For new comers, I'd like to showcase what my new devices can do.
Here's two reflector loops of different size:
Code: Select all
x = 147, y = 275, rule = B2a3ik4c/S2ce3c
70bo21bo$69bobo19bobo$70bo21bo15$69b3o19b3o4$46bo22b3o19b3o22bo$45bobo
3bobo5bobo39bobo5bobo3bobo$46bo4bobo5bobo39bobo5bobo4bo6$38bo85bo$37bo
bo7bo17bo9bo11bo9bo17bo7bobo$38bo7bobo16bo3bo4bobo9bobo4bo3bo16bobo7bo
$47bo27bo11bo27bo$69b3o19b3o2$38b2o83b2o2$38b2o83b2o6$38b2o83b2o2$38b
2o83b2o4$46b2o67b2o4$17bo15bo3bo9bobo31bobo29bobo9bo3bo15bo$16bobo14bo
3bo11bo31bo31bo11bo3bo14bobo$17bo15bo3bo11bo31bo31bo11bo3bo15bo3$47bo
67bo$46bobo65bobo$47bo67bo3$69bo2$69b3o19b3o2$93bo3$47bo67bo$46bobo65b
obo$47bo67bo3$17bo15bo3bo11bo31bo31bo11bo3bo15bo$16bobo14bo3bo11bo31bo
31bo11bo3bo14bobo$17bo15bo3bo9bobo29bobo31bobo9bo3bo15bo4$46b2o67b2o4$
38b2o83b2o2$38b2o83b2o6$38b2o83b2o2$38b2o83b2o2$69b3o19b3o$47bo27bo11b
o27bo$38bo7bobo16bo3bo4bobo9bobo4bo3bo16bobo7bo$37bobo7bo17bo9bo11bo9b
o17bo7bobo$38bo85bo6$46bo4bobo5bobo39bobo5bobo4bo$45bobo3bobo5bobo39bo
bo5bobo3bobo$46bo22b3o19b3o22bo4$69b3o19b3o15$54bo15bo21bo$53bobo13bob
o19bobo$54bo15bo21bo15$53b3o35b3o4$30bo22b3o35b3o22bo$29bobo3bobo5bobo
55bobo5bobo3bobo$30bo4bobo5bobo55bobo5bobo4bo6$22bo101bo$21bobo7bo17bo
9bo27bo9bo17bo7bobo$22bo7bobo16bo3bo4bobo25bobo4bo3bo16bobo7bo$31bo27b
o27bo27bo$53b3o35b3o2$22b2o99b2o2$22b2o99b2o6$22b2o99b2o2$22b2o99b2o4$
30b2o83b2o4$bo15bo3bo9bobo31bobo45bobo9bo3bo15bo$obo14bo3bo11bo31bo47b
o11bo3bo14bobo$bo15bo3bo11bo31bo47bo11bo3bo15bo3$31bo83bo$30bobo81bobo
$31bo83bo5$91b3o2$93bo12$53bo2$53b3o5$31bo83bo$30bobo81bobo$31bo83bo3$
bo15bo3bo11bo47bo31bo11bo3bo15bo$obo14bo3bo11bo47bo31bo11bo3bo14bobo$b
o15bo3bo9bobo45bobo31bobo9bo3bo15bo4$30b2o83b2o4$22b2o99b2o2$22b2o99b
2o6$22b2o99b2o2$22b2o99b2o2$53b3o35b3o$31bo27bo27bo27bo$22bo7bobo16bo
3bo4bobo25bobo4bo3bo16bobo7bo$21bobo7bo17bo9bo27bo9bo17bo7bobo$22bo
101bo6$30bo4bobo5bobo55bobo5bobo4bo$29bobo3bobo5bobo55bobo5bobo3bobo$
30bo22b3o35b3o22bo4$53b3o35b3o15$54bo37bo$53bobo35bobo$54bo37bo!
An extensible two-barreled gun:
Code: Select all
x = 158, y = 130, rule = B2a3ik4c/S2ce3c
50bo$49bobo$50bo15$49b3o4$26bo22b3o$25bobo3bobo5bobo$26bo4bobo5bobo7$
27bo17bo9bo$26bobo16bo3bo4bobo$27bo27bo$49b3o8$126bo$125bobo$126bo3$
61bobo43bobo13bobo9bobobobo14bo$49bo11bo44bo16bo11bobobobo13bobo$61bo
61bo11bobobobo14bo$49b3o54bo2$126b2o2$126b2o2$134b2o2$22bo$21bobo7bo$
22bo7bobo101b2o$31bo3$22b2o25bo56b3o25b2o2$22b2o25b3o54bo2$134b2o2$
126bo$125bobo7bo$22b2o102bo7bobo$135bo$22b2o4$30b2o2$49bo56b3o2$bo15bo
3bo9bobo13bo2b2o54bo$obo14bo3bo11bo15bo$bo15bo3bo11bo15bo3$31bo$30bobo
$31bo7$106b3o2$102bo3bo23bo$101bobo7bobo15bobo$102bo8bobo16bo7$115bo3b
o3bo3bo3bo$106b3o6bo3bo3bo3bo2bobo$131bo$106b3o2$106b3o2$106b3o14$107b
o$106bobo$107bo!
It can also be programmed to output different patterns of gliders, effectively a ROM:
Code: Select all
x = 158, y = 130, rule = B2a3ik4c/S2ce3c
50bo$49bobo$50bo15$49b3o4$26bo22b3o$25bobo3bobo5bobo$26bo4bobo5bobo7$
27bo17bo9bo$26bobo16bo3bo4bobo$27bo27bo$49b3o8$126bo$125bobo$126bo3$
61bobo43bobo13bobo9bobobobo14bo$49bo11bo44bo16bo11bobobobo13bobo$61bo
61bo11bobobobo14bo$49b3o54bo2$126b2o2$126b2o2$134b2o2$22bo$21bobo7bo$
22bo7bobo101b2o$31bo3$22b2o25bo56b3o25b2o2$22b2o25b3o54bo2$134b2o2$
126bo$125bobo7bo$22b2o102bo7bobo$135bo$22b2o4$30b2o2$49bo56b3o2$bo15bo
3bo9bobo13bo2b2o11bobo29bobo8bo$obo14bo3bo11bo15bo15bo31bo$bo15bo3bo
11bo15bo15bo31bo3$31bo$30bobo$31bo7$106b3o2$102bo3bo23bo$101bobo7bobo
15bobo$102bo8bobo16bo7$115bo3bo3bo3bo3bo$106b3o6bo3bo3bo3bo2bobo$131bo
$106b3o2$106b3o2$106b3o14$107bo$106bobo$107bo!
Do not forget tub is a stable eater, so it can be capped.