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Arcane Circuitry (B2ci3aikr/S1e2-a3i)

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Arcane Circuitry (B2ci3aikr/S1e2-a3i)

Postby muzik » March 29th, 2018, 2:08 pm

This rule might have potential. I'm not sure though.

x = 10, y = 18, rule = B2ci3aikr/S1e2-a3i
8b2o2$6bo$5bobo$4bo3bo$5bobo$6bo2$4bo$3bobo$2bo3bo$3bobo$4bo4$bo$3o!


x = 29, y = 15, rule = B2ci3aikr/S1e2-a3i
21b2o5bo$28bo$25bo$3b2o19bobo$7bo10bo4bo3bo$6bobo8bobo4bobo$5bo3bo3bo
2bo3bo4bo$6bobo3bobo2bobo7b2o$3bo3bo3bo3bo2bo$2bobo7bobo$bo3bo2bo4bo$
2bobo3bo$3bo2$2o!
waiting for apgsearch to support one-dimensional rules
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Re: Arcane Circuitry (B2ci3aikr/S1e2-a3i)

Postby toroidalet » March 29th, 2018, 4:10 pm

I don't know about potential, but it has all oscillators with periods ≥36 due to this repeat time 36 signal turn reaction:
x = 13, y = 13, rule = B2ci3aikr/S1e2-a3i
7bo$7bo$2o$4bo$3bobo$2bo3bo3bo$3bobo3bobo$4bo3bo3bo$2bo6bobo$bobo6bo$o
3bo$bobo$2bo!

various low-period oscillators (including p36 and p37 as a demonstration of the signal turns) and a 2c/4 ship:
x = 231, y = 86, rule = B2ci3aikr/S1e2-a3i
37bo47bo$10bo26bo46b3o$10bo19b2o2bo$3b2o27b2obo47b2obo$16bo15bo3bo50bo
$7bo8bo16bobo4bo$34bo4bobo$7bo6bo23bo3bo4bo$27b2o10bobo4bobo$2o12bo17b
o7bo4bo6bo$5bo25bobo12bo6bo$17b2o11bo3bo2bo9bo6bo3bo$5bo25bobo2bobo12b
obo3bobo$32bo2bo3bo4bo7bo3bo3bo3bo$10bo18bo6bobo4bobo11bobo3bobo$2bo
26bo7bo4bo3bo3bo7bo3bo3bo4bo$2bo7bo32bobo3bobo11bobo4bo$14b2o28bo3bo3b
o3bo7bo4bo$8bo40bobo3bobo12bo6bo$8bo41bo3bo3bo19bo3bo$55bobo2b3o14bo3b
obo$56bo3bobo13bo3bo3bo3bo$60b3o4b3o11bobo3bobo$67bobo4bo7bo3bo3bo$67b
3o3bobo11bobo4bo$72bo3bo3bo7bo4bobo$73bobo3bobo$74bo3bo3bo17bobo3bo$
79bobo3bo15bo3bobo$80bo3b3o17bo3bo3bo$85bo6bo12bobo3bobo$91b3o4bo7bo3b
o3bo$92bo4bobo11bobo4bo$7bo5bo4b2o4bo6b2o9b2o8b2o42bo3bo3bo7bo$7bo5bo
10bo72bobo3bobo12bo6bo$10bo10bo12bo10bo9bo42bo3bo3bo23bo$9bobo8bobo10b
obo8bobo7bobo46bobo19bo3bobo$8bo3bo6bo3bo8bo3bo6bo3bo5bo3bo46bo3b3o17b
o3bo3bo$9bobo8bobo10bobo8bobo7bobo72bobo3bobo$7bo2bo2bo4bo2bo2bo6bo2bo
2bo3b2o2bo9bo59b3o4bo7bo3bo3bo$7bo5bo4bo5bo6bo5bo9b2o3b2o67bobo11bobo$
120bo3bo3bo7bo4b3o$121bobo3bobo$122bo3bo3bo17b3o3bo$127bobo3bo19bobo$
128bo23bo3bo3bo$133bo6bo12bobo3bobo$146bo7bo3bo3bo$51bo88bo4bobo11bobo
4bo$50bobo91bo3bo3bo7bo4b3o$49bo3bo91bobo3bobo12bo6bo$5b2o3b2o11bobo
22bo5bo91bo3bo3bo17b3o3bo$4bo7bo9bobo22bo3bo3bo95bobo3bo15bo3bobo$5b2o
3b2o34bo3bobo3bo95bo3bobo17bo3bo3bo$47bo3bo3bo121bobo3bobo$48bo5bo108b
obo4bo7bo3bo3bo$49bo3bo110bo4bobo11bobo3b3o$50bobo115bo3bo3bo7bo4bobo$
51bo117bobo3bobo11b3o4b3o$170bo3bo3bo3bo13bobo3bo$175bobo3bo14b3o2bobo
$176bo3bo19bo3bo3bo$181bo6bo12bobo3bobo$5b2o3b3o176bo4bo7bo3bo3bo3bo$
4bo2bo180bo4bobo11bobo3bobo$5b2o3b3o174bo4bo3bo3bo7bo3bo3bo4bo7bo$193b
obo3bobo11bobo4bobo6bo$194bo3bo3bo3bo7bo4bo3bo2bo$199bobo3bobo12bobo2b
obo$200bo3bo6bo9bo2bo3bo$205bo6bo12bobo$206bo6bo4bo7bo$210bobo4bobo10b
o$211bo4bo3bo9bo$217bobo4bo$218bo4bobo$222bo3bo$9bo13bo199bob2o$224bo
2bo$11bo9bo198b2o5bo$5b2o19b2o$4bo6bo9bo6bo$5b2o19b2o$11bo9bo2$9bo13bo
!

in case you want to know the periods, they include p2, p5, p6, p8, p14-18 pushers, and p64. This rule may be omniperiodic but i'm not sure.
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Re: Arcane Circuitry (B2ci3aikr/S1e2-a3i)

Postby 77topaz » March 29th, 2018, 5:17 pm

EDIT/Note: These oscillators are from a variant rule with S3c by mistake.

Some possibly interesting oscillators from apgsearch:

p8:
x = 7, y = 16, rule = B2ci3aikr/S1e2-a3ci
3bo$2bobo$bo3bo$2bobo$3bo$2b3o$3bo$2bobo$bobobo$bo3bo2$o2bo2bo$obobobo$2bobo$
2bobo$3bo!


p20:
x = 6, y = 12, rule = B2ci3aikr/S1e2-a3ci
o$o2bo$3bo$3bobo$5bo2$o$o$o2$2bo$2bo!


p27:
x = 11, y = 9, rule = B2ci3aikr/S1e2-a3ci
3b2o$2bo4bo$bobo3bo$obo4bo$o2$9b2o$3bo$3bo!


This rule also supports the same one-dimensional XOR oscillators as B2ci3ai/S2-i3, which is logical considering the similarities between their rulestrings.
Last edited by 77topaz on June 27th, 2018, 2:51 am, edited 1 time in total.
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Re: Arcane Circuitry (B2ci3aikr/S1e2-a3i)

Postby 77topaz » April 8th, 2018, 6:05 am

EDIT/Note: These oscillators are from a variant rule with S3c by mistake.

A new p7 oscillator from apgsearch:
x = 9, y = 10, rule = B2ci3aikr/S1e2-a3ci
4bo$o2bobo2bo$obo3bobo$bo5bo2$4bo$4bo$3bobo$3bobo$4bo!


Also, a different p20:
x = 12, y = 13, rule = B2ci3aikr/S1e2-a3ci
8b2o$10bo$11bo$11bo$2o6bo$2bo$bobo4bo$2bobo$3bobo$4bo$bobo$obo$bo!


EDIT: p11:
x = 9, y = 4, rule = B2ci3aikr/S1e2-a3ci
bobobobo$obobobobo$obobobobo$bobobobo!


p38:
x = 11, y = 11, rule = B2ci3aikr/S1e2-a3ci
o9bo$o4bo4bo$4bobo$3bobobo$4bobo$4bobo$4bobo3$o4bo4bo$o9bo!


A nicely sparky p8:
x = 11, y = 10, rule = B2ci3aikr/S1e2-a3ci
o9bo$o9bo$4bobo$4bobo$4bobo3$5bo$4bobo$5bo!


And a large, D8_1-symmetrical p7:
x = 25, y = 25, rule = B2ci3aikr/S1e2-a3ci
12bo$11bobo$11bobo$12bo$11b3o$11b3o$11bobo$11b3o$11b3o$11b3o2$b2ob6o5b6ob2o$o
2b3ob3o5b3ob3o2bo$b2ob6o5b6ob2o2$11b3o$11b3o$11b3o$11bobo$11b3o$11b3o$12bo$
11bobo$11bobo$12bo!


EDIT 2: a non-diamond-hassling p16:
x = 6, y = 13, rule = B2ci3aikr/S1e2-a3ci
b2o$o$bo3bo$obo2bo$2bo$3bo$bo2bo$3bo$2bo$obo2bo$bo3bo$o$b2o!


And a large, D8_1-symmetrical p20:
x = 31, y = 31, rule = B2ci3aikr/S1e2-a3ci
15bo$14bobo$13bobobo$13bo3bo2$9b2o9b2o4$5bo5bobo3bobo5bo$5bo19bo$9bo11bo2$2b
2o5bo11bo5b2o$bo27bo$obo25bobo$bo27bo$2b2o5bo11bo5b2o2$9bo11bo$5bo19bo$5bo5bo
bo3bobo5bo4$9b2o9b2o2$13bo3bo$13bobobo$14bobo$15bo!


EDIT 3: a different, dual-diamond-hassling p16 (there's a similar dual-hassler at p17):
x = 16, y = 7, rule = B2ci3aikr/S1e2-a3ci
2o12b2o2$4bo2b2o2bo2$4bo6bo$o14bo$o14bo!


Plus, another p7 with an amusing apgcode (xp7_3weeeaeweaeeew3):
x = 18, y = 4, rule = B2ci3aikr/S1e2-a3ci
o16bo$o2b5o2b5o2bo$3b3obo2bob3o$3b5o2b5o!
Last edited by 77topaz on June 27th, 2018, 2:51 am, edited 1 time in total.
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Re: Arcane Circuitry (B2ci3aikr/S1e2-a3i)

Postby 77topaz » June 26th, 2018, 10:43 pm

I just realised that all those oscillators in my last two posts were actually in a different rule than the OP - B2ci3aikr/S1e2-a3ci. :oops: I'd been apgsearching the wrong rule...

Here are some things from apgsearch in the correct rule:

A definitely Snowflakes-esque 2c/27 orthogonal spaceship:
x = 11, y = 9, rule = B2ci3aikr/S1e2-a3i
bo$3o$bo$9bo$8bobo$9bo$bo$3o$bo!


A p20 diamond hassler:
x = 9, y = 11, rule = B2ci3aikr/S1e2-a3i
4bo$3bobo$3bobo$4bo3$4bo2$4bo3bo$o7bo$o!


A p24 involving a p8 and a domino hassling a diamond:
x = 12, y = 14, rule = B2ci3aikr/S1e2-a3i
bo$obo$obo$bo3$obo$obo$obo2$10b2o$5b3o$5bobo$5b3o!


A dual-diamond p13:
x = 11, y = 9, rule = B2ci3aikr/S1e2-a3i
5bo3b2o$5bo$5bo$bo2$9bo$5bo$5bo$2o3bo!


EDIT: A D4_x4-symmetric p10:
x = 6, y = 6, rule = B2ci3aikr/S1e2-a3i
b3o$o$o4bo$o4bo$5bo$2b3o!


A large, D8_1 symmetric p9:
x = 21, y = 21, rule = B2ci3aikr/S1e2-a3i
10bo$9bobo$9bobo$10bo4$9b3o2$b2o4bo5bo4b2o$o2bo3bo5bo3bo2bo$b2o4bo5bo4b2o2$9b
3o4$10bo$9bobo$9bobo$10bo!


EDIT 2: A p12 diamond hassler:
x = 9, y = 10, rule = B2ci3aikr/S1e2-a3i
2o5b2o$4bo2$4bo3$o3bo3bo$obobobobo$2bobobo$2bo3bo!


A non-diamond-hassling p15:
x = 11, y = 14, rule = B2ci3aikr/S1e2-a3i
2bo5bo$2bo5bo2$3bo3bo$3bo3bo2$o2bo3bo2bo$o2bo3bo2bo2$3bo3bo$3bo3bo2$2bo5bo$2b
o5bo!


A p33 consisting of a p7 and a diamond hassling and phase-shifting each other:
x = 7, y = 15, rule = B2ci3aikr/S1e2-a3i
o5bo$o5bo4$2b3o2$3bo2$3bo2$obobobo$obobobo$2bobo$3bo!


A p34 dual-diamond-hassler:
x = 9, y = 13, rule = B2ci3aikr/S1e2-a3i
o7bo$o7bo4$bo3bo$o3bo$bo3bo4$o7bo$o7bo!


EDIT 3: A p36 with just a single diamond:
x = 8, y = 10, rule = B2ci3aikr/S1e2-a3i
bo$bo5bo$7bo$3bo2$3bo2$o$o5bo$6bo!
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