I tried to find a high-period bo$obo! ship. Little did I know that one of the rules that EPE spit out was interesting on its own.
STILL-LIFES
To start off, there are the domino, duoplet, block and tub.
Code: Select all
x = 19, y = 3, rule = B2ik3aein4acrt5ei6c/S12ce3aej4cit5i
17bo$2o4bo4b2o3bobo$7bo3b2o4bo!
Larger SLs can be made out of stabilized S3a5i rectangles.
Code: Select all
x = 40, y = 8, rule = B2ik3aein4acrt5ei6c/S12ce3aej4cit5i
o7bo5bo7bo5bo2bo4b2o$o7bo6bo5bo6bo2bo4b2o2$3o3b3o4b3o3b3o6b4o4b4o$3o3b
3o4b3o3b3o6b4o4b4o2$2bo5bo6bo5bo6bo2bo4bo2bo$2bo5bo6bo5bo6bo2bo4bo2bo
!
Code: Select all
x = 23, y = 35, rule = B2ik3aein4acrt5ei6c/S12ce3aej4cit5i
5bo3bo$6bo2bo2$6b4o$6b4o2$4b8o$4b8o2$2b12o$2b12o2$16ob2o$16ob2o2bo$17b
2obobo$16o5bo$16o2$2b14o$2b14o2$4b12o$4b12o2$6b10o$6b10o2$8b8o$8b8o2$
10b4o$10b4o2$12b2o$12b2o!
PERIOD-2 OSCILLATORS
I conjecture that there are eight period-2 oscillators in this rule with minpop less than 8.
Code: Select all
x = 56, y = 4, rule = B2ik3aein4acrt5ei6c/S12ce3aej4cit5i
20bo6b2o5bo8b2o6bobobo$bo4b2o4bobo3bo7bo7bobo5bo3bo$obo4b2o12bo7bo5bo
bo6b2o5bobobo$2bo9bobo4bo7b2o8bo!
I call them hook, reflector (I know it's called bleeper but I like the name reflector better), orthowheel, knightwheel, ring, double hook, squashed ring, and double orthowheel.
Utilizing the B2i condition can link reflectors or orthowheels (single or extended):
Code: Select all
x = 27, y = 5, rule = B2ik3aein4acrt5ei6c/S12ce3aej4cit5i
20bobo$2o8b2o$b2ob2o5b2obobo3bobobobo$5b2o$14bobo7bobo!
More linking parts:
Code: Select all
x = 142, y = 21, rule = B2ik3aein4acrt5ei6c/S12ce3aej4cit5i
6b2o6b2o7b2o6b2o6b2o7b2o10bo5bo7bo13bo17bo13bo13bo$5b2o6b2o7b2o6b2o6b
2o7b2o10bobo5bo5bobo11bobo4bo10bobo11bobo11bobo$3bo7bo8bo7bo7bo8bo14b
2o3bo8b2o3b2o7b2o3b3o10b2o12b2o12b2o$3bo7bo8bo7bo7bo8bo17b2o12b2ob2o9b
2obo14b2o12b2ob2o9b2obo$2bo7bo8bo9bo7bo8bo64bo13b2o12b3o$o9b2o6b3o10b
o4b2o7b3o65bo26bo$bo9bo7bo10bo5bo9bo65bo2$94bo$73b2o4b2o6b2o4b3o23b2o
12b2o$74b2ob2ob2o6b2ob2obo25b2ob2ob2o6b2ob2obo$5bobo5bobo6bobo5bobo5b
obo6bobo75b2o12b3o$140bo$5bobo5bobo6bobo5bobo5bobo6bobo$3bo7bo8bo7bo7b
o8bo$3bo7bo8bo7bo7bo8bo$2bo7bo8bo9bo7bo8bo40bobo4bo38bobo$o9b2o6b3o10b
o4b2o7b3o45b3o$bo9bo7bo10bo5bo9bo40bobob2obo38bobob2obo$139b3o$140bo!
And a linking part based on the L-triomino:
Code: Select all
x = 18, y = 30, rule = B2ik3aein4acrt5ei6c/S12ce3aej4cit5i
b2ob2o6b2ob2o$bob2o7bob2o2$bo8bobo$2o$o9bobo8$5b2o9b2o$b2ob2o6b2ob2o$
bo10bo2$bo8bobo$2o$o9bobo3$15bobo2$12b2obobo$12bo2$10bobo2$10bobo!
Some p2 oscillators which I cannot seem to categorize:
Code: Select all
x = 93, y = 6, rule = B2ik3aein4acrt5ei6c/S12ce3aej4cit5i
4bo4b2o12b2o5b2o8b2o8b2o7b2o8b2o6b2o9b2o$bo3bo4b2obo8bob2o3bob2o5b3ob
o5b3obo4b3obo5b3obo4b2obo6bo3bo$3b2o9bo52bo19b2o3bo$o11bobo4b2obo6b2o
9bo9bo8bo8bobo7b2obo8b2o$2o9bo8b2o9bo8bo10bo6bobo9bo8b2o$bo10b2o16bo28b
o9bo!
Extensions of the squashed ring, orthowheel, and ring:
Code: Select all
x = 52, y = 26, rule = B2ik3aein4acrt5ei6c/S12ce3aej4cit5i
46b2o$2b2o44bo$o3bo19bobobobobobobo8bo$b2o3b2o35b2o4b2o$4bobobo15bobo
bobobobobo14bo$5b2o3b2o30bo$8bobobo30b2o4b2o$9b2o3b2o32bo$12bobobo28b
o$13b2o3bo27b2o$16b2o5$2b2o$o3bo$b2o3b2o$4bobobo$5b2o3b2o$8bobobo$9b2o
3b2o$12bobobo$13b2o3b2o$16bo3bo$17b2o!
And a stabilization of the B2i wick:
Code: Select all
x = 44, y = 17, rule = B2ik3aein4acrt5ei6c/S12ce3aej4cit5i
40b2o$39b2obo2$bobobobobobobobobo7bobobobobobobobobo2$ob2o11b2obo5bob
2o$b2o13b2o7b2o4$40b2o$41b3o$43bo$bobobobobobobobobo7bobobobobobobobo
bo$19bo$ob2o13b3o4bob2o$b2o13b2o7b2o!
HIGHER PERIOD OSCILLATORS
From top to bottom: p3, p4, p5, p6, p8, p10, p12, p17, p20, p24, p27, p28, p36
Code: Select all
x = 165, y = 147, rule = B2ik3aein4acrt5ei6c/S12ce3aej4cit5i
2bobo9bo4bo$3o2b2o6b8o$2bobo9bo4bo5$112bo7bo$b3o15b3o81bo7bo7bo30bo9b
o$2bo7bo9bo12bo7bo8bo7bo7bo8bo7bo11bo6bo9bo7bo17bo11b2o7bo$12bo21bo7b
o8bo7bo7bo8bo7bo12bo3bo2bo9bo7bo15b2o11bo8bo$obobo4b3o6bobobo10bo7bo8b
o7bo7bo8bo7bo12bo4bo12bo7bo16bo8bo11bo$10b3o18bo7bo8bo7bo7bo8bo7bo12b
2o17bo9bo12bo10bobo5bob2o4bo$obobo4bo8bobobo8bo7bo8bo7bo7bo8bo7bo10bo
9b2o7bo10bob2o11bo10bo7bo4b2obo$11bo7b3o8bo7bo8bo9bo7bo8bo7bo9bo11bo6b
o22bo10bo13bo$19bobo6bo9b2o6b3o10bo4b2o7b3o8bo8bo12bo5bo13bobo5b2o9b2o
12bo$29bo9bo7bo10bo5bo9bo8bo11bo9bo8bo12bo7bo10bo13bo$20bo73bo18bo45b
o$2b2o2$2o3bo$2bo12bobob2obobo$6bo6b2o4b2o4b2o$3bo3b2o6bobob2obobo2$5b
2o3$3bo$bo2bo$o9bobo8bo$5bo7b3o3bobobo$bo2bo5bobo$2bo18bobobo$23bo4$80b
obo42bobo7bobobobobobo$5bo4bo16bo4bo3b2o11bo4bo17bo4bo16bo4bo17bo4bo10b
o7bo$b2o3b4o3b2o8b2o3b4o3b2o8b2o3b4o3bobo8b2o3b4o3bobo6bobo3b4o3bobo7b
obo3b4o3bobo7bobobobobobo$2o3bo4bo3b2o6b2o3bo4bo11b2o3bo4bo12b2o3bo4b
o16bo4bo17bo4bo$57bobo29bobo10bobo7bobo7$5b2o$4b2o2bo$2bo$9bo$bo7b2o$
b2o7bo$2bo$9bo$3bo2b2o$5b2o6$4bo2$2bo5bobo$bobob3o3bo$2bo5bobo2$4bo6$
5bo2bo$5bo2bo2$bo10bo$4o6b4o$bo10bo2$5bo2bo$5bo2bo7$bo2bo4bo2bo$3o2bo
2bo2b3o$bo2bo4bo2bo8$2bo8bo10bo$2o10b2o6b2o$2bo8bo10bo$28bo$5bo2bo16b
o2bo$5bo2bo16bo$31bo$32b2o$31bo3$5bobo$5b3o$2bo7bo$6bo$o3bobobo3bo$6b
o$2bo7bo$5b3o$5bobo8$5bo$4bobo$5bo$o9bo$bo3bo3bo$o9bo$5bo$4bobo$5bo7$
2bo$o7bo$2bo3bobo$8bo!
I always save the best for later. There are not one, but
two 7P22s in this rule, both with a mod of 11.
Code: Select all
x = 16, y = 7, rule = B2ik3aein4acrt5ei6c/S12ce3aej4cit5i
bo2$bo$bo9bobobo$bo8b2o2bo$obo7bo$bo!
There are adjustable families of oscillators with periods of 28+108n and 82+108n respectively, because a reflector or orthowheel can reflect a c/27o ship 180 degrees, leaving it on the same lane.
Code: Select all
x = 152, y = 60, rule = B2ik3aein4acrt5ei6c/S12ce3aej4cit5i
8bo19bo18bo41bo21bo19bo$b2o6bo4b2o5b2o6bo4bo6bo6bo4bo28b2o6bo4b2o7b2o
6bo4bobo5bo6bo4bobo$2b2o4bo4b2o7b2o4bo4b3o4b3o4bo4b3o28b2o4bo6b2o7b2o
4bo12b3o4bo$34bo6bo11bo63bobo5bo11bobo4$34bo18bo63bobo17bobo$8bo4b2o13b
o4b3o11bo4b3o34bo6b2o13bo19bo$b2o6bo4b2o5b2o6bo4bo6bo6bo4bo28b2o6bo4b
2o7b2o6bo4bobo5bo6bo4bobo$2b2o4bo13b2o4bo11b3o4bo35b2o4bo15b2o4bo12b3o
4bo$41bo83bo14$7bo21bo20bo38bo23bo21bo$2o6bo6b2o5b2o6bo6bo6bo6bo6bo23b
2o6bo6b2o7b2o6bo6bobo5bo6bo6bobo$b2o4bo6b2o7b2o4bo6b3o4b3o4bo6b3o23b2o
4bo8b2o7b2o4bo14b3o4bo$37bo6bo13bo62bobo5bo13bobo4$37bo20bo62bobo19bo
bo$7bo6b2o13bo6b3o11bo6b3o29bo8b2o13bo21bo$2o6bo6b2o5b2o6bo6bo6bo6bo6b
o23b2o6bo6b2o7b2o6bo6bobo5bo6bo6bobo$b2o4bo15b2o4bo13b3o4bo32b2o4bo17b
2o4bo14b3o4bo$44bo84bo12$7bo23bo22bo34bo25bo23bo$2o6bo8b2o5b2o6bo8bo6b
o6bo8bo17b2o6bo8b2o7b2o6bo8bobo5bo6bo8bobo$b2o4bo8b2o7b2o4bo8b3o4b3o4b
o8b3o17b2o4bo10b2o7b2o4bo16b3o4bo$41bo6bo15bo60bobo5bo15bobo4$41bo22b
o60bobo21bobo$7bo8b2o13bo8b3o11bo8b3o23bo10b2o13bo23bo$2o6bo8b2o5b2o6b
o8bo6bo6bo8bo17b2o6bo8b2o7b2o6bo8bobo5bo6bo8bobo$b2o4bo17b2o4bo15b3o4b
o28b2o4bo19b2o4bo16b3o4bo$48bo84bo!
SPACESHIPS
The signature spaceship in this rule is a
c/27o with minpop 3, which I call the chevron:
Code: Select all
x = 3, y = 2, rule = B2ik3aein4acrt5ei6c/S12ce3aej4cit5i
bo$obo!
There is a 2c/10o which consists of a chevron pulling 5 cells behind it, somehow making it faster:
Code: Select all
x = 5, y = 7, rule = B2ik3aein4acrt5ei6c/S12ce3aej4cit5i
2bo$bobo4$2bo$2ob2o!
The smallest c/3 ships in this rule are these ones, with minpop 28, and 29 respectively (smallest by minpop and width respectively):
Code: Select all
x = 30, y = 12, rule = B2ik3aein4acrt5ei6c/S12ce3aej4cit5i
4bo18bo$2bob2obo13bob2obo$bo4bo2bo10bo4bo2bo$bobo2bo3bo9bobo2bo3bo$6b
o18bo$obobo16bobo$2b2o18bo$2bob2o16bobo$6bo15bo2bo$20bobo2bo$2b3o15bo
3b2o$b2obo17b2o2bo!
The minwidth and (as-of-now) minpop c/4os have minpops 46 and 41, and widths 9 and 10 respectively.
Code: Select all
x = 25, y = 25, rule = B2ik3aein4acrt5ei6c/S12ce3aej4cit5i
2bo13b2obob2o$bobo$16bo5bo$b2obobo9b2o3b2o$3bo2bo12bo$bobo2bo11b3o$bo
3b2o11bobo$2bobobo12bo$b2o2bo15b2obo$6bo12bo3bo$bobo13bo3b3o$17bobo$b
obo14bo2bobo$2bo13bo3bo$2bo16bo$o3bo15bo$o3bo12bo$bobobo9b2obo$o3bo2b
o$2b3o10bo$2bobobo2$5bobo2$5bo!
A tiny, completely unexpected c/5o:
Code: Select all
x = 11, y = 6, rule = B2ik3aein4acrt5ei6c/S12ce3aej4cit5i
4b3o$2bobobobo$5bo$bo3bo3bo$o9bo$o9bo!
Because of a very common ship being slow, this rule is slow to apgsearch.
cata
Pattern collection:
Code: Select all
x = 486, y = 244, rule = B2ik3aein4acrt5ei6c/S12ce3aej4cit5i
127bo7bo5bo7bo5bo2bo4b2o$127bo7bo6bo5bo6bo2bo4b2o2$4bo15bo13bo13b2obo
b2o11b3o14bo9bo22bo10b3o3b3o4b3o3b3o6b4o4b4o$2bob2obo10bob2obo9bobo28b
obobobo11bobo7bobo8b2o4bo5bobo3b2o4b3o3b3o4b3o3b3o6b4o4b4o$bo4bo2bo7b
o4bo2bo22bo5bo12bo42bo5bo4b2o$bobo2bo3bo6bobo2bo3bo6b2obobo9b2o3b2o8b
o3bo3bo57bo5bo6bo5bo6bo2bo4bo2bo$6bo15bo12bo2bo12bo10bo9bo56bo5bo6bo5b
o6bo2bo4bo2bo$obobo13bobo12bobo2bo11b3o9bo9bo10bo$2b2o15bo13bo3b2o11b
obo28b2ob2o$2bob2o13bobo12bobobo12bo$6bo12bo2bo10b2o2bo15b2obo$17bobo
2bo15bo12bo3bo$2b3o12bo3b2o10bobo13bo3b3o67bo6b2o5bo8b2o6bobobo$b2obo
14b2o2bo25bobo52bo4b2o4bobo3bo7bo7bobo5bo3bo$33bobo14bo2bobo47bobo4b2o
12bo7bo5bobo6b2o5bobobo$34bo13bo3bo52bo9bobo4bo7b2o8bo$34bo16bo$32bo3b
o15bo$32bo3bo12bo$33bobobo9b2obo291bo19bo18bo41bo21bo19bo$32bo3bo2bo94b
obo15bo182b2o6bo4b2o5b2o6bo4bo6bo6bo4bo28b2o6bo4b2o7b2o6bo4bobo5bo6bo
4bobo$34b3o10bo55bobobobo4b2o8b2o23bo3bo182b2o4bo4b2o7b2o4bo4b3o4b3o4b
o4b3o28b2o4bo6b2o7b2o4bo12b3o4bo$34bobobo76b2ob2o5b2obobo3bobobobo10b
2o215bo6bo11bo63bobo5bo11bobo$103bobobobo9b2o27bo$37bobo88bobo7bobo7b
2o$149bo$37bo330bo18bo63bobo17bobo$342bo4b2o13bo4b3o11bo4b3o34bo6b2o13b
o19bo$335b2o6bo4b2o5b2o6bo4bo6bo6bo4bo28b2o6bo4b2o7b2o6bo4bobo5bo6bo4b
obo$336b2o4bo13b2o4bo11b3o4bo35b2o4bo15b2o4bo12b3o4bo$375bo83bo$109b2o
6b2o7b2o6b2o6b2o7b2o10bo5bo7bo13bo17bo13bo13bo15b2ob2o6b2ob2o9b2o$108b
2o6b2o7b2o6b2o6b2o7b2o10bobo5bo5bobo11bobo4bo10bobo11bobo11bobo14bob2o
7bob2o11b2obo$106bo7bo8bo7bo7bo8bo14b2o3bo8b2o3b2o7b2o3b3o10b2o12b2o12b
2o44bo$106bo7bo8bo7bo7bo8bo17b2o12b2ob2o9b2obo14b2o12b2ob2o9b2obo9bo8b
obo16bobo$105bo7bo8bo9bo7bo8bo64bo13b2o12b3o7b2o26bo$103bo9b2o6b3o10b
o4b2o7b3o65bo26bo8bo9bobo16b2o$104bo9bo7bo10bo5bo9bo65bo2$197bo$176b2o
4b2o6b2o4b3o23b2o12b2o$177b2ob2ob2o6b2ob2obo25b2ob2ob2o6b2ob2obo$108b
obo5bobo6bobo5bobo5bobo6bobo75b2o12b3o$243bo$108bobo5bobo6bobo5bobo5b
obo6bobo104b2o9b2o71bo21bo20bo38bo23bo21bo$106bo7bo8bo7bo7bo8bo104b2o
b2o6b2ob2o65b2o6bo6b2o5b2o6bo6bo6bo6bo6bo23b2o6bo6b2o7b2o6bo6bobo5bo6b
o6bobo$106bo7bo8bo7bo7bo8bo104bo10bo70b2o4bo6b2o7b2o4bo6b3o4b3o4bo6b3o
23b2o4bo8b2o7b2o4bo14b3o4bo$105bo7bo8bo9bo7bo8bo40bobo4bo38bobo132bo6b
o13bo62bobo5bo13bobo$103bo9b2o6b3o10bo4b2o7b3o45b3o54bo8bobo$104bo9bo
7bo10bo5bo9bo40bobob2obo38bobob2obo8b2o$242b3o7bo9bobo$217bobobobobob
obo13bo127bo20bo62bobo19bobo$341bo6b2o13bo6b3o11bo6b3o29bo8b2o13bo21b
o$217bobobobobobobo37bobo64b2o6bo6b2o5b2o6bo6bo6bo6bo6bo23b2o6bo6b2o7b
2o6bo6bobo5bo6bo6bobo$107b2o5b2o8b2o8b2o7b2o8b2o6b2o172b2o4bo15b2o4bo
13b3o4bo32b2o4bo17b2o4bo14b3o4bo$106bob2o3bob2o5b3obo5b3obo4b3obo5b3o
bo4b2obo90b2o8b2obobo108bo84bo$151bo51b2o48b2obo7bo$103b2obo6b2o9bo9b
o8bo8bobo7b2obo39bo$104b2o9bo8bo10bo6bobo9bo8b2o37bo12bobobobobobobob
obo7bobobobobobobobobo6bobo$114bo28bo9bo46b2o4b2o$208bo5bob2o11b2obo5b
ob2o20bobo$199bo15b2o13b2o7b2o$200b2o4b2o$205bo$202bo$161b2o40b2o49b2o
$159bo3bo22b2o67b3o$150b2o8b2o3bo7b2o9bo3bo68bo83bo23bo22bo34bo25bo23b
o$148bo3bo10b2o6bo3bo9b2o3b2o23bobobobobobobobobo7bobobobobobobobobo78b
2o6bo8b2o5b2o6bo8bo6bo6bo8bo17b2o6bo8b2o7b2o6bo8bobo5bo6bo8bobo$149b2o
3b2o16b2o3b2o9bo3bo40bo101b2o4bo8b2o7b2o4bo8b3o4b3o4bo8b3o17b2o4bo10b
2o7b2o4bo16b3o4bo$152bobobo18bobobo9b2o23bob2o13b3o4bob2o133bo6bo15bo
60bobo5bo15bobo$153b2o3b2o16b2o3b2o32b2o13b2o7b2o$156bobobo18bobobo$157b
2o3b2o16b2o3b2o$160bobobo18bobobo187bo22bo60bobo21bobo$161b2o3bo17b2o
3b2o150bo8b2o13bo8b3o11bo8b3o23bo10b2o13bo23bo$164b2o21bo3bo142b2o6bo
8b2o5b2o6bo8bo6bo6bo8bo17b2o6bo8b2o7b2o6bo8bobo5bo6bo8bobo$188b2o145b
2o4bo17b2o4bo15b3o4bo28b2o4bo19b2o4bo16b3o4bo$382bo84bo4$105bobo9bo4b
o$103b3o2b2o6b8o$105bobo9bo4bo5$215bo7bo$104b3o15b3o81bo7bo7bo30bo9bo
$105bo7bo9bo12bo7bo8bo7bo7bo8bo7bo11bo6bo9bo7bo17bo11b2o7bo$115bo21bo
7bo8bo7bo7bo8bo7bo12bo3bo2bo9bo7bo15b2o11bo8bo$103bobobo4b3o6bobobo10b
o7bo8bo7bo7bo8bo7bo12bo4bo12bo7bo16bo8bo11bo$113b3o18bo7bo8bo7bo7bo8b
o7bo12b2o17bo9bo12bo10bobo5bob2o4bo$103bobobo4bo8bobobo8bo7bo8bo7bo7b
o8bo7bo10bo9b2o7bo10bob2o11bo10bo7bo4b2obo$114bo7b3o8bo7bo8bo9bo7bo8b
o7bo9bo11bo6bo22bo10bo13bo$122bobo6bo9b2o6b3o10bo4b2o7b3o8bo8bo12bo5b
o13bobo5b2o9b2o12bo$132bo9bo7bo10bo5bo9bo8bo11bo9bo8bo12bo7bo10bo13bo
$123bo73bo18bo45bo$105b2o2$103b2o3bo$105bo12bobob2obobo$109bo6b2o4b2o
4b2o$106bo3b2o6bobob2obobo2$108b2o3$106bo$104bo2bo$103bo9bobo8bo$108b
o7b3o3bobobo$104bo2bo5bobo$105bo18bobobo$126bo4$183bobo42bobo7bobobob
obobo$108bo4bo16bo4bo3b2o11bo4bo17bo4bo16bo4bo17bo4bo10bo7bo$104b2o3b
4o3b2o8b2o3b4o3b2o8b2o3b4o3bobo8b2o3b4o3bobo6bobo3b4o3bobo7bobo3b4o3b
obo7bobobobobobo$103b2o3bo4bo3b2o6b2o3bo4bo11b2o3bo4bo12b2o3bo4bo16bo
4bo17bo4bo$160bobo29bobo10bobo7bobo7$108b2o$107b2o2bo$105bo$112bo$104b
o7b2o$104b2o7bo$105bo$112bo$106bo2b2o$108b2o6$107bo2$105bo5bobo$104bo
bob3o3bo$105bo5bobo2$107bo6$108bo2bo$108bo2bo2$104bo10bo$103b4o6b4o$104b
o10bo2$108bo2bo$108bo2bo7$104bo2bo4bo2bo$103b3o2bo2bo2b3o$104bo2bo4bo
2bo8$106bo2$106bo$106bo9bobobo$106bo8b2o2bo$105bobo7bo$106bo8$105bo8b
o10bo$103b2o10b2o6b2o$105bo8bo10bo$131bo$108bo2bo16bo2bo$108bo2bo16bo
$134bo$135b2o$134bo3$108bobo$108b3o$105bo7bo$109bo$103bo3bobobo3bo$109b
o$105bo7bo$108b3o$108bobo8$108bo$107bobo$108bo$103bo9bo$104bo3bo3bo$103b
o9bo$108bo$107bobo$108bo7$105bo$103bo7bo$105bo3bobo$111bo!
EDIT: new oscs from D4_+2 searches and manual fiddling:
Code: Select all
x = 111, y = 45, rule = B2ik3aein4acrt5ei6c/S12ce3aej4cit5i
58bobo31bo$90bo3bo$2ob2o7b2ob2ob2o7b2ob2ob2ob2o8bo3bo7bobo7b2ob2o6b2o
b2o6b2ob2o$b2ob2o7b2ob2ob2o7b2ob2ob2ob2o6b3ob2o5b7o7bo10bo10bo$46bo2b
o9bo7bo2bo2bo4bo2bo2bo4bo2bo2bo$47bo11bo7bo5bo4bo5bo4bo5bo$48bo7b7o5b
obobo6bobobo6bobobo$58bobo$2o78bobo8bobo$b2o55bobo$3bo$3b2o$4bo7$obo6b
obo$19bob2o2b2obo10bo4b2o4bo9bo4b2o4b2o4bo8bo4b2o4b2o4b2o4bo$bo2bo2bo
2bo8b4o2b4o9b14o7b20o6b26o$4bo2bo11bob2o2b2obo10bo4b2o4bo9bo4b2o4b2o4b
o8bo4b2o4b2o4b2o4bo$4bo2bo7$2b2o$obo$5bo$b2o2bo$4bo6$2obo2bob2o$o2bo2b
o2bo$3bo2bo$o2bo2bo2bo$2obo2bob2o!