Oscillator Discussion Thread

[hotcrystal0]

Edit: unrelated p13 domino sparker and 66p13 hybrid

Code: Select all

x = 22, y = 24, rule = B3/S23
17b2o$9b2o6b2o$10bo$10bob2ob6o$5bo5bobobo2bo2bo$3b5o12b2o$2bo5bo$2bo2b
2obo$b2obo9b3o$o3b2o7bo2bo$bobo4bo9bo$2ob4o2bo2bo$6b5obo$2ob4o2bo8bo$
bobo4bo4bo2bo$o3b2o8b3o$b2obo$2bo2b2obo$2bo5bo11b2o$3b5o3bobobo2bo2bo
$5bo4bob2ob6o$10bo$9b2o6b2o$17b2o!

I've never seen this 66P13 stabilization before, so I think it's new.

[wwei47]

Weird P6 domino sparker and dimer that it showed up in; does anyone recognize either?

Code: Select all

x = 44, y = 15, rule = B3/S23
5b2o20b2o6b2o$3bo4bo16bo4bo2bo4bo$8bobo12bobo12bobo$b3o4bob3o8b3obo4b
4o4bob3o$o3bobobo4bo6bo4bobobo4bobobo4bo$b3o2b3ob3o8b3ob3o2b4o2b3ob3o$
4b3o3bo12bo3b3o4b3o3bo$b2obobobo16bobobob2obobobo$2bobo3bo16bo3bob2obo
3bo$bo2bobob2o14b2obobo4bobob2o$2b2o2bobo2bo10bo2bobo2b4o2bobo2bo$3bob
2o2b3o10b3o2b2obo2bob2o2b3o$3bo2bobo16bobo2bo2bo2bobo$4b2o2bob2o10b2ob
o2b2o4b2o2bob2o$8b2obo10bob2o12b2obo!

[Period1GliderGun]

p32 honey farm hassler:

Code: Select all

x = 42, y = 37, rule = B3/S23
20b2o$21bo2bo$18b3o3b3o$17bo3b3o3bo$17b2obo3b3o$21b2obo$16bob2obobo7b
2o$16b2ob2o10bo$23b3o3bobo$11b2o9bo3bo2b2o$9bo2bo8bo5bo$21bo5bo$5bo8b
o6bo5bo$4b3o15bo3bo$3bob3o2bo4bo7b3o$2bo3bo4b2ob2o$bo3bo7bo17bo$3obo17b
2o6bobo6bo$b3o6bo20bo6b3o$2bo6bobo6b2o17bob3o$10bo17bo7bo3bo$26b2ob2o
4bo3bo$16b3o7bo4bo2b3obo$15bo3bo15b3o$14bo5bo6bo8bo$14bo5bo$14bo5bo8b
o2bo$11b2o2bo3bo9b2o$10bobo3b3o$10bo10b2ob2o$9b2o7bobob2obo$17bob2o$15b
3o3bob2o$14bo3b3o3bo$15b3o3b3o$17bo2bo$20b2o!

p42 pi hassler:

Code: Select all

x = 54, y = 62, rule = B3/S23
9b3o$9b4o$5b4o3b2o4b2o$5b3ob2o2b2o3b2o$9b4o2$24b2o$24bo$9b4o12bo$5b3o
b2o2b2o3b2o2b4o$5b4o3b2o4b2o2bo$9b4o12b3o$9b3o13bo2bo$27b2o2$39bo$38b
ob4o$37bobob3o$15bo20bobo$14bobo20bo$14bobo20b2o$15bo6b3o12b2o$22bo2b
o11b2o$26bo$18bo3bo2bo$5bobo3b2o6bo2b3o$4bo2bo2bo2bo3b2o$3bo9bo3bo$2b
4o4bo2bo31bobo3b2o$2o3b4o3b2o30bo2bo2bo2bo$o2bo4b4o31bo9bo$o9bo31b4o4b
o2bo$o2bo2bo2bo30b2o3b4o3b2o$b2o3bobo31bo2bo4b4o$36bo3bo9bo$35b2o3bo2b
o2bo2bo$29b3o2bo6b2o3bobo$28bo2bo3bo$27bo$15b2o11bo2bo$15b2o12b3o6bo$
15b2o20bobo$16bo20bobo$15bobo20bo$10b3obobo$10b4obo$14bo2$25b2o$25bo2b
o13b3o$26b3o12b4o$31bo2b2o4b2o3b4o$28b4o2b2o3b2o2b2ob3o$28bo12b4o$29b
o$28b2o2$41b4o$34b2o3b2o2b2ob3o$34b2o4b2o3b4o$41b4o$42b3o!

p44 pi/century hassler:

Code: Select all

x = 45, y = 45, rule = B3/S23
20b2o10b2o$20bo12bo$22bo8bo$18b5o2bo2bo2b5o$17bo7b4o7bo$18b6o6b6o$23b
8o$19b2obo2bo2bo2bob2o$19bo2bo8bo2bo2$22bo8bo$20b2o10b2o$22bo8bo4bobo
$22b2o6b2o3bo$24b6o6bo2bo$24b6o6bobobo$25b4o8bo2bo$4bo33b2o$3bobo15b2o
$3bobob2o13bo$2obobobo3bo10bobo$o2bobo5bo6bo4b2o$2b2obob2obob2o4b3o11b
3o$5b2o6bo7bo9bo3bo$6bo7b2o4b2o9b2ob2o5bob2o$3b2ob2o6b3o24b2obo$4bobo
7b3o$4bobo7b3o$3b2ob2o6b3o$6bo7b2o$5b2o6bo$2b2obob2obob2o9b2o9b2o$o2b
obo5bo10bobo9bo$2obobobo3bo10bo12b3o$3bobob2o13bobo6b2o4bo$3bobo7bo9b
2o6bobo$4bo7bob2o17bo$16bo16b2o$12bo2bobo$14bo2bo$15b2o$24b2o$25bo$24b
o$24b2o!

EDIT: Another p32 honey farm hassler:

Code: Select all

x = 32, y = 37, rule = B3/S23
3b3o3b3o2$b2o3bobo3b2o12bo$bo4bobo4bo11bobo$o5bobo5bo11bo$bo4bobo4bo$
2b3o5b3o17bo$24b2o3bobo$5b2ob2o14bobo3bo$4bobobobo10bo3b2o$5bo3bo10b3o
$19b2ob2o$18b3ob3o$19b2ob2o$20b3o$21bo7$20bo$19bob2o$18bo3bo$18bo5bo$
15bo2bo5bo$14bobo7bo$15b2o2b4o2$15b2o2b4o$14bobo7bo$15bo2bo5bo$18bo5b
o$18bo3bo$19bob2o$20bo!

To clarify, all of my new oscillator discoveries (excepting the new gun reductions, which were modifications to existing oscillators) are found by completing partials from zip files that mvr posted on Discord back in 2023.

[hotdogPi]

p32 honey farm hassler:

Code: Select all

x = 42, y = 37, rule = B3/S23
20b2o$21bo2bo$18b3o3b3o$17bo3b3o3bo$17b2obo3b3o$21b2obo$16bob2obobo7b
2o$16b2ob2o10bo$23b3o3bobo$11b2o9bo3bo2b2o$9bo2bo8bo5bo$21bo5bo$5bo8b
o6bo5bo$4b3o15bo3bo$3bob3o2bo4bo7b3o$2bo3bo4b2ob2o$bo3bo7bo17bo$3obo17b
2o6bobo6bo$b3o6bo20bo6b3o$2bo6bobo6b2o17bob3o$10bo17bo7bo3bo$26b2ob2o
4bo3bo$16b3o7bo4bo2b3obo$15bo3bo15b3o$14bo5bo6bo8bo$14bo5bo$14bo5bo8b
o2bo$11b2o2bo3bo9b2o$10bobo3b3o$10bo10b2ob2o$9b2o7bobob2obo$17bob2o$15b
3o3bob2o$14bo3b3o3bo$15b3o3b3o$17bo2bo$20b2o!

Same or different?

Code: Select all

x = 40, y = 36, rule = DoubleB3S23
21.2C$20.C2.C$19.C.C.C$18.3C.C$18.3C$30.2C$30.C$28.C.C$10.2A10.3C3.2C
$9.A2.A8.C3.C$9.A10.C5.C$9.A2.A8.C3.C$3.3A3.2A.2A8.3C$3.3A4.A2.A$3.3A
5.A.A$3A9.A8.A8.A$3A13.2B2.A.A6.A.A$3A6.A6.BC4.A7.A6.3A$8.A.A6.A.A17.
3A$9.A8.A.B6.A9.3A$20.2B4.A.A5.3A$19.2B.B3.A2.A4.3A$15.3AB2.3B2.2A.2A
3.3A$14.A2.BAB.B5.A2.A$13.A2.B.BAB9.A$14.C2B.AB7.A2.A$10.2A3.CACB9.2A
$9.A.A4.2B$9.A7.B2.2A.2A$8.2A7.A.A.2A.A$16.A.2A$14.3A3.A.2A$13.A3.3A
3.A$14.3A3.3A$16.A2.A$19.2A!

[hotcrystal0]

Weird P6 domino sparker and dimer that it showed up in; does anyone recognize either?

Code: Select all

x = 44, y = 15, rule = B3/S23
5b2o20b2o6b2o$3bo4bo16bo4bo2bo4bo$8bobo12bobo12bobo$b3o4bob3o8b3obo4b
4o4bob3o$o3bobobo4bo6bo4bobobo4bobobo4bo$b3o2b3ob3o8b3ob3o2b4o2b3ob3o$
4b3o3bo12bo3b3o4b3o3bo$b2obobobo16bobobob2obobobo$2bobo3bo16bo3bob2obo
3bo$bo2bobob2o14b2obobo4bobob2o$2b2o2bobo2bo10bo2bobo2b4o2bobo2bo$3bob
2o2b3o10b3o2b2obo2bob2o2b3o$3bo2bobo16bobo2bo2bo2bobo$4b2o2bob2o10b2ob
o2b2o4b2o2bob2o$8b2obo10bob2o12b2obo!

Overlaid with 64P6:

Code: Select all

x = 15, y = 16, rule = DoubleB3S23
6.2C$4.C4.C$9.A.A$2.ACA4.AB3A$.C2B.C.CBA3B.A$B.3AB.2AC.2AC$.4BC2A2B.C
.B$2.2A.ABA.C.2B$3.C.C3BC$2.C.BA.A.AC2B$2.BAC2.ABC2.AB$.2B.CBAC.BA2C$
4.A2.ABA.B$5.2A2.C.CA$7.B.CABC$7.2B!

It is one row shorter than 64P6, so it might be able to reduce some guns.

[Tawal]

Related to this p8 HRx74B, I've made this p1064 oscillator.
It's only four p8 HRx74B + BFx59H.
1064 = 8x(74+59)

Code: Select all

x = 70, y = 70, rule = Life
42b2o$42b2o3$43bobo$43b2o2bo$44bo$45b3o3$22b2o22b2o$22b2o6b2o14b2o3b2o
$31bo19b2o$30bo$30b2o3$11b2o8b3o$11b2o9bo$20b3o$33b2o15bo$33b2o15bobo$
5bobo2b2o38b3o5b2o$7bo2b2o40bo5b2o$4bo2bo$5b2o$2o2b2o$2o3$55b2obo$55bo
b2o2$48b2o$48b2o$20b2o$20b2o2$11b2obo$11bob2o3$68b2o$64b2o2b2o$63b2o$
62bo2bo$10b2o5bo40b2o2bo$10b2o5b3o38b2o2bobo$17bobo15b2o$19bo15b2o$47b
3o$47bo9b2o$46b3o8b2o3$38b2o$39bo$17b2o19bo$17b2o3b2o14b2o6b2o$22b2o
22b2o3$22b3o$25bo$22bo2b2o$24bobo3$26b2o$26b2o!

Edit:
The periodic HRx74B works also with a p13 weak dot sparker.
This gives this p1729 oscillator [1729 = 13x(74+59)]

Code: Select all

x = 76, y = 76, rule = Life
50b3o$48b2o$49b4o$48bobo$49bobo$50b2o$43bobo9bo$43b2obo4bo4bo$42bob2ob
o4bo3bo$42bobob2obo5bo$42bobo5bo3$25b2o21bo2bo$25b2o6b2o14b2o3b2o$34bo
19b2o$33bo$33b2o2$7b2o$6bo2bo4b2o8b3o$14b2o9bo$23b3o$obo5bo27b2o$obob
2obo5bo22b2o$ob2obo4bo3bo46b2o$b2obo4bo4bo46b2o$bobo9bo$8b2o$7bobo$6bo
bo$7b4o$6b2o$8b3o47b2obo$58bob2o2$51b2o$51b2o$23b2o$23b2o2$14b2obo$14b
ob2o47b3o$68b2o$65b4o$67bobo$66bobo$66b2o$62bo9bobo$13b2o5bo40bo4bo4bo
b2o$13b2o5b3o38bo3bo4bob2obo$20bobo15b2o22bo5bob2obobo$22bo15b2o27bo5b
obo$50b3o$50bo9b2o$49b3o8b2o4bo2bo$67b2o2$41b2o$42bo$20b2o19bo$20b2o3b
2o14b2o6b2o$24bo2bo21b2o3$25bo5bobo$20bo5bob2obobo$19bo3bo4bob2obo$19b
o4bo4bob2o$20bo9bobo$24b2o$24bobo$25bobo$23b4o$26b2o$23b3o!

Edit2:
Are these SKOPs ?

Edit3:
There are also this 2 related oscillator with only one "signal".
This gives two new periods : p4256 and p6916 (4256=1064x4, 6916=1729x4)

Code: Select all

x = 203, y = 76, rule = Life
177b3o$175b2o$176b4o$42b2o131bobo$42b2o132bobo$177b2o$170bobo9bo$43bob
o124b2obo4bo4bo$43b2o2bo121bob2obo4bo3bo$44bo124bobob2obo5bo$45b3o121b
obo5bo3$22b2o22b2o104b2o21bo2bo$22b2o6b2o14b2o3b2o99b2o6b2o14b2o3b2o$
31bo19b2o108bo19b2o$30bo129bo$30b2o128b2o2$134b2o$11b2o120bo2bo4b2o$
11b2o128b2o2$33b2o15bo76bobo5bo27b2o15bo$33b2o15bobo74bobob2obo5bo22b
2o15bobo$5bobo2b2o38b3o5b2o67bob2obo4bo3bo38b3o5b2o$7bo2b2o40bo5b2o68b
2obo4bo4bo40bo5b2o$4bo2bo120bobo9bo$5b2o128b2o$2o2b2o128bobo$2o131bobo
$134b4o$133b2o$55b2obo76b3o47b2obo$55bob2o126bob2o2$48b2o128b2o$48b2o
128b2o$20b2o128b2o$20b2o128b2o2$11b2obo126b2obo$11bob2o126bob2o47b3o$
195b2o$192b4o$68b2o124bobo$64b2o2b2o123bobo$63b2o128b2o$62bo2bo123bo9b
obo$10b2o46b2o2bo77b2o46bo4bo4bob2o$10b2o46b2o2bobo75b2o46bo3bo4bob2ob
o$35b2o128b2o22bo5bob2obobo$35b2o128b2o27bo5bobo2$57b2o128b2o$57b2o
128b2o4bo2bo$194b2o2$38b2o128b2o$39bo129bo$17b2o19bo108b2o19bo$17b2o3b
2o14b2o6b2o99b2o3b2o14b2o6b2o$22b2o22b2o103bo2bo21b2o3$22b3o127bo5bobo
$25bo121bo5bob2obobo$22bo2b2o119bo3bo4bob2obo$24bobo119bo4bo4bob2o$
147bo9bobo$151b2o$26b2o123bobo$26b2o124bobo$150b4o$153b2o$150b3o!

[iNoMed]

And relatedly, a plain old p133 oscillator:

Code: Select all

x = 66, y = 66, rule = B3/S23
39b2o3b2o$39bobobo2bo$41bob2obo$40bo5bob2obo$40bo3b3obob2o$45bo$39bo$
39bo$20b2o18bo3b2o$20b2o6b2o7b3o4b2o3b2o$29bo7bo11b2o$28bo$28b2o2$3b2o
$4bo4b2o$3bo5b2o$3b2o22bo$25bo3bo$b4o20bo3bo$o3b2o2b2o17bobo26b2o$obob
o3b2o46b2o$b2o2$b2o$o2b2o3bo37b2o$2o4b2obo$9bo35bo2bo$9b2o42b2obo$45b
3o5bob2o7$9b2obo5b3o$9bob2o42b2o$17bo2bo35bo$56bob2o4b2o$18b2o37bo3b2o
2bo$63b2o2$63b2o$8b2o46b2o3bobobo$8b2o26bobo17b2o2b2o3bo$36bo3bo20b4o$
36bo3bo$38bo22b2o$55b2o5bo$55b2o4bo$61b2o2$36b2o$37bo$15b2o11bo7bo$15b
2o3b2o4b3o7b2o6b2o$20b2o3bo18b2o$26bo$26bo$20bo$14b2obob3o3bo$14bob2ob
o5bo$19bob2obo$19bo2bobobo$20b2o3b2o!

[Hdjensofjfnen]

And relatedly, a plain old p133 oscillator:

Code: Select all

x = 66, y = 66, rule = B3/S23
39b2o3b2o$39bobobo2bo$41bob2obo$40bo5bob2obo$40bo3b3obob2o$45bo$39bo$
39bo$20b2o18bo3b2o$20b2o6b2o7b3o4b2o3b2o$29bo7bo11b2o$28bo$28b2o2$3b2o
$4bo4b2o$3bo5b2o$3b2o22bo$25bo3bo$b4o20bo3bo$o3b2o2b2o17bobo26b2o$obob
o3b2o46b2o$b2o2$b2o$o2b2o3bo37b2o$2o4b2obo$9bo35bo2bo$9b2o42b2obo$45b
3o5bob2o7$9b2obo5b3o$9bob2o42b2o$17bo2bo35bo$56bob2o4b2o$18b2o37bo3b2o
2bo$63b2o2$63b2o$8b2o46b2o3bobobo$8b2o26bobo17b2o2b2o3bo$36bo3bo20b4o$
36bo3bo$38bo22b2o$55b2o5bo$55b2o4bo$61b2o2$36b2o$37bo$15b2o11bo7bo$15b
2o3b2o4b3o7b2o6b2o$20b2o3bo18b2o$26bo$26bo$20bo$14b2obob3o3bo$14bob2ob
o5bo$19bob2obo$19bo2bobobo$20b2o3b2o!

Worth noting that p266 and p532 versions are possible:

Code: Select all

x = 138, y = 66, rule = B3/S23
39b2o3b2o65b2o3b2o$39bobobo2bo64bobobo2bo$41bob2obo66bob2obo$40b2obo2b
ob2obo60b2obo2bob2obo$43b2obobob2o63b2obobob2o$44bob2o68bob2o$45bo71bo
$39b2o70b2o$20b2o18bo3b2o46b2o18bo3b2o$20b2o6b2o7b3o4b2o3b2o41b2o6b2o
7b3o4b2o3b2o$29bo7bo11b2o50bo7bo11b2o$28bo71bo$28b2o70b2o2$3b2o70b2o$
4bo4b2o65bo4b2o$3bo5b2o64bo5b2o$3b2o70b2o$5bo25b2o15bo28bo25b2o$b5o25b
2o15bobo22b5o25b2o$o5bob2o38b3o5b2o14bo5bob2o46b2o$obob2o2b2o40bo5b2o
14bobob2o2b2o46b2o$b4o68b4o2$b3o69b3o$o2bo3b2o63bo2bo3b2o$2o5bobo62b2o
5bobo$9bo71bo$9b2o42b2obo24b2o42b2obo$53bob2o68bob2o2$46b2o70b2o$46b2o
70b2o$18b2o70b2o$18b2o70b2o2$9b2obo68b2obo$9bob2o42b2o24bob2o42b2o$56b
o71bo$56bobo5b2o62bobo5b2o$57b2o3bo2bo63b2o3bo2bo$62b3o69b3o2$61b4o68b
4o$8b2o5bo40b2o2b2obobo14b2o5bo40b2o2b2obobo$8b2o5b3o38b2obo5bo14b2o5b
3o38b2obo5bo$15bobo15b2o25b5o22bobo15b2o25b5o$17bo15b2o25bo28bo15b2o
25bo$61b2o70b2o$55b2o5bo64b2o5bo$55b2o4bo65b2o4bo$61b2o70b2o2$36b2o70b
2o$37bo71bo$15b2o11bo7bo50b2o11bo7bo$15b2o3b2o4b3o7b2o6b2o41b2o3b2o4b
3o7b2o6b2o$20b2o3bo18b2o46b2o3bo18b2o$25b2o70b2o$20bo71bo$18b2obo68b2o
bo$14b2obobob2o63b2obobob2o$14bob2obo2bob2o60bob2obo2bob2o$19bob2obo
66bob2obo$19bo2bobobo64bo2bobobo$20b2o3b2o65b2o3b2o!

[confocaloid]

[...] Same or different? [...]

I see two ways to transform LoM into pre-honeyfarm, and two ways to do the reverse transform.
One can group the related oscillators (for example put them in a single stamp collection), and still show all of them explicitly: viewtopic.php?p=197483#p197483

Code: Select all

x = 140, y = 87, rule = TripleLife
19.2D$20.D2CD$17.3DC2.G2D$16.D2.CDGDC2.D$16.2DCGC.C3D$18.2CGD.D$15.D.
2D.D.D7.2G$15.2D.2D10.G$28.G.G$10.2E16.2G$9.E2.E$9.E$9.E2.E$3.3E3.2E.
2E3.C.C$3.3E4.E2.E4.C4.G$3.3E5.E.E8.3G$3E9.E8.G2.G5.E$3E13.2B3.3G5.E.
E$3E6.E6.BG4.G7.E6.3E$8.E.E5.3E18.3E$9.E5.E2.E.B6.E9.3E$15.3E2.2B4.E.
E5.3E$16.E2.2B.B3.E2.E4.3E$18.B2.3B2.2E.2E3.3E$17.B.B.B5.E2.E$16.B.B.
B9.E$14.3B2.B7.E2.E$10.2E3.B.2B9.2E$9.E.E4.2B$9.E7.B2.2E.2E$8.2E7.E.E
.2E.E$16.E.2E$14.3E3.E.2E$13.E3.3E3.E$14.3E3.3E$16.E2.E$19.2E14$19.2D
$20.D2.D47.2B48.2A$17.3D3.3D44.B2.B46.A2.A$16.D3.3D3.D42.B.B.B45.A.A.
A$16.2D.D3.3D42.3B.B45.3A.A$20.2D.D44.3B47.3A$15.D.2D.D.D7.2D48.2B48.
2A$15.2D.2D10.D49.B49.A$28.D.D47.B.B47.A.A$10.2D16.2D48.2B30.2A16.2A$
9.D2.D96.A2.A$9.D99.A$9.D2.D96.A2.A$3.3D3.2D.2D53.B.B33.3A3.2A.2A3.A.
A$3.3D4.D2.D9.D44.B4.B29.3A4.A2.A4.A4.A$3.3D5.D.D8.3D47.3B28.3A5.A.A
8.3A$3D9.D8.D2.D5.D40.B2.B25.3A9.A8.A2.A5.A$3D18.3D5.D.D34.2B3.3B26.
3A18.3A5.A.A$3D6.D7.D4.D7.D6.3D26.2B4.B27.3A6.A7.A4.A7.A6.3A$8.D.D5.
3D18.3D68.A.A5.3A18.3A$9.D5.D2.D8.D9.3D30.B38.A5.A2.A8.A9.3A$15.3D8.D
.D5.3D33.2B43.3A8.A.A5.3A$16.D9.D2.D4.3D32.2B.B43.A9.A2.A4.3A$26.2D.
2D3.3D31.B2.3B52.2A.2A3.3A$27.D2.D36.B.B.B55.A2.A$30.D35.B.B.B59.A$
27.D2.D33.3B2.B57.A2.A$10.2D16.2D35.B.2B41.2A16.2A$9.D.D54.2B41.A.A$
9.D10.2D.2D42.B41.A10.2A.2A$8.2D7.D.D.2D.D83.2A7.A.A.2A.A$16.D.2D96.A
.2A$14.3D3.D.2D90.3A3.A.2A$13.D3.3D3.D89.A3.3A3.A$14.3D3.3D91.3A3.3A$
16.D2.D96.A2.A$19.2D98.2A!

edit: Plain two-state RLE:

Code: Select all

x = 140, y = 37, rule = B3/S23
19b2o$20bo2bo47b2o48b2o$17b3o3b3o44bo2bo46bo2bo$16bo3b3o3bo42bobobo45b
obobo$16b2obo3b3o42b3obo45b3obo$20b2obo44b3o47b3o$15bob2obobo7b2o48b2o
48b2o$15b2ob2o10bo49bo49bo$28bobo47bobo47bobo$10b2o16b2o48b2o30b2o16b
2o$9bo2bo96bo2bo$9bo99bo$9bo2bo96bo2bo$3b3o3b2ob2o53bobo33b3o3b2ob2o3b
obo$3b3o4bo2bo9bo44bo4bo29b3o4bo2bo4bo4bo$3b3o5bobo8b3o47b3o28b3o5bobo
8b3o$3o9bo8bo2bo5bo40bo2bo25b3o9bo8bo2bo5bo$3o18b3o5bobo34b2o3b3o26b3o
18b3o5bobo$3o6bo7bo4bo7bo6b3o26b2o4bo27b3o6bo7bo4bo7bo6b3o$8bobo5b3o
18b3o68bobo5b3o18b3o$9bo5bo2bo8bo9b3o30bo38bo5bo2bo8bo9b3o$15b3o8bobo
5b3o33b2o43b3o8bobo5b3o$16bo9bo2bo4b3o32b2obo43bo9bo2bo4b3o$26b2ob2o3b
3o31bo2b3o52b2ob2o3b3o$27bo2bo36bobobo55bo2bo$30bo35bobobo59bo$27bo2bo
33b3o2bo57bo2bo$10b2o16b2o35bob2o41b2o16b2o$9bobo54b2o41bobo$9bo10b2ob
2o42bo41bo10b2ob2o$8b2o7bobob2obo83b2o7bobob2obo$16bob2o96bob2o$14b3o
3bob2o90b3o3bob2o$13bo3b3o3bo89bo3b3o3bo$14b3o3b3o91b3o3b3o$16bo2bo96b
o2bo$19b2o98b2o!

[C_R_116]

P52 R-pentomino hassler #2:

Code: Select all

x = 57, y = 57, rule = B3/S23
7b2o$8bo$8bobo10b2o$9b2o2b2o6bobo$5b2o6b2o8bo$5bobo14b2ob2obo$7bo17bob
2o$7b2o16bo$17bo6b2o$18b2o$16bobo32b2o$17bo34bo$20bo20bo7b3o4bo$9bo10b
o13b2o5b2o6bo4b3o$7bo2bo9bo13bo2bo3b2o10bo$7bo2bo10bob2o7bobob2o4bo10b
2o$8bo11bo3bo3b2o2b2o2bo$19bo5bo2b2o6bo$13b2o4b2o4bo9b2obo13b2o$14bo6b
o12bo2b2o13b2o$11b3o8bobo9b2o$11bo$45bo$5b2o39b3o$6bo31b2o3bo2b2o$5bo
31b2ob4o$5b4o28bo3b3o9b2o$8bo19bo22bo2bo$3b3o21b3o10b2o9b3o$2bo2bo4bo
15b2o2bo8b3o6bo$2b2o2bo3b2o2bo11bo3bo8b2o7b4o$6bo5bo2bo10bob2o21bo$5bo
2b2o5bo10b2o22bo$5bo5b2o2bo15bo18b2o$5bo2bo5bo15bobo$6bo2b2o19bo14bo$
10bo10b2o8bo11b3o$3b2o13b2o2bo19bo$3b2o13bob2o20b2o$20bo6b2o$20bo2b2o
2b2o19bo$2b2o10bo4b2obobo12bo8bo2bo$3bo10b2o3bo2bo12b2ob2o6bo2bo$3o4bo
6b2o5b2o12b2ob2o7bo$o4b3o7bo20bobo$4bo30bo4bo$4b2o29bob2obo$35bo4bo$
31b2o4bobo$31bo4b2ob2o7b2o$28b2obo4b2ob2o8bo$28bob2ob2o3bo10bobo$33bo
8b2o6b2o$33bobo6b2o2b2o$34b2o10bobo$48bo$48b2o!

EDIT: p140 R-pentomino hassler:

Code: Select all

x = 103, y = 89, rule = B3/S23
80bo$80b3o$83bo$82b2o$63bo7b2o$63b3o5b2o$66bo$65b2o2$101bo$100bobo$
101bo$83b2o$84b2o$85b2o$85b2o3$58bo18b2o$51b2obob3o18b2o$50bobob2o22b
2o$50bobo4b4o18b2o$51bob5o3bo$53bo6b2o$52bo3b2o$51bo3bobo$51b2o3bo40b
2o$97bo$91b2o5b3o$40b2o49b2o7bo$41bo38b2o$41bobo36bo$42b2o37b3o$51b3o
29bo$50bo2bo$49bo4bo$52b3o$48bo3b2o15b2o$49bo2bo16b2o$50b2o3$45bobo$
45b3o2$55b3o$55bobo3$51b2o$32b2o16bo2bo$32b2o15b2o3bo$48b3o$48bo4bo$
49bo2bo$19bo29b3o$19b3o37b2o$22bo36bobo$21b2o38bo$2bo7b2o49b2o$2b3o5b
2o$5bo$4b2o40bo3b2o$45bobo3bo$45b2o3bo$41b2o6bo$41bo3b5obo$22b2o18b4o
4bobo$23b2o22b2obobo$24b2o18b3obob2o$24b2o18bo3$16b2o$16b2o$17b2o$18b
2o$bo$obo$bo2$36b2o$36bo$30b2o5b3o$30b2o7bo$19b2o$19bo$20b3o$22bo!

[Sokwe]

I've been using my JLS-to-LLS script to attempt to reduce some overly large low-period supporting oscillators. I found the following smaller support for the p57 R-pentomino hassler during the gun optimization searches:

Code: Select all

x = 46, y = 33, rule = B3/S23
18b2o$5bob2o9b2o$3b3obo$2bo4bobobo$bobo3bobo2bo$bo2bo3bo2bo$2bobo$b2ob
2o3b2o$o4b2o26b2o$2obo3bo2bo22bo$3bobo2b2o20b2obo4bo$2ob4obobo20bob2o
2bobo$obo2bobob2o20bo2bo2bo2bo$2bo4bo2bo8bo12bo5bobo$b2ob2obo2bo7b3obo
10bob2obob2o$o3b4ob2o7bo5b2o10b3obo2b2o$ob2o4bobo24bobo4b2obo$b2o2bob
3o10b2o5bo7b2ob4o3bo$4b2obob2obo10bob3o7bo2bob2ob2o$5bobo5bo12bo8bo2bo
4bo$5bo2bo2bo2bo20b2obobo2bobo$6bobo2b2obo20bobob4ob2o$7bo4bob2o20b2o
2bobo$12bo22bo2bo3bob2o$11b2o26b2o4bo$35b2o3b2ob2o$41bobo$34bo2bo3bo2b
o$33bo2bobo3bobo$34bobobo4bo$38bob3o$26b2o9b2obo$26b2o!

Here's a p3 completion (found with JLS) of a p51 honey farm hassler partial result by Nico Brown:...

slightly smaller p3 supports using the same interaction (left is minimum population, right is minimum bounding box):

I was only able to improve this one slightly in both bounding box and population:

Code: Select all

x = 61, y = 47, rule = B3/S23
32bo10b2o$31bobo9bo10b2o$31bob3o4b2obo8b3obo$28b2obo4bo3bobo8bo4bo$28b
obobobobo4bo9b2o3bob2o$21b2o7bobob2o14b2o5bo2bo$17b2obobo6bobo8b2ob2ob
o2b2o8bo$15bo2bobo9bo11bo3bo3b2o7bo$15b2o2b2o21b4o2b2obo2b2ob2o$27b3o
13b2ob4o4b2ob2o$6b2o18bo3bo8b2o2b2o4b4o2b2o$7bo17bo5bo7b2o6bo7bo$7bobo
15bo5bo11b2o2bo2bo6bo$8b2o15bo5bo11bob2o4bo3bo2bo$26bo3bo10b2obo4b2o3b
2ob2o$2b2o23b3o5bo3b3o2b2o9bo$bo2bo8bo21b2o2bo2b2o2b2ob2o2bo2b3o$2b2ob
o6b3o7bo11b5o3bo3bo7b2o2bo$3bobo15bobo9b2o2b2ob4o6bobo3bo$2bo2b2o14bo
11b2o2b2o4bo2bo2bobo2b2o$2bobo2b2o13bo11b2o2bo5b2o4bobobo$3bobob2o6b2o
20bo13bobo2bo$5bo3bo5bo26bo10bob2o$5bob2o7b3o23b3o7b2obo$4b2obo10bo26b
o5bo3bo$4bo2bobo13bo20b2o6b2obobo$6bobobo4b2o5bo2b2o11bo13b2o2bobo$5b
2o2bobo2bo2bo4b2o2b2o11bo14b2o2bo$4bo3bobo6b4ob2o2b2o9bobo15bobo$2bo2b
2o7bo3bo3b5o11bo7b3o6bob2o$2b3o2bo2b2ob2o2b2o2bo2b2o21bo8bo2bo$5bo9b2o
2b3o3bo5b3o23b2o$2b2ob2o3b2o4bob2o10bo3bo$2bo2bo3bo4b2obo11bo5bo15b2o$
3bo6bo2bo2b2o11bo5bo15bobo$5bo7bo6b2o7bo5bo17bo$4b2o2b4o4b2o2b2o8bo3bo
18b2o$2b2ob2o4b4ob2o13b3o$2b2ob2o2bob2o2b4o21b2o2b2o$bo7b2o3bo3bo11bo
9bobo2bo$bo8b2o2bob2ob2o8bobo6bobob2o$o2bo5b2o14b2obobo7b2o$b2obo3b2o
9bo4bobobobobo$4bo4bo8bobo3bo4bob2o$4bob3o8bob2o4b3obo$5b2o10bo9bobo$
16b2o10bo!

There might be a solution that is one row shorter at the same width, but any solutions with a smaller width must be taller than the above solution.

Here's a p44 pi hassler completed using JLS based on a partial result by David Raucci:

I did a bit better with this one, improving both the bounding box and population substantially:

Code: Select all

x = 54, y = 54, rule = B3/S23
12b2o3b2obo$11bo2bobo2b2o$6b2o4bobob2o$6bo2b3ob2o3b3o$7b2o3bo2b2o4bo8b
2o3b2o$11bobobob2o2bo7bo2bobobo$2b2o3b4ob2obo3bobob2obobo2b2obo$2bobob
o3bo4b2o2bobobob3o6bo$4bobo2b2o2b2obo2bobobo9bo2bo$3bo2bobo2bob2o2bobo
bo2b4o4b5o$3bo2b3o10bobob2o2bo4bo$bobobo3bo2b2o5bo2bo3b2o5b6o$obobobo
4bo7b4o3bob3o8bo$o2bob2ob2obob3ob2o2bobob7o2bob3o$b3o4b2o3b2o2b3obo4b
7obobo4bo$4b4o5bo3b4o2b2o9bo5bobo$b2obo2b2o9bo6bo8b2o4bobo$obo2bo3bo3b
3o5bob2o14b2obob2o2b2o$o2bobo7b4o3bob3o12bo2bobobobo2bo$bobo2b7ob2o21b
4obo3b3o$2obo8bo2bo2bo3bo19bo$4b7ob3o2bo3bobo15bo3b6o$11b2o5bobobo3b2o
b2o7bobo3b2obobo$6b3obo2bobob2o2bo4bo3bo6b3o9bo$6bo2b2o4bob2o8b3o7b3o
8bo$7bobo3bo2bo20b3o3bo3bo$6b2obob4o7b2o13b3o4bobo$7bob3ob2o7bobo13bo
2bo2bob2o$6bo5b3o9bo11bobo2b2obobo$5bo6b3o7bobo11bobob2obo3bo$4bo7b3o
7b2o8b2ob2obo3bobob2o$4bobo6b2o16bo6bobob2o$5b2o2b2o3bo15bobo11b6o$8b
2obo18bo2bob4o11bob2o$5b3obobob4o20b2o2b7o2bobo$4bo4bobo4bo13bo2bo8bo
5bobo2bo$4b2o2b2obob2o13b3o2bo3bo3bo3bo2bo2bobo$11bobo4b2o3b4o6b2obo3b
2o2b2o3bob2o$11bobo5bo2b10ob2o4b2o2b2ob4o$12bo4bobobob4o11bobo2bo2bo3b
3o$15b5o2bo6bobo5b3o7b2obo2bo$14bo12b3o4bob2o3bobo5bobobo$15b6o7bob2o
2b2o7bo4bobobo$21bo3bo3bobo2bo3b2ob2o2bobo2bo$17b2o2b2o3b3obobobo2b2o
6bobo2bo$17bo3b2o9bobob2o5b2o2bobo$18b2obo4b3obobobo3b2o7bobobo$19bob
2o2bobob2obobo3bobo2b4o3b2o$17bobobo2bo7bo2b2obobobo$17b2o3b2o8bo4b2o
2bo3b2o$33b3o3b2ob3o2bo$36b2obobo4b2o$33b2o2bobo2bo$33bob2o3b2o!

There may be smaller solutions, as I only looked for solutions that retained the small side of the domino sparkers.

[C_R_116]

p80 R hassler/Herschel factory:

Code: Select all

x = 52, y = 27, rule = B3/S23
9b2o4b2o$9bobo2bobo$11bo2bo$10bo4bo$10b6o$11b4o$5bo$4bobo$3bo3bo$2bo3b
o$bo3bo$o3bo$bobo$2bo9bo11b2o11bobo$12b2o28b3o5b2o$11b2o15bo11b2o2bo5b
2o$27bo10b4ob2o$26bobo3bo7b3o$32bo3$8b2o$9bo$6b3o15b2o$6bo17bo$25bo$
24b2o!

[hotcrystal0]

p80 R hassler/Herschel factory:

Code: Select all

x = 52, y = 27, rule = B3/S23
9b2o4b2o$9bobo2bobo$11bo2bo$10bo4bo$10b6o$11b4o$5bo$4bobo$3bo3bo$2bo3b
o$bo3bo$o3bo$bobo$2bo9bo11b2o11bobo$12b2o28b3o5b2o$11b2o15bo11b2o2bo5b
2o$27bo10b4ob2o$26bobo3bo7b3o$32bo3$8b2o$9bo$6b3o15b2o$6bo17bo$25bo$
24b2o!

I was hoping using a P4 catalyst for the top would reduce the bounding box, but unfortunately, it doesn't:

Code: Select all

x = 25, y = 28, rule = B3/S23
11b2o2bo$5bo6b4o$3bobobob2o$3bo4b3ob2o$3bo9bo$5b2o3b3o$10bo$6bo16b2o$
7b3o13bo$11b3o7bobo$2o8bo3bo6b2o$o2b3o3bo4bo$b2o9b2o$6bo9bobo$6bo6b4o
bo$b2o5b3o3b2obo$o2b3o4b2o$2o8bo3bo$11bo3bo$14bo7$14b2o$14b2o!

Edit:

Code: Select all

x = 29, y = 26, rule = B3/S23
8b2o$8bo2b3o$9b2o$14bo$14bo$9b2o16b2o$8bo2b3o13bo$8b2o5b3o7bobo$14bo3b
o6b2o$13bo4bo$2o14b2o$o2bo16bobo$b4o3bo8b4obo$4bo2bo2bob3o3b2obo$b2o3b
2o2bo3b2o$o2b3ob2o5bo3bo$2o3bobo7bo3bo$7bobo8bo$3b4ob2o$3bo2bo$4bobo$
5bo3$18b2o$18b2o!

For context, I was trying to find a way to reduce the P80 gun.
Edit 2: This works, but the regular heavyweight emulator doesn't fit:

Code: Select all

x = 35, y = 26, rule = B3/S23
14b2o$14bo2b3o$15b2o$20bo$3bo16bo$2bob2o9b2o16b2o$2bobob2o6bo2b3o13bo
$b2obob2o6b2o5b3o7bobo$2bobob2ob2o9bo3bo6b2o$obobobo3b3o6bo4bo$2ob2o6b
2o9b2o$3bo8bo2bo10bobo$3b2ob2o4bo10b4obo$4bobo5bo3bob3o3b2obo$4bobo5b
o3bo3b2o$5bo6bo7bo3bo$12bo2bo5bo3bo$13bo10bo$11bobobo$10bobob2o$10bob
o$11b2o3$24b2o$24b2o!

[get_Snacked]

p44 partial:

Code: Select all

x = 18, y = 18, rule = B3/S23
15b2o$o14bo$3o10bobo$3bo9b2o$2b2o2$5b2o$4b2o$5b2o$3bo2b3o$8bo$8bo2$14b
2o$3b2o9bo$2bobo10b3o$2bo14bo$b2o!

yeah that's all i got
EDIT: another way, which can be supported by a clock but the clock fails later on:

Code: Select all

x = 9, y = 7, rule = B3/S23
4bo$5b2o$4b2o$bo3b2o$bobo2b3o$obo5bo$2bo5bo!

the mold also works but fails later on as well. in addition, the other spark is horrendous to get in there.
here's an even better one:

Code: Select all

x = 8, y = 7, rule = B3/S23
3bo$o4bo$o5bo$o$2bo2bo$2b3o2bo$6bo!
[[ PASTET 1 PASTE o! 1 7 ]]

it still suffers the problem of having a spark that can be run into later. the only oscillator period that works for the said spark is period 22..

[C28]

Weird P6 domino sparker and dimer that it showed up in; does anyone recognize either?

Code: Select all

x = 44, y = 15, rule = B3/S23
5b2o20b2o6b2o$3bo4bo16bo4bo2bo4bo$8bobo12bobo12bobo$b3o4bob3o8b3obo4b
4o4bob3o$o3bobobo4bo6bo4bobobo4bobobo4bo$b3o2b3ob3o8b3ob3o2b4o2b3ob3o$
4b3o3bo12bo3b3o4b3o3bo$b2obobobo16bobobob2obobobo$2bobo3bo16bo3bob2obo
3bo$bo2bobob2o14b2obobo4bobob2o$2b2o2bobo2bo10bo2bobo2b4o2bobo2bo$3bob
2o2b3o10b3o2b2obo2bob2o2b3o$3bo2bobo16bobo2bo2bo2bobo$4b2o2bob2o10b2ob
o2b2o4b2o2bob2o$8b2obo10bob2o12b2obo!

the sparker is 1 cell smaller than 64p6.

[get_Snacked]

the sparker is 1 cell smaller than 64p6.

unfortunately, it's only a moderate domino sparker, meaning that the domino spark can't be fully removed without destroying the oscillator and also that the spark has lower usefulness (clearance) than 64P6.
EDIT:

(but the fumarole is obviously the smallest general p6 moderate domino sparker.)

But it's p5?

epic mistake

[Chris857]

(but the fumarole is obviously the smallest general p6 moderate domino sparker.)

But it's p5?

[MathAndCode]

Can this reaction be used to hassle a fishhook bridge fishhook at period three?

Code: Select all

x = 8, y = 8, rule = B3/S23
6b2o$2o5bo$obob3o$2bobo$2b2o$2bo2$2o!
#C [[ PASTET EVERY 3 3 PASTE 2o! 0 7 ]]

If so, it should be added to Eater bridge eater#Hassling.
There are also other p3 partials that look more difficult to complete, but I could be wrong.

Code: Select all

x = 12, y = 14, rule = B3/S23
10b2o$4b2o5bo$4bobob3o$6bobo$bo3b2o$2bo3b2o$bo2bobo$obo3bo$5b3obo2$2b
o4b2o$3bo$3bob2o$7bo!

Code: Select all

x = 14, y = 13, rule = B3/S23
11b2o$5b2o5bo$5bobob3o$7bobo$7b2o$o6bo4b2o$bo$3o3bobo3bo$5bob2o2bo$2b
o2bo5bo$2bob2o4bo2$2bo6b2o!

[JP21]

Here's a p3 completion (found with JLS) of a p51 honey farm hassler partial result by Nico Brown:...

slightly smaller p3 supports using the same interaction (left is minimum population, right is minimum bounding box):

I was only able to improve this one slightly in both bounding box and population:

Code: Select all

x = 61, y = 47, rule = B3/S23
32bo10b2o$31bobo9bo10b2o$31bob3o4b2obo8b3obo$28b2obo4bo3bobo8bo4bo$28b
obobobobo4bo9b2o3bob2o$21b2o7bobob2o14b2o5bo2bo$17b2obobo6bobo8b2ob2ob
o2b2o8bo$15bo2bobo9bo11bo3bo3b2o7bo$15b2o2b2o21b4o2b2obo2b2ob2o$27b3o
13b2ob4o4b2ob2o$6b2o18bo3bo8b2o2b2o4b4o2b2o$7bo17bo5bo7b2o6bo7bo$7bobo
15bo5bo11b2o2bo2bo6bo$8b2o15bo5bo11bob2o4bo3bo2bo$26bo3bo10b2obo4b2o3b
2ob2o$2b2o23b3o5bo3b3o2b2o9bo$bo2bo8bo21b2o2bo2b2o2b2ob2o2bo2b3o$2b2ob
o6b3o7bo11b5o3bo3bo7b2o2bo$3bobo15bobo9b2o2b2ob4o6bobo3bo$2bo2b2o14bo
11b2o2b2o4bo2bo2bobo2b2o$2bobo2b2o13bo11b2o2bo5b2o4bobobo$3bobob2o6b2o
20bo13bobo2bo$5bo3bo5bo26bo10bob2o$5bob2o7b3o23b3o7b2obo$4b2obo10bo26b
o5bo3bo$4bo2bobo13bo20b2o6b2obobo$6bobobo4b2o5bo2b2o11bo13b2o2bobo$5b
2o2bobo2bo2bo4b2o2b2o11bo14b2o2bo$4bo3bobo6b4ob2o2b2o9bobo15bobo$2bo2b
2o7bo3bo3b5o11bo7b3o6bob2o$2b3o2bo2b2ob2o2b2o2bo2b2o21bo8bo2bo$5bo9b2o
2b3o3bo5b3o23b2o$2b2ob2o3b2o4bob2o10bo3bo$2bo2bo3bo4b2obo11bo5bo15b2o$
3bo6bo2bo2b2o11bo5bo15bobo$5bo7bo6b2o7bo5bo17bo$4b2o2b4o4b2o2b2o8bo3bo
18b2o$2b2ob2o4b4ob2o13b3o$2b2ob2o2bob2o2b4o21b2o2b2o$bo7b2o3bo3bo11bo
9bobo2bo$bo8b2o2bob2ob2o8bobo6bobob2o$o2bo5b2o14b2obobo7b2o$b2obo3b2o
9bo4bobobobobo$4bo4bo8bobo3bo4bob2o$4bob3o8bob2o4b3obo$5b2o10bo9bobo$
16b2o10bo!

That is still really large, so along with some modifications, I grabbed a p3 from the bespoke oscillators thread, finishing this:

Code: Select all

x = 57, y = 47, rule = B3/S23
30bo$29bobo10bo$29bob3o4b7o$26b2obo4bo10bo$26bobobobobo3b2o2b3obo$19b
2o7bobob2o4b2o6bo$15b2obobo6bobo9b4obob2o$13bo2bobo9bo11bo3bo3bo$13b2o
2b2o17b2o5bob3o$25b3o9b3obobobo$4b2o18bo3bo7bob2o2b2o$5bo17bo5bo7bo5bo
$5bobo15bo5bo8b5o$6b2o15bo5bo$24bo3bo7b5o$25b3o7bo4bo$3b2o6bo23b2o2bo$
3bo6b3o7bo18b2o3b3o$2obo15bobo23b2o$o2b2o14bo10bo13b2o$b2o2b2o13bo8bo
2bo12bo3b2o$3bob2o23b2o4b2o3b2o6bobo$3bo3bo4bo4b2o17bobo3bob2o5bo2b2o$
bobob2o5bo5bo19bo5bo5b2obobo$b2o2bo5b2obo3bobo17b2o4bo4bo3bo$5bobo6b2o
3b2o4b2o23b2obo$6b2o3bo12bo2bo8bo13b2o2b2o$11b2o13bo10bo14b2o2bo$10b2o
23bobo15bob2o$10b3o3b2o18bo7b3o6bo$17bo2b2o23bo6b2o$16bo4bo7b3o$16b5o
7bo3bo$27bo5bo15b2o$14b5o8bo5bo15bobo$13bo5bo7bo5bo17bo$13b2o2b2obo7bo
3bo18b2o$11bobobob3o9b3o$9b3obo5b2o17b2o2b2o$8bo3bo3bo11bo9bobo2bo$9b
2obob4o9bobo6bobob2o$10bo6b2o4b2obobo7b2o$10bob3o2b2o3bobobobobo$11bo
10bo4bob2o$12b7o4b3obo$14bo10bobo$26bo!

[EDIT] Here are reduced p6, p10, p14 honey farm hasslers (their hassling mechanisms all by me from the past, supporting oscillators not mine):

Code: Select all

x = 66, y = 66, rule = B3/S23
52bo2bo2bo$49bo2b7o$49b3o$52bo2b6o$51bo2bobobo2bo$51bob2obo3b2o$29bo
20b2o2bob2o$27b3o22bobob2o$26bo5bo19bo$25bob6o20b2o5b2o$25bobo27bobo3b
o$24b2o3bob2o7b2o13b2ob3o$26bo4b2o7bobo6b2o6b2o$26bo2b2o11bo2b2obobo4b
o3b4o$27b2o12b2obobobo5b5o3bo$11bo27bo4bo3b2o3bo5bo$9b3o26b4obobobo4b
2obobobo$8bo3b2o3b2ob2o2b2o4b3o4bo4b2o7bobobob2o$4b2obob2o3bob3obo3b2o
3bo3bo2b2o3bo6b2o2bob2o$4b2obo2bobo2b2obobo2bobo2bo5bo2bobo2bobob2o2bo
bo2bob2o$7b2obo2b2o6bo3b2o2bo3bo3b2o3bob3obo3b2obob2o$4b2obobobo7b2o4b
o4b3o4b2o2b2ob2o3b2o3bo$3bobobob2o4bobobob4o26b3o$3bo5bo3b2o3bo4bo27bo
$o3b5o5bobobob2o12b2o$4o3bo4bobob2o2bo11b2o2bo$4b2o6b2o6bobo7b2o4bo$2b
3ob2o13b2o7b2obo3b2o$bo3bobo27bobo$b2o5b2o20b6obo$10bo19bo5bo$5b2obobo
22b3o$5b2obo2b2o20bo$b2o3bob2obo$bo2bobobo2bo$2b6o2bo$11b3o$4b7o2bo$4b
o2bo2bo3$57b2o$56bobo2b3o$56bob3o2bo$55b2obob3obo$13bo6bo23bo9bo2b4o2b
3o$11bobo4b3o4bo18b3o6b3o7b3o$12bobo2bo6bobo20bo5b3o2b4o2bo$12bo4b2o5b
o2bo18b2o6bob3obob2o$2o19b2ob4o27bo2b3obo$o2bo17bobo18bo12b3o2bobo$b4o
3bo5b3o6bobo3b2o10bobo4b3o9b2o$4bo2bo2bo2bo3bo4b2ob3o2bo11bo4bo3bo$b2o
3b2o2bobo5bobo2b2o3b2o16bo5bo$o2b3ob2o4bo3bo2bo2bo2bo20bo3bo4bo$2o3bob
o6b3o5bo3b4o7b2o9b3o4bobo$7bobo17bo2bo5bobo2b3o12bo$3b4ob2o19b2o5bob3o
2bo$3bo2bo5b2o4bo16b2obob3obo6b2o$4bobo6bo2bobo15bo2b4o2b3o5bo$5bo4b3o
4bobo13b3o7b3o6b3o$10bo6bo15b3o2b4o2bo9bo$34bob3obob2o$35bo2b3obo$35b
3o2bobo$40b2o!

[EDIT 2]

Can this reaction be used to hassle a fishhook bridge fishhook at period three?

Code: Select all

x = 8, y = 8, rule = B3/S23
6b2o$2o5bo$obob3o$2bobo$2b2o$2bo2$2o!
#C [[ PASTET EVERY 3 3 PASTE 2o! 0 7 ]]

"Yes":

Code: Select all

x = 10, y = 10, rule = B3/S23
2b2o$2bobob2o$4bobo2bo$4b2o2b2o$4bo2$3bobo$b3ob3o$o7bo$2o5b2o!

[iNoMed]

Here's a p3 completion (found with JLS) of a p51 honey farm hassler partial result by Nico Brown:...

slightly smaller p3 supports using the same interaction (left is minimum population, right is minimum bounding box):

I was only able to improve this one slightly in both bounding box and population:

Code: Select all

snip

That is still really large, so along with some modifications, I grabbed a p3 from the bespoke oscillators thread, finishing this:

Code: Select all

snip

Here's a reduction to the p51 honey farm hassler by switching out the odd traffic stop with a regular old p3:

Code: Select all

x = 47, y = 43, rule = B3/S23
32b2o$7bo23bobo$6bobo$4b3obo14bo6b2o$3bo4b2o13b3o4bo$2bob4o18bobo$2bob
obo2b3o13bob3o9b2o$b2o2b2obobobo12b2ob3o8bo$3bo2bo5bo27bo$6bo3bobob2ob
o21b2o$b2o2b2o3bobobob2o6bo13bo$3bobo4bobobo7b3o13b3o$7bobobo2bo6bo19b
o$9bo4bobo4b2o17b2o$15b2o16b3o$3bo28bo$2bobo28bo$2bo2bo6bo17bo2bo$b2ob
obo5b3o14bo$o3bo25bo5bo5b2o$b3o3bob2o4bo13bo5bo3b2o2bo$4b3o4bo2b3o13b
3o2bo4b3o$3bo2b2o3bo5bo13bo4b2obo3b3o$3b2o5bo5bo25bo3bo$17bo14b3o5bobo
b2o$13bo2bo17bo6bo2bo$13bo28bobo$14bo28bo$11b3o16b2o$5b2o17b2o4bobo4bo
$5bo19bo6bo2bobobo$6b3o13b3o7bobobo4bobo$8bo13bo6b2obobobo3b2o2b2o$6b
2o21bob2obobo3bo$6bo27bo5bo2bo$7bo8b3ob2o12bobobob2o2b2o$6b2o9b3obo13b
3o2bobobo$18bobo18b4obo$16bo4b3o13b2o4bo$15b2o6bo14bob3o$38bobo$13bobo
23bo$13b2o!

There's still the matter of the p3 eater 5 though, so it's still a litle on the ugly side.

[C_R_116]

There are also other p3 partials that look more difficult to complete, but I could be wrong.

Code: Select all

x = 14, y = 13, rule = B3/S23
11b2o$5b2o5bo$5bobob3o$7bobo$7b2o$o6bo4b2o$bo$3o3bobo3bo$5bob2o2bo$2b
o2bo5bo$2bob2o4bo2$2bo6b2o!

Here's a completion by using a Two eaters rotor weld:

Code: Select all

x = 14, y = 11, rule = B3/S23
o5b2o$3o3bobob2o$3bo4bobo2bo$2b2o4b2o2b2o$8bo$4b2o$4bo2bobo$5b2ob2o$6b
o$4bobo$4b2o!

[hotcrystal0]

There are also other p3 partials that look more difficult to complete, but I could be wrong.

Code: Select all

x = 14, y = 13, rule = B3/S23
11b2o$5b2o5bo$5bobob3o$7bobo$7b2o$o6bo4b2o$bo$3o3bobo3bo$5bob2o2bo$2b
o2bo5bo$2bob2o4bo2$2bo6b2o!

Here's a completion by using a Two eaters rotor weld:

Code: Select all

x = 14, y = 11, rule = B3/S23
o5b2o$3o3bobob2o$3bo4bobo2bo$2b2o4b2o2b2o$8bo$4b2o$4bo2bobo$5b2ob2o$6b
o$4bobo$4b2o!

Does this count as a completion?

Code: Select all

x = 10, y = 10, rule = B3/S23
2b2o$2bobob2o$4bobo2bo$4b2o2b2o$4bo2$3bobo$b3ob3o$o7bo$2o5b2o!

[Timelord Missionary]

Somebody already posted this, funnily enough:

[...]
"Yes":

Code: Select all

x = 10, y = 10, rule = B3/S23
2b2o$2bobob2o$4bobo2bo$4b2o2b2o$4bo2$3bobo$b3ob3o$o7bo$2o5b2o!

It's also in 80p6, the original stabilization of 64P6

Code: Select all

x = 16, y = 21, rule = B3/S23
6b2o$4bo4bo2$3bo6bo$b3obob2ob3o$o4bo3bo3bo$b5o2b2ob3o$6bo$3b2o5bob4o$
3bo7b2o2bo$bobo3b3o$b2o4b6o$6b3o4bo$12bobo$9b2obo2bo$7bo3bo2b2o$5b2o$
6b2o$b2obobo$bob2obobo$7b2o!

Unrelated crosspost from Useless Discoveries:

p26 fleet "hassler" reaction, powered by two pseudo-period p26 guns:

Code: Select all

x = 152, y = 156, rule = B3/S23
128b2o9bo$125b2o2bo7b3o$123b3ob2o7bo$122bo13b2o12b2o$123b3ob2o21bo$
125bob2o19bobo$144b2o2b2o$122bo20bo2bo$121bobo19bo2bo$121bobo7bo11bo2b
o$99bo9b2o9b2ob2o4b2o13b2o$99b3o7bo2b2o6bo11b4o14b2o$102bo7b2ob3o5bob
2o7b3ob2ob3o4b2obobo$87b2o12b2o13bo2bobob2o4b3ob2ob3o7b2obo$88bo21b2ob
3o3b2o14b4o11bo$88bobo19b2obo11b2o13b2o4b2ob2o$89b2o33bo2bo11bo7bobo$
100bo15bo7bo2bo19bobo$97b2o2bo13bobo6bo2bo20bo$96bo3b3o12bobo3b2o2b2o$
96bobo3bo11b2ob2obobo19b2obo$87b2o7b3o7bo11bobo21b2ob3o$87bobob2o7bo5b
o7b2obo2bo27bo$89bob2o7bo5bo7b2obobo22b2ob2obo$88bo11bo7b3o7bo11bo12bo
bobo$88b2ob2o11bo3bobo19bobo10bobo$89bobo12b3o3bo19b2o6bob2obo2bo$89bo
bo13bo2b2o26b3obobobob3o$90bo15bo12b2o14bo4bo3bo4bo$116b2o2bo14b2ob2ob
3ob2ob2o$93bob2o7bo11bob2o16bo2bobobobo2bo$91b3ob2o5bobo13bo17bobo7bob
o$90bo12b2o7b2o4bo18bob2o3b2obo$91b3ob2o16bo2b2o7bo10b2ob2obob2ob2o$
93b2o2bo15bobo9bobo11b7o$96b2o16b2o9b2o14b3o2$117bo30b2o$117bobo28bo$
117b2o11b2o14bobo$129bo2bo7b2o4b2o$130b2o7b3o$140bo2b2o$111bo31b2o$
110bo16b2o$110b3o8b2o5bo$117bo3b2o2b3o$116bobo6bo$115bobo$115bo$104bo
7b2obo4b2o$104bobo5b2obob2o2bo$104b2o10b2ob2o$127b2o13b2o$114b4ob2o5bo
bo13bo$114bo2bob2o7bo11bobo$98bo41b2o$97bo32bo$97b3o16b2o11bo2b2o$113b
2o2bo10b3o3bo$111b3ob2o11bo3bobo$110bo13bo7b3o7b2o$111b3ob2o7bo5bo7b2o
bobo$91bo21bob2o7bo5bo7b2obo$91bobo26b3o7bo11bo$91b2o27bobo3bo11b2ob2o
$120bo3b3o12bobo$121b2o2bo13bobo$124bo15bo$74b2o9bo27b2o$74b2o8bo27bob
o19b2obo$84b3o25bo21b2ob3o$111b2o12b2o13bo$126bo7b2ob3o$123b3o7bo2b2o$
123bo9b2o$67b2o$67b2o6b3o$75bo2bo$75bo2bo3b2o$17b2o9bo40bo6b3o3b2o$14b
2o2bo7b3o40b2o$12b3ob2o7bo42bobo$11bo13b2o12b2o$12b3ob2o21bo37b2o$14bo
b2o19bobo37b2o$32bo4b2o$11bo19bob2o27b2o$10bobo20b2o28b2o$10bobo8bo10b
3o27bo$9b2ob2o6b3o$9bo9bo3b2o$10bob2o5bobobobobo2bo4b2obo$8bobob2o4bo
2bobobobobo5b2ob3o15bo$8b2o14b2o3bo11bo14b2o$26b3o6b2ob3o14bobo$14b3o
10bo6bo2b2o$14b2o18b2o$14b2obo$10b2o4bo$9bobo19b2obo2bo11b2o$9bo21b2ob
4o12b2o$8b2o39bo$21bo9b2ob2o$19b2o9bo2b2obob2o$20b2o8b2o4bob2o$36bo6bo
$34bobo6b2o$11bo14bo6bobo6bobo$10b3o11b3o2b2o3bo$9b5o9bo5b2o$8bo5bo8b
2o$7b2o2bo2b2o$6b3obobob3o19b2o$6b3o2bo2b2o4b2o15b2o$4b3obo5bo4bo2bo
13bo$3bobo3b5o6b2o$3bo6b3o15b2o$2b2o7bo17b2o$9bo18bo$36b2o6b2o8b2o$5b
2o5b2o22bobo4b2o9bo2b2o$3b2o4bo4b2o18b2o2bo6bo9b2ob3o$7b2ob2o21bo4b2o
21bo$3bobo7bobo17bo21b2ob3o$3bo2bobobobo2bo16b2obo19b2obo$2b5obobob5o
6b2o6bo2b2o4bo$2bo4bo3bo4bo7b2o5b2o5b2obo19bo$3b3obobobob3o7bo14b2o20b
obo$5bo2bob2obo24b3o10bo8bobo$6bobo41b3o6b2ob2o$4bobobo24bo14b2o3bo9bo
$3bob2ob2o22bobob2o4bo2bobobobobo5b2obo$3bo27bo2bob2o5bobobobobo2bo4b
2obobo$4b3ob2o21bobo9bo3b2o14b2o$6bob2o19bobob2ob2o6b3o$12bo2bo13b2o3b
obo8bo10b3o$3bo7bo22bobo20b2o$2bobo5bo4bo19bo19bob2o$2bobo5b2ob2o41bo
4b2o$b2ob2o32bob2o19bobo$bo12b5o12b2o3b3ob2o21bo$2bob2o7bo5bo7b2obobo
2bo13b2o12b2o$obob2o7bo5bo7b2obo5b3ob2o7bo$2o12b5o12bo6b2o2bo7b3o$27b
2ob2o9b2o9bo$18b2ob2o5bobo$17bo4bo5bobo$21bo7bo$2b2o13bo2bo$bobo19b2ob
o$bo21b2ob3o$2o12b2o13bo$15bo7b2ob3o$12b3o7bo2b2o$12bo9b2o!

This can be hybridized with the omniperiodic blinker variant of this oscillator:

Code: Select all

x = 60, y = 64, rule = B3/S23
22bo$13b2o6b3o$13bobo4bo3bo13b2o$14b2o3bo2b2o14bo$10b2o7bob2o3b3o7bob
o$9bobo7b3o3b2obo7b2o$9bo14b2o2bo3b2o$8b2o13bo3bo4bobo$24b3o6b2o$b2o5b
2o3bo11bo$b2o5b2o3b3o$16bo$15b2o$3o5b3o$obo5bobo$o2bo3bo2bo11bobo$b2o
5b2o11bo2bo$2b2o3b2o12bo2bo$22b2o4$b2o5b2o$b2o5b2o$33b2o$33b2o3$19b2o
$13b2obo3bo17b2o$14bobob2o18b2o$13b2obo13b3o$13b2obo12bo2bo$14bobo12b
o2bo$14b3o12b3o2$46bo$15b2o24b3ob2o2b2o$15b2o24b4o4b2o$45b2o2$50bo$32b
o15b3o$32b3o12bo8b2o$35bo11b2o7bobo$34bo18bo4bo$34bo3bo5bo8bob2ob2o$38b
o5b2o7bo3bo$35bobo5bo2bo6bobobo$35b2o8b3o4b2ob2o$35b2o6b3o7b2o$33bo2b
o6b3o6bo3b3o$30bo2bob2o6bobo6b2obo2bo$30b3o3bo6b3o6bo2bo$34b2o7b3o6b2o
$32b2ob2o4b3o8b2o$31bobobo6bo2bo5bobo$31bo3bo7b2o5bo$29b2ob2obo8bo5bo
3bo$30bo4bo18bo$30bobo20bo$31b2o21b3o$43b2o11bo$43b2o!

This hybrid's lowest period is 39, I think. I don't know if any binker-factories exist between this period and 56, but I couldn't seem to fit it with the p52 supports.

EDIT: p30 Honey farm shuttle (3,3) partial, and the object which inspired it:

Code: Select all

x = 24, y = 11, rule = LifeHistory
3.5B$2.6B$.4BA2B$3B2AB2A$2B.2AB2A$2B.2A2BA$2B3.2AB$2B.A17.3A$B2A.A15.
A2.A$4.A15.A.A$21.2A!

I'm not too confident about this, but p30 technology.is pretty versatile. This exact perturbation isn't possible, but I bet a better one could be found using a search program. It just needs to get the hassled object to looking how it looks 4-5 generations later.

EDIT: It itself is technically possible, but it just would need a behemoth like this:

Code: Select all

x = 11, y = 9, rule = LifeHistory
8.A$2B4.DA$2B4.C4A$2BA2.DA2.2A$B3A2.2C$A3BA.A$B2ABA.2A$2B2AB.2A$4B2.2A!

Yeesh.

[JP21]

Some p14 wick, using the "banana sparker p14 honey farm hassler" mechanism, which I only constructed now (the wick):

Code: Select all

x = 93, y = 81, rule = B3/S23
86bo$84b3o$83bo$83b2o2$80b2o$80bobo$81b2o4$82b2o$72bo8bobo$71bobo6bo2b
o$72bo7b3o$81bo$64bo8b2obo9bo$63bobo6bo12b3o$64bo6bo12bo2bo$71bo12bobo
$56bo14bo5bo6b2o$55bobo7b3o4bo3bo$56bo16b3o$66b2o$48bo8b2o2bo4b2o6bo
10b2o$47bobo6bo4bo4b2o5bobo9bobob2o$48bo6bo6bo10bobo10b2obo2bo$55bo18b
o16b2o$40bo14bo5bo$39bobo7b3o4bo3bo5bo18bo$40bo16b3o5bobo17b2o3bo$50b
2o13bobo5b2o13b2obo$32bo8b2o2bo4b2o6bo7bo6b2o16bo$31bobo6bo4bo4b2o5bob
o13b2o16b2o$32bo6bo6bo10bobo5b3o$39bo18bo5bo3bo4b3o$24bo14bo5bo17bo5bo
$23bobo7b3o4bo3bo5bo18bo$24bo16b3o5bobo10bo6bo6bo$34b2o13bobo5b2o4bo4b
o6bobo$16bo8b2o2bo4b2o6bo7bo6b2o4bo2b2o8bo$15bobo6bo4bo4b2o5bobo13b2o$
16bo6bo6bo10bobo5b3o16bo$23bo18bo5bo3bo4b3o7bobo$23bo5bo17bo5bo14bo$
17b3o4bo3bo5bo18bo$25b3o5bobo10bo6bo6bo$2o16b2o13bobo5b2o4bo4bo6bobo$b
o16b2o6bo7bo6b2o4bo2b2o8bo$bob2o13b2o5bobo13b2o$2bo3b2o17bobo5b3o16bo$
7bo18bo5bo3bo4b3o7bobo$31bo5bo14bo$2o16bo18bo$o2bob2o10bobo10bo6bo6bo$
2b2obobo9bobo5b2o4bo4bo6bobo$6b2o10bo6b2o4bo2b2o8bo$25b2o$17b3o16bo$
16bo3bo4b3o7bobo$7b2o6bo5bo14bo$6bobo12bo$5bo2bo12bo6bo$5b3o12bo6bobo$
6bo9bob2o8bo$11bo$10b3o7bo$9bo2bo6bobo$9bobo8bo$9b2o4$10b2o$10bobo$11b
2o2$8b2o$9bo$6b3o$6bo!

[iNoMed]

Here's a period-84 iteration of a classic period-60 traffic light shuttle, supported using a pair of 34P14 shuttles instead of a pair of Karel's p15s:

Code: Select all

x = 36, y = 22, rule = B3/S23
b2o5b2o16b2o5b2o$b2o5b2o16b2o5b2o4$4bobo22bobo2$b3o3b3o16b3o3b3o$o9bo
14bo9bo$3o5b3o5b3o6b3o5b3o$bo7bo6bobo7bo7bo$16b3o2$b2o5b2o16b2o5b2o$b
2o5b2o16b2o5b2o$12b2o8b2o$12bo2b2o4bobo$18bob3o$14b3o3bo$16bo$17bobo$
17bo!