Reflectorless Rotating Oscillators (RRO)

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LaundryPizza03
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Re: Reflectorless Rotating Oscillators (RRO)

Post by LaundryPizza03 » December 28th, 2021, 8:10 pm

hotcrystal0 wrote:
December 28th, 2021, 3:07 pm
I was struggling to find a non-XWSS RRO, so I went back to XWSS RROs.
P176

Code: Select all

x = 5, y = 4, rule = B3-cey4-ciry5ckry6a/S2-a3-y4ekqz
b3o$o3bo$o2b2o$5o!
  • Maybe ask LLS? Use "RO1" in the symmetry argument to specify that the pattern should rotate clockwise 90 degrees after the given displacement and period; for example, the following should find a P pentomino or a spinning glider:

    Code: Select all

    ./lls -S cadical -r B368/S245 -b 3 3 -s p1 RO1 -a p1 -p ">0"
    
  • You can also use searchRule-matchPatt2.py by setting the paramter bOsc to True and bUniqueSpeeds to False, and plug in any B-like pattern. Look in the output for oscillators with period divisible by 4 (or 2, if you're looking for a rectangular RRO). rulesrc also has an option for finding oscillators.
  • I've seen people use EnumPattEvo in the same rulespaces that generate asymmetric 5s ships, in order to find potential non-5s results. AforAmpere's wickstretcher-based RRO from a B2a rule is likely a product of one such search. The most recent version can also skip lightspeed explosions in B1e and B2a rules, improving efficiency in such rulespaces.

Code: Select all

x = 4, y = 3, rule = B3-q4z5y/S234k5j
2b2o$b2o$2o!
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Wyirm
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Re: Reflectorless Rotating Oscillators (RRO)

Post by Wyirm » January 2nd, 2022, 3:52 pm

Code: Select all

x = 3, y = 3, rule = B2e3-a/S23
bo$o$b2o!
p100. This may already be known, but it hasn't been posted here.

Code: Select all

x = 36, y = 28, rule = TripleLife
17.G$17.3G$20.G$19.2G11$9.EF$8.FG.GD$8.DGAGF$10.DGD5$2.2G$3.G30.2G$3G
25.2G5.G$G27.G.G.3G$21.2G7.G.G$21.2G7.2G!
Bow down to the Herschel

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Re: Reflectorless Rotating Oscillators (RRO)

Post by wwei47 » January 24th, 2022, 12:21 am

I put Moosey's ShinLife rule into Generations just so that I could make the terrible "GenShinLife" pun, but it turns out that there's a P132 RRO in the /4 variant.

Code: Select all

x = 4, y = 4, rule = 2-i34i5a/3-kq4j5y67/4
2.A$.2AB$2ACA$.2A!

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Re: Reflectorless Rotating Oscillators (RRO)

Post by hotcrystal0 » February 25th, 2022, 9:30 pm

While rulegolfing for interesting B-heptomino evolutionary sequences, I accidently came across this P128 B-heptomino RRO

Code: Select all

x = 12, y = 10, rule = 2-cn3-acky4ityz5k/2k3-ekny4ijqy6i78/3
2.A$.3A$2A.A$.B5$9.BAB$10.A!

Code: Select all

x = 192, y = 53, rule = B3/S23
33$42b4o$41b6o$40b2ob4o$41b2o3$41b2o$39bo6bo$38bo8bo$38bo8bo$38b9o3$42b
4o$41b6o$40b2ob4o$41b2o!

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Re: Reflectorless Rotating Oscillators (RRO)

Post by LaundryPizza03 » February 26th, 2022, 1:16 pm

One of those pseudo-RRO's where copies interact only in a trivial manner. The core has period 412 and loopability 2, and the exterior is a period-quintupling mechanism, so the 1-fold version has period 1030.

Code: Select all

x = 53, y = 28, rule = B2cek3a4a5cekqy6c/S1c2-cn3eir4eiry5e6cn7c
50b3o$50bobo2$51bo2$44b3o$44bobo3$43bo2bo$41b2o$41bo5bo$43bo2b2o5$41bo
2$40bobo$40bobo$3bo36b3o$b2obo35bobo$o5bo$b4o3bo$9b3obo$12b2o$9b3o!

Code: Select all

x = 59, y = 91, rule = B2cek3a4a5cekqy6c/S1c2-cn3eir4eiry5e6cn7cSuper
50.3S$50.S.S2$51.S2$44.3S$44.S.S3$43.S2.S$41.2S$41.S5.S$43.S2.2S5$41.
S2$40.S.S$40.S.S$3.S36.3S$.2S.S35.S.S$S5.S$.4S3.S$9.3S.S$12.2S$9.3S
36$47.3Q$45.2Q$45.Q.3Q$50.Q3.4Q$52.Q5.Q$16.Q.Q35.Q.2Q$16.3Q36.Q$16.Q.
Q$16.Q.Q2$17.Q5$11.2Q2.Q$11.Q5.Q$16.2Q$12.Q2.Q3$12.Q.Q$12.3Q2$7.Q2$6.
Q.Q$6.3Q!

Code: Select all

x = 4, y = 3, rule = B3-q4z5y/S234k5j
2b2o$b2o$2o!
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Re: Reflectorless Rotating Oscillators (RRO)

Post by LaundryPizza03 » May 3rd, 2022, 3:13 am

This rule has two RRO's with two slightly different periods. The left has period 220 and is 1/2/4/5-fold, while the right has period 224 and is 1/2/4/7/8-fold.

Code: Select all

x = 45, y = 8, rule = B2k3acijr4ijqty5k6n8/S2aek3-acey4ciqy5ackn6n7e8
3o$o$3o$2bo38b3o$39b2ob3o$39bo$39bobo$40b2o!

Code: Select all

x = 4, y = 3, rule = B3-q4z5y/S234k5j
2b2o$b2o$2o!
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Re: Reflectorless Rotating Oscillators (RRO)

Post by LaundryPizza03 » May 9th, 2022, 5:47 pm

4-fold pseudo-RRO with very strong exterior sparks:

Code: Select all

x = 77, y = 110, rule = B012ik3in4aeqr5iy/S012-i3j4cikz5ei
69bo$69bo$68b4o$65bo2b4obo2$69bobo$70bo$69bo$69b3o$70b2obo$68bob2obo$
69bob2o45$4bo2$3b2ob3o$b4obobo$11o$b5o$2b2o3b2o$3bo14$71bo$70b3o$69bob
2o$69b5o$67bo2b6o$69b8o$68b3o2b3o$67b7o$70bo$69b2o13$49bo$48bo$48b3o$
50bobo$50b2o$50b2o$48b2obo$48b2obo$47bobobo$48b3o$49bo!

Code: Select all

x = 4, y = 3, rule = B3-q4z5y/S234k5j
2b2o$b2o$2o!
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Re: Reflectorless Rotating Oscillators (RRO)

Post by wwei47 » May 9th, 2022, 6:47 pm

LaundryPizza03 wrote:
May 9th, 2022, 5:47 pm
4-fold pseudo-RRO with very strong exterior sparks:

Code: Select all

x = 77, y = 110, rule = B012ik3in4aeqr5iy/S012-i3j4cikz5ei
69bo$69bo$68b4o$65bo2b4obo2$69bobo$70bo$69bo$69b3o$70b2obo$68bob2obo$
69bob2o45$4bo2$3b2ob3o$b4obobo$11o$b5o$2b2o3b2o$3bo14$71bo$70b3o$69bob
2o$69b5o$67bo2b6o$69b8o$68b3o2b3o$67b7o$70bo$69b2o13$49bo$48bo$48b3o$
50bobo$50b2o$50b2o$48b2obo$48b2obo$47bobobo$48b3o$49bo!
In what way is it pseudo?

Code: Select all

x = 121, y = 143, rule = B012ik3in4aeqr5iy/S012-i3j4cikz5ei
69bo$69bo$68b4o$65bo2b4obo2$69bobo$70bo$69bo$69b3o$70b2obo$68bob2obo$
69bob2o22$71bo$70b3o$69bobobo$69bob2o$69bob2o$69b2o$69b2o$68bobo$70b3o
$72bo$71bo13$4bo45b2o$50bo$3b2ob3o38b7o$b4obobo36b3o2b3o$11o33b8o$b5o
39b6o2bo$2b2o3b2o38b5o$3bo44b2obo$48b3o$49bo12$71bo$70b3o$69bob2o44bo
$69b5o38b2o3b2o$67bo2b6o39b5o$69b8o33b11o$68b3o2b3o36bobob4o$67b7o38b
3ob2o$70bo$69b2o45bo13$49bo$48bo$48b3o$50bobo$50b2o$50b2o$48b2obo$48b
2obo$47bobobo$48b3o$49bo22$48b2obo$47bob2obo$47bob2o$49b3o$51bo$50bo$
49bobo2$47bob4o2bo$49b4o$51bo$51bo!

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Re: Reflectorless Rotating Oscillators (RRO)

Post by LaundryPizza03 » May 9th, 2022, 7:04 pm

wwei47 wrote:
May 9th, 2022, 6:47 pm
LaundryPizza03 wrote:
May 9th, 2022, 5:47 pm
4-fold pseudo-RRO with very strong exterior sparks:

Code: Select all

x = 77, y = 110, rule = B012ik3in4aeqr5iy/S012-i3j4cikz5ei
69bo$69bo$68b4o$65bo2b4obo2$69bobo$70bo$69bo$69b3o$70b2obo$68bob2obo$
69bob2o45$4bo2$3b2ob3o$b4obobo$11o$b5o$2b2o3b2o$3bo14$71bo$70b3o$69bob
2o$69b5o$67bo2b6o$69b8o$68b3o2b3o$67b7o$70bo$69b2o13$49bo$48bo$48b3o$
50bobo$50b2o$50b2o$48b2obo$48b2obo$47bobobo$48b3o$49bo!
In what way is it pseudo?

Code: Select all

x = 121, y = 143, rule = B012ik3in4aeqr5iy/S012-i3j4cikz5ei
69bo$69bo$68b4o$65bo2b4obo2$69bobo$70bo$69bo$69b3o$70b2obo$68bob2obo$
69bob2o22$71bo$70b3o$69bobobo$69bob2o$69bob2o$69b2o$69b2o$68bobo$70b3o
$72bo$71bo13$4bo45b2o$50bo$3b2ob3o38b7o$b4obobo36b3o2b3o$11o33b8o$b5o
39b6o2bo$2b2o3b2o38b5o$3bo44b2obo$48b3o$49bo12$71bo$70b3o$69bob2o44bo
$69b5o38b2o3b2o$67bo2b6o39b5o$69b8o33b11o$68b3o2b3o36bobob4o$67b7o38b
3ob2o$70bo$69b2o45bo13$49bo$48bo$48b3o$50bobo$50b2o$50b2o$48b2obo$48b
2obo$47bobobo$48b3o$49bo22$48b2obo$47bob2obo$47bob2o$49b3o$51bo$50bo$
49bobo2$47bob4o2bo$49b4o$51bo$51bo!
You can place 4 copies of the engine in a loop, but the sparks interact in such a way that it becomes period-doubled.

Code: Select all

x = 121, y = 143, rule = B012ik3in4aeqr5iy/S012-i3j4cikz5ei
69bo$69bo$68b4o$65bo2b4obo2$69bobo$70bo$69bo$69b3o$70b2obo$68bob2obo$
69bob2o22$71bo$70b3o$69bobobo$69bob2o$69bob2o$69b2o$69b2o$68bobo$70b3o
$72bo$71bo12$71bo$4bo45b2o18b3o$50bo19b3o$3b2ob3o15bo22b7o15b5o$b4obob
o14bob2o3b2o13b3o2b3o14b5obo$11o11b5o3bobo11b8o14b6obo$b5o17bo3b4o14b
6o2bo13bob7o$2b2o3b2o15b5o18b5o16b2ob3obo$3bo25bo18b2obo20b2o$48b3o19b
o2bo$49bo12$71bo$47bo2bo19b3o$47b2o20bob2o18bo25bo$45bob3ob2o16b5o18b
5o15b2o3b2o$45b7obo13bo2b6o14b4o3bo17b5o$47bob6o14b8o11bobo3b5o11b11o$
47bob5o14b3o2b3o13b2o3b2obo14bobob4o$47b5o15b7o22bo15b3ob2o$48b3o19bo$
48b3o18b2o45bo$49bo12$49bo$48bo$48b3o$50bobo$50b2o$50b2o$48b2obo$48b2o
bo$47bobobo$48b3o$49bo22$48b2obo$47bob2obo$47bob2o$49b3o$51bo$50bo$49b
obo2$47bob4o2bo$49b4o$51bo$51bo!

Code: Select all

x = 4, y = 3, rule = B3-q4z5y/S234k5j
2b2o$b2o$2o!
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Re: Reflectorless Rotating Oscillators (RRO)

Post by Yoel » May 13th, 2022, 12:33 pm

P144:

Code: Select all

x = 5, y = 10, rule = S2367/B3567/3
2b2o$b2obo$bobo$2bo5$2o$2o!

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Re: Reflectorless Rotating Oscillators (RRO)

Post by Period1GliderGun » May 13th, 2022, 8:39 pm

Yoel wrote:
May 13th, 2022, 12:33 pm
P144:

Code: Select all

x = 5, y = 10, rule = S2367/B3567/3
2b2o$b2obo$bobo$2bo5$2o$2o!
That rule also has a large P80 (unfortunately not an RRO):

Code: Select all

x = 15, y = 15, rule = 2367/3567/3
4.A$2.2A.A$2.4A$4.A3$2.B2A$4.3A$2.B2.2BA$.A4.BA4.2A$2A.AB2.2A2.2A.A$.
AB2A3.A3.2A$2.AB2.B.B3.2A$3.3A$4.A!
It's OK to abbreviate my username to "P1GG," but never, never, call me "pig."

Code: Select all

x = 36, y = 9, rule = B3/S23
23bobo$21bo3bo$13bo7bo$12b4o4bo4bo8b2o$11b2obobo4bo12b2o$2o8b3obo2bo3b
o3bo$2o9b2obobo6bobo$12b4o$13bo!
[[ STEP 30 ]]

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Re: Reflectorless Rotating Oscillators (RRO)

Post by Yoel » May 14th, 2022, 6:00 pm

Period1GliderGun wrote:
May 13th, 2022, 8:39 pm
That rule also has a large P80 (unfortunately not an RRO):

Code: Select all

x = 15, y = 15, rule = 2367/3567/3
4.A$2.2A.A$2.4A$4.A3$2.B2A$4.3A$2.B2.2BA$.A4.BA4.2A$2A.AB2.2A2.2A.A$.
AB2A3.A3.2A$2.AB2.B.B3.2A$3.3A$4.A!
The period gets doubled and multiplied when 2 of those hustle.

P160:

Code: Select all

x = 48, y = 59, rule = 2367/3567/3
8$36.2A$36.2A$35.A.A$36.B2.2A$39.2A2$41.3A$40.B.2A$33.A7.A$32.A.A$32.
2A.A$33.2A9$22.2A$21.A.2A$22.A.A$15.A7.A$13.2A.B$13.3A2$16.2A$16.2A2.
B$19.A.A$19.2A$19.2A!
P400:

Code: Select all

x = 31, y = 37, rule = S2367/B3567/3
19.2A$18.AB2A$18.A2BA$20.2A3$19.2A$19.4A$23.A$16.3A4.A3.3A$16.4A3.2A2.AB2A$
16.2A.2A2.2A3.2BA$18.A.2A6.2A$19.3A$19.3A6$2A$2A2$3.2B$8.3A$7.A2B2A$7.AB4A8.A
$7.4ABA6.3AB$9.A2BA6.AB$.2A6.3A7.A$A.2A16.B$.A2.A13.BA$2.4A13.B$3.2A.A$4.A.2A
$5.A.A$6.A!

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Re: Reflectorless Rotating Oscillators (RRO)

Post by Yoel » May 26th, 2022, 4:58 am

P20:

Code: Select all

x = 39, y = 44, rule = R3,C10,M1,S8..8,B6..7,NM
7.3A$6.5A$6.AB2ABA$5.ABACACA$3.2B2AC2.CB$5.ACADCDB$2.B2.2CD2.2D$4.3CD2ECE$4.
2C.2E3FH5.H.3G$4.D2C2FE.EHF.2I2.H2.GH2.G$.B.D2CEF.3GHF2I3.GF2.H6.G2.2D$3.D.3E
B2GHG4I2.HI.IH.2I5.G2E$4.E2C.B2GHG3.I2.H2I4.HI2H2EG2D.E$.3C2EFEDGHGI.F2.G2.3H
.H.5HE2FD2.E$2B.D.CEBDH.I.I2.3H5.H2.H.3HFG2F2.E$B2.EDC2FHGIGF9.G6.2IFHFG2F$B.
A2DCFG3.I7.G2.2I2G5.I.H3F$.CB2CFGFB.I.I18.H.4F$C.E.2FCFH.HI2.I14.H2I2HGF2.E$
2.E.FBC2GHIH18.I2G2FD$.DE2DFCF.3HGH18.5E$.3D.2FGF2.F.G21.D$2.2DEA2FGFDFG$.2AD
2ED2.F2ECB$3C2BDEA.D2EB.B$A.B2CBDBDED2C2A$A.3BC.D.DCDC2.A$A.4BCB3.2C.2A$.A5.C
2.CB.AB$.3A3.AB2ABABA$5.4AB3.2A$9.2A.2A$10.2A9$24.I.I$23.2I.I$15.I.I!
P12 (not a phoenix though):

Code: Select all

x = 25, y = 26, rule = R2,C11,M0,S2..3,B4..4,NM
4$12.J$15.J$15.HI$12.2A2.2I$11.A2BA2.2I.H$10.AB2CBA2.2I$8.A.B.2DCBA2.
JIHG$7.A.BCDEDC2A2.JIH$8.2BDE2FA3.J2H$7.BCDEF2GIJ.JIHEG$6.ABCDEFGHI2J
.H2F$9.2CE.GH2IH2F$8.B.2CEFG2H2F$11.2C2E2GF$12.CBE2F.E$13.D.2E$16.D!

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Re: Reflectorless Rotating Oscillators (RRO)

Post by LaundryPizza03 » June 9th, 2022, 10:34 am

p376 1/2-fold (4 pseudo) RRO with external sparks and a houndstooth-shaped path.

Code: Select all

x = 296, y = 95, rule = B2k3aijr4cijty5k6n8/S2-ci3-acey4iqty5aiknr6en7e8
27b3o122b3o$27bobo122bobo$26bo124bo$26b2ob2o120b2ob2o$30bo124bo$25b2o
123b2o$24bo2bo121bo2bo$24b5o120b5o$25bo124bo14$274bob2obo5$266b3o$265b
o2bo$265bo2bo$264b2o$265bob2o$267b5o$272bo$271bo4$245bo2$245bo$162bo
82bo41bo$161b4o121b4o$165bo79bo44bo$160b2o3bo119b2o3bo$6bo124bo28b2ob
3o90bo28b2ob3o$5bobo122bobo27bo94bobo27bo$5bo124bo29bo94bo29bo$5bo124b
o27bobo94bo27bobo$3ob2o119b3ob2o28bo90b3ob2o28bo$o3b2o119bo3b2o119bo3b
2o$o124bo124bo44bo$b4o121b4o121b4o$3bo124bo124bo41bo$295bo2$295bo4$
269bo$268bo$269b5o$272b2obo$275b2o$272bo2bo$272bo2bo$272b3o5$261bob2ob
o14$140bo$137b5o$138bo2bo$139b2o$135bo$135b2ob2o$139bo$136bobo$136b3o!

Code: Select all

x = 4, y = 3, rule = B3-q4z5y/S234k5j
2b2o$b2o$2o!
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Re: Reflectorless Rotating Oscillators (RRO)

Post by Period1GliderGun » June 9th, 2022, 6:52 pm

p384 RRO that I found while trying to create ships in a Bazaar relative.

Code: Select all

x = 4, y = 3, rule = B3-cnqy4ckz5cer6cn8/S2-ci3-ak4einrtyz5-eiqy6-ak78
bo$3o$ob2o!
It's OK to abbreviate my username to "P1GG," but never, never, call me "pig."

Code: Select all

x = 36, y = 9, rule = B3/S23
23bobo$21bo3bo$13bo7bo$12b4o4bo4bo8b2o$11b2obobo4bo12b2o$2o8b3obo2bo3b
o3bo$2o9b2obobo6bobo$12b4o$13bo!
[[ STEP 30 ]]

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Re: Reflectorless Rotating Oscillators (RRO)

Post by confocaloid » September 6th, 2022, 3:57 am

Endemic p352 RRO, made into a p88 oscillator:

Code: Select all

x = 30, y = 30, rule = B34e5c6i7c/S234ce5kr6e8
24b3o$24b3o$24b2o$2o22bo$3o21bo$5o19$25b5o$5bo21b3o$5bo22b2o$4b2o$3b3o$3b3o!
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Re: Reflectorless Rotating Oscillators (RRO)

Post by hotcrystal0 » June 27th, 2023, 8:59 am

Why do most RROs seem to have a c/2 frontend?

Code: Select all

x = 192, y = 53, rule = B3/S23
33$42b4o$41b6o$40b2ob4o$41b2o3$41b2o$39bo6bo$38bo8bo$38bo8bo$38b9o3$42b
4o$41b6o$40b2ob4o$41b2o!

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confocaloid
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Re: Reflectorless Rotating Oscillators (RRO)

Post by confocaloid » June 27th, 2023, 12:30 pm

hotcrystal0 wrote:
June 27th, 2023, 8:59 am
Why do most RROs seem to have a c/2 frontend?
I suspect this is a consequence of known ways of discovering them (most known RROs have a c/2 frontend, because current methods of finding them are biased toward c/2 frontends). It's possible that most RROs in existence actually work in some other way, but are located in some obscure rulespace and/or evolve from other initial patterns.
127:1 B3/S234c User:Confocal/R (isotropic CA, incomplete)
Unlikely events happen.
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Re: Reflectorless Rotating Oscillators (RRO)

Post by Period1GliderGun » June 29th, 2023, 3:24 pm

I challenge someone to find a RRO with a lightspeed frontend >:)

On the other hand, it might be possible to engineer a rule with a common frontend with a speed between c/2 and c. My rulegolfing skills are dually out of practice and probably not up to the task, so if any of the pros want to take a try...
It's OK to abbreviate my username to "P1GG," but never, never, call me "pig."

Code: Select all

x = 36, y = 9, rule = B3/S23
23bobo$21bo3bo$13bo7bo$12b4o4bo4bo8b2o$11b2obobo4bo12b2o$2o8b3obo2bo3b
o3bo$2o9b2obobo6bobo$12b4o$13bo!
[[ STEP 30 ]]

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Re: Reflectorless Rotating Oscillators (RRO)

Post by LaundryPizza03 » June 29th, 2023, 7:00 pm

Period1GliderGun wrote:
June 29th, 2023, 3:24 pm
I challenge someone to find a RRO with a lightspeed frontend >:)

On the other hand, it might be possible to engineer a rule with a common frontend with a speed between c/2 and c. My rulegolfing skills are dually out of practice and probably not up to the task, so if any of the pros want to take a try...
I'd recommend using this 2c/3o wickstretcher and its matching 2c/2o fuse, which have been very successful in finding relativistic ships in 5s. 3c/4o options might exist in B0 rules, but I haven't explored that rulespace enough to give workable bases.

Code: Select all

x = 6, y = 2, rule = B2ac3e/S01e2i3ey4t
b5o$o!

Code: Select all

x = 4, y = 3, rule = B3-q4z5y/S234k5j
2b2o$b2o$2o!
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Post by Disaster16439 » July 15th, 2023, 8:38 am

Code: Select all

x = 5, y = 13, rule = B35q/S23-k
b2o$2o$b2o$2bo6$2bo$2b2o$3b2o$2b2o!
[1,2] RRO by primekitten, for anyone who wants rros without a c/2 frontend, has some sparks but I don't think a gun is possible
Should this be here?
My 13 post!
I QUIT CA

Plasmath
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Re: Reflectorless Rotating Oscillators (RRO)

Post by Plasmath » July 21st, 2023, 3:08 pm

p260 very noisy RRO

Code: Select all

x = 59, y = 18, rule = B2k3-eknq4-anr5ny8/S2-ci3-acey4ciqy5-cjqy78
34bo$32b2o$30bobo$29bob2obo$28bob2ob3o$29bob5o$28b7o$27b2obob2o$5b2o
22bob2o22b2o$3b2obo22b2o22b2obo$2b2obob2o43b2obob2o$b7o43b7o$5obo43b5o
bo$3ob2obo42b3ob2obo$bob2obo44bob2obo$3bobo47bobo$2b2o48b2o$bo49bo!

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snowman
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Re: Reflectorless Rotating Oscillators (RRO)

Post by snowman » August 4th, 2023, 5:06 pm

p3824 - Period doubler for the p1912 RRO in B3/S2-i3-y4i discussed earlier in the thread:

Code: Select all

x = 64, y = 80, rule = B3/S2-i3-y4i
53b2ob2o$53b2ob2o2$53b2ob2o$53b2ob2o2$2ob2o$2ob2o2$2ob2o$2ob2o16$39bob
o$40b2o$40bo19$19b2o$21bo$21bo$18b4o2$7b3o$7bo9b2o40b2ob2o$7bobo7bo2b
3o36b2ob2o$8b2o$59b2ob2o$59b2ob2o19$16b2o$16bo$17b3o$19bo!

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Re: Reflectorless Rotating Oscillators (RRO)

Post by Disaster16439 » August 7th, 2023, 3:59 am

Wyirm wrote:
January 2nd, 2022, 3:52 pm

Code: Select all

x = 3, y = 3, rule = B2e3-a/S23
bo$o$b2o!
p100. This may already be known, but it hasn't been posted here.
My oscillator collection says I rediscovered it on 4/8/2023, so it is possible that someone has discovered it before
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Re: Reflectorless Rotating Oscillators (RRO)

Post by AforAmpere » August 11th, 2023, 1:32 am

1,2,3,4,5,6,7,9,10,12,14,15,18,20,21-able RRO:

Code: Select all

x = 15, y = 15, rule = B2i3aeikq4aciqtz5ckr/S2cen3ijq4aciqrw5-cn6ae7e8
3o$3b2o$3b4o$4bob3o$2bobo2b4o$7b2obo$8b4o$9b3o$11b2o$12bo$10b4o$12b2o$
13b2o$12b2o$12bo!
It has the bizarre property of having two different ranges of time offsets, one from p97-p104, and one from p160-p1890. The first is barely off from allowing 36 perfectly fitting.

21-packed one:

Code: Select all

x = 637, y = 640, rule = B2i3aeikq4aciqtz5ckr/S2cen3ijq4aciqrw5-cn6ae7e8
342b3o$340b6o$256b3o79b3obobo$255b2o79b4o2bo$255b2o77b3ob2o$255b4o73b
4o2bo$256bobo73bob2o2bo$256b2o73b4o$257b3o71b3ob2o$257b3o70b2o3bo$258b
obo69bo$258b2obo67b5o$259b2o68b3o$259b4o65b2o$260bob2o64bo$260b2o66b2o
$261b3o$261b5o60bobo$262bo$262b2o$263b3o56b4o$263b5o54bob2o$264bo57bob
o$264b2o57b2o$265b3o52b4o$265b5o51b3o$266bo52b2obo$266b2o53b2o$267b3o
50b2o$267b5o46b4o$268bo51bo$268b2o3bo45b2o$269b3o45b3o$269b4o2bo41b3o$
270bobo2bo39b2obo$270b4ob2o35bo2b4o$272b3obo32bo2bob3o$274b4ob3o24bo2b
ob4o$276b3obo20b2o5bob3o$278b4ob2o18bo3b4o$280b3obobo3bo11bobob3o$282b
4o6bo6b3ob4o$284b3ob3obo6b2ob3o$286b4ob2o3b2ob4o$288b3obobobob3o$290b
4ob4o$292b5o$186bobo105bo2$188b3o$188bo$188b2o$189b3o$189b5o$190bo223b
3o$190b2o220b7o$191b3o216b3obo3bo$191b5o212b4o2b2o3bo$192bo213b3ob2o2b
o$192b2o210b4o2bo$193b4o205b3ob2o2bo$193b4o203b4ob3o$194bob2o200b3obo
2bo$194b2o200b4o2bo2bo$195b2o197b3ob2o$195b4o193b4o2bo$196bo195bob2o2b
o$196b2o193b4o$197b3o191b3ob2o$197b5o188b2o3bo$198bo191bo$198b2o189b5o
$199b3o187b3o$199b5o184b2o$200bo187bo$200b2o185b4o$201b4o182b2o$201b4o
181b2o$202bob2o180bob3o$202b2o181b4o$203b2o180b4o$203b4o177b2o$204bo
179bo$204b2o177b5o$205b3o175b3o$205b5o173b3o$206bo$206b2o$207b3o$207b
5o$208bo3bo$208b2o2bo$209b2o$209b4ob2o$210bobo3bo$210b4o2bo$212b3ob2o
2bo$214b4o2bo$216b3ob2o$218b4o2bo$220b3obo2bo$222b4ob3o$224b3ob2o2bo$
226b4o2bo$228b3ob2o2bo$230b4o2bo$232b3ob2o$234b4o2bo$236b3obo2bo$238b
4ob3o238b3o$240b3ob2o2bo233b3obo$242b4o2bo231b4o2bo$244b3ob2o2bo225b3o
b2o2bo$246b4o2bo4bo218b4ob3o$248b3ob2obobo216b3obo2bo$250b4ob3o214b4o
2bo2bo$252b5o213b3ob2o$134b2o118bo213b4o2bo$133bo332b3ob2o2bo$132b2o
330b4o2bo$133b4o325b3ob2o2bo$133b4o323b4ob3o$134bob2o320b3obo2bo$134b
2o320b4o2bo2bo$135b2o317b3ob2o$135b4o313b4o2bo$136bo315bob2o2bo$136b2o
313b4o$137b3o311b3ob2o$137b5o308b2o3bo$138bo311bo$138b2o309b5o$139b3o
307b3o$139b5o304b2o$140bo307bo$140b2o305b4o$141b4o302b2o$141b4o301b2o$
142bob2o300bob3o$142b2o301b4o$143b2o300b4o$143b4o297b2o$144bo299bo$
144b2o297b5o$145b3o295b3o$145b5o292b2o$146bo295bo$146b2o293b5o$147b3o
291b3o$147b5o288b2o$148bo3bo287bo$148b2o2bo286b4o$149b2o288b2o$149b4ob
2o282b2o$150bobo3bo281bob3o$150b4o2bo281b3o$152b3ob2o2bo279bo$154b4o2b
o$156b3ob2o$158b4o2bo$160b3obo2bo$162b4ob3o$164b3ob2o2bo$166b4o2bo383b
3o$168b3ob2o2bo377b2o$170b4o2bo375b4o$172b3ob2o372b3obo$174b4o2bo367b
4o2bo$176b3obo365b3ob2o$178b4ob2o359b4o2bo$180b4o358b3ob2o2bo$182bo
357b4o2bo$538b3ob2o2bo$536b4ob3o$534b3obo2bo$532b4o2bo2bo$530b3ob2o$
528b4o2bo$526b3ob2o2bo$524b4o2bo$522b3ob2o2bo$520b4ob3o$518b3obo2bo$
516b4o2bo2bo$514b3ob2o$512b4o2bo$79b2o431bob2o2bo$78bobo430b4o$78b2o
431b3ob2o$77b3ob2o427b2o3bo$78bobo429bo$78b2o429b5o$79b3o427b3o$79b5o
424b2o$80bo427bo$80b2o425b4o$81b4o422b2o$81b4o421b2o$82bob2o420bob3o$
82b2o421b4o$83b2o420b4o$83b4o417b2o$84bo419bo$84b2o417b5o$85b3o415b3o$
85b5o412b2o$86bo415bo$86b2o413b5o$87b3o411b3o$87b5o408b2o$88bo3bo407bo
$88b2o2bo406b4o$89b2o408b2o$89b4ob2o402b2o$90bobo3bo401bob3o$90b4o2bo
400b4o$92b3ob2o2bo396b4o$94b4o2bo395b2o$96b3ob2o394bo$98b4o2bo390b5o$
100b3obo2bo387b3o$102b4ob3o384b2o$104b3ob2o384bo123bo$106b4o2bo380b5o
118b5o$108b3ob3o378b3o118b3obob3o$110b3o379b2o118b4o5b4o$112bo379bo
117b3obo7bob3o$492b2o114b4o9bobob4o$493b3o110b3ob2o7b2obo2b2ob3o$494bo
109b4o2bo9bobo2b2o2b4o$602b3ob2o2bo19bob2o$600b4o2bo21bo4b2o$598b3ob2o
2bo25bobo$596b4o2bo29bobo$594b3ob2o2bo29bo$592b4o2bo3bo31bobo$590b3ob
2o4bobo$588b4ob4o2bo2bo$586b3obobobo$584b4ob2ob3o$582b3obo2bo$580b4ob
2o2bo$578b3obo2bo$576b4obo3bo$574b3ob2o2bo6b2o$572b4obo4bo$572bobobo$
571b4o$571b2o$570b2obo$570bobo$569b4o$569b3o$568b2o3bo$568bo$567b3o2b
2o$567b2o$566b2o$566bobo$24b3o538b4o$24bobo538b3o$23b3o538b2o$24bo539b
ob2o$24b2o537b4o$25b3o535b2o$25b5o532b2obo$26bo535bobo$26b2o533b3o$27b
3o531b3o$27b5o528b2o$28bo3bo527bo$28b2o2bo526b4o$29b2o528b2o$29b4ob2o
522b2o$30bobo3bo521bob3o$30b4o2bo520b4o$32b3ob2o2bo516b3o$34b4o2bo515b
2o$36b3ob2o514bobo$38b4o513b4ob2o$40b4o511b2o$42bo2bo508b2obo3bo$554bo
$553b3o$553b2obo$553b3o$554bo$554b2obo$555b2o$555b4o$556bob3o$556b2o$
557b2o$557b4o$558bo$558b2o$559b3o$559b3o$560bobo$560b2obo$561b2o$561b
4o$562bobo$562b2o58b3o$563b2o60b2o$563b4o58b4o$564bo61bob3o$564b2o58bo
bo2b4o$565b3o61b2obo$565b5o60b4o$566bo64b3o$566b2o65b2o$567b5o62bo$
567b7o58b4o$568bobo63b2o$20b3o545b2obo63b2o$18b3ob3o544b4o61b2o$16b4ob
ob4o542b3o62bo$14b3ob2obob2ob3o541bobo$12b4o2bo5bo2b4o539b2obo$12bob2o
2bo5b3obobo540b4o3bo$11b4o12bob3o539b3o$11b4o13bob2o540bob2o4bo$10b2o
2b2o13bob2o539b4o$10bo3b2o13bo2bo541b4o$9b3o17b5o542bo$9b2o20b3o$8b2o
23b2o$8bo3bo18b2obo$7b4o22b2o$6b3obo20b3o$6bo4bo17b5o$6b4o22bo$7bobo
21b2o$7bo17b2o2b3o$6bo18b7o$27b2obo$7bo13bo5b4o$6b3o9bo5bob3o$7b2o10b
2o2b4o$9b3o3b3o2bob3o$8bo2b2o3bo2b4o$4b2o2b4o4bob3o$4b4o7b4o$11b2ob3o$
bob3o5b4o$o2b2o3bob3o97bo$o6b4o100b2o$ob3ob3o103bo$2o2b3o105b2o$4bo
105bob2o$109b5o$112bo$111b2o$109b3o$107b5o$110bo$109b2o$106b4o444bo$
106b4o445b2o$104b3obo447b3o$107b2o445bo2b4o$106b2o446bo2b2ob3o$104b4o
450bo2b4o$106bo451bo2b2ob3o$105b2o454b3ob4o$103b3o457bo2bob3o$101b5o
460bo2b4o$104bo464b2obo$103b2o465b4o$101b3o467b3o$99b5o469b2o$102bo
471bo$101b2o469b4o$98b4o472b2o$98b4o473b2o$96b3obo472b2obo$99b2o473b4o
$98b2o474b4o$96b4o477b2o$98bo479bo$97b2o476b5o$95b3o479b3o$93b5o481b2o
$96bo483bo$95b2o480b5o$93b3o483b3o$91b5o485b2o$94bo484b3o$93b2o485b2o$
90b4o484b3o$90b4o$88b3obo$88bo2b2o$90b2o$85b2ob4o$85bo2bobo$83b3ob4o$
80bo2b2ob3o$80bo2b4o$76bo2b2ob3o$76bo2b4o$75b2ob3o$69bo2bo2b4o$69bo2bo
b3o$67b3ob4o$64bo2b2ob3o$64bo2b4o$60bo2b2ob3o$60bo2b4o$59b2ob3o$53bo2b
o2b4o$53bo2bob3o$51b3ob4o$48bo2b2ob3o429bo$48bo2b4o430b4o$37bo6bo2b2ob
3o432b2ob3o$39bobo2bo2b4o434b3ob4o$35b3o2b2o2bob3o438bo2bob3o$38bob2ob
4o443bo2b4o$36b3obob3o121bo326b2ob3o$40b3o122b3o326bo2b4o$40bo125b2o
326bo2b2ob3o$164b4o330bo2b4o$166bo331bo2b2ob3o$165b2o334b3ob4o$163b3o
337bo2bob3o$161b5o340bo2b4o$164bo344b2obo$163b2o345b4o$161b3o347b3o$
159b5o349b2o$162bo351bo$161b2o349b4o$158b4o352b2o$158b4o353b2o$156b3ob
o352b2obo$159b2o353b4o$158b2o354b4o$156b4o357b2o$158bo359bo$157b2o356b
5o$155b3o359b3o$153b5o361b2o$156bo363bo$155b2o360b5o$153b3o363b3o$151b
5o365b2o$154bo367bo$153b2o365b4o$150b4o368b2o$150b4o369b2o$148b3obo
368b2obo$148bo2b2o369b4o$150b2o370b4o$145b2ob4o373b2o$145bo2bobo375bo$
143b3ob4o372b5o$140bo2b2ob3o377b2o$140bo2b4o381bo$136bo2b2ob3o381bo$
136bo2b4o$135b2ob3o$129bo2bo2b4o$129bo2bob3o$127b3ob4o$124bo2b2ob3o$
124bo2b4o$120bo2b2ob3o285bo$120bo2b4o285b5o$119b2ob3o287bobob3o$113bo
2bo2b4o289b2o3b4o$113bo2bob3o296b2ob3o$111b3ob4o299bo2b4o$112bob3o301b
o2b2ob3o$110bob3o307bo2b4o$110b3o309bo2b2ob3o$425b3ob4o$427bo2bob3o$
430bo2b4o$433b2ob3o$434bo2b4o$434bo2b2ob3o$438bo2b4o$438bo2b2ob3o$441b
3ob4o$443bo2bob3o$446bo2b4o$449b2obo$450b4o$451b3o$219bo233b2o$454bo$
221b2o229b4o$218b4o232b2o$218b4o233b2o$216b3obo232b2obo$219b2o233b4o$
218b2o234b4o$216b4o237b2o$218bo239bo$217b2o236b5o$215b3o239b3o$213b5o
241b2o$216bo243bo$215b2o240b5o$213b3o243b3o$211b5o245b2o$214bo247bo$
213b2o245b4o$210b4o248b2o$210b4o249b2o$208b3obo248b2obo$208bo2b2o249b
4o$210b2o250b4o$205b2ob4o253b2o$205bo2bobo255bo$203b3ob4o252b5o$200bo
2b2ob3o256b3o$200bo2b4o260b2o$196bo2b2ob3o133bo129bo$196bo2b4o133b5o
124b5o$195b2ob3o133b3obob3o124b3o$189bo2bo2b4o133b4o5b4o124b2o$189bo2b
ob3o137b2o5b2ob3o123bo$187b3ob4o138bo3bobo3bob4o119b4o$184bo2b2ob3o
141b2o5b2o2b2ob3o119b2o$180bo3bo2b4o143bo7bo2b3ob4o118b2o$178bo5bob3o
158bo2bob3o115bobo$180b2ob4o163b2ob4o115b2o$182b3o166bo2bob3o113bo$
180b3o168bo2bo2b4o$354bo2b2ob3o$358bo2b4o$358bo2b2ob3o$362bo2b4o$362bo
2b2ob3o$365b3ob4o$367bo2bob3o$370bo2b4o$373b2ob3o$374bo2b4o$374bo2b2ob
3o$378bo2b4o$378bo2b2ob3o$381b3ob4o$383bo2bob3o$386bo2b4o$389b2obo$
390b4o$391b3o$393b2o$394bo$392b4o$394b2o$395b2o$393b2obo$394b4o$394b4o
$397b2o$398bo$277bo117b5o$277bo119b3o$273b5o121b2o$276bo123bo$275b2o
120b5o$273b3o123b3o$271b5o125b2o$274bo127bo$273b2o125b4o$270b4o128b2o$
270b4o129b2o$268b3obo128b2obo$268bo2b2o129b4o$270b2o130b4o$265b2ob4o
133b2o$265bo2bobo132b2obo$263b3ob4o133b4o$260bo2b2ob3o135bob2o$260bo2b
4o140b2o$256bo2b2ob3o139bo3bo$256bo2b4o143b4o$251bo3b2ob3o146b3o$250b
2o3b4o150b2o$251b2ob3o153bo$252b3o151b6o$409b3o$411b2o$412bo$409b5o$
411b3o$413b2o$414bo$411b5o$413b3o$415b2o$416bo$415b3o$415b3o$416b2o$
413bo3bo$417bo$416bo$324bo$323b4o$322bo2b4o$325b2ob3o$326bo2b4o$326bo
2b2obo$326bo4b3o$330b4o$333b2o$332bobo$333b3o$333b3o$335b2o$336bo$333b
5o$334b4o$332bo4b2o$331b4obobo$330b2obo3b2o$328b3ob2o2b2o$327bo3bo3b3o
$326bo4b2o3bo$326bobo6b2o$327bobo4b2o$331bob3o$331b2obo$331bob2o$332b
2o$328b2ob3o$328bobobo$328bo2b2o$330b2o$325b2ob4o$328bobo$327b4o$326b
3o$326bo!
EDIT, a 1,2,3,4,5,6,9,10,12,15,18,20,27,30,36-able one:

Code: Select all

x = 313, y = 313, rule = B3aeiq4aiq5ckry/S2cen3ijq4aciqrw5-cn6ae7e8
144b3o$142b7o$140b3obo3bo$139b3o2b2o3bo$139b3o2bo$138b2o2b2o$138bo3b2o
$137b5o$137b3o$136b2o$136bo$135b4o$112bo22b2o$112b2o20b2o27bo$111b2o
21bob2o23b3o$111bob2o18b4o22b3ob3o$110b3o20b4o20b4o2bo$110b4o18b2o21b
3ob2o$109b2o21bo21b3ob3o$109bobo19b5o18b2o$108b3o20b3o19b2o2bo$108b2o
20b2o21bobo$107b2obo19bobo19b5o$108b2o20b2o21b3o$108b5o18b3o$109bo21b
5o$109b2o21bo$110b3o19b2o46bo$110b3o20b4o41b3o$111bobo19b6o6bo30b4o$
111b2obo19bob2o7b2o27b3ob2o2bo$112b2o20b2o7b3o26b4ob3o$112b4o19b4o5bo
25b3obo2bo$113bobo19b4o30b3o2bo2bo$113b2o21bob3o28b2o$114b2o20b2o30b2o
2bo$114b4o19b2o29bo$115bob3o17b3o27b4o$115b2o21bo28b2o$116b2o48b2o$
116b8o42bob3o$96b3o18bobo46b3o28bo$96bobo18b2obo2bo44bo26b4o$95b3o20b
4o71b3ob2o$96bo21b3o70b4ob3o$96b2o21bo69b3obo2bo$97b3o19b2o66b4o2bo$
97b5o18b2o2bo60b3ob2o$98bo21b5o59b3o2bo$98b2o21bobo2b3o24bo30b3o2bo$
99b3o19b2obobob2o20bo2b2o28b2o2b2o$99b5o18b2obobobo19b5o29bo3b2o$100bo
21b3obob3o18bo2b2o28b5o$100b2o21b3obob2o14bo2b2ob2o29b3o$101b4o20b4ob
2o2bo7bo2bo2b4o29b2o$101b4o22b3obo2b2o5b2o2bob3o31bo32b3o$102bob2o23b
4o2bo5bo2b4o32b4o28b3obo$102b2o27b3obob3obob3o34b2o28b4ob3o$103b2o28b
4obob4o35b2o27b3obo2bo$83bo19b4o28b3ob3o38b2o24b4o2bo2bo$82b3o19bo32b
3o41bo22b3ob2o$82b2o20b2o96b4o2bo$82b4o19b3o92b3ob2o2bo$83bo21b5o89b3o
2bo$83b2o21bo3b2o87b3ob2o$84b3o19b2o2b2o86b2o2bo$84b5o18b3o2bo85bo2bo$
85bo21b3o2bo84b5o$85b2o21b3ob2o83b3o33bo$86b3o21b4o2bo13b2o64b2o33b4o$
86b5o21b3obo2bo12bo63bo32b4ob2o$87bo26b4ob3o10b2o61b5o27b3obo$87b2o27b
3ob2o6bob3o62b3o27b4o2bo$88b4o26b4o3bo4bobo61b2o27b3ob2o$88b4o28b3ob2o
3b2o63bo26b4o2bo$89bob3o28b4obo2b2o61b4o22b3ob2o2bo$89b2o33b3ob2o2bo
60b2o22b4o2bo$70bo19b2o34b4o2bo60b3o19b3ob2o2bo$69b2o19b4o34b3ob2o4bo
55bo19b3ob3o$68b2o21bo38b4o80b2o$69b2o20b2o2bo36b4o77b2o2bo$69b4o19b2o
40bo78bobo$70bo21b3o2bo2bo111b4o34b3o$70b2o21b3obo2bo111b4o32b6o$71b3o
21b4ob3o108b2o33b3obobo$71b5o21b3ob2o2bo105bo32b4o2bo$72bo26b4o2bo10bo
93b5o27b3ob2o$72b2o27b3ob2o2bo100b3o27b4o2bo$73b3o27b4o2bo5b4o90b2o27b
3ob2o2bo$73b5o27b3ob2o2bo4b3o88bo26b4o2bo$74bo32b4o2bo2b2o90b5o21b3ob
2o2bo$74b2o33b3obobob3o88b3o21b4ob3o$75b4o32b4ob3o88b2o21b3obo2bo$75b
4o34b3obo89bo21b3o2bo2bo$76bobo36bo90b3o20b2o$57bo18b2o2bo126bobo18b2o
2bo36bo$55b3o19b2o128b3o18bo38b5o$55bob3o17b3ob3o143b4o34b3obobo$55b2o
21b3ob2o2bo140b2o34b4o3b2o$56b2o22b4o2bo139b2o33b3ob2o$56b4o22b3ob2o2b
o135bob3o28b4o2bo$57bo26b4o2bo134b4o28b3ob2o2bo$57b2o27b3ob2o133b4o26b
4o2bo$58b3o27b4o3b2o127b2o27b3ob2o2bo$58b5o27b3obobo127bo26b4ob3o$59bo
32b5o126b5o21b3obo2bo$59b2o33bo128b3o21b4o2bo$60b3o159b2o21b3ob2o39bo$
60b5o157bo21b3o2bo38b5o$61bo2bo156b5o18b3o2bo36b4ob4o$61b2o2bo155b3o
19b2o2b2o35b3obobobob3o$62b3ob2o152b2o21bo3b2o33b4o2bo4bob4o$62b3o2bo
152bo21b5o33b3ob2o2bo6b2ob3o$63b3ob2o2bo147b5o18b3o33b4obo11bobobo$42b
3o20b4o2bo147b2o20b2o33b3obobo14bo$41b4o22b3ob2o145b2obo2bo16bo32b4ob
2o$42bob2o23b4o2bo144bobobobo13b4o28b3obo$42b2o27b3obobo141b4obo15b2o
28b4ob2o$43b2o28b6o141b2ob2o14b2o27b3obo2bo$43b4o28b3o143bobo15bob2o
23b4ob2o2bo$44bo178bo14b4o22b3ob3obo$44b2o192b4o20b4o3bo2bo$45b3o189b
2o21b3obo7bo$45b5o187bo21b3ob2o5bobo$46bo3b2o184b3o20b2obob2o$46b2o2b
2o184b4o18b2obo$47b3o2bo182b2o21bobob2o$47b3o2bo182bobo19b3obobo$48b3o
b2o180b3o3bo16b2obob2o$50b4o2bo177b3obo17b2ob4o$30bo21b3obo176b2o2b4o
2bo12bob3o28b3o$54b4ob2o172bo3bo2bo2bo11b4o28b3ob3o$27b2o27b4o172b5o2b
4o12b2o28b4obob4o$28b4o26bo173b3o6bo12b2o27b3ob2o3b2ob3o$28b4o199b2o
21bo2b2o22b4o2bo5bo2b4o$29bob3o198bo20b5o21b3ob2o2bo5bo2b2ob3o$29b2o
222b2o22b4ob3o11b3ob4o$30b2o220b2obo19b3ob2ob2o14bo2bob3o$30b4o200bo
17bob2o18b3ob3o2bo17bo2b4o$31bo220b2obo19bo2bo25b2ob3o$31b2o2bo217b2o
23bo26bo2b3o$32b2o219b5o47bo2b3o$32b3o2bo2bo213bo2b2o47b2o2b2o$33b3obo
2bo213b2o25bo24b2o3bo$35b4ob3o212b2o23b2o26b5o$37b3obo213b5o21b3o25bob
2o$39b3o214bo25bo28b2o$15bo240b2o53bo$15bo241b3o50b2o$13b4o240b5o47bo$
14bo243bo2b2o$14b2o242b2obo$15b4o240b3o28bo$15b4o241b4o25b4o$16bobo
243bo26b2ob3o$16b2o2bo268b3ob3o$17b2o3bo267bo3b2o$17b3ob3o268bo2b2o$
18b3ob2o26bo243bobo$20b4o25b4o241b4o$22bo28b3o240b4o$51bob2o242b2o$50b
2o2bo243bo$3bo47b5o240b4o$b2o50b3o241bo$bo53b2o240bo$2o28bo25bo214b3o$
2obo25b3o21b5o213bob3o$5o26b2o23b2o212b3ob4o$bo3b2o24bo25b2o213bo2bob
3o$b2o2b2o47b2o2bo213bo2bo2b3o$2b3o2bo47b5o219b2o$2b3o2bo26bo23b2o217b
o2b2o$3b3ob2o25bo2bo19bob2o220bo$5b4o2bo17bo2b3ob3o18b2obo17bo200b4o$
7b3obo2bo14b2ob2ob3o19bob2o220b2o$9b4ob3o11b3ob4o22b2o222b2o$11b3ob2o
2bo5bo2b2ob3o21b5o20bo198b3obo$13b4o2bo5bo2b4o22b2o2bo21b2o199b4o$15b
3ob2o3b2ob3o27b2o12bo6b3o173bo26b4o$17b4obob4o28b2o12b4o2b5o172b4o27b
2o$19b3ob3o28b4o11bo2bo2bo3bo172b2ob4o$21b3o28b3obo12bo2b4o2b2o176bob
3o21bo$50b4ob2o17bob3o177bo2b4o$49b2obob2o16bo3b3o180b2ob3o$49bobob3o
19bobo182bo2b3o$49b2obobo21b2o182bo2b3o$51bob2o18b4o184b2o2b2o$47b2obo
b2o20b3o184b2o3bo$40bobo5b2ob3o21bo187b5o$40bo7bob3o21b2o189b3o$40bo2b
o3b4o20b4o192b2o$40bob3ob3o22b4o14bo178bo$37bo2b2ob4o23b2obo15bobo143b
3o28b4o$37bo2bob3o27b2o14b2ob2o141b6o28b2o$36b2ob4o28b2o15bob4o141bobo
b3o27b2o$36bob3o28b4o13bobobobo144bo2b4o23b2obo$32b2ob4o32bo16bo2bob2o
145b2ob3o22b4o$15bo14bobob3o33b2o20b2o147bo2b4o20b3o$13bobobo11bob4o
33b3o18b5o147bo2b2ob3o$12b3ob2o6bo2b2ob3o33b5o21bo152bo2b3o$14b4obo4bo
2b4o33b2o3bo21b2o152b2ob3o$16b3obobobob3o35b2o2b2o19b3o155bo2b2o$18b4o
b4o36bo2b3o18b5o156bo2bo$20b5o38bo2b3o21bo157b5o$22bo39b2ob3o21b2o159b
3o$59bo2b4o21b3o128bo33b2o$56bo2bob3o21b5o126b5o32bo$54b3ob4o26bo127bo
bob3o27b5o$51bo2b2ob3o27b2o127b2o3b4o27b3o$51bo2b4o26b4o133b2ob3o27b2o
$47bo2b2ob3o28b4o134bo2b4o26bo$47bo2b4o28b3obo135bo2b2ob3o22b4o$46b2ob
3o33b2o139bo2b4o22b2o$41b2o3b4o34b2o140bo2b2ob3o21b2o$41bobob3o34b4o
143b3ob3o17b3obo$41b5o38bo18b3o128b2o19b3o$43bo36bo2b2o18bobo126bo2b2o
18bo$82b2o20b3o90bo36bobo$75bo2bo2b3o21bo89bob3o34b4o$75bo2bob3o21b2o
88b3ob4o32b4o$73b3ob4o21b3o88b3obobob3o33b2o$70bo2b2ob3o21b5o90b2o2bo
2b4o32bo$70bo2b4o26bo88b3o4bo2b2ob3o27b5o$66bo2b2ob3o27b2o90b4o5bo2b4o
27b3o$66bo2b4o27b3o100bo2b2ob3o27b2o$65b2ob3o27b5o93bo10bo2b4o26bo$62b
o2b4o32bo105bo2b2ob3o21b5o$60bobob3o33b2o108b3ob4o21b3o$59b6o32b4o111b
o2bob3o21b2o$60b3o34b4o111bo2bo2b3o21bo$97bobo78bo40b2o19b4o$95bo2b2o
77b4o36bo2b2o20b2o$97b2o80b4o38bo21b2o$92b3ob3o19bo55bo4b2ob3o34b4o19b
2o$89bo2b2ob3o19b3o60bo2b4o34b2o19bo$89bo2b4o22b2o60bo2b2ob3o33b2o$85b
o2b2ob3o22b4o61b2o2bob4o28b3obo$85bo2b4o26bo63b2o3b2ob3o28b4o$84b2ob3o
27b2o61bobo4bo3b4o26b4o$81bo2b4o27b3o62b3obo6b2ob3o27b2o$81bob3o27b5o
61b2o10b3ob4o26bo$77b2ob4o32bo63bo12bo2bob3o21b5o$78b4o33b2o64b2o13bo
2b4o21b3o$79bo33b3o83b2ob3o21b2o$111b5o84bo2b3o21bo$111bo2bo85bo2b3o
18b5o$110bo2b2o86b2o2b2o19b3o$108b2ob3o87b2o3bo21b2o$108bo2b3o89b5o21b
o$104bo2b2ob3o92b3o19b4o$104bo2b4o96b2o20b2o$103b2ob3o22bo41b3o32bo19b
3o$97bo2bo2b4o24b2o38b3ob3o28b4o19bo$97bo2bob3o27b2o35b4obob4o28b2o$
95b3ob4o28b2o34b3obob3obob3o27b2o$96bob3o28b4o32b4o2bo5bo2b4o23b2obo$
96b3o32bo31b3obo2b2o5b2o2bob3o22b4o$130b2o29b4o2bo2bo7bo2b2ob4o20b4o$
128b3o29b2ob2o2bo14b2obob3o21b2o$126b5o28b2o2bo18b3obob3o21bo$124b2o3b
o29b5o19bobobob2o18b5o$124b2o2b2o28b2o2bo20b2obobob2o19b3o$123bo2b3o
30bo24b3o2bobo21b2o$123bo2b3o59b5o21bo$122b2ob3o60bo2b2o18b5o$119bo2b
4o66b2o19b3o$116bo2bob3o69bo21b2o$114b3ob4o70b3o21bo$114b2ob3o71b4o20b
3o$114b4o26bo44bo2bob2o18bobo$115bo28b3o46bobo18b3o$142b3obo42b8o$145b
2o48b2o$144b2o28bo21b2o$142b4o27b3o17b3obo$144bo29b2o19b4o$140bo2b2o
30b2o20b2o$142b2o28b3obo21b2o$135bo2bo2b3o30b4o19bobo$135bo2bob3o25bo
5b4o19b4o$133b3ob4o26b3o7b2o20b2o$130bo2b2ob3o27b2o7b2obo19bob2o$133b
4o30bo6b6o19bobo$132b3o41b4o20b3o$132bo46b2o19b3o$180bo21b2o$177b5o21b
o$179b3o18b5o$157b3o21b2o20b2o$156b5o19bobo19bob2o$157bobo21b2o20b2o$
155bo2b2o19b3o20b3o$157b2o18b5o19bobo$152b3ob3o21bo21b2o$152b2ob3o21b
2o18b4o$149bo2b4o20b4o20b3o$147b3ob3o22b4o18b2obo$149b3o23b2obo21b2o$
149bo27b2o20b2o$176b2o22bo$174b4o$176bo$175b2o$173b3o$171b5o$169b2o3bo
$169b2o2b2o$168bo2b3o$163bo3b2o2b3o$164bo3bob3o$164b7o$166b3o!
I manage the 5S project, which collects all known spaceship speeds in Isotropic Non-totalistic rules. I also wrote EPE, a tool for searching in the INT rulespace.

Things to work on:
- Find (7,1)c/8 and 9c/10 ships in non-B0 INT.
- EPE improvements.

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