b2o8b
2ob2o39b2o$6bo6bob2o7bob2o35b2ob2o$13bo3bo4b3o31bo5bo4bo$13b2o2bo3bobo
b2o28b3o5bo4bo$14b3o5b2ob2o20bo6b3o6bo3b2o$3b2o4b2o4bo30bobo15bo$2bo8b
o15b2o18bo16b2o$bo2bo4bo2bo11bo4bo20b2o16bo$2bo8bo12bo3b2o21bo15bobo$
3b2o4b2o13bo22b2o3bo6b3o6bo$47bo4bo5b3o$48bo4bo5bo$48b2ob2o$2o3bo2bo3b
2o33b2o15b2o4b2o$5o4b5o32bo16bo2bo2bo2bo$2o3bo2bo3b2o31bobo9bobo3bo2bo
2bo2bo$45b2o2b3o5b2o5bob4obo$58bo7bo2bo$54bo$38b2o4b2o7bo$38bobo2bobo
7b3o7b2o6b2o$40b4o17bo4bo2bo4bo$38bo2b2o2bo5bo9bo4bo2bo4bo$38bo2b2o2bo
3b2o10bo4bo2bo4bo$40bo2bo6b2o11b2o6b2o3$53b2ob2ob2o$53b2o4b2o$42bo10b
2ob2ob2o$41b2o4b2o$41bobo3b2o7b2o$42bo11bo4bo$53bo6bo$52bo8bo$52bo8bo$
36b3o2b2o9bo8bo$38bo14bo6bo$12bo2b2o4b2o2bo11bo7b2o7bo4bo$11bo3b3o2b3o
3bo6bo11bobo8b2o7b2o$12bo2b2o4b2o2bo7b2o10bo17bo4bo$32bobo27bo6bo$49b
2o10bo8bo$29b2o17b2o11bo8bo$15bo6bo5bobo19bo10bo8bo$14bobo4bobo6bo4b3o
2b2o20bo6bo$13b3o6b3o14bobo10b3o8bo4bo$14bobo4bobo16bo11bo12b2o$15bo6b
o3b3o9b2o8bo4bo$25bo2bo5b2ob2o4b2o3bo8bo4b2ob2ob2o$25bo3bo3bo4bo4bobo
2bo7b2o4b2o4b2o$24b2obobo4bo4bo4bobo9bobo3b2ob2ob2o$18bo5b2ob2o5bo3b2o
5b3o$17bobo5b3o7bo11bo2bo$18bo16b2o8b3obobo$21b2o16bo5bo4b2o3b2o$22bo
7b3o5bobo4b2o2b2o4b3obo6bo$18b2o3bo5b2ob2o5bo8b3o5bo2bo5bobo$18bo4bo4b
obob2o14b2o6b2o8bo$19bo4bo3bo3bo12bo8b2o6b2o$19b2ob2o5bo2bo11bobo5bo2b
o5b3o$18b2o9b3o13bo6bob3o4b2o2b2o$17bo37b2o3b2o4bo$16bobo8b2o3b2o26bob
ob3o$16b2o2b3o5bo3bo28bo2bo$25b3o5b3o28b3o$25bo9bo29bobo$51b2o3b2o5bo
2bobo$52bo3bo6bo3b2o$49b3o5b3o3bo$49bo9bo!

This could presumably be solved by replacing the bottom two glider streams with a large p5 oscillator based on this partial result:

Code: Select all

x = 58, y = 57, rule = B3/S23
33bo9bo$33b3o5b3o3bo$36bo3bo6bo3b2o$35b2o3b2o5bo2bobo$36b5o8bobo$37b3o
8b3o$36bo2b2o4bo2bo$36bo3bo3bobob3o$38bobo3b2o4bo$29bo15b2o2b2o$28bobo
4b2ob2o5b3o$29bo7bo8b2o$32b2o8bo7bo$32b3o5b2ob2o4bobo$29b2o2b2o15bo$
29bo4b2o3bobo$29b3obobo3bo3bo$31bo2bo4b2o2bo$29b3o8b3o3bo6bo$28bobo10b
o2bo2bo4bo2bo$27bobo2bo11bo2bo4bo2bo$27b2o3bo6bo4bo2bo4bo2bo$7bobo22bo
4b2o7bo6bo$8b2o28b2o$8bo11b2o4b2o$12bo7bobo2bobo6bo$13bo8bo2bo8bobo9bo
bo2bobo$11b3o7bo4bo7b2o6b2obo2bo2bo2bob2o$21b2o2b2o19bobo2bobo$15bo7b
2o5bobo$16b2o12b2o$15b2o14bo3b2o4b2o$23bo10bo2bo2bo2bo$22bobo9b2ob4ob
2o$17bo3bo3bo9bob4obo$15b2o4bo3bo3b2o5b2o2b2o$16b2o3bo3bo3b2o$22bobo$
12bo10bo$12bobo5b2o11bo2bob2obo2bo$12b2o4bo4bo9b4ob2ob4o$23bob3o5bo2bo
b2obo2bo$8bobo6bo3bobo4b2o$8b2o5b3obob2ob3ob2o$9bo4bo4b3ob2o4bo$5bo7bo
b3obo3bo5b2obo$4bo8bo4bob2o3b2o2bo5b2o$4b3o3b2ob3o3bobo2b3o2b2ob2o2bo
2bo$10bobo4b4o4bob4obobobobobo$2bo10b3o6b3obo4b2obobo2bo$2o9b2o2bob3o
9b2o2b2obo$b2o9bo3b2o5b2ob2ob2o2b2ob2o$11bo4bo3bo2bo12bo$11b2o5bob2o3b
o3b2o3bobo$15bo2bob2o4b2o5bo2bob2o$11b4o2b2o3b2o2bo4bo3bobobo$11bo3bob
2o4bo2b2ob2o3b2obo!

Unfortunately, I wasn't able to find a viable partial by just replacing the bottom left glider stream, nor was I able to find a viable p3 sparker.

[JP21]

maybe or maybe not useless, i "discovered" a p7 2c/3 signal injector from the p7 part of the large sparker that supports the p14 glider gun

Code: Select all

x = 19, y = 18, rule = B3/S23
4b2o$4bobo$7bo$2o3b2obo2bo$bo2bobob4o$o3bob2o$4obo2b6o$3bo3bo6bo$2o2bo
2bo2b5o$o2bobobobo7bo$b3ob2o2bo2b6o$4bo4bobo$b2obo3b2obo2b4o$bobo7bobo
4bo$11bobo2b3o$12b2obo$15bob2o$15b2obo!

[Edit, about 6 hours later] a big failure of a 2c/3 signal toggle..

Code: Select all

x = 103, y = 85, rule = B3/S23
61b2o$61bobo$63bo23b2ob2o$59bo2bob2o22bobobo2bo$59b4obobo19bo5b4o$63b
2obo19b5o$57b4obo2bob2o23b6o$56bo4bobobobo20bob2o6bo$56b5o2bobobo16b2o
bobobo2b5o$53bo5bobobobobobo13bobobobobobo7bo$53b7obobob2obobo12bo2bob
2obobo2b6o$59bobo2bo3bobo10b2obobo3bo2bobo$53b2obo2bob2obob2o2bob2o8bo
bo2b2obob2obo2b4o$52bo2bobobo2bo2bo4bobo9bobo4bo2bo2bobo4bo$52b3o2bo2b
obo3b4o2bo2bo3b2obo2b4o3bobo2bo2b3o$55bobo3bo10bobobobobobo10bo3bobo$
52b2obob2o7b6o2bobobobo2b6o7b2obob2o$52bobo11bo7bobobobo8bo10bobo$68b
6o2bobo2b8o$67b2o7bobo7bo$71b5o3b5o$70bo13bo$71b3o7b3o$73bo7bo$71b2o4b
o4b2o$71bo4bobo4bo$69bobo4bobo4bobo$69b2o6bo6b2o2$77bo11b2o$76bobo9bob
o$76bo2bo8bo$77b2o8b2o$52bo$50b3o34b4o$49bo37bo2bo$49b2o38bo$40b2o48b
3o$9b2ob2o23b2o2bo50bo$10bobo22b3ob2o20bo$5b2obo5bob2o16bo24b3o$4bobob
2o3b2obobo9bo6b3ob2o17bo$3bo6bobo6bo8b3o6bob2o17b2o$3b7o3b7o11bo$30b2o
$5b3o7b3o37b2o16b2o6bo11bo$4bo2bo3bo3bo2bo35bo2bo15b2o5bobo9bobo$4b2o
4bobo4b2o36b2o23bobo9bobo$10bobo68bo9b2ob2o$obo8bo83bo$b2o88b2obo$bo
89b2obobo$95b2o$18b2o$18b2o23b2o$43bo$44b3o$46bo$88b2o$22b2o46b2o16b2o
$9b2o5b2o5bo46bo2b2o$8bo2bo4bobob3o48b2o2bo$4b2o3bobo6bobo53bo$2obobo
4bo7b2o51b3o22b2o$bobo9b2o55bo25bo$o2b2o8bo56b2o13b2o10b3o$b2o11b3o68b
o13bo$3b2o11bo69b3o$3bo84bo$5bo$4b2o2$60b2o$59bobo5b2o$59bo7b2o$58b2o
2$72bo$68b2obobo$67bobobobo$64bo2bobobobob2o$64b4ob2o2bo2bo$68bo4b2o$
66bobo$66b2o!

[Scorbie]

maybe or maybe not useless, i "discovered" a p7 2c/3 signal injector from the p7 part of the large sparker that supports the p14 glider gun

Code: Select all

x = 19, y = 18, rule = B3/S23
4b2o$4bobo$7bo$2o3b2obo2bo$bo2bobob4o$o3bob2o$4obo2b6o$3bo3bo6bo$2o2bo
2bo2b5o$o2bobobobo7bo$b3ob2o2bo2b6o$4bo4bobo$b2obo3b2obo2b4o$bobo7bobo
4bo$11bobo2b3o$12b2obo$15bob2o$15b2obo!

This also counts as a 4n-1 phase-shifting reaction:

Code: Select all

x = 29, y = 14, rule = B3/S23
4b2o14b2o$4bobo13bobo$7bo15bo$2o3b2obo2bo9b2obo2bo$bo2bobob4o8bobob4o$
o3bob2o12bob2o$4obo2b4o6b2obo2b4o$5bobo4bo4bo3bobo4bo$2o2b2obo2b3o5b2o
bobo2b3o$o4bobobo9bobobobo$b3ob2o2bob2o5bo2b2o2bob2o$4bo4b2obo5b2o5b2o
bo$b2obo$bobo!

[iNoMed]

Here's a reduction of the p7 heavywweight emulator from 518 cells to 503 cells using the recent p7 2c/3 signal injector reduction to substitute for a larger 2c/3 signal injector:

Code: Select all

x = 34, y = 67, rule = B3/S23
12b10o2$11bo10bo$12bo8bo$9bobo2bo4bo2bobo$9b2o3bob2obo3b2o$13bo6bo$7b
4o3bo4bo3b4o$7bo2bobo2bo2bo2bobo2bo$8bo2b2ob2o2b2ob2o2bo$5b3o3b2obo4bo
b2o3b3o$5bo2b3o2bob4obo2b3o2bo$7bo2b2o3bo2bo3b2o2bo$8bo16bo$5b3o6bo4bo
6b3o$5bo5bobob4obobo5bo$11bo4b2o4bo$10bo12bo$6bo2bob3o6b3obo2bo$6b4obo
2b2o2b2o2bob4o$12bobob2obobo$8b4o2bob2obo2b4o$4b2obo3bo2bob2obo2bo3bob
2o$5bobobo5bo2bo5bobobo$4bo2b2o4b2o4b2o4b2o2bo$4b2o7bobo2bobo7b2o$11bo
4b2o4bo$11b2o3b2o3b2o$10bo3b2o2b2o3bo$11bo3bo2bo3bo$13b2o4b2o$9bo2b2ob
o2bob2o2bo$8bobo12bobo$9bo4bo4bo4bo2$14b2o2b2o$15bo2bo$14bo4bo$11bobo
6bobo$11bo3bo2bo3bo$11b3obo2bob3o2$7b2o2b2obo4bob2o2b2o$7bo4b2o6b2o4bo
$5bobo5bo6bo5bobo$5b2o5bo8bo5b2o$12bobo4bobo$10bob4o2b4obo$9bobo4b2o4b
obo$9bo2b4o2b4o2bo$8b2o14b2o$12b3o4b3o$11bobobo2bobobo$bobo7bobob4obob
o7bobo$b2obo3b2obo2bo4bo2bob2o3bob2o$4bo4bobo4b2o4bobo4bo$b3ob2o2bobob
3o2b3obobo2b2ob3o$o2bo3bobo7bo6bobo3bo2bo$4obobo2b7ob6o2bobob4o$3bobob
o10bo7bobobo$4obob8o3bob7obob4o$o3bo2bo6bo4b2o5bo2bo3bo$bo2bobob4o11b
3obobo2bo$2o3b2obo2bo10bo2bob2o3b2o$7bo14b2o2bo$4bobo20bobo$4b2o22b2o!

I tried welding the injector closer to the rest of the assembly, believe me, but it just doesn't work.

Edit: Here's a re-reduction to 501 cells using the actual 518P7 frontend:

Code: Select all

x = 34, y = 67, rule = B3/S23
12b10o2$11bo10bo$12bo8bo$9bobo2bo4bo2bobo$9b2o3bob2obo3b2o$13bo6bo$7b
4o3bo4bo3b4o$7bo2bobo2bo2bo2bobo2bo$8bo2b2ob2o2b2ob2o2bo$5b3o3b2obo4bo
b2o3b3o$5bo2b3o2bob4obo2b3o2bo$7bo2b2o3bo2bo3b2o2bo$8bo16bo$5b3o6bo4bo
6b3o$5bo5bobob4obobo5bo$11bo4b2o4bo$10bo12bo$9bob3o6b3obo$3b2o2b3obo2b
2o2b2o2bob3o2b2o$3bo2bo5bobob2obobo5bo2bo$4bobob4o2bob2obo2b4obobo$5bo
bo3bo2bob2obo2bo3bobo$7bobo5bo2bo5bobo$7b2o4b2o4b2o4b2o$13bobo2bobo$
11bo4b2o4bo$11b2o3b2o3b2o$10bo3b2o2b2o3bo$11bo3bo2bo3bo$13b2o4b2o$9bo
2b2obo2bob2o2bo$8bobo12bobo$9bo4bo4bo4bo2$14b2o2b2o$15bo2bo$14bo4bo$
11bobo6bobo$11bo3bo2bo3bo$11b3obo2bob3o2$7b2o2b2obo4bob2o2b2o$7bo4b2o
6b2o4bo$5bobo5bo6bo5bobo$5b2o5bo8bo5b2o$12bobo4bobo$10bob4o2b4obo$9bob
o4b2o4bobo$9bo2b4o2b4o2bo$8b2o14b2o$12b3o4b3o$11bobobo2bobobo$bobo7bob
ob4obobo7bobo$b2obo3b2obo2bo4bo2bob2o3bob2o$4bo4bobo4b2o4bobo4bo$b3ob
2o2bobob3o2b3obobo2b2ob3o$o2bo3bobo7bo6bobo3bo2bo$4obobo2b7ob6o2bobob
4o$3bobobo10bo7bobobo$4obob8o3bob7obob4o$o3bo2bo6bo4b2o5bo2bo3bo$bo2bo
bob4o11b3obobo2bo$2o3b2obo2bo10bo2bob2o3b2o$7bo14b2o2bo$4bobo20bobo$4b
2o22b2o!

[Sokwe]

Oh well, p15n almost works, but reflected gliders cannot escape:

This could presumably be solved by replacing the bottom two glider streams with a large p5 oscillator based on this partial result:

Code: Select all

x = 58, y = 57, rule = B3/S23
33bo9bo$33b3o5b3o3bo$36bo3bo6bo3b2o$35b2o3b2o5bo2bobo$36b5o8bobo$37b3o
8b3o$36bo2b2o4bo2bo$36bo3bo3bobob3o$38bobo3b2o4bo$29bo15b2o2b2o$28bobo
4b2ob2o5b3o$29bo7bo8b2o$32b2o8bo7bo$32b3o5b2ob2o4bobo$29b2o2b2o15bo$
29bo4b2o3bobo$29b3obobo3bo3bo$31bo2bo4b2o2bo$29b3o8b3o3bo6bo$28bobo10b
o2bo2bo4bo2bo$27bobo2bo11bo2bo4bo2bo$27b2o3bo6bo4bo2bo4bo2bo$7bobo22bo
4b2o7bo6bo$8b2o28b2o$8bo11b2o4b2o$12bo7bobo2bobo6bo$13bo8bo2bo8bobo9bo
bo2bobo$11b3o7bo4bo7b2o6b2obo2bo2bo2bob2o$21b2o2b2o19bobo2bobo$15bo7b
2o5bobo$16b2o12b2o$15b2o14bo3b2o4b2o$23bo10bo2bo2bo2bo$22bobo9b2ob4ob
2o$17bo3bo3bo9bob4obo$15b2o4bo3bo3b2o5b2o2b2o$16b2o3bo3bo3b2o$22bobo$
12bo10bo$12bobo5b2o11bo2bob2obo2bo$12b2o4bo4bo9b4ob2ob4o$23bob3o5bo2bo
b2obo2bo$8bobo6bo3bobo4b2o$8b2o5b3obob2ob3ob2o$9bo4bo4b3ob2o4bo$5bo7bo
b3obo3bo5b2obo$4bo8bo4bob2o3b2o2bo5b2o$4b3o3b2ob3o3bobo2b3o2b2ob2o2bo
2bo$10bobo4b4o4bob4obobobobobo$2bo10b3o6b3obo4b2obobo2bo$2o9b2o2bob3o
9b2o2b2obo$b2o9bo3b2o5b2ob2ob2o2b2ob2o$11bo4bo3bo2bo12bo$11b2o5bob2o3b
o3b2o3bobo$15bo2bob2o4b2o5bo2bob2o$11b4o2b2o3b2o2bo4bo3bobobo$11bo3bob
2o4bo2b2ob2o3b2obo!

The top glider stream with a p5 oscillator, giving more potential room for the much more difficult oscillator below. Here is an example that is much larger than necessary. I found it quickly with LLS and JLS with no attempts at optimization, as it's only meant to demonstrate the reaction:

Code: Select all

x = 70, y = 65, rule = B3/S23
29b2o$30bo$25b2o2bo$25bo2bob3o$27b2o4bo$22b2o6b2obo$22bo2b3o3bob2o$23b
obo2bob2obo$24bo2b3obobo$25b2o3bo2bob2o$28bobo2bobo$25b2o3bob2obo$24bo
bob2obo2bo$24bo2b2o2b3o$21b2obo4b2o$21bobo2b3o2bo$24b7obob2o$22b2o8b2o
bo$21bo2b2o4b2o$21b2obobo4bob5o$24bo4b2o2bo3bo9b2o$24bob3o2b2o2bo9bo2b
o8b2o$25bo4bo2b4o6b4o2b2o2b2o2b2o$26b2o4bo4bo4bo4b2o2bo2bo8bo2bo$21b3o
3bo3bob3o6b2o2bo2bob2o2b4o4b4o$21b3o3bobob2o5b2o2b3obobobo2b2o3bo2b2o
4b2o$22bo5b6obo2b3ob2o4bobobo2bo2bobo2bob2o2bo$22bo11bo2bo2bo2bobo2b2o
bob2obobob2obob2o2bo$22bo7b3o3b3o3b2o3b2o4bobo2bo2bo5b2o$21bobo6b3ob2o
bo6b3o2b2obo2b2o4bob4o$7bobo18bob2o4bo6b2o2b2ob4obo2b3obo3bo$8b2o23b4o
b2o5b2o7bo3bo3bo2bo$8bo12bobo6b2o5bo3bob2o2b3ob3o3bob3o3b2o$12bo9bo5b
4o2b2o2b4obo2bo2bobo2b4obo$13bo8bo5bob2o4b2o7b2o7bo$11b3o8bo12bo3bo15b
o$21b3o3bobo5bob2obo13b2o$15bo5b3o8b2obobo2bo$16b2o10bobob2obobo2b2o$
15b2o12b3obobob2obo$23bo5b2o3b2o2bobo$22bobo10b3o2b2o$17bo3bo3bo11bobo
$15b2o4bo3bo3b2o6bobo$16b2o3bo3bo3b2o7bo$22bobo$12bo10bo$12bobo5b2o$
12b2o4bo4bo$23bob3o$8bobo6bo3bobo4b2o$8b2o5b3obob2ob3ob2o$9bo4bo4b3ob
2o4bo$5bo7bob3obo3bo5b2obo$4bo8bo4bob2o3b2o2bo5b2o$4b3o3b2ob3o3bobo2b
3o2b2ob2o2bo2bo$10bobo4b4o4bob4obobobobobo$2bo10b3o6b3obo4b2obobo2bo$
2o9b2o2bob3o9b2o2b2obo$b2o9bo3b2o5b2ob2ob2o2b2ob2o$11bo4bo3bo2bo12bo$
11b2o5bob2o3bo3b2o3bobo$15bo2bob2o4b2o5bo2bob2o$11b4o2b2o3b2o2bo4bo3bo
bobo$11bo3bob2o4bo2b2ob2o3b2obo!

I'll take a renewed look at the bottom potential p5 to see if this makes the problem more solvable. It's certainly to the point where I believe it could be solved with a bit of dedicated effort.

[JP21]

Here's a reduction of the p7 heavywweight emulator from 518 cells to 503 cells using the recent p7 2c/3 signal injector reduction to substitute for a larger 2c/3 signal injector:

Code: Select all

rle

I tried welding the injector closer to the rest of the assembly, believe me, but it just doesn't work.

Edit: Here's a re-reduction to 501 cells using the actual 518P7 frontend:

Code: Select all

rle

I prefer smaller reductions. 497 cells:

Code: Select all

x = 34, y = 67, rule = B3/S23
12b10o2$11bo10bo$12bo8bo$9bobo2bo4bo2bobo$9b2o3bob2obo3b2o$13bo6bo$7b
4o3bo4bo3b4o$7bo2bobo2bo2bo2bobo2bo$8bo2b2ob2o2b2ob2o2bo$5b3o3b2obo4bo
b2o3b3o$5bo2b3o2bob4obo2b3o2bo$7bo2b2o3bo2bo3b2o2bo$8bo16bo$5b3o6bo4bo
6b3o$5bo5bobob4obobo5bo$11bo4b2o4bo$10bo12bo$9bob3o6b3obo$3b2o2b3obo2b
2o2b2o2bob3o2b2o$3bo2bo5bobob2obobo5bo2bo$4bobob4o2bob2obo2b4obobo$5bo
bo3bo2bob2obo2bo3bobo$7bobo5bo2bo5bobo$7b2o4b2o4b2o4b2o$13bobo2bobo$
11bo4b2o4bo$11b2o3b2o3b2o$10bo3b2o2b2o3bo$11bo3bo2bo3bo$13b2o4b2o$9bo
2b2obo2bob2o2bo$8bobo12bobo$9bo4bo4bo4bo2$14b2o2b2o$15bo2bo$14bo4bo$
11bobo6bobo$11bo3bo2bo3bo$11b3obo2bob3o2$7b2o2b2obo4bob2o2b2o$7bo4b2o
6b2o4bo$5bobo5bo6bo5bobo$5b2o5bo8bo5b2o$12bobo4bobo$10bob4o2b4obo$9bob
o4b2o4bobo$9bo2b4o2b4o2bo$8b2o14b2o$12b3o4b3o$11bobobo2bobobo$bobo7bob
ob4obobo7bobo$b2obo3b2obo2bo4bo2bob2o3bob2o$4bo4bobo4b2o4bobo4bo$b3ob
2o2bobob4ob3obobo2b2ob3o$o2bo3bobo14bobo3bo2bo$4obobo2b5ob2ob5o2bobob
4o$3bobobo6bob2obo6bobobo$4obob7o6b7obob4o$o3bo2bo18bo2bo3bo$bo2bobob
4o10b4obobo2bo$2o3b2obo2bo10bo2bob2o3b2o$7bo18bo$7bobo14bobo$8b2o14b2o
!

[EDIT] I think I should mention my past failures to get a p15 reflector working:

so, i almost had a p15n glider reflector, and almost gotten my own p15 glider gun

Code: Select all

x = 81, y = 69, rule = B3/S23
67b2o$67bo$69bob2o$68b2obo$73bo2bo$68b3ob5o$67b2o$68b2o2b3o$66b3o2bo2b
o$61b2o2bob2o3b2o$61b2obobo$65b2o4$71bo6bo$60bo9b2o6b2o$59bobo7b3o6b3o
$9bo49bobo8b2o6b2o$8bobo49b2o9bo6bo$7bo3bo$7bo3bo$7bo3bo$7bo3bo38b3o$
7bo3bo6bo33bo5b2o$7bo3bo5bobo2b2o27bo5bobo6b2o$8bobo6bobo2b2o23bo11bo
5b2o$obo6bo8bo28b2o18bo$b2o24b2o17bobo5b2o$bo25b2o26b2o12b3o$5bo10bo
37bo14bo$6bo9bo4b3o46bo$4b3o6b3o5bo2bo$14bo7b2o$7bo6b2o$7bo3b2ob3o$8bo
3bo2b2o6bobo$13b2ob3o4b2obo40b2o$17bobo6bo40bo$6bo2bo9bo6b2o41bob2o$
19b2o47b2obo$5bo4bo43bo18bo2bo$3b3ob2ob3o40b3o12b3ob5o$2bo3bo2bo3bo38b
2ob2o10b2o$2b2ob2o2b4obo36b3ob3o10b2o2b3o$3bobo3bo4bo36b3ob3o8b3o2bo2b
o$3bobo4bobobobo34b3ob3o3b2o2bob2o3b2o$4bo5bo2bob2o34b3ob3o3b2obobo$
11bobo38b2ob2o8b2o$12b2o39b3o$54bo2$71bo6bo$55bo4bo9b2o6b2o$54bo4bobo
7b3o6b3o$54b3o2bobo8b2o6b2o$60b2o9bo6bo$52bo$50b2o$51b2o2$58b2o$57bobo
6b2o$59bo5b2o$67bo$54b2o$55b2o12b3o$54bo14bo$70bo!

[EDIT, 1 hour and like 8 minutes after posting] A p9 honey farm hassler:

Code: Select all

x = 33, y = 32, rule = B3/S23
7bo$6bobo2b2o$6bobo3bo$4b2obob3o$3bobo3bo$2bo2bobo9b2o$3b4obo8bobo2bo$
8bo2b2o6b4o$3b2obobo2b2o5bo$bo2bob2o10bo2b4o$b2obo12bobo4bo$4bo10b3obo
2bo$4b2o7bo8b2o$12bo2bob3o$15bo$6bobo2bo$9bobo$9bo2bo$2o2bo3bo7bo$o2bo
b2o7b2obo$2b2o13bo$3bo13b2o12b2o$3bobo25bo$4b2o23bobo$8bobo2bobo13b2o$
7bo2bo2bo2bo2bobo2bobo$8bobo2bobo2bo2bo2bo2bo$4b2o13bobo2bobo$3bobo23b
2o$3bo25bobo$2b2o27bo$31b2o!

looks very reducible..

[Sokwe]

I think I should mention my past failures to get a p15 reflector working

Thanks. I'll give these a try soon. In the mean time, here is another seemingly useless p7 signal injector that I found incidentally when trying to reduce the p14 gun, although due to a bad setup the stator of the solution it was a part of could not be completed:

Code: Select all

x = 19, y = 25, rule = B3/S23
8b2o$7bo2bob2o$7bob2obo2bo$6b2o4bob2o$5bo2b3obo$5bobo2b3o$2b2obo$3bobo
$3bobo$b2obob3ob2o$2bobo6bo$2bo3b5o$ob2o9b2o$2o5b7obo$3b2obo8bo$4bobo
2bob4o$4bobobobo$5bo2bo2b4o$8bobo4bo$7b2obo2b2obo$10bobobobo$10bobo4b
2o$11bobobobo$13bobobo$12b2ob2o!

[hotdogPi]

A pentadecathlon can be rephased at p109

Code: Select all

x = 102, y = 63, rule = B3/S23
27b2ob2o$28bobo$23b2obo5bob2o$22bobob2o3b2obobo$21bo6bobo6bo$22b6o3b6o
51b2ob2o$19b3o15b3o49bobo$19bo3b3o7b3o3bo44b2obo5bob2o$20b3o2bo3bo3bo
2b3o44bobob2o3b2obobo$23bo4bobo4bo46bo6bobo6bo$22bo5bobo5bo46b6o3b6o$
22bobo4bo4bobo43b3o15b3o$23bobo7bobo44bo3b3o7b3o3bo$24bo9bo46b3o2bo3bo
3bo2b3o$29bo54bo4bobo4bo$28bobo52bo5bobo5bo$o27bobo52bobo4bo4bobo$3o
26bo54bobo7bobo$3bo81bo9bo$2b2o86bo$89bobo$28bo2bo27bobo27bobo$27bo4bo
14b3o7b3ob3o26bo$27bo4bo23bo7bo$23bo2b3o27b2o5b2o$23bo$17b4o4b2obo60bo
2bo$10b3o3bo3bo4bob2obo19b2o36bo4bo$12bo2bo3bo3b2o2b2obo17bo4bo34bo4bo
$10bob2o2b2o3bo3bo2bo18bo6bo29bo2b3o$10bob2obo4bo3bo3b3o15bo8bo28bo$
12bob2o4b4o22bo8bo22b4o4b2obo$17bo28bo8bo15b3o3bo3bo4bob2obo$12b3o2bo
29bo6bo18bo2bo3bo3b2o2b2obo$8bo4bo34bo4bo17bob2o2b2o3bo3bo2bo$8bo4bo
36b2o19bob2obo4bo3bo3b3o$9bo2bo60bob2o4b4o$78bo$37b2o5b2o27b3o2bo$37bo
7bo23bo4bo$11bo26b3ob3o7b3o14bo4bo$10bobo27bobo27bo2bo$10bobo$11bo86b
2o$6bo9bo81bo$5bobo7bobo54bo26b3o$4bobo4bo4bobo52bobo27bo$4bo5bobo5bo
52bobo$5bo4bobo4bo54bo$2b3o2bo3bo3bo2b3o46bo9bo$bo3b3o7b3o3bo44bobo7bo
bo$b3o15b3o43bobo4bo4bobo$4b6o3b6o46bo5bobo5bo$3bo6bobo6bo46bo4bobo4bo
$4bobob2o3b2obobo44b3o2bo3bo3bo2b3o$5b2obo5bob2o44bo3b3o7b3o3bo$10bobo
49b3o15b3o$9b2ob2o51b6o3b6o$64bo6bobo6bo$65bobob2o3b2obobo$66b2obo5bob
2o$71bobo$70b2ob2o!

This seems to be the first ever 4 mod 15 rephasing, although it's made of known parts (except possibly the transparent blinker — the previously known form as in 2024's p133 used two fishhooks in place of it).

[JP21]

An idea that might allow for a p14 (p14n) glider reflector and it simply requires finding a p7 sparker:

Code: Select all

x = 31, y = 16, rule = B3/S23
13bo$12bo$12b3o14bo$27b2o$9bo18b2o$9bobo$9b2o12b2o$23bo$23bobo$4b2o5b
2o15b2o$3bobo4b4o13b4o$5bo3bo2b2o5b2o5bo2b2o$9bo10b2o4bo$3o5bo10bo5bo$
2bo$bo!

[vilc]

An idea that might allow for a p14 (p14n) glider reflector and it simply requires finding a p7 sparker:

Code: Select all

x = 31, y = 16, rule = B3/S23
13bo$12bo$12b3o14bo$27b2o$9bo18b2o$9bobo$9b2o12b2o$23bo$23bobo$4b2o5b
2o15b2o$3bobo4b4o13b4o$5bo3bo2b2o5b2o5bo2b2o$9bo10b2o4bo$3o5bo10bo5bo$
2bo$bo!

A partial p7 sparker that can provide this catalysis for two cycles :

Code: Select all

x = 20, y = 25, rule = B3/S23
12bo$11bo$11b3o2$8bo$8bobo$8b2o2$4b2o4b3o$3bobo3b5o$5bo3b5o$8b2o3b2o$
3o$2bo5b2obob2o$bo4bobo5bobo$10bobo$6bobobobobobo$6bob2o3b2obo$6b2o3bo
3b2o$6bo9bo$5b2ob3ob3ob2o$5b2o9b2o$3b2obobobobobobob2o$3b2o13b2o$6bo9b
o!

Best attempt at extending it with ofind :

Code: Select all

x = 25, y = 28, rule = B3/S23
13bo$12bo$12b3o2$9bo$9bobo$9b2o2$5b2o4b3o$4bobo3b5o$6bo3b5o$9b2o3b2o$b
3o$3bo5b2obob2o$2bo4bobo5bobo$11bobo$7bobobobobobo$7bob2o3b2obo$7b2o3b
o3b2o$7bo9bo$6b2ob3ob3ob2o$2o2b4o9b4o2b2o$o2bo6bo3bo6bo2bo$b2ob2o13b2o
b2o$2bo2bobobobobobobobo2bo$o2bo3bo4bo4bo3bo2bo$2obo4bo2b3o2bo4bob2o$
3b2obo4bobo4bob2o!

[Sokwe]

so, i almost had a p15n glider reflector, and almost gotten my own p15 glider gun

Code: Select all

x = 81, y = 69, rule = B3/S23
67b2o$67bo$69bob2o$68b2obo$73bo2bo$68b3ob5o$67b2o$68b2o2b3o$66b3o2bo2b
o$61b2o2bob2o3b2o$61b2obobo$65b2o4$71bo6bo$60bo9b2o6b2o$59bobo7b3o6b3o
$9bo49bobo8b2o6b2o$8bobo49b2o9bo6bo$7bo3bo$7bo3bo$7bo3bo$7bo3bo38b3o$
7bo3bo6bo33bo5b2o$7bo3bo5bobo2b2o27bo5bobo6b2o$8bobo6bobo2b2o23bo11bo
5b2o$obo6bo8bo28b2o18bo$b2o24b2o17bobo5b2o$bo25b2o26b2o12b3o$5bo10bo
37bo14bo$6bo9bo4b3o46bo$4b3o6b3o5bo2bo$14bo7b2o$7bo6b2o$7bo3b2ob3o$8bo
3bo2b2o6bobo$13b2ob3o4b2obo40b2o$17bobo6bo40bo$6bo2bo9bo6b2o41bob2o$
19b2o47b2obo$5bo4bo43bo18bo2bo$3b3ob2ob3o40b3o12b3ob5o$2bo3bo2bo3bo38b
2ob2o10b2o$2b2ob2o2b4obo36b3ob3o10b2o2b3o$3bobo3bo4bo36b3ob3o8b3o2bo2b
o$3bobo4bobobobo34b3ob3o3b2o2bob2o3b2o$4bo5bo2bob2o34b3ob3o3b2obobo$
11bobo38b2ob2o8b2o$12b2o39b3o$54bo2$71bo6bo$55bo4bo9b2o6b2o$54bo4bobo
7b3o6b3o$54b3o2bobo8b2o6b2o$60b2o9bo6bo$52bo$50b2o$51b2o2$58b2o$57bobo
6b2o$59bo5b2o$67bo$54b2o$55b2o12b3o$54bo14bo$70bo!

Here is an absurdly large solution the p15 independent reflector partial on the left, found with a combination of LLS and JLS:

Code: Select all

x = 73, y = 95, rule = B3/S23
37b2o$37bo$34b2obo$34bobo$31b2obo6bo$32bo2bo3b3o$32bob2o2bo$33bo5bo$
27bo11bo$26bobo7b2obobo$26bobo7bobob2o$27bob2o5bobo$29bo3b2obobo$29bob
o4bob2o$28b2obo4bo2bo$26bo2bobobobob2o$26b2o3b2o2bobo$30bo2bo3bo$29bo
5bobobo$28bo9bobo$29b2o3b4o2bo$25bo11bobo$24bobo4b2ob3o2b2o$25b2o3bo5b
obo$29b3obobo2bo$25b3obo2bo2bobo$24bo2b3o5bob2o$23bob2o2bo4b2o3bo$23bo
bo3b2o5b4o$21b2obobob2o2bob2o$22bobo4bob2obo2bo$21bo2bo3bo3b2o2b2o$21b
3o2bobobo$24b5o$23bo6b2o2bob2o$22bob2ob2o2b2o4bo$22bobo7bo2bobob2o$20b
2o2bobo4bo3bobo2bo$19bobobo2bob2o2bo2bob2o$20bo2bobo2b2o5bobo$23bo5b3o
bo3bo$bo22b2o5bobob2o22b2o$2bo24b4o3bo24bo2bo$3o24b2ob2o3b4o21b3o$20bo
10bobobo2bo$4bo14bobo4bo2bob4o10b2o11b7o$5b2o11bo3bo3bo4bo5bo2bob2o2bo
11bo2bo2bo$4b2o12bo3bo4b2o2bob5o2b2ob2o22bo$18bo3bo7b2obo4b2o5b4o18bob
o2bo$18bo3bo7bo2bo2b2o2bob2o4bo5b4ob2o4bo3b4o$18bo3bo5b2obo4bo2b2obob
2o5bo3b3o4bob4o$18bo3bo9bo3b2o2bobo3bo3bobo6b3o2bo3b3o$19bobo4bo3bob2o
2b3o3bobobo3bo2bo8bobob2o2bo$11bobo6bo4bo4bo3bo4b2o5b3o4b2o7bob2obo$
12b2o11bo3b2ob2o4bo6b4o3b2o7b2o$12bo13b4o8bo2bobo6bo2bob2o5bo$16bo12b
2obo4b2obo2bo4b2ob2o2bobo2bo$17bo11bo8b2ob3o5bobo3bob5o$15b3o6b3o2b3ob
2o3bo3b2o5bo2bo3bo$25bo3b2o2b2o3bob4obo2b2o3bo3bobo$18bo6b2o7b2ob2o3bo
4bo2b3o5b2o$14bo3bo3b2ob3o6bo3b2ob2ob2o3bo$13bo5bo3bo2b2o5bo4bobo3b4o
2bo$13b3o8b2ob3o4b5obob2o2b2ob2o$28bobo8bobo3bo$11bo5bo2bo9bo5b2o3bo4b
5o$9b2o19b2o4bob3ob5obo2bo$10b2o4bo4bo18bo3bobo3bo$14b3ob2ob3o13b2obob
obob4o$13bo3bo2bo3bo12bo2b2o$13b2ob2o2b4obo13bo4b2o2b2o$14bobo3bo4bo
14b3obo4bo$14bobo4bobobobo9b3o2bo3b3o3bo$15bo5bo2bob2o9bo2b2obo2bo2b4o
$22bobo14bo3b6o$23b2o15b2o3bo3b2o$41b3o2b3o2bo$39bo4b2o4b2o$37b5o3b2ob
2o$36bo5b2obo3bo$37bob4o3bobo$38b2o4bobob2o$46bo$38b2o6bob2o$36bo2bo3b
2obo2bo$36b2obob2obob2o$39bo2bobo$39b2o3bo$42b2o$39b4o3b2o$39bo2bobo2b
o$35b2o3bobob2o$35bo2bobo2bo$37b2o2bobo$40b2ob2o!

Obviously, smaller solutions exist, but I don't intend to search for them right now.

[Timelord Missionary]

[...]

Here is an absurdly large solution the p15 independent reflector partial on the left, found with a combination of LLS and JLS:

Code: Select all

x = 73, y = 95, rule = B3/S23
37b2o$37bo$34b2obo$34bobo$31b2obo6bo$32bo2bo3b3o$32bob2o2bo$33bo5bo$
27bo11bo$26bobo7b2obobo$26bobo7bobob2o$27bob2o5bobo$29bo3b2obobo$29bob
o4bob2o$28b2obo4bo2bo$26bo2bobobobob2o$26b2o3b2o2bobo$30bo2bo3bo$29bo
5bobobo$28bo9bobo$29b2o3b4o2bo$25bo11bobo$24bobo4b2ob3o2b2o$25b2o3bo5b
obo$29b3obobo2bo$25b3obo2bo2bobo$24bo2b3o5bob2o$23bob2o2bo4b2o3bo$23bo
bo3b2o5b4o$21b2obobob2o2bob2o$22bobo4bob2obo2bo$21bo2bo3bo3b2o2b2o$21b
3o2bobobo$24b5o$23bo6b2o2bob2o$22bob2ob2o2b2o4bo$22bobo7bo2bobob2o$20b
2o2bobo4bo3bobo2bo$19bobobo2bob2o2bo2bob2o$20bo2bobo2b2o5bobo$23bo5b3o
bo3bo$bo22b2o5bobob2o22b2o$2bo24b4o3bo24bo2bo$3o24b2ob2o3b4o21b3o$20bo
10bobobo2bo$4bo14bobo4bo2bob4o10b2o11b7o$5b2o11bo3bo3bo4bo5bo2bob2o2bo
11bo2bo2bo$4b2o12bo3bo4b2o2bob5o2b2ob2o22bo$18bo3bo7b2obo4b2o5b4o18bob
o2bo$18bo3bo7bo2bo2b2o2bob2o4bo5b4ob2o4bo3b4o$18bo3bo5b2obo4bo2b2obob
2o5bo3b3o4bob4o$18bo3bo9bo3b2o2bobo3bo3bobo6b3o2bo3b3o$19bobo4bo3bob2o
2b3o3bobobo3bo2bo8bobob2o2bo$11bobo6bo4bo4bo3bo4b2o5b3o4b2o7bob2obo$
12b2o11bo3b2ob2o4bo6b4o3b2o7b2o$12bo13b4o8bo2bobo6bo2bob2o5bo$16bo12b
2obo4b2obo2bo4b2ob2o2bobo2bo$17bo11bo8b2ob3o5bobo3bob5o$15b3o6b3o2b3ob
2o3bo3b2o5bo2bo3bo$25bo3b2o2b2o3bob4obo2b2o3bo3bobo$18bo6b2o7b2ob2o3bo
4bo2b3o5b2o$14bo3bo3b2ob3o6bo3b2ob2ob2o3bo$13bo5bo3bo2b2o5bo4bobo3b4o
2bo$13b3o8b2ob3o4b5obob2o2b2ob2o$28bobo8bobo3bo$11bo5bo2bo9bo5b2o3bo4b
5o$9b2o19b2o4bob3ob5obo2bo$10b2o4bo4bo18bo3bobo3bo$14b3ob2ob3o13b2obob
obob4o$13bo3bo2bo3bo12bo2b2o$13b2ob2o2b4obo13bo4b2o2b2o$14bobo3bo4bo
14b3obo4bo$14bobo4bobobobo9b3o2bo3b3o3bo$15bo5bo2bob2o9bo2b2obo2bo2b4o
$22bobo14bo3b6o$23b2o15b2o3bo3b2o$41b3o2b3o2bo$39bo4b2o4b2o$37b5o3b2ob
2o$36bo5b2obo3bo$37bob4o3bobo$38b2o4bobob2o$46bo$38b2o6bob2o$36bo2bo3b
2obo2bo$36b2obob2obob2o$39bo2bobo$39b2o3bo$42b2o$39b4o3b2o$39bo2bobo2b
o$35b2o3bobob2o$35bo2bobo2bo$37b2o2bobo$40b2ob2o!

Obviously, smaller solutions exist, but I don't intend to search for them right now.

Slight reduction on the top due to recognition of pentant:

Code: Select all

x = 80, y = 98, rule = B3/S23
3$35bo$35b3o$38bo3b2o$37b2o4bo$31bo11bob2o$30bobo7b2obo2bo$30bobo7bob
ob2o$31bob2o5bobo$33bo3b2obobo$33bobo4bob2o$32b2obo4bo2bo$30bo2bobobo
bob2o$30b2o3b2o2bobo$34bo2bo3bo$33bo5bobobo$32bo9bobo$33b2o3b4o2bo$29b
o11bobo$28bobo4b2ob3o2b2o$29b2o3bo5bobo$33b3obobo2bo$29b3obo2bo2bobo$
28bo2b3o5bob2o$27bob2o2bo4b2o3bo$27bobo3b2o5b4o$25b2obobob2o2bob2o$26b
obo4bob2obo2bo$25bo2bo3bo3b2o2b2o$25b3o2bobobo$28b5o$27bo6b2o2bob2o$26b
ob2ob2o2b2o4bo$26bobo7bo2bobob2o$24b2o2bobo4bo3bobo2bo$23bobobo2bob2o
2bo2bob2o$24bo2bobo2b2o5bobo$27bo5b3obo3bo$5bo22b2o5bobob2o22b2o$6bo24b
4o3bo24bo2bo$4b3o24b2ob2o3b4o21b3o$24bo10bobobo2bo$8bo14bobo4bo2bob4o
10b2o11b7o$9b2o11bo3bo3bo4bo5bo2bob2o2bo11bo2bo2bo$8b2o12bo3bo4b2o2bo
b5o2b2ob2o22bo$22bo3bo7b2obo4b2o5b4o18bobo2bo$22bo3bo7bo2bo2b2o2bob2o
4bo5b4ob2o4bo3b4o$22bo3bo5b2obo4bo2b2obob2o5bo3b3o4bob4o$22bo3bo9bo3b
2o2bobo3bo3bobo6b3o2bo3b3o$23bobo4bo3bob2o2b3o3bobobo3bo2bo8bobob2o2b
o$15bobo6bo4bo4bo3bo4b2o5b3o4b2o7bob2obo$16b2o11bo3b2ob2o4bo6b4o3b2o7b
2o$16bo13b4o8bo2bobo6bo2bob2o5bo$20bo12b2obo4b2obo2bo4b2ob2o2bobo2bo$
21bo11bo8b2ob3o5bobo3bob5o$19b3o6b3o2b3ob2o3bo3b2o5bo2bo3bo$29bo3b2o2b
2o3bob4obo2b2o3bo3bobo$22bo6b2o7b2ob2o3bo4bo2b3o5b2o$18bo3bo3b2ob3o6b
o3b2ob2ob2o3bo$17bo5bo3bo2b2o5bo4bobo3b4o2bo$17b3o8b2ob3o4b5obob2o2b2o
b2o$32bobo8bobo3bo$15bo5bo2bo9bo5b2o3bo4b5o$13b2o19b2o4bob3ob5obo2bo$
14b2o4bo4bo18bo3bobo3bo$18b3ob2ob3o13b2obobobob4o$17bo3bo2bo3bo12bo2b
2o$17b2ob2o2b4obo13bo4b2o2b2o$18bobo3bo4bo14b3obo4bo$18bobo4bobobobo9b
3o2bo3b3o3bo$19bo5bo2bob2o9bo2b2obo2bo2b4o$26bobo14bo3b6o$27b2o15b2o3b
o3b2o$45b3o2b3o2bo$43bo4b2o4b2o$41b5o3b2ob2o$40bo5b2obo3bo$41bob4o3bo
bo$42b2o4bobob2o$50bo$42b2o6bob2o$40bo2bo3b2obo2bo$40b2obob2obob2o$43b
o2bobo$43b2o3bo$46b2o$43b4o3b2o$43bo2bobo2bo$39b2o3bobob2o$39bo2bobo2b
o$41b2o2bobo$44b2ob2o!

By the way, that other component also looks familiar. I think it was first spotted at the back of another sparker or something, and somebody -tho I don't remember who- dimerized it using Montana. The stabilization in your reflector is smaller, however. Here are both, for your curiosity:

Code: Select all

x = 19, y = 34, rule = B3/S23
3$11b2o$12bo$12bob2o$13bobo$15bob2o$2b2o10bo2bo$bo2bo9bo2bo$bobo7bo2b
3o$2b2ob2obo3bo$4b2obobobo2b3o$2b2o2bo2bo4bo2bo$bo2bobo7bo2bo$2bobobo
bo6bob2o$3bo3bobo3bobo$8b2o2bob2o$12bo$11b2o$bobo3b2o$b2obobobo$4bobo
$b2obo2bo$bobob3o$3bobo$3b2o2b3o$4bo2bo2bo$b3o3bo2bo$bo6bob2o$6bobo$5b
ob2o$5bo$4b2o!

[Sokwe]

p16n glider reflector:

Code: Select all

x = 32, y = 52, rule = B3/S23
5bo$3bobo$4b2o2$9bo$7bobo$8b2o2$13bo$11bobo$12b2o2$17bo$15bobo$16b2o4$
30b2o$23b2o5bo$b2o22bo2bobo$b2o12b3o10b2o$3b3o9b3o$3bo11b3o6bo$b3o8b3o
9b2o$b2o9b3o11bo3bo$bo10b3o7b3obo2bobo$2bo16b2o2bo2bo3bo$7b2o9bobo5bo$
b2o4b2o11bo2bo2bo$24b2o$2b2o11b2o$o2bo3b2o5bobo$o2bo3bob2o5bo$2b2o4b3o
2$b2o18b2o$6bo7bo5bobo$2bo2bobo5b3o4bobob2o$bo4bo5b2obo5bobobo$b2o20bo
$b3o18bo2bo$3bo18bo$3b3o10b2o4bo$b2o7b2o5b2o3bo4bo$b2o13b2o4bo3bobo$
16bo6bo2b2obo$27bobo$11b2o10b4ob3o$12bo9bo7bo$9b3o11b3ob3o$9bo15bobo!

The p16 gun can be replaced with a small p4 oscillator found with JLS:

Code: Select all

x = 29, y = 38, rule = B3/S23
2bo$obo$b2o2$6bo$4bobo$5b2o2$10bo$8bobo$9b2o2$14bo$12bobo$13b2o4$27b2o
$20b2o5bo$22bo2bobo$12b3o10b2o$12b3o$12b3o6bo$9b3o9b2o$9b3o11bo3bo$9b
3o7b3obo2bobo$16b2o2bo2bo3bo$15b3o5bo$16b2o2bo2bo$15bobo3b2o$14b2ob2o$
17bobo$13bobobob3o$11b3o2bo5bo$10bo3b2o5b2o$11b3o$13bo!

[iNoMed]

Here's an 80-cell period-24 honey farm hassler variant (specifically, a smaller stabilisation of the variant from the p24 gliderless LWSS gun) using the period-3 versatile catalyst:

Code: Select all

x = 30, y = 23, rule = B3/S23
13bo6bo4bo2bo$11bobo4b3o4bo$12bobo2bo6bo4bo$6b2o4bo4b2o4bobo2b2o$7bo
13b2obo$7bobo$8b2o5b2o$14bo2bo3bo2bo$13b2ob2o5b2o$14bobo$15bo4$5b3ob2o
3b2o$b2o7bo$2bo2bob3o$o4bobo$4o2bo$6bo$2b4o$2bo2bobo$6b2o!

[Sokwe]

An idea that might allow for a p14 (p14n) glider reflector and it simply requires finding a p7 sparker:

Code: Select all

x = 31, y = 16, rule = B3/S23
13bo$12bo$12b3o14bo$27b2o$9bo18b2o$9bobo$9b2o12b2o$23bo$23bobo$4b2o5b
2o15b2o$3bobo4b4o13b4o$5bo3bo2b2o5b2o5bo2b2o$9bo10b2o4bo$3o5bo10bo5bo$
2bo$bo!

This is definitely solvable. Here are some promising partial results:

Code: Select all

x = 89, y = 47, rule = B3/S23
4bo$3b2o31bo17bo$3bobo30bobo14b2o31bo$36b2o15bobo30bobo$7b2o24bo52b2o$
6b2o24bo24b2o24bo$8bo23b3o21b2o24bo$11bo46bo23b3o$10b2o17bo31bo$10bobo
16bobo28b2o17bo$29b2o29bobo16bobo$14b2o10bo52b2o$13b2o10bo38b2o10bo$
15bo9b3o35b2o10bo$18bo11b2o33bo9b3o$17b2o3bo6bobo36bo$17bobo2bobo4bo
37b2o3bo$22b2o4b2o37bobo2bobo$25b2o45b2o4b2o$18b2o4b6o45b2o2bo$17bobo
3b2o5bo37b2o4b5o$19bo3b2o2b3obo35bobo3b2o$26bo2bobo37bo3b2o2b4o$14b3o
12bob2o43bo4bo$16bo4b2o4b2obo2bo30b3o12b2obo$15bo3bo2bo4bo2bob2o32bo
10b2obo2bo$11b2o6b2o4b2o3bo34bo6b2o3b2obob2o$10bobo12bo3b2o30b2o8bobo
6bo$12bo47bobo8bo8bo$32bo29bo7b2o5bo2bobo$7b3o14b3o3b3o43bobobob3o$9bo
16bo2bo27b3o15bob3obo3bo$8bo21bo28bo15bo6b2o2bo$4b2o21bob2o27bo13b2obo
7bob2o$3bobo18bo2b2o25b2o16b2ob2o6bo$5bo15b2o2bo3b4o20bobo24b2obob2o$
21bo4b2obo2bo22bo23b2o2bo2bo$3o15b2obo3bo2bo50b2o3bo$2bo16bob2ob2o24b
3o29bob2o$bo16bo4bo2b2o24bo26b3o2bo$19b3ob2o26bo26bo3bobo$21bo4b2o50bo
5bobo$22bo3b2o2bo45b2o2bobo2bobo$23bo5bobo43bo2b2o3b2o2bo$75b2o3b2o3b
2o$77b2o2bob2o$77bo8b3o!

I don't have time to work on this now, so I welcome anyone else to solve this.

Edit: here is a zip archive containing the JLS status file used with the recent update to JLS-to-LLS to find the left-hand partial result above:

jls-to-lls-p14-reflector-setup.zip

(6.03 KiB) Downloaded 32 times

Additionally, here is another partial result that shows one way in which the left-hand partial above can be extended:

Code: Select all

x = 39, y = 62, rule = B3/S23
4bo$3b2o31bo$3bobo30bobo$36b2o$7b2o24bo$6b2o24bo$8bo23b3o$11bo$10b2o
17bo$10bobo16bobo$29b2o$14b2o10bo$13b2o10bo$15bo9b3o$18bo11b2o$17b2o3b
o6bobo$17bobo2bobo4bo$22b2o4b2o$25b2o$18b2o4b6o$17bobo3b2o5bo$19bo3b2o
2b3obo$26bo2bobo$14b3o12bob2o$16bo4b2o4b2obo2bo$15bo3bo2bo4bo2bob2o$
11b2o6b2o4b2o3bo$10bobo12bo3b2o$12bo2$7b3o14b3o$9bo16bo$8bo19b3o2b2o$
4b2o18b5obo3bo$3bobo19bo2bobobo$5bo19bob2obob2o$19b2o3bo4bo2bo$3o16bob
o5b2o3bo$2bo18bo2bo4b3o$bo19b2o2bobobo$23b2o4bo$21b2obo2bobob2o$20bobo
4b3o2bo$20bo3bobo3bo$21b3ob3ob2obo$24bo6bobo$23bo2b2o3bo2bo$22bobo2b2o
b2ob2o$22bo4b2o4bo$19bo3bo3bob3obo$19b4o5bo2bob2o$29b2o3bo$21b2o3b3obo
b2o$21bo7bo2bo$22b5obo3bo$25b2o2b3o$22b3o3bo$22bo2bo4b2o$23bo3b2o2bo$
19b2o4b2o2b2o$19bo2bo3b2o2bobob2o$20b3ob2ob2obob2obo!

This is the last partial I intend to post on this problem, as I have stopped my searches.

[C_R_116]

P96 Wing hassler:

Code: Select all

x = 48, y = 34, rule = B3/S23
40b2o$40bob2o$2b4o35bo2bo$bo4bob2o26bo4bo2bo$bo4bo3bo24bobo3bo2bo$4b2o
4bo25b2o3b3o$b2o4bo2bo$o2bo3bo2bo25b2o3b3o$o2bo4b2o25bobo3bo2bo$o4b2o
29bo4bo2bo$o3bo4bo31bo2bo$b2obo4bo30bob2o$5b4o31b2o2$19b2o$19bo2bo$19b
o2bo3b2o$20b2o3bo2bo$25bo2bo$27b2o2$6b2o31b4o$4b2obo30bo4bob2o$3bo2bo
31bo4bo3bo$3bo2bo4bo29b2o4bo$3bo2bo3bobo25b2o4bo2bo$4b3o3b2o25bo2bo3bo
2bo$37bo2bo4b2o$4b3o3b2o25bo4b2o$3bo2bo3bobo24bo3bo4bo$3bo2bo4bo26b2ob
o4bo$3bo2bo35b4o$4b2obo$6b2o!

Edit: P49 Pi hassler:

Code: Select all

x = 28, y = 58, rule = B3/S23
16bobo$13bo2b2obo$13b3o3bo$17b2ob2obo$15b2obobob2o$15bo$16b2obo$3bo2bo
6b3o3bo$7bo5bo2b2o$2bo5bo5bobo$2b2o4bo4b2obob2ob2ob2o$7bo5bo2bo3bobob
2o$6bo7b2o4bobo$5b4obo5b5ob4o$5bo3bo6bo4bo4bo$3bo3bo9b3obob3o$2bob4o
11b2ob2o$6bo$5bo$4bo4b2o$4bo5bo$5bo$6bo2bo5$19b3o4b2o$6b3o10bo6b2o$2o
6bo10b3o$2o4b3o5$18bo2bo$22bo$17bo5bo$17b2o4bo$22bo$21bo$4b2ob2o11b4ob
o$2b3obob3o9bo3bo$bo4bo4bo6bo3bo$2b4ob5o5bob4o$5bobo4b2o7bo$2b2obobo3b
o2bo5bo$2b2ob2ob2obob2o4bo4b2o$11bobo5bo5bo$10b2o2bo5bo$8bo3b3o6bo2bo$
8bob2o$12bo$4b2obobob2o$4bob2ob2o$8bo3b3o$8bob2o2bo$9bobo!

Edit 2: P105 Pi hassler:

Code: Select all

x = 34, y = 54, rule = B3/S23
20bo$20bo$19b3o2$12bo17bo$11bobo5b3o8bo$20bo8bobo$20bo9bo$11b3o6bo9bo$
3b3o5b3o6bo9bo$2bo3bo5bo6b3o8bo$bo5bo21bobo$30bo$o7bo3bo6b3o8bo$o7bo2b
3o6bo$11b3o6bo$bo5bo$2bo3bo$3b3o5bobo$12bo5$22b2o$10b2o9bobo$10bobo8bo
$12bo8bobo$10bobo9b2o$10b2o5$21bo$20bobo5b3o$27bo3bo$26bo5bo$13bo6b3o$
13bo6b3o2bo7bo$3bo8b3o6bo3bo7bo$3bo$2bobo21bo5bo$3bo8b3o6bo5bo3bo$3bo
9bo6b3o5b3o$3bo9bo6b3o$3bo9bo$2bobo8bo$3bo8b3o5bobo$3bo17bo2$12b3o$13b
o$13bo!

[400spartans]

An idea that might allow for a p14 (p14n) glider reflector and it simply requires finding a p7 sparker:

Code: Select all

x = 31, y = 16, rule = B3/S23
13bo$12bo$12b3o14bo$27b2o$9bo18b2o$9bobo$9b2o12b2o$23bo$23bobo$4b2o5b
2o15b2o$3bobo4b4o13b4o$5bo3bo2b2o5b2o5bo2b2o$9bo10b2o4bo$3o5bo10bo5bo$
2bo$bo!

This is definitely solvable. Here are some promising partial results:

Code: Select all

x = 89, y = 47, rule = B3/S23
4bo$3b2o31bo17bo$3bobo30bobo14b2o31bo$36b2o15bobo30bobo$7b2o24bo52b2o$
6b2o24bo24b2o24bo$8bo23b3o21b2o24bo$11bo46bo23b3o$10b2o17bo31bo$10bobo
16bobo28b2o17bo$29b2o29bobo16bobo$14b2o10bo52b2o$13b2o10bo38b2o10bo$
15bo9b3o35b2o10bo$18bo11b2o33bo9b3o$17b2o3bo6bobo36bo$17bobo2bobo4bo
37b2o3bo$22b2o4b2o37bobo2bobo$25b2o45b2o4b2o$18b2o4b6o45b2o2bo$17bobo
3b2o5bo37b2o4b5o$19bo3b2o2b3obo35bobo3b2o$26bo2bobo37bo3b2o2b4o$14b3o
12bob2o43bo4bo$16bo4b2o4b2obo2bo30b3o12b2obo$15bo3bo2bo4bo2bob2o32bo
10b2obo2bo$11b2o6b2o4b2o3bo34bo6b2o3b2obob2o$10bobo12bo3b2o30b2o8bobo
6bo$12bo47bobo8bo8bo$32bo29bo7b2o5bo2bobo$7b3o14b3o3b3o43bobobob3o$9bo
16bo2bo27b3o15bob3obo3bo$8bo21bo28bo15bo6b2o2bo$4b2o21bob2o27bo13b2obo
7bob2o$3bobo18bo2b2o25b2o16b2ob2o6bo$5bo15b2o2bo3b4o20bobo24b2obob2o$
21bo4b2obo2bo22bo23b2o2bo2bo$3o15b2obo3bo2bo50b2o3bo$2bo16bob2ob2o24b
3o29bob2o$bo16bo4bo2b2o24bo26b3o2bo$19b3ob2o26bo26bo3bobo$21bo4b2o50bo
5bobo$22bo3b2o2bo45b2o2bobo2bobo$23bo5bobo43bo2b2o3b2o2bo$75b2o3b2o3b
2o$77b2o2bob2o$77bo8b3o!

Completion of the first partial:

Code: Select all

x = 36, y = 87, rule = B3/S23
bo$2o31bo$obo30bobo$33b2o$4b2o24bo$3b2o24bo$5bo23b3o$8bo$7b2o17bo$7bob
o16bobo$26b2o$11b2o10bo$10b2o10bo$12bo9b3o$15bo11b2o$14b2o3bo6bobo$14b
obo2bobo4bo$19b2o4b2o$22b2o$15b2o4b6o$14bobo3b2o5bo$16bo3b2o2b3o2bo$
23bo2bob2o$11b3o12bo$13bo4b2o4b2ob2obo$12bo3bo2bo4bo2bob2o$8b2o6b2o4b
2o3bo$7bobo12bo3b2o$9bo$29bo$4b3o14b3o3b3o$6bo16bo2bo$5bo21bo$b2o21bob
2o$obo18bo2b2o$2bo19bo3b2o$23b2obo$28bo$16bo3b8obo$15bobobo3bo4bo$15bo
bobo3b5o$14b2ob3o3bobo$16bo2bobobo$16bobo4b2o$13b2obo2b3o$13bo2b2o3b4o
$15bo2bo3bo2bo$13bob2ob2o4b2o$13b2o3bo$16b2ob2o$13b3o3b2o3bo$13bo2bo6b
obo$16bo7bobo$17b3ob2obobo$20bobobob2o$15b6o4bo$14bo6b3obo$14bob4o4bo$
15bo3b2ob2o$17bobo4b3o$16b3ob4o2bo$15bo8bo$14bob4ob2ob2o$14bobo6bo$13b
2obo4bobo$13bo2bobo4b2o$14b2o2bobobo$16b2o2bobo$16bo3b2o$14bobo$14b2o
4b2o$20bobob2o$22bob2o$20b3o$19bo3b3o$21b2o2bo$17b3o2bobo$16bo2b4ob2o$
16bobo3bobo$15b2o2b3o2bo$14bo3b2obobo$15b3o5b2o$17bob2obo2bo$18b2o3b2o
$20b3o$16b4o2bo$16bo2bo!

[WhiteHawk]

[/code]

This is definitely solvable. Here are some promising partial results:

Code: Select all

Completion of the first partial:

Code: Select all

For completeness, p14 independent glider reflector

Code: Select all

x = 135, y = 83, rule = B3/S23
38bo$39bo$37b3o2$42bo$40bobo$41b2o$45bo$46bo$44b3o2$49bo44bobo$47bobo
43bob2o$48b2o43bo$52bo38b2ob3o$53bo36bobobo2bo$51b3o36bo2b5o$89b2o2b2o
$90bobo3b2o$90bobo2bo2bo$87b2obo3bo2b2o$59bo28bobo$60bo27bobo3bo$58b3o
26b2obob2o$88bobo$63bo24bob2o$61bobo21b2obo4bo$21b2o12b2ob2ob2o19b2o19b
o2bobob2ob2o$6bo9b2o2bob3o4b2o5bobo3bo2bo20bo16b2o3bobo2bo$5bobo8bo3b
o4bo2bo2bo4bo2b2o4b3o19bo19bo2b2obo$2o3bob3o7b3ob4obo2bobo2b2obobob4o
3bo11b2o3b3o19b2o2b3o$bo2b2o4bo8bo4bob2obobobo3bo3bo3b3o12bo32bo3b2o$
bobo2bobobo9b2o2bobo2bobobo4b3o2bobo16bo24b5o2b2o2bo$2ob2ob2ob2obo11b
o2b3obobo2b2obo2bob4o13b2o6b3o14bo5b6o$2bobo2bobo3bob2ob3o5bobo2b2o3b
2o4bo5bo16b2o2bo16bo2b5o6bo28b2o$2bo3b2obobobo2bobo3bobobo3bo2bo7b2ob
o3bo3bo3bo8b3o2bo14b2obo2bo3b6o29bo$b2obo3b4ob3o3b2o3bobobobob2o6b2o6b
o2bo4bo2b2o6b2o4b2o10bo2b2obobo34bo$3bob2o5bo8b3o2bobobo4bo5bob6obo4b
2o3bo3bo2b2o4bobo10b2o2b4o4b2obo22b2obob4o$3bobob4obob2o5bo2b2obobo2b
3obo2bobobo2bobobob2o7b2o2bobo5bo14b2o8bob2o18b2o3bobobo3bo$4bo4bob2o
b2o8bo2bo2b2o3bo3b2o4b2obo3bo9bo2bobobo18bo6b3o18b2o2bo2bobobo4b2o$26b
2o4b3o11bobob2obobo3bo3b3obob3o4b3o10bo25bo2bobob2obo4bo$32bo13bobo2b
ob2obo2b4o3bo5bo3bo9b3o13bo6bo4bo2b2obo2bobob4ob2o$47bobo6bo5bobo6b2o
4bo8bo2b3o9bobo4bobo4b2o4b2ob2o5b2obo$48bo7b2o3bo2b2o14b2o6bo3b4o5bob
3o2bobo6b3obo4bob2o4bo$61b2o17bobo6b3ob2o5b2o4bob2o5b2o2b2ob2o2bobob2o
bo$80bo10bo10bobobo9bo5bobobobo2b2o$94b3o5bo3bo5b2ob2o7bo2bobo$83b3o13b
o3b3o5bo2bob2o2b3obo3bo$83bo13b2o3b2o4bob2o3bo3bo3bo$84bo8bo5b5o2bobo
2b3o4b2obo$87b2o4b2o2bo2bo6bo2b2obo5bob2o$87bobo5b2o4b2o3bo3b2o5bobob
o$87bo7b3o2bo6bo2bo2bo5bobo2bo$95b2o2bob6o4bo7bobobobo$90b3o2bobobobo
5b5ob3o5bobo2bo$90bo5b2obo4b2obo4bo3bo5bobobo$91bo7bo2bo2bobob2obob2o
8bob2o$84bo14bobob2o3bobobobo9bo$83bobo12b2obo10bobo3bo4b2o$84bo2bo2b
o6bo3b4o6bobo3bob2obo$88bo3bo3b3obo4bo5bo2b4obob2o$88bo3bo4bo2b2obo2b
o3b2o7bo$91bo6b2obo4bobo3b3ob2ob4o$99bo2b2o2bob4o2bobobo3bo$85bo13bob
o4bobo2bo4bo4bo$84b3o13b2ob4obobo5bo2bo2b3o$76b2o5b2ob2o14bo4bob2obob
obob4o2bo$76bobo4bo3bobo12bobo2bo3bob2obo5b2o$77b2o2bo3b2o3b2o11b2o3b
2obo4bo2bobo$73b2o5bo5b2o4bo16bobo4bo2bobo$72bobo6bo4b2o5bo15bobob2ob
ob2obob2o$72bo9b2o3b2o3bo2b2o3b2o8bobobobo2bobob2o$71b2o11bobo3bo4bob
o2b2o9bo2bo2bobobo$86b2ob2o5b2o16b6obo$87b3o29bob2o$88bo7b2o3b2o13b3o
4bo$96bo4bo13bo2bobobobo$98bo3b3o10b2o2bo2bo2bo$97b2o5bo8b2o2bo2b2o2b
2o$112bo2b5o$113bobobobo$112b2obobobob2o$116b2ob2obo!

[iNoMed]

Edit 2: P105 Pi hassler:

Code: Select all

snip

Large reduction to the p105 Pi hassler by noticing that a junk blinker can clean up after itself:

Code: Select all

x = 46, y = 28, rule = B3/S23
33bo4bo$14bo2bo13b2ob4ob2o$14bo18bo4bo$14bo5bo$21bo$18bo$20bo2bo$21b3o
$22bo9bo2bo4bo2bo$30b3o2b6o2b3o$32bo2bo4bo2bo7$2bo2bo4bo2bo$3o2b6o2b3o
$2bo2bo4bo2bo9bo$22b3o$22bo2bo$27bo$24bo$25bo5bo$7bo4bo18bo$5b2ob4ob2o
13bo2bo$7bo4bo!

[Entity Valkyrie 2]

An idea that might allow for a p14 (p14n) glider reflector and it simply requires finding a p7 sparker:

Code: Select all

x = 31, y = 16, rule = B3/S23
13bo$12bo$12b3o14bo$27b2o$9bo18b2o$9bobo$9b2o12b2o$23bo$23bobo$4b2o5b
2o15b2o$3bobo4b4o13b4o$5bo3bo2b2o5b2o5bo2b2o$9bo10b2o4bo$3o5bo10bo5bo$
2bo$bo!

This is definitely solvable. Here are some promising partial results:

Code: Select all

x = 89, y = 47, rule = B3/S23
4bo$3b2o31bo17bo$3bobo30bobo14b2o31bo$36b2o15bobo30bobo$7b2o24bo52b2o$
6b2o24bo24b2o24bo$8bo23b3o21b2o24bo$11bo46bo23b3o$10b2o17bo31bo$10bobo
16bobo28b2o17bo$29b2o29bobo16bobo$14b2o10bo52b2o$13b2o10bo38b2o10bo$
15bo9b3o35b2o10bo$18bo11b2o33bo9b3o$17b2o3bo6bobo36bo$17bobo2bobo4bo
37b2o3bo$22b2o4b2o37bobo2bobo$25b2o45b2o4b2o$18b2o4b6o45b2o2bo$17bobo
3b2o5bo37b2o4b5o$19bo3b2o2b3obo35bobo3b2o$26bo2bobo37bo3b2o2b4o$14b3o
12bob2o43bo4bo$16bo4b2o4b2obo2bo30b3o12b2obo$15bo3bo2bo4bo2bob2o32bo
10b2obo2bo$11b2o6b2o4b2o3bo34bo6b2o3b2obob2o$10bobo12bo3b2o30b2o8bobo
6bo$12bo47bobo8bo8bo$32bo29bo7b2o5bo2bobo$7b3o14b3o3b3o43bobobob3o$9bo
16bo2bo27b3o15bob3obo3bo$8bo21bo28bo15bo6b2o2bo$4b2o21bob2o27bo13b2obo
7bob2o$3bobo18bo2b2o25b2o16b2ob2o6bo$5bo15b2o2bo3b4o20bobo24b2obob2o$
21bo4b2obo2bo22bo23b2o2bo2bo$3o15b2obo3bo2bo50b2o3bo$2bo16bob2ob2o24b
3o29bob2o$bo16bo4bo2b2o24bo26b3o2bo$19b3ob2o26bo26bo3bobo$21bo4b2o50bo
5bobo$22bo3b2o2bo45b2o2bobo2bobo$23bo5bobo43bo2b2o3b2o2bo$75b2o3b2o3b
2o$77b2o2bob2o$77bo8b3o!

Completion of the first partial:

Code: Select all

x = 36, y = 87, rule = B3/S23
bo$2o31bo$obo30bobo$33b2o$4b2o24bo$3b2o24bo$5bo23b3o$8bo$7b2o17bo$7bob
o16bobo$26b2o$11b2o10bo$10b2o10bo$12bo9b3o$15bo11b2o$14b2o3bo6bobo$14b
obo2bobo4bo$19b2o4b2o$22b2o$15b2o4b6o$14bobo3b2o5bo$16bo3b2o2b3o2bo$
23bo2bob2o$11b3o12bo$13bo4b2o4b2ob2obo$12bo3bo2bo4bo2bob2o$8b2o6b2o4b
2o3bo$7bobo12bo3b2o$9bo$29bo$4b3o14b3o3b3o$6bo16bo2bo$5bo21bo$b2o21bob
2o$obo18bo2b2o$2bo19bo3b2o$23b2obo$28bo$16bo3b8obo$15bobobo3bo4bo$15bo
bobo3b5o$14b2ob3o3bobo$16bo2bobobo$16bobo4b2o$13b2obo2b3o$13bo2b2o3b4o
$15bo2bo3bo2bo$13bob2ob2o4b2o$13b2o3bo$16b2ob2o$13b3o3b2o3bo$13bo2bo6b
obo$16bo7bobo$17b3ob2obobo$20bobobob2o$15b6o4bo$14bo6b3obo$14bob4o4bo$
15bo3b2ob2o$17bobo4b3o$16b3ob4o2bo$15bo8bo$14bob4ob2ob2o$14bobo6bo$13b
2obo4bobo$13bo2bobo4b2o$14b2o2bobobo$16b2o2bobo$16bo3b2o$14bobo$14b2o
4b2o$20bobob2o$22bob2o$20b3o$19bo3b3o$21b2o2bo$17b3o2bobo$16bo2b4ob2o$
16bobo3bobo$15b2o2b3o2bo$14bo3b2obobo$15b3o5b2o$17bob2obo2bo$18b2o3b2o
$20b3o$16b4o2bo$16bo2bo!

A reduction of the sparker:

Code: Select all

x = 67, y = 19, rule = B3/S23
53bo$30b2ob2ob2o12bobobo$27bo2bo3bobo5b2o4b3obo2bo6b2ob2o$25b3o4b2o2bo
4bo2bo2bo4bo3bo5b2obo$11b2o11bo3b4obobob2o2bobo2bob4ob3o3b3o4bo$12bo
12b3o3bo3b2o2bobobob2obo4bo4bo3b4o$10bo18b5o2bob2obobo2bob2o2bo5b3o$
10b2o13b4ob4o2bo2bobobo2bo4bo9b3o$5bobo16bobobobo3b3o2bobo2bobo2bo3b2o
b2o4bobo$4bo2bo15b3o3b2obo6bo2bo3bo2bobo2bobo6b2o$7bo4b2ob2o4bo2bobo5b
o5b3obo3bobo3b2o2bobo$12b2o2b2o2bobobob4obo5bo4bobobo2b3o4b2obo$5bob5o
7b2o3bo4bobobo2bob3o2bobob2o2bo7bo$3bobobo2b2o6bo3bobob2o4b2o3bo3b2o2b
o2bo10b2o$b3obob3o3bo3bobob2obobo11b3o4b2o$o5bo3b4o2bob2obo2bobo13bo$
2o6bobo5bo6bobo$7b2o2bo3b2o7bo$10b2o!

The resulting independent reflector is

Code: Select all

x = 102, y = 110, rule = B3/S23
83b2ob2obo$79b2obobobob2o$80bobobobo$79bo2b5o$64b2o5bo8b2o5b2o2b2o$65b
o3b3o10bob3o2bo2bo$63bo4bo13bo5b2obo$63b2o3b2o13b5o2bo$55bo30bob2o$54b
3o6b2o16b3o2bobo$38b2o13bo3bo4bobo2b2o9bo2bo2bobobo$39bo14b2o2bo3b2o3b
2o8bobobob2obobob2o$39bobo7b3o3b2obo17bobob2obobo2bob2o$40b2o7bob2o3b
3o17bobo4bo2bobo$44b2o3bo2b2o16b2o3b2obo4bo3b2o$43bobo4bo3bo14bobo2bo
3bob2obo2bo2b2o$43b2o6b3o15bo4bob2obobob2o2b2o2bo$52bo14b2ob4obobo5bob
2o2b3o$66bobo4bobo2bo4bobob2o$66bobo2bo5b2o2bobo5bo$59bo5b2obo2bo2b2o
3b3ob2ob4o$58bo2bo3bo2b3o6b2o6b2o$54bo3bo7b2o3bo6bo2b4o3b2o$51b5obo3bo
3bo2b4o6bobo3bob2obo$50bob2o11b2obo10bobo3b2o3b2o$51bo3bo3bo6bobob2o3b
obobobo3b2o4bo$56b3o7bo2bo2bobob2obob2o4b2o2bob2o$63b2obo4b2obo4bo3bo
3b3obobo$61bo2bobobo5b5ob3o4bo2bo2bo$56bo3b2obo2bob6o6bo6b2obobo$54b2o
4bo4b2o8bo2bo9bo2bo$55b2o7b2o2b2o2bobobo3bo4b2obo$59b2obob2o3bo2bo5bo
5bobob2o$51bobo5b2o4b4o3b2ob2obob2ob2obobo$51b2o7b2o2bobo5b2o2bo2b2o5b
o3bo$52bo6b3o2bobo3bob2obo2b2o4b2ob3obo3bo$49bo8b2obo2b2o3bo3bo8bo2bob
o3bo2bobo$47b2o10bobo7b2o2bo7bo4b2o2b2obobo2b2o$48b2o6b3ob3o4b2o4bob2o
5b2o2b3o4bobob2obo$55bo2bo2b2o5bob3o2bobo6bobo6bob2o4bo$44bobo6bo2bo
11bobo4bobo4b2o3b2o3b2o4b2obo$44b2o7b3o2bo3b2o5bo6bo4bo2b2obo2bobob4ob
2o$45bo10b4ob3o18bo2bobob2obobo$42bo5b2o5bo2b2ob2o20b2o2bo2bobobob5o$
40b2o5bobo5b4obo2bobob2o18b2o3bobo5bo$41b2o4bo5b2o3bob2obob2obo22b2obo
b4o$46b2o4bo2bobobo35bo$45bo6b2obo4b2ob5o29bo$45b3o5bo2b2o3bo5bo28b2o$
35b2o5b2o4bobo2bo9b2o$36b2o4bob4ob2o3b4o5bobo$35bo6bo4bo10b2o4b2o$32bo
10b3obo6b2ob3o$32b2o5b2o2bo2bob2o4bo4bo$31bobo3bo2bo2bo4bobo4b2obo$37b
2o4bo4bo2bobobob3o$42bo4b2o3b2obo4b2o$41b5o9bob2ob2o$41b3o6bo4bobo2bo$
25bo16b2o4b3o3b2obob2o$25b2o15b2o3bo7bobob2o$24bobo21bo6bobo$44bo2b2o
5b2ob2o5b2o$21b2o34bo2bobo2bo$22b2o18b2obob2o8bobo3b2o$21bo23b3o8b2obo
bo$18bo23b3o4bo7bobob4o$18b2o17bo3bob6obo6bo3bo2bo$17bobo16bobo2b2o6bo
8b2ob3o$36bobo3bo3b3o11bo$35b2obobobobobo13bob2o$37bo4bobo16bobo$37bob
2obob2o$34b2ob2o$34bo2bo5b3o$36bo2bo2b2o2bo$34bob7o2b2o$7b2o25b2o5b2o$
8b2o27b2o3bo$7bo26b3o2bo5bo$34bo2bobo4bobo$37bobobobobobo$38b2o5bobo$
41b2ob2ob2o$2o34b5o3bobo$b2o32bo6b3obo$o34bob5o3bo$36bo3bo2b2o$38bo3bo
2b3o$37b8o2bo$36bo8bo$35bob2o3b2ob2o$35bobo3b2obo$34b2obo3bo2bo$37b2o
2b2ob2o$34b3o6bo$33bo3b2obo2bo$34bo2bo3b2o$35bobo$36bo4b4o$41bo2bo$37b
o5bo$36bobo5b3o$38bo7bo$37b2o$35bo2bobo$35b2obobobo$38bo2b2o$35b2obo$
35bobo!

[JP21]

A reduction of the sparker:

Code: Select all

rle

The resulting independent reflector is

Code: Select all

rle

I got a reduction before that:

quite useless welded sparkers alternative of the unoptimized p14n glider reflector..

Code: Select all

x = 107, y = 84, rule = B3/S23
34bobo$35b2o$35bo$38bo$39b2o$38b2o2$41bobo$42b2o$42bo5$48bobo$49b2o$
49bo$52bo$53b2o$52b2o3$9b2o3b2o12b2ob2ob2o$2b2o6bo2bob3o4b2o5bobo3bo2b
o$2bo2b2o2bo3bo4bo2bo2bo4bo2b2o4b3o55bo$4b3o3b3ob4obo2bobo2b2obobob4o
3bo11b2o39b3o$4o3bo4bobo4b2obobobo3bobo5b3o12bo39bo$o16bobo2bobob4ob2o
4bo17bo7bo29b2o$b3o5bobo3bo3bob2obo4bo2bo3b3o15b2o7bo$4bobo2bobobo5bo
4bob4obo5bo2b2o16bo31b2o$b2o6bobo2bob2ob2obo5b3obo3b4o2bo6b4o5bo7bo23b
obo$bo5bobo2b2o3bobo3bo2b2o5b2o7b4ob2o4bo2bo2bo5b2o24b2o$2bo3bob2o4b3o
2bobobo4bo5bob4o2bo10bob2ob2o5bobo$3bo2bo7bo2b2obobo2b3obo2bobobo4bo2b
2o4b5obobob2o$4bobo10bo2bo2b2o3bo3b2o4b2obobo9bobo4bobo6b2o$5bo13b2o4b
3o11bobob2obobo3bo3b3obob3o3b2o22b2o$25bo13bobo2bob2obo2b4o3bobo3bo4bo
11bo8bobo$40bo2bo5b3o5b2o2bo2b2o7bo7bobo6bo2bo$44b5o3b5o4b2o9b2o8bo7b
3o$49b3o5b4o2b3o6bobo16bo$44b2o2bo4b2obo4bo3bo17b2obo9bo$44b2o2b5obobo
2b2ob2obobo8b2o4bo12b3o$41bo12bobobobobobobobo6b2o4bo12bo2bo$39b11o2b
3obo2bo2bo3bobo8bo3bo12bobo$38bo6bo3bo2b3o2bo3b3ob2ob2o11bo5bo6b2o$38b
5o3b4o12bo2b2o2b2o11bo3bo$36b2o2bo2bo3bob2o4bo3bobo3b3o5b3o7b3o$35bo2b
o3bo7bo4bo3bobo4bob3obo4bo$36bobo3b2o14bo2bobo3bo2b3obo2b2o5bo10b2o$
35b2obobobo13bo2b2ob3o6bob3obobo4bo10bobob2o$39b2obobo10bobobo4bo5b2ob
o4b2o16b2obo2bo$43b2o10b2o2bob2o8bo2bo7bo3bo14b2o$59bobo11b10obob3o$
58b2o2bo5bo4bobo8bo4bo5bo$61b2o3b3o5b2ob2o2b3obobobo5b2o3bo$65bo3b2o3b
o2bo2bo2bobo4b2o6b2obo$66b2obo7bo3bobo2bob2o2bo8bo$67bo2b2obo2b2obobob
o3bobob2o8b2o$67bobob2o2bobob2o3bo4bo$68b3obobo2bo11bo$76bob3o4bo4b2o$
66b3o3bo3bobo2bo4b4o2bo$65bo2bo2b2ob2o2bobo9bob3o$66b2o3b3ob2obob2o3bo
bob2o4bo$70b3o3bobo4b3ob2o2b4obo$70bo2bo2bo2b4o3bo3bo4bo7bobo$74bo2b2o
4bo2bo4bo2bo7bob2o$65bo3bo4bo3bob3obob2o2b2o2b4o4bo$64bobobobo7bobo3bo
12bo2b2ob3o$55b2o6bo2bob2o2b2o5bo4bob9o2bobobo4bo$46bo2b2o4bo7bobobo3b
3o9b2obo8b2o2bob2o2b2o$46b4obo4bo7b2obo3bo3bo6bo4bobob2obo4bobo$51bo3b
2o10b2o3b4o6bob2obo5b6o2bob4o$44b7ob2o5b2o3b3ob4o6bo3bo5bobobo6b2obo3b
o$43bo4bobobob6obobo2bo4bob7o4bobobobob7obobo2bo$44b4o2bo10b2obobobo2b
o2bo4bo3b2ob2obobo6bob2o3b2o$46bo3bo3b6o4bobo5bo4b2o3bo6bobo2b2o3bo$
48bob2o8b4o4b4o4bo2b4o6b2o3b2o4bobo$47b2o6b2obo5b2o11bo23b2o$45bo2bob
4obob2obo2bo2b8o4b3o$45b2o2bo3bob2o2b2o2b2obo3bo2bo6bo$50bo3bo6b2o3b2o
$49b2o4b6o2b3o2bo$57bo2bo2bo3b2o!

[C_R_116]

Another P105 Pi Hassler:

Code: Select all

x = 38, y = 56, rule = B3/S23
13b3o$14bo$14bo$13b3o$21b3o$13b3o4bo3bo$13b3o3bo5bo2$13b3o2bo7bo$14bo
3bo7bo$14bo$13b3o3bo5bo$20bo3bo$21b3o$30bo4bo$28b2ob4ob2o$30bo4bo9$29b
o$25b2o$11b2o11b2o$12b2o11b2o$11b2o$8bo9$2bo4bo$2ob4ob2o$2bo4bo$14b3o$
13bo3bo$12bo5bo3b3o$23bo$11bo7bo3bo$11bo7bo2b3o2$12bo5bo3b3o$13bo3bo4b
3o$14b3o$22b3o$23bo$23bo$22b3o!

[Scorbie]

Here is an absurdly large solution the p15 independent reflector partial on the left, found with a combination of LLS and JLS:

Ugly but counts as a bounding box reduction, I guess?

Code: Select all

x = 95, y = 61, rule = B3/S23
52bo$50b2o$51b2o2$47bo$47bobo$47b2o3$27b2o$27bobo$27bo12bo$39bo$24b2o
5b2o6b3o$22b3obo3b2o$21bo4bo5bo4bo$22b3ob2o7b2o$24bo2bo7b3o6b4o$26bo6b
o9b6o$24bobo6bo8b8o6bo$22b3o2bo13b2o6b2o4bobo$21b2o3b2o14b8o6b2o4b2obo
$20bobobobo5b2o9b6o9b2o2bob2o$19bo3b2obo5b2o10b4o6b3o3bobo3b2o$19b3o3b
o5bo4bo16bo3b3obob3o2bo3bo$22b3o6bo4b2o2b2o12bo4bobobo3bobobobo$21bo
14bo2bobo6bo3bo3bobo2b2o4bobob2o5b2o4b2o$21b2o7bo3bo3b3o6bo2b3o2bob2o
4b2ob2ob2o7bo4bo2bo$30bo5b2o10bobo3bobo4b3obo4bo4bo4bo3b2o$31bo3bo7b2o
bo3bo3bobo3bo3bo3bob2o2bobo2b5o$28b3o7bob2ob2obo9bo2b3ob2obobo4bobobo
5bo$28bo6b2o3bo3bob4obob3obo2b2o2bo4b2ob2o3b4o9bo$35b3obo2b3o6b2o2bob
4o2bobo3b2o6bo3bo6b3o$32b2o2b2ob2ob2o2b2ob2o2bo5bo3bo2bo4bobo4bo8bo$
31bobo2bo4bo5bobo2bo2b3o6b2obo2bo4bobobo7b2ob3o$2b2o27bob2o7b3o2bo2b2o
b2ob2obo5bob4obobo4b2o3bo3b2o2bo$3bo5b2o4bo12b2ob2o9bo2bobo3bobo6bo2bo
2bo4b2obobo3b6o5bo$bo7bo4bobo4b2o2b2o2bobo2bobobo6bob2o2bo2b7o2b2obob
2o3b2ob4o5bo6b3o$b2o8bobo2bo5bo3bobo2bo3b2o2b2obobobo3b2o4bo9bobob2o3b
o3bob4o2b2o5bo$4b2ob5ob2ob2o2bobobo3bobo10bo2bobo11bo7b2o4b2o2bo3b2o3b
3obo$ob2obobo6bobo2bobobob4o2b3o3b2obob4ob2o8b2o13bob2o8bo4bo$2o5bobo
3b2obob2obobobo3b2o2bo3bo9bo36b2o3b2o$3b2ob5o3bobobo4b2o2b2o2bobo5bo3b
3o2bo$3o3bo3bo4b4ob2o2b3ob2obo6bo3bo2bob2o14bobo12b2o$o2b2o2b4o3b2obo
5b3o2bo4bobob3o3b2o2bo12bo2b2obo12bo$3bo11bo6bobo5bo3bo5bo3bobo2bo10b
3o3bo11bo$5bo3b6obobo3b2ob2o7bo4bo2b2o2bob2o13b2obob2ob2o5b2o$4b2o3bo
8bobobo3bo4b3o12bo13b2obobobobobo4b2o2bob2o5b2o$11bob2obobobobobobob2o
bobobo2bob2o3b2o12bo2bo2bo3bobo5bob2obo4bo2b3o$10b2obob2o2bobob2obo2bo
bobob4ob3o19bob3ob2ob4ob2o2bobo4b2o4bo$17bobobo5bobob2obo4bo3bo4b2o3b
2o4bo4b3ob3o5bobo3b2ob2o2b3o2bo$17b2o2bo6bo5bo2b2o3bobo3b3ob3o2b2o3bob
o7bo5bobo5bobo3b2o$21b2o11bobobobob2o6bo8b2o2bo4b3obo5bo2bob2obobo2bo$
35bo3bo2bo3b2ob2obobob2o2bobo4bo5bobobobo4bo3bo3b2o$41b2ob4o4bo4bobo2b
obo3b5o5b5o3b3obobo$37b4o6bobobo3bobobobo2b4o15b3o3bobo2bo$34bobo2bo3b
ob2obob2obobobobobobo4bo2b2o7b2o4b2obobob2o$34b2ob2o4bo9bobobo2b2ob2o
2b2o2b2o7bob3o2bobobo$37bo6b8obobobo26b2o4b2o$34b2obo4bobo2bo2bob2ob2o
$34bobo5b2o!

Found using JLS + manual pattern recognition

Edit 1: minor reduction #1, the rightmost p5 motif looks useful when stabilizing things.

Code: Select all

x = 91, y = 42, rule = B3/S23
56bo$55bobo$56b2o4b2obo$58b2o2bob2o$54b3o3bobo3b2o$53bo2b4obob3o2bo3bo
$40b2o11bo5bobobo2b2obobobo$38bo2bo10b2ob2ob4o2bo2bobob2o5b2o4b2o$37b
4o6b2obob2obo2bo5b4obo8bo4bo2bo$36b4o7bo2bo2b2obo4b2o2b4o6bo4bo3b2o$
36b2o4b3o2bobo6b2obo7bo2b2o2bobo2b5o$35b2o2b4o3bob3o2bo2b2obo2b3o2b2o
4bobobo5bo$35bo2bobo5b3ob2ob3obo10bob5o2bob2o$34bo4bo2bobo6bo3bobo3b3o
bo3bo3bo3bo2bo4b2ob2o$32b3o4b2o3bob2ob2o2b3o3b2o2bo2bo2bobo4b3o11bo$
31bo3b3o2b2o2bo2bobo2bo2bobo6b2obo2bob3o4b2o3bo2bobo$2b2o27bob2o6b4o2b
o2b2ob2o2b2o6bob4obobobob2o2bo4bo$3bo5b2o4bo12b2obo2b2o6bo2bobo3bobo6b
o2bo2bo4b2obobo4b5ob2o$bo7bo4bobo4b2o2b2o2bobo4b2obobob3ob2o2bo2b7o2b
2obob2o3b2ob4o6bo$b2o8bobo2bo5bo3bobo2bo3b3ob3ob2obo3b2o4bo9bobob2o3bo
3bob2o2bo2b3o$4b2ob5ob2ob2o2bobobo3bobo5b3o7bo11bo7b2o4b2o2bo3b2o2bob
2o2bo$ob2obobo4bo3bo2bobobob4o2b3o3b2o2b5ob2o8b2o13bob2o7b2obo2bo$2o3b
o3b2o2b2obob2o3bobo3b2o2b2o2bobo2bo4bo39b2o$3bob2o3bo2b2o6bobo3bo3bo6b
o4b3o2bo$3o3bo4bo6b2o2bo3bo2b2o3bo2bo4bo2bob2o14bobo12b2o$o2b2o2b4o3bo
2b2o2b2o3b3obo3bo2b3o3b2o2bo12bo2b2obo12bo$3bo8bo4bo4bo3bo6b3o4bobobob
o2bo10b3o3bo11bo$5bo3b7obobo2bob3o4b2obo8bo2bob2o13b2obob2ob2o5b2o$4b
2o3bo8bo3bobobo3b2obo5b4o3bo13b2obobobobobo4b2o2bob2o$11bob2obobobobob
obob2obobobo2bobobo2b2o13bobo4bobobobobo3b2obo$10b2obob2o2bobob2obo2bo
bobob4o3bo28b3ob2o3bobo2b2o$17bobobo5bobob2obo4b2o2bo4bobobobo3bo7bobo
bo4b2obo3b2o2bo$17b2o2bo6bo5bo2b2o2b2obo3bob3obo3bobo3bo2bo10bo2bo2b2o
$21b2o11bobobo3bo4bo4bob3o2b2ob2o4b2ob3o3b2obo2bo$35bo3b2o3bo2b4o2bo2b
2o2bobo4bo5bo3bo6b2o$41b3obo3bo2b2obobobo2bobo3b5o5b5obobo$37b7o5bobo
2bo2bobobo2b4o15bo2bo$34bobo3bo3bob6o3bobobobobo4bo2b2o7b2obobo$34b2ob
2o4bo9bobobo2b2ob2o2b2o2b2o7bob2ob2o$37bo6b8obobobo$34b2obo4bobo2bo2bo
b2ob2o$34bobo5b2o!

Edit 2: A few reductions later...

Code: Select all

x = 89, y = 42, rule = B3/S23
55bo$54bobo$55b2o4b2obo$57b2o2bob2o$53b3o3bobo3b2o$52bo3b3obob3o2bo3bo
$39b2o11bobo3bobo4b2obobobo$38bo2bo5b2o6b2o3b2o2bobobob2o5b2o4b2o$38bo
7bo3b2o6bobo6b2o8bo4bo2bo$38bo4bo2bo3b2o2b2o2bob3obo2bo6bo4bo3b2o$34b
6o3bo4bo2bob3o7b7o3bobo2b5o$34b2obob3o2b2o4b2obo5bobo3bo3b2o2bo2bo5bo$
35bo7bob6ob2o2bob2o3bo5bobo5b4o$37bobob2o5bo6bob2o3b3o3bo2bo5bo7bobo$
31bo2b2o3bobo2b3ob2o2b2o8bo6bo6bobo2bo2b2ob2o$30bob4o4bo5bobo2bo7bo3b
2obo4bobo7bo2bo3bo$30bo2bo12bo2b2obob4o6bob4obobobob2o5bobo$14bo12b2ob
o10b4obo3bobo6bo2bo2bo4b2obo5b6ob2o$6bo6bobo4b2o2b2o2bobo2bo3bo3b2obob
2o2bo2b7o2b2obob2o3b2ob4o6bo2bo$5bobo2bobo2bo5bo3bobo2b10obo3bo3b2o4bo
9bobob2o3bo3bob4obobo$4bo2b4ob2ob2o2bobobo3bobo2bo3bo3bo2bobo11bo7b2o
4b2o2bo3b2o2bob2o$5b2o6bobo2bobobob4o2b2o2bo2bo2bob3ob2o8b2o13bob2o$2b
3o3bo4bobob2obobobo3b2o2bobobobo7bo$bo3b4o4b2o2bo3b2o2bobo2bob5o4b4o2b
o$bob3o3bo4bo2bob2o6bo2bo3b5o5bob2o14bobo12b2o$2bo3b4o2bo3bo2bo2b2ob3o
3b2o8bobo2bo12bo2b2obo12bo$4b2o8b3ob2o3bo3bobob2obo4bo3bobo2bo10b3o3bo
11bo$4o2bo2b5obobob3o3b4ob2o7b4o2bob2o13b2obob2ob2o5b2o$o2bobo2bo8bobo
bo3bo2bob2obo5b2o4bo13b2obobobobobo4b2o2bob2o$4bo4bo2b2obobobobobobob
2o5bo2bob2o3b2o13bobo2bo3bobo5bob2obo$8b2o2bob2o2bobob2obo2bobobob4o
21b2o3bo3bo2b2o3bo4bo2b2o$16bobobo5bobob2obo4bo2b2o5bo7b2ob2o3bo3b2o2b
2obobobob2o2bo$16b2o2bo6bo5bo2b2o5bo3b2o2b4o5b2o2bo3bo3b2obobobo3b2o$
20b2o11bobobobo2bo2bo4bobo4bobo2bo4b2o3b5o3b2o$34bo3b4o4b3o3bo3bo2bobo
3bo3bo2bo3bo6b2o$40bo3bo2b2o5bobobo2bobo3b5o5b5obobo$36b3o4b2o3bobobob
obobobo2b4o15bo2bo$33bobo2bo4b2ob2o2b2o2bobobobobo3bob2o9b2obobo$33b2o
b2o4bo9bobobo2b2ob2o3bobo9b2ob2o$36bo6b8obobobo$33b2obo4bobo2bo2bob2ob
2o$33bobo5b2o!

[hotcrystal0]

Partial for a smaller 409P7 by Scorbie:

Code: Select all

x = 25, y = 42, rule = B3/S23
12bo$10bo3bo2$9bo5bo$9b2obob2o$10bobobo$11b3o$3b2o2b2o7b2o2b2o$3bo2bob
9obo2bo$2obob2obo7bob2obob2o$o2bo2bo2b7o2bo2bo2bo$2bobo3b2o5b2o3bobo$
3bo4bobo3bobo4bo$9b2o3b2o$9bob3obo$10b5o3$5b2o11b2o$5bo2bob2ob2obo2bo$
6b2o2bo3bo2b2o$3bo6bo3bo6bo$3b5ob2obob2ob5o$8bo2b3o2bo$5b2ob3o3b3ob2o$
5bobobo5bobobo$3b2o2bobo5bobo2b2o$4bob2obo5bob2obo$4bo2bo3bobo3bo2bo$
5bobob2obob2obobo$4b2ob2ob2ob2ob2ob2o$3bo2bo3bo3bo3bo2bo$3b2o2b4o3b4o
2b2o$5b2o3bo3bo3b2o$3b2o2b11o2b2o$4bo2bo2bobobo2bo2bo$3bo4b2o5b2o4bo$
3b2o6bobo6b2o$11bobo$7bobo5bobo$7bo2bo3bo2bo$8b3o3b3o!