B2-ak3ik4c5k7e/S12-c3k4c6i [Ragulies]

[I6_I6]

90-degree reflector, repeat time 36:

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x = 18, y = 15, rule = B2-ak3ik4c5k7e/S12-c3k4c6i
17bo$15b2o3$3b2o2$2bob2o3b3o$2bo$9b2o$b3o2$2o2$7bo$7bo!

Amazing!
How do you find all of these?

EDIT:
Manually found a small p142 flipper:

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x = 24, y = 38, rule = B2-ak3ik4c5k7e/S12-c3k4c6i
11b2o2$bo20bo$2o20b2o6$11b2o7$10b4o$10bo2bo$10bo2bo16$2o20b2o$bo20bo2$
11b2o!

EDIT 2:
8c/14 domino fuse:

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x = 4, y = 106, rule = B2-ak3ik4c5k7e/S12-c3k4c6i
b2o8$b2o8$b2o8$b2o8$b2o8$b2o8$b2o8$b2o8$b2o8$b2o8$b2o8$b2o8$b2o8$b2o$
o2bo!

It's almost a crawler, but it only replaces every other domino.

[splitterrules]

I use the following Python code:

Code: Select all

import golly as g
from glife import *
a = pattern('9bo$7b2o$2o!')
b = pattern('bo$2o!')
for x in range(-30,30):
  for y in range(-30,30):
    a.put(x*101,y*100)
    b.put(x*100+10,y*101+x)

This code generates collisions between two objects. To run, copy the code and select Run Clipboard under File in Golly.

[I6_I6]

New splitter, based on the first one:

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x = 28, y = 15, rule = B2-ak3ik4c5k7e/S12-c3k4c6i
6bo$5b2o8bo$14bo$14bo$b2o8$2bo23bo$2o24b2o$bo!

Looks pretty useless to me except that the second output is pretty edgy.

EDIT:
This tiny 180˚ reflector is surely known, but I can't find it in this thread:

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x = 3, y = 9, rule = B2-ak3ik4c5k7e/S12-c3k4c6i
2bo$b2o5$bo$bo$o!

Sadly, the input and output lanes overlap.

[UnbihexiumFan]

Sadly, the input and output lanes overlap.

Not completely!

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x = 17, y = 21, rule = B2-ak3ik4c5k7e/S12-c3k4c6i
14bo$13b2o11$15b2o$15bo5$bo$bo$o!

Side note: I had no idea about this before. I think this is new?

EDIT: p16:

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x = 6, y = 11, rule = B2-ak3ik4c5k7e/S12-c3k4c6i
bo$2o4$2bo$b2o$2bo2$4b2o$4bo!