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B358/S23-j6 and B35/S23-j6

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B358/S23-j6 and B35/S23-j6

Postby 2718281828 » January 22nd, 2018, 1:49 pm

I think a found my new favourite isotropic non-totalistic rule: B358/S23-j6
Of course many objects that exists in
B35/S23-j6 (https://catagolue.appspot.com/census/b35s23-j6/C1)
also exists there - but B358/S23-j6 is at the edge of being stable for random soups, and B358/S23-j6 (such as B35/S23-j6) have something like a natural spaceship (NS), as the glider, it is just moving orthogonally.

With these natural spaceships we can do everything we are used in B3/S23 - and even more.
Of cource there are many ways for the NSs to eliminate each other, here some examples:
x = 95, y = 21, rule = B358/S23-j6
9$16b3o26b3o23b3o$14b5o7b3o14b5o21b5o$16b3o7b5o14b3o7b3o13b3o$26b3o26b
5o21b3o$55b3o23b5o$81b3o!

also we can get many simple still lifes, oscillators and constellations (and there are many more):
x = 110, y = 19, rule = B358/S23-j6
5$94bo$94bo$93b3o$93b3o$93b3o$11b3o9b3o17b3o10b3o$9b5o9b5o13b5o10b5o$
11b3o9b3o17b3o10b3o2$86b3o$84b5o$86b3o!

We also have things were NG+NG=> NG and (nicer than in B3/S23) we even have options for NG+NG = NG+NG
x = 83, y = 15, rule = B358/S23-j6
3$15bo$15bo$14b3o54b3o$14b3o24b3o27b5o$14b3o13b3o8b5o16b3o6b3o$28b5o8b
3o16b5o$30b3o29b3o$5b3o$3b5o$5b3o!

and also options were NG+NG gives us complex spaceships
x = 22, y = 22, rule = B358/S23-j6
5$17bo$17bo$16b3o$16b3o$16b3o6$10b3o$8b5o$10b3o!

And of course they can give use the full range of methuselah's, simple ones and those ones with large life time and emitting many spaceships and leaving lots of debris.
Here a say standard one
x = 31, y = 19, rule = B358/S23-j6
2$21bo$20bo$19bo2bo$20bo$21bo2$5b3o$3b5o$5b3o!

and a crazy one (enjoy!):
x = 54, y = 37, rule = B358/S23-j6
12$33bo$32bo$31bo2bo$32bo$33bo2$18b3o$16b5o$18b3o!


EDIT1:
Unfortunately, I can not run standard C1 soups on B358/S23-j6. However, based on https://catagolue.appspot.com/census/b358s23-j6/1x256 I got the linear growth:
x = 40, y = 41, rule = B358/S23-j6
5$27b2o$27b2o$25bo5bo$24b2obo2bo$22bo4bo2bobobo$21bobo3bo8bo$21b2o8bo
4bo$21bobo3bo8bo$22bo4bo2bobobo$24b2obo2bo$25bo5bo$27b2o$27b2o2$27b2o$
27b2o$25bo5bo$24b2obo2bo$22bo4bo2bobobo$21bobo3bo8bo$21b2o8bo4bo$21bob
o3bo8bo$22bo4bo2bobobo$24b2obo2bo$25bo5bo$27b2o$27b2o!

and some spaceships:
x = 37, y = 30, rule = B358/S23-j6
2$18b3o$7bobo9b3o$6bo2b2o8bob2o$7bobo9b3o$18b3o13$9bo15bo$8bobo13bobo$
11bo13b2o$7bo2bo$7bobo15bo$25bo$25bo!
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Re: B358/S23-j6 and B35/S23-j6

Postby Majestas32 » January 22nd, 2018, 4:01 pm

The linear growth is 21c/55 orthogonal which is interesting as it is just a tiny bit slower than the NS (bullet) that is 2c/5 orthogonal.

The spaceships are 2c/5 orthogonal, c/2 orthogonal, c/36 diagonal, and c/30 diagonal (p90).
Please, stop spam searching Snowflakes.
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Re: B358/S23-j6 and B35/S23-j6

Postby 2718281828 » January 22nd, 2018, 7:59 pm

Some 'large' period oscillators (period 5,5,8,8,9,10,22):
x = 108, y = 17, rule = B358/S23-j6
2$56b2o$9bobobo42b2o32b2o6b2o$9b5o76bo3b2o3bo$7b2o2bo2b2o7bo2bo11bo2bo
39bo12b2o$8bo2bo2bo7bob2obo9bo4bo11b2o2b2o10bobo6b4o$7b4ob4o7bo2bo9bo
6bo10b2o2b2o10b3o5b5o8b2ob2ob2o$8bo2bo2bo8bo2bo11b4o12b2o2b2o19b5o7b2o
b2ob2o$7b2o2bo2b2o6bob2obo8b2o4b2o10b2o2b2o10b3o6b4o$9b5o9bo2bo43bobo
7bo13b2o$9bobobo76bo3b2o3bo$56b2o32b2o6b2o$56b2o!

Two more spaceship (c/3 orthogonal and c/6 diagonal):
x = 14, y = 28, rule = B358/S23-j6
4$3b2o$5bo$3bo2bo$4b2o$7bo$7bo$4b2o$3bo2bo$5bo$3b2o8$5b2o$4bo2b2o$3b3o
2bo$6bo$5b2o!

And a way to eat the NSs / bullets using the period 22 oscillator:
x = 59, y = 24, rule = B358/S23-j6
2$12b2o6b2o24b2o6b2o$12bo3b2o3bo24bo3b2o3bo$16b2o32b2o2$13b2ob2ob2o26b
2ob2ob2o$13b2ob2ob2o26b2ob2ob2o2$16b2o32b2o$12bo3b2o3bo24bo3b2o3bo$12b
2o6b2o24b2o6b2o5$8b2o36b2o$8b3o35b3o$8b2o36b2o!

Edit1:
four NSs (bulltes) for the linear growth (clean synthesis):
x = 52, y = 33, rule = B358/S23-j6
7$19bobo16b2o$18bo2b2o14b3o$19bobo16b2o12$19bobo16b2o$18bo2b2o14b3o$
19bobo16b2o!
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Re: B358/S23-j6 and B35/S23-j6

Postby 2718281828 » March 29th, 2018, 5:59 am

This rule seems to support many spaceship speeds, at least ntzfind returns long partials for many speeds:

Here the some spaceships for all speeds M/N for N<7 and 2c/7:
x = 453, y = 288, rule = B358/S23-j6
2$439bo5bo$438bobo3bobo$437bo2bo3bo2bo$437bobo5bobo$438b4ob4o3$438b3o
3b3o$438b4ob4o2$439bo5bo$438bo7bo$437bo2bo3bo2bo$441b3o$438b3o3b3o$
442bo$440bo3bo$439bobobobo$440b5o$440bobobo$440b2ob2o$438bob2ob2obo$
438b2o5b2o$438b2o5b2o$438bo2b3o2bo$439b3ob3o$438bo2b3o2bo$439bo2bo2bo$
437b3o5b3o$438b2obobob2o$436b3obo3bob3o$436bo4b3o4bo$440bobobo$440bobo
bo$440b5o2$438b2o5b2o$437bob2o3b2obo$437bob2obob2obo$438bob2ob2obo$
439b7o$439b3ob3o$437b3obobob3o$438b4ob4o$436bo2b3ob3o2bo$436bo3bo3bo3b
o$435bobo3bobo3bobo$441bobo$441bobo$435bo5bobo5bo$436b2o9b2o$437bo9bo$
439bo5bo$437b2obo3bob2o$440bo3bo$437bo2bo3bo2bo$439b3ob3o3$438bo7bo$
437b3o5b3o$438bo7bo$439b2o3b2o$438bob2ob2obo$439bo5bo$436bo2b2o3b2o2bo
$437bo2bo3bo2bo$436b3o7b3o$437bo3bobo3bo$436b2o2bo3bo2b2o$438bobo3bobo
$439bo5bo$438bobo3bobo$438bo2bobo2bo2$438bobo3bobo$438bob2ob2obo$440bo
3bo$439bo5bo$439b2o3b2o$439b3ob3o$437b3obobob3o$436bo2bo5bo2bo$435bobo
b2o3b2obobo$437bobo2bo2bobo$437b3ob3ob3o$439bo5bo$437bob2o3b2obo$441bo
bo$441b3o$436bobo2b3o2bobo$436bo2bobobobo2bo$436b2o4bo4b2o$439bob3obo$
439b3ob3o2$438b2o5b2o$439b2o3b2o$439bobobobo$438bo7bo$437bobo5bobo$
437b2o7b2o2$436bo3bo3bo3bo$435b2o3bo3bo3b2o$437bob7obo$441b3o$440bo3bo
$438b2ob3ob2o$437bo9bo$436bobo3bo3bobo$435b3o2b2ob2o2b3o$439bo2bo2bo$
435b2o3bobobo3b2o$440bo3bo$441b3o$440bobobo$439bo2bo2bo$438bo7bo$437bo
bo5bobo$437bo2bo3bo2bo$436bo2bo5bo2bo$436bo2bo5bo2bo$437bo9bo$440bo3bo
$438bob2ob2obo$437bob3ob3obo$439bo5bo$439bo5bo$438b2o5b2o$438b2obobob
2o$245bo18bo14bo6bo151b2obobob2o$244bobo16bobo12bobo4bobo151bobobobo$
243bo3bo14bo3bo10bo3bo2bo3bo150b2o3b2o$245bo18bo14bo6bo153bo3bo2$441b
3o$439bo5bo$442bo$440b5o$439bo5bo$440bo3bo$440b2ob2o14$3bo12bo11bo6bo
46bo22bo3bo20b2o38b2o15bo5bo17b2o35bo15bo17b2o45bo7bo13b2o$2b3o10b3o9b
2ob4ob2o44bobo20bobobobo17bo4bo35b4o13bobo3bobo15b4o34bo14bobo15bo2bo
43bobo5bobo11b4o$b2ob2o8b2ob2o7b5o2b5o42bo3bo19b2o3b2o16bobo2bobo33bo
4bo13bobobobo15bo4bo31bob2o14bo12b2o2bo2bo2b2o42bo3bo13bo4bo$b5o8b5o8b
ob6obo66b2o5b2o14bo2bo2bo2bo52b2ob2o68bo2bo2bo10bobo4bobo40b2o7b2o10bo
4bo$bo3bo8bo3bo7bo2bo4bo2bo42bobobo19bobobobo15bobo4bobo34b2o14b3o3b3o
16b2o31bobo13bo2b3o2bo9bo8bo40bob2o3b2obo10bo4bo$27bo3b2o3bo42b2ob3o
20b2ob2o60b2o14bo7bo16b2o29b2obo14b4ob4o8bob3o2b3obo40bo2b3o2bo$29b2o
2b2o43bobo24b2ob2o59b4o12b2o2bobo2b2o14b4o27bo5bo12bob2ob2obo11b2o2b2o
47bo13bob6obo$28bo6bo43bo23bo2bobo2bo57bo2bo13bo7bo15bo2bo27bo4bo17bo
15b2o2b2o45b5o10bo3bo2bo3bo$30bo2bo69bo7bo58b2o14bob2ob2obo51b2o10bobo
7bobo9bob2obo46bobo12b2o6b2o$77b2o24b2o5b2o57b2o14b2o2bobo2b2o13bo4bo
30bo2b2o9bo9bo9b8o45bobo13b3o2b3o$76bo93bo14b2ob2ob2ob2o12b2ob2ob2o28b
4obo28b3o4b3o44bobo13b2o4b2o$76bo2bo89bo19bobo15bo2bo2bo2bo27b4o29b4o
4b4o41b2o3b2o11bobo2bobo$78b3o89bo17b2ob2o16bo4bo29b2o2bo30b3o2b3o46bo
15bo4bo$81bo87b3o17b3o15bobob2obobo28b2o33b6o$77b2o89b4o17b3o15bo2bo2b
o2bo28b2o31b4o2b4o$76b3o88b3o20bo17bob4obo28bo35b6o45b5o$77bobo87b2o
73bob2o32b2o6b2o43bobobo$77bobo109b3o50b3ob2o30b3o4b3o43b2ob2o$79bo
108bo3bo50b2obo30b5o2b5o$79bo107bo5bo49b3o84bobobobo$188bobobo49b3o35b
2o2b2o42bob2o3b2obo$188bobobo48bob2o35b6o41bo4bobo4bo$187b2obob2o48b2o
36b6o42b2o7b2o$186b2ob3ob2o48bo2bo81b2obo3bob2o$186bobo3bobo48bo2bo34b
o2bo44bobo3bobo$186bo7bo47b3obo34b4o45b2obob2o$189b3o89bo2bo46bo3bo$
187bo5bo137bo3bo$189bobo140b3o$189bobo139bo3bo$189b3o138b2o3b2o$333bo$
187bob3obo$185b2o2b3o2b2o136bobo$188bobobo134b3ob2ob2ob3o$186bob5obo
132bobob2ob2obobo$190bo138bobo3bobo$186b2o5b2o$186b9o136b2ob2o$188b2ob
2o135bobo5bobo$187b2o3b2o135b2ob3ob2o$186bob2ob2obo133bo3b3o3bo$187b2o
3b2o137b2ob2o$332b3o$333bo$329b3o3b3o$330bo5bo$330bo5bo$330b2o3b2o$
331bo3bo$329bobo3bobo$328b4o3b4o$329b3o3b3o$329bo7bo$331bo3bo$330b2o3b
2o$330bo5bo$332b3o$327b2obo2bo2bob2o$327b2o2bo3bo2b2o$328bo9bo$329bob
5obo$333bo$331bo3bo$331b2ob2o$333bo$331b5o$329b3o3b3o$328bob3ob3obo$
330b2obob2o$330bo5bo$331bo3bo$332b3o$328b3obobob3o$330b7o$327bobo7bobo
$331bobobo$331b2ob2o$328b3obobob3o$332b3o$329bob5obo$327bo5bo5bo$327bo
3bo3bo3bo$330bobobobo$328b11o$330b2obob2o$332bobo2$333bo$332bobo$331bo
bobo$329bobo3bobo$327b3o7b3o$330b2o3b2o$328bobo5bobo$327bo3b5o3bo$333b
o$328bobo5bobo$328bob2obob2obo$329b3o3b3o$331bo3bo$332bobo2$332bobo$
328b2o2b3o2b2o$330bo2bo2bo$327bo2b7o2bo$328b2obo3bob2o$330bobobobo$
330bo2bo2bo$329bo3bo3bo$329b2o2bo2b2o$328b2ob5ob2o$329bob5obo$330bobob
obo$330b2obob2o$330bob3obo2$328bob2o3b2obo$328bo2b5o2bo$329bo7bo2$329b
o2bobo2bo$330bo2bo2bo$327bo2b2obob2o2bo$327b4o5b4o$332b3o$332bobo$333b
o!


For c/7 and 3c/7 I did not find ships so far, however, the longest partials are (the c/7 just started to become redundant):
x = 307, y = 482, rule = B358/S23-j6
10$31bo$29bo3bo227bo6bo$29bo3bo226bobo4bobo$29b5o225bo3bo2bo3bo$30bobo
227bob2o2b2obo$30b3o228bo6bo$29bo3bo225b2o2b4o2b2o$28b2obob2o222bo2b
10o2bo$256bo4b2ob2ob2o4bo$28b3ob3o220bo2b2obobo2bobob2o2bo$29bo3bo221b
o6bo4bo6bo$31bo227b4o4b4o$31bo226b4o2b2o2b4o$29bo3bo223bo3b2o4b2o3bo$
30b3o224bob3o6b3obo$260b2obo2bob2o$259bob3o2b3obo$259bo10bo$26b5ob5o
226bo2bo$30bobo227b4o2b4o$25bo5bo5bo221b4o4b4o$28b2obob2o223b2o2bo4bo
2b2o$26bo2b2ob2o2bo222b5o2b5o$27b2o2bo2b2o223b12o$28b2o3b2o227bob2obo$
28bobobobo229b2o$29b2ob2o230b2o$260b2o2b2o2b2o$25b2o3bobo3b2o221b2o8b
2o$25b2ob2o3b2ob2o222b2o6b2o$27bobo3bobo222b3o8b3o$28b3ob3o222b2o12b2o
$27bobo3bobo222b2o10b2o$27b2obobob2o$26b2o2bobo2b2o223bo8bo$28bob3obo$
28b2obob2o223b2obo6bob2o$27b4ob4o222b2obo6bob2o$26b2obo3bob2o221b3o8b
3o$26b2ob5ob2o221b2o10b2o$28b7o$28b2obob2o224b2o8b2o$29b5o225bobo6bobo
$30b3o226bo2bo4bo2bo$28b3ob3o225bobo4bobo$28bo2bo2bo225b2o6b2o$27b2o2b
o2b2o223b2ob2o2b2ob2o$28b3ob3o227bo4bo$29bo3bo227bob4obo$29bobobo227bo
b4obo$28bo5bo227b2o2b2o$28bob3obo226b2o4b2o$28b2o3b2o226b2ob2ob2o$30bo
bo229b2o2b2o$29bobobo224bo2b2o4b2o2bo$30b3o224b2ob3o4b3ob2o$28bob3obo
221b5o2bo2bo2b5o$256bob2ob2ob2ob2ob2obo$30b3o224b2ob2o6b2ob2o$259bo2bo
b2obo2bo$259b2obo4bob2o$29b2ob2o222b2o2b2ob4ob2o2b2o$29b2ob2o222b2obob
8obob2o$30bobo224b2obo3b2o3bob2o$29b2ob2o224b3o2bo2bo2b3o$29bo3bo224bo
4bo2bo4bo$27b2o5b2o226b6o$26bobob3obobo223b2o6b2o$25bob3o3b3obo223bobo
2bobo$25bob2o5b2obo224bo4bo$29b5o229bo2bo$31bo228bo2bo2bo2bo$29bobobo
226bobo4bobo$29bobobo227bobo2bobo2$29bobobo224b3o8b3o$28bob3obo224bo
10bo$26bo9bo221b2obo6bob2o$261bo6bo$25bob9obo221b2o8b2o$28bobobobo225b
o8bo$26b5ob5o223b2o6b2o$29bo3bo225bo10bo$259bobo6bobo$28b2obob2o224bo
10bo$26b4o3b4o221bo12bo$26b2o7b2o221b2o3b4o3b2o$26b4o3b4o220bob2ob2o2b
2ob2obo$27b9o223b3obo2bob3o$260b2o2b2o2b2o$27b3o3b3o225bo6bo$26bo3b3o
3bo$26bo2bobobo2bo224bob4obo$29b5o227bo6bo$26bo2bo3bo2bo227b2o$30bobo
230bo2bo2$27bob2ob2obo225b8o$29bobobo227b8o$27bo7bo227bo2bo$27bo7bo
224bo3b2o3bo$26b2o3bo3b2o224bob4obo$29bobobo226b2obo2bob2o$26bo9bo222b
5o2b5o$30bobo226b2o8b2o$260b4o2b4o$30bobo224b6o4b6o$25b2o2b5o2b2o218bo
5b6o5bo$25b2obo2bo2bob2o218bo4bo2b2o2bo4bo$26b2o7b2o$28bo2bo2bo225bo8b
o$28bob3obo224b3o6b3o$28bo2bo2bo226b8o$27b9o224bob2o2b2obo$26bo9bo$25b
o11bo221bobo2b2o2bobo$25bo2bob3obo2bo221bobo6bobo$28b2obob2o$27bo7bo
227bo2bo$27b2o2bo2b2o223b4o4b4o$28b3ob3o224b5o2b5o$30b3o229b2o2b2o$30b
obo227bo8bo$26bo3bobo3bo225b6o$27b2o5b2o222bobo8bobo$27bob2ob2obo223bo
bobo2bobobo$28b3ob3o227b2o2b2o$28bo5bo223bo4bo2bo4bo$27b2obobob2o222bo
b2o6b2obo$30b3o226b3o2b2o2b3o$26b2obobobob2o221b4o6b4o$26bo9bo222bob2o
4b2obo$26bo4bo4bo222bob3o2b3obo$29bo3bo225b2obo4bob2o$28bo5bo222bo2bo
8bo2bo$27b2ob3ob2o221b4o8b4o$26bo2bobobo2bo221bob2o6b2obo$25b2ob2obob
2ob2o220bo2bo6bo2bo$26b3o5b3o220bo2b2ob4ob2o2bo$26b3ob3ob3o222b2o2b4o
2b2o$27b9o221bobo2bo4bo2bobo$27b9o223b5o2b5o$264b2o$259b2obob2obob2o$
27b2o5b2o222b2ob3o2b3ob2o$29b2ob2o223bo5bo2bo5bo$27bo2bobo2bo220b3o3b
2o2b2o3b3o$256bo3b2o6b2o3bo$28bo2bo2bo221bo5bo4bo5bo$30b3o231b2o$28bo
2bo2bo220b2o2bobo2b2o2bobo2b2o$28bo2bo2bo224bo2b6o2bo$29bo3bo225bo3b4o
3bo$259bobo6bobo$30b3o$26bo3bobo3bo223bo8bo$25b5obob5o223b2o4b2o$27bob
5obo222bo4bo2bo4bo$31bo227bo4b2o4bo$260bobo4bobo$27bobo3bobo224bob2o2b
2obo$27bo7bo225bob4obo$28bob3obo227bo4bo$31bo231bo2bo$29b2ob2o227bobo
2bobo$25b3o7b3o223bo6bo$257bo3b3o2b3o3bo$25b13o218b3o12b3o$26bobob3obo
bo218bo2bob2o6b2obo2bo$26b2o7b2o218b2o2b2ob2o2b2ob2o2b2o$27bo7bo220bo
7b2o7bo$25bo2bo5bo2bo222bobob2obobo$27bob2ob2obo224bo8bo$26bobo2bo2bob
o222b3o2b2o2b3o$26b3obobob3o222b2o3b2o3b2o$28bo5bo224bo3bo2bo3bo$259bo
bobo2bobobo$31bo227bo10bo$30b3o228b2ob2ob2o$30b3o225bob10obo$258bobobo
4bobobo$30b3o228b8o$26bo3b3o3bo221b2o3bo2bo3b2o$25b13o218b2o2b2o6b2o2b
2o$26b2ob5ob2o218bo2b2o2bo4bo2b2o2bo$26b3o2bo2b3o218bo2b2o3bo2bo3b2o2b
o$27bo7bo221bo3bo6bo3bo$28bobobobo222bobo3b4o3bobo$27bo3bo3bo222bo2bob
4obo2bo$27bo2bobo2bo223b2o8b2o$27bobo3bobo221b2obo8bob2o$27bob2ob2obo
220bo2bo3bo2bo3bo2bo$255bo2bobo2b4o2bobo2bo$28bobobobo226bo6bo$257bo6b
2o6bo$27bo2bobo2bo227b4o$28b2o3b2o224b4o4b4o$29bo3bo225bo2bo4bo2bo$29b
o3bo225b2o8b2o$29b2ob2o225b3o6b3o$261b3o2b3o$28bo5bo227b2o2b2o$30bobo$
28bo5bo226bob4obo$27bo2bobo2bo225bo6bo$30bobo229b6o$27b4ob4o227b4o$29b
obobo227b2ob2ob2o$260bo3b2o3bo$260bo2b4o2bo$29b5o226b2obo2bob2o$28b3ob
3o229b2o$261bo2b2o2bo$28b3ob3o226b2o4b2o$30bobo228bob4obo$27b3o3b3o
225b3o2b3o$30b3o230bo2bo$27bobo3bobo$27b2obobob2o227b4o$26b2o7b2o225b
2o2b2o$27b2o2bo2b2o225b3o2b3o$26b2o2bobo2b2o222bobobo2bobobo$30bobo
225b3ob6ob3o$257bobobobo2bobobobo$30bobo223b2obo2b2o2b2o2bob2o$261bobo
2bobo$28b2o3b2o225bo8bo$28bo2bo2bo225bo3b2o3bo$29bo3bo$29b2ob2o226bob
6obo$30b3o227bo2b4o2bo$260b3o4b3o$263b4o$28b2o3b2o225bo2b4o2bo$27b3o3b
3o226bo4bo$29bobobo224b2o10b2o$29b2ob2o224b2o3b4o3b2o$30bobo224bo2bo2b
o2bo2bo2bo$26bo9bo221bo5b2o5bo$25b3o2bobo2b3o222bo2b4o2bo$25bobo2bobo
2bobo219b3ob2o4b2ob3o$29bobobo225b2o8b2o$27bo7bo224bo2bo2bo2bo$26b3o5b
3o224bobo2bobo$26b3o5b3o225b6o$26b4obob4o221bo12bo$27bo3bo3bo221b3o10b
3o$26b2o3bo3b2o225bo4bo$29bo3bo225bob2o4b2obo$29bobobo227b2o4b2o$31bo
227b2o2bo2bo2b2o$31bo228bob2o2b2obo$30bobo226bob8obo$30bobo225bobo3b2o
3bobo$259bo3b4o3bo$258b3o2b4o2b3o$259bo2b6o2bo$258b3o8b3o2$256bobo12bo
bo$257bob3obo2bob3obo$260bo8bo$260bo8bo$256b2obo2b6o2bob2o$257b2o2b2o
4b2o2b2o$261b2o4b2o$259bob2o4b2obo$258bo2bobo2bobo2bo$261bobo2bobo$
259b2o2bo2bo2b2o$259bo2bo4bo2bo$259bobobo2bobobo2$264b2o$261bo2b2o2bo$
259b2o8b2o$259bo2b6o2bo2$260b2o6b2o$260bo8bo2$260bo2bo2bo2bo$262bo4bo$
261bob4obo2$261b8o$260bob6obo$260bo8bo$261b3o2b3o$261bo6bo2$260b2o2b2o
2b2o$260b2o6b2o$259bo10bo$260b3o4b3o$258b2o2bo4bo2b2o$258b3ob6ob3o$
258b5ob2ob5o$261b8o$262bo4bo2$259bobo2b2o2bobo$258bobobo4bobobo$258b3o
b6ob3o$258b3o8b3o$257b2obob2o2b2obob2o$257b3o2b2o2b2o2b3o$257b2ob2o6b
2ob2o$258b3o8b3o$258bob2o6b2obo$261bo6bo$259bobo6bobo$260bo8bo$259bobo
6bobo$262bo4bo$258b3o8b3o$258bo3bo4bo3bo$258bo12bo$260bobo4bobo$259b2o
b6ob2o$259bo3bo2bo3bo$258b2o2b2o2b2o2b2o$259bobobo2bobobo$259bo3bo2bo
3bo$257bo3bo6bo3bo$257bo2b2o6b2o2bo$260bo2b4o2bo$258b2ob3o2b3ob2o$260b
4o2b4o$260b3o4b3o2$260b2ob4ob2o$264b2o$260bo8bo$260bobo4bobo$259b2o2bo
2bo2b2o$261bobo2bobo$260b3ob2ob3o$257b4o3b2o3b4o$256bo2bo4b2o4bo2bo$
259bo2bo4bo2bo$257bo2bo2b4o2bo2bo$256bo2bo2b2o2b2o2bo2bo$258bo3bob2obo
3bo$259b2ob2o2b2ob2o$257bo2bo8bo2bo$258b2obo2b2o2bob2o$259b2o2b4o2b2o$
261b2o4b2o2$259bobo6bobo$258bob2o6b2obo$258bobobo4bobobo$259b4o4b4o$
262b2o2b2o$261b3o2b3o$260bo2bo2bo2bo$261bob4obo$259bo10bo$264b2o$260bo
2b4o2bo$260b3ob2ob3o$261bobo2bobo$264b2o$260bo2bo2bo2bo$259b4o4b4o$
260bo8bo$258b2o10b2o$258b3ob6ob3o$259b2ob6ob2o$260bob6obo$257b2o3bo4bo
3b2o$257bob2o8b2obo$257b3obo6bob3o$256b3o2b2o4b2o2b3o$256b2o3b2o4b2o3b
2o$258b2obo6bob2o$261b2o4b2o$260b3o4b3o$256b2obo10bob2o$255bo2bo2b3o2b
3o2bo2bo$255bo2bo3b2o2b2o3bo2bo$256bob2ob2o4b2ob2obo$258bo2bob4obo2bo$
259bob2o4b2obo$261bo2b2o2bo$258b2obo2b2o2bob2o$257bo3bo6bo3bo$256bob4o
bo2bob4obo$261bo2b2o2bo$261b2ob2ob2o$257bo2b3o4b3o2bo$258bobob6obobo$
260bo8bo$259b3o2b2o2b3o$260bobo4bobo$260bo3b2o3bo$260b2o6b2o$258b4ob4o
b4o$257bob2obo4bob2obo$261b2o4b2o$258b4o6b4o$259b2o3b2o3b2o$259b3o2b2o
2b3o$260b3o4b3o$258b2o3bo2bo3b2o$257bobo3bo2bo3bobo$257bo2bo8bo2bo$
257b4obo4bob4o$256b6o6b6o$255bo4bobo4bobo4bo$258bob3o4b3obo$261bo6bo$
257bo14bo$256bob2o10b2obo$256bob2o10b2obo$257bo2bo3b2o3bo2bo$260bobob
2obobo$259b2o2b4o2b2o$259b2o3b2o3b2o$258bob4o2b4obo$258b2ob8ob2o$263b
4o$257b2o2b2o4b2o2b2o$260b10o$260bobo4bobo$259b3ob4ob3o$259bobob4obobo
$259bo2b6o2bo$259b2o8b2o$258b4o2b2o2b4o$261bo6bo$263bo2bo$259b4o4b4o$
259bo2b6o2bo$260b2o6b2o$259bo3b4o3bo$259b2o8b2o$259b2o8b2o$259b3o2b2o
2b3o$259b2o2bo2bo2b2o$257bo2bobo4bobo2bo$255bo2bo3b2o2b2o3bo2bo$255bob
obo2b2o2b2o2bobobo$257b2ob2obo2bob2ob2o$257bo5b4o5bo$259bo4b2o4bo$256b
obob2o2b2o2b2obobo$257b3obob4obob3o$257bob2obo4bob2obo2$260bobob2obobo
$257bob3o2b2o2b3obo$255b2o3bo3b2o3bo3b2o$256b5o2b4o2b5o$256b3o3bob2obo
3b3o$257bo4bob2obo4bo$256b2o2b4o2b4o2b2o$256b3o2bobo2bobo2b3o$256bo2b
2obo4bob2o2bo$256bo2b12o2bo$257bobob2ob2ob2obobo$261b2ob2ob2o$256b3o3b
2o2b2o3b3o!

But I have never seen such long failed partials. Still, the 2c/7 ship is slightly smaller than the spaghetti monster in B3/S23.
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