B0167/S14
Posted: September 5th, 2010, 9:45 am
I've been doing a bit of research in this rule. According to Eppstein's gliders database, there are six known gliders in this rule, all of them orthogonal:
The tail of the two c/2 spaceships can be easily changed, I've found six different ends so far (including the two in Eppstein's DB):
I also found a way to turn the width-1 line of the tail into a width-3 line at c/2, so width-3 c/2 tails can be used to. Unfortunately I've only found one so far. It creates a puffer:
However, there are a lot of possible width-3 tails at speed c, because there is a replicator at speed c inside width-3 lines. It can be used to create oscillators on arbitrarily high periods: for example, this oscillator of period 8188:
As I said, there are a lot of possible width-3 tails at speed c because of this replicator. But no heads on that speed yet.
There's also a width-2 c/2 head and a 2c/5 tail, a width-2 c/4 head and two width-4 tails at c/2 and c/4. If I found a way to turn a width-2 line into a width-4 at c/4...
EDIT: Nevermind. The width-2 c/4 head is actually c/6, and the width-4 c/4 tail is actually c/8. There is, however, a way to turn a width-2 line into a width-4 at c/4, which proves to be completely useless for this.
Code: Select all
x = 104, y = 24, rule = B0167/S14
6$6b2o11b2o32b2o9b2o12bobobo$5b4o55b2o14bo14bobo$18bo2bo30bo2bo8b2o12b
o2bo11bo2bo2bo$19b2o32b2o26bo12bo3bo$4bob2obo10bo42bo17bo12bo3bo$6b2o
14bo40b2o14bobo11bo2bobo$8b2o13bo55bo2bo16bo$9bo12bo54bobo$9bo12bo$7bo
bobo9bobo54bo$9bo68bobo$77bo2bo$78bobobo$78b3o$78bo!Code: Select all
x = 28, y = 126, rule = B0167/S14
2$5b2o11b2o$4b4o$17bo2bo$18b2o$3bob2obo10bo$5b2o14bo$7b2o13bo$8bo12bo$
8bo12bo$6bobobo9bobo$8bo10$6b2o10b2o$5b4o$17bo2bo$18b2o$4bob2obo9bo$6b
2o13bo$8b2o12bo$9bo11bo$9bo11bo$8bobo8bobobo$21bo9$6b2o10b2o$5b4o$17bo
2bo$18b2o$4bob2obo9bo$6b2o13bo$8b2o12bo$9bo11bo$9bo9bobo$7bobo11bo$9bo
12bo$10bo11$7b2o10b2o$6b4o$18bo2bo$19b2o$5bob2obo9bo$7b2o13bo$9b2o12bo
$10bo11bo$10bo11bo$10bobo9bobo$8bobo9bobo$8b4o8b4o11$7b2o10b2o$6b4o$
18bo2bo$19b2o$5bob2obo9bo$7b2o13bo$9b2o12bo$10bo11bo$10bo11bo$10bo11bo
$8bo3bo7bo3bo$10bo11bo11$8b2o10b2o$7b4o$19bo2bo$20b2o$6bob2obo9bo$8b2o
13bo$10b2o12bo$11bo11bo$11bo11bo$9bo11bo$11bo11bo$9b3o9b3o$9b3o9b3o$
10bo11bo$8b2o10b2o!Code: Select all
x = 9, y = 28, rule = B0167/S14
2$3b2o$2b4o3$bob2obo$3b2o$5b2o$6bo$6bo$6bo$4bobo2$4b3o$4b3o$4b3o$2bo2b
2o$4b3o$3b4o$3bob2o$2bo2b2o$4b3o$4b3o$4b3o!
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x = 13, y = 64, rule = B0167/S14
4$4b5o$4b5o$4b5o$4b5o$4b5o$5b3o$5b3o$5b3o$5b3o$5b3o$5b3o$5b3o$5b3o$5b
3o$5b3o$5b3o$5b3o$5b3o$5b3o$5b3o$5bobo2$5bobo$5b3o$5b3o$5b3o$5b3o$5b3o
$5bobo2$5bobo$5b3o$5b3o$5b3o$5b3o$5b3o$5bobo2$5bobo$5b3o$5bobo2$5bobo$
5b3o$5b3o$5b3o$5b3o$5b3o$5b3o$5b3o$5b3o$5b3o$4b5o$4b5o$4b5o$4b5o$4b5o!
Code: Select all
x = 176, y = 116, rule = B0167/S14
3$163bo$36bo129bo$34b2o4bo11bo2bo106b2o2b2o$35b3o4bob7o2bo4bo2b3ob91ob
o4b2o2b2o$34b3o4bo6bo4bo4bo3bo3b90o5bo4bo$35b2o3bo2bo3bo2bobo4b3ob3ob
91ob5obo$33b3obo4b2o$34bo7b2o$32bo9b2o$42b2o8$164bo$167bo$40bo2bobo3bo
113b2o2b2o$41b2o4b2o4bo2b3ob97obo4b2o2b2o$40b4obob3o3bo3bo3b96o5bo4bo$
44b2o2b2o3b2ob3ob97ob5obo$47bo10$164bo$167bo$55bo107b2o2b2o$46bob2o2b
2o8b95obo4b2o2b2o$46bob2o5bo2bo2bo2b93o5bo4bo$49bo4b3ob3ob95ob5obo12$
164bo$6bobo158bo$9bo3b2obo146b2o2b2o$8bobo14bo2b3ob125obo4b2o2b2o$16bo
bobob2o5bo3b124o5bo4bo$16bobobob2ob2ob3ob125ob5obo$8bobo$9bo3b2obo$6bo
bo11$165bo$168bo$164b2o2b2o$45b113obo4b2o2b2o$44bo2b111o5bo4bo$45b113o
b5obo13$166bo$169bo$34bo130b2o2b2o$36b2o3b118obo4b2o2b2o$35bo2b2o3b
116o5bo4bo$35b5ob118ob5obo11$167bo$170bo$166b2o2b2o$40b4ob115obo4b2o2b
2o$38bo5bo2b113o5bo4bo$40b4ob115ob5obo!Code: Select all
x = 50, y = 35, rule = B0167/S14
3$4bo3bo$15bo$5bo2b5o2b2o$5bo2b5o2b2o$15bo$4bo3bo7$14bo$10b4o2b2o$10b
4o2b2o$14bo8$10b35o$10b34o$8b36o$9b36o!