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Re: BasiKnight (B2e3air4ijwz/S12-in3k4r5i)

Posted: November 15th, 2024, 6:28 am
by silversmith
Here is a partial result for a fast reflector

Code: Select all

x = 13, y = 18, rule = B2e3air4ijwz/S12-in3k4r5i
4bo$4b3o8$6b2obo$10b2o$10bo$2b2o3b2o3bo$o4bo6bo$o4bo$7bob2o$5bo2bo2b2o
$5b2o!
Maybe someone else can make it work. Increasing the LLS search space is giving diminishing results.

Here is the modified .csv file I am currently using:

Re: BasiKnight (B2e3air4ijwz/S12-in3k4r5i)

Posted: November 15th, 2024, 1:59 pm
by AbhpzTa
More stable knightship reflectors:

Code: Select all

x = 435, y = 67, rule = B2e3air4ijwz/S12-in3k4r5i
315bo$157bo79bo77bo$78b2o78bo78bo76b2o$bo74b2o78b2o78bo$bo75bo$2o2$9bo
79bo79bo79bo79bo16b2o61bo$9bo79bo79bo79bo79bo79bo$8bo79bo79bo79bo79bo
79bo2$23b2o$272b2o$434bo$192bo159b2o80bo$192bo$273bo$30bo79b2o4b2o156b
2o74bo$30bo241bo77bo$23bo79bo79bo79bo8bo70bo79bo$19b2o2bo5bo69b2o2bo
75b2o2bo6bo68b2o2bo6bo68b2o2bo5bo69b2o2bo6bo$17bo9bo2b2o65bo9bo69bo9bo
2bo66bo9bo2bo66bo9bo2b2o65bo9bo2bo$17bo9bo2bo66bo9bo69bo9bo69bo9bo69bo
9bo2bo66bo9bo$21b2o9bo68b2o78b2o78b2o78b2o9bo68b2o$19bo5b2o5bo66bo5b2o
72bo5b2o72bo5b2o72bo5b2o5bo66bo5b2o$20bo79bo79bo79bo79bo79bo$20bo79bo
79bo79bo79bo79bo24$9b2ob2o11b2ob2o59b2ob2o11b2ob2o59b2ob2o75b2ob2o11b
2ob2o2$15bo15bo63bo15bo63bo7bo7bo63bo7bo63bo7bo15bo$15bo15bo63bo15bo
63bo7bo7bo63bo7bo63bo7bo15bo2$15bo15bo63bo15bo63bo7bo7bo63bo7bo63bo7bo
15bo$15bo15bo63bo15bo63bo7bo7bo63bo7bo63bo7bo15bo2$9b2ob2o11b2ob2o59b
2ob2o11b2ob2o59b2ob2o11b2ob2o59b2ob2o11b2ob2o59b2ob2o75b2ob2o11b2ob2o
2$7bo23bo63bo7bo71bo15bo63bo7bo7bo63bo15bo$7bo23bo63bo7bo71bo15bo63bo
7bo7bo63bo15bo2$7bo23bo63bo7bo71bo15bo63bo7bo7bo63bo15bo$7bo23bo63bo7b
o71bo15bo63bo7bo7bo63bo15bo2$9b2ob2o11b2ob2o59b2ob2o11b2ob2o59b2ob2o
75b2ob2o11b2ob2o!

Re: BasiKnight (B2e3air4ijwz/S12-in3k4r5i)

Posted: November 15th, 2024, 2:39 pm
by Naszvadi
AbhpzTa wrote: November 15th, 2024, 1:59 pm More stable knightship reflectors:

Code: Select all

x = 435, y = 67, rule = B2e3air4ijwz/S12-in3k4r5i
315bo$157bo79bo77bo$78b2o78bo78bo76b2o$bo74b2o78b2o78bo$bo75bo$2o2$9bo
79bo79bo79bo79bo16b2o61bo$9bo79bo79bo79bo79bo79bo$8bo79bo79bo79bo79bo
79bo2$23b2o$272b2o$434bo$192bo159b2o80bo$192bo$273bo$30bo79b2o4b2o156b
2o74bo$30bo241bo77bo$23bo79bo79bo79bo8bo70bo79bo$19b2o2bo5bo69b2o2bo
75b2o2bo6bo68b2o2bo6bo68b2o2bo5bo69b2o2bo6bo$17bo9bo2b2o65bo9bo69bo9bo
2bo66bo9bo2bo66bo9bo2b2o65bo9bo2bo$17bo9bo2bo66bo9bo69bo9bo69bo9bo69bo
9bo2bo66bo9bo$21b2o9bo68b2o78b2o78b2o78b2o9bo68b2o$19bo5b2o5bo66bo5b2o
72bo5b2o72bo5b2o72bo5b2o5bo66bo5b2o$20bo79bo79bo79bo79bo79bo$20bo79bo
79bo79bo79bo79bo24$9b2ob2o11b2ob2o59b2ob2o11b2ob2o59b2ob2o75b2ob2o11b
2ob2o2$15bo15bo63bo15bo63bo7bo7bo63bo7bo63bo7bo15bo$15bo15bo63bo15bo
63bo7bo7bo63bo7bo63bo7bo15bo2$15bo15bo63bo15bo63bo7bo7bo63bo7bo63bo7bo
15bo$15bo15bo63bo15bo63bo7bo7bo63bo7bo63bo7bo15bo2$9b2ob2o11b2ob2o59b
2ob2o11b2ob2o59b2ob2o11b2ob2o59b2ob2o11b2ob2o59b2ob2o75b2ob2o11b2ob2o
2$7bo23bo63bo7bo71bo15bo63bo7bo7bo63bo15bo$7bo23bo63bo7bo71bo15bo63bo
7bo7bo63bo15bo2$7bo23bo63bo7bo71bo15bo63bo7bo7bo63bo15bo$7bo23bo63bo7b
o71bo15bo63bo7bo7bo63bo15bo2$9b2ob2o11b2ob2o59b2ob2o11b2ob2o59b2ob2o
75b2ob2o11b2ob2o!
Cool! The p36 settles that every period above 36 is done! P18, P31, P35 remaining.

[APPEND#1]
P35 had already been done by you! So p18, p31 are left.

Code: Select all

x = 168, y = 168, rule = B2e3air4ijwz/S12-in3k4r5i
38b2obo$39b3o$38b2o$39bo$39b2o$41bo$38bobo$39bo3$36b2o$34bo$34bo6b3o$
39bo12b2o$38bob2o10b2o$35bo3bo11b3o$35bo$32b2o4bo$34bo3bo$64bo$36b2o
27bo$63b2o2$48bo$47bobo$47bo28bo$62b2o12bo$60bo14b2o$56b2o2b2o$59bo2$
60b2o26bo$55bo7bo24bo61bo$54bobo6bo23bo62bo$50bo5bob2o89bo5b2o$50bo5bo
2bo91b2o$58b2o2bo84bo9bo$62bo36b2o46bo9bo$59bo4b2o31b3o49b2o2bo7bo3bob
o$59bo3bo33b2o53bobo5bo2b5o$153bo7bobo2bo$60b2o91bobo6bo3b2o$155bo$
111b2o42bo$48b3o58b2o$48b3o59bo$50bo$142b2o$122b2o20bo$122b2o19bo$121b
3o8b2o$152bo$152b3o$152b3o$134bo$43bo91bo$43bo88b3o4bo$44b2o93bo$44bo
86bobo$128b2ob3o4bo$126bo9bo2b2o$126bo9bo2bo$130b2o9bo$128bo5b2o5bo4bo
$129bo16bobo$129bo17bo2$37bo$37b2o$38b2o$38b2o5$140bo$140b3o3$31b2o$
33bo7$134bo$135b2o3$25b3o$27bo5$128b2o$128b2o$129b2o$130bo2$20bo17bo$
19bobo16bo$21bo4bo5b2o5bo$26bo9b2o$28bo2bo9bo$27b2o2bo9bo$29bo4b3ob2o$
34bobo86bo$28bo93b2o$28bo4b3o88bo$32bo91bo$33bo$13b3o$13b3o$15bo$34b2o
8b3o$24bo19b2o$23bo20b2o$24b2o$117bo$57bo59b3o$57b2o58b3o$12bo42b2o$
12bo$2o3bo6bobo91b2o$bo2bobo7bo$5o2bo5bobo53b2o33bo3bo$obo3bo7bo2b2o
49b3o31b2o4bo$10bo9bo46b2o36bo$10bo9bo84bo2b2o$15b2o91bo2bo5bo$11b2o5b
o89b2obo5bo$17bo62bo23bo6bobo$17bo61bo24bo7bo$79bo26b2o2$108bo$106b2o
2b2o$91b2o14bo$91bo12b2o$91bo28bo$118bobo$119bo2$103b2o$102bo27b2o$
103bo$129bo3bo$129bo4b2o$132bo$114b3o11bo3bo$114b2o10b2obo$114b2o12bo$
124b3o6bo$133bo$130b2o3$128bo$127bobo$126bo$127b2o$128bo$128b2o$126b3o
$126bob2o!

Re: BasiKnight (B2e3air4ijwz/S12-in3k4r5i)

Posted: November 15th, 2024, 2:48 pm
by WhiteHawk
Naszvadi wrote: November 15th, 2024, 2:39 pm P35 had already been done by you! So p18, p31 are left.
Does the p23 not work for p31?

Re: BasiKnight (B2e3air4ijwz/S12-in3k4r5i)

Posted: November 15th, 2024, 2:57 pm
by confocaloid
The rt23 (repeat time 23) reflector by itself doesn't suffice to make a closed track, for geometric reasons.

However, the rt23 stable reflector can be combined with the rt32 stable reflector, to solve period 35:
(edit: removed a pattern that essentially duplicated a p35 posted in an edit to an earlier post)

Here is a p18 oscillator from Catagolue, found by silversmith in the C4_1 census:

Code: Select all

#C https://catagolue.hatsya.com/object/xp18_y3c83g0gzggwa4y11xc4ggzw23wg8gy025zy5c13/b2e3air4ijwzs12-in3k4r5i
#C https://catagolue.hatsya.com/attribute/xp18_y3c83g0gzggwa4y11xc4ggzw23wg8gy025zy5c13/b2e3air4ijwzs12-in3k4r5i/C4_1
#C Soup k_g2eCH3pArXD5461648 was found on 2024-10-16 at 03:15:08 UTC and is owned by Silversmith
x = 19, y = 19, rule = B2e3air4ijwz/S12-in3k4r5i
9bo$9bo$7bo$7b2o$10bobo$11bo$4bo$5bo9b2o$4bo10bo$2o15b2o$3bo10bo$2b2o9bo$14bo
$7bo$6bobo$10b2o$11bo$9bo$9bo!

Re: BasiKnight (B2e3air4ijwz/S12-in3k4r5i)

Posted: November 15th, 2024, 3:03 pm
by silversmith
Naszvadi wrote: November 15th, 2024, 2:39 pm So p18, p31 are left.
p18 is on Catagolue

Code: Select all

x = 75, y = 19, rule = B2e3air4ijwz/S12-in3k4r5i
9bo27b2o$9bo19b2o$7bo$7b2o$10bobo29bo$11bo13bo7bo8bo$4bo20bo5b2ob4o11b
o5bo18bo$5bo9b2o14bo2bo2bo11bo4bo19bo$4bo10bo15bo6bo15bo10bo$2o15b2o
12b2o3b2o25b2obo$3bo10bo15bo6bo23bo5bo$2b2o9bo17bo2bo2bo20b2o4bob2o$
14bo16b4ob2o5bo17b3obo$7bo18bo8bo7bo20bo$6bobo17bo32b2o2b2o$10b2o$11bo
$9bo28b2o$9bo20b2o!
the flipping one
the spiral one
the gun

Re: BasiKnight (B2e3air4ijwz/S12-in3k4r5i)

Posted: November 17th, 2024, 7:31 am
by Naszvadi
Gun periods derived from p18 below p125:

P36, P54, P72 and P108 respectively:

Code: Select all

x = 187, y = 396, rule = B2e3air4ijwz/S12-in3k4r5i
12b2o2b2o$17bo$14b3obo$11b2o4bob2o$14bo5bo$16b2obo$7bo10bo$2bo4bo16b2o
$2bo5bo15b2o$23b3o$30b2o$30b2o$29b3o$36b2o$36b2o$35b3o$42b2o$42b2o$41b
3o$48b2o$48b2o$47b3o$54b2o$54b2o$53b3o4$66b2o$66b2o$49bo15b3o$50bo$50b
o$43bo$44bo$44bo34bo$37bo41bo$38bo$38bo$31bo$32bo$32bo$25bo$26bo$2bo3b
3o17bo$2bo3b2o11bo$6b2o12bo$16bo3bo$12b2o$11bo2bo2b2o$12bobo2$12b2o2b
2o9$35b2o3$36bo$36bo$34b2o60bo$35bo56bo3bo$93bo$93bo$39b3o$39b5o$39bob
obo$39b3o2$43bo$40bo2bo30bo$40bo34bo$36bo38bo$10b2o2b2o20b3o2$13bo$9b
2obo3b2o$13bobo$7bo6b2o17bo$6bo26b3o20bo$o6b2o12b2o34bo$o18b3o35bo$19b
2o$27b2o$25b3o$25b2o$30bobo$30bobo$31bo6bo$39bo$39bo$32bo$33bo$33bo$
26bo$5bo21bo$5bo5b3o13bo$11b2o$11b2o5bobo$17bo3bo$14b2obo2b3o$17b2o2$
15b2o2b2o34$12b2o2b2o153b2o2b2o2$10b3ob2o157bo$10b3o2bob2o151b4o2bo$
10bobob2o161bo$10b3ob2o159b3obo$21b2o143bo10b3o$2bo2bo13b3o143bo20bo$
2bobo14b2o145b2o18bo$5b2o20b2o131bo21b2o$25b3o131bo22b2o$25b2o133b2o$
33b2o119bo$31b3o119bo$31b2o121b2o$39b2o107bo$37b3o107bo$37b2o109b2o$
45b2o95bo$43b3o95bo$43b2o97b2o$51b2o5bo77bo$49b3o4b2ob2o74bo$49b2o5b5o
75b2o$55bobobobo$56b5o$56bo2b2o$55b4o$57bo72bo$56bo73bobo5b2o$49b2o80b
o5b3o$51bo84b2o$50bo93b2o$43b2o98b3o$45bo96b2o$44bo105b2o$37b2o110b3o$
39bo108b2o$38bo24b2o91b2o$31b2o30b2o90b3o$33bo28b2o60bo29b2o$32bo29bo
61bobo35b2o$25b2o98bo35b3o$7b2o18bo132b2o20b2o$2bo3b3o17bo141b2o14bobo
$2bo2b2o12b2o146b3o13bo2bo$21bo144b2o$12b2o6bo152b2ob3o$12bobo158b2obo
bo$10b2o3bob2o151b2obo2b3o$14bo54b2o102b2ob3o$69b2o$12b2o2b2o50b2o48bo
52b2o2b2o$68bo49bobo$119bo8$75b2o$75b2o$74b2o36bo$74bo37bobo$113bo8$
81b2o$81b2o$80b2o24bo$80bo25bobo$107bo8$87b2o$87b2o$86b2o12bo$86bo13bo
bo$101bo10$96bo$96bo4$79bo$78bo$79b2o6$66b2o34$89b2o3$95b2o19$85b2o$
87bo$77bo$77b2o$78b2o$78b2o31$67b2o$11b2o2b2o52bo31b2o2b2o$59bo46bo$
13bo45b2o43b4o$10b4o2bo43b2o38b2o2bob2o$17bo42b2o42b4o$15b3obo78bo$6bo
10b3o78bo$bo3bo92b2o12b2o2bo$bo4b2o16b2o66bo17b2o4bo$22b3o67bo18bo$22b
2o68b2o$30b2o54bo$28b3o55bo$28b2o56b2o$36b2o42bo$34b3o43bo$34b2o44b2o$
42b2o30bo$40b3o31bo$40b2o32b2o$48b2o18bo$46b3o19bo$46b2o20b2o$54b2o6bo
$52b3o7bo$52b2o8b2o$56bo$56bo$56b2o$50bo$50bo$50b2o14$22bo$22bo!
[APPEND#1]

forgot one: Period 90 gun:

Code: Select all

x = 75, y = 52, rule = B2e3air4ijwz/S12-in3k4r5i
10b2o2b2o2$10bobo$9bo2bo2b2o$10b2o$14bo3bo$4b2o12bo$o3b2o11bo$o3b3o17b
o$24bo$23bo$30bo$30bo$29bo$36bo$36bo$35bo$42bo$42bo$41bo$48bo$48bo$47b
o6$48b2o$46bo3b2o$45b2o3bo$47b2o$40bo$39b2o$41b2o$34bo39bo$33b2o39bo$
35b2o$28bo$27b2o$29b2o$22bo$21b2o$o4b2o16b2o$o4bo$5bo10b2o$14b2o2bo$
15bo$9b2obo2bo2bo$12bo2$10b2o2b2o!

Re: BasiKnight (B2e3air4ijwz/S12-in3k4r5i)

Posted: November 24th, 2024, 7:34 am
by Naszvadi
A clean forerake based on catagolue p40 *growth dirty puffer:

Code: Select all

x = 208, y = 68, rule = B2e3air4ijwz/S12-in3k4r5i
164bo$163bobo$165bo8$179bo24b3o$174b2ob2ob2o3b2o15bo4bo$177b5o3bo11bo
3b6o$176bobobobo2bo7bo2bobo2bo$2o14b2o14b2o14b2o14b2o14b2o14b2o14b2o
14b2o14b2o14b2o15b5o3b3o3b2obobobo2bo$6b2o169b2ob2o9b3o3bo3b6o$6bo172b
o10bobo2bo6bo4bo$6bo184b5o8b3o$191b2ob2o$193bo$34b2o$33b3o$32b2o168bo$
176bo24bob2o$171b3o8b2o14bo5bo$181bo11b3o7b2o$59b3o111bo5bobo8b2obobob
o2b3o$59b2o121bobo6b3obobo2b3o$59b2o98b2o22bo10b2o7b2o$159b2o15bo10bo
4bo5bo5bo$159b3o30b2o7bob2o$86b2o114bo$86bo103bo$86bo$132b2o$133b3o$
114b2o18b2o$113b3o$112b2o$106bo$106bo$106b2o$139b3o$139b2o51bo$79b2o
58b2o40b3o7bob2o$79b2o100bobo4bo5bo$79b3o99b3o9b2o$166b2o10bo6bobo2b3o
$166bo7b3obo6bobo2b3o$166bo7b3o16b2o$52b2o134bo5bo$53b3o110bobo22bob2o
$54b2o110bobo23bo$159bo7bo$157b3o$26bo$26bo$26b2o145b2o10bo8b3o$173b2o
9bobo5bo4bo$184bobo4b6o$16b2o14b2o14b2o14b2o14b2o14b2o14b2o14b2o14b2o
24bo10bo6bo2bo$169bo2b2o3bob3o6bo2bo$169bo2b2o3bobo11b6o$192bo4bo$169b
obo22b3o$169b3o$162bo$160b2o!
Quick append#1, 2 engines^W^H^H 1 engine only:

Code: Select all

x = 72, y = 33, rule = B2e3air4ijwz/S12-in3k4r5i
4$14bo$14bo$15b2o$15bo8$25bo$24bobo$26bo6b3o$33bobo22b2o$33b3o22bo2bo
$42bo19bo$33bo8bo15bo2bo$32bo9bob2o6b3o3bobo$33b2o7bo2bo3bo2b3o3bobo$
48bobo7bo2bo$47bo3bo10bo$48bobo7bo2bo$5b2o42bo8b2o$7b2o$7bo!
append#3, P106 gun, based on one of the few 2knights-3knights collisions:

Code: Select all

x = 293, y = 356, rule = B2e3air4ijwz/S12-in3k4r5i
66b2o31$79b3o$79bo6$178bo$178bo5$178bo$178bo3$173b2o$171bo$171bo2$175b
2o$172bo80bo$172bo80bo$169b2o4bo76bo5b2o$171bo3bo23b2o53b2o$199b2o49bo
9bo$173b2o23b3o49bo9bo2bo$252b2o2bo6bo$256bo8bo$265bo$267b2o$186bo79bo
$185bobo71b3o$185bo73b2o2bo$97b3o158bobo$97b3o159b3o3b2o$97bo161b2o2bo
$261b2o2$235b2o$203b2o$201bo$197b2o2b2o32bo$200bo34bo$234b2o$201b2o39b
o$204bo37bo$204bo30bo$191bo39b2o2bo5bo$191bo7b2o28bo9bo2b2o$203bo25bo
9bo2bo$203bo29b2o9bo$200bo4b2o24bo5b2o5bo$200bo3bo27bo$232bo$201b2o9$
186b3o$186b3o$188bo3$116bo170b2o$115b2o163bo$114b2o164b2o4bo3bo$114b2o
163bo6bo4b2o$279bo9bo$289bo$285b2o2$290bo$290bo$287b2o3$286b2o2$278bo
5b2o$278bo3bo$283bo$283bo3$256bo$255bo$256b2o7$169bo$169b2o$170b2o$
170b2o3$132b3o$132bo2$220bo$220bo$221bo16$184b2o$186b2o$186bo7$151b3o$
153bo3$153b2o$150b5o$150b2ob2o$150b2ob2o$149bo5bo$149bo5bo$150bo3bo10$
123b3o$124b2o$124b2o10$151bo$149bobo$150bo3$87b2o$87b3o40bo$89b2o40b2o
16$53b2o$54bo$54bo11$169bo$9bo157b2o$9bo$10bo3bo$7b2o5bo98bo$17b3o92b
2o$5b2o11b2o94bo$18b2o94bo2$4b2o$2bo$2bo2$6b2o$3bo$3bo$2o4bo$2bo3bo2$
4b2o14$22bo67b2o$21b2o37bo125bo$20b2o38bo27bo3bo93b2o$20b2o26bo5b2o5bo
24b2o4bo92bo$48bo9b2o29bo95bo$50bo2bo9bo25bo2b2o$49b2o2bo9bo28bo2bo5bo
$51bo5bo2b2o30b2obo5bo$57bo30bo6bobo$50bo37bo7bo$50bo39b2o2$92bo$90b2o
2b2o$91bo$88b2o$56b2o3$42bo$26b2o14bo32b2o$42b2o30bo$75bo2$26bo$24b2o$
27bo$27bo8bo$29bo6bo2b2o$29bo2bo9bo75b2o$32bo9bo$37b2o78bo3bo$33b2o5bo
76bo4b2o$39bo80bo$39bo80bo$116b2o2$111bo9bo82bo$111b2o8bo80bobo$109b2o
7b2o83bo2$115b2o$115b2o$114b2o$114bo4$114bo$114bo24$222bo$220b2o13$
225b2o!

Re: BasiKnight (B2e3air4ijwz/S12-in3k4r5i)

Posted: December 5th, 2024, 2:22 am
by Yoel
The minimal rule that supports these knightships, B2e3ai4jw/S12-in3k4r5i, seems also interesting. Two natural guns, p16 and p20, have appeared in apgsearch:

Code: Select all

x = 135, y = 98, rule = B2e3ai4jw/S12-in3k4r5i
15$110b2o2$86b2o3$24b2o80bo$106b2o$107b2o$19b2o5b2o62b3o14b2o$22bobo
65b3o$21bo3bo64bo$21bo3bo77b3o$22b3o72bobo5bo$19b2o5bo67bo2bobo$26bo
66b2o$92b2o5b3o$20bo71b2o5bobo$20bo78b3o2$26bo68b3o$21bo4bo68bobo5b2o$
21b3o71b3o5b2o$102b2o$97bobo2bo$91bo5bobo$91b3o$18bo87bo$18b3o83b3o$
18b3o67b2o14b3o$88b2o$89b2o$90bo$14b2o$14b2o$15b2o92b2o$16bo$85b2o4$
11bo$11b3o5$8bo$8b3o$8b3o2$10b2o!
Another related rule, B2e3-jnq4jw/S123-ajr4r5i, is abundant with semi-natural guns:

Code: Select all

x = 306, y = 137, rule = B2e3-jnq4jw/S123-ajr4r5i
20$103b2o4$80b2o2$188bo$100b2o86bo$102bo$188bo$189b2o$82b3o104b2o$82bo
2$97bo87bo$96bobo86b2o$98bo87b2o$186b2o$86b3o$86b3o2bo$86bo4bo90bo$93b
2o87b2o$94bo88b2o$92bo90b2o17b2o$88b3ob3o107b2o$90bo113bob2o$88bo90bo
16b2o$88b2o89b2o15b3o$91bo4bo83b2o16b2o$91bo2b3o76bo6b2o8b2o$94b3o72bo
2bobo15b3o$169bobo4b2o14b2o$84bo87bobo9b2o$84bobo86bo10b3o$85bo100b2o
2$100bo81bo$98b3o81bo2$181bobo$82b2o15b2o79bo3bo$181bobo$182bo2$182b2o
2$156b2o$158bob2o$157bo51b2o$150b3o57bo2b2o$151b2o57bo$145bo5b2o50b2o$
144b2o58bo$146b2o56bo$138b2o57b2o$138b3o57bo$140b2o56bo$134bo56b2o$
135bo56bo$135bo28bo27bo$128b2o34bo20b2o$129bo56bo$129bo56bo$114bo7b2o
55b2o$112b2obo8bo55bo24b2o$112bo2bo7bo30bo7b3o15bo54bo$112b2ob4o35bobo
2b2obobo8b2o54b2o4bo$33b2o78b3ob2o36bo6b3o9bo55bo$108b3o6b2o55bo29b3o
23bo$108bob2o4b2o2b2o32b2o10b3o35b3o16b2o$26b2o45bo33bo3bo46bo7bobo55b
o$73bo34b4o46bo7b3o36bo18bo$29b2o18bobo58bo2bo91bo11b2o$29b3o19bo58b4o
53bo34bo5bo9bo$29b2o18bobo58b3o54bo34bo15bo$73bo88b2o38b2o2bobo2b2o$
26b2o45bo39bo82bo15bo$113bo53bo28bo9bo5bo$110bo53bobo29b2o11bo$33b2o
75bo53bo2b2o21bo18bo$190bo$190b2o16b3o$184bo23b3o$184bo$179bo4b2o$179b
o$208b2o!
Here are some natural and semi-natural p2-18 oscillators gathered from this rule:

Code: Select all

x = 496, y = 255, rule = B2e3-jnq4jw/S123-ajr4r5i
36$340b2o61bo2bo5b3o10b3o5bo2bo$22bo44b2o21b2o19bo140bo3bo149bo6b2o10b
2o6bo$22bo21b2ob2o60bobobo16bo73b2o29bo16bo3bo16bo3bo60b3o63bo3b2o3b2o
10b2o3b2o3bo35b2o$67b2o21b2o38bo44b2o28bo20b2o4bo2bo15bo5bo15bo3bo32b
3o25b3o59bo38bo$21b3o19bobobobo19bo21bo2bo13b2o3b2o14bo21b2o52b2o21b2o
bobo17b3ob3o16bobo33b4o88bobobobo22bobobobo31bo3bo$43bo5bo19bo19b3o2bo
34b4o42bobob2o20bo3b4o44bobo18bobo34b5o19bo2b3o27bo36b2o5b2o12b2o5b2o$
44bo3bo18b2o20bo19bobobo18bo18bo22bo26b4o3bo20b2ob2ob2o15b2ob2o54b3obo
19bo7bo23bo2bo29b2o2b2o28b2o2b2o28b2o3b2o$21b3o20bo3bo41bo20bo18bo19b
2o2bo20bobob2o22b2o48bobo18bobo31bo2b2o26bo3bo20bo$67b2o21bo39b3ob2o
18bo49bo23b2obobo16b3o3b3o12b2obobob2o25bo2b4o52bo3b4o2bo27bobo30bobo
32b3o$22bo105bo20bobo23b2o27b2o20b2o4bo2bo17bobo15bo2bobob3o24bo27bo3b
o36bo27bo34bo32b3o$22bo105bo20bo85bo16b2ob2o17b3o2b3o51bo7bo25bo2bo
100bo$130b2o18bo102bobo20bo3b2o54b3o2bo26bo$150bo100b3ob3o28b2o112bo4b
o28bo4bo$251bo5bo18bob5ob2o50b3o61b3o2bo28bo2b3o$252bo3bo22bo56b3o61b
3o34b3o$252bo3bo22b4ob2o184b2o$45b2o239b2o47b2o$21b2o20b2obobo232bo$
21b2o24b2o61bo169b2o$21b2o23bo48bo14bo$21b2o23b2o21b2o24bo111b2o$67bob
o13b2ob2o6bo14b3o61b2o32bo$64b2obo3b2o12b4o3bob2o13b3o39b2o20bo28b2o2b
2o$67bobo18b2o2bob2o14bo21bob2o17b2o20bo3b2o7b2o16b2o3bo$69b2o15b2obob
ob2o35bob2o22bo18bobo11bo13b2ob6o$88b2ob3o57b2obobo20bo8b2o19b3o190b3o
34b3o$111b2o16b2ob2o20bo23b2ob2o19b2o48b2o114bobo29b3o2bo28bo2b3o$87b
3ob2o37bobob2o14bo26bo5bob2o20bo160bobo29bo4bo28bo4bo$86b2obobob2o34bo
20b4o22bo7bo20bobobo157bobobo$85b2obo2b2o36bo46bo7bo2bo17bo3bo157bobob
o$20b2o63b2obo3b4o55b2o20bo13bo181bo32bo34bo$23bo23b2o37bo6b2ob2o75bo
2bo7bo66b3o115bo32bobo30bobo$20b2obo19bobobob2o34bo90bo7bo66bobo2bo22b
o88bobo98b2o$43bobo2bo19b2o15bo88b2obo5bo64bo3bo3bobo20bo88bobo29b2o2b
2o28b2o2b2o$21b2o22bobob2o12bo2b6o106b2ob2o65bobo3bo3bo107bo5bo32b2o5b
2o12b2o5b2o33bo3bo$47b2o14bo2bo4bo2bo36bo61b2o8bo66bo2bobo22b3o85bo5bo
29bobobobo22bobobobo$66b6o2bo36bo59bo11bobo67b3o20bo5bo86bo30bo38bo27b
2o3b2o$68b2o101b2o7b2o3bo85bo4b7o4bo80b3o33bo3b2o3b2o10b2o3b2o3bo$110b
3o74bo83bo7bo7bo118bo6b2o10b2o6bo35b3o$110b3o73b2o181bo33bo2bo5b3o10b
3o5bo2bo32b3o2bo$111bo17b2o2bo17b2o118bo7bo7bo79bobobo98bo3bo$133bo
119b2o16bo4b7o4bo77bobo3bobo$127b3o146bo5bo82bobobobobo$111bo20b3obo
11bo3b2o124b3o88bo103bo$20b2o89bo16bo3bob3o11bo2bo3bo213bo103bo$23bobo
102bo3b3o16bo3bobo50b2o69bo189b2o$20b2obobo22b2o38b2o2b2o60bo2bo51bo
69bo189b2o$68bobo18bo2bo40bo18b2o54b3o$19bobob2o22b3o18bobo15b3o4b3o
37bo74b3o$19bobo47bo19bo2bo60b2o53bo$23b2o21b5o17b2o18b2o2b2o112bo4bo$
42bobobo3bobo15b2ob2o110bo22bob4o$42bobobo3bobobo13b2o113bo$44bobo3bob
obo14bo112bo23bob4o$46b5o17bobo109bob2obo20bo4bo$68bobo109bo4bo22bo$
47b3o129bo2b2o3b2o19b3o$158b2o19bo4b3o21b3o$47b2o63bo16bo3b2o53b2o19bo
$112bo16bo6bo49b2o20b2o$131b4obob2o14b2o6b2o$22bo88b3o14b3o3bobo17b3o
4b3o$22bo89bo24bo16b2o6b2o$127bob2o6bo13b3o10b3o$21b3o103bobo7bobo11b
3o10b3o$20bo3bo63b2o2b2o18bo16bo6b2obo12bo5b2o5bo$17b2obo3bob2o62b2o
19b3o15bo$20bo3bo62bob4obo35bobo3b3o9bo7bo4bo7bo$21b3o46b2o15bo6bo17bo
14b2obob4o12bo7bo4bo7bo$47b2ob2o16bo20bo2bo19bo17bo6bo$22bo25bobo17bob
o2bo15bo2bo39b2o3bo14bo5b2o5bo$22bo24b2ob2o18bo2bo77b3o10b3o$44bobo5bo
bo14b2o80b3o10b3o$44b3obobob3o99b2o6b2o45bo$69b2o83b3o4b3o24bo20bo$44b
3obobob3o99b2o6b2o19bo4bo$44bobo5bobo127bo25b3o$47b2ob2o133bo23bo$48bo
bo107b2o24bobo19b2o3b2o$47b2ob2o133bo23bo$188bo17b7o$20b2o2b2o156bo4bo
$21bo2bo87b2o68bo25b3o$21bo2bo$20b2o2b2o62b2o3bo20bo16b2o76bo$93bo15bo
bo4bo92bo$70b2o18b2o17bobo4bo14b3o$68bobo3b2o16bo19b2o20b2o$65b2obo3b
2o18bo37bob2o$68bobo3b2o14b2o20b2o16bob2ob2o$70b2o21bo43b2o21b2o$88b2o
3bo62b2o2bo$159b2o$47b2o106b2o2b2o3bo$45bo4bo105bo2b6o$45bobo2bobo101b
o5b3o$22b2o23bo4bo101bo$49b2o112bo$21b4o135b2obo45bobo$20bo4bo135bo47b
obo$18bobo4bobo105b2o4b2o17b2o$18bobo4bobo181bobo$20bo4bo86b4o18b2o2b
2o67bobobobo$21b4o85b8o12bo2bo2b2o2bo2bo63bob3obo$67b2o2b2o17bobob2o
10bo3bo6bo3bo8bobo8bobo$22b2o41bo2bo2bo2bo15bob2o12bo3bo6bo3bo10bo8bo$
65bo2bo2bo2bo13bo2bo18b8o15bo6bo67b2ob2o$68bo2bo16b3ob2o18b4o17bo6bo
64b2ob2ob2ob2o$90bobo39bo8bo66b2ob2o$44bo44b2ob3o35bobo8bobo$44bo3b2o
41bo2bo35bo2bo2b2o2bo2bo$46bobo40b2obo41b2o2b2o67bob3obo$45b2ob2o37b2o
bobo62b2obobobob2o41bobobobo$46bo3bobo80b2o4b2o16b2obob2o45bobo$44bo3b
ob3o$44bo112b2obob2o45bobo$20b2o27b3o103b2obobobob2o43bobo$23bo26bo
107b2ob2o$23bobo21b2o3b2o106bo$23bobo44bo89bo$23bo46bo$20b2o45bo4bo86b
3o$67bobo2bo$159b3o$66bo2bobo20b2o38b2o2b2o$66bo4bo88bo$68bo22b2o39bob
2obo22bo$68bo19bobo40bo6bo$88bo2bobo34bobo3b2o3bobo$48b2o37bo5bo34bo4b
4o4bo$23b2o26bo35bobo2bo37bob2o2b2obo75b2o$46b2obobo38bobo37bob2o2b2ob
o$23bob2o61b2o38bo4b4o4bo72b3o$20bobo22bobob2o77bobo3b2o3bobo68bobo$
20bo24bo41b2o42bo6bo71bobo2bo$22bo24b2o83bob2obo72bob2obo$22bo186bob2o
bo$132b2o2b2o71bo2bobo$162bo49bobo$162bo45b3o2$161b3o44b2o2$161b3o$90b
2o68b5o$86bo73bo3bo$86bo70b2obobobob2o$88b3o68b7o$90bo43bo$87bo3bo42bo
24b7o$88bo44bo23b2obobobob2o$88b3o42bobo24bo3bo$92bo43bo23b5o$92bo41b
3o24b3o$87b2o46bo2b2o$132bo28b3o$132bo$134b2o26bo$162bo7$88bo3bo$88bo
3bo$89bobo$88b2ob2o$87bo5bo$84bobob2ob2obobo$84bob2o5b2obo37bo$132bobo
bo$84bob2o5b2obo35bo3bo$84bobob2ob2obobo$87bo5bo40bo$88b2ob2o38bobobob
o$89bobo39bobobobo$88bo3bo$88bo3bo39b2ob2o11$134bo$132bobobo$132bo3bo
2$134bo$131bobobobo$131bobobobo$134bo2$132bo3bo$132bobobo$134bo!
A p91 reflector loop (!) also has appeared in C4_1 searches. Unfortunately, its period (52+24n) does not allow to prove omniperiodicity; periods dividable by 3 are impossible to construct this way.

Update: it does allow, if one uses 12 reflectors, see silversmith's comment.

Other stable reflectors and splitters may exist in this rule as well:

Code: Select all

x = 222, y = 160, rule = B2e3-jnq4jw/S123-ajr4r5i
15$143bo$84bo54bo3bo$80bo3bo54bo2bo$80bo2bo56bobo$81bobo46b2o8bo$81bo
50b2o2$133b2o7b2o$131b2o$63b2o76bobob2o$65b2o74bob2o$142bo$66b2o76b2o$
64b2o71bo8b2o$135bobo$135bo2bo$134bo3bo$134bo$90b2o$88b2o2$80b2o7b2o$
82b2o7b2o$82bo3$74bo$72bobo$72bo2bo$71bo3bo$71bo4$134bo36bo$130bo3bo
32bo3bo$130bo2bo33bo2bo$131bobo34bobo$131bo36bo$156b2o7b2o$117b2o39b2o
6bo$119b2o45bo$159b2o$120b2o12b2o21b2o12bo$118b2o14b2o25b3o5b3o$133b2o
26bo12b2o$133bo38b2o$138b2o26bo$136b2o28bo6b2o$166b2o7b2o$137b2o25bo$
139b2o21bobo$162bo2bo$126bo34bo3bo$124bobo34bo$124bo2bo$123bo3bo$123bo
6$76bo$72bo3bo$72bo2bo$73bobo$73bo$74bo$74b2o$73bo104bo$73bo100bo3bo$
174bo2bo$175bobo$175bo$172b2o$174bo$173bo$166b3o$167b2o9bo$37b2o122bo
5b2o7b2o$39b2o2bo116b2o$42b2o118b2o$40b2o2b2o108b2o24b2o$38b2o114b3o
23b2o$156b2o21b2o$141b2o7bo28bo$143b2o6bo$151bo$144b2o37bo$142b2o3bo
35b2o$146bobo33bo$146bo35bo3$186bo$149b3o32b3o$149b3o32b3o$91b2o56bo$
85b2o2b2o$87b2o$87bo2b2o61bo35bo$92b2o59bo33bobo$151b2o35bo3b2o$152bo
37b2o$184bo$184bo6b2o$156bo28bo7b2o$155b2o21b2o$154b2o23b3o$154b2o24b
2o$57bo114b2o$57bo116b2o$55b2o101b2o7b2o5bo$56bo100bo9b2o$57bo109b3o$
55bobo104bo$55bo2bo102bo$54bo3bo103b2o$54bo105bo$158bobo$158bo2bo$157b
o3bo$157bo!
Here is some stuff I've been constructing in this rule:

Code: Select all

x = 1653, y = 901, rule = B2e3-jnq4jw/S123-ajr4r5i
145$927bo$927bo3$923b3o2b2o$923b3o$904bo$904bo19bo$907bo16bo8bo$906bob
o12bo5b2o4bo$902b2obo3bo11bo6bo7b2o$906bobo12b2o2bo$914b2o9b2o5b2o$
907bo6b2o13b2ob2o$898bo8bo6b3o15b2o$898bo27bo176b2o$894b2o15b2o13b3o$
898bo10b3o$897bobo9b2o192bo$896bo4b2o14b2o8bo175b2o$897bobo15b3o9bo
176b2o$898bo6b2o8b2o187b2o$905b2o$904bo97b2o$1002b3o3bo$904bo24b2o73b
2o2bo$904bo22b3o$927b2o2$990b2o$990b3o104bo$941b2o49b2o103b2o$939b3o
156b2o$939b2o157b2o2$978b2o$978b3o$953b2o25b2o$951b3o$951b2o2$966b2o$
966b3o122bo$968b2o121b2o$1092b2o$1092b2o$1124b2o139b2o$954b2o168b3o3bo
$954b3o169b2o2bo135bo$956b2o307bobo$1267bo$1438bo$1112b2o324bo$942b2o
168b3o$942b3o140bo28b2o$944b2o139b2o337bo$1086b2o337bo$1086b2o337bo$
1100b2o$930b2o168b3o$930b3o169b2o$905bo26b2o478bo$905bo507bo$1413bo$
898bo189b2o$896bo2bo18b2o168b3o$918b3o158bo10b2o165bo$895bo24b2o6bo
150b2o175bobo141bo$896b2o2b2ob3o6b2o14bo151b2o176bo142bo$912b3o165b2o
319bo$914b2o160b2o$895b2o11bo6bo18bo141b3o$899bo8bo25bobo141b2o174bo$
899bo8bo4b2o16b2o320bobo132bo$913b2o15b3o3b2o317bo133bo$908bo11b2o9b2o
456bo$908bo11bo13bo129b2o$903b2o6bo8bo16b2o125b3o$912bo21bo131b2o5bo$
908bo16bo8bo138b2o301bo$905bo2bo2bo12b3o147b2o301bo$905bo3bo14b3o147b
2o301bo$1052b2o$922b2o3bob2o121b3o$1054b2o14bo$923bobo144b2o292bo$925b
o2bo142b2o292bo$928bo142b2o292bo$1040b2o$1040b3o345bo$1042b2o23bo177bo
141bo$1067b2o171b2o2bobo105bo34bo$848bo219b2o176bo106bo$848bo219b2o
283bo$1028b2o$1028b3o203b2o164bo$795bo234b2o32bo171bo5bo156bo$795bo
268b2o169bo5bobo96bo58bo$1065b2o176bo97bo$821b2o242b2o274bo$1016b2o$
1016b3o203b2o188bo22bo$991bo26b2o41bo162bo14bo171bo23bo$991bo69b2o160b
o14bobo64bo22bo82bo$1062b2o176bo64bo23bo$984bo77b2o265bo105b2o$982bo2b
o18b2o428bo$1004b3o203b2o92b2o106bo11bo15bo$823b3o155bo24b2o6bo43bo
153bo23bo69bo105bo10bo13b2ob2o$806b2o15b2o157b2o2b2ob3o6b2o14bo43b2o
151bo23bobo62bo15bo11bo94bo10b2o4bo$806b3o14b2o173b3o58b2o176bo61b2ob
2o13bo10bo101bo2bob2o$808b2o9bo180b2o48bo8b2o239bo4b2o10bo111bo3b2obo
7b2o$817b3o161b2o11bo6bo18bo27bo2bo252b2obo2bo100bo17bo4b2o5bo$817b3o
165bo8bo25bobo175b2o95b2o7bob2o3bo90bo7bobo19bo8bo$835b3o147bo8bo4b2o
16b2o28bo152bo32bo65bo5b2o4bo17bo72b3o2b2o4bo7b2obo7bo$794b2o39b2o162b
2o15b3o3b2o24b2o2b2ob3o141bo32bobo64bo8bo19bobo7bo63b3o5bobo11bo$794b
3o38b2o157bo11b2o9b2o215bo73bo7bob2o7bo4b2o2b3o64bo7bo3bo6bo8b3o$796b
2o196bo11bo13bo295bo11bobo5b3o63b2o10bobo15bo3b2o$989b2o6bo8bo16b2o22b
2o11bo5b2o239b3o8bo6bo3bo7bo68bo6bo3bo$998bo21bo30bo8bo125b2o115b2o3bo
15bobo10b2o67bo7bobo$847b3o144bo16bo8bo30bo8bo127bo41bo92bo3bo6bo100bo
$782b2o63b2o142bo2bo2bo12b3o146bo27bo41bobo92bobo7bo80bo19bo$782b3o62b
2o142bo3bo14b3o47bo98bo71bo73bo109bo$784b2o39bo234bo244bo19bo84b2o$
823b3o54bo127b2o3bob2o38b2o6bo261bo$823b3o54bo183bo109b2o153b2o83b2o$
859b3o147bobo48bo97bo17bo50bo184b4o$770b2o87b2o150bo2bo42bo2bo2bo85bo
7bobo15bo6bo43bobo96b2o85bob3o$770b3o86b2o25b2o126bo42bo3bo87b3o2b2o4b
o21bo45bo96b4o$772b2o114bo260b3o5bobo9b2o153b3obo$857bo24bo6bo260bo7bo
3bo7bo$857bo23b2ob2obobo259b2o10bobo4b2o18b3o$739bo131b3o8bo270bo6bo3b
o25b2o32bo$739bo18b2o97bo13b2o280bo7bobo19b2o6bo23bo7bobo$758b3o97b2o
11b2o16b2o283bo8b2ob2o2b2o23b3o2b2o4bo$732bo27b2o69bo19bo6b2o17bo8bo
275bo11b2o7b2o30b3o5bobo$730bo2bo95b3o18bobo23b3o7bo275bo9b2o42bo7bo3b
o$829b3o17bo4b2o13bo287b2o32b2o22b2o10bobo4b2o$729bo32bo87bobo9b2o5bo
7bo300b3o7bo30bo6bo3bo$730b2o2b2ob3o6b2o14bo88bo10b3o12bo283b2o15b3o7b
o30bo7bobo$746b3o98b2o15b2o8bo6b2o276b4o$748b2o101bo22bo2bo281bob3o15b
o48bo$729b2o11bo25bo82bo8bo14bo303bo48bo$733bo8bo25bobo89bo15b2o2bo
295bo6b2o38b2o$733bo8bo22b2o113bo295bo$750bo13b3o3b2o87bobo314b2obo47b
2o$742bo7bo3b2o9b2o88b2obo3bo314b3o2bo42b4o$742bo11bo13bo68bo21bobo
320bo42bob3o$737b2o6bo8bo16b2o62b3o22bo$746bo21bo66b3o19bo$742bo16bo8b
o88bo$739bo2bo2bo12b3o$739bo3bo14b3o2$756b2o3bob2o2$757bobo$759bo2bo$
762bo$495b2o346bo$841b3o$841b3o7$497b3o$497bo125bo$618bo4b2o$618bo2b2o
226bo$847b3o$847b3o3$1023bo$848b2o173bo5$1003b2o$1003b3o$1005b2o3$659b
o$659b2o$657b2o5$979b2o$979b3o$981b2o9$695bo$695b2o258b2o$693b2o260b3o
$957b2o3$707bo516b2o$707b2o515b3o3bo$682bo22b2o519b2o2bo$681b2o259b2o$
683b2o255b3o2bo$521b3o416b2o3bo$521bo197bo$392bo326b2o207b3o$392bo277b
o46b2o210b2o$383bo285b2o258b2o$382b2o287b2o$384b2o129b2o$376b2o137b3o
213bo468b2o$376b3o138b2o212b2o183b3o281b3o$378b2o278bo70b2o186b2o19b3o
261b2o$657b2o258b2o21bo26bo$659b2o100bo205bo$503b2o24bo231bo204b2o$
366b2o135b3o22b2o98bo114bo$367bo137b2o20b2o99bo114b2o16bo142b3o$367bo
159b2o16b2o2bo96bo94b2o16b2o144b2o$360b2o185bobo78bo16b2o113bo144b2o$
362bo183bo82b2o16b2o89bo27b3o$361bo129b2o136bo108bo9b2o13b2obobo$491b
3o56b2o69b3o27bo103bo10b3o407b2o$493b2o51bo74bobob2o13b2o9bo95bobo5b2o
3b2o130b3o281b3o$349bo196bo74b3o10bo102b2o14b2o5b2o8b2o121b2o37b3o243b
2o$348b2o278b2o3b2o5bobo96bo10bo16bo125b2o39bo56bo$350b2o193b3o7bo62b
2o8b2o5b2o14b2o80bo24bo8bo223bo194bobo$342b2o135b2o54bo9bobo7bo66bo16b
o10bo81b2ob2o13bo7bo231b2o196bo$342b3o134b3o52b2o3b2o4b3o10b2o62bo8bo
24bo76bo4b2o10bo413b2o$344b2o108bo26b2o42b2o6b2o96bo7bo13b2ob2o79b2obo
2bo13b3o120b3o281b3o17bo$454bo78b2o14b3o6bo80bo10b2o4bo71b2o7bob2o3bo
12bobo2b2o117b2o283b2o16bo2bo$549bobob2o2bobo70b3o13bo2bob2o79bo5b2o4b
o12b3o121b2o302bo$447bo101b3o7bo66b2o2bobo12bo3b2obo7b2o70bo8bo451b3o$
332b2o111bo2bo18b2o161b3o12bo4b2o5bo83bo19bo431b2o$333bo133b3o178bo8bo
103bo390b2o39b2o$333bo4bo105bo24b2o6bo150bo19bo91b3o125b3o281b3o$326b
2o8b3o3b2o101b2o2b2ob3o6b2o14bo150bo107b2o3bo127b2o55b3o225b2o$328bo7b
3o2b3o117b3o82bo100b3o219b2o57bo86bo$327bo12b2o121b2o81b3o99bo3b2o185b
o175bo189b3o$320b3o24bo96b2o11bo6bo18bo57bo196bo100bo174b2o189b2o$321b
2o23bo101bo8bo25bobo54b2o4b2o190bo401b2o63b2o$315bo5b2o23bo101bo8bo4b
2o16b2o57b2o110bo186b3o15b3o281b3o17bo$314b2o36b2o108b2o15b3o3b2o52b2o
110bo186b3o16b2o283b2o16bo$316b2o34bo104bo11b2o9b2o358bo16b2o302bo$
308b2o42bo104bo11bo13bo349bo28bo354b3o22bo$308b3o47b2o92b2o6bo8bo16b2o
56bo287b3ob2o13b2o9bo354b2o23bo$310b2o45bo103bo21bo59b2o288bo18bo183bo
91b2o17bo69b2o$304bo53bo98bo16bo8bo58b2o4bo290bo4b3o4b3o182bo68bo22b3o
16bo93b3o$305bo57b3o88bo2bo2bo12b3o64bobo2b2obo280b2o9bo4b2o5bo10bo56b
3o182bo24b2o109b3o$305bo57b2o89bo3bo14b3o66bo5bo284bo11b2o3b3o9b2o58bo
318bo$298b2o63b2o5bo168b3ob2o288bo8bo9b2o7b2o4bo237bo113bo9b3o16bo$
289b3o7bo70b2o99b2o3bob2o53b2o3b2o2bo9b2o288bo8b3o5bobo2b2obo238b2o
111bo9b2o13b2ob3o$288bo2bo7bo68b2o167b2o3bobo4bo300b2o9bo5bo231bo6b2o
8b2o111b2o17bo$293bo82b2o94bobo65bo8bo292bo15b3ob2o234bobo15b3o9bo106b
3o4bo$287b2ob2o2bo80b3o5bo90bo2bo62bo296b2o2b3o13b2o2bo9b2o224bo4b2o
14b2o8bo89bo16b2o4bo9b2o$285bob2o2bobo80b2o7bo93bo364bo13b2o3bobo4bo
229bobo9b2o106b2o15b2o11bo$284bo4b4o3b2o82bo2bo155b3o317bo8bo230bo10b
3o101bo4b2o7bob2o7bo8bo$284bo2bob2o89bo3b3o157b2o293bo19bo235b2o15b2o
13b3o84bob2o2bobo8bo7bo$284b2ob3o91bob4o452bo259bo27bo86bo5bo10bo$289b
o86b2o5bob2o471b3o238bo8bo6b3o15b2o83b2ob3o15bo$286bobo95b2ob3o153bo
319b2o49b3o191bo6b2o13b2ob2o74b2o9bo2b2o13b3o2b2o$287bo255bo372bo198b
2o9b2o5b2o78bo4bobo3b2o13bo$385bo721bobo12b2o2bo86bo8bo$289bo96b2o474b
o240b2obo3bo11bo6bo7b2o83bo19bo$289bo572bo244bobo12bo5b2o4bo107bo$286b
o821bo16bo8bo86b3o$286bo97bo720bo19bo91b2o$384bo720bo$387bo506bo229b3o
$387bo503bo2b2o228b3o2b2o88bo$891bo327bo2$908b3o217bo$889b2o19bo217bo$
894bo$894bo$894bo$885bo6b2ob2o$885bo6b2ob2o$267bo414bo198b2o9b5o3b2o$
267bo414bo206b3ob3o$679bo209b4o$257b2o419bobo199b2o4b3o2b2o$257b3o417b
o3bob2o196bo7b4o$259b2o417bobo208b3o10b3o$659bo244bo$659bo2b2o15bo$
664bo14bo8bo$245b2o415bo2bo22bo205bo$245b3o409b2o6bo8b2o15b2o199b3o3bo
$247b2o413bo12b3o10bo203b3o2b3o$662bo7bo5b2o9bobo206b2ob2o$670bo13b2o
4bo204b2o2b2o$653bo7b3o23bobo$233b2o418bo8bo17b2o6bo$233b3o413b2o16b2o
11b2o$235b2o430b2o13bo213b3o$657bo8b3o229bo$650bobob2ob2o23bo208b2o$
650bo6bo24bo208b2ob2o$221b2o428bo239b2o5b2o$221b3o428b2o25b2o218bo2b2o
$223b2o454b2o206b2o7bo6bo2b2o$678b3o210bo4b2o5bo$659bo231bo8bo$190bo
468bo240bo$190bo18b2o$209b3o479b2o206b3o$183bo27b2o129b2o347b2o202b2o
2b3o$181bo2bo505b3o2$180bo32bo683bo$181b2o2b2ob3o6b2o14bo683bo$197b3o
503b2o$82bo116b2o122bo379b2o$82bo46bo3bo46b2o11bo25bo102b2o378b3o$73b
2o4bo2bo47bo2bo50bo8bo25bobo102b2o$79bo3b3o44bo53bo8bo22b2o$80bob4o
115bo13b3o3b2o$75b2o5bob2o107bo7bo3b2o9b2o497b2o$83b2ob3o104bo11bo13bo
495b2o$117b2o69b2o6bo8bo16b2o490b3o$84bo34bo77bo21bo$85b2o31bo74bo16bo
8bo$190bo2bo2bo12b3o$190bo3bo14b3o481bo$83bo4b2o16bo587bo$83bo4b2o15b
2o100b2o3bob2o478bo$87b2o18b2o$87bo120bobo$210bo2bo$213bo444bo22bo57b
2o$95bo191bo370bo23bo56b2o$96bo189b2o394bo55b3o$88bo7bo191b2o$88b2o
567b2o$84bo4b2o568bo$84bo4b2o562bo15bo11bo69b2o$652b2ob2o13bo10bo69b2o
$653bo4b2o10bo79b3o$86b2o569b2obo2bo$85bo562b2o7bob2o3bo$652bo5b2o4bo
17bo$84b2ob3o562bo8bo19bobo7bo$76b2o5bob2o574bo7bob2o7bo4b2o2b3o$81bob
4o179bo402bo11bobo5b3o$80bo3b3o179bo2bo390b3o8bo6bo3bo7bo$74b2o4bo2bo
179bo4b2o386b2o3bo15bobo10b2o$83bo179b2o3bo407bo3bo6bo$83bo593bobo7bo
87b2o$251bo406bo116b2o$227bo22b2o406bo19bo95b3o$227bo24b2o26bo397bo$
280b2o22bo377b2o$227bo50b2o24bo$228b2o448b2o107b2o$228bo10bo64bo373b4o
105b2o$220b3o15b2o10bo51b2o373b3obo104b3o$220bobob2o14b2o8bo41bo10bo$
220b3o10bo47bo10b2o15b3o$227b2o3b2o47bo8b2o14b2obobo$217b2o8b2o5b2o14b
2o46bo10b3o$221bo27bo48b2o3b2o$221bo8bo7b2o15bo24b2o14b2o5b2o8b2o$230b
o6bo14b2ob2o25bo27bo$238bo10b2o4bo20bo15b2o7bo8bo$229b3o13bo2bob2o23b
2ob2o14bo6bo$225b2o2bobo12bo3b2obo7b2o15bo4b2o10bo517b2o$229b3o12bo4b
2o5bo23b2obo2bo13b3o508b2o$247bo8bo14b2o7bob2o3bo12bobo2b2o503b3o$227b
o19bo27bo5b2o4bo12b3o$227bo47bo8bo$246b3o35bo19bo$247bo3b2o51bo518b2o$
283b3o537b2o3bo$279b2o3bo537b3o3bo$250bo$250bo$281bo$281bo7$1078bo$
1079bo2bo$1079bo2bo4$1080bo$1080bo5$1054bo$1055bo4b2o$1055bo6bo$1061bo
9$1030bo$1031bo4b2o$1031bo6bo$1037bo9$1006bo7bo$1007bo6bo$1007bo$1016b
3o$1016b2o$1016b2o$994bo$995bo$995bo$1028b3o$1028b2o$1028b2o$982bo$
983bo$983bo$1040b3o$1040b2o$1040b2o$970bo$971bo$971bo$941bo110b3o$941b
o110b2o$1052b2o27bo$958bo122bo$940b2o17bo$942bo16bo$936bo27bo99b3o$
935b2ob2o12bo11bo99b2o15b3o$936bo4b2o8b2o105bo5b2o14b4o7bo$940b2obo2bo
6b2o103bo21b2o2b3o4b2o$931b2o7bob2o3bo122b2o8b4o$935bo5b2o4bo3bobo11bo
85bo18bo6b3ob3o$935bo8bo6bo12bobo7bo74bo2bo17b3o3b5o9b2o$944bo9b2o7bo
4b2o2b3o101b2ob2o6bo$953bo10bobo5b3o73bo27b2ob2o6bo$943b3o8bo6bo3bo7bo
75b2o2b2ob3o6b2o11bo$939b2o3bo15bobo10b2o90b3o10bo$959bo3bo6bo96b2o9bo
$960bobo7bo77b2o11bo20b2o$941bo110bo8bo$941bo19bo90bo8bo$961bo119bo$
965b2o94bo15b2o2bo$1061bo16bo$961b2o93b2o6bo$961b4o100bo$960b3obo96bo$
1058bo2bo2bo$1058bo3bo!

Re: BasiKnight (B2e3air4ijwz/S12-in3k4r5i)

Posted: December 5th, 2024, 11:15 pm
by silversmith
Yoel wrote: December 5th, 2024, 2:22 am A p91 reflector loop (!) also has appeared in C4_1 searches. Unfortunately, its period (52+24n) does not allow to prove omniperiodicity; periods dividable by 3 and some others (e.g. 16) are impossible to construct this way.
To the best of my knowledge, stable 90 degree reflectors always enable the construction of arbitrary oscillators slower than some period. For example, that reflector does enable the creation of periods such as 16, and all periods greater than 57 (or possibly less). One can use 4 reflectors to get periods of form 3n+1 and 3n+2, and use 12 reflectors for periods of form 3n.

Here is a period 16 oscillator, and periods 58-64

Code: Select all

x = 205, y = 304, rule = B2e3-jnq4jw/S123-ajr4r5i
22bo2bobobo2$22bo2bo2$22bo2bobobo2$22bo2bo3bo2$22bo2bobobo4$33bo$29bo
3bo$29bo2bo$30bobo$30bo$18b2o7bo$20b2o6bo$28bo3bo$21b2o7b3o$19b2o2b3o
4b3o2b2o$23b3o7b2o$23bo3bo$27bo6b2o$28bo7b2o$25bo$23bobo$23bo2bo$22bo
3bo$22bo12$78bobobo2bobobo2$78bo6bo3bo$153bobobo2bobobo$78bobobo2bobob
o$15bobobo2bobobo126bo6bo3bo$82bo6bo$15bo6bo3bo126bobobo2bo3bo$78bobob
o6bo$15bobobo2bobobo126bo3bo2bo3bo2$19bo2bo3bo126bobobo2bobobo$104bo$
15bobobo2bobobo73bo3bo$100bo2bo$101bobo$101bo3$93bo$92b2o$94b2o87bo$
179bo3bo$179bo2bo$180bobo$178b3o$177b2o$69b2o108b2o$71b2o$108bo$72b4o
30bobo46bo$70b2o3bo31bo43bo3bo2b2o$151bo2bo5b2o$73b2o77bobo24bo$152bo
8b2o12bo3bo$159b2o14bo2bo$147bo26bobobo$148bo24b4o$25bo108b2o12bo17bo
6bo3bo$21bo3bo110b2o27b2o8b3o$21bo2bo139b2o$22bobo112b2o25b2o$22bo112b
2o44b2o$179b2o$190bo$14bo165b2o6b3o$13b2o133b2ob2o29b2o4b3o$15b2o133b
3o2b2o$2o155bo11bo$2b2o114bo32b2o3bo3b2o5bobo$83b3o30b3o30b2o9b2o5bo2b
o24b2o$3b2o78bo75b2o5bo3bo22b2o$b2o156bo6bo$144b3o47b2o$144bo51b2o$29b
o135b2o$27b3o133b2o$177bo$164b2o10bo$157bo8b2o9b2o$155bobo$9b3o143bo2b
o$9bo144bo3bo$154bo2$36b2o$34b2o$127b2o28bo$35b2o119bo$37b2o55bo31bo3b
2o25b2o$22b2o69bobo30b4o$24b2o67bo59bo$24bo104b2o20bobo$131b2o18bo2bo$
150bo3bo$16bo133bo$14bobo$14bo2bo$13bo3bo$13bo92b2o$108b2o$108bo3$100b
o$98bobo$98bo2bo$97bo3bo$97bo14$149bobobo2bobobo$29bobobo6bo$85bobobo
2bobobo52bo10bo$29bo10bo$85bo10bo52bobobo2bobobo$29bobobo6bo$85bobobo
2bobobo52bo3bo6bo$29bo3bo6bo$85bo3bo2bo56bobobo2bobobo$29bobobo6bo$85b
obobo2bobobo6$100bo$96bo3bo85bo$96bo2bo82bo3bo$97bobo82bo2bo$97bo85bob
o$183bo2$89bo$88b2o$90b2o63bo$151bo3bo30bo$151bo2bo29b2o$152bob2o3b2o$
152bob2o5b2o2bo$164b2o$162b2o2b2o$154bo5b2o$61b2ob2o38b2o46bobo$63b3o
2b2o34b2o26b2o19bo$70bo32b2o29b2o$64b2o3bo33bo$62b2o71b2o49bo$133b2o
47bo3bo$182bo2bo$39bo143bobo$35bo3bo98b3o42bo$35bo2bo99bo$36bobo$36bo
139b2o$178bo$177bo10b2o6bo$28bo157b2o6b3o$27b2o165b3o$29b2o156b2o$174b
o14b2o$12b2o159bobo$14b2o135b2o11b2o7bo3bo$153b2o9b2o8bo$15b2o57b3o86b
2o7bobo2bo24b2o$13b2o59bo40bo38b4o5bo8bo2bo24b2o$113b3o36b2o3bo13bo3bo
$43bo127bo29b2o$43b2o110b2o46b2o$42bo$42bo127b2o$150bo17b2o14b2o$22bo
127bo34b3o$22bo125b2o19b2o15b2o$20b2o127bo21b2o$21bo138bo$158bobo$50b
2o106bo2bo$48b2o107bo3bo$157bo$49b2o$51b2o111bo$163bo$34b2o90b2o36b2o$
36b2o48bo33bo3b2o$36bo48b2o32bo$84b2o34b2o2b3o$84b2o38b2ob2o27bo$28bo
125bobo$26bobo125bo2bo$26bo2bo123bo3bo$25bo3bo123bo$25bo3$98b2o$100b2o
$100bo3$92bo$90bobo$90bo2bo$89bo3bo$89bo2$25bobobo2bo3bo2$25bo6bo3bo2$
25bobobo2bobobo2$25bo3bo6bo2$25bobobo6bo12$38bo$34bo3bo$34bo2bo$35bobo
$35bo3$27bo$26b2o$28b2o3$9b2o$11b2o2$12b2o$10b2o3$43bo$41b3o3$17b3o$
17bo3$49b2o$47b2o2$48b2o$50b2o3$31b2o$33b2o$33bo3$25bo$23bobo$23bo2bo$
22bo3bo$22bo!

Re: BasiKnight (B2e3air4ijwz/S12-in3k4r5i)

Posted: December 6th, 2024, 2:43 am
by Yoel
You're right! I got confused because of the unusual slope, although I've built similar constructions in other rules with orthogonal and diagonal spaceships.
silversmith wrote: December 5th, 2024, 11:15 pm
Yoel wrote: December 5th, 2024, 2:22 am A p91 reflector loop (!) also has appeared in C4_1 searches. Unfortunately, its period (52+24n) does not allow to prove omniperiodicity; periods dividable by 3 and some others (e.g. 16) are impossible to construct this way.
To the best of my knowledge, stable 90 degree reflectors always enable the construction of arbitrary oscillators slower than some period. For example, that reflector does enable the creation of periods such as 16, and all periods greater than 57 (or possibly less). One can use 4 reflectors to get periods of form 3n+1 and 3n+2, and use 12 reflectors for periods of form 3n.

Here is a period 16 oscillator, and periods 58-64

Code: Select all

x = 205, y = 304, rule = B2e3-jnq4jw/S123-ajr4r5i
22bo2bobobo2$22bo2bo2$22bo2bobobo2$22bo2bo3bo2$22bo2bobobo4$33bo$29bo
3bo$29bo2bo$30bobo$30bo$18b2o7bo$20b2o6bo$28bo3bo$21b2o7b3o$19b2o2b3o
4b3o2b2o$23b3o7b2o$23bo3bo$27bo6b2o$28bo7b2o$25bo$23bobo$23bo2bo$22bo
3bo$22bo12$78bobobo2bobobo2$78bo6bo3bo$153bobobo2bobobo$78bobobo2bobob
o$15bobobo2bobobo126bo6bo3bo$82bo6bo$15bo6bo3bo126bobobo2bo3bo$78bobob
o6bo$15bobobo2bobobo126bo3bo2bo3bo2$19bo2bo3bo126bobobo2bobobo$104bo$
15bobobo2bobobo73bo3bo$100bo2bo$101bobo$101bo3$93bo$92b2o$94b2o87bo$
179bo3bo$179bo2bo$180bobo$178b3o$177b2o$69b2o108b2o$71b2o$108bo$72b4o
30bobo46bo$70b2o3bo31bo43bo3bo2b2o$151bo2bo5b2o$73b2o77bobo24bo$152bo
8b2o12bo3bo$159b2o14bo2bo$147bo26bobobo$148bo24b4o$25bo108b2o12bo17bo
6bo3bo$21bo3bo110b2o27b2o8b3o$21bo2bo139b2o$22bobo112b2o25b2o$22bo112b
2o44b2o$179b2o$190bo$14bo165b2o6b3o$13b2o133b2ob2o29b2o4b3o$15b2o133b
3o2b2o$2o155bo11bo$2b2o114bo32b2o3bo3b2o5bobo$83b3o30b3o30b2o9b2o5bo2b
o24b2o$3b2o78bo75b2o5bo3bo22b2o$b2o156bo6bo$144b3o47b2o$144bo51b2o$29b
o135b2o$27b3o133b2o$177bo$164b2o10bo$157bo8b2o9b2o$155bobo$9b3o143bo2b
o$9bo144bo3bo$154bo2$36b2o$34b2o$127b2o28bo$35b2o119bo$37b2o55bo31bo3b
2o25b2o$22b2o69bobo30b4o$24b2o67bo59bo$24bo104b2o20bobo$131b2o18bo2bo$
150bo3bo$16bo133bo$14bobo$14bo2bo$13bo3bo$13bo92b2o$108b2o$108bo3$100b
o$98bobo$98bo2bo$97bo3bo$97bo14$149bobobo2bobobo$29bobobo6bo$85bobobo
2bobobo52bo10bo$29bo10bo$85bo10bo52bobobo2bobobo$29bobobo6bo$85bobobo
2bobobo52bo3bo6bo$29bo3bo6bo$85bo3bo2bo56bobobo2bobobo$29bobobo6bo$85b
obobo2bobobo6$100bo$96bo3bo85bo$96bo2bo82bo3bo$97bobo82bo2bo$97bo85bob
o$183bo2$89bo$88b2o$90b2o63bo$151bo3bo30bo$151bo2bo29b2o$152bob2o3b2o$
152bob2o5b2o2bo$164b2o$162b2o2b2o$154bo5b2o$61b2ob2o38b2o46bobo$63b3o
2b2o34b2o26b2o19bo$70bo32b2o29b2o$64b2o3bo33bo$62b2o71b2o49bo$133b2o
47bo3bo$182bo2bo$39bo143bobo$35bo3bo98b3o42bo$35bo2bo99bo$36bobo$36bo
139b2o$178bo$177bo10b2o6bo$28bo157b2o6b3o$27b2o165b3o$29b2o156b2o$174b
o14b2o$12b2o159bobo$14b2o135b2o11b2o7bo3bo$153b2o9b2o8bo$15b2o57b3o86b
2o7bobo2bo24b2o$13b2o59bo40bo38b4o5bo8bo2bo24b2o$113b3o36b2o3bo13bo3bo
$43bo127bo29b2o$43b2o110b2o46b2o$42bo$42bo127b2o$150bo17b2o14b2o$22bo
127bo34b3o$22bo125b2o19b2o15b2o$20b2o127bo21b2o$21bo138bo$158bobo$50b
2o106bo2bo$48b2o107bo3bo$157bo$49b2o$51b2o111bo$163bo$34b2o90b2o36b2o$
36b2o48bo33bo3b2o$36bo48b2o32bo$84b2o34b2o2b3o$84b2o38b2ob2o27bo$28bo
125bobo$26bobo125bo2bo$26bo2bo123bo3bo$25bo3bo123bo$25bo3$98b2o$100b2o
$100bo3$92bo$90bobo$90bo2bo$89bo3bo$89bo2$25bobobo2bo3bo2$25bo6bo3bo2$
25bobobo2bobobo2$25bo3bo6bo2$25bobobo6bo12$38bo$34bo3bo$34bo2bo$35bobo
$35bo3$27bo$26b2o$28b2o3$9b2o$11b2o2$12b2o$10b2o3$43bo$41b3o3$17b3o$
17bo3$49b2o$47b2o2$48b2o$50b2o3$31b2o$33b2o$33bo3$25bo$23bobo$23bo2bo$
22bo3bo$22bo!

Re: BasiKnight (B2e3air4ijwz/S12-in3k4r5i)

Posted: December 7th, 2024, 7:27 pm
by AbhpzTa
Phase-regulating p2 variant of the RT32 reflector, repeat time 30, can be overclocked to p26 or p27:

Code: Select all

x = 95, y = 34, rule = B2e3air4ijwz/S12-in3k4r5i
bo$bo$2o3$10b2o$8b2o$9bo2$19bo$19bo$18bo3$29bo39bo$29bo39bo$28bo39bo3$
52bo39bo$52bo39bo$51bo39bo$53b2o38b2o2$50b2o38b2o$53b2o36bob2o$43bo7bo
31bo7bo$39b2o2bo8bo26b2o2bo8bo$37bo9bo4bo24bo9bo4bo$37bo9bo29bo9bo$41b
2o38b2o$39bo5b2o32bo5b2o$40bo39bo$40bo39bo!
p31 knightship loop:

Code: Select all

x = 84, y = 77, rule = B2e3air4ijwz/S12-in3k4r5i
23bo$23bo$17b2o5bo$21b2o$16bo9bo$11bo4bo9bo$11bo8bo2b2o$12bo7bo$9b2o$
12b2o$21bo$9b2o9bo$12bo7bo$11bo$11bo$19bo12b2o$19b2o10b3o38bo2bo$18bo
11b2o40bo2bo$18bo50b2o6b2o$71bo2bobo$29b2o11bo31bo$42b2o$28bo3bo7b2o$
28bo4b2o34bo8b2o$31bo37bo11bo$24b2o5bo38bo10bo$19bo4b2ob2o22b3o2b2o$
19bo3b2o26b2o23b2o$23bo8bo18b2o6bo20bo$32bo26bo20bo$29b2o28b2o9bo6bo4b
2o$69bobo5bo3bo$28bo21bo20bo$25b2o2b2o19bo27b2o$17bo11bo27bo$17b3o3bo
7b2o18bo5bo2b2o$23bo25b2o2bo9bo$22bo5b2o5bo14bo2bo9bo$24b2o9bo12bo9b2o
$20bo9bo2bo14bo5b2o5bo$20bo9bo2b2o25bo$22b2o2bo5bo18b2o7bo3b3o$26bo27b
o11bo$4b2o27bo19b2o2b2o$12bo20bo21bo$2bo3bo5bobo$2o4bo6bo9b2o28b2o$3bo
20bo26bo$3bo20bo6b2o18bo8bo$6b2o23b2o26b2o3bo$26b2o2b3o22b2ob2o4bo$2bo
10bo38bo5b2o$2bo11bo37bo$4b2o8bo34b2o4bo$42b2o7bo3bo$40b2o$9bo31bo11b
2o$7bobo2bo$5b2o6b2o50bo$8bo2bo40b2o11bo$8bo2bo38b3o10b2o$50b2o12bo$
72bo$72bo$63bo7bo$63bo9b2o$62bo$70b2o$73b2o$63bo7bo$59b2o2bo8bo$57bo9b
o4bo$57bo9bo$61b2o$59bo5b2o$60bo$60bo!

Re: BasiKnight (B2e3air4ijwz/S12-in3k4r5i)

Posted: December 9th, 2024, 9:54 pm
by EvinZL
c/4 orthogonal spaceship, minpop 354

Code: Select all

#C completed spaceship: xq4_y38c48gowu6g66xn6s06a8bgy14m248cwf3o338oz0oy0g0vw4y1fwigwh0uw34kggwo0fw2w84o3g0ik2z0455g076066y1132101w76066g8a86w33033x73101014944448gzf0f6p6yjg99f09yjp66669z0iaawu6g66y18c48gowu6g6601lhmwsc0ccxeco0o0oi922221z01y2fwigwg0vw4wg8g7wc2iy010vw4w121sw4i4zy3132101w76066xe630651dy2264213wfc1cc11
#C Catagolue URL: https://catagolue.hatsya.com/object/xq4_y38c48gowu6g66xn6s06a8bgy14m248cwf3o338oz0oy0g0vw4y1fwigwh0uw34kggwo0fw2w84o3g0ik2z0455g076066y1132101w76066g8a86w33033x73101014944448gzf0f6p6yjg99f09yjp66669z0iaawu6g66y18c48gowu6g6601lhmwsc0ccxeco0o0oi922221z01y2fwigwg0vw4wg8g7wc2iy010vw4w121sw4i4zy3132101w76066xe630651dy2264213wfc1cc11/b2e3air4ijwzs12-in3k4r5i
#C breadth = 12
#CLL state-numbering golly
x = 34, y = 65, rule = B2e3air4ijwz/S12-in3k4r5i
16b2o$16b2o$8b2o2bo3b2o3bo2b2o$10b3o2bo2bo2b3o$15bo2bo$8bobobobob
2obobobobo$16b2o$9bobo4b2o4bobo$9bo2bo8bo2bo$2b3ob2obo14bob2ob3o$
3b2obo5bo8bo5bob2o$4b3o4bo10bo4b3o$6b2o18b2o$3b2o24b2o3$2bobo24bob
o$bo2bo24bo2bo$4bob2ob3o10b3ob2obo$bo5bob2o12b2obo5bo$2bo4b3o14b3o
4bo$6b2o18b2o$9b2o12b2o2$2o2bo24bo2b2o$2bobo4bobo10bobo4bobo$2bobo
4bo2bo8bo2bo4bobo$6b2obo14bob2o$12bo8bo$4o7bo10bo7b4o$2o30b2o$3b5o
5b3o2b3o5b5o$2o4bo2bo6b2o6bo2bo4b2o$2o7b5o2b2o2b5o7b2o$16b2o$9bo5b
o2bo5bo2$8bobo12bobo$8bo2bo10bo2bo$b3ob2obo16bob2ob3o$2b2obo5bo10b
o5bob2o$3b3o4bo12bo4b3o$5b2o20b2o$2b2o26b2o2$8bo2b2o8b2o2bo$bobo4b
obo12bobo4bobo$o2bo4bobo12bobo4bo2bo$3bob2o20b2obo$o9bo12bo9bo$bo
7bo14bo7bo$3bo2bo2b2o12b2o2bo2bo$4b3o20b3o$6bo2b5o6b5o2bo$9b2o12b
2o2$11b3o6b3o$11b3o6b3o2$13bobo2bobo$15bo2bo$15bo2bo$14b2o2b2o$15b
o2bo$15bo2bo!

Re: BasiKnight (B2e3air4ijwz/S12-in3k4r5i)

Posted: January 2nd, 2025, 3:35 am
by islptng
EvinZL wrote: December 9th, 2024, 9:54 pm c/4 orthogonal spaceship, minpop 354

Code: Select all

c/4o ship

Actually this is extendable:

Code: Select all

x = 34, y = 281, rule = B2e3air4ijwz/S12-in3k4r5i
16b2o$15bo2bo$8b3obo2bo2bo2bob3o$9b2o2bob4obo2b2o$10b3o8b3o$14bo4bo$
10b2o4b2o4b2o$9bobo10bobo$2b2o2b2obo14bob2o2b2o$4b2o3bob2o8b2obo3b2o$
6b3o16b3o$2bobo24bobo2$3b2o24b2o2$2b2o26b2o$2bobo24bobo$4bob2o2b2o10b
2o2b2obo$b2obo3b2o14b2o3bob2o$5b3o18b3o$9bobo10bobo2$9b2o12b2o2$10b2o
10b2o$9bobo10bobo$2b2o2b2obo14bob2o2b2o$4b2o3bob2o8b2obo3b2o$6b3o16b3o
$2bobo24bobo2$3b2o24b2o2$2b2o26b2o$2bobo24bobo$4bob2o2b2o10b2o2b2obo$b
2obo3b2o14b2o3bob2o$5b3o18b3o$9bobo10bobo2$9b2o12b2o2$10b2o10b2o$9bobo
10bobo$2b2o2b2obo14bob2o2b2o$4b2o3bob2o8b2obo3b2o$6b3o16b3o$2bobo24bob
o2$3b2o24b2o2$2b2o26b2o$2bobo24bobo$4bob2o2b2o10b2o2b2obo$b2obo3b2o14b
2o3bob2o$5b3o18b3o$9bobo10bobo2$9b2o12b2o2$10b2o10b2o$9bobo10bobo$2b2o
2b2obo14bob2o2b2o$4b2o3bob2o8b2obo3b2o$6b3o16b3o$2bobo24bobo2$3b2o24b
2o2$2b2o26b2o$2bobo24bobo$4bob2o2b2o10b2o2b2obo$b2obo3b2o14b2o3bob2o$
5b3o18b3o$9bobo10bobo2$9b2o12b2o2$10b2o10b2o$9bobo10bobo$2b2o2b2obo14b
ob2o2b2o$4b2o3bob2o8b2obo3b2o$6b3o16b3o$2bobo24bobo2$3b2o24b2o2$2b2o
26b2o$2bobo24bobo$4bob2o2b2o10b2o2b2obo$b2obo3b2o14b2o3bob2o$5b3o18b3o
$9bobo10bobo2$9b2o12b2o2$10b2o10b2o$9bobo10bobo$2b2o2b2obo14bob2o2b2o$
4b2o3bob2o8b2obo3b2o$6b3o16b3o$2bobo24bobo2$3b2o24b2o2$2b2o26b2o$2bobo
24bobo$4bob2o2b2o10b2o2b2obo$b2obo3b2o14b2o3bob2o$5b3o18b3o$9bobo10bob
o2$9b2o12b2o2$10b2o10b2o$9bobo10bobo$2b2o2b2obo14bob2o2b2o$4b2o3bob2o
8b2obo3b2o$6b3o16b3o$2bobo24bobo2$3b2o24b2o2$2b2o26b2o$2bobo24bobo$4bo
b2o2b2o10b2o2b2obo$b2obo3b2o14b2o3bob2o$5b3o18b3o$9bobo10bobo2$9b2o12b
2o2$10b2o10b2o$9bobo10bobo$2b2o2b2obo14bob2o2b2o$4b2o3bob2o8b2obo3b2o$
6b3o16b3o$2bobo24bobo2$3b2o24b2o2$2b2o26b2o$2bobo24bobo$4bob2o2b2o10b
2o2b2obo$b2obo3b2o14b2o3bob2o$5b3o18b3o$9bobo10bobo2$9b2o12b2o2$10b2o
10b2o$9bobo10bobo$2b2o2b2obo14bob2o2b2o$4b2o3bob2o8b2obo3b2o$6b3o16b3o
$2bobo24bobo2$3b2o24b2o2$2b2o26b2o$2bobo24bobo$4bob2o2b2o10b2o2b2obo$b
2obo3b2o14b2o3bob2o$5b3o18b3o$9bobo10bobo2$9b2o12b2o2$10b2o10b2o$9bobo
10bobo$2b2o2b2obo14bob2o2b2o$4b2o3bob2o8b2obo3b2o$6b3o16b3o$2bobo24bob
o2$3b2o24b2o2$2b2o26b2o$2bobo24bobo$4bob2o2b2o10b2o2b2obo$b2obo3b2o14b
2o3bob2o$5b3o18b3o$9bobo10bobo2$9b2o12b2o2$10b2o10b2o$9bobo10bobo$2b2o
2b2obo14bob2o2b2o$4b2o3bob2o8b2obo3b2o$6b3o16b3o$2bobo24bobo2$3b2o24b
2o2$2b2o26b2o$2bobo24bobo$4bob2o2b2o10b2o2b2obo$b2obo3b2o14b2o3bob2o$
5b3o18b3o$9bobo10bobo2$9b2o12b2o2$10b2o10b2o$9bobo10bobo$2b2o2b2obo14b
ob2o2b2o$4b2o3bob2o8b2obo3b2o$6b3o16b3o$2bobo24bobo2$3b2o24b2o2$2b2o
26b2o$2bobo24bobo$4bob2o2b2o10b2o2b2obo$b2obo3b2o14b2o3bob2o$5b3o18b3o
$9bobo10bobo2$9b2o12b2o2$10b2o10b2o$9bobo10bobo$2b2o2b2obo14bob2o2b2o$
4b2o3bob2o8b2obo3b2o$6b3o16b3o$2bobo24bobo2$3b2o24b2o2$2b2o26b2o$2bobo
24bobo$4bob2o2b2o10b2o2b2obo$b2obo3b2o14b2o3bob2o$5b3o18b3o$9bobo10bob
o2$9b2o12b2o$bo30bo$2ob3o4b2o10b2o4b3ob2o$o3b2o3bobo10bobo3b2o3bo$bo2b
o2bobo14bobo2bo2bo$2bo3bo2bob2o8b2obo2bo3bo$bobo3b2o16b2o3bobo$bobo26b
obo$bo3b3o6b2o2b2o6b3o3bo$4o2b2o5bobo2bobo5b2o2b4o$3b2o2b4o12b4o2b2o$
11bob3o2b3obo$9b5obo2bob5o2$9b2o12b2o$8bobo12bobo$b2o2b2obo16bob2o2b2o
$3b2o3bob2o10b2obo3b2o$5b3o18b3o$bobo26bobo2$2b2o26b2o$11bo10bo$b2o4b
3ob2o8b2ob3o4b2o$bobo3b2o3bo8bo3b2o3bobo$3bobo2bo2bo10bo2bo2bobo$2obo
2bo3bo12bo3bo2bob2o$4b2o3b2o12b2o3b2o$9b2o12b2o$3b2ob2ob2o12b2ob2ob2o$
3b2o2b2o3b2o6b2o3b2o2b2o$6b2ob2o2bo6bo2b2ob2o$12bo8bo$11bobo6bobo$11bo
bo6bobo$12bo8bo$12bo8bo$13b3o2b3o$15bo2bo$15b4o$15b4o2$15bo2bo!

Minimal form:

Code: Select all

x = 34, y = 47, rule = B2e3air4ijwz/S12-in3k4r5i
16b2o$15bo2bo$8b3obo2bo2bo2bob3o$9b2o2bob4obo2b2o$10b3o8b3o$bo12bo4bo
12bo$2ob3o4b2o4b2o4b2o4b3ob2o$o3b2o3bobo10bobo3b2o3bo$bo2bo2bobo14bobo
2bo2bo$2bo3bo2bob2o8b2obo2bo3bo$bobo3b2o16b2o3bobo$bobo26bobo$bo3b3o6b
2o2b2o6b3o3bo$4o2b2o5bobo2bobo5b2o2b4o$3b2o2b4o12b4o2b2o$11bob3o2b3obo
$9b5obo2bob5o2$9b2o12b2o$8bobo12bobo$b2o2b2obo16bob2o2b2o$3b2o3bob2o
10b2obo3b2o$5b3o18b3o$bobo26bobo2$2b2o26b2o$11bo10bo$b2o4b3ob2o8b2ob3o
4b2o$bobo3b2o3bo8bo3b2o3bobo$3bobo2bo2bo10bo2bo2bobo$2obo2bo3bo12bo3bo
2bob2o$4b2o3b2o12b2o3b2o$9b2o12b2o$3b2ob2ob2o12b2ob2ob2o$3b2o2b2o3b2o
6b2o3b2o2b2o$6b2ob2o2bo6bo2b2ob2o$12bo8bo$11bobo6bobo$11bobo6bobo$12bo
8bo$12bo8bo$13b3o2b3o$15bo2bo$15b4o$15b4o2$15bo2bo!