Oscillator Discussion Thread

[synperiplanar]

https://catagolue.hatsya.com/object/xp6 ... y133/b3s23
p66 oscillator found by C.R. Hilton on 2025-11-05 in D8_1 (crosspost from Discord)

Code: Select all

x = 45, y = 45, rule = B3/S23
17b2o7b2o$16bo2bo5bo2bo$16bo11bo$9b2o5b2o9b2o5b2o$9b2o5b3o7b3o5b2o4$18b
o7bo$3b2o12b2o7b2o12b2o$3b2o35b2o6$b4o35b4o$o2b2o4bo25bo4b2o2bo$o3bo3b
2o25b2o3bo3bo$bo41bo6$bo41bo$o3bo3b2o25b2o3bo3bo$o2b2o4bo25bo4b2o2bo$
b4o35b4o6$3b2o35b2o$3b2o12b2o7b2o12b2o$18bo7bo4$9b2o5b3o7b3o5b2o$9b2o
5b2o9b2o5b2o$16bo11bo$16bo2bo5bo2bo$17b2o7b2o!

believe it or not, this could very much have a monomer

Code: Select all

x = 63, y = 60, rule = LifeHistory
28.3D.3D4.D$30.D3.D5.D$28.3D.3D2.5D$30.D3.D5.D$28.3D.3D4.D12$18.A33.A
$16.2A.2A29.2A.2A$17.A.A31.A.A$18.A33.A$27.2A32.2A$54.2A$20.A33.2A3.3A
$20.2A36.A2.2A$22.A5.A$17.A.4A4.A.A19.3A9.A$16.2A.A.A5.A.A22.A2.A2.A.
A.A$17.A.2A7.A20.A3.A4.2A2$48.2A7.A$47.A.2A4.A$43.A.A.2A$.A8.A24.A7.A
4.A$.2A6.3A11.2A10.2A6.A13.2A$A2.A19.2A9.A2.A6.A12.2A$.2A6.3A23.2A8.A
$.A4.2A.A.A23.A3.2A$7.A.2A28.2A3.A3.A$8.2A$17.2A28.A3.2A$17.2A22.A2.2A
5.2A$40.A4.A$40.A3.A$4.A4.2A27.A.2A.A$4.A3.A2.A26.A2.A2.A$9.2A10$30.D
4.3D.3D$29.D7.D3.D$28.5D2.3D.3D$29.D7.D3.D$30.D4.3D.3D!

Code: Select all

x = 30, y = 30, rule = B3/S23
18bo$16b2ob2o$17bobo$18bo$27b2o2$20bo$20b2o$22bo5bo$17bob4o4bobo$16b2o
bobo5bobo$17bob2o7bo5$bo8bo$b2o6b3o11b2o$o2bo19b2o$b2o6b3o$bo4b2obobo
$7bob2o$8b2o$17b2o$17b2o3$4bo4b2o$4bo3bo2bo$9b2o!
[[ PASTET EVERY 33 PASTE 2o! 27 4 PASTE o$o! 4 27 PASTE 2bo$2ob2o$bobo$2bo! 16 0 PASTE bo$b2o$o2bo$b2o$bo! 0 16 ]]

many other sparks work for the domino sparks so they should be easy to find (it should be completable as stable, p2, p3, p6, p11, p22, p33 or p66 but i'm too lazy to look for stuff that works) but finding a blinker factory will be the real deal
edit:

Edit 3: 238 cells:

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x = 75, y = 43, rule = B3/S23
45b2o$43b2obo15b2o$42bo2bo15bo2bo$42bo2bo4bo9bo2bo$42bo2bo3bobo8bo6bo$
32b2o9b3o3b2o8bo2bo3bobo$31bo2bo25b3o3b2o$30bobobo8b3o3b2o$29b3obo8bo
2bo3bobo8b3o3b2o$29b3o10bo2bo4bo8bo2bo3bobo$42bo2bo14bo6bo$43b2obo13bo
2bo$45b2o14bo2bo$62b2o3$36b2o$3b2o68b2o$3b2ob2o27bobo31b2o2bo$10bo24b
2o31bo2bobo$5b3ob2o24bo32b2o2bo$5bobo2bo53bo2bobo$2bo2b2o32bo24b2ob3o$
bobo2bo31b2o24bo$bo2b2o31bobo27b2ob2o$2o68b2o$37b2o3$11b2o$10bo2bo14b
2o$11bo2bo13bob2o$7bo6bo14bo2bo$6bobo3bo2bo8bo4bo2bo10b3o$7b2o3b3o8bob
o3bo2bo8bob3o$24b2o3b3o8bobobo$7b2o3b3o25bo2bo$6bobo3bo2bo8b2o3b3o9b2o
$7bo6bo8bobo3bo2bo$11bo2bo9bo4bo2bo$10bo2bo15bo2bo$11b2o15bob2o$28b2o!

232 cells

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x = 75, y = 49, rule = B3/S23
57b2o2$55bo3bo$45b2o8bo4bo$44bo2bo9bobobo$43b2o13bobobo$42b3o5bo8bo4b
o$42bo2bo3bobo8bo3bo$32b2o9b3o3b2o$31bo2bo26b2o$30bobobo8b3o3b2o5bo$30b
o2bo8bo2bo3bobo3bobo$29bo12b3o5bo5bo4b2o2b2o$30bobo10b2o15bobo2b2o$44b
o2bo11bo2bo$45b2o13b2o3$37bo$4bo32bo$4bo31bo36b2o$4bobo62b2o2bo$4bob2o
2bo24b3o30bo2bobo$6b2o2b3o22bo32b2o2bo$10bo53bo$2bo2b2o32bo22b3o2b2o$
bobo2bo30b3o24bo2b2obo$bo2b2o62bobo$2o36bo31bo$37bo32bo$37bo3$13b2o13b
2o$12bo2bo11bo2bo$8b2o2bobo15b2o10bobo$8b2o2b2o4bo5bo5b3o12bo$17bobo3b
obo3bo2bo8bo2bo$18bo5b2o3b3o8bobobo$12b2o26bo2bo$24b2o3b3o9b2o$10bo3b
o8bobo3bo2bo$10bo4bo8bo5b3o$12bobobo13b2o$13bobobo9bo2bo$14bo4bo8b2o$
15bo3bo2$16b2o!

212

Code: Select all

x = 65, y = 49, rule = B3/S23
52b2o2$50bo3bo$40b2o8bo4bo$39bo2bo9bobobo$38b2o13bobobo$37b3o5bo8bo4b
o$37bo2bo3bobo8bo3bo$27b2o9b3o3b2o$26bo2bo26b2o$25bobobo8b3o3b2o5bo$25b
o2bo8bo2bo3bobo3bobo$24bo12b3o5bo5bo4b2o2b2o$25bobo10b2o15bobo2b2o$39b
o2bo11bo2bo$40b2o13b2o3$32bo$32bo$4bo26bo$4b2o$30b3o$obo2b3o22bo32b2o
$4obo53bob4o$2o32bo22b3o2bobo$32b3o$59b2o$33bo26bo$32bo$32bo3$8b2o13b
2o$7bo2bo11bo2bo$3b2o2bobo15b2o10bobo$3b2o2b2o4bo5bo5b3o12bo$12bobo3b
obo3bo2bo8bo2bo$13bo5b2o3b3o8bobobo$7b2o26bo2bo$19b2o3b3o9b2o$5bo3bo8b
obo3bo2bo$5bo4bo8bo5b3o$7bobobo13b2o$8bobobo9bo2bo$9bo4bo8b2o$10bo3bo
2$11b2o!

[eRroR_6o6]

p10 flipper partial, probably known because of how simple it is:

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x = 9, y = 11, rule = LifeHistory
AC$CE4.A$C2.2A.A.A$3.A4.A$3.5A2$3.5A$3.A4.A$C2.2A.A.A$CE4.A$AC!

The light green cells have to be on at generation 0, and the yellow cell must be off at generations 4-5.

[hth3]

Mods, feel free to remove if this isn't notable
New p46 sparker (based on twin bee shuttle but I don't think it would be considered as a twin bee shuttle spark):

Code: Select all

x = 57, y = 18, rule = B3/S23
17b2o$2o15bobo7b2o3b2o$2o17bo7b2o3b2o$17b3o4$17b3o25b2o$2o17bo25bobo7b
2o$2o15bobo25bob2o6b2o$17b2o27b2o$46bo2$46bo$46b2o$45bob2o6b2o$45bobo
7b2o$45b2o!

[FlutterWithKSparkler]

An oscillator with period 16, xp16_wgbbobaq4ozw11y02525t2sgzgk2gb3y0c97066z11, where xp10_mm0u13z034b8l90cx8ozy11255d1dd is rephased by a pair of domino sparks from a figure eight.

Code: Select all

x = 32, y = 16, rule = B3/S23
30b2o$28bob2o$4b2o14b2o5bo$2obobo10b2obobo8bo$2obo12b2obo6b2obo$3b2o
14b2o5b2o$2obo12b2obo$bobo13bobo$bob2obo10bob2obo$2bo2bobo10bo2bobo$3b
2obo5b2o5b2obo5b2o$5bobo2bo2bo7bobo2bo2bo$5bob6o8bob6o$6bo15bo$7b3ob2o
10b3ob2o$9bob2o12bob2o!

As the p10 has appeared in soup search results, a glider synthesis can be made.

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x = 171, y = 62, rule = B3/S23
o$b2o$2o17$27bo$25b2o$26b2o$11bo$12b2o$11b2o147bo$160bobo$20bo139b2o3b
obo$9b2o7bobo134bobo7b2o$4b2o4b2o7b2o3bo85bo45b2o8bo$3bobo3bo13bo79b2o
6bo3bo27b2o11bo$5bo17b3o73b2obobo4b3o3bobo21b2obobo$99b2obo12b2o22b2ob
o6b3o7bobo$78bobobo19bo39bo16b2o$99b2obob2o33b2obob2o14bo8bo$40bobo57b
obo37bobo25b2o$40b2o58bobobo35bobobo23bobo$31bo9bo59bo2bo3bo32bo2bo3bo
$22b2o7bobo68b2ob2obo2b2o29b2ob2obo2b2o$22bobo6b2o71bo7bo31bo7bo$23b2o
79bob6o32bob6o$105bo39bo$33b3o70b3ob2o34b3ob2o$33bo74bob2o36bob2o$34bo
5$38bo$37b2o$33bo3bobo$33b2o$32bobo4$31b3o$33bo$32bo$60bo$59b2o$59bobo
!

Edit: it only came to attention one hour after posting that this is known with a smaller stator as xp16_wg88rb8r5ozw11y02525t2kmzgk2gb3y0c97011z11 in "oscthread_stdin" and is derived from xp10_oo0u13z624b8l90cx8ozy11ad1dd11 which has a glider synthesis. This should not affect the novelty of soup-based glider synthesis reported in this post. Apologies for any inconveniences or confusions.

[Chris857]

Edit: it only came to attention one hour after posting that this is known with a smaller stator as xp16_wg88rb8r5ozw11y02525t2kmzgk2gb3y0c97011z11 in "oscthread_stdin" and is derived from xp10_oo0u13z624b8l90cx8ozy11ad1dd11 which has a glider synthesis. This should not affect the novelty of soup-based glider synthesis reported in this post. Apologies for any inconveniences or confusions.

No worries, especially since your version with the slightly larger stator costs about 100G less, that is absolutely worth knowing about.

[hotcrystal0]

An oscillator with period 16, xp16_wgbbobaq4ozw11y02525t2sgzgk2gb3y0c97066z11, where xp10_mm0u13z034b8l90cx8ozy11255d1dd is rephased by a pair of domino sparks from a figure eight.

Code: Select all

x = 32, y = 16, rule = B3/S23
30b2o$28bob2o$4b2o14b2o5bo$2obobo10b2obobo8bo$2obo12b2obo6b2obo$3b2o
14b2o5b2o$2obo12b2obo$bobo13bobo$bob2obo10bob2obo$2bo2bobo10bo2bobo$3b
2obo5b2o5b2obo5b2o$5bobo2bo2bo7bobo2bo2bo$5bob6o8bob6o$6bo15bo$7b3ob2o
10b3ob2o$9bob2o12bob2o!

I remember seeing this oscillator before, but I can’t remember exactly where. Is it actually already known or not?

[Period1GliderGun]

An oscillator with period 16, xp16_wgbbobaq4ozw11y02525t2sgzgk2gb3y0c97066z11, where xp10_mm0u13z034b8l90cx8ozy11255d1dd is rephased by a pair of domino sparks from a figure eight.

Code: Select all

x = 32, y = 16, rule = B3/S23
30b2o$28bob2o$4b2o14b2o5bo$2obobo10b2obobo8bo$2obo12b2obo6b2obo$3b2o
14b2o5b2o$2obo12b2obo$bobo13bobo$bob2obo10bob2obo$2bo2bobo10bo2bobo$3b
2obo5b2o5b2obo5b2o$5bobo2bo2bo7bobo2bo2bo$5bob6o8bob6o$6bo15bo$7b3ob2o
10b3ob2o$9bob2o12bob2o!

I remember seeing this oscillator before, but I can’t remember exactly where. Is it actually already known or not?

I found it on Discord on June 10, 2024.

[synperiplanar]

is this partial known? (original by me, wick by EvinZL)

Code: Select all

x = 17, y = 39, rule = B3/S23
15b2o$13bo2bo$13b3o2$13b3o$13bo2bo$6b2o7b2o$5b3o$2o4b2o$o2bo3bo4b2o$b
3o2$b3o$o2bo3bo4b2o$2o4b2o$5b3o$6b2o7b2o$13bo2bo$13b3o2$13b3o$13bo2bo
$6b2o7b2o$5b3o$2o4b2o$o2bo3bo4b2o$b3o2$b3o$o2bo3bo4b2o$2o4b2o$5b3o$6b
2o7b2o$13bo2bo$13b3o2$13b3o$13bo2bo$15b2o!

is it possible to make a periodic catalyst that acts as an eater in one catalysis and an eater3 core in the other?
edit: it could actually entirely be possible that a stable catalyst exists that would explode but stabilizes itself due to getting hit again
like the top and bottom catalysts here:

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x = 47, y = 43, rule = B3/S23
11bo2bo17b2o$11b4o18bo$9b2o4b2o13bobo$9bo2b2o3bo$10b3ob3o12bobo$14bo
10b2o4bo$10b3obo10bobobo9b2o$9bo2bob2o10bo2b2o8bo$9b2o12b3o14bo$23bo
15b2o$5bo32bo$5b3o30b3o$8bo32bo$7b2o24b2o5b2o$33b2o$3bo28bobo$2bob2o
26b2o$2bob2o6b2o$b2o9bobo14b2o$o3b2o6bo15bo13b2o$b3o2bo9bo12bo5b2o2b2o
2bo$4b2o3bobo2bo2bo11bo2bo2bobo3b2o$3bo2b2o2b2o5bo12bo9bo2b3o$3b2o13bo
15bo6b2o3bo$16b2o14bobo9b2o$33b2o6b2obo$13b2o26b2obo$12bobo28bo$12b2o$
5b2o5b2o24b2o$5bo32bo$6b3o30b3o$8bo32bo$6b2o15bo$6bo14b3o12b2o$7bo8b2o
2bo10b2obo2bo$6b2o9bobobo10bob3o$15bo4b2o10bo$15bobo12b3ob3o$29bo3b2o
2bo$14bobo13b2o4b2o$13bo18b4o$13b2o17bo2bo!

[Aleph]

A pair of 120P7s can hassle one or two loaves:

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x = 42, y = 42, rule = B3/S23
5b2obo3bob2o$4b2obobobobob2o$4bo2bobobobo2bo$5b2obo3bob2o$b2o2b3o5b3o
2b2o$2ob2o11b2ob2o$o2b2o2bo5bo2b2o2bo$b2obobobo3bobobob2o$o2bo3bo5bo3b
o2bo$b2o15b2o2$b2o15b2o$o2bo3bo5bo3bo2bo$b2obobobo3bobobob2o$o2b2o2bo
5bo2b2o2bo$2ob2o11b2ob2o$b2o2b3o5b3o2b2o$5b2obo3bob2o7bo$4bo2bobobobo
2bo5bobo$4b2obobobobob2o4bo2bo$5b2obo3bob2o6b2o$19bo5b5o3b5o$18bobo4bo
2bobobobo2bo$17bo2bo4bo2bobobobo2bo$18b2o5bo3bo3bo3bo$21b4o3bo5bo3b4o$
21bo6bo5bo6bo$21bo6bo5bo6bo$21b3ob3obo3bob3ob3o$21bo2bo3bo5bo3bo2bo$
22b2o15b2o2$22b2o15b2o$21bo2bo3bo5bo3bo2bo$21b3ob3obo3bob3ob3o$21bo6bo
5bo6bo$21bo6bo5bo6bo$21b4o3bo5bo3b4o$25bo3bo3bo3bo$25bo2bobobobo2bo$
25bo2bobobobo2bo$25b5o3b5o!

Somehow I don't see this mentioned anywhere.

[Sokwe]

Back in this post I gave a p27 oscillator that consists of p3 oscillators shifting the phase of p8 oscillators (R2D2) which phase shift a p5 oscillator which in turn mutually shifts the p8 oscillators. Following a discussion on Discord, I found an alternative p27 that doesn't involve a mutual phase shift. In this case, p3 oscillators shift the phase of p4 oscillators (gray counter), which shift the phase of the central p5. Without the outer p3 oscillators, we get a p12 oscillator with the p4 oscillators shifting the phase of the central p4. Shown below are the outer p3s (left), the inner p12 (right), and the combination giving a p27 (center):

Code: Select all

x = 114, y = 35, rule = B3/S23
10bobo42bobo$9bob4o39bob4o$9bo5bobo36bo5bobo$7b2ob4obob3o32b2ob4obob3o
$8bo4b3o4bo32bo4b3o4bo$7bo2bobo3b3obo31bo2bobo3b3obo$7b2obo2b3o3bob2ob
2o26b2obo2b3o3bob2ob2o29bo$10b2obob2o2bo2bobobob2obo23b2obob2o2bo2bobo
bob2obo23b3o$7b3obobo3bob2obo3bobob2o20b3obobo3bob2obo3bobob2o20bo5bo$
6bo3b2ob5obo2bo3bo5b2o17bo3b2ob5o4bo3bo5b2o18b6o2bo$6b2o4bo7bob2obob3o
bo2bo16b2o10b3ob2obob3obo2bo23b3o$10bobob2o5bo3b3o3bobo21bob2o3bo2bo4b
3o3bobo18b2o3bo5bo$6b5obob2o6b3o4bobob2o16b5obo5bobob2o5bobob2o17bo5bo
3bobo$6bo4bo13b4ob2obo17bo6b5obobobob4ob2obo19b5obobobobo$4b2o2bobo11b
2obo2bobo2bo15b2o2bob3o4bobobo3bo2bobo2bo15b2o6bobobo3bo$3bo2b4o12b2ob
ob2ob3o15bo2b3obo2b4ob2obo3bob2ob3o17bo2b4ob2obo3bob2o$3bobo19bobobo
18bobo4bobo2bo3bobo3bobobo18bobobo2bo3bobo3bobo$2b2obo2b2o15b2o2bob2o
14b2obo2b2obob2o5b2obob2o2bob2o14bobobob2o5b2obobobo$5bobobo19bobo18bo
bobo3bobo3bo2bobo4bobo15bobo3bobo3bo2bobobo$2b3ob2obob2o12b4o2bo15b3ob
2obo3bob2ob4o2bob3o2bo14b2obo3bob2ob4o2bo$bo2bobo2bob2o11bobo2b2o15bo
2bobo2bo3bobobo4b3obo2b2o18bo3bobobo6b2o$bob2ob4o13bo4bo17bob2ob4obobo
bob5o6bo20bobobobob5o$2obobo4b3o6b2obob5o16b2obobo5b2obobo5bob5o19b2ob
2o3bo5bo$bobo3b3o3bo5b2obobo21bobo3b3o4bo2bo3b2obo32bo3b2o$o2bob3obob
2obo7bo4b2o16bo2bob3obob2ob3o10b2o25b3o$b2o5bo3bo2bob5ob2o3bo17b2o5bo
3bo4b5ob2o3bo25bo2b6o$3b2obobo3bob2obo3bobob3o20b2obobo3bob2obo3bobob
3o28bo5bo$3bob2obobobo2bo2b2obob2o23bob2obobobo2bo2b2obob2o32b3o$9b2ob
2obo3b3o2bob2o26b2ob2obo3b3o2bob2o31bo$14bob3o3bobo2bo31bob3o3bobo2bo$
14bo4b3o4bo32bo4b3o4bo$15b3obob4ob2o32b3obob4ob2o$17bobo5bo36bobo5bo$
20b4obo39b4obo$22bobo42bobo!

The phase shifting of gray counter gives a p9 oscillator, but it only includes 3 phases from gray counter, while the other 6 phases are the phase shifting reaction:

Code: Select all

x = 17, y = 15, rule = B3/S23
3b2ob2o$bo2bobobob2obo$b2obo3bobob2o$4bo3bo5b2o$4b2obob3obo2bo$7b3o3bo
bo$4b2o5bobob2o$3bobob4ob2obo$3bo3bo2bobo2bo$2obo3bob2ob3o$2obo3bobobo
$3bobob2o2bob2o$3b2obo4b2obo$6bo$6b2o!

It's possible to shift the phase of gray counter to a p9 oscillator with 5 phases coming from gray counter and only 4 phases needed to shift the phase, but unfortunately it can't be used for the p27:

Code: Select all

x = 18, y = 23, rule = B3/S23
8bo$7bobo$7bo2bo$5b2ob2obo$4bobobo2bo$4bo5bo$3b2o3bo2b3o$2bo2b2ob3o3bo
$bobobobo2bob2o$bobo3bob2obo$2obo3bobo2bo2b2o$3bo3bobob2obo2bo$3bobobo
bo2bob2obo$b2obob3o2bo4bo$2bobo4bo3bobo$2bo2b2o4bobo$3bobo2b2o$2b2o2b
2o3bo2bo$4bobo2bob4o$4bo2b2obo4b2o$5bobo4b2o2bo$4b2obob3ob2o$8b2o!

[I6_I6]

Hitting 2 blocks with 2 dominoes in a certain way causes the blocks to regenerate in 5 generations:

Code: Select all

x = 6, y = 6, rule = B3/S23
2b2o2$2o2b2o$2o2b2o2$2b2o!

Here are some oscillators using the reaction:

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# p5~p9
# The p8 actually needed an entire 164P8
x = 118, y = 72, rule = B3/S23
8b2o4b2o12b2ob2o10b2ob2o5b2o12b2o9bo10bo8b2o16b2o$7bobo4bobo11bo3bo10b
o3bo5bobo4b2o4bobo8bobo8bobo8bo7b2o7bo$7bo8bo12b3o12b3o8bo3bo2bo3bo10b
obo8bobo8bobo3bo4bo3bobo$2bob2ob2o2b2o2b2ob2obo33b2o3b2o3b2o9b2ob2o6b
2ob2o8b2o2bo6bo2b2o$2b2obobob6obobob2o35bo6bo10bo5bo4bo5bo10bo8bo$7bob
o4bobo12b3o12b3o8b2o8b2o9bobobo6bobobo11bo8bo$6bo2bo4bo2bo10bo3bo10bo
3bo6bo2bo6bo2bo7b2obo10bob2o10bo8bo$6b2obo4bob2o11b4o10b4o5bo2bo10bo2b
o8b2o8b2o10b2o2bo6bo2b2o$9b2o2b2o15bo14bo6b2obo2b6o2bob2o5b2obo2bo4bo
2bob2o6bobo3bo4bo3bobo$4b5obo2bob5o15b6o12bobob8obobo7bobobo6bobobo7bo
7b2o7bo$2obo6b4o6bob2o8b2o8b2o9bob4o4b4obo7bobobo6bobobo6b2o16b2o$bob
2ob5o2b5ob2obo9b2o8b2o10b2obo6bob2o7b2obo2b6o2bob2o12b2o2b2o$bo3b3o3b
2o3b3o3bo10bo8bo15bo4bo14bo10bo15b2o2b2o$2b3o2bo8bo2b3o38b2o16b2o8b2o
8b2o16b2o$4bo3bo6bo3bo17b2o37b2o2bo6bo2b2o7bo7b2o7bo$58b2o2b2o11bo2b2o
8b2o2bo6bobo3bo4bo3bobo$11b2o22b2o2b2o17b2o2b2o10bobobo2bo4bo2bobobo6b
2o2bo6bo2b2o$35b2o2b2o33bobob2ob2o2b2ob2obobo9bo8bo$10bo2bo46b2o13b2ob
obobo2bobobob2o10bo8bo$9bo4bo22b2o19bo4bo14bobo6bobo13bo8bo$9bo4bo39b
2obo6bob2o7b2obo4b2o4bob2o7b2o2bo6bo2b2o$10bo2bo19bo8bo10bob4o4b4obo6b
obo12bobo6bobo3bo4bo3bobo$32b2o8b2o9bobob8obobo8bobo2bo2bo2bobo8bo7b2o
7bo$11b2o19b2o8b2o8b2obo2b6o2bob2o7b2o4b2o4b2o7b2o16b2o$35b6o11bo2bo
10bo2bo12bo2bo$4bo3bo6bo3bo10bo14bo8bo2bo6bo2bo14bo2bo$2b3o2bo8bo2b3o
7b4o10b4o8b2o8b2o14bo4bo$bo3b3o3b2o3b3o3bo5bo3bo10bo3bo9bo6bo16bo4bo$b
ob2ob5o2b5ob2obo6b3o12b3o8b2o3b2o3b2o14bo4bo$2obo6b4o6bob2o31bo3bo2bo
3bo14bo4bo$4b5obo2bob5o33bobo4b2o4bobo12bo4bo$9b2o2b2o14b3o12b3o6b2o
12b2o$6b2obo4bob2o10bo3bo10bo3bo33bo4bo$6bo2bo4bo2bo10b2ob2o10b2ob2o
35b2o$7bobo4bobo$2b2obobob6obobob2o59b2o2b2o$2bob2ob2o2b2o2b2ob2obo59b
2o2b2o$7bo8bo$7bobo4bobo66b2o$8b2o4b2o65bo4bo2$81bo4bo$81bo4bo$81bo4bo
$81bo4bo$81bo4bo$82bo2bo$82bo2bo$77b2o4b2o4b2o$77bobo2bo2bo2bobo$75bob
o12bobo$75b2obo4b2o4bob2o$78bobo6bobo$75b2obobobo2bobobob2o$74bobob2ob
2o2b2ob2obobo$74bobobo2bo4bo2bobobo$75bo2b2o8b2o2bo$76b2o2bo6bo2b2o$
78b2o8b2o$78bo10bo$75b2obo2b6o2bob2o$76bobobo6bobobo$76bobobo6bobobo$
75b2obo2bo4bo2bob2o$78b2o8b2o$75b2obo10bob2o$76bobobo6bobobo$75bo5bo4b
o5bo$76b2ob2o6b2ob2o$77bobo8bobo$77bobo8bobo$78bo10bo!

[hotcrystal0]

Hitting 2 blocks with 2 dominoes in a certain way causes the blocks to regenerate in 5 generations:

Code: Select all

x = 6, y = 6, rule = B3/S23
2b2o2$2o2b2o$2o2b2o2$2b2o!

Here are some oscillators using the reaction:

Code: Select all

# p5~p9
# The p8 actually needed an entire 164P8
x = 118, y = 72, rule = B3/S23
8b2o4b2o12b2ob2o10b2ob2o5b2o12b2o9bo10bo8b2o16b2o$7bobo4bobo11bo3bo10b
o3bo5bobo4b2o4bobo8bobo8bobo8bo7b2o7bo$7bo8bo12b3o12b3o8bo3bo2bo3bo10b
obo8bobo8bobo3bo4bo3bobo$2bob2ob2o2b2o2b2ob2obo33b2o3b2o3b2o9b2ob2o6b
2ob2o8b2o2bo6bo2b2o$2b2obobob6obobob2o35bo6bo10bo5bo4bo5bo10bo8bo$7bob
o4bobo12b3o12b3o8b2o8b2o9bobobo6bobobo11bo8bo$6bo2bo4bo2bo10bo3bo10bo
3bo6bo2bo6bo2bo7b2obo10bob2o10bo8bo$6b2obo4bob2o11b4o10b4o5bo2bo10bo2b
o8b2o8b2o10b2o2bo6bo2b2o$9b2o2b2o15bo14bo6b2obo2b6o2bob2o5b2obo2bo4bo
2bob2o6bobo3bo4bo3bobo$4b5obo2bob5o15b6o12bobob8obobo7bobobo6bobobo7bo
7b2o7bo$2obo6b4o6bob2o8b2o8b2o9bob4o4b4obo7bobobo6bobobo6b2o16b2o$bob
2ob5o2b5ob2obo9b2o8b2o10b2obo6bob2o7b2obo2b6o2bob2o12b2o2b2o$bo3b3o3b
2o3b3o3bo10bo8bo15bo4bo14bo10bo15b2o2b2o$2b3o2bo8bo2b3o38b2o16b2o8b2o
8b2o16b2o$4bo3bo6bo3bo17b2o37b2o2bo6bo2b2o7bo7b2o7bo$58b2o2b2o11bo2b2o
8b2o2bo6bobo3bo4bo3bobo$11b2o22b2o2b2o17b2o2b2o10bobobo2bo4bo2bobobo6b
2o2bo6bo2b2o$35b2o2b2o33bobob2ob2o2b2ob2obobo9bo8bo$10bo2bo46b2o13b2ob
obobo2bobobob2o10bo8bo$9bo4bo22b2o19bo4bo14bobo6bobo13bo8bo$9bo4bo39b
2obo6bob2o7b2obo4b2o4bob2o7b2o2bo6bo2b2o$10bo2bo19bo8bo10bob4o4b4obo6b
obo12bobo6bobo3bo4bo3bobo$32b2o8b2o9bobob8obobo8bobo2bo2bo2bobo8bo7b2o
7bo$11b2o19b2o8b2o8b2obo2b6o2bob2o7b2o4b2o4b2o7b2o16b2o$35b6o11bo2bo
10bo2bo12bo2bo$4bo3bo6bo3bo10bo14bo8bo2bo6bo2bo14bo2bo$2b3o2bo8bo2b3o
7b4o10b4o8b2o8b2o14bo4bo$bo3b3o3b2o3b3o3bo5bo3bo10bo3bo9bo6bo16bo4bo$b
ob2ob5o2b5ob2obo6b3o12b3o8b2o3b2o3b2o14bo4bo$2obo6b4o6bob2o31bo3bo2bo
3bo14bo4bo$4b5obo2bob5o33bobo4b2o4bobo12bo4bo$9b2o2b2o14b3o12b3o6b2o
12b2o$6b2obo4bob2o10bo3bo10bo3bo33bo4bo$6bo2bo4bo2bo10b2ob2o10b2ob2o
35b2o$7bobo4bobo$2b2obobob6obobob2o59b2o2b2o$2bob2ob2o2b2o2b2ob2obo59b
2o2b2o$7bo8bo$7bobo4bobo66b2o$8b2o4b2o65bo4bo2$81bo4bo$81bo4bo$81bo4bo
$81bo4bo$81bo4bo$82bo2bo$82bo2bo$77b2o4b2o4b2o$77bobo2bo2bo2bobo$75bob
o12bobo$75b2obo4b2o4bob2o$78bobo6bobo$75b2obobobo2bobobob2o$74bobob2ob
2o2b2ob2obobo$74bobobo2bo4bo2bobobo$75bo2b2o8b2o2bo$76b2o2bo6bo2b2o$
78b2o8b2o$78bo10bo$75b2obo2b6o2bob2o$76bobobo6bobobo$76bobobo6bobobo$
75b2obo2bo4bo2bob2o$78b2o8b2o$75b2obo10bob2o$76bobobo6bobobo$75bo5bo4b
o5bo$76b2ob2o6b2ob2o$77bobo8bobo$77bobo8bobo$78bo10bo!

This reaction is known, and is used in the following P15 (which is known):

Code: Select all

x = 10, y = 22, rule = B3/S23
4b2o$2bo4bo$bo6bo$o8bo$o8bo$o8bo$bo6bo$2bo4bo$4b2o2$2b2o2b2o$2b2o2b2o
2$4b2o$2bo4bo$bo6bo$o8bo$o8bo$o8bo$bo6bo$2bo4bo$4b2o!

the P5 overclock is known and has been posted before, if I remember correctly.

[JP21]

Is there a way to stabilize this would-be p14?

Code: Select all

x = 12, y = 5, rule = B3/S23
6bo$5bo5bo$3o2bo5bo$5bo5bo$6bo!

A p14 pisquirter or p14 T-nose would complete it.

Code: Select all

x = 38, y = 9, rule = B3/S23
34bo$bo32b2o$2o2bo29bobo$2obo3bo$o2bo2b2o9bo11b3ob3obo$2bo2b2o9bo5bo6b2o2b3obo$7bo3b3o2bo5bo8bob3obo$b2o4bo8bo5bo9bo$6bo10bo!

Completing the partial, with a p14 pipsquirter I constructed less than an hour ago:

Code: Select all

x = 53, y = 22, rule = B3/S23
12b2o25b2o$11bo2bo2b2o15b2o2bo2bo$11bobo2bobo15bobo2bobo$9b2o2b2obo19b
4o2b2o$8bo2b2o4bo17bo4b2o2bo$8b3o2b3obo9bobobo3b2ob2o2b3o$11bobo2bo3b
3o2b2obo2bo4bo2bobo$3b2ob4obo2b2o11bobobo5b2o2bob4ob2o$4bobo2bo2bobo
23bobo2bo2bobo$4bo7bobo23bobobo5bo$b2ob2o9b2obo15bob2o3bo5b2ob2o$2bo4b
o4b2obob2o15b2obob2o5bo3bo$o2b5o6bo23bo4b2o2b3o2bo$3o6b2ob2o25b2o2bo6b
3o$3bob4o4bobob2o15b2obobo4b4obo$2obo5b4o2b2obo15bob2o2b4o5bob2o$bobo
2b2obo2bobo23bobo2bob2o2bobo$bobo3b2o4b2o23b2o4b2o3bobo$2b2obo41bob2o$
4bob2obo33bob2obo$4bobob2o33b2obobo$5bo41bo!

Not sure if the p14 pipsquirter is actually new, but it doesn't seem too useful, for now.
[EDIT] Replying to the post below. (also I made the mistake of missing the edit button, whoops.

a p14 pipsquirter I constructed less than an hour ago... Not sure if the p14 pipsquirter is actually new, but it doesn't seem too useful, for now.

How did you find the p14 pipsquirter?

I went through the forums, pattern collections, and more, for a long time, looking for whatever things I can combine, via my pattern recognition. I notice via looking at the structure (its similarity to another structure), and editing cells in golly, and looking at the results, that the p7 can actually output to a drifter extension part (that then feeds to the pipsquirter part), and it happens to double the period to p14.

[Sokwe]

a p14 pipsquirter I constructed less than an hour ago... Not sure if the p14 pipsquirter is actually new, but it doesn't seem too useful, for now.

How did you find the p14 pipsquirter?

[Anivec]

a p14 pipsquirter I constructed less than an hour ago... Not sure if the p14 pipsquirter is actually new, but it doesn't seem too useful, for now.

How did you find the p14 pipsquirter?

The pipsquirter part is a catalyst actually a part of a family of drifter catalysts that produce the pipsquirter reaction which Barrister, Bellman, and Silk tend to dig up given enough time and space. The catalyst forms a reaction with a p14 and makes the internal billiard table.

[KtT]

P76 beehive hassler, a completion of a hotdogPi's partial that can be seen in the "55+ (Herschel descendant)" section of this post:

Code: Select all

x = 67, y = 65, rule = B3/S23
42b2o$40bo2bo$38b5o$37bo5b3o$38b6ob3o$38bo9bo$39b4o2b3o$39b3o3bo2$41b
o$41b2o9b2o$42b2o7bo2bo$42b8o2b3o$50b2o$25b2o10b2o13bo$24bo2bo8bo2bo4b
o4bob2o$24b3o10b3o6b2o$27b10o$26bo2b6o2bo$26b2o2b4o2b2o2$22bo28b2o$22b
3o25bo2bo$25bo25bobo$24b2o26bo7bo2bo$49bo9bo3bo$47b2o11bobo$15b2o29bo
5bo8bo$15b2o24bobo2bo6bo$46bobo2bobo9b2o$38bo2bobo4b5o10bo$20b2o6bo8b
obo5bo3b2o13b3o$o17b4o5bobo7bobo5b4o17bo$3o13b2o3bo5bobo8bo6b2o$3bo10b
5o4bobo2bo$2b2o9bobo2bobo$13bo6bo2bobo24b2o$5bo8bo5bo29b2o$4bobo11b2o
$3bo3bo9bo$3bo2bo7bo26b2o$13bobo25bo$13bo2bo25b3o$14b2o28bo2$29b2o2b4o
2b2o$29bo2b6o2bo$30b10o$19b2o6b3o10b3o$14b2obo4bo4bo2bo8bo2bo$14bo13b
2o10b2o$15b2o$12b3o2b8o$12bo2bo7b2o$13b2o9b2o$25bo2$21bo3b3o$19b3o2b4o
$18bo9bo$19b3ob6o$21b3o5bo$24b5o$23bo2bo$23b2o!

[LWSSONHWSSONLWSS]

Reduced

Code: Select all

x = 67, y = 45, rule = B3/S23
52b2o$37b2o2b2o8bo2bo$37b2o2bo2b6o2b3o$42b2o6b2o$25b2o10b5o10bo$24bo2b
o8bo5bobo4bob2o$24b3o10b5o4b2o$27b10o$26bo2b6o2bo2b2o$26b2o2b4o2b2o2b
2o2$22bo28b2o$22b3o25bo2bo$25bo25bobo$24b2o26bo7bo2bo$49bo9bo3bo$47b2o
11bobo$15b2o29bo5bo8bo$15b2o24bobo2bo6bo$46bobo2bobo9b2o$38bo2bobo4b5o
10bo$20b2o6bo8bobo5bo3b2o13b3o$o17b4o5bobo7bobo5b4o17bo$3o13b2o3bo5bo
bo8bo6b2o$3bo10b5o4bobo2bo$2b2o9bobo2bobo$13bo6bo2bobo24b2o$5bo8bo5bo
29b2o$4bobo11b2o$3bo3bo9bo$3bo2bo7bo26b2o$13bobo25bo$13bo2bo25b3o$14b
2o28bo2$25b2o2b2o2b4o2b2o$25b2o2bo2b6o2bo$30b10o$19b2o4b5o10b3o$14b2o
bo4bobo5bo8bo2bo$14bo10b5o10b2o$15b2o6b2o$12b3o2b6o2bo2b2o$12bo2bo8b2o
2b2o$13b2o!

[jeremydover]

Reduced
...

Looks like the p4 domino sparkers don't need to be welded; this version removes 12 cells from the stator:

Code: Select all

x = 67, y = 45, rule = B3/S23
40b2o25b1$39b1o2b1o8b2o14b1$39b3o2b6o2b1o14b1$42b2o6b2o15b1$25b2o14b1o10b3o12b1$24b1o2b1o8b2o3b2o1b1o4b1o1b1o2b1o12b1$24b3o10b1o8b2o4b2o13b1$27b10o30b1$26b1o2b6o2b3o27b1$26b2o2b4o2b1o2b1o27b1$37b2o28b1$22b1o28b2o14b1$22b3o25b1o2b1o13b1$25b1o25b1o1b1o13b1$24b2o26b1o7b1o2b1o3b1$49b1o9b1o3b1o3b1$47b2o11b1o1b1o4b1$15b2o29b1o5b1o8b1o5b1$15b2o24b1o1b1o2b1o6b1o13b1$46b1o1b1o2b1o1b1o9b2o2b1$38b1o2b1o1b1o4b5o10b1o3b1$20b2o6b1o8b1o1b1o5b1o3b2o13b3o1$1o17b4o5b1o1b1o7b1o1b1o5b4o17b1o1$3o13b2o3b1o5b1o1b1o8b1o6b2o20b1$3b1o10b5o4b1o1b1o2b1o38b1$2b2o9b1o1b1o2b1o1b1o46b1$13b1o6b1o2b1o1b1o24b2o15b1$5b1o8b1o5b1o29b2o15b1$4b1o1b1o11b2o47b1$3b1o3b1o9b1o49b1$3b1o2b1o7b1o26b2o24b1$13b1o1b1o25b1o25b1$13b1o2b1o25b3o22b1$14b2o28b1o22b1$28b2o37b1$27b1o2b1o2b4o2b2o26b1$27b3o2b6o2b1o26b1$30b10o27b1$13b2o4b2o8b1o10b3o24b1$12b1o2b1o1b1o4b1o1b2o3b2o8b1o2b1o24b1$12b3o10b1o14b2o25b1$15b2o6b2o42b1$14b1o2b6o2b3o39b1$14b2o8b1o2b1o39b1$25b2o40b!

[jeremydover]

...
Not sure if the p14 pipsquirter is actually new, but it doesn't seem too useful, for now.

Very minor, but there is a 1-cell stator reduction in the p14 pipsquirter (different stabilization at bottom right):

Code: Select all

x = 20, y = 22, rule = B3/S23
6b2o12b1$1b2o2b1o2b1o11b1$1b1o1b1o2b1o1b1o11b1$3b4o2b2o9b1$3b1o3b2o2b1o8b1$2o3b2o2b3o8b1$3b1o2b1o1b1o11b1$4b2o2b1o1b4o1b2o3b1$5b1o1b1o2b1o2b1o1b1o4b1$5b1o1b1o1b1o5b1o4b1$1b1o1b2o3b1o5b2o1b2o1b1$1b2o1b1o1b2o2b2o5b1o2b1$5b1o4b1o1b5o2b1o1$6b2o2b1o6b3o1$1b2o1b1o1b1o4b6o3b1$1b1o1b2o2b4o5b1o1b2o1$5b1o1b1o2b1o1b1o3b1o1b1o1b1$5b2o4b2o1b1o1b1o1b1o1b1$14b1o1b2o2b1$11b3o1b1o4b1$11b1o3b1o4b1$15b2o3b!

[eRroR_6o6]

Two closely related rephasing reactions/partials.
Left: 7n+10
Right: 8n+5

Code: Select all

x = 31, y = 19, rule = B3/S23
21b2obo$21bob2o$2o5bo8b2o11b2o$o5bobo7bo5b3o5bo$b3obobobob2o4b3obo3bob
3o$3bobobobob2o6bobobobobo$5b3obo11bobobo$4bo4bo10bo5bo$2o2b5o8bo2b7o
2bo$3o15bo9bo$2o2b5o8bo2b7o2bo$4bo4bo10bo5bo$5b3obo11bobobo$3bobobobob
2o6bobobobobo$b3obobobob2o4b3obo3bob3o$o5bobo7bo5b3o5bo$2o5bo8b2o11b2o
$22b2obo$22bob2o!

[Period1GliderGun]

p36 pre-TL/B hassler; smaller supports likely exist but still have to be p36

Code: Select all

x = 50, y = 65, rule = B3/S23
28b2o8b2o$27bobo8bobo$27b2o10b2o$34b3o$33bo3bo$33bo3bo$33bo3bo$34b3o2$
19b2o26b2o$18bobo14b3o9bobo$18b2o9b3o2bo3bo9b2o$22b3o3bo3bobo3bo$21bo
3bo2bo3bobo3bo$21bo3bo2bo3bo2b3o$21bo3bo3b3o11b3o$22b3o11b3o3bo3bo$30b
3o2bo3bo2bo3bo$29bo3bobo3bo2bo3bo$29bo3bobo3bo3b3o$18b2o9bo3bo2b3o9b2o
$18bobo9b3o14bobo$19b2o26b2o2$31b3o$30bo3bo$14bo15bo3bo$14b3o13bo3bo$
17bo13b3o$16b2o21b2o$30bo7bobo$28b2ob2o5b2o$19bo10bo$10b2o5b2ob2o$9bo
bo7bo$9b2o21b2o$16b3o13bo$15bo3bo13b3o$15bo3bo15bo$15bo3bo$16b3o2$b2o
26b2o$obo14b3o9bobo$2o9b3o2bo3bo9b2o$4b3o3bo3bobo3bo$3bo3bo2bo3bobo3b
o$3bo3bo2bo3bo2b3o$3bo3bo3b3o11b3o$4b3o11b3o3bo3bo$12b3o2bo3bo2bo3bo$
11bo3bobo3bo2bo3bo$11bo3bobo3bo3b3o$2o9bo3bo2b3o9b2o$obo9b3o14bobo$b2o
26b2o2$13b3o$12bo3bo$12bo3bo$12bo3bo$13b3o$9b2o10b2o$9bobo8bobo$10b2o
8b2o!

[Sokwe]

Here's a cross-post from Discord of a p41 0-degree dependent "reflector" found by Period1GliderGun on September 14, 2024 that I saw while looking for something else:

Code: Select all

x = 32, y = 37, rule = B3/S23
29bo$27b3o$26bo$11b2o13b2o$12bo$o11bobo$b2o10b2o$2o17bo$18bobo$17b2ob
2o8bo$18bo2bo9bo$18b2ob2o6b3o$19bobo$20bo$20bo$11bo8bo5b2o$12bo6b2o5b
o$10b3o5bo8b3o$18b2o9bo$16b2ob4o$17b2o2b2o$13b2ob2o2bob2o$17bobo2bo$16b
2o4bo2b2o$25bobo$18bo8bo$18bo2bo5b2o$18bo$22bo2$17bobobobo$15b3o3bobo
$14bo4bobob3o$15b3ob2obo3bo$17bo4bo2b2o$19b3o$18b2o!

I couldn't find any evidence this was posted here previously, but let me know if I missed it somehow.

[WhiteHawk]

New supports for Tetradecathlon using new p14 pipsquirter

Code: Select all

x = 54, y = 22, rule = B3/S23
12b2o26b2o$11bo2bo2b2o16b2o2bo2bo$11bobo2bobo16bobo2bobo$9b2o2b4o5b2o
6b2o5b4o2b2o$8bo2b2o3bo4bo2bo4bo2bo4bo3b2o2bo$8b3o2b2o3b2obo2bo4bo2bo
b2o3b2o2b3o$11bobo2bo4bo2bo4bo2bo4bo2bobo$3b2ob4obo2b2o6b2o6b2o6b2o2b
ob4ob2o$4bobo2bo2bobo24bobo2bo2bobo$4bo5bobobo24bobobo5bo$b2ob2o5bo3b
2obo16bob2o3bo5b2ob2o$2bo5b2o2b2obob2o16b2obob2o2b2o5bo$o2b5obo4bo24b
o4bob5o2bo$3o6bo2b2o26b2o2bo6b3o$3b6o4bobob2o16b2obobo4b6o$2obo5b4o2b
2obo16bob2o2b4o5bob2o$bobo3bobo2bobo24bobo2bobo3bobo$bobobob2o4b2o24b
2o4b2obobobo$2b2obo42bob2o$4bob2obo34bob2obo$4bobob2o34b2obobo$5bo42b
o!

[b-engine]

Reduced

Code: Select all

Reduced even further:

Code: Select all

x = 67, y = 45, rule = B3/S23
40b2o4b2o4b2o$39bo2bobo4bobo2bo$39b3o10b3o$42b2o6b2o$25b2o14bo2b6o2bo
$24bo2bo2b4o2b2o3b2o8b2o$24b3o2b6o2bo$27b10o$26bo10b3o$26b2o8bo2bo$37b
2o22bo$22bo38bo$22b3o36bo$25bo20bo$24b2o18b3o10b3o3b3o2$44bobo$45bo$33b
2o$32bo2b2o26b2o$15bo17bo4b2o23bo$15bo8b5o5b2o4b2o22b3o$o23bo6bo3bo6b
o23bo$3o22b2o4b2o5b5o8bo$3bo23b2o4bo17bo$2b2o26b2o2bo$32b2o$21bo$20bo
bo2$b3o3b3o10b3o18b2o$20bo20bo$5bo36b3o$5bo38bo$5bo22b2o$27bo2bo8b2o$
27b3o10bo$30b10o$29bo2b6o2b3o$14b2o8b2o3b2o2b4o2bo2bo$14bo2b6o2bo14b2o
$15b2o6b2o$12b3o10b3o$12bo2bobo4bobo2bo$13b2o4b2o4b2o!

[C_R_116]

p48 pi-heptomino hassler:

Code: Select all

x = 56, y = 49, rule = B3/S23
32bo2$30bob3o$32b2obo$32bob2o$33b3obo2$20bo14bo$20b3o$23bo6bo4bo$22b2o
5bobo$30bo3b2o3b2o$33b2o4b2o2$25bo$24bobo$6b2o15bo3bo$6bo3bob2o9bo3bo$
2b2o3b5obo9b2ob2o$2bo2bobo$4b2o3bob2o30bo$6bo4b2o28b3o$6bo2b2o29bo$7b
2o31b2o$2b2o25bo$3bo26bo$3bobo23bo$4b2o$15bo2bo$15bo2bo30b2o$14bo3bo
16bobo13bo$2b2o11b3o7b2o8bo8bo3bo$2b2o11b3o7bo2bo5bo7b2obo2bo3bo$26b2o
bo4b2o3bo2b2obo2bo3b4o$3bo19b3o2bo5b2o4bobo7bo$2bobo17bo3b2o6b4o2bo2bo
bo$bo2bo18b2o16bobobo$o2bo3bo6bo3b2o4bob2o7bob2obo$7bobo2b2o4bo5bo2bo
11bo$o2bo2bobo5b2o3b3o3b2o$2b2o4bo4bo7bo3$34b2o$34b2obo$38bo$35bo$36bo
b2o$38b2o!