Code: Select all
x = 127, y = 141, rule = B3/S23
15$30b2o11bo$30b2o10bobo$42bobo2b2o3bo$41b2ob2o2bo2bobo$45bobo3bobo$
41b2obo2b4obo$41b2obobo3bo$45bobo3bo$46bobo3bo$47bo3b2o47b2o$35b2o29bo
33b2o$35b2o27b3o13bo$39b2o22bo16b3o$38bo2bo21b2o18bo$37b2ob2o40b2o$23b
2o14bo$22bo2bo$21bob2o$21bo$20b2o6b2o38b2o$29b2o4b2o32b2o18b2o$28bo6bo
32b2o2b2o14b2o$36b3o29bo3b2o16bo3b2o$38bo10b2o42b2ob2o$48bobo42b2o2bo
12b2o$48bo44bo3bo12b2o$47b2o10b2o32bob2o$60bo33bo$57b3o9b2o$57bo11bo
19b2o$67bobo18bobo$67b2o19bo$87b2o4$34b2o$34bo19b2o$32bobo18bobo$32b2o
19bo11bo$52b2o9b3o$28bo33bo$26b2obo32b2o10b2o$11b2o12bo3bo44bo$11b2o
12bo2b2o42bobo$25b2ob2o42b2o10bo$27b2o3bo16b2o3bo29b3o$33b2o14b2o2b2o
32bo6bo$32b2o18b2o32b2o4b2o$53b2o38b2o6b2o$101bo$98b2obo$97bo2bo$83bo
14b2o$81b2ob2o$58b2o21bo2bo$59bo22b2o$56b3o27b2o$21b2o33bo29b2o$21b2o
47b2o3bo$70bo3bobo$71bo3bobo$72bo3bobob2o$70bob4o2bob2o$69bobo3bobo$
69bobo2bo2b2ob2o$70bo3b2o2bobo$54bo23bobo10b2o$52bobo24bo11b2o$53b2o
15$89b2o$89bo$87bobo$87b2o$73bobo$74b2o$74bo2$89b2o$89bo$87bobo$87b2o
2$72b2o$72b2o3$89b2o$82b2o5b2o$82b2o2$77bo$76bobo$76b2o6b2o$84bo$85b3o
$87bo!
Using n semi-snarks would allow give a family of period (2^n)p with subperiod combinations of 1,q,2q,4q...,(2^n)q.
Using n tremi-snarks would allow give a family of period (3^n)p with subperiod combinations of 1,q,3q,9q...,(3^n)q.
I have yet to deal with combinations of them.
edit: Also the gun this is based off of can be adjusted to any period above 80 as state life wiki status page.
edit2: Fixed Grammar and changed notation to fit with wiki page. Thanks to glider-rider's code for constructing strictly volatile oscillators we have with 928 periods left without strictly volatile oscillator know or shown to be constructible using self construction.
If someone can modify the code or construct least common multiples oscillators based off the strictly volatile oscillators that would be a start. Long term a code should be constructed for arbitrary combinations of common-multiples of those oscillators bringing the number of missing subperiods to a finite amount. Glider synthesized sparks may be the best way to go about this.
edit 3: There is no rush, but finishing in the list of oscillators with subperiod combinations page on the wiki would helpful.
The smallest missing sub-period combination is 2,6. The statorless volatile p6 page does not have one. I can't seem to find one on catagolue. If we can find a way to support the p6 worker be with a combination phoenices and the stricly volatile p6 that would work.