Thread for your corderization requests

[AbhpzTa]

(9,4)c/32:

Code: Select all

x = 5, y = 7, rule = B2e3aikr4q/S23
3bo$3b2o$4bo$o$o$bo$2o!

3-engine:

Code: Select all

x = 49, y = 47, rule = B2e3aikr4q/S23
37bo$36bob2o$35b2o2bo$40bo$34bo2b3o$31b2o4b2o$31bo2b2o$33bo$33bo$37bo$
33bo3bo7b4o$31bo13bo2bo$19b2o10b3obo9b4o$19b2o13bobo$34bobo$44b2o$10b
2o31b2o$10b2o17b2o$29b2o2$b2o$b2o2$19bobo$19bobo$20bo2$33bobo$33bobo5b
2o$34bo5bo2bo$41b2o2$39bo$39bo$bo36b2o$obo$obo21b2o$24b2ob2o3b2o$27b2o
4bo$31bo$15b2o14b2o$15b2ob2o$18b2o2$6b2ob2o14b2o$6b2o3bo13b2o$9b2o!

[b-engine]

Code: Select all

x = 3, y = 3, rule = B34i/S2-n3-a4a
3o$2bo$b2o!

[silversmith]

Code: Select all

x = 3, y = 3, rule = B34i/S2-n3-a4a
3o$2bo$b2o!

2-engine 16c/90d

Code: Select all

x = 23, y = 44, rule = B34i/S2-n3-a4a
4bo$3b2o26$5b3o5b2o$2bobo2b2o2bobob2o$bo2b2o3bo3b3obo$o4bobo6bo2bo$o3b
o3b2o4bob2o$2bobo4b3o$13b3o5$16bo$15bo4bo$15bo4b2o$14bo6b2o$14bo6bo$
14b3o3bo!

[Mathemagician314]

10c/151o:

Code: Select all

x = 25, y = 6, rule = B2i3-ckq4eik/S2-in3-cq4cir5e
9bo5bo$9b2o3b2o$9bo5bo2$2o21b2o$2o21b2o!

It seems like it'll be hard but not impossible. This rule has some helpful reactions with gliders, t-ships, and blocks, so those might be useful.

The puffer itself arises from a failed replicator made of two t-ships (FRMOS):

Code: Select all

x = 7, y = 3, rule = B2i3-ckq4eik/S2-in3-cq4cir5e
o5bo$2o3b2o$o5bo!
[[ STOP 151 ZOOM 10 ]]

EDIT: Or this one (I don't know the speed):

Code: Select all

x = 4, y = 8, rule = B2i3-ckq4eik/S2-in3-cq4cir5e
3o$o2$b2o$b2o$b2o$bobo$2b2o!

[TYCF]

EDIT: Or this one (I don't know the speed):

Code: Select all

x = 4, y = 8, rule = B2i3-ckq4eik/S2-in3-cq4cir5e
3o$o2$b2o$b2o$b2o$bobo$2b2o!

Interesting:

Code: Select all

x = 4, y = 21, rule = B2i3-ckq4eik/S2-in3-cq4cir5e
3o$o2$b2o$b2o$b2o$bobo$2b2o6$2b2o$bobo$b2o$b2o$b2o2$o$3o!

Code: Select all

x = 11, y = 5, rule = B2i3-ckq4eik/S2-in3-cq4cir5e
9b2o$9b2o$o$2o$o!

[Mathemagician314]

If it helps, here's my (unfinished) collection of reactions:

Code: Select all

x = 143, y = 10, rule = B2i3-ckq4eik/S2-in3-cq4cir5e
103bo18bo12bo$104bo18bo12bo$61bo24b2o14b3o16b3o10b3o$33bo26b2o18bo4bo
2bo$32b2o27bo18b2o4b2o$o21bo10bo17bo28bo$2o20b2o27b2o$o21bo28bo$6b2o
97b2o18b2o14b2o$6b2o97b2o18b2o14b2o!

In addition, the glider-to-T-ship transformation with the block works with most still lives, and most still lives can eat both gliders and T-ships (blocks are used above).

EDIT: Added a beehive pull.

[LaundryPizza03]

I'm trying to assemble a period multiple of (17,11)c/34 using the following migratory replicator:

Code: Select all

x = 3, y = 2, rule = B01e2ace34ajy5akq6ci7e/S01e234a5cinq
bo$obo!

Various components I've found so far; nothing yet that can completely contain a replicator at the front of an object:

Code: Select all

x = 498, y = 530, rule = B01e2ace34ajy5akq6ci7e/S01e234a5cinq
450b5obo2bo$451b4o2b3o$450b4o2b2ob2o$451b2o2b2o2bo11bo15bo$455b2ob2o
11b2o13b2o$455bobobo8bobobo13bobobo$456bobo7bobo21bobo$467bo2bo17bo2bo
6$464bo2$464bo2$458bobobo2$496bo$460bo34bobo$459b2o$bo31bo$o3bo25bo3bo
$5bo23bo$bo4bo21bo4bo$3bobo23bobo$2bobo25bobo$bobo27bobo$2bo29bo$3bo
27bo$7bo19bo$4bo2bo19bo2bo$3bo27bo8$36bo2$36bo$3bo$30bobobo2$68bo$32bo
34bobo$31b2o19$25bo2$27bo3$30bo2$32bo25$107bo25bo$78bo$105bob3o21b3obo
$76bo31b2o21b2o$108b2o21b2o$104bob2o25b2obo$83bo2$81bo$416bo2$418bo3$
411bo2$413bo3$4bo27bo$4bo27bo402bo2$433bo2$164bo13bo$164bo13bo251bo$
158bo3bo17bo3bo$157bobobo19bobobo242bo4$450bo2$452bo2$434bo$431bo3bo9b
o$430bo$429bo4bo12bo$430bobo$431bobo$432bobo$118b2ob2o310bo$118bo3bo
309bo$428bo$86bo67bo273bo2bo$85bobo29bo5bo29bobo276bo$465bo$464bo$465b
o$476bo$462bo2bo10bo$465bo12bo3bo$464bo14bobobo$437bo2$437bo2$431bobob
o2$469bo$433bo34bobo$432b2o4$25bo2$23bo3$20bo2$18bo26$74bo2$76bo3$69bo
2$71bo21$143bo23bo$142bo25bo2$142b3o21b3o$143bo23bo$127bo$143bobo19bob
o$125bo$143bo3bo15bo3bo2$122bo23b2o15b2o2$120bo27bo13bo$21bo73bo50b3o
13b3o$21bo20bo31bo20bo$41bo3bo25bo3bo$46bo23bo$42bo4bo21bo4bo67b2o23b
2o13bo13bo$44bobo23bobo70bo23bo14bo13bo$43bobo25bobo66bo2bo23bo2bo5bo
3bo17bo3bo$42bobo27bobo66bo27bo5bobobo19bobobo$43bo29bo$44bo27bo$48bo
19bo$45bo2bo19bo2bo$44bo27bo11$44bo27bo3$143bo33bo$142bobo31bobo95$
123bo2bo25bo2bo$124bobo25bobo12$121bo$118bo3bo$117bo$116bo4bo$117bobo$
118bobo$119bobo$120bo$119bo$115bo$115bo2bo$119bo8$124bo2$124bo2$118bob
obo2$156bo$120bo34bobo$119b2o87$40bo23bo$39bo25bo2$39b3o21b3o$40bo23bo
2$40bobo19bobo2$40bo3bo15bo3bo2$43b2o15b2o2$45bo13bo$43b3o13b3o4$39b2o
23b2o13bo13bo$40bo23bo14bo13bo$37bo2bo23bo2bo5bo3bo17bo3bo$38bo27bo5bo
bobo19bobobo19$38bo33bo$37bobo31bobo!

Code: Select all

x = 96, y = 64, rule = B01e2ace34ajy5akq6ci7e/S01e234a5cinq
87bo2$86bo$87bo10$94bo$93bobo36$bo2$o$bo9$10bo$9bobo!

[silversmith]

I'm trying to assemble a period multiple of (17,11)c/34 using the following migratory replicator:

Does 1x count as a period multiple?

Code: Select all

x = 14, y = 10, rule = B01e2ace34ajy5akq6ci7e/S01e234a5cinq
4bo5bo$bo3bo3bo3bo$2bo9bo6$o2bo$obo!

If not, here is a 3 engine (51,33)c/102 spaceship.

Code: Select all

x = 92, y = 43, rule = B01e2ace34ajy5akq6ci7e/S01e234a5cinq
37bo3bo$34bo9bo38bo$33bo3bo3bo3bo$36bo5bo38bo$3bo3bo25bo3bo3bo3bo25bo
3bo$o9bo23bo9bo23bo9bo$bo7bo59bo7bo10bo2$86bo21$86bo2b3o$44bo2bo2bo34b
obo2b2o$44bo2bo2bo28bobo3bo$47bo23bo9bo4bo$42bo9bo17bo4bo11bo$39bo2bo
9bo2bo$40bo13bo15b3o3bo$75bo$70bo3bo$71bo3$26bo33bo$25bobo31bobo!

[NimbleRogue]

Can anyone corderize this 2782c/95732o puffer into a new speed? I have a version where 2 copies interact, but die off eventually shown here

Code: Select all

x = 3100, y = 8, rule = B2e3aijk4artw5-cry678/S1c2ace3knr4ajw5-ak6-ci78
2bo3094bo$2bo3094bo$obo3094bobo$3o3094b3o$b4o3090b4o$bobobo3088bobobo$
4b2o3088b2o$3b2o3090b2o!

Here is a stable interaction between 2 copies

Code: Select all

x = 3095, y = 8, rule = B2e3aijk4artw5-cry678/S1c2ace3knr4ajw5-ak6-ci78
2bo3089bo$2bo3089bo$obo3089bobo$3o3089b3o$b4o3085b4o$bobobo3083bobobo$
4b2o3083b2o$3b2o3085b2o!

Also can someone corderize this 346c/4824o? 2 copy interaction shown below

Code: Select all

x = 637, y = 7, rule = B2e3aijk4acrtw5-cery6-n78/S1c2ace3knr4ackw5-aeky6-ci78
2obobo625bobob2o$o2b2o627b2o2bo$b2obo627bob2o$2o633b2o$2o633b2o$2o633b
2o$bo633bo!

This one seems harder, but maybe still possible

Code: Select all

x = 123, y = 7, rule = B2e3aijk4acrtw5-cery6-in78/S1c2ace3knr4ackw5-aeky6-ci78
obob2o111b2obobo$b2o2bo111bo2b2o$bob2o113b2obo$4b2o111b2o$4b2o111b2o$
4b2o111b2o$4bo113bo!

This diagonal puffer also seems hard, but maybe possible

Code: Select all

x = 2951, y = 2951, rule = B2e3aij4ar5-cery6ac78/S1c2ace3knr4acek5-ak6-ci78
b2o$o$2o$3o2945$2947bo2bo$2947b2obo$2947b3o!

[LaundryPizza03]

Here is a stable interaction between 2 copies

Code: Select all

x = 14, y = 10, rule = B2e3aijk4artw5-cry678/S1c2ace3knr4ajw5-ak6-ci78
3bo$3bo$3bobo$3b3o$b4o$obobo$2o$b2o!

This is just one puffer.

[b-engine]

I have this 197-cell 68c/168, but can someone else improve it?

Code: Select all

x = 49, y = 89, rule = B3-cnqy4ey5kr6n7c8/S2-i3-ay4einrtyz5cejn6cin78
12b3o15b3o$12bo2bo14bo2bo$11bo17bo$11b3ob2o12b3ob2o$15b2o16b2o4$10bo17b
o$7b4o14b4o$7bo17bo$8b2ob2o13b2ob2o$9bo2bo14bo2bo$6b2o2bo13b2o2bo$3o3b
o3bo13bo3bo$bo5b3o15b3o2$bo3$29b2o16b2o2$28b3o15b3o$29bo17bo9$43bo2$41b
5o$41bobobo$41bobobo$41b5o2$43bo26$12b3o15b3o$5bo6bo2bo14bo2bo$7bo3bo
17bo$3b3o2bo2b3ob2o12b3ob2o$3bobo9b2o16b2o$4b2o$5b2obo$6b2o$5b2obo19b
o$5b3o17b4o$6b2o17bo$7b3o16b2ob2o$10bo16bo2bo$10bo13b2o2bo$3o4bo2bo13b
o3bo$bo5b3o15b3o2$bo3$29b2o16b2o2$28b3o15b3o$29bo17bo!

[confocaloid]

An old 58c/748 rake

Code: Select all

x = 172, y = 73, rule = B2i3aijnr4cknqz5iy6ae8/S2-n3-a4aceiy8
116bo$115bobob2o$113b2o4bo$112bo5bo2bo$112b3ob2o2b2o$115bo3bo$115b2ob
2o$115b2o$47bo$46bobo$47bo8$151b3o3$63b2o$62b2o39b2o$64bo37bobo$102b2o
$159bo$158b3o$157b2o2bo$158bo2b2o$156b2o3bo$154b2o2bo$148bo6b2o$147b4o
2bobo$146b3o2bo2bo$146b4obo10b3o$67b2o56b2o20bo3b2o11bo$67bobo55bobo
20bobo4b2o3bo2b2o4b2o$68bo57bo27bobo3bobo6b3o$71b2o81bo2bo2b3o6b2o$70b
3o81bo$71b2o77bo2bo2b2o$152b2o7b3o$119b3o25bo2b4obo5bobo$97bo21b3o26bo
bo2bob2o3b2o3bo$96bobo21bo27b3o2b2o5bo3b2o$96b2o56b3o4bob3o$152b2o7b3o
$152b2o$b2o$3o$b2o4$130b2o$129bobo$129b2o14$76bo$75bobo$76bo!
#C [[ TRACKLOOP 748 58/748 0/748 ]]

Check gen 117-121

Code: Select all

x = 9, y = 11, rule = B2i3aijnr4cknqz5iy6ae8/S2-n3-a4aceiy8
6b2o$5bo2bo$5bo2bo$5b3o4$b3o$o2bo$o2bo$b2o!

[...]

[...]

[CasperWen8805181]

whatever this is:

Code: Select all

x = 59, y = 66, rule = 2-i3-k4an5i6c7e8/2e3ai4kqy56i7e8/6
14.3A$10.3A.AC2A$9.A2BA.AD2A$9.ABD.2A.C$10.A$9.2A2.2A$8.2ADA2.A2.2A$9.
ABA.A2.2ACA3.2A$11.C.CA.AC.A3.2A$11.BC2A.3A$11.2A7.2A$20.2A3.A$8.2A13.
5A$8.2A13.ACBCA$22.2A3B2A$23.ACBCA$8.2A5.2ABD4.5A$8.2A5.AC12.2A.2A$15.
2ABD7.2A.A.A.A$26.2A2$24.DC2A$11.2A13.DBA9.2A$11.2A11.DABA10.ADAB$25.
3A6.3A.C.DC$34.2A5.2B$11.2A3.2A8.D8.CD4.D$11.2A3.2A.AB.2A2.C.2A$19.A3C
A2.2D2A.A$19.BC.CDABC3.2A9.A.2A.A$21.C2B2A14.3A.2B3A$20.B2C16.ABD2.3A
BA$14.2A4.2AB9.2A6.2AC2.A.DBA$14.2A14.A.BA12.C2A9.A$29.2AB10.A13.2AD$
23.2A3.5A.2A4.2ABA12.AD$14.2A7.2A4.3A2.AC4.2AD2A10.AD$14.CA14.A4.DA4.
CDA11.2AC$13.AD5.2A13.2A3.BCB8.2A5.D$13.2A5.2A18.B10.ACDA3.D$26.2A13.
CD10.2A2.CD$22.2A2.2A.2A7.2A16.AC$3.A18.2A5.2A7.2A.2AC10.AB2AD$.2ABA5.
2A.2A8.A17.BD10.2ACA2D$.ABDA.BA2.2A.2A4.2ABA.2A10.BCB2.2AC10.B2.D$ABD
.D2CA11.ABDA.2A2.2A6.B.B17.BC$.ABDA.2A2.2A7.2A.C5.2A6.D.D16.C$.2ABA5.
2A8.D.D33.D$3.A$51.2A$51.2A2$20.2A8.2A24.2A$20.2A8.2A24.2A$15.3A17.A13.
2A$15.ACB10.2A4.AB2A11.2A$16.C7.D3.2A4.ADBA16.2A$14.2AD2A3.D.D.D4.4A.
BA5.2A9.2A$13.ABD.DBA11.A.2A.A6.ABCA11.A$14.ABDBA2.2A3.2D9.A2.2A3.2A11.
A$14.2AB2A2.AD13.2A2.2A10.2A$16.A5.ADA.D25.2A$20.AC.2A14.2A$20.2A8.A8.
2A$16.2A10.ABABA19.2A$16.2A10.BA.AB9.2A8.2A

Code: Select all

x = 19, y = 20, rule = 2-i3-k4an5i6c7e8/2e3ai4kqy56i7e8/7
A$2A.2A$4.A$2A.A$.A.2A.2A$7.A$.A.2A.A$.2A.A.2A.2A$10.A$4.A.2A.A$4.2A.
A.2A.2A$13.A$7.A.2A.A$7.2A.A.2A.2A$16.A$10.A.2A.A$10.2A.A.F3A$13.E.FD
CA$13.AF4A$13.2A.2A!

and the common ortho and diag puffers in this:
2-i3-k4an5i6c7e8/2e3ai4kqy56i7e8/23

[NimbleRogue]

I have gotten super close with this one

Can anyone corderize this 2782c/95732o puffer into a new speed? I have a version where 2 copies interact, but die off eventually shown here

Only edges

Code: Select all

x = 12289, y = 3201, rule = B2e3aijk4artw5-cry678/S1c2ace3knr4ajw5-ak6-ci78
174$4649bo3208bo$4649b4o3202b4o$4649b3o3204b3o$4647b6o3202b6o$4647b2ob
2o3204b2ob2o$4649bo3208bo$1560bo3086bobo3208bobo3086bo$1560bo9386bo$
1558bobo9386bobo$1558b3o9386b3o$1559b4o9382b4o$1559bobobo9380bobobo$
1562b2o9380b2o$1561b2o9382b2o!

Good partial

Code: Select all

x = 12353, y = 2305, rule = B2e3aijk4artw5-cry678/S1c2ace3knr4ajw5-ak6-ci78
717$3744bo3275bo$3744b4o3269b4o$3744b3o3271b3o$3742b6o3269b6o$3742b2ob
2o3271b2ob2o$3744bo3275bo$655bo3086bobo3275bobo3086bo$655bo9453bo$653b
obo9453bobo$653b3o9453b3o$654b4o9449b4o$654bobobo9447bobobo$657b2o
9447b2o$656b2o9449b2o!

[LuveelVoom]

Here's two which would be cool obliques if corderized:

Code: Select all

x = 11, y = 8, rule = B34ty/S23-k7
2o$2o2$5b4o$5bo2b2o$6bo2b2o$6bo2bo$7b2o!

Code: Select all

x = 15, y = 18, rule = B3-c4kqtwy/S235n
5$4b2o$4b2o5$7bo2bo$6bo3bobo$4bob2o5bo$3bo5b2obo$4bobo3bo$6bo2bo!

[confocaloid]

[...]

Code: Select all

x = 15, y = 18, rule = B3-c4kqtwy/S235n
5$4b2o$4b2o5$7bo2bo$6bo3bobo$4bob2o5bo$3bo5b2obo$4bobo3bo$6bo2bo!

Relatively clean puffrake (I think the speed is (51,9)c/177), possibly useful as a component:

Code: Select all

x = 303, y = 440, rule = B3-c4kqtwy/S235n
10b2o8bo$11b3o6bo4bo$20bo4b2o$12b2o10bob2o$7b2o3bo15bo$7bo15bobo2b2o$
7b2ob2o12b2o2b3o$5b2ob2o14bo3b2o$5bo2b2o7b3o6b3o$5bo2bo7bob2ob2o3b2o$
16bo2b4o3bo$10bo5bo2b2o$10bo6bobo$10bo7bo5$7bo8bo$6bo2bo6bo3b3o$16bo6b
o$10bo9bobobo$3bob3ob2o10bob4o$3bobo2bo16b3o$5b3o18b3o$bo4bo7b3o7bob2o
$o13b3o5bobobo$bo8b3ob2o6b4o$10b2o2bo7b2o$6bo3b2ob3o7bo$6bo5bo2bo$6bo
6b3o$14bo375$282b2o8bo$283b3o6bo4bo$292bo4b2o$284b2o10bob2o$279b2o3bo
15bo$279bo15bobo2b2o$279b2ob2o12b2o2b3o$277b2ob2o14bo3b2o$277bo2b2o7b
3o6b3o$277bo2bo7bob2ob2o3b2o$288bo2b4o3bo$282bo5bo2b2o$282bo6bobo$282b
o7bo5$279bo8bo$278bo2bo6bo3b3o$288bo6bo$282bo9bobobo$275bob3ob2o10bob
4o$275bobo2bo16b3o$277b3o18b3o$273bo4bo7b3o7bob2o$272bo13b3o5bobobo$
273bo8b3ob2o6b4o$282b2o2bo7b2o$278bo3b2ob3o7bo$278bo5bo2bo$278bo6b3o$
286bo!

Code: Select all

x = 321, y = 439, rule = B3-c4kqtwy/S235n
38b2o8bo$39b3o6bo4bo$48bo4b2o$40b2o10bob2o$35b2o3bo15bo$26b2o7bo15bobo
2b2o$21b2o3b2o7b2ob2o12b2o2b3o$5b2o13bo2bo9b2ob2o14bo3b2o$4bobo4b2o4bo
3b2o10bo2b2o7b3o6b3o$4b2o5b2o3bob4o11bo2bo7bob2ob2o3b2o$20bo23bo2b4o3b
o$16b2o20bo5bo2b2o$19b2o17bo6bobo$38bo7bo5$35bo8bo$34bo2bo6bo3b3o$44bo
6bo$5b2o31bo9bobobo$4b2o2bo22bob3ob2o10bob4o$5b4obo11b2o7bobo2bo16b3o$
5b2obob2o10b2o9b3o18b3o$6bobo20bo4bo7b3o7bob2o$7bo3bo16bo13b3o5bobobo$
11bo17bo8b3ob2o6b4o$9b3o26b2o2bo7b2o$34bo3b2ob3o7bo$bo32bo5bo2bo$bo32b
o6b3o$42bo8$o$o347$259b2o$258bo2bo$259bobo$260bo6$257b2o41b2o8bo$257b
2o42b3o6bo4bo$310bo4b2o$302b2o10bob2o$258bo38b2o3bo15bo$258bo29b2o7bo
15bobo2b2o$258bo24b2o3b2o7b2ob2o12b2o2b3o$267b2o13bo2bo9b2ob2o14bo3b2o
$266bobo4b2o4bo3b2o10bo2b2o7b3o6b3o$266b2o5b2o3bob4o11bo2bo7bob2ob2o3b
2o$282bo23bo2b4o3bo$278b2o20bo5bo2b2o$281b2o17bo6bobo$300bo7bo5$297bo
8bo$296bo2bo6bo3b3o$306bo6bo$267b2o31bo9bobobo$266b2o2bo22bob3ob2o10bo
b4o$267b4obo11b2o7bobo2bo16b3o$267b2obob2o10b2o9b3o18b3o$268bobo20bo4b
o7b3o7bob2o$269bo3bo16bo13b3o5bobobo$273bo17bo8b3ob2o6b4o$271b3o26b2o
2bo7b2o$296bo3b2ob3o7bo$263bo32bo5bo2bo$263bo32bo6b3o$257bo46bo2$258bo
$259bo$258bo$257bo3$261b2o$261b2o!

[CARuler]

from discord:

Code: Select all

x = 15, y = 47, rule = B14/S1V|B4/S14V
12bo$10bobo2$10bobo2$8b2obo2$9bo2$4b2obo$7bo$4b2o$4bo$4bo$4bo$4bobo$6b
o4$4bo2$10bo$10bo$10bo$5bo4bo3$9bo2$b2o$6bo$6bo4bo2$o3bo7bo$ob2o6bo$8b
o5bo2$9bo$5bo4bo$12bo$9bo$o5bobobo$10bo$5bobo$9bo$8bo!

Code: Select all

x = 3, y = 3, rule = B1/S14V|B34/S2V
b2o$2o$o!

[b-engine]

from discord:

Code: Select all

x = 3, y = 3, rule = B1/S14V|B34/S2V
b2o$2o$o!

While trying to corderize that I accidentally got this corderized replicator:

Code: Select all

x = 15, y = 4, rule = B1/S14V|B34/S2V
o$bo6bo3bobo$12bobo$5bo!
 

[confocaloid]

Here is a p54 orthogonal c/3 corderoid, minimum population 3880, can anyone reduce the number of engines?

Side note, the CA appears to be interesting and slowly apgsearchable: the C1 census on Catagolue.

Code: Select all

#C [[ THEME MCell TRACKLOOP 54 18/54 0/54 ]]
x = 1585, y = 586, rule = B2ce4aikqtw6ce/S12ce3-iny4iqtw5-iny6ce7
684bo17bo17bo17bo17bo17bo17bo17bo$684bo17bo17bo17bo17bo17bo17bo17bo$
825bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo
17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo5bo11bo5bo11bo5bo11bo
5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo$825bo17bo17bo17bo17bo17bo
17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo
17bo17bo17bo17bo17bo4bo12bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo
5bo11bo5bo11bo5bo11bo$1317b2o$661bo831bo2bo2bobo$662b2o830b2o3bo3b2o$
1494b2o$835b2o666bo2bobo$1506bo3b2o$694bobo138bo$694bo3b2o639bo170bo2b
obo$725b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o
16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o
16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o14bo5bo11bo5bo11bo5bo11bo5bo
99bo3b2o$698bo26b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o
16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o
16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o3bobo8bo5bo11bo5bo
11bo5bo11bo5bo$1342bo3b2o77b2obo88bo2bobo$727b2o16b2o16b2o16b2o16b2o
16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o
16b2o16b2o16b2o16b2o16b2o16b2o263bobo3b2o88bo3b2o$727b2o16b2o16b2o16b
2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b
2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o124bo60bo2bobo70b2obo$1285bo63bo
3b2o67b2o6bo2bobo88bo2bobo$630bo81bobo571bo146bo3b2o88bo3b2o$630bo84bo
bo635bo2bobo$631bo83bo3b2o635bo3b2o75bo2bobo88bo2bobo$712b2o726bo3b2o
88bo3b2o$719bo2bobo141bobo491bo2bobo$722bo3b2o138bo496bo3b2o75bo2bobo
88bo2bobo$1447bo3b2o88bo3b2o$726bo2bobo434b2o199bo2bobo$729bo3b2o433bo
201bo3b2o75bo2bobo88bo2bobo$1454bo3b2o88bo3b2o$733bo2bobo635bo2bobo$
736bo3b2o635bo3b2o75bo2bobo88bo2bobo$1253bo207bo3b2o88bo3b2o$740bo2bob
o508b2o125bo2bobo$598bo144bo3b2o635bo3b2o75bo2bobo88bo2bobo$599b2o867b
o3b2o88bo3b2o$747bo2bobo635bo2bobo$750bo3b2o142b2o491bo3b2o75bo2bobo
88bo2bobo$1475bo3b2o88bo3b2o$754bo2bobo138bo496bo2bobo$757bo3b2o408bo
226bo3b2o75bo2bobo88bo2bobo$1172bo309bo3b2o88bo3b2o$761bo2bobo405bo
229bo2bobo81bo93bo$764bo3b2o635bo3b2o75bobobo89bobobo$1412bo71bo93bo$
768bo2bobo448bo186bobobo70bo93bo$771bo3b2o445bo184bo72bo4bo88bo4bo$
567bo655bo183bo69bo3b2o88bo3b2o$567bo207bo2bobo622bo4bo68bo93bo$568bo
209bo3b2o616bo3b2o67bo4bo88bo4bo$1400bo69bo3b2o88bo3b2o$782bo2bobo141b
obo464bo4bo68bo93bo$785bo3b2o138bo463bo3b2o67bo4bo88bo4bo$1393bo69bo3b
2o88bo3b2o$789bo2bobo380b2o212bo4bo68bo93bo$792bo3b2o379bo208bo3b2o67b
o4bo88bo4bo$1386bo69bo3b2o88bo3b2o$796bo2bobo580bo4bo68bo93bo$799bo3b
2o574bo3b2o67bo4bo88bo4bo$1190bo188bo54bo14bo3b2o88bo3b2o$803bo2bobo
382b2o182bo4bo68bo93bo$535bo270bo3b2o560bo3b2o54bo6b2o4bo4bo88bo4bo$
536b2o834bo66b2o5b2o88bo3b2o$810bo2bobo557bo64bo2bo94bo$813bo3b2o142b
2o225bo17bo17bo17bo17bo17bo17bo71bo163bo4bo$1186b2o16b2o16b2o16b2o16b
2o16b2o16b2o16b2o16b2o16b2o17bo14bo5bo11bo5bo11bo5bo11bo92bo3b2o$817bo
2bobo138bo224b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16bo15bo
5bo11bo5bo11bo5bo11bo92bo$820bo3b2o539bo159bo4bo$1522bo3b2o$824bo2bobo
488bobo201bo$827bo3b2o485bo32bo166bo4bo$1351bo163bo3b2o$831bo2bobo515b
o162bo$834bo3b2o663b2o6bo4bo$504bo998b2o3bo3b2o$504bo333bo2bobo658bo2b
o2bo$505bo335bo3b2o147bo514bo$992b2o20bo17bo17bo17bo17bo17bo17bo17bo
17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo5bo11bo5bo11bo5bo11bo5bo
11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo$845bo2bobo145bo17bo17bo17bo17b
o17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo5bo11bo5b
o11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo$848bo3b2o138bo
4bobo$997bo3b2o$852bo2bobo$855bo3b2o140bo2bobo$862bo129bo11bo3b2o$859b
obobo126bobo$857bo150bo2bobo$857bo153bo3b2o$853bo4bo$472bo377bo3b2o
159bo2bobo$473b2o375bo167bo3b2o$846bo4bo$843bo3b2o173bo2bobo$843bo181b
o3b2o$839bo4bo$836bo3b2o187bo2bobo$836bo195bo3b2o$832bo4bo149bo$829bo
3b2o201bo2bobo$829bo156b2o51bo3b2o$825bo4bo$822bo3b2o215bo2bobo$441bo
380bo223bo3b2o$441bo376bo4bo$442bo372bo3b2o229bo2bobo$815bo237bo3b2o$
811bo4bo$808bo3b2o243bo2bobo$808bo251bo3b2o$804bo4bo$801bo3b2o257bo2bo
bo$801bo181bo83bo3b2o$797bo4bo178bobo$794bo3b2o271bo2bobo$794bo279bo3b
2o$790bo4bo$409bo377bo3b2o285bo2bobo$410b2o375bo293bo3b2o$783bo4bo$
780bo3b2o299bo2bobo$780bo307bo3b2o$776bo4bo$773bo3b2o313bo2bobo$773bo
321bo3b2o$769bo4bo203bo$766bo3b2o327bo2bobo$766bo210b2o124bobo$762bo4b
o332bo3b2o$759bo3b2o332bo3b2o$378bo380bo337bo$378bo376bo4bo332bo4bo$
379bo372bo3b2o332bo3b2o$752bo337bo$748bo4bo332bo4bo$745bo3b2o332bo3b2o
$745bo337bo$741bo4bo332bo4bo$738bo3b2o332bo3b2o$738bo235bo101bo$734bo
4bo232bobo97bo4bo$731bo3b2o332bo3b2o$731bo337bo$727bo4bo332bo4bo$346bo
377bo3b2o332bo3b2o$347b2o375bo337bo$720bo4bo332bo4bo$717bo3b2o332bo3b
2o$717bo337bo$713bo4bo332bo4bo$710bo3b2o332bo3b2o$710bo337bo$706bo4bo
257bo74bo4bo$703bo3b2o332bo3b2o$703bo264b2o71bo$699bo4bo332bo4bo$696bo
3b2o332bo3b2o$315bo380bo337bo$315bo376bo4bo332bo4bo$316bo372bo3b2o332b
o3b2o$689bo337bo$685bo4bo332bo4bo$682bo3b2o332bo3b2o$682bo337bo$678bo
4bo332bo4bo$675bo3b2o332bo3b2o$675bo289bo47bo$671bo4bo286bobo43bo4bo$
668bo3b2o332bo3b2o$668bo337bo$664bo4bo332bo4bo$283bo377bo3b2o332bo3b2o
$284b2o375bo337bo$657bo4bo332bo4bo$654bo3b2o332bo3b2o$654bo337bo$650bo
4bo332bo4bo$647bo3b2o332bo3b2o$647bo337bo$643bo4bo311bo20bo4bo$640bo3b
2o332bo3b2o$640bo318b2o17bo$636bo4bo332bo4bo$633bo3b2o332bo3b2o$252bo
380bo337bo$252bo376bo4bo332bo4bo$253bo372bo3b2o332bo3b2o$626bo337bo$
622bo4bo332bo4bo$619bo3b2o332bo3b2o$619bo337bo$615bo4bo332bo4bo$612bo
3b2o332bo3b2o$612bo337bo$608bo4bo332bo4bo$605bo3b2o336b2o$605bo$601bo
4bo$220bo377bo3b2o332bo$221b2o375bo337bo$594bo4bo332bo4bo$591bo3b2o
332bo3b2o$591bo337bo$587bo4bo332bo4bo$584bo3b2o332bo3b2o$584bo337bo$
580bo4bo332bo4bo$577bo3b2o332bo3b2o$577bo337bo$573bo4bo337bo$570bo3b2o
$189bo380bo$189bo376bo4bo332bo$190bo372bo3b2o332bo3b2o$563bo337bo$559b
o4bo332bo4bo$556bo3b2o332bo3b2o$556bo337bo$552bo4bo332bo4bo$549bo3b2o
332bo3b2o$549bo337bo$545bo4bo332bo4bo$542bo3b2o336b2o$542bo$538bo4bo$
157bo377bo3b2o332bo$158b2o375bo337bo$531bo4bo332bo4bo$528bo3b2o332bo3b
2o$528bo337bo$524bo4bo332bo4bo$521bo3b2o332bo3b2o$521bo337bo$517bo4bo
332bo4bo$514bo3b2o332bo3b2o$514bo337bo$510bo4bo337bo$507bo3b2o$126bo
380bo$126bo376bo4bo332bo$127bo372bo3b2o332bo3b2o$500bo337bo$496bo4bo
332bo4bo$493bo3b2o332bo3b2o$493bo337bo$489bo4bo332bo4bo$486bo3b2o332bo
3b2o$486bo337bo$482bo4bo332bo4bo$479bo3b2o336b2o$479bo$475bo4bo$94bo
377bo3b2o332bo$95b2o375bo337bo$468bo4bo332bo4bo$465bo3b2o332bo3b2o$
465bo337bo$461bo4bo332bo4bo$458bo3b2o332bo3b2o$458bo337bo$454bo4bo332b
o4bo$451bo3b2o332bo3b2o$451bo337bo$447bo4bo337bo$444bo3b2o$63bo380bo$
63bo376bo4bo332bo$64bo372bo3b2o332bo3b2o$437bo337bo$433bo4bo332bo4bo$
430bo3b2o332bo3b2o$430bo337bo$426bo4bo332bo4bo$423bo3b2o332bo3b2o$423b
o337bo$419bo4bo332bo4bo$416bo3b2o336b2o$416bo$412bo4bo$31bo377bo3b2o
332bo$32b2o375bo337bo$405bo4bo332bo4bo$402bo3b2o332bo3b2o$402bo337bo$
398bo4bo332bo4bo$395bo3b2o332bo3b2o$395bo337bo$391bo4bo332bo4bo$388bo
3b2o332bo3b2o$388bo337bo$384bo4bo337bo$381bo3b2o$o380bo$o376bo4bo332bo
$bo372bo3b2o332bo3b2o$374bo337bo$375bo337bo$375bo337bo$374bo337bo$bo
372bo3b2o332bo3b2o$o376bo4bo332bo$o380bo$381bo3b2o$384bo4bo337bo$388bo
337bo$388bo3b2o332bo3b2o$391bo4bo332bo4bo$395bo337bo$395bo3b2o332bo3b
2o$398bo4bo332bo4bo$402bo337bo$402bo3b2o332bo3b2o$405bo4bo332bo4bo$32b
2o375bo337bo$31bo377bo3b2o332bo$412bo4bo$416bo$416bo3b2o336b2o$419bo4b
o332bo4bo$423bo337bo$423bo3b2o332bo3b2o$426bo4bo332bo4bo$430bo337bo$
430bo3b2o332bo3b2o$433bo4bo332bo4bo$437bo337bo$64bo372bo3b2o332bo3b2o$
63bo376bo4bo332bo$63bo380bo$444bo3b2o$447bo4bo337bo$451bo337bo$451bo3b
2o332bo3b2o$454bo4bo332bo4bo$458bo337bo$458bo3b2o332bo3b2o$461bo4bo
332bo4bo$465bo337bo$465bo3b2o332bo3b2o$468bo4bo332bo4bo$95b2o375bo337b
o$94bo377bo3b2o332bo$475bo4bo$479bo$479bo3b2o336b2o$482bo4bo332bo4bo$
486bo337bo$486bo3b2o332bo3b2o$489bo4bo332bo4bo$493bo337bo$493bo3b2o
332bo3b2o$496bo4bo332bo4bo$500bo337bo$127bo372bo3b2o332bo3b2o$126bo
376bo4bo332bo$126bo380bo$507bo3b2o$510bo4bo337bo$514bo337bo$514bo3b2o
332bo3b2o$517bo4bo332bo4bo$521bo337bo$521bo3b2o332bo3b2o$524bo4bo332bo
4bo$528bo337bo$528bo3b2o332bo3b2o$531bo4bo332bo4bo$158b2o375bo337bo$
157bo377bo3b2o332bo$538bo4bo$542bo$542bo3b2o336b2o$545bo4bo332bo4bo$
549bo337bo$549bo3b2o332bo3b2o$552bo4bo332bo4bo$556bo337bo$556bo3b2o
332bo3b2o$559bo4bo332bo4bo$563bo337bo$190bo372bo3b2o332bo3b2o$189bo
376bo4bo332bo$189bo380bo$570bo3b2o$573bo4bo337bo$577bo337bo$577bo3b2o
332bo3b2o$580bo4bo332bo4bo$584bo337bo$584bo3b2o332bo3b2o$587bo4bo332bo
4bo$591bo337bo$591bo3b2o332bo3b2o$594bo4bo332bo4bo$221b2o375bo337bo$
220bo377bo3b2o332bo$601bo4bo$605bo$605bo3b2o336b2o$608bo4bo332bo4bo$
612bo337bo$612bo3b2o332bo3b2o$615bo4bo332bo4bo$619bo337bo$619bo3b2o
332bo3b2o$622bo4bo332bo4bo$626bo337bo$253bo372bo3b2o332bo3b2o$252bo
376bo4bo332bo4bo$252bo380bo337bo$633bo3b2o332bo3b2o$636bo4bo332bo4bo$
640bo318b2o17bo$640bo3b2o332bo3b2o$643bo4bo311bo20bo4bo$647bo337bo$
647bo3b2o332bo3b2o$650bo4bo332bo4bo$654bo337bo$654bo3b2o332bo3b2o$657b
o4bo332bo4bo$284b2o375bo337bo$283bo377bo3b2o332bo3b2o$664bo4bo332bo4bo
$668bo337bo$668bo3b2o332bo3b2o$671bo4bo286bobo43bo4bo$675bo289bo47bo$
675bo3b2o332bo3b2o$678bo4bo332bo4bo$682bo337bo$682bo3b2o332bo3b2o$685b
o4bo332bo4bo$689bo337bo$316bo372bo3b2o332bo3b2o$315bo376bo4bo332bo4bo$
315bo380bo337bo$696bo3b2o332bo3b2o$699bo4bo332bo4bo$703bo264b2o71bo$
703bo3b2o332bo3b2o$706bo4bo257bo74bo4bo$710bo337bo$710bo3b2o332bo3b2o$
713bo4bo332bo4bo$717bo337bo$717bo3b2o332bo3b2o$720bo4bo332bo4bo$347b2o
375bo337bo$346bo377bo3b2o332bo3b2o$727bo4bo332bo4bo$731bo337bo$731bo3b
2o332bo3b2o$734bo4bo232bobo97bo4bo$738bo235bo101bo$738bo3b2o332bo3b2o$
741bo4bo332bo4bo$745bo337bo$745bo3b2o332bo3b2o$748bo4bo332bo4bo$752bo
337bo$379bo372bo3b2o332bo3b2o$378bo376bo4bo332bo4bo$378bo380bo337bo$
759bo3b2o332bo3b2o$762bo4bo332bo3b2o$766bo210b2o124bobo$766bo3b2o327bo
2bobo$769bo4bo203bo$773bo321bo3b2o$773bo3b2o313bo2bobo$776bo4bo$780bo
307bo3b2o$780bo3b2o299bo2bobo$783bo4bo$410b2o375bo293bo3b2o$409bo377bo
3b2o285bo2bobo$790bo4bo$794bo279bo3b2o$794bo3b2o271bo2bobo$797bo4bo
178bobo$801bo181bo83bo3b2o$801bo3b2o257bo2bobo$804bo4bo$808bo251bo3b2o
$808bo3b2o243bo2bobo$811bo4bo$815bo237bo3b2o$442bo372bo3b2o229bo2bobo$
441bo376bo4bo$441bo380bo223bo3b2o$822bo3b2o215bo2bobo$825bo4bo$829bo
156b2o51bo3b2o$829bo3b2o201bo2bobo$832bo4bo149bo$836bo195bo3b2o$836bo
3b2o187bo2bobo$839bo4bo$843bo181bo3b2o$843bo3b2o173bo2bobo$846bo4bo$
473b2o375bo167bo3b2o$472bo377bo3b2o159bo2bobo$853bo4bo$857bo153bo3b2o$
857bo150bo2bobo$859bobobo126bobo$862bo129bo11bo3b2o$855bo3b2o140bo2bob
o$852bo2bobo$997bo3b2o$848bo3b2o138bo4bobo$845bo2bobo145bo17bo17bo17bo
17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo5bo11b
o5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo$992b2o20bo
17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo
17bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo$
505bo335bo3b2o147bo514bo$504bo333bo2bobo658bo2bo2bo$504bo998b2o3bo3b2o
$834bo3b2o663b2o6bo4bo$831bo2bobo515bo162bo$1351bo163bo3b2o$827bo3b2o
485bo32bo166bo4bo$824bo2bobo488bobo201bo$1522bo3b2o$820bo3b2o539bo159b
o4bo$817bo2bobo138bo224b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b
2o16bo15bo5bo11bo5bo11bo5bo11bo92bo$1186b2o16b2o16b2o16b2o16b2o16b2o
16b2o16b2o16b2o16b2o17bo14bo5bo11bo5bo11bo5bo11bo92bo3b2o$813bo3b2o
142b2o225bo17bo17bo17bo17bo17bo17bo71bo163bo4bo$810bo2bobo557bo64bo2bo
94bo$536b2o834bo66b2o5b2o88bo3b2o$535bo270bo3b2o560bo3b2o54bo6b2o4bo4b
o88bo4bo$803bo2bobo382b2o182bo4bo68bo93bo$1190bo188bo54bo14bo3b2o88bo
3b2o$799bo3b2o574bo3b2o67bo4bo88bo4bo$796bo2bobo580bo4bo68bo93bo$1386b
o69bo3b2o88bo3b2o$792bo3b2o379bo208bo3b2o67bo4bo88bo4bo$789bo2bobo380b
2o212bo4bo68bo93bo$1393bo69bo3b2o88bo3b2o$785bo3b2o138bo463bo3b2o67bo
4bo88bo4bo$782bo2bobo141bobo464bo4bo68bo93bo$1400bo69bo3b2o88bo3b2o$
568bo209bo3b2o616bo3b2o67bo4bo88bo4bo$567bo207bo2bobo622bo4bo68bo93bo$
567bo655bo183bo69bo3b2o88bo3b2o$771bo3b2o445bo184bo72bo4bo88bo4bo$768b
o2bobo448bo186bobobo70bo93bo$1412bo71bo93bo$764bo3b2o635bo3b2o75bobobo
89bobobo$761bo2bobo405bo229bo2bobo81bo93bo$1172bo309bo3b2o88bo3b2o$
757bo3b2o408bo226bo3b2o75bo2bobo88bo2bobo$754bo2bobo138bo496bo2bobo$
1475bo3b2o88bo3b2o$750bo3b2o142b2o491bo3b2o75bo2bobo88bo2bobo$747bo2bo
bo635bo2bobo$599b2o867bo3b2o88bo3b2o$598bo144bo3b2o635bo3b2o75bo2bobo
88bo2bobo$740bo2bobo508b2o125bo2bobo$1253bo207bo3b2o88bo3b2o$736bo3b2o
635bo3b2o75bo2bobo88bo2bobo$733bo2bobo635bo2bobo$1454bo3b2o88bo3b2o$
729bo3b2o433bo201bo3b2o75bo2bobo88bo2bobo$726bo2bobo434b2o199bo2bobo$
1447bo3b2o88bo3b2o$722bo3b2o138bo496bo3b2o75bo2bobo88bo2bobo$719bo2bob
o141bobo491bo2bobo$712b2o726bo3b2o88bo3b2o$631bo83bo3b2o635bo3b2o75bo
2bobo88bo2bobo$630bo84bobo635bo2bobo$630bo81bobo571bo146bo3b2o88bo3b2o
$1285bo63bo3b2o67b2o6bo2bobo88bo2bobo$727b2o16b2o16b2o16b2o16b2o16b2o
16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o
16b2o16b2o16b2o16b2o16b2o124bo60bo2bobo70b2obo$727b2o16b2o16b2o16b2o
16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o
16b2o16b2o16b2o16b2o16b2o16b2o16b2o263bobo3b2o88bo3b2o$1342bo3b2o77b2o
bo88bo2bobo$698bo26b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b
2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b
2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o3bobo8bo5bo11bo5bo
11bo5bo11bo5bo$725b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b
2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b
2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o16b2o14bo5bo11bo5bo11bo
5bo11bo5bo99bo3b2o$694bo3b2o639bo170bo2bobo$694bobo138bo$1506bo3b2o$
835b2o666bo2bobo$1494b2o$662b2o830b2o3bo3b2o$661bo831bo2bo2bobo$1317b
2o$825bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo
17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo4bo12bo5bo11bo5bo11bo
5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo$825bo17bo17bo17bo17b
o17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo
17bo17bo17bo17bo17bo17bo17bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo
5bo11bo5bo11bo5bo11bo$684bo17bo17bo17bo17bo17bo17bo17bo$684bo17bo17bo
17bo17bo17bo17bo17bo!

[Banananananan]

Can someone corderise this puffer from one of my rules with as minimal engines as possible?

Code: Select all

x = 31, y = 25, rule = B2ce4ae5c/S13ak
15bo$14bobo3$14bobo$15bo3$10bo9bo$8bobo9bobo$7bo2bo9bo2bo$8bobo9bobo$
10bo9bo4$4b2o19b2o$3bo23bo$2o27b2o$2o27b2o2$obo25bobo$obo25bobo$3bo23b
o$4b2o19b2o!

[pifricted]

Can someone corderise this puffer from one of my rules with as minimal engines as possible?

Code: Select all

x = 31, y = 25, rule = B2ce4ae5c/S13ak
15bo$14bobo3$14bobo$15bo3$10bo9bo$8bobo9bobo$7bo2bo9bo2bo$8bobo9bobo$
10bo9bo4$4b2o19b2o$3bo23bo$2o27b2o$2o27b2o2$obo25bobo$obo25bobo$3bo23b
o$4b2o19b2o!

Code: Select all

x = 52, y = 62, rule = B2ce4ae5c/S13ak
15bo20bo$14bobo18bobo3$14bobo18bobo$15bo20bo3$10bo9bo10bo9bo$8bobo9bo
bo6bobo9bobo$7bo2bo9bo2bo4bo2bo9bo2bo$8bobo9bobo6bobo9bobo$10bo30bo2$
20bobo6bobo$20bo2bo4bo2bo$4b2o11bo2bobo6bobo2bo11b2o$3bo16bo10bo16bo$
2o48b2o$2o48b2o$15b2o18b2o$obo12b2o18b2o12bobo$obo46bobo$3bo44bo$4b2o
40b2o6$15b2o18b2o$15b2o18b2o8$10bo30bo$8bobo4b2o18b2o4bobo$15b2o18b2o
9$15b2o18b2o$15b2o18b2o4$16bo18bo$14bobo18bobo4$15b2o18b2o$15b2o18b2o
!

[Banananananan]

Can someone corderise this puffer from one of my rules with as minimal engines as possible?

Code: Select all

x = 31, y = 25, rule = B2ce4ae5c/S13ak
15bo$14bobo3$14bobo$15bo3$10bo9bo$8bobo9bobo$7bo2bo9bo2bo$8bobo9bobo$
10bo9bo4$4b2o19b2o$3bo23bo$2o27b2o$2o27b2o2$obo25bobo$obo25bobo$3bo23b
o$4b2o19b2o!

Code: Select all

x = 52, y = 62, rule = B2ce4ae5c/S13ak
15bo20bo$14bobo18bobo3$14bobo18bobo$15bo20bo3$10bo9bo10bo9bo$8bobo9bo
bo6bobo9bobo$7bo2bo9bo2bo4bo2bo9bo2bo$8bobo9bobo6bobo9bobo$10bo30bo2$
20bobo6bobo$20bo2bo4bo2bo$4b2o11bo2bobo6bobo2bo11b2o$3bo16bo10bo16bo$
2o48b2o$2o48b2o$15b2o18b2o$obo12b2o18b2o12bobo$obo46bobo$3bo44bo$4b2o
40b2o6$15b2o18b2o$15b2o18b2o8$10bo30bo$8bobo4b2o18b2o4bobo$15b2o18b2o
9$15b2o18b2o$15b2o18b2o4$16bo18bo$14bobo18bobo4$15b2o18b2o$15b2o18b2o
!

This is a separate moving object:

Code: Select all

x = 24, y = 62, rule = B2ce4ae5c/S13ak
8bo$7bobo3$7bobo$8bo3$3bo9bo$bobo9bobo$o2bo9bo2bo$bobo9bobo$13bo2$bob
o$o2bo$bobo2bo11b2o$3bo16bo$22b2o$22b2o$7b2o$7b2o12bobo$21bobo$20bo$18b
2o6$7b2o$7b2o8$13bo$7b2o4bobo$7b2o9$7b2o$7b2o4$7bo$7bobo4$7b2o$7b2o!

[ThrashBin]

Is this a valid corderization?

Code: Select all

x = 247, y = 100, rule = B2ik3-jr/S2-i3-acy4i5i
243bo$242b3o$242bo$243b3o$245b2o$243b3o$242b3o6$53b3o40b2o79b4o62b2o$
53bobo40b2o79b2o2bo59b2o$55bo13b3o21bo2b2o80bo2bo47b3o7bob2o$55bo13bo
bo12b3o4b2o82bo3b3o47bobo9bo$56bo12bo14bobo3b2o82b3o55bo3bo$48b3o21b2o
12bo4bo79b4obo49b2o3bobobo$47b2obo32b3ob3o2b3o74b3o2bo51bo2bo2b2o$48b
obo2b2o17bobo11bo2bo3bo69b3o3bo2bobo51b2o3b3o2bo$49b2o2b3o13bo2bo12b2o
b2o72bo2bo2bo59b2obo2bo$53b2o16bobobo10bo3b3o69bo4bo2b3o57b2o2bo$68bo
2bo4bo7b2o4bobo44b3o22b3o2b3obo62bo$69bo6bob2o3b2o7bo44bobo27bobo$75b
o2b3o2b2o4b3ob3o71b2o$72bo2bo4b3o7bobo2bo42b3o25b2obo$71bob3o2bob3o9b
o2bo38b3o2bo27bobo$71b3o3b3o10b2o46bo28b3o$69b2o2bo17bo2bo43bo6bobo$69b
o2bo17b2o2bo43bo6b3o$70b3o17b2obo44bo$71bo18b2o2bo2$81bo12bo$79bob3o9b
o$80b3o64b3o$79bo8bo58bobo$78bo67b2o3b4o$87b2o58bo2bobo2bo$86bo2bo57b
ob2o2b3o$87b2o2bo57bo3b2o$90bo58bo3bo$76b2o10bo61bo2bo$75bo2bo9b2o60b
3o2$72b3ob2o2$75bo15$99b2o$97bob2o$6b3o40b2o45b2obo$6bobo40b2o46b3o3b
o$8bo13b3o21bo2b2o48b2o2bo$8bo13bobo12b3o4b2o54bo2bo$9bo12bo14bobo3b2o
$b3o21b2o12bo4bo60b3o$2obo32b3ob3o2b3o$bobo2b2o17bobo11bo2bo3bo$2b2o2b
3o13bo2bo12b2ob2o62b2o2b2o$6b2o16bobobo10bo3b3o60b5o$21bo2bo4bo7b2o4b
obo61bo$22bo6bob2o3b2o7bo61b3o$28bo2b3o2b2o4b3ob3o59bo$25bo2bo4b3o7bo
bo2bo$24bob3o2bob3o8b2ob2o$24b3o3b3o12bo$22b2o2bo$22bo2bo$23b3o$24bo2$
34bo$32bob3o$33b3o$32bo$31bo5$29b2o$28bo2bo2$25b3ob2o2$28bo!

Also, is this ship speed new?

[silversmith]

Is this a valid corderization?

Yes, it is.

Also, is this ship speed new?

No, there are previous known spaceships of that speed, such as:

Code: Select all

#C (-63,13)c/152
#C Population: 28
x = 14, y = 8, rule = B2kn3aeijn4ijy5qry6ci8/S23-aen4eikry6acn7e8
5bobo6b$5b4o5b$5bo2bo5b$9b2o3b$3b2o6b3o$o4bo4bo2bo$3b2o5bo2bo$2b2o6b3o!

Edit:

Can someone corderise this puffer from one of my rules with as minimal engines as possible?

Code: Select all

x = 63, y = 135, rule = B2ce4ae5c/S13ak
15bo$14bobo2$14bobo29bobo$46bobo$47bo$12bob3obo$11bo7bo$12bob3obo25b2o
3b2o$46bobo$44b2o3b2o$12bob3obo2$13b5o26b2o3b2o$46bobo$45bo3bo$43bo7bo
$ob2obob2o13b2obob2obo$33bo2bo7bo5bo7bo2bo$39b2o13b2o$o29bo2bo2bo21bo
2bo$o29bo$32bo29bo$32bo29bo3$29bobo8$8bo$6bobo23b2o$32b2o20bo$33bo21b
2o$31b2o3$28b2o$28b2o$29bo$27b2o3$24b2o$24b2o$25bo$14bo8b2o$12bobo$48b
o$20b2o27b2o$20b2o$21bo$19b2o8$15b2o4$42bo$43b2o5$15b2o10$15b2o19bo$
37b2o9$15b2o6$30bo$31b2o3$15b2o10$15b2o2$24bo$25b2o7$15b2o8$18bo$19b2o
$15b2o!

[b-engine]

C/24 siderake (also a back rake if you remove the back domino):

Code: Select all

x = 16, y = 4, rule = B3aeiqy4aei/S1e2-ak3i
15bo$4bo10bo$2o2bo$4bo!