Oscillator Discussion Thread

[praosylen]

Maybe we could make something out of that p7 weak grin spark.

Well, it supports another p7 bumper variant (but I'm not sure how useful that necessarily is):

Code: Select all

x = 28, y = 22, rule = B3/S23
25bo$25bobo$25b2o9$5b2o3b2o4b2o$5b2o3b2o3bo2bo$16bobo$17bo$4bo7bo$3bob
2o3b2obo7b2o$4bobobobobo8bo$2bobobo3bobobo7b3o$bob2obobobob2obo8bo$bo
5bobo5bo$2o6bo6b2o!

EDIT: A few more low-to-medium-period oscillators:

Code: Select all

x = 122, y = 63, rule = B3/S23
8bo3bo47bobo45bobobo2$8bo3bo45bo49bo3bo2$8bobobo45bobobo45bobobo2$12bo
45bo3bo49bo2$12bo45bobobo45bobo8$5b2o7b2o38b2ob2o3b2ob2o35bo15bo$4bobo
7bobo38bobobobobobo35bobo13bobo$4bo11bo37bo2bobobobo2bo34bobo13bobo$b
2obo11bob2o34b3o2bobo2b3o33b2ob2o11b2ob2o$b2obo11bob2o37bobobobo38bo3b
o7bo3bo$4bob2o5b2obo37b4obobob4o35bob2o2bo3bo2b2obo$4bobo7bobo37bo4bob
o4bo36bo3bobobobo3bo$3b2ob2obobob2ob2o37bo9bo38b3o2bobo2b3o$5bo3bobo3b
o36b3o2b7o2b3o30b2obobo2b2o3b2o2bobob2o$5bob2o3b2obo36bo2b2o7b2o2bo30b
ob2obo11bob2obo$6bo7bo39bo3b2ob2o3bo38b4o3b4o$4bobo7bobo36b2o4bobo4b2o
40bo3bo$4b2o9b2o42bobo45bo5bo$60bo46b2o3b2o4$5b2o7b2o37b2o11b2o$4bobo
7bobo36bobo9bobo$2o2bo11bo2b2o34bo9bo$obobo11bobobo32bob2o7b2obo$2bobo
bo7bobobo32b3o4bo3bo4b3o$b2obo2bo5bo2bob2o30bo3b2o9b2o3bo$4bobo2bobo2b
obo33b2o2bo4bobo4bo2b2o$4bob2obobob2obo38bobobobobobo$5bo9bo37bobobobo
bobobobo$6bob2ob2obo37bobobo3bo3bobobo$3b3o3bobo3b3o34bobo2b2obob2o2bo
bo$3bo5bobo5bo35b2o4bobo4b2o$10bo48bobo$60bo5$5b2ob2ob2ob2o$4bobob2ob
2obobo$3bo2bo7bo2bo$3bobob7obobo$b2o2bo4bo4bo2b2o$2bobo3bo3bo3bobo$2bo
bobo2bobo2bobobo$3bo2bob2ob2obo2bo$4b3obo3bob3o$9bobo$6b2obobob2o$6bob
o3bobo!

Code: Select all

p9 r28 5x11 .1.......1. B1B.....B1B .A@.....@A. .10A1.1A01. 310@...@013	new2019 (gap = 1)
p4 r16 5x11 ...2A.A2... .C.20.02.C. .A.......A. .1.......1. 3.........3	new2019 (gap = 1)
p7 r22 4x11 .1..2.2..1. .10AA.AA01. .A0.....0A. A2A.....A2A	p7 combo (gap = 1)
p6 r16 5x9 .2..3..2. .22A2A22. ......... .B.....B. B1.....1B	new2019 (gap = 1)
p4 r18 6x11 ....2.2.... ...1@.@1... .C.2@.@2.C. .1.......1. .A.......A. 3.........3	new2019 (gap = 1)
p5 r20 4x11 ...2...2... A101A.A101A .10.....01. .2A.....A2.	p5 combo (gap = 1)
p6 r22 4x11 .3.A...A.3. .00@...@00. .@0AA.AA0@. 2A.......A2	p6 combo (gap = 1)
p5 r16 5x7 .1...1. .0B.B@. C0...@3 .0B.B@. .1...1.	p5 combo (gap = 1)
p4 r18 4x11 ..3.....3.. ..12...21.. A101A.A101A .2.......2.	p4 combo (gap = 1)
p6 r28 5x11 ..1B...B1.. ..@.....@.. .A011.110A. 2@@0...0@@2 .B10...01B.	new2019 (gap = 1)
p4 r30 6x11 ...0...0... 110@@.@@011 .B0@@.@@0B. ..@@...@@.. ..BA...AB.. ...1...1...	p4 combo (gap = 1)
p4 r23 5x11 ..1..0..1.. ..1AA@AA1.. .01B.2.B10. B1.......1B .1.......1.	known p4
p6 r22 5x9 1.......1 100...001 B01A.A10B .@.....@. 2A.....A2	known p6
p4 r22 4x11 ..2.....2.. .2A..3..A2. .A0@@0@@0A. C1..2.2..1C	new2019
p4 r18 4x11 ...2...2... A101A.A101A .21.....12. ..3.....3..	p4 combo (gap = 1)
p6 r22 5x9 .1B...B1. .@.....@. 2@A1.1A@2 A@@...@@A A.......A	known p6

[Scorbie]

This might be known, but a group of p4 sparkers contain a versatile "sliding domino" component I'd like to share:

Code: Select all

x = 37, y = 68, rule = B3/S23
14b2o$12b6o$10bo2bo2bo2bo$6bobobobob2obobobobo$4bo2bo14bo2bo$4bo20bo$
5bo2bo12bo2bo$8bo12bo$7bo14bo$8b3o8b3o$10bo8bo12$6bo$2o3bo2bo10bo2b2o$
o2b2obobobo6bobo$11b6o4bo6bo$bobo18b3obo2bo3b2o$2bo6bo8bo7bobob2o2bo$
9bobo4bobo$8bobo6bobo11bobo$10bo6bo14bo11$14bo$6bo$2o3bo2bo11bo2b2o$o
2b2obobobo7bobo$11b7o4bo6bo$bobo19b3obo2bo3b2o$2bo6bo9bo7bobob2o2bo$9b
obob3obobo$8bobo7bobo11bobo$10bo7bo14bo8$14b2o$6bo$2o3bo2bo12bo2b2o$o
2b2obobobo8bobo$11b8o4bo6bo$bobo20b3obo2bo3b2o$2bo6bo10bo7bobob2o2bo$
9bobo2b2o2bobo$8bobo3b2o3bobo11bobo$10bo8bo14bo!

[Entity Valkyrie 2]

P15:

Code: Select all

x = 23, y = 18, rule = B3/S23
2o19b2o$obo17bobo$bo19bo2$11bo$10bobo$3b3o3bo3bo3b3o$4bo4bo3bo4bo$4bo
4bo3bo4bo$4bo4bo3bo4bo$4bo4bo3bo4bo$3b3o3bo3bo3b3o$10bobo$11bo2$bo19bo
$obo17bobo$2o19b2o!

[Scorbie]

Reduction of a known p60 prepulsar hassler, with smaller p4 sparkers:

Code: Select all

x = 21, y = 63, rule = B3/S23
ob2o2bo8bob2obo$2obo2bo6b5ob2o$5bob2o4bo$13b3o$3b3o8bob2o$14bob4o$bobo
b2o3bo$obo3b3obob2ob3o2bo$obo7bo5b3obo$bo3bobo2bobob2o3bo$4bobo2b2obob
ob2o$4b2o3bo$4bo3bobo4bo$4bobob2obo$3b2o5bob2obobo$3bo3bob2o3b2o2bo$3b
3o2b2o7b2o$3bo6bobo3b2o$5bo3b2obo3bobo$bobobo6b2ob3obo$b2o2b3ob5o2bob
2o$8b2o4bo$8bo4$bo11b2o4bo$obo3b3o4b2o3bobo$bo4bobo4bobo3bo$6b3o4$6b3o
$bo4bobo4bobo3bo$obo3b3o4b2o3bobo$bo11b2o4bo4$8bo$8b2o4bo$b2o2b3ob5o2b
ob2o$bobobo6b2ob3obo$5bo3b2obo3bobo$3bo6bobo3b2o$3b3o2b2o7b2o$3bo3bob
2o3b2o2bo$3b2o5bob2obobo$4bobob2obo$4bo3bobo4bo$4b2o3bo$4bobo2b2obobob
2o$bo3bobo2bobob2o3bo$obo7bo5b3obo$obo3b3obob2ob3o2bo$bobob2o3bo$14bob
4o$3b3o8bob2o$13b3o$5bob2o4bo$2obo2bo6b5ob2o$ob2o2bo8bob2obo!

[Scorbie]

Here's a smaller p7 pipsquirter; not sure if it's known.

Code: Select all

x = 14, y = 20, rule = B3/S23
5bo$5bo2$3bo3bo$b3obob3o$o4bo4bo$b4obobobo$4bobo4b2o$b2obo2bob2o2bo$2b
obo3bobob2o$2bo2bo4bobo$b2o7bo2bo$6bo4b3o$7b4o$11bo$6bobob2o$4b3ob2o$
3bo3bo3b3o$3b2o2bob2o2bo$8bobo!

I "went down" from the same front end of the classic pipsquirter 2, but haven't searched exhaustively.

[dvgrn]

Here's a smaller p7 pipsquirter; not sure if it's known...

Wow. Definitely not known. It fits almost completely inside the bounding box of one of the standard high-clearance variants of the p7 pipsquirter on the LifeWiki, and even leaves an empty row that would allow the bouncer's eater to be replaced with a higher-clearance oscillator, if the period worked out.

Code: Select all

x = 101, y = 24, rule = LifeHistory
5.2D58.2A$6.3D57.3A$4.D4.D54.A4.A$2.6D.D29.A22.6A.A29.A$.D5.D.2D4.2D
21.A22.A5.A.2A4.2A21.A$.D.2D.D4.D2.D.D21.3A20.A.2A.A4.A2.A.A21.3A$2.D
3.D.2D.D2.D47.A3.A.2A.A2.A$4.D.D2.D.2D.D49.A.A2.A.2A.A$3.2D3.D.2A2.2D
2A.2A42.2A3.A5.2A$2.D2.2D.D.DA2D2.A.2ADA40.A2.2A.A.4A2.A3.2A$D2.D3.D.
D.A.2ADA2.D.A38.A2.A3.A.A3.A.A3.A.A$2D.D3.D.2AD.A.AD4A.2A36.2A.A3.A2.
2A.A2.4A2.2A$.D.D.2D.D.A.A.DBDA2.ADA.A36.A.A.2A.A.A.A.A.A3.2A2.A$D2.
3D2.DA2.4A2BA2B2A.A35.A2.3A2.A5.A4.A2.A.A$D.D3.D.2D2A.DA4BABDA.2A9.2A
23.A.A3.A.2A3.2A4.A.2A.2A9.2A$.D.4D2.D2.2AD.3B4AB.A2B3.2A2.2A24.A.4A
2.A2.A.A4.A5.A5.2A2.2A$3.D3.D4.A.2D2.BA2.D3A3B.A.A30.A3.A6.2A3.A2.4A
4.A.A$3.D.2D2.DA.A.D4.4A2.A2B3.A31.A.2A2.A2.A.A4.A5.A5.A$4.D.D.2D2A.
2D4.D.DA.2A38.A.A.2A3.2A4.A.2A.2A$6.D.D5.D2.4A.A.A8.2A31.A.A5.A4.A2.A
.A8.2A$6.D.D3.D.D.DA2.ADA.A8.A32.A.A3.A.A.A3.2A2.A8.A$7.D3.D.D2.4D2.D
A10.3A30.A3.A.A2.4A2.2A10.3A$11.D.D.D3.D.D14.A34.A.A.A3.A.A14.A$12.2D
.2D3.2D50.2A.2A3.2A!
#C [[ THUMBNAIL THUMBSIZE 2 WIDTH 840 ZOOM 8 ]]

It also compares very favorably with the "thin" pipsquirter variant advertised in the LifeWiki article -- same width on one side, with only a short section protruding farther than the old version (in a place where there isn't usually a problem because the glider has to go by there anyway, in the context of a bumper) and two extra rows on the other side:

Code: Select all

x = 104, y = 22, rule = LifeHistory
43.A58.A$42.A58.A$42.3A56.3A3$7.2D3.2D2A4.2A.2A41.2A3.2A$8.D2.D2.DA2D
.DA.2ADA41.A2.A2.A.2A.2A3.2A$6.D4.D.D.A.2ADA2.D.A39.A4.A.A3.A.A3.A.A$
2D3.D.4D.D2AD.A.AD4A.2A31.2A3.A.4A.A.2A.A2.4A2.2A$.D3.D.D2.D.D.A.A.DB
DA2.ADA.A31.A3.A.A2.A.A.A.A.A.A3.2A2.A$.D.2D.D4B.DA2.4A2BA2B2A.A31.A.
2A.A4B.A5.A3.BA2.A.A$2.D.B.DB3D.2D2A.DA4BABDA.2A9.2A20.A.B.AB3A.2A3.
2A2B.BAB2A.2A9.2A$3.2DBD.2B2D.3B2AD.3B4AB.A2B3.2A2.2A21.2ABA.2B2A.3BA
.A.3BA2B.B.A2B3.2A2.2A$3.3BDB3.2D3BA.2D3BA2BD3A3B.A.A25.3BAB3.2A4B.2A
3BA2B4A3B.A.A$3.2DBD.2B2D.BABA.D.3B4AB.A2B3.A26.2ABA.2B2A.3BA.A.3BA2B
.B.A2B3.A$2.D.B.DB3D.2D2A.2D2B.BDBDA.2A31.A.B.AB3A.2A3.2A2B.BAB2A.2A$
.D.2D.D4B.D5.D2.4A.A.A8.2A21.A.2A.A4B.A5.A3.BA2.A.A8.2A$.D3.D.D2.D.D.
D.D.D.DA2.ADA.A8.A22.A3.A.A2.A.A.A.A.A.A3.2A2.A8.A$2D3.D.4D.D.2D.D2.
4D2.DA10.3A18.2A3.A.4A.A.2A.A2.4A2.2A10.3A$6.D4.D.D3.D.D3.D.D14.A24.A
4.A.A3.A.A3.A.A14.A$8.D2.D2.D.2D.2D3.2D41.A2.A2.A.2A.2A3.2A$7.2D3.2D
52.2A3.2A!
#C [[ THUMBNAIL THUMBSIZE 2 WIDTH 840 ZOOM 7 ]]

Or the pipsquirter can be moved down one cell if necessary, and the bouncer works just the same and we're still ahead by one row.

EDIT: There are some obvious alternations to save a few cells and make the lower side slightly less obtrusive:

Code: Select all

x = 32, y = 20, rule = B3/S23
30bo$29bo$29b3o3$b2o4b2ob2o$2bo4bob2obo$2bob2obo4bo$2o2bobob4ob2o$bobo
4bo2bobobo$o2b4o2bo2b2obo$b2o2bo4bo2bob2o9b2o$3b2o5b4o2bo5b2o2b2o$3bo
6bo3b3o4bobo$5bo4b4o2bo5bo$4b2o7bob2o$10b2obobo8b2o$10b2obobo8bo$14bo
10b3o$27bo!

[Entity Valkyrie 2]

Here's a smaller p7 pipsquirter; not sure if it's known...

Wow. Definitely not known. It fits almost completely inside the bounding box of one of the standard high-clearance variants of the p7 pipsquirter on the LifeWiki, and even leaves an empty row that would allow the bouncer's eater to be replaced with a higher-clearance oscillator, if the period worked out.

Code: Select all

x = 101, y = 24, rule = LifeHistory
5.2D58.2A$6.3D57.3A$4.D4.D54.A4.A$2.6D.D29.A22.6A.A29.A$.D5.D.2D4.2D
21.A22.A5.A.2A4.2A21.A$.D.2D.D4.D2.D.D21.3A20.A.2A.A4.A2.A.A21.3A$2.D
3.D.2D.D2.D47.A3.A.2A.A2.A$4.D.D2.D.2D.D49.A.A2.A.2A.A$3.2D3.D.2A2.2D
2A.2A42.2A3.A5.2A$2.D2.2D.D.DA2D2.A.2ADA40.A2.2A.A.4A2.A3.2A$D2.D3.D.
D.A.2ADA2.D.A38.A2.A3.A.A3.A.A3.A.A$2D.D3.D.2AD.A.AD4A.2A36.2A.A3.A2.
2A.A2.4A2.2A$.D.D.2D.D.A.A.DBDA2.ADA.A36.A.A.2A.A.A.A.A.A3.2A2.A$D2.
3D2.DA2.4A2BA2B2A.A35.A2.3A2.A5.A4.A2.A.A$D.D3.D.2D2A.DA4BABDA.2A9.2A
23.A.A3.A.2A3.2A4.A.2A.2A9.2A$.D.4D2.D2.2AD.3B4AB.A2B3.2A2.2A24.A.4A
2.A2.A.A4.A5.A5.2A2.2A$3.D3.D4.A.2D2.BA2.D3A3B.A.A30.A3.A6.2A3.A2.4A
4.A.A$3.D.2D2.DA.A.D4.4A2.A2B3.A31.A.2A2.A2.A.A4.A5.A5.A$4.D.D.2D2A.
2D4.D.DA.2A38.A.A.2A3.2A4.A.2A.2A$6.D.D5.D2.4A.A.A8.2A31.A.A5.A4.A2.A
.A8.2A$6.D.D3.D.D.DA2.ADA.A8.A32.A.A3.A.A.A3.2A2.A8.A$7.D3.D.D2.4D2.D
A10.3A30.A3.A.A2.4A2.2A10.3A$11.D.D.D3.D.D14.A34.A.A.A3.A.A14.A$12.2D
.2D3.2D50.2A.2A3.2A!
#C [[ THUMBNAIL THUMBSIZE 2 WIDTH 840 ZOOM 8 ]]

It also compares very favorably with the "thin" pipsquirter variant advertised in the LifeWiki article -- same width on one side, with only a short section protruding farther than the old version (in a place where there isn't usually a problem because the glider has to go by there anyway, in the context of a bumper) and two extra rows on the other side:

Code: Select all

x = 104, y = 22, rule = LifeHistory
43.A58.A$42.A58.A$42.3A56.3A3$7.2D3.2D2A4.2A.2A41.2A3.2A$8.D2.D2.DA2D
.DA.2ADA41.A2.A2.A.2A.2A3.2A$6.D4.D.D.A.2ADA2.D.A39.A4.A.A3.A.A3.A.A$
2D3.D.4D.D2AD.A.AD4A.2A31.2A3.A.4A.A.2A.A2.4A2.2A$.D3.D.D2.D.D.A.A.DB
DA2.ADA.A31.A3.A.A2.A.A.A.A.A.A3.2A2.A$.D.2D.D4B.DA2.4A2BA2B2A.A31.A.
2A.A4B.A5.A3.BA2.A.A$2.D.B.DB3D.2D2A.DA4BABDA.2A9.2A20.A.B.AB3A.2A3.
2A2B.BAB2A.2A9.2A$3.2DBD.2B2D.3B2AD.3B4AB.A2B3.2A2.2A21.2ABA.2B2A.3BA
.A.3BA2B.B.A2B3.2A2.2A$3.3BDB3.2D3BA.2D3BA2BD3A3B.A.A25.3BAB3.2A4B.2A
3BA2B4A3B.A.A$3.2DBD.2B2D.BABA.D.3B4AB.A2B3.A26.2ABA.2B2A.3BA.A.3BA2B
.B.A2B3.A$2.D.B.DB3D.2D2A.2D2B.BDBDA.2A31.A.B.AB3A.2A3.2A2B.BAB2A.2A$
.D.2D.D4B.D5.D2.4A.A.A8.2A21.A.2A.A4B.A5.A3.BA2.A.A8.2A$.D3.D.D2.D.D.
D.D.D.DA2.ADA.A8.A22.A3.A.A2.A.A.A.A.A.A3.2A2.A8.A$2D3.D.4D.D.2D.D2.
4D2.DA10.3A18.2A3.A.4A.A.2A.A2.4A2.2A10.3A$6.D4.D.D3.D.D3.D.D14.A24.A
4.A.A3.A.A3.A.A14.A$8.D2.D2.D.2D.2D3.2D41.A2.A2.A.2A.2A3.2A$7.2D3.2D
52.2A3.2A!
#C [[ THUMBNAIL THUMBSIZE 2 WIDTH 840 ZOOM 7 ]]

Or the pipsquirter can be moved down one cell if necessary, and the bouncer works just the same and we're still ahead by one row.

EDIT: There are some obvious alternations to save a few cells and make the lower side slightly less obtrusive:

Code: Select all

x = 32, y = 20, rule = B3/S23
30bo$29bo$29b3o3$b2o4b2ob2o$2bo4bob2obo$2bob2obo4bo$2o2bobob4ob2o$bobo
4bo2bobobo$o2b4o2bo2b2obo$b2o2bo4bo2bob2o9b2o$3b2o5b4o2bo5b2o2b2o$3bo
6bo3b3o4bobo$5bo4b4o2bo5bo$4b2o7bob2o$10b2obobo8b2o$10b2obobo8bo$14bo
10b3o$27bo!

I reduced P49 glider shuttle!

Code: Select all

x = 49, y = 49, rule = B3/S23
3bobo28b2ob2o4b2o$o2b2obo26bob2obo4bo$3o3bo11bo14bo4bob2obo$4b2ob2obo
7b3o10b2ob4obobo2b2o$2b2obobob2o10bo8bo3bo4bo2bobo$2bo17b2o8bobo2bo3bo
b2o2bo$3b4o22b2o3bo4bo3b2o$3o2b2o16bo8b2o4bo2b2o$o2bo18bobob2o2b2o4bo
5bo$bobo14b2o2b2o8b4o5bo$2obobo2b2ob2o5b2o9b2obo8b2o$o2b4o2bob2o17bobo
b2o$b2o2bobobo20bobob2o$3b2ob2ob4o18bo$3bo4bo4bo$4b3o3b3o$6b2ob2o6b2o$
18b2o$17bo11bo$30b2o$29b2o$8bo29b2o5b2o$7bobo28b2o5bo$8b2o33bobo$4b2o
37b2o$3bobo33b2o$3bo5b2o28bobo$2b2o5b2o29bo$18b2o$17b2o$19bo11bo$29b2o
$30b2o6b2ob2o$36b3o3b3o$35bo4bo4bo$17bo18b4ob2ob2o$13b2obobo20bobobo2b
2o$13b2obobo17b2obo2b4o2bo$6b2o8bob2o9b2o5b2ob2o2bobob2o$7bo5b4o8b2o2b
2o14bobo$6bo5bo4b2o2b2obobo18bo2bo$6b2o2bo4b2o8bo16b2o2b3o$4b2o3bo4bo
3b2o22b4o$3bo2b2obo3bo2bobo8b2o17bo$4bobo2bo4bo3bo8bo10b2obobob2o$3b2o
2bobob4ob2o10b3o7bob2ob2o$5bob2obo4bo14bo11bo3b3o$5bo4bob2obo26bob2o2b
o$4b2o4b2ob2o28bobo!

[BlinkerSpawn]

More clearance in the back at the cost of some top clearance:

Code: Select all

x = 18, y = 15, rule = B3/S23
8b2o$6b3obobo$5bo4b2obo$5bob2o4bo$2o2b2obob4ob2o$o2bo5bo2bobobo$b2ob4o
2bo2b2obo$2bobobo4bo2bob2o$2bo2bo5b4o2bo$3b2o6bo3b3o$11b4o2bo$14bob2o$
11b2obobo$11b2obobo$15bo!

[Entity Valkyrie 2]

More clearance in the back at the cost of some top clearance:

Code: Select all

x = 18, y = 15, rule = B3/S23
8b2o$6b3obobo$5bo4b2obo$5bob2o4bo$2o2b2obob4ob2o$o2bo5bo2bobobo$b2ob4o
2bo2b2obo$2bobobo4bo2bob2o$2bo2bo5b4o2bo$3b2o6bo3b3o$11b4o2bo$14bob2o$
11b2obobo$11b2obobo$15bo!

Indeed, four cells off the P49:

Code: Select all

x = 51, y = 51, rule = B3/S23
4b2o$4bobo$6b3o$5bo3bo9bo$4bob2obo9b3o10bo$2b3obobo13bo8bobob2o$bo19b
2o8bobob2o$bob5o22b2obo$2obo2b2o16bo8b4o$o3bo18bobob2o2b2o4bo5b2o$b2ob
o14b2o2b2o8b2o4bo2bo2bo$2bobobo2b2ob2o5b2o9b2o3bo4bo2bobo$bo2b4o2bob2o
17bobo2bo3bob2ob2o$2b2o2bobobo20bo3bo4bo3bo2bo$4b2ob2ob4o18b2ob4obob2o
2b2o$4bo4bo4bo19bo4b2obo$5b3o3b3o20bob2o4bo$7b2ob2o6b2o15bobob3o$19b2o
17b2o$18bo11bo$31b2o$30b2o$9bo29b2o5b2o$8bobo28b2o5bo$9b2o33bobo$5b2o
37b2o$4bobo33b2o$4bo5b2o28bobo$3b2o5b2o29bo$19b2o$18b2o$20bo11bo$11b2o
17b2o$9b3obobo15b2o6b2ob2o$8bo4b2obo20b3o3b3o$8bob2o4bo19bo4bo4bo$3b2o
2b2obob4ob2o18b4ob2ob2o$3bo2bo3bo4bo3bo20bobobo2b2o$4b2ob2obo3bo2bobo
17b2obo2b4o2bo$5bobo2bo4bo3b2o9b2o5b2ob2o2bobobo$5bo2bo2bo4b2o8b2o2b2o
14bob2o$6b2o5bo4b2o2b2obobo18bo3bo$14b4o8bo16b2o2bob2o$17bob2o22b5obo$
14b2obobo8b2o19bo$14b2obobo8bo13bobob3o$18bo10b3o9bob2obo$31bo9bo3bo$
42b3o$44bobo$45b2o!

EDIT: Please update bumper and bouncer gallery:

Code: Select all

x = 180, y = 683, rule = B3/S23
2b2o94b2o$3bo95bo$3bob2o49bo3b2o37bob2o$4bo3bo46bobo2bo2b2o35bo3bo$9bo
51bobo41bo$6b2o3bo45bo2b2obo38b2o3bo$8b2o46b2o6b2o38b2o$8b2ob2o43b2ob
2obobo39b2ob2o$8b2o46b2o4bobo39b2o$9bo3bo43bo3bobo41bo3bo$11bobo45bobo
45bobo$13bo46bobo46bo$61b2o$8bo47bo47bo$7bobo45bobo45bobo$7bo2bo44bo2b
o44bo2bo$8b2o46b2o46b2o2$b2o46b2o46b2o$2b2o8b2o36b2o8b2o36b2o8b2o$bo
10bobo34bo10bobo34bo10bobo$14bo47bo46bo$14b2o46b2o36b2o6b2o$99bo2bo3b
3o$100b2obo2bobo$102b3obobo$102bobo2b3o$101b2obo5bo$100bo2bo5b2o$101b
2o26$50bo47bo$44b2o3bobo40b2o3bobo$45bo3bo2bo40bo3bo2bo$45bob2ob2o41bo
b2ob2o54bo$46bobobo43bobobo55b3o$49b2o3bo42b2o3bo46bo7bo$49b3obobo41b
3obobo43b3o2b3o2bo$54bo47bo43bo3b3o2bob2o$146bo2b2o4bo$14b2o33bob2ob3o
40bob2ob3o40b2obo5b2o$14bo36bobob2o42bobob2o39bo3bobobo3b2o$12bobo38bo
2bo44bo2bo40b3obob5o2bo$10b2obo39bobo45bobo43bo2bo5bo2bo$7b6o136bobo3b
ob2o$7b3o44b3o45b3o43b2obobobobo$13b2o132bo2bo4bo2bo$13bo133b2o5b2ob2o
13bo$14b3o134b2ob2o14b3o$8bo7bo39bo47bo46b3o10b2o3bo$7bobo45bobo45bobo
45bo4b2o2b2obo2bobob5o$7bo2bo44bo2bo44bo2bo48b2obo2bobo2bobobo4bo$8b2o
46b2o46b2o45bo3b2obobo2b4obo2bob2obo$150bobo2b2obo2b2o4bob3o2bobo$b2o
46b2o46b2o46b2o3b2o4bo2bo4b2ob2o4b2ob2o$2b2o8b2o36b2o8b2o36b2o8b2o36b
2o7bo5b2o3bo3bo3b2o3bo$bo10bobo34bo10bobo34bo10bobo34bo9b2o3bo3b3ob2o
3b2ob4o$14bo47bo46bo39b2o3bo3bobo5bob2o5b2o$14b2o46b2o40bob4o39b2o3b3o
bo2bo2bo2bo2bob2o4b2o$104bob2o46b3o2bobo3bob2obobo6bo$98b2o3bo4b2o47b
2o2bo2bo2bo2bobobo3bo$98bo2bo54bo4bobo3bo2bo2bobobo$99bobo4bo2bo46bob
3obob3o4bobob2o$97bobo4bobo50b2o3bobo7bo$95b3ob3obobo2b2o52b2o$94bo4bo
5bo$94bob4obobob5o$93b2obo3bob2o6bo$98bobo4bobob2o$97b2obobo3bo$95bo2b
obobo$95b2o3b3ob5o$99bo3b2o$99b2obo$103b2obo$99b4o$98bo7b3o$98bobob2ob
2o2bo$96b2o2bobobo2b2o$95bo2b2o2bo4bo$95b2obo3bobo4bo$96bobob2o4b4o$
96bo2bobob3o$97bobobobo2b4o$98b2ob2o3bo2bo10$4b2o3b2o49b2o38b2o3b2o$4b
2o3b2o45b2o2bo39b2o3b2o42b2o$4b2o3b2o44bo2bobo39b2o3b2o42bo$4b2o3b2o
43bob3ob2o38b2o3b2o43b3o$2o3b2ob2o3b2o37b3obobobo35b2o3b2ob2o3b2o36b3o
3bo$o2bobo3bobo2bo36bo10bo33bo2bobo3bobo2bo35bo2bobo2bo$bob2o5b2obo36b
ob4obob3obo33bob2o5b2obo35bob2o2b2obo$2bo9bo38bo3b2ob2o3bo34bo9bo37bo
2bo4b2o$3b4ob4o40b3ob3ob3o36b4ob4o39b3obobo2bo$5bobobo44bo5bo40bobobo
38b3o7bobo$144bo3b2obob2obob2o$6b3o46bo3bo42b3o40b3o9bobo$57bo89bobo4b
3o$148b2o4bo2b2o3b2o$149b5o3bobobob3o$8bo47bo47bo54bobo4bo$7bobo45bobo
45bobo53bo2b4obo$7bo2bo44bo2bo44bo2bo50b2o4bobobo$8b2o46b2o46b2o45bo5b
obo2b2o2bo$150bobo5b3o3b2o$b2o46b2o46b2o46b2o3b2o2bo2bo4b2o$2b2o8b2o
36b2o8b2o36b2o8b2o36b2o15bo$bo10bobo34bo10bobo34bo10bobo34bo8b2o7bobo$
14bo47bo47bo38b2o4bo8b2o$14b2o46b2o46b2o37b2o4b2o$154b3o$153bo2bo$153b
o4bo$154bo2bobo$158b2o33$106bo$101bobobob2o40b2o$13b2o86bobo44bobo$12b
o2bo84bo6b2o39bo$15bo85bo40b2o2b2ob4o$15bo92bo33bo2bobobo2bo$9bo3bobo
85b2o6bo34b2o4bo2b2o$8bo3bobo91bobo36bob2o2b2o2bo$8bo4bo41bo2b2o4bo36b
2obobobo36bobob2o2b2obo$9b4o42b2o2bob2obo38bo42bo5bo3bo$59bobo85b3obob
3o$60b2o87bobobo$62bo$8bo47bo5bo3bo37bo45b3o$7bobo45bobo6bobo36bobo$7b
o2bo44bo2bo6bo37bo2bo$8b2o46b2o46b2o45bo$150bobo$b2o46b2o46b2o46b2o3b
2o$2b2o8b2o36b2o8b2o36b2o8b2o36b2o6b2o$bo10bobo34bo10bobo34bo10bobo34b
o8bobo$14bo47bo46bo39b2o5bo$14b2o46b2o36b2o6b2o39b2o5b2o$99bo2bo3b3o$
100b2obo2bobo$102b3obobo$102bobo2b3o$101b2obo5bo$100bo2bo5b2o$101b2o
26$146bobo$143bo2b2obo$143b3o3bo$108bo38b2ob2obo$65b2o41b2o35b2obobob
2o$58bo5bo35b2o43bo$11b2o44bo3b2o2bo34b2ob3o2bobo35b4o$7b2o3bo44bo4bo
3bo37bo5bo32b3o4bo$8bo3bobo43bobo3bo2bo37b5o33bo2bo$8bob2obobob2o44b4o
77bobo4bo$9bobobob2obo86b5o33b2obobo3bob2o$11bo49b4o39bo5bo32bo2b2obo
2bob2o$9bo5b3o38bobo3bo2bo34b2ob3o2bobo33b2o4bobo$7bo9bo37bo4bo3bo35b
2o44bobobob4o$7bo3b4obo38bo3b2o2bo44b2o36bo4bo4bo$8bo5b2o40bo5bo45bo
38b3obob3o$63b2o84bo3bo2$8bo47bo47bo46bo$7bobo45bobo45bobo45bo$7bo2bo
44bo2bo44bo2bo$8b2o46b2o46b2o45bo$150bobo$b2o46b2o46b2o46b2o3b2o$2b2o
8b2o36b2o8b2o36b2o8b2o36b2o6b2o$bo10bobo34bo10bobo34bo10bobo34bo8bobo$
14bo47bo47bo38b2o5bo$14b2o46b2o46b2o37b2o5b2o27$42b2o46b2o$42b3o45b3o$
36b2o2bo2bobob2o35b2o2bo2bobob2o$36b2o2b2o2b2obo36b2o2b2o2b2obo$40b2o
5bo40b2o5bo$47b3o45b3o$50bo47bo$44b2o3bobo40b2o3bobo$45bo3bo2bo40bo3bo
2bo$45bob2ob2o41bob2ob2o$46bobobo43bobobo$49b2o3bo42b2o3bo$49b3obobo
41b3obobo$54bo47bo2$49bob2ob3o40bob2ob3o$14bobo34bobob2o42bobob2o$13bo
39bo2bo44bo2bo$8b2o2bo4bo35bobo45bobo$8b2obo2bob2o140bo$12b2o40b3o45b
3o$156b3obo$155bob2o$155b2obo$8bo47bo47bo48bob3o$7bobo45bobo45bobo$7bo
2bo44bo2bo44bo2bo48bo$8b2o46b2o46b2o45bo$150bobo$b2o46b2o46b2o46b2o3b
2o$2b2o8b2o36b2o8b2o36b2o8b2o36b2o6b2o$bo10bobo34bo10bobo34bo10bobo34b
o8bobo$14bo47bo46bo39b2o5bo$14b2o46b2o40bob4o39b2o5b2o$104bob2o$98b2o
3bo4b2o$98bo2bo$99bobo4bo2bo$97bobo4bobo$95b3ob3obobo2b2o$94bo4bo5bo$
94bob4obobob5o$93b2obo3bob2o6bo$98bobo4bobob2o$97b2obobo3bo$95bo2bobob
o$95b2o3b3ob5o$99bo3b2o$99b2obo$103b2obo$99b4o$98bo7b3o$98bobob2ob2o2b
o$96b2o2bobobo2b2o$95bo2b2o2bo4bo$95b2obo3bobo4bo$96bobob2o4b4o$96bo2b
obob3o$97bobobobo2b4o$98b2ob2o3bo2bo12$57bo93bo9bo$9b2o45bobo46b2o44b
3o5b3o$6b2o2bo44bo2bo43b2o2bo47bo3bo$6bo3bobo41bo3bobo41bo3bobo44b2o3b
2o$7b3obobo41b3obobo41b3obobo$11bobo45bobo45bobo$5b3ob2ob2ob2o36b3ob2o
b2ob2o36b3ob2ob2ob2o43bo$4bo2bo3bobob2o35bo2bo3bobob2o35bo2bo3bobob2o
42b3o$4b2o2b3o2bo38b2o2b3o2bo38b2o2b3o2bo44b5o$9bo2b2o43bo2b2o43bo2b2o
38b2o3b2o3b2o3b2o$148bob2obo5bob2obo$154bo3bo$149bo4bo3bo4bo$8bo47bo
47bo44bo13bo$7bobo45bobo45bobo46bo7bo$7bo2bo44bo2bo44bo2bo$8b2o46b2o
46b2o45bo$150bobo$b2o46b2o46b2o46b2o3b2o$2b2o8b2o36b2o8b2o36b2o8b2o36b
2o6b2o$bo10bobo34bo10bobo34bo10bobo34bo8bobo$14bo47bo47bo38b2o5bo$14b
2o46b2o46b2o37b2o5b2o34$14bo$14bo$13b3o47b3o34b2o3b2o$6b2o48b2o6bo35b
2o3b2o$5bobo47bob2o5bo35b2o3b2o$5bo3bo3b3o39bo3bo3b3o34b2o3b2o50b3o$6b
4o4bo41b4o36b2o3b2ob2o3b2o$14bo42b2o4b3o30bo2bobo3bobo2bo39b2o4bo3bo$
14bo42b2o4b3o31bob2o5b2obo39bo2bo3bo3bo$6b4o4bo41b4o38bo9bo40bo$5bo3bo
3b3o39bo3bo3b3o33b4ob4o42b4o3b3o$5bobo47bob2o5bo36bobobo46bo$6b2o48b2o
6bo87bo$13b3o47b3o36b3o45b4o3b3o$14bo134bo$14bo134bo2bo3bo3bo$150b2o4b
o3bo$8bo47bo47bo$7bobo45bobo45bobo51b3o$7bo2bo44bo2bo44bo2bo$8b2o46b2o
46b2o45bo$150bobo$b2o46b2o46b2o46b2o3b2o$2b2o8b2o36b2o8b2o36b2o8b2o36b
2o6b2o$bo10bobo34bo10bobo34bo10bobo34bo8bobo$14bo47bo46bo39b2o5bo$14b
2o46b2o36b2o6b2o39b2o5b2o$99bo2bo3b3o$100b2obo2bobo$102b3obobo$102bobo
2b3o$101b2obo5bo$100bo2bo5b2o$101b2o25$56b2o$57bo$54b3o$54bo$52b2o$2b
2o13b2o32bo13b2o29b2o7bo6bo4bo$3bo6b3o3bo2bo31bo6b3o3bo2bo29bo7bo5b2o$
3bobo5bo3bo34b2obo5bo3bo33bobo5bo4b3o$4b2o4bo4bo2bob2o27bo2b2o4bo4bo2b
ob2o28b2o3b2o4b2obob2o$11bo2bobob3o28b2o8bo2bobob3o38bo2bo2b2obo$10b3o
bobo2bo38b3obobo2bo34bob2o2bo2bo$9b2obo2bo4bo4b2o30b2obo2bo4bo4b2o28b
2obob2o4b2o3b2o$15bo3bo5bobo35bo3bo5bobo30b3o4bo5bobo$11bo2bo3b3o6bo
31bo2bo3b3o6bo30b2o5bo7bo$12b2o13b2o31b2o13b2o24bo4bo6bo7b2o5$8bo47bo
47bo$7bobo45bobo45bobo$7bo2bo44bo2bo44bo2bo$8b2o46b2o46b2o2$b2o46b2o
46b2o$2b2o8b2o36b2o8b2o36b2o8b2o$bo10bobo34bo10bobo34bo10bobo$14bo47bo
47bo$14b2o46b2o46b2o27$14b2o45bobo46b2o$14bobo44b2obo45bobo$16bo47bo
47bo$12b4ob2o38bob5ob2o41b4ob2o$12bo2bobobo37b2obo2bobobo40bo2bobobo
40b2o$17bobo45bobo45bobo40bobo$17bo2b2o43bo2b2o43bo2b2o40bo$16b2o4bo
41b2o4bo41b2o4bo35b4ob2o$14b3ob5o39b3ob5o39b3ob5o35bo2bobobo$5bo7b3ob
2o4b2o28bo7b3ob2o4b2o28bo7b3ob2o4b2o38bobo$4bobo5bobob2o3b2o2bo26bobo
5bobob2o3b2o2bo26bobo5bobob2o3b2o2bo37bo2b2o$5bo5b3ob3o4bob2o27bo5b3ob
3o4bobo28bo5b3ob3o4bob2o36b2o4bo$12bobobo5bo37bobobo5bob2o34bobobo5bo
41b5o$13b3o5b2o38b3o5b2o38b3o5b2o28bo4b3o5bo4b2o$70bo75bobo2bo3bo7b2o
2bo$11b3o45b3o7bo37b3o37bo3bo3bo8bob2o$3b2o5bobobo2b2o32b2o5bobobo2b2o
2b2o28b2o5bobobo2b2o36bo3bo8bo$3b2o4b3ob3ob2o32b2o4b3ob3ob2o32b2o4b3ob
3ob2o37b3o8b2o$10bobobo43bobobo43bobobo$11b3o45b3o45b3o40b3o$12b3o45b
3o45b3o34b2o2bo3bo5b2o$14b2o46b2o46b2o33b2o2bo3bo5b2o$14bo47bo47bo38bo
3bo$15b3o45b3o45b3o36b3o$8bo8bo38bo8bo38bo8bo$7bobo45bobo45bobo50b2o$
7bo2bo44bo2bo44bo2bo49bo$8b2o46b2o46b2o45bo5b3o$150bobo6bo$b2o46b2o46b
2o46b2o3b2o$2b2o8b2o36b2o8b2o36b2o8b2o36b2o6b2o$bo10bobo34bo10bobo34bo
10bobo34bo8bobo$14bo47bo47bo38b2o5bo$14b2o46b2o46b2o37b2o5b2o35$61b3o$
53bo$52bobo4bo5bo$53bo5bo5b4o$59bo5b4o$61b3o83bo4b3o$146bobo2bo3bo$17b
2o40b3o51b2o32bo3bo3bo5b2o$16bo3bo30b2o4bo5bo48bo3bo34bo3bo5b2o$5b2o8b
o5bo29b2o4bo5bo2bo34b2o8bo5bo34b3o$5b2o8bo3bo2bo34bo5bobobo33b2o8bo3bo
b2o$15bo50bo44bo5bo32b3o$16bo3bo3bo34b3o50bo3bo28b2o2bo3bo$17b2o3b2obo
87b2o30b2o2bo3bo6bo$25bo123bo3bo5bobo$25b2o90bo32b3o7bo$8bo47bo47bo11b
obo$7bobo45bobo45bobo9bo3bo$7bo2bo44bo2bo44bo2bo9b3o$8b2o46b2o46b2o8b
2o3b2o30bo$150bobo$b2o46b2o46b2o46b2o3b2o$2b2o8b2o36b2o8b2o36b2o8b2o
36b2o6b2o$bo10bobo34bo10bobo34bo10bobo34bo8bobo$14bo47bo47bo38b2o5bo$
14b2o46b2o46b2o37b2o5b2o5$116b2o$116b2o24$152b2o$152bo$146b2ob2obo$
122b2o21bobobobo$122bobo20bo4bo13bo$123bo20b2o9bobo4b3o$19b2o49bo44b2o
23b2o10b2obobo3bo$18bo50bo2bo41bo26bo10b5o4b2o$17bo2b2o10b2o22b2o10b5o
10b2o16b2o10bo2b2o7b2o14bobo7bo2bo$17bo2bo11b2o22b2o9b2ob3o10b2o16b2o
10bo2bo8b2o15b2o7bo$17bobo48bob2o41bobo36bo7b2o$18b2o49b2o43b2o44b2o2$
18b2o49b2o43b2o$17bobo48bob2o41bobo$5b2o10bo2bo11b2o22b2o9b2ob3o10b2o
16b2o10bo2bo8b2o$5b2o10bo2b2o10b2o22b2o10b5o10b2o16b2o10bo2b2o7b2o23b
2o$18bo50bo2bo41bo34bo$19b2o49bo44b2o33b3o$123bo27bo$122bobo$8bo47bo
47bo17b2o$7bobo45bobo45bobo$7bo2bo44bo2bo44bo2bo$8b2o46b2o46b2o45bo$
150bobo$b2o46b2o46b2o46b2o3b2o$2b2o8b2o36b2o8b2o36b2o8b2o36b2o6b2o$bo
10bobo34bo10bobo34bo10bobo34bo8bobo$14bo47bo47bo38b2o5bo$14b2o46b2o46b
2o37b2o5b2o!

[BlinkerSpawn]

Indeed, four cells off the P49:

That version was supposed to have a smaller footprint; if it's population you want reduced, you'll want this version:

Code: Select all

x = 18, y = 16, rule = B3/S23
8b2o$8bo$10bob2o$2b2o5b2obo$bo2bob2o4bo$o2b2obob4ob2o$b2o5bo2bobobo$3b
4o2bo2b2obo$3bobo4bo2bob2o$4bo5b4o2bo$b3o6bo3b3o$bo8b4o2bo$13bob2o$12b
o2bo$12b2o3bo$16b2o!

[Entity Valkyrie 2]

Indeed, four cells off the P49:

That version was supposed to have a smaller footprint; if it's population you want reduced, you'll want this version:

Code: Select all

x = 18, y = 16, rule = B3/S23
8b2o$8bo$10bob2o$2b2o5b2obo$bo2bob2o4bo$o2b2obob4ob2o$b2o5bo2bobobo$3b
4o2bo2b2obo$3bobo4bo2bob2o$4bo5b4o2bo$b3o6bo3b3o$bo8b4o2bo$13bob2o$12b
o2bo$12b2o3bo$16b2o!

Yep, 6 cells off:

Code: Select all

x = 53, y = 49, rule = B3/S23
5bo$4bobo3b2o$3bo2bo3bo9bo$3bobob2obo9b3o7b2o$4b2obobo13bo6bo3b2o$22b
2o8bo2bo$4b5o22b2obo$4bo2b2o16bo8b4o8bo$2o3bo18bobob2o2b2o4bo5b3o$o2bo
bo14b2o2b2o8b2o4bo2bo$2b2obobo2b2o8b2o9b2o3bo4bo2bo$5b4o2bo20bobo2bo3b
ob2o$2b3o2bobobob2o2bo14bo3bo4bo3b2o$2bo2b2ob2ob2ob4o15b2ob4obob2o2bo$
5bo4bo24bo4b2obo2bo$6b3o3b2obo19bob2o5b2o$8b2ob2ob2o3b2o13b2obo$20b2o
17bo$19bo11bo6b2o$32b2o$31b2o$10bo29b2o5b2o$9bobo28b2o5bo$10b2o33bobo$
6b2o37b2o$5bobo33b2o$5bo5b2o28bobo$4b2o5b2o29bo$20b2o$19b2o$13b2o6bo
11bo$13bo17b2o$15bob2o13b2o3b2ob2ob2o$7b2o5b2obo19bob2o3b3o$6bo2bob2o
4bo24bo4bo$5bo2b2obob4ob2o15b4ob2ob2ob2o2bo$6b2o3bo4bo3bo14bo2b2obobob
o2b3o$8b2obo3bo2bobo20bo2b4o$8bo2bo4bo3b2o9b2o8b2o2bobob2o$9bo2bo4b2o
8b2o2b2o14bobo2bo$6b3o5bo4b2o2b2obobo18bo3b2o$6bo8b4o8bo16b2o2bo$18bob
2o22b5o$17bo2bo8b2o$17b2o3bo6bo13bobob2o$21b2o7b3o9bob2obobo$32bo9bo3b
o2bo$41b2o3bobo$47bo!

[Entity Valkyrie 2]

Pentoad 1H3, 2H3 and 3H3 (also called Silver Pentoad):

Code: Select all

x = 23, y = 43, rule = B3/S23
16b2o$16bo$14bobo$14b2o$2o8b2o$obo8bo$b4o6bo$3bo7b2o$7b2o$2bobo2b2o$2b
2o6$13b2o$13bobo2b2o$14b3ob2o2$2o8b2o$obo8bo$b4o6bo$3bo7b2o$7b2o$2bobo
2b2o$2b2o7$19b2o$14b2o2bobo$14b2o$2o8b2o7bo$obo8bo6b4o$b4o6bo8bobo$3bo
7b2o8b2o$7b2o$2bobo2b2o$2b2o!

Is there a P27 V sparker?

[Sokwe]

Is there a P27 V sparker?

It would help if you explain why you need it. I might guess that you want to complete the following potential gun:

Code: Select all

x = 24, y = 18, rule = B3/S23
4b2o$5bo$5bob2o$6bo3bo$12bo$7bo3bobo$b2o8b2o7bobo$bobo3bo4bo8bo$3bo3b
2o$3b3o13b2o$b2o3bo8bo4bo$o2b4o8b2o$2obo10bobo3bo$3bob2o8bo$3bobo11bo
3bo$2b2obobo11b2obo$6b2o14bo$22b2o!

If so, I don't know of any compatible sparker.

[Entity Valkyrie 2]

Is there a P27 V sparker?

It would help if you explain why you need it. I might guess that you want to complete the following potential gun:

Code: Select all

x = 24, y = 18, rule = B3/S23
4b2o$5bo$5bob2o$6bo3bo$12bo$7bo3bobo$b2o8b2o7bobo$bobo3bo4bo8bo$3bo3b
2o$3b3o13b2o$b2o3bo8bo4bo$o2b4o8b2o$2obo10bobo3bo$3bob2o8bo$3bobo11bo
3bo$2b2obobo11b2obo$6b2o14bo$22b2o!

If so, I don't know of any compatible sparker.

Are the 1H3, 2H3 and 3H3 pentoads known?

Failed P26 reflector:

Code: Select all

x = 28, y = 17, rule = B3/S23
5bo$3b5o$2bo5bo$2bo2b3o14bobo$b2obo17b2o$o3b2o17bo$bobo2bo8b2o9b2o$2ob
2ob2o6bo2bo4b2o2b2o$7bo6bo2bo3bobo$2ob2ob2o6bo2bo4bo$bobo2bo8b2o$o3b2o
18b2o$b2obo19bo$2bo2b3o17b3o$2bo5bo18bo$3b5o$5bo!

[Scorbie]

Are the 1H3, 2H3 and 3H3 pentoads known?

Maybe, but it's trivially constructible anyway. Still it's a nice demonstration on Block-keeping components.

[Entity Valkyrie 2]

Are the 1H3, 2H3 and 3H3 pentoads known?

Maybe, but it's trivially constructible anyway. Still it's a nice demonstration on Block-keeping components.

P24: does this have a name?

Code: Select all

x = 8, y = 15, rule = B3/S23
6b2o$4bob2o$3bo$6bo$2b2obo$2b2o4$2bo$o3b4o$o3bo$o$3bo$b2o!

[praosylen]

P24: does this have a name?

Code: Select all

x = 8, y = 15, rule = B3/S23
6b2o$4bob2o$3bo$6bo$2b2obo$2b2o4$2bo$o3b4o$o3bo$o$3bo$b2o!

It appears to be an unnoticed variant of caterer on figure eight with a smaller bounding box than the known version. Nice observation!

[Sokwe]

It appears to be an unnoticed variant of caterer on figure eight

It's been known since this post. Possibly earlier.

[mniemiec]

P24: does this have a name? ...

Unless I missed something obvious, there are six non-trivial P24s made from caterer and figure 8:

Code: Select all

x = 143, y = 10, rule = B3/S23
oo9boo12boo23boo8bo14boo23boo23boo$oobo9bo11boobo8bo12boobo6bo14boobo
21boobo21boobo$4bo5bo18bo5bo3b4o11bo5bo18bo24bo5b3o16bo$bo8bo3bo11bo8b
o3bo11bo8boo14bo9boo13bo12bo11bo$bboboo4bo3b4o9boboo4bo16boboo7bo13bob
oo7bo13boboo3bo4bo12boboo6bo$4boo6bo16boo7bo15boo3bo4bo14boo4bo18boo7b
o15boo4bo3b4o$36boo26bo20bo3bo20boo23bo3bo$60b3o22bo3b4o17bo24bo$87bo
22bo27bo$110bo25boo!

[AbhpzTa]

p23:

Code: Select all

x = 26, y = 33, rule = B3/S23
16b2o$16bo$17bo$14b4o$5b2o7bo$5bo11b3o$2b2obo11bo2bob2o$o2bob2o3bo3bo
4b2obo2bo$2obo5b2o2bobo6bob2o$3bo5bo5bo6bo$3b2o7b3o6b2o$7b3o3$9bobo$9b
2o3b3o$14b3o$9b2o$9b2o3$11bo$3b2o5b2o9b2o$3bo5b2obo9bo$2obo6bobo9bob2o
$o2bob2o4b2o6b2obo2bo$2b2obo11bo2bob2o$5bo11b3o$5b2o7bo$14b4o$17bo$16b
o$16b2o!

[dvgrn]

p23:

Code: Select all

x = 26, y = 33, rule = B3/S23
16b2o$16bo$17bo$14b4o$5b2o7bo$5bo11b3o$2b2obo11bo2bob2o$o2bob2o3bo3bo
4b2obo2bo$2obo5b2o2bobo6bob2o$3bo5bo5bo6bo$3b2o7b3o6b2o$7b3o3$9bobo$9b
2o3b3o$14b3o$9b2o$9b2o3$11bo$3b2o5b2o9b2o$3bo5b2obo9bo$2obo6bobo9bob2o
$o2bob2o4b2o6b2obo2bo$2b2obo11bo2bob2o$5bo11b3o$5b2o7bo$14b4o$17bo$16b
o$16b2o!

Wow! Congratulations -- that's something that doesn't come along every year, or even every half-decade. That's the first unknown oscillator period to show up since 2013. Do you have a name for it, or should it just be 122P23? (unless someone can reduce the stator, but I don't see any likely optimizations offhand.)

Only four periods left! (19, 38 41, and 34 if we insist on non-triviality.)

EDIT: A little misuse of SlowLife makes it into a symmetric oscillator with mod eleven-and-a-half (so to speak):

Code: Select all

x = 46, y = 41, rule = SlowLife
2$24.2A$24.A$25.A$22.4A$13.2A7.A$13.A11.3A$10.2A.A11.A2.A.2A$8.A2.A.
2A2BA9.2A.A2.A$8.2A.A3.2C.AB2.2A6.A.2A$11.A2.B2C.2C3.AB5.A$11.2A2.A2.
2CB.BA5.2A$16.CBA.C.C3$17.2A$17.2A3.3A$22.3A$17.2A$17.2A3$19.A$11.2A
5.2A9.2A$11.A5.2A.A9.A$8.2A.A6.A.A9.A.2A$8.A2.A.2A4.2A6.2A.A2.A$10.2A
.A11.A2.A.2A$13.A11.3A$13.2A7.A$22.4A$25.A$24.A$24.2A!

[PHPBB12345]

p23:

Code: Select all

x = 26, y = 33, rule = B3/S23
16b2o$16bo$17bo$14b4o$5b2o7bo$5bo11b3o$2b2obo11bo2bob2o$o2bob2o3bo3bo
4b2obo2bo$2obo5b2o2bobo6bob2o$3bo5bo5bo6bo$3b2o7b3o6b2o$7b3o3$9bobo$9b
2o3b3o$14b3o$9b2o$9b2o3$11bo$3b2o5b2o9b2o$3bo5b2obo9bo$2obo6bobo9bob2o
$o2bob2o4b2o6b2obo2bo$2b2obo11bo2bob2o$5bo11b3o$5b2o7bo$14b4o$17bo$16b
o$16b2o!

What's its name?

[Kazyan]

Congratulations! That's a clever way to use the beehive-push reaction. Life is now one step closer to being omniperiodic.

[Jormungant]

Very nice indeed, there is the obvious variant too that somewhat expose a weak spark, but I see no use to it sadly.

Code: Select all

x = 42, y = 39, rule = LifeHistory
3$21.2A$22.A$21.A$21.4A$24.A7.2A$19.3AB8.B.A$15.2A.A2.AB2.3B.3B.A.2A$
13.A2.A.2A.3BA3B2A2B2A.A2.A$13.2A.A.5BA4B2A4B.A.2A$16.A3.3BA2BAB2A3B
2.A$16.2A2.4B2A3BA2B2.2A$21.4BA4BAB$16.B5.3B3.B.A$22.B.B2.3B$19.B.2BA
2B.2BAB$21.BABAB2.2A$21.BABAB$17.2A2.2BA2B$16.B2AB.5B$17.3B2.B.B$16.B
.B3.3B$15.3B2A6B$11.2A2.2BA2BA6B2.2A$11.A2.3BA2BA6B3.A$8.2A.A.4B2AB2A
7B.A.2A$8.A2.A.2A4B2A5B.2A.A2.A$10.2A.A.3B.3B2.BA2.A.2A$13.A.B8.B3A$
13.2A7.A$22.4A$25.A$24.A$24.2A!

More silly polymers:

Code: Select all

x = 111, y = 69, rule = LifeHistory
100.B2$96.2A$96.A$13.2A82.A$14.A79.4A$13.A71.2A7.A$13.4A68.A.B8.B3A$
16.A7.2A56.2A.A.3B.3B2.BA2.A.2A$11.3AB8.B.A54.A2.A.2A3BA3BA3B.2A.A2.A
$7.2A.A2.AB2.3B.3B.A.2A51.2A.A.4B2A2BABA5B.A.2A$5.A2.A.2A.3BA3BA3B2A.
A2.A52.A2.3BA5BA3B3.A$5.2A.A.5BABA2B2A4B.A.2A52.2A2.5B3A4B2.2A$8.A3.
3BA5BA3B2.A59.3A8B$8.2A2.4B3A5B2.2A60.B.B3.3B$13.8B3A65.3B2.B.B$14.3B
3.B.B65.BABA.5B$14.B.B2.3B67.2A2.2BA2B$13.5B.ABAB27.2A7.2A23.2A7.BABA
B$13.2BA2B2.2A28.A9.A23.A8.BABAB2.2A$13.BABAB7.2A24.A7.A25.A5.B.2BA2B
.B2AB$9.2A2.BABAB8.A21.4A7.4A19.4A8.B.B2.3B$8.B2AB.2BA2B.B5.A13.2A7.A
13.A7.2A.2A7.A11.BAB3.B.B$9.3B2.B.B8.4A10.A.B8.B3A3.3AB8.B.A.A.B8.B3A
5.BABA7B$8.B.B3.BAB11.A7.2A.A.3B.3B2.2A2.A.A2.2A2.3B.3B.A.A.3B.3B2.2A
2.A3.BA3BA6B2.2A$7.7BABAB5.3AB8.B.A.2A9B2A.2A.2A.2A9B2A.2A9B2A.2A3.BA
3BA2BA4B2.A$3.2A2.6BA3BAB3.A2.2A2.3B.3B.A.5BA2B2AB2A3B.3B2AB2A2BA5B.
5BA2B2AB2A3B.3B2AB2A2BA5B.A.2A$3.A2.4BA2BA3BAB3.2A.2A9B2A2.4BA2BA3BAB
5.BA3BA2BA4B3.4BA2BA3BAB3.2A.2A9B2A.A2.A$2A.A.5BA2B2AB2A3B.3B2AB2A2BA
5B3.6BA3BAB5.BA3BA6B5.6BA3BAB3.A2.2A2.3B.3B.A.2A$A2.A.2A9B2A.2A3.BA3B
A2BA4B4.7BABAB7.BABA7B5.7BABAB5.3AB8.B.A$2.2A.A.3B.3B2.2A2.A3.BA3BA6B
6.B.B3.BAB9.BAB3.B.B7.B.B3.BAB5.B5.A7.2A$5.A.B8.B3A5.BABA7B7.3B2.B.B
9.B.B2.3B9.3B2.B.B8.4A$5.2A7.A5.B5.BAB3.B.B7.B2AB.2BA2B.B3.B.2BA2B.B
2AB7.B2AB.2BA2B.B4.A$14.4A8.B.B2.3B9.2A2.BABAB7.BABAB2.2A9.2A2.BABAB
7.2A$18.A4.B.2BA2B.B2AB12.BABAB7.BABAB17.BABAB9.A$16.2A7.BABAB2.2A9.
2A2.2BA2B7.2BA2B2.2A9.2A2.2BA2B7.2A$15.A9.BABAB12.BABA.5B7.5B.ABAB7.B
ABA.5B6.A$16.2A7.2BA2B2.2A9.3B2.B.B9.B.B2.3B9.3B2.B.B8.4A$18.A6.5B.AB
AB7.B.B3.3B9.3B3.B.B7.B.B3.3B11.A7.2A$14.4A8.B.B2.3B7.3A8B7.8B3A5.3A
8B5.3AB8.B.A$5.2A7.A11.3B3.B.B6.5B3A4B5.4B3A5B5.5B3A4B3.A2.AB2.3B.3B.
A.2A$5.A.B8.B3A5.8B3A4.3BA5BA3B5.3BA5BA3B3.3BA5BA3B3.2A.3BA3BA3B2A.A
2.A$2.2A.A.3B.3B2.BA2.A3.4B3A5B3.4B2A2BABA5B.5BABA2B2A4B.4B2A2BABA5B.
5BABA2B2A4B.A.2A$A2.A.2A3BA3BA3B.2A3.3BA5BA3B2.2A3BA3BA3B.2A.2A.3BA3B
A3B2A.2A3BA3BA3B.2A3.3BA5BA3B2.A$2A.A.4B2A2BABA5B.5BABA2B2A4B.A.3B.3B
2.BA2.A.A2.AB2.3B.3B.A.A.3B.3B2.BA2.A3.4B3A5B2.2A$3.A2.3BA5BA3B3.2A.
3BA3BA3B2A.A.B8.B3A3.3AB8.B.A.A.B8.B3A5.8B3A$3.2A2.5B3A4B3.A2.AB2.3B.
3B.A.2A7.A13.A7.2A.2A7.A11.3B3.B.B$7.3A8B5.3AB8.B.A10.4A7.4A19.4A8.B.
B2.3B$8.B.B3.3B11.A7.2A13.A7.A25.A7.5B.ABAB$9.3B2.B.B8.4A21.A9.A23.A
8.2BA2B2.2A$8.BABA.5B7.A24.2A7.2A23.2A7.BABAB$9.2A2.2BA2B8.A62.2A2.BA
BAB$13.BABAB7.2A61.B2AB.2BA2B.B$13.BABAB2.2A67.3B2.B.B$11.B.2BA2B.B2A
B65.B.B3.BAB5.B$14.B.B2.3B65.7BABAB$8.B5.BAB3.B.B60.2A2.6BA3BAB2.2A$
13.BABA7B59.A2.4BA2BA3BAB3.A$8.2A2.BA3BA6B2.2A52.2A.A.5BA2B2AB2A3B.A.
2A$8.A3.BA3BA2BA4B2.A52.A2.A.2A9B2A.2A.A2.A$5.2A.A.3B2AB2A2BA5B.A.2A
51.2A.A.3B.3B2.2A2.A.2A$5.A2.A.2A.2A9B2A.A2.A54.A.B8.B3A$7.2A.A2.2A2.
3B.3B.A.2A56.2A7.A$11.3AB8.B.A68.4A$16.A7.2A71.A$13.4A79.A$13.A82.2A$
14.A$13.2A!

[AGreason]

How did you find that p23?