Move/Morley (245/368)

[yujh]

5-engine 13c/170o spaceship:

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x = 50, y = 114, rule = B368/S245
47b2o$48bo$47bobo$38bo$37bobo$40bo$39bo7$47bobo$48bo$48b2o11$47b2o$48b
o$47bobo11$47bobo$14b2o32bo$12b2ob2o31b2o$16bo$15bo$15bo8$47b2o$48bo$
47bobo7$16b4o$14bo3bo$11b3obobob3o$11b3obobob3o$14bo3bo28bobo$16b4o28b
o$4o44b2o$4o5$27bobo$27bob2o$28bo2bo$11b4o14b3o$11b4o14b3o$28bo2bo14bo
2bo$27bob2o16b2o$b2o24bobo17b2o$o2bo43b2o$b2o43bo2bo$4o33bo8bo2bo$36bo
bo7bo2bo$36bobo7bo2bo$14bobo18bob4o5bo2bo$14bob2o16b4obo6bo2bo$15bo2bo
15b3o3bo5bo2bo$16b3o19bo8b2o$16b3o27bo2bo$15bo2bo28b2o$14bob2o$14bobo
7$35b4o$34bo4bo2$23b4o$24b2o2$9b6o9b2o$9bo4bo7bob2obo$10b4o$22b2o2b2o$
22b6o$23bo2bo$23bo2bo$24b2o!

There is also a breeder:

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snip

I guess this is known, in gliderdb it showed:

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 #C (13, 0)c/170
#C Discovered by:  Dean Hickerson, 1998 based on a puffer by Alan Hensel, 1993; improved 2002 by Stephen Morley and David Eppstein
#C Min Rule: B368/S245
#C Max Rule: B368/S245
#C Population: 229
x = 57, y = 51, rule = B368/S245
16.4A$15.A3.A$3.A11.A3.A$A.2A12.4A$.2A$A.A2$5.A$5.A21.2A$2.A.A19.A.4A$2.A19.2A.2A2.A.2A$21.2A4.3A3.A$21.A3.2A2.A.A2.A$21.A3.2A2.A.A2.A$21.2A4.3A3.A$22.2A.2A2.A.2A$24.A.4A$27.2A3$4A10.2A$.2A11.2A$.2A9.2A2.2A13.A11.3A$.2A9.A4.A12.3A.A7.A.2A$29.2A.2A.2A5.A.3A$12.6A11.2A.2A.2A5.A.3A$14.2A14.3A.A7.A.2A$31.A11.3A5$54.A$13.4A10.2A13.A3.A7.A.A$14.2A11.2A12.A.2A.A5.5A$14.2A11.2A12.A.2A.A5.5A$4A10.2A11.2A13.A3.A7.A.A$4A50.A6$6.A$6.A6.A$4.A.A6.2A.A$3.2A7.2A2.2A$3.2A7.2A2.2A$4.A.A6.2A.A$6.A6.A$6.A!

which has a smaller bounding box. But I’ll have to say that your design is pretty smart.

[4.66920 16091]

a 196 cells variant:

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x = 63, y = 52, rule = B368/S245
22bo$21b4o$20bobo2bo$20bobo2bo$21b4o$22bo5$30bobo$29bobobo$29b2o7bobo$
2b2o2b2o21bo2bo4bob3o$4b2o23bo2bo4bob3o$2b2o2b2o21b2o7bobo$4b2o23bobob
o$30bobo$3b4o$b8o$bo2b2o2bo$3ob2ob3o6b4o$bo6bo7bo2bo$b2o4b2o7bo2bo28bo
$obo4bobo6bo2bo27b3o$4b2o11b2o30b2o$4b2o43b2o$3b4o40b3o$48bo4$60bo$59b
o$29b4o10b2o15bo$29bo2bo10b2o14bob2o$29bo2bo10b2o14bob2o$3b4o9b4o9bo2b
o10b2o15bo$3b4o9b4o10b2o27bo$60bo5$21b2o$20bo$21bobo$3b4o13b3o$3b4o13b
3o$21bobo$20bo$21b2o!

edit:190 cells!

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x = 63, y = 50, rule = B368/S245
22bo$21b4o$20bobo2bo$20bobo2bo$21b4o$22bo5$30bobo$29bobobo$29b2o7bobo$
2b2o2b2o21bo2bo4bob3o$4b2o23bo2bo4bob3o$2b2o2b2o21b2o7bobo$4b2o23bobob
o$30bobo$3b4o$b8o$bo2b2o2bo$3ob2ob3o6b4o$bo6bo7bo2bo$b2o4b2o7bo2bo28bo
$obo4bobo6bo2bo27b3o$4b2o11b2o30b2o$4b2o43b2o$3b4o40b3o$48bo4$60bo$59b
o$29b4o10b2o15bo$29bo2bo10b2o14bob2o$29bo2bo10b2o14bob2o$3b4o9b4o9bo2b
o10b2o15bo$3b4o9b4o10b2o27bo$60bo7$18b2o$3b4o11bob2o$3b4o11bob2o$18b2o
!

[yujh]

Snip

Sorry for non-constructive posts, but we do look for minimal bounding box instead of population
Edit: oops, did forgot its otships

[4.66920 16091]

Snip

Sorry for non-constructive posts, but we do look for minimal bounding box instead of population

Is this okay?

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x = 57, y = 49, rule = B368/S245
16b4o$15bo3bo$3bo11bo3bo$ob2o12b4o$b2o$obo2$5bo$5bo21b2o$2bobo19bob4o$
2bo19b2ob2o2bob2o$21b2o4b3o3bo$21bo3b2o2bobo2bo$21bo3b2o2bobo2bo$21b2o
4b3o3bo$22b2ob2o2bob2o$24bob4o$27b2o3$4o10b2o$b2o11b2o$b2o9b2o2b2o13bo
11b3o$b2o9bo4bo12b3obo7bob2o$29b2ob2ob2o5bob3o$12b6o11b2ob2ob2o5bob3o$
14b2o14b3obo7bob2o$31bo11b3o5$54bo$13b4o10b2o13bo3bo7bobo$14b2o11b2o
12bob2obo5b5o$14b2o11b2o12bob2obo5b5o$4o10b2o11b2o13bo3bo7bobo$4o50bo
6$15bob2o$7bo7bo2bo$4b4o6b2o3b2o$4b4o6b2o3b2o$7bo7bo2bo$15bob2o!

[yujh]

Snip

Sorry for non-constructive posts, but we do look for minimal bounding box instead of population

Is this okay?

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snip

58*48 cause why not:

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x = 58, y = 48, rule = B368/S245
17b4o$16bo3bo$4bo11bo3bo$bob2o12b4o$2b2o$bobo2$6bo$6bo21b2o$3bobo19bob
4o$3bo19b2ob2o2bob2o$22b2o4b3o3bo$22bo3b2o2bobo2bo$22bo3b2o2bobo2bo$
22b2o4b3o3bo$23b2ob2o2bob2o$25bob4o$28b2o3$b4o10b2o$2b2o11b2o$2b2o9b2o
2b2o13bo11b3o$2b2o9bo4bo12b3obo7bob2o$30b2ob2ob2o5bob3o$13b6o11b2ob2ob
2o5bob3o$15b2o14b3obo7bob2o$32bo11b3o5$55bo$14b4o10b2o13bo3bo7bobo$15b
2o11b2o12bob2obo5b5o$15b2o11b2o12bob2obo5b5o$b4o10b2o11b2o13bo3bo7bobo
$b4o50bo5$38bob2o$2o11b2o15bo7bo2bo$2o11b2o12b4o6b2o3b2o$2o11b2o12b4o
6b2o3b2o$2o11b2o15bo7bo2bo$38bob2o!

[AforAmpere]

Sorry for non-constructive posts, but we do look for minimal bounding box instead of population

Who's 'we'? Both are definitely valuable metrics, but I've often seen focus on minpop for ships over minimum bounding box. Regardless, welcome to the forums 4.66920 16091.

[4.66920 16091]

4 ENGINES!!

Code: Select all

x = 40, y = 44, rule = B368/S245
16bo7bob2o$15b2o7bo2bo$11bo11b2o3b2o$8b2obo11b2o3b2o$9b4o11bo2bo$9bo
14bob2o5$35b4o$35bo2bo$36b2o$35bo2bo2$13b4o17bo4bo$13b4o17bo4bo$35b4o$
b4o18b4o8b4o$bo2bo18b4o8bo2bo$bo2bo30bo2bo$ob2obo16bo4bo8b2o$bo2bo17bo
4bo5$24b2o$22b6o$22bo4bo$13b4o6bo2bo$23b4o$11bobo2bobo4b4o$11bob4obo$
11b3o2b3o5$14b2o$13bo2bo$14b2o2$13b4o!

[lordlouckster]

2c/7:

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x = 18, y = 61, rule = b368/s245
4b3o4b3o$4bob2o2b2obo$4b3o4b3o$5b2o4b2o$6b2o2b2o$6b2o2b2o$5b8o$
6bob2obo$8b2o$6b2o2b2o$5bo6bo$5bobo2bobo$7bo2bo2$5bob4obo$6bob2o
bo$2bob2o2b2o2b2obo$3b5o2b5o$2b2ob2o4b2ob2o$2o2b10o2b2o$6b6o$4b2o
bo2bob2o$5bob4obo$5bob4obo$6b2o2b2o$3bobo6bobo$6bob2obo$4bo3b2o3b
o$3b2o8b2o$2b4ob4ob4o$4bobob2obobo$4bo8bo$3b2o8b2o$b3obo6bob3o$3b
2o8b2o$2b2ob2o4b2ob2o$2bobo8bobo$2b2obo6bob2o$3b2o8b2o$2bo12bo$b
o14bo$bob2o8b2obo$bo2bo8bo2bo$2bob3o4b3obo$5bo6bo2$2bo4bo2bo4bo$
2b2ob2o4b2ob2o2$2bobo8bobo2$b2o12b2o$3b2obo4bob2o$4b3ob2ob3o2$4b
4o2b4o$4b2obo2bob2o$4bo8bo$2b2obo6bob2o2$b3o10b3o2!

[yujh]

I'm not sure if this has been noted before

Code: Select all

x = 53, y = 31, rule = B368/S245
2o8b2o8b2o8b2o8b2o8b2o$bo9bo9bo9bo9bo9bo$obo7bobo7bobo7bobo7bobo7bobo
2$obo7bobo7bobo7bobo7bobo7bobo$bo9bo9bo9bo9bo9bo$obo7bobo7bobo7bobo7bo
bo7bobo2$10bobo7bobo7bobo7bobo7bobo$11bo9bo9bo9bo9bo$10bobo7bobo7bobo
7bobo7bobo2$10bobo7bobo7bobo7bobo7bobo$11bo9bo9bo9bo9bo$10bobo7bobo7bo
bo7bobo7bobo2$20bobo7bobo7bobo7bobo$21bo9bo9bo9bo$20bobo7bobo7bobo7bob
o2$30bobo7bobo7bobo$31bo9bo9bo$30bobo7bobo7bobo2$40bobo7bobo$41bo9bo$
40bobo7bobo2$50bobo$51bo$50bobo!

[Naszvadi]

I'm not sure if this has been noted before

Code: Select all

x = 53, y = 31, rule = B368/S245
2o8b2o8b2o8b2o8b2o8b2o$bo9bo9bo9bo9bo9bo$obo7bobo7bobo7bobo7bobo7bobo
2$obo7bobo7bobo7bobo7bobo7bobo$bo9bo9bo9bo9bo9bo$obo7bobo7bobo7bobo7bo
bo7bobo2$10bobo7bobo7bobo7bobo7bobo$11bo9bo9bo9bo9bo$10bobo7bobo7bobo
7bobo7bobo2$10bobo7bobo7bobo7bobo7bobo$11bo9bo9bo9bo9bo$10bobo7bobo7bo
bo7bobo7bobo2$20bobo7bobo7bobo7bobo$21bo9bo9bo9bo$20bobo7bobo7bobo7bob
o2$30bobo7bobo7bobo$31bo9bo9bo$30bobo7bobo7bobo2$40bobo7bobo$41bo9bo$
40bobo7bobo2$50bobo$51bo$50bobo!

Known in a close relative rule: B36/S245. Forum link: ../forums/viewtopic.php?f=11&t=1887&p=151614&hilit=B36%2FS245#p138203

[LaundryPizza03]

180º-rotating p836 from a nonstandard haul submitted by benetnasch85 on November 12, 2022.

Code: Select all

x = 63, y = 6, rule = B368/S245
62bo$28b2o32bo$o27b3o31bo$o27b3o31bo$o27b2o$o!

[AforAmpere]

(2,1)c/6:

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x = 64, y = 137, rule = B368/S245
60bo$60b2o$60bobo$62bo$59bo3bo$59bo2bo$60b2o2$59b2o$56b2o2bobo$57b3o$
59b2o$54bobobo$52b2obobo$55bo$52bo3b2o$54bob2o$54bobo2$53bobobo$51bob
2obo$50b6o$51b2ob2o$49b2ob3o$49bo2bo$49b2o3bo2$50b2o$50bobo$47bo2b2o$
46b7o$47b4o$45bo3bobo$48bobo$44b3o$42bobobo$42bobo$40b2o2bo$40bo4bo$
39bobo$38b2obo$38bo$38bo$37bo$35b3o$34bo2bo$34b3o$34b3o2$35bo$32b4o2$
31b2obo$33bo$33bo$31b2o$33bo$32b2obo$32bobo$32b4o$30b3o$29bo2bo$28b4o$
27bobob3o$27b2ob3o$26bo2bobobo$28b2obo$26bobob3o$25bo4bo$25bo$27bo$25b
4o$28b2o$27b4o$28b3o$27bo$26b4o$28b2o$25b5o$25bobobo$22b2ob2o$22b2o3b
2o$24bo2bo$24b2obo$24b3o$26bo$22bob2o$24bo$21bo2b2o$19b2ob2obo$19b2ob
3o$18b2o2bo$20b2o$20bo$18b2obo$18bob2o$17b4o$15b2ob3o$15bobo2bo$16b4ob
o$21bo2$16bo$15bobo$16bo$17bo$17bo$19bo$17b3o$16bob2o$16b3o$16bobo$16b
o$16bo$13b4o$11bo3bo$11b3o2bo$11b2o$10bo$9bo$8bo2bo$8b2ob2o$9bobo$9bob
o$8bobo2$6b2o$6b2o$5b3o$5bo$3b3o$3bobo$b5o$bob3o$o2bo$bo$bo!

[DroneBetter]

There are no 3c/7's at w11a or w21o but there is (most likely more than) one at w22e, which is surprising because (from a search I got Darcy Li to do (she has considerably more RAM than me)) there are none at w12a, w23o or w24e in the sqrt replicator rule (B36/S245)

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x = 20, y = 173, rule = B368/S245
8b4o$5b3o4b3o$6bo6bo$5b3ob2ob3o$4b3ob4ob3o$3b3obob2obob3o$2b2ob2o6b2ob2o$3bob2obo2bob2obo$2b2obo2bo2bo2bob2o$4bo4b2o4bo$3b2o10b2o$3bob2o6b2obo$4b3ob4ob3o$9b2o$7bob2obo$9b2o$9b2o$5b3ob2ob3o$6b3o2b3o$4bo3b4o3bo$3b2o4b2o4b2o$2b2o2bob4obo2b2o$4bo2bob2obo2bo$2bo4b6o4bo$3bo5b2o5bo$7bo4bo$6b3o2b3o$6bobo2bobo$9b2o$5b2obo2bob2o$4b3o6b3o$4bo3b4o3bo$4b2o2b4o2b2o$b3o2b2o4b2o2b3o$bob3obo4bob3obo$bo3b3ob2ob3o3bo$bo6bo2bo6bo$ob2ob3ob2ob3ob2obo$bob2obo6bob2obo$6bo6bo$2b2ob3o4b3ob2o$2b3o2bo4bo2b3o$4bobo6bobo$2b3o4b2o4b3o$2bo2b2o2b2o2b2o2bo$2b2o12b2o$2b3o10b3o$bo3bo8bo3bo$bo4b2o4b2o4bo$3b3obo4bob3o$2b3o10b3o$bobo2bo6bo2bobo$6bo6bo$bob3o2bo2bo2b3obo$2b4o2bo2bo2b4o$4bo3bo2bo3bo$5b4o2b4o$4bobo6bobo$6bo6bo$3b2o10b2o$4b2obo4bob2o$4b2obo4bob2o$3b2obo6bob2o$3bo12bo2$3b3o8b3o$3bo2bo6bo2bo$b2ob3o6b3ob2o$2b3obo6bob3o$5bo3b2o3bo$b4o3bo2bo3b4o$3b2o2bo4bo2b2o$bo5bo4bo5bo$5b2o6b2o$5b2ob4ob2o2$6bob4obo$7bob2obo$7bob2obo$8bo2bo$7b2o2b2o$7bob2obo$7bo4bo2$5b2o6b2o2$5bo8bo$4b12o$5b3ob2ob3o$7bo4bo$5bo3b2o3bo$6bo6bo$5bo2b4o2bo$5bob2o2b2obo$6bo6bo$5b2o2b2o2b2o$4b3o6b3o$4bo2b6o2bo$6b2o4b2o$6b3o2b3o$6bobo2bobo$7b2o2b2o$6bobo2bobo2$6b8o$6b3o2b3o$6bo6bo$6b3o2b3o$6b3o2b3o$8bo2bo$5b4o2b4o$6b3o2b3o$6b3o2b3o2$9b2o$9b2o$7b2o2b2o$7b6o$7bob2obo3$6b8o$6b2ob2ob2o$6b2o4b2o$8bo2bo$8bo2bo$8bo2bo$7bo4bo$6b2ob2ob2o$4b3o6b3o$5bo3b2o3bo$5b3ob2ob3o$5b2ob4ob2o$4b2ob2o2b2ob2o$5bo8bo$4bob3o2b3obo$5bo8bo$5b10o$9b2o$7bo4bo$2bo2b2o2b2o2b2o2bo$2b2ob4o2b4ob2o$2b2ob4o2b4ob2o$7bob2obo$4bo2bo4bo2bo$3bo2b2o4b2o2bo$6bo6bo$2b4o2b4o2b4o$bob5o4b5obo$2bo2b3o4b3o2bo$bob2o3bo2bo3b2obo$4bo10bo$5bob2o2b2obo$5b2obo2bob2o$8bo2bo$5bo2bo2bo2bo$5bob6obo$4b3ob4ob3o$5bo8bo$4bo2bo4bo2bo$4b2o8b2o$3b2o10b2o$4b2o8b2o$3bob2o6b2obo$2b2o12b2o$2b2o3b2o2b2o3b2o$4b5o2b5o$4b4o4b4o$2bo14bo$4b4o4b4o$2b6o4b6o$2bobo2bo4bo2bobo$6bo6bo!

(I like the ephemeral internal turquoise block :-)

B368S245_3c7_w22e.png (38.86 KiB) Viewed 1606 times

it was found with qfind's -z option so is the shortest possible of its width

A couple c/5 diagonal ships.

Code: Select all

x = 74, y = 44, rule = B368/S245
70bo$$70boo$21bo46boobobo$19boobbo43boboo$18bobbo39boo7bo$17bob4obo36boobb3obo$15b5obobo36bobob4o$14bobbob3obo38bobb3o$14bo5bobo35bo3bobobo$13b3o3b3o36boobo$11bobobo4bo35bob3o3b5o$10bobo3boobbo35bo6bo3boo$11b3o3b3o35b3o4bo3bo$9boobbooboo35boo7boo$6boobobboboo36boo8b3o$14bobo35boo6bo$6bo6bobo36b3o5b3o$bbobb3obobboo40bo5bo$oobobbobo43booboobbo$boboo4bobbo36b3obbob4o$bbobo3b3obo32bo3b3obbob3o$bboobo3bo34bo4bobboo$3bobboo36boboobboboo$bb4oboo34boo3boob3o$3boboobbo39bo$7boo33bobo5bo$8bo33bobo5bo$43bo8bo$38bobobo3boob3o$38b3obobbo3bo$36boboob4oboo$36bobb4o$34b5obboboo$32bo3bobobb3o$33boobobboob3o$31bo4bo3bo$31b3o3b6o$31bo8bo$30boo6bobo$30boo4bobo$31bo4bobbo$32b6o$33boo!

the second one is the minimal w15s (which is the minimal width), w10a is impossible according to the standard metric (per gfind) but possible with ikpx2's (allowing slices to be shifted), for what it may be worth

Code: Select all

x = 145, y = 130, rule = B368/S245
4o$4o$b2obo$o2b2o$o4b2o$5b2o$5bobo$5bo$7bobo$7b2o$9bo$7b3ob2o$9bobo2bo$7bob2obo$8b2o2bob2o$9b5o$12b4o$12b3obo$14bob2o$14b2o3bo$14b2o3bo$14b3obob2o$16b2obob2o$17bo4b3o$16bob6o$21b5obo$20bo4b2o$21bo3b3obo$23b2ob2ob3o$23bob2o3b2o$27bobobo$32bo$29b2o3bo$31b4o$31b2o4b3o$34b2obo2bo$34b2ob2obo$33bo2bo2b2o$37b3obo$37b5o$40bo$40bobo3bo$43b3o$41b3o$42bo2bobobo$43bob4obo$45b3o2bo$45bo3bo2bo$48bob2obo$49bobobobo$52b4o$52b2ob3o$55b2o$57bobo$57b3o$61bob3o$61bo2$63b3o$64b2o2$66b2o$68bo$68b3o$68bo2bo$71bo$70bobo$71b2o$76bo$73b2o2bo$75bo2bo$76bobo$75bo3bo$75bob2o$76b4o$78bob2o$78b5o$80b2o$80b3o2$83b3o$83b2o$84bobo2$86bobo$88b2o2bo$88bobob2o$89b3o2bo$93bo2b2o$95b3obo$94bob2o$95bo2b2o$96bo3b2o$101bo$100b5o2bo$103b4o$103bo2bo$106bob2o$107b4obo$112bo$112b4o$112b2ob2o$112b2obob3o$114bobob2o$115bo3b2o$118b2obo$122bo$120bo$119b2o2bo$123bo$122bo$122bobo$123b2obo$123b2o$127bo$125b2ob2o$129b2o$129b2o2bobo$132b2o$132b2o$133bobo$134bobo$134bobo$136bob2o$136bobo$137bo2b2o$141b3o$139b2ob2o$140bob3o$139b2o2bo!

also, some results yujh shared with me (all found with rlifesrc, which they have explained to be much better for searches for low logical periods):
width 16 glide-symmetric c/6d (I disproved 12 with gfind and 14 with ikpx2), together with the 64-cell one they found ini this post (in sqrtreprule but polyglottic to this one as well)

Code: Select all

x = 63, y = 74, rule = B368/S245
16bo$15bobo$13b3obo$12b4o2bo$11bob2o3bo$10b5o$10b2ob2obo$10b2obo2bo2bo$10b2obob7o$11bo6b3obo$10bo7b2o4b2o$6bo11bobobo2bo$3bobo12b2obob3o$2b2o2bo2bo8bob2obo$4b2ob2obo8bob2o$4o4bo9b2o$b2o2bobo2bo7b3o$5bo3bo$bobobo2bo4bo$2b2o2b2ob4o$3bo6b2obobo$8bo4bobo$7bobo3bobo$8b2o2bobobo$8b3ob2ob2ob2o$13bobob4o$10bo3bo$13bo6b2o$12bo7bo$12b3o6bo$14bo2bobobo$15bo2bo2bo$18b2o2b2o$19b4o$22b3o$21bo2b2obobo$26b3o$26b3o$26bobob2o$26bo2b2o$26bo2b2obo$27bo3bo$29b5o3bo$33bo2bo2bo$33b2obob2o$32bobo2b4o$34bo2bo4bo$32b3o2bob4o$32b2o2b4o2bo$32b2obo2b5o$37bobob2o$35b2o2bo4bobo$36bob2o2bo2bobo$36bo3b3ob2ob2o$37bob8o$39bo5bo3bo$40bobobo2bo$41bob4obo$42b3ob2o5bo$45b8o$46bo2b6o$48b2obo4bo$47b2o6b2o$47bobo4bobo$49bo$49b4obo2bo$50b3ob3obobo$50bo2bob2o2bo$54bo7bo$56b3obobo$55b3obo2bo$58bo$60b3o$59b2o!

and width-17 glide-symmetric 2c/6d

Code: Select all

x = 70, y = 69, rule = B368/S245
b2o$4o$2o3b4o$bo2b2obo$3b3o2b2obo$2b3o3bo2b3o$2bo6bo$2b2o3bo3bo$2bob2o6bo$4bobo5bo3b2o$13b2obo$4b2obo5b3o$5bo2b2o5b2ob2o$5bo4b2o3bo3b2o$10b2o4bob2o$11b3o4b3o$9b2obobo6bo$9bo9b2o$12bob2o3bo2bo$12b4ob2o4b2o$13bobobo2b5o$16bo3bo3bo$18bobo2bo$19b2ob3o$19b3obo2b4o$29bo$24bob2o$24bob3o2bo$24bo2b2obo$24b2o6bo$28bob2o$27bo2bo3bo2bo$29bo2b3ob5o$32b2o2bo3bo$31b2o5b2o$36b3o$32b2ob2o$31b2o2bo3bob3o$32bob2o2b2o3b2o$32bobo2b4o3bo$32b2o5bo2b3obo$37bo5bo3bo$37bo2bo5b4o$37b2ob2o5bo2bo$38b3o6b3o$46b6o$40bobo2bob4o$41b6obo2bo$42bob5obo$42bob3o2bo2bo$43bob2obob2ob2o$45bobo2b4obo$49bobo3bo$50b2o2b2obo$50bo2bo4b4o$51b2o3b5o2bo$53b2obo3b2o2bo$54b3ob2o2bo2bo$53b2ob3o2bob3o$53bo2bob2o2bo$53b5ob4o$54b2obob2obo$54b4o$58bob2ob3o$63bo2b2o$61b2ob2o$63bob3o$66bo2bo$66b3o!