Code: Select all
x = 18, y = 9, rule = B3/S2-a358
4bo$3bobo$3bobo$b2o3b2o7bo$o7bo4b2ob2o$b2o3b2o7bo$3bobo$3bobo$4bo!
Code: Select all
x = 3, y = 3, rule = B3/S2-a358
o$b2o$bo!
Code: Select all
x = 4, y = 3, rule = B3/S2-a358
b3o$ob2o$2o!
Code: Select all
x = 6, y = 1, rule = B3/S2-a358
4o!
Code: Select all
x = 5, y = 3, rule = B3/S2-a358
2bo$bobo$2ob2o!
Code: Select all
x = 68, y = 7, rule = B3/S2-a358
2bo6bo6bo6bo4bo6bo6b3o7bo5b3o5bo$b3o4b3o4b3o4b3o2b3o4b3o5bo2bo5b3o4b3o
4b3o$o3bo2bo3bo3bobo4bobo2bobo4bobo4bo2b2o5bobo3bobobo3bobo$3bo6bo4bob
o4bo6bo4bobo4bobo6bo6b2o8bo$7b2o12b3ob2ob3o2b2ob2o5bo6bo7bo6bo$7bo$23b
o4bo!
Code: Select all
x = 67, y = 10, rule = B3/S2-a358
2b3o14b4o20bo18b2o$bo2bo13bob2obo18b3o15b2ob2o$b3o14bo4bo19bo17bo$b2o
14b2ob2ob2o15b2obo$o17bob2obo16bo$o16b2ob2ob2o15b3o21b2o$19bo2bo41b2o$
61b2o3bo$61bo2b2o$61bobobo!
Code: Select all
x = 183, y = 70, rule = B3/S2-a358History
.3D12.3D15.D.D12.3D11.3D13.3D20.3D15.3D11.D.3D12.D.D.D8.D.3D$3.D14.D
15.D.D12.D13.D17.D20.D.D15.D.D11.D.D.D12.D.D.D8.D.D.D7.3D.3D$.3D12.3D
15.3D12.3D11.3D15.D20.3D15.3D11.D.D.D12.D.3D8.D.3D9.D.D$.D16.D17.D14.
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11.3D15.D20.3D15.3D11.D.3D12.D3.D8.D.3D9.D.D.D$176.3D.3D4$13.A6.A12.
4A11.2A12.A15.A23.3A14.A3.A11.3A13.A3.A12.2A$.3A8.A.2A2.2A.A15.A9.A.A
13.4A10.3A38.A.A.A.A25.A.A.A.A7.6A7.A3.A$11.A.A2.2A2.A.A9.3A2.A9.A.2A
12.3A10.3A.A38.A3.A10.5A12.A3.A20.3A.3A$12.A2.A2.A2.A11.A.A.A7.3A27.A
.A.3A19.A3.A70.A.A.A.A$16.2A16.2A.A6.A4.A24.3A.3A19.A.A.A.A14.A13.3A
39.A3.A$35.A8.3A.A4.A19.3A.A.A17.A3.A.A.A3.A11.A42.6A$.A44.A4.A.3A18.
A.3A18.A4.A.A4.A11.A31.A10.2A$2.2A46.A4.A19.3A19.A3.A.A.A3.A11.A31.A$
2.A49.3A8.A.A10.A23.A.A.A.A14.A31.A$49.2A.A9.2A.2A34.A3.A15.A10.3A4.
3A11.A$12.2A36.A.A9.A4.A85.A$11.A2.A19.A15.2A11.2A.2A51.A3.A7.5A2.5A
10.A$.A10.2A19.2A29.A.A11.A5.A17.3A13.A.A.A.A$.2A10.A18.A.A2.A39.A.A
3.A.A33.A3.A8.3A4.3A$2.A10.A18.A.A.2A40.A.A.A.A$14.2A16.A.A2.A10.A31.
A.A68.A3.A$16.A16.2A12.A.A24.A4.A3.A4.A11.A49.A.A.A.A$16.A3.A13.A13.A
24.A.A3.5A3.A.A9.A.A49.A3.A$2.A14.3A.A44.A7.A2.2A5.2A2.A10.A.3A33.3A$
.2A16.A.A24.5A14.A.A7.2A.A5.A.2A9.2A3.2A$3.A16.A25.A4.A13.A2.A9.A5.A
11.A6.A32.5A$.A44.3A2.A2.A7.A3.2A7.2A.A5.A.2A9.2A5.3A$2.2A43.A.A.A.A.
A6.2A3.A6.A2.2A5.2A2.A9.2A5.2A24.A5.3A$2.A12.A32.2A.A2.A6.A2.A8.A.A3.
5A3.A.A8.3A5.2A21.A.A.A18.4A$14.A.A15.A3.A12.3A10.A.A9.A4.A3.A4.A12.A
6.A20.A.A.A18.A2.A$14.A2.2A14.2A2.A25.A16.A.A18.2A3.2A21.A.A.A2.2A4.A
10.2A$A12.2A.A2.A13.A3.2A39.A.A.A.A16.3A.A25.A4.2A2.A.A.A$.2A10.A2.A
2.A13.A.A41.A.A3.A.A17.A.A34.A.A.A7.4A$.A12.2A.2A.A11.A4.A40.A5.A19.A
35.A.A.A$3.2A11.A4.A112.3A5.A$3.A12.A.3A$17.2A84.2A28.5A$48.6A48.A2.A
$47.A.4A.A9.2A12.A22.A.2A.A27.3A15.4A$3.A31.3A9.2A4.2A8.A2.A10.A.A22.
A2.A$4A14.A13.2A2.A.A8.2A.2A.2A6.A2.2A2.A8.3A73.2A$.A.A13.A.A11.A.3A.
2A8.2A.2A.2A7.6A7.2A75.A2.A$.4A11.A.A.A10.A4.A.A8.2A4.2A7.6A6.A.A.A
20.A8.A43.4A$.A14.A3.A11.2A2.A10.A.4A.A9.2A9.2A3.2A18.2A4.2A$14.2A2.A
2.2A11.A.2A10.6A9.A2.A12.A2.A12.A4.A6.A4.A$13.A4.A4.A10.A2.A26.2A13.A
2.A11.A.A5.4A5.A.A$12.A.A.2A.2A.A.A10.2A43.2A11.A.A6.A2.A6.A.A$13.A4.
A4.A69.A.A6.A2.A6.A.A$14.2A2.A2.2A71.A.A5.4A5.A.A$16.A3.A74.A4.A6.A4.
A$16.A.A.A79.2A4.2A$17.A.A57.2A20.A8.A$18.A57.A2.A$75.A2.A.A$76.3A.A
2.A18.A2.A$79.2A.A.A16.A.2A.A$72.A7.A2.A18.A2.A$71.A.A6.A22.2A$70.A2.
A4.2A$70.A.2A3.A$71.A2.A2.A$72.5A2$74.A$73.A.A$74.A!
Period 3: no results in C1 yet, but common in other symmetries -- can any of them be monomerized?
Period 4: the only "rare" period in C1, there are quite a few of these.
Period 5: much rarer than P4, but the heart is common with different induction coils.
Period 6: there's a very common P6, shown at the top in the demonstration above, and there are quite a few other P6's as well.
Period 7: very uncommon except in some symmetries.
Period 8: more common than P7, there are a few of these.
Period 9: only one so far is a line-of-six hassler and stator variants. I hope to find more.
Period 10: has a common oscillator just a bit less common than the P6 -- all other P10's are variants thereof.
Period 14: two unrelated oscillators; the first being a line of six hassler similar to the P9.
Period 18: the oscillator shown was recently found, no others found.
Period 36: very common oscillator, but no others are known in that period.
Any smaller variants of these oscillators would be cool to find, and there are others scattered throughout the b3s2-a358 census.
I think this rule needs a name, but I don't know what a good name would be -- any suggestions? Anyway, goals would be to find new spaceship speeds and slopes, including a diagonal ship, and new oscillator periods. It would also be nice to find a linear or even nonlinear infinite growth mechanism, naturally or by constructing it. This rule, to me, seems similar enough to Life to carry knowledge over, but different enough that it feels refreshing.
Can people help apgsearch this? Because I think that's what's going to give us the most info in the end.