B3/S234z (Zlife)

[Haycat2009]

both the eater 1 and eater 2 catalysts work in Zlife, which means conduits can be made.

Code: Select all

x = 11, y = 31, rule = B3/S234z
2o$b2o$2o$o3b2o$4bobo$6bo$6b2o15$2o$b2o$2o$o3b2obo$4b2ob3o$10bo$4b2ob
3o$5bobo$5bobo$6bo!

Considering that such rules usually have working catalysts, it is not very surprising. But nice find nonetheless!

[b-engine]

both the eater 1 and eater 2 catalysts work in Zlife, which means conduits can be made.

Code: Select all

x = 11, y = 31, rule = B3/S234z
2o$b2o$2o$o3b2o$4bobo$6bo$6b2o15$2o$b2o$2o$o3b2obo$4b2ob3o$10bo$4b2ob
3o$5bobo$5bobo$6bo!

Eater 3 & 5 also works, which also help making conduits:

Code: Select all

x = 36, y = 23, rule = B3/S234z
bo27bo$2bo25bo$3o25b3o2$33b2o$29bo3b2o$6b2o20bobo$6b2o19bobo$9b2o16bo
$8bo2bo2b2o10b2o$8bobo4bo2bo$9bo5bobobo$12b2obo2bo10bo$12bo2bo12bo$9b
o4bo13b3o$9b5o2$11bo17bo3b2o$10bobo15bobo3bo$11bo15bobo3bo$27bo4bo$26b
2o5b3o$35bo!

However the drifty eater 3 doesn't works:

Code: Select all

x = 11, y = 9, rule = B3/S234z
7b2o$2b2o2bobo$2bo3bo$3b3ob4o$5bobo2bo$b3obobo$o2bob2o$2o6b2o$8b2o!

[confocaloid]

both the eater 1 and eater 2 catalysts work in Zlife, which means conduits can be made.

Eater 3 & 5 also works, which also help making conduits:

By itself, that does not prove that conduits can be made. (There could be catalysts but no ways to make connectable conduits out of them).

However, here is an orthogonal 22c/128 track for an unnamed active object (there are phases where it is an R+beehive or B+beehive):

Code: Select all

x = 95, y = 19, rule = B3/S234zHistory
16.2A5.2A13.2A5.2A13.2A5.2A13.2A5.2A$16.2A5.2A13.2A5.2A13.2A5.2A13.2A
5.2A5$C22.3D19.3D19.3D19.3D$2C14.D6.D.D2.D9.D6.D.D2.D9.D6.D.D2.D9.D6.
D.D2.D$.2C9.D.2D.D5.D.2D.D5.D.2D.D5.D.2D.D5.D.2D.D5.D.2D.D5.D.2D.D5.D
.2D.D$2C10.D.D2.D9.D6.D.D2.D9.D6.D.D2.D9.D6.D.D2.D9.D$12.3D19.3D19.3D
19.3D5$5.2A8.2A10.2A5.2A13.2A5.2A13.2A5.2A$5.2A8.A11.2A5.2A13.2A5.2A
13.2A5.2A$16.3A$18.A!

No known ways to turn the track yet, though. Not sure whether one can be found without transparent objects.

[confocaloid]

Two related alien p810 oscillators

Code: Select all

x = 122, y = 149, rule = B3/S234z
37bo52bo$36bobo50bobo$36bob3o48bob3o$33b2obo4bo44b2obo4bo$33bobobobobo
44bobobobobo$35bobob2o4b2o41bobob2o4b2o$27b2o5bobo8bo34b2o5bobo8bo$27b
2o6bo7bobo34b2o6bo7bobo$43b2o51b2o3$32b2o51b2o$31bo2bo49bo2bo$32b2o51b
2o2$99bo$97bobo$98b2o2$40b2o51b2o$27b2o10bobo21bo16b2o10bobo$23b2obobo
10b2o20b3o12b2obobo10b2o$5bo17bob2obobo29bo15bob2obobo$5b3o21b2o3b2o3b
4o17b2o20b2o3b2o3b4o3b2o$8bo25b2o4bo2bo43b2o4bo2bo3bo$7b2o15b2o12bo3b
2o47bo3b2o2bo$23bobo12b2o51b2o6b2o$3b2o14b2o2bo77bo12b2o$2bo2bo13bobob
2o74b3o12b2o$2bob2o14b2obo2bo71bo$b2o22b2o23b2o46b2o$o3b2o43bobo57bo$b
3o2bo42bo58bobo$4b2obo15b2o23b2o58bobo6b2o$3bo2bo5bo10b2o72b2o10bo5bo
2bo$3b2o6bobo58b2o23b2o15bob2o$11bobo58bo42bo2b3o$12bo57bobo43b2o3bo$
22b2o46b2o23b2o22b2o$23bo71bo2bob2o14b2obo$6b2o12b3o36b2o36b2obobo13bo
2bo$6b2o12bo38b2o37bo2b2o14b2o$21b2o6b2o51b2o12bobo$22bo2b2o3bo47b2o3b
o12b2o15b2o$21bo3bo2bo4b2o43bo2bo4b2o25bo$21b2o3b4o3b2o3b2o20b2o17b4o
3b2o3b2o21b3o$38bobob2obo15bo29bobob2obo17bo$28b2o10bobob2o12b3o20b2o
10bobob2o$27bobo10b2o16bo21bobo10b2o$27b2o51b2o6$35b2o51b2o$34bo2bo49b
o2bo$35b2o51b2o3$24b2o51b2o$23bobo7bo6b2o34bobo7bo6b2o$23bo8bobo5b2o
34bo8bobo5b2o$22b2o4b2obobo41b2o4b2obobo$27bobobobobo44bobobobobo$27bo
4bob2o44bo4bob2o$28b3obo48b3obo$30bobo50bobo$31bo52bo12$37bo52bo$36bob
o50bobo$36bob3o48bob3o$33b2obo4bo44b2obo4bo$33bobobobobo44bobobobobo$
35bobob2o4b2o41bobob2o4b2o$27b2o5bobo8bo34b2o5bobo8bo$27b2o6bo7bobo34b
2o6bo7bobo$43b2o51b2o3$32b2o51b2o$31bo2bo49bo2bo$32b2o51b2o6$40b2o51b
2o$27b2o10bobo21bo16b2o10bobo$23b2obobo10b2o20b3o12b2obobo10b2o$5bo9b
3o5bob2obobo29bo15bob2obobo$5b3o9bo11b2o3b2o3b4o17b2o20b2o3b2o3b4o3b2o
$8bo7bo17b2o4bo2bo43b2o4bo2bo3bo$7b2o15b2o12bo3b2o47bo3b2o2bo$23bobo
12b2o51b2o6b2o$3b2o14b2o2bo77bo8bo3b2o$2bo2bo13bobob2o74b3o9b2ob2o$2bo
b2o14b2obo2bo71bo11b2o$b2o22b2o23b2o46b2o10bo$o3b2o43bobo57bo$b3o2bo
42bo58bobo$4b2obo15b2o23b2o58bobo6b2o$3bo2bo5bo10b2o72b2o10bo5bo2bo$3b
2o6bobo58b2o23b2o15bob2o$11bobo58bo42bo2b3o$12bo57bobo43b2o3bo$22b2o
46b2o23b2o22b2o$23bo71bo2bob2o14b2obo$6b2o12b3o36b2o36b2obobo13bo2bo$
6b2o12bo38b2o37bo2b2o14b2o$21b2o6b2o51b2o12bobo$22bo2b2o3bo47b2o3bo12b
2o15b2o$21bo3bo2bo4b2o43bo2bo4b2o25bo$21b2o3b4o3b2o3b2o20b2o17b4o3b2o
3b2o21b3o$38bobob2obo15bo29bobob2obo17bo$28b2o10bobob2o12b3o20b2o10bob
ob2o$27bobo10b2o16bo21bobo10b2o$27b2o51b2o5$88b2o$35b2o50bo2bo$34bo2bo
49bobo$35b2o50bobo$88bo2$24b2o51b2o$23bobo7bo6b2o34bobo7bo6b2o$23bo8bo
bo5b2o34bo8bobo5b2o$22b2o4b2obobo41b2o4b2obobo$27bobobobobo44bobobobob
o$27bo4bob2o44bo4bob2o$28b3obo48b3obo$30bobo50bobo$31bo52bo!
#C [[ THEME LifeHistory ]]

Two otherwise unrelated cursed catalyses, where the yellow eater 1 interacts twice

Code: Select all

x = 50, y = 19, rule = B3/S234zHistory
4.2A5.2A$2.2B2AB2.2B2AB$2.4B3.4B$5B3.6B$6B.8B26.A$16B25.3A$11BCDC4B
26.A$4BD6BCBC2BD3A23.2A$DB2DBD4BADB2DBC2BA$DBD2BD9BC3BA26.2A$3D11BA3B
A2.2E16.2E4.A2.A$15BA5.E.E16.E3.3A.2A$5B.7B10.E16.E.E2.2A.2A$3B8.2B
10.2E16.2E3.2A.A$2B45.2A$2AB$2A$17.2A$17.2A!

The boat-bit interaction fails, but there are still rock catalyses which work differently due to the presence of the S4z condition

Code: Select all

x = 124, y = 47, rule = B3/S234z
44b2o$34b2o9bo7b2o$14b2o18bo10b2o6bo$15bo17b2o16bobo$15b2o34b2o4$bo14b
o14bo14bo$3o12b3o12b3o12b3o$2bo14bo14bo14bo21$119b2o$104b2o14bo$79b2o
23bo15b2o$64b2o14bo22b2o$44b2o18bo15b2o$34b2o9bo17b2o46b2o$14b2o18bo
10b2o64bo$15bo17b2o74bobo$15b2o50b2o40b2o$67b2o26bo$90b2ob3o$90b2obo2$
2bo14bo14bo14bo14bo19bo19bo19bo$b3o12b3o12b3o12b3o12b3o17b3o17b3o17b3o
$2obo11b2obo11b2obo11b2obo11b2obo16b2obo16b2obo16b2obo!
#C [[ THEME LifeHistory ]]

Edit: the eater 1 interacts three times

Code: Select all

x = 23, y = 17, rule = B3/S234zHistory
5.2A$3.2B2AB$3.4B$.5B15.2A$7B5.3B6.A$8B2.6B2.BA.A$17B.B2A$5BC13B$BCB
2CBC12B$BCBC2BC12B$B3C15B$18B$6B.3B.3B$4B8.2B$3B$B2AB$.2A!

Edit 4:

Code: Select all

x = 39, y = 93, rule = B3/S234zHistory
2A13.2A5.2A$2AB10.2B2AB2.2B2AB$2B11.4B3.4B$3B8.5B3.6B$5B.11B.8B$27B7.
A$3C28B.3A$CBC2BC9BD16BA$CB2CBC5BDB2DBD14B$4BC6BDBD2BD14B7.A$11B3D16B
6.3A$31B4.A$6B.9B.14B4.2A$5B3.6B2.16B2.3B$2.4B3.4B3.19B$2.2B2AB2.2B2A
B2.20B$4.2A5.2A2.20B$15.21B.B$16.21B2A$16.21B2A$18.B.18B$20.18B$20.
14B.B$22.B2.9B$21.3B3.4B$20.B2AB4.B$21.2A4$2A13.2A5.2A$2AB10.2B2AB2.
2B2AB$2B11.4B3.4B$3B8.5B3.6B$5B.11B.8B$27B7.A$3C28B.3A$CBC2BC9BD16BA$
CB2CBC5BDB2DBD14B$4BC6BDBD2BD14B$11B3D16B$30B$6B.9B.13B3.B$5B3.6B2.
20B$2.4B3.4B3.21B$2.2B2AB2.2B2AB2.20B$4.2A5.2A2.21B$15.21B.B$16.21B2A
$16.21B2A$18.B.18B$20.18B$21.3B2.7B2.B$22.B3.7B$21.A.A3.5B$21.2A.A2.
4B$24.A$24.2A3$2A13.2A5.2A$2AB10.2B2AB2.2B2AB$2B11.4B3.4B$3B8.5B3.6B$
5B.11B.8B$27B7.A$3C28B.3A$CBC2BC9BD16BA$CB2CBC5BDB2DBD14B$4BC6BDBD2BD
14B$11B3D16B$30B$6B.9B.15B.B$5B3.6B2.20B$2.4B3.4B3.21B$2.2B2AB2.2B2AB
2.20B$4.2A5.2A2.21B$15.21B.B$16.21B2A$16.21B2A$18.20B$19.19B$18.18B$
17.18B$17.18B$18.17B2A$18.17BA.A$17.15B5.A$17.14B6.2A$18.12B$19.9B$
20.8B$23.B2.B!

[C28]

the z-hexomino evolves into a xs14_6abqac

Code: Select all

x = 3, y = 4, rule = B3/S234z
2o$bo$bo$b2o!

[b-engine]

U-turner evolves in a completely different way, while lasting 37 ticks longer than in Life:

Code: Select all

x = 4, y = 4, rule = B3/S234z
b3o$b3o$obo$2o!

While B-turner lasts 2883 ticks, producing a barge:

Code: Select all

x = 4, y = 4, rule = B3/S234z
b3o$o2bo$2bo$2bo!

But R-turner doesn't last that long (stabilize after 12 ticks):

Code: Select all

x = 5, y = 4, rule = B3/S234z
2b2o$4bo$o2bo$3o!

Butterfly is now classified as methuselah:

Code: Select all

x = 4, y = 4, rule = B3/S234z
3bo$2b2o$bobo$3o!

[b-engine]

Eater 3 variant that's slightly smaller than drifty variant (which don't work) in both population and bounding box:

Code: Select all

x = 16, y = 16, rule = B3/S234z
14bo$13bo$13b3o3$9b2o$9b2o$6b2o$b2o2bo2bo$bo4bobo$2o5bo$bob2o$bo2bo$2b
o4bo$3b5o$5bo!

[C28]

8c/16o not related to the other one

Code: Select all

x = 8, y = 25, rule = B3/S234z
4b2o$4ob2o$6o$b4o4$5b2o$5bobo$7bo$5b3o4$5b3o$7bo$5bobo$5b2o4$b4o$6o$4o
b2o$4b2o!

[confocaloid]

A catalysis

Code: Select all

x = 12, y = 12, rule = B3/S234z
bo$4bo$4bo$4bo$3o6bo$9b3o$11bo2$3bobo$3b2obo$6bo$6b2o!

A reaction doubling the number of blocks; B -> tub; double interaction (B + block); convert a block to a bi-block; B -> glider

Code: Select all

x = 68, y = 65, rule = B3/S234z
o$2o$b2o$2o4$6b2o10b2o10b2o10b2o10b2o10b2o$6b2o10b2o10b2o10b2o10b2o10b
2o9$7b2o$7b2o2$o$2o$b2o$2o7$50bo$50b2o$51b2o$50b2o7$o$2o$b2o$2o9b2o$
11b2o6$50bo$50b2o$51b2o13b2o$50b2o14b2o7$o$2o$b2o$2o11b2o$13b2o!

I don't know what can be done with this. It might be useless, or it might lead to a splitter or something

Code: Select all

x = 41, y = 20, rule = B3/S234zHistory
10.2A$10.A$A6.2A.A$3A4.A.A$3.A$2.2A$14.2A$14.2A4$30.2A$30.2A7.2A$39.A
$37.A.A$37.2A2$29.3C$29.C.C$29.C.C!

[confocaloid]

Orthogonal c/7 partials:

Code: Select all

#C ./qfind -r B3/S234z -p 7 -y 1 -w 7 -s asymmetric
#C ./qfind -r B3/S234z -p 7 -y 1 -w 8 -s asymmetric
#C ./qfind -r B3/S234z -p 7 -y 1 -w 7 -s odd
#C ./qfind -r B3/S234z -p 7 -y 1 -w 7 -s even
#C ./qfind -r B3/S234z -p 7 -y 1 -w 8 -s odd
#C ./qfind -r B3/S234z -p 7 -y 1 -w 8 -s even
#C ./qfind -r B3/S234z -p 7 -y 1 -w 9 -s asymmetric
[...]

Code: Select all

#C ./qfind -r B3/S234z -p 7 -y 1 -w 9 -s odd
#C 0 spaceships found.
#C Maximum depth reached: 809
#C Longest partial result:
x = 17, y = 115, rule = B3/S234z
3bo9bo$3b2o3bo3b2o$4b2o5b2o$5bo5bo$5bo5bo$6b5o$6bo3bo$3b3o5b3o$
3b3o5b3o$3b2ob5ob2o$4b9o$5bo5bo$4bo2b3o2bo$4bo7bo$6bo3bo$3bo9bo$
2b2o9b2o$3bo9bo$2b2o9b2o4$2b5o3b5o$4b3o3b3o$4bo7bo$6bo3bo$5bo5bo
$5bobobobo$5bo5bo2$2bo11bo$bo2bo7bo2bo$2bo11bo$4bo7bo$4b3o3b3o$2b
2o2bo3bo2b2o$2bo11bo$bobo9bobo2$2b2o9b2o2$3bo9bo$4bob2ob2obo$3bo
3bobo3bo$4bobo3bobo$5bo5bo2$5b2o3b2o$4bo2bobo2bo$7bobo$7bobo$6b2o
b2o$7bobo$5b2obob2o$6bobobo$5b3ob3o$5bo5bo2$3b2o7b2o$3b3obobob3o
$2b2o2b5o2b2o2$6bo3bo$4b3o3b3o$3bo9bo$4bo2bobo2bo$4b2obobob2o$4b
o7bo$7bobo$4bo3bo3bo$6bo3bo$5bo5bo$3b2o7b2o$5bo5bo$3bo2bo3bo2bo$
3b2obo3bob2o$4bob2ob2obo$3b2o2bobo2b2o$4b4ob4o$2b4o5b4o$2b2o9b2o
$6bo3bo$5b2o3b2o2$2bobob5obobo$bo2bobo3bobo2bo$o6bobo6bo$b2ob3o3b
3ob2o$5b2o3b2o$7b3o$7b3o2$6b2ob2o$7bobo$4b2o5b2o$3bo9bo$2bo3b2ob
2o3bo$3b3o5b3o3$5bobobobo$2b4o5b4o$5bobobobo$2b2o9b2o2$5b3ob3o$7b
obo$7bobo3$5b7o$5b7o$4bo7bo$3bo2bo3bo2bo$3bo9bo2!

Code: Select all

#C ./qfind -r B3/S234z -p 7 -y 1 -w 9 -s even
#C 0 spaceships found.
#C Maximum depth reached: 631
#C Longest partial result:
x = 18, y = 90, rule = B3/S234z
3bo10bo$2bobo8bobo$2bo2bo6bo2bo$3b2o8b2o2$2bo12bo$3bo10bo$2b2o10b
2o$2bo4bo2bo4bo$6b2o2b2o$3bob3o2b3obo$2bob2o6b2obo$2bob2o6b2obo$
4b2o6b2o2$3bobo6bobo$3bobo6bobo$2bo2bo6bo2bo$2bo12bo$5bo6bo$2bo3b
o4bo3bo$b2o5b2o5b2o$8b2o$3bo4b2o4bo$4b3o4b3o3$3bo2bo4bo2bo$2b2ob
obo2bobob2o$2bo2bo6bo2bo$2bo12bo$3b3o6b3o$4bo3b2o3bo2$3b12o$3bo4b
2o4bo$6bob2obo$4b3o4b3o3$3b3o6b3o$3bo2bo4bo2bo$2bo12bo$2b2o10b2o
$2b2ob2o4b2ob2o$2bobo8bobo$2bo12bo$3bob2o4b2obo$4b3o4b3o$5bo6bo$
b2obo8bob2o$3o12b3o$2bo12bo$3b2o8b2o$3b2o8b2o$3bo2bo4bo2bo$4bobo
4bobo$b2o4bo2bo4b2o$2b2o3bo2bo3b2o$obo2b2o4b2o2bobo$2bob2o6b2obo
$2bob2o6b2obo$4bo8bo$b3obobo2bobob3o$3bo3bo2bo3bo$b2obo8bob2o$3b
2o8b2o$bobo10bobo$4bob6obo$3b2o8b2o$4b2ob4ob2o$5bo6bo$2b2obo6bob
2o$2bo12bo$7bo2bo$3bobo6bobo$b6o4b6o$bo2bo8bo2bo$bo2b2o6b2o2bo$6b
o4bo$3bo2bo4bo2bo$2bo2b3o2b3o2bo$6bo4bo$4bob6obo$3bo10bo$3o2b3o2b
3o2b3o$3bob3o2b3obo$2b2o10b2o$3obobob2obobob3o$6bo4bo!

[confocaloid]

3G collisions that produce p4 c/2o spaceships:

Code: Select all

x = 213, y = 16, rule = B3/S234z
129bobo21bobo25bo29bo$129b2o22b2o25bo29bo$o129bo23bo25b3o27b3o$b2o$2o
2$109bo$24bo28bo25b2o21bo5b2o15bobo22bobo$25bo20bo5b2o25bobo21bo4bobo
15b2o22b2o24bobo28bobo$23b3o4bo16bo4bobo15bo8bo21b3o22bo24bo25b2o28b2o
$3o25b2o15b3o23b2o104bo30bo$2bo26b2o39b2o3bo29b3o$bo21b2o24b3o23b2o30b
o18b3o21b3o$5bo18b2o25bo22bobo29bo19bo23bo26b3o27b3o$4b2o17bo26bo76bo
23bo25bo29bo$4bobo171bo29bo!

Two 3G -> 3G reactions:

Code: Select all

x = 119, y = 21, rule = B3/S234z
22bobo$22b2o$23bo6$107b3o$109bo$108bo2$112b3o$bo110bo$o112bo$3o$116b3o
$116bo$b3o113bo$bo$2bo!

Note that I did not explore all possible 3G collisions (that would need a completely new enumeration of collisions, specific to this CA). Instead, I only scanned already-tabulated collisions from Life (some of which fail to be 3G collisions here). Likewise, there are 3G collisions in B3/S234z which fail to be 3G collisions in B3/S23, like this:

Code: Select all

x = 40, y = 17, rule = B3/S234z
37bobo$37b2o$38bo11$bo$2bo10bo$3o8b2o$12b2o!

[Haycat2009]

Alien p14

Code: Select all

 x = 9, y = 9, rule = B3/S234z
2o$obo$2bo$2bo2bo$2b2ob2o$3bo2bo$6bo$6bobo$7b2o!

[confocaloid]

x66 appeared from a symmetric soup (the b3s234z/D8_1 census, Dannyu NDos, 2024-02-07):

Code: Select all

#C https://catagolue.hatsya.com/object/xq4_0oorxroozdjio404oijd/b3s234z
#C https://catagolue.hatsya.com/attribute/xq4_0oorxroozdjio404oijd/b3s234z/D8_1
#C Soup k_hYuGCVkhWdzG9982060 was found on 2024-02-07 at 02:27:53 UTC and is owned by Dannyu NDos
x = 31, y = 31, rule = B3/S234z
bbobbobboobboobbboobboobbobbobb$
bbbbbobooobbbbbbbbbbbooobobbbbb$
obooboooobobbbbobbbbobooooboobo$
bboboobooboobbobobboobooboobobb$
bbbooobobobbooobooobbobobooobbb$
ooooooooobbobooooobobbooooooooo$
bbobboboobboobbbbboobboobobbobb$
booooooobbbbbbbbbbbbbbbooooooob$
ooooboobbbbbooobooobbbbbooboooo$
oobbobbbbboobbooobboobbbbbobboo$
bboobbbbbobobobbbobobobbbbboobb$
bbboboobboobbbobobbboobboobobbb$
obbbobobobbbbbbbbbbbbbobobobbbo$
obbboobbobobbbobobbbobobboobbbo$
bbbooobboobobobbboboboobbooobbb$
bbobbobbbobbbbbbbbbbbobbbobbobb$
bbbooobboobobobbboboboobbooobbb$
obbboobbobobbbobobbbobobboobbbo$
obbbobobobbbbbbbbbbbbbobobobbbo$
bbboboobboobbbobobbboobboobobbb$
bboobbbbbobobobbbobobobbbbboobb$
oobbobbbbboobbooobboobbbbbobboo$
ooooboobbbbbooobooobbbbbooboooo$
booooooobbbbbbbbbbbbbbbooooooob$
bbobboboobboobbbbboobboobobbobb$
ooooooooobbobooooobobbooooooooo$
bbbooobobobbooobooobbobobooobbb$
bboboobooboobbobobboobooboobobb$
obooboooobobbbbobbbbobooooboobo$
bbbbbobooobbbbbbbbbbbooobobbbbb$
bbobbobboobboobbboobboobbobbobb!

A p18 oscillator (the D8_1 census, Dannyu NDos, 2024-02-07):

Code: Select all

#C https://catagolue.hatsya.com/object/xp18_y1o4tn303nt4ozsoe5d21y312d5eosze6s8cgy5gc8s6ezx1169eqg0gqe9611zy31110111/b3s234z
x = 21, y = 21, rule = B3/S234z
7b3ob3o$8b2ob2o$6b3o3b3o$5bobo5bobo$5bob2o3b2obo$3b2obo7bob2o$2bo2bo9bo2bo$ob
3o11b3obo$3obo11bob3o$2o17b2o2$2o17b2o$3obo11bob3o$ob3o11b3obo$2bo2bo9bo2bo$
3b2obo7bob2o$5bob2o3b2obo$5bobo5bobo$6b3o3b3o$8b2ob2o$7b3ob3o!

[WhiteHawk]

Oscillators from CGoL: b3s234z/ror_stdin_test
Missing periods for oscillators working in both rules: 31, 33, 35, 37, 38, 41, 43, 44, 46, 51, 53, 54, 55, 57, 58, 59, 61, 62.
(There is an alien p58)

Edit: p27, p40, p63

Code: Select all

x = 128, y = 75, rule = B3/S234z
16b2o10b2o$15bobo10bobo$15b3o10b3o2$16b2o10b2o89bo2bo$15b4o8b4o87bob2o
bo$15bo3bo6bo3bo88bo2bo$20bo4bo15bo77bo2bo$17bo2bo4bo2bo10b3o76bob2obo
$20bo4bo12bo73b2o5bo2bo$15bo3bo6bo3bo7b2o70bob2o$15b4o8b4o78bo$16b2o
10b2o6bo75bo$35bobo70b2obo$15b3o10b3o5b2o2b2o66b2o$15bobo10bobo9b2o18b
4o5b4o$16b2o10b2o29b5o5b5o$58bo3bobo3bobo3bo$58bo5bo3bo5bo$34bo5bo18bo
6bo6bo$32b2o5b2o$33b2o4bobo22bo3bo$65b3o3$65b3o$26bo19b2o16bo3bo$26bob
o17bobo$26b2o18bo12bo6bo6bo$58bo5bo3bo5bo$58bo3bobo3bobo3bo$59b5o5b5o$
7b2o5b2o44b4o5b4o$8bo5b2o3bobo31b2o$8bobo8b2o31b2o$9b2o9bo33bo$13b2o
46bo$12bobo45bobo$13bo46b2o$20bo33bo9b2o$21b2o31b2o8bobo$20b2o31bobo3b
2o5bo$2b4o5b4o44b2o5b2o$b5o5b5o$o3bobo3bobo3bo$o5bo3bo5bo$bo6bo6bo12bo
18b2o$26bobo17bobo55bo9bo$6bo3bo16b2o19bo55b3o5b3o$7b3o97bo3bo$106b2o
3b2o6bo3bo$117b2obobob2o$7b3o99bo5b2o3bobo3b2o$6bo3bo22bobo4b2o67bo5b
3o2bobo2b3o$34b2o5b2o65bobo4b3ob2ob2ob3o$bo6bo6bo18bo5bo68bo6bob2o3b2o
bo$o5bo3bo5bo92bo7b2o5b2o$o3bobo3bobo3bo92bo$b5o5b5o29b2o10b2o50bo$2b
4o5b4o18b2o9bobo10bobo48bobo6b2o5b2o$33b2o2b2o5b3o10b3o49bo7b2o5b2o$
37bobo69bo$38bo6b2o10b2o$44b4o8b4o46b2o3b2o$35b2o7bo3bo6bo3bo47bo3bo$
36bo12bo4bo49b3o5b3o$33b3o10bo2bo4bo2bo46bo9bo$33bo15bo4bo$44bo3bo6bo
3bo$44b4o8b4o$45b2o10b2o2$44b3o10b3o$44bobo10bobo$45b2o10b2o!

Octagon 2 on 60p7 is a p35

Code: Select all

x = 22, y = 23, rule = B3/S234z
12bo2bo$12bo2bo$10b2ob2ob2o$12bo2bo$12bo2bo$10b2ob2ob2o$12bo2bo$12bo2b
o2$10b2o$8b6o$7b8o$6bo8bo$5b2o8b2o$3b3ob8ob3o$2bob2o2b6o2b2obo$b2ob2o
4b2o4b2ob2o$2bo2b2o8b2o2bo$o2bobo10bobo2bo$2obobobo6bobobob2o$3bo2b2o
6b2o2bo$2obo14bob2o$obo16bobo!

Additionally, an unconventional mazing placement on 42p22 gives a p44.

Code: Select all

x = 18, y = 28, rule = B3/S234z
10b2o$11bobo$8bo5bo$8b2o3bo2$9bobo$2b2o6bo5b2o$3bo12bo$3bobo8bobo$4b2o
8b2o4$8b2o$8b5o5$5b5o$8b2o4$2b2o8b2o$bobo8bobo$bo12bo$2o12b2o!

Finally, P54 can be solved using by removing every other glider in the p27 glider loop (though the P27 glider loop itself is outdone by the 2p2b hassler), and p55 is solved by fumarole on Achim's p11. This leaves 31, 33, 37, 38, 41, 43, 46, 53, 58 (excluding zlife's oscillator), 59, 61, and 62. Adding S8 does allow for a p46 glider loop from Eightlife based on 40p23, but eliminates the p55 LCM (p40 can be salvaged with Blocker on Fumarole, which works in more rules) and while it eliminates the P27 loop, it only slightly alters the evolution of the P27 2p2b hassler and doesn't change it's period. EDIT: P51, P57, and B3/S234z8 P54 recovered by new P3 bumper.

[EvinZL]

Polyglot p33: P3 "fake domino" on Achim's p11

Code: Select all

x = 32, y = 25, rule = B3/S234z
10b2o$10b2o$5bo10bo$4bobo8bobo$3bobo3bo2bo3bobo$2bobo4bo2bo4bobo$3bo5b
o2bo5bo3$4b3o8b3o$2o18b2o$2o18b2o5b2ob2o$4b3o8b3o10bob2o$24b2o2bo$24b
3obo$3bo5bo2bo5bo4bo2b2o$2bobo4bo2bo4bobo3bo$3bobo3bo2bo3bobo4bo$4bobo
8bobo4bo$5bo10bo9bo$10b2o10b2obo2bo$10b2o12bo3bo$28bo$25bo$26b2o!

38, 51, 57 may be amenable to cheater2-style lcms

[confocaloid]

[...] However, here is an orthogonal 22c/128 track for an unnamed active object (there are phases where it is an R+beehive or B+beehive): [...]

A curious failed catalysis from T = 70 through T = 100:

Code: Select all

x = 25, y = 17, rule = B3/S234z
17bo$15b3o$14bo$14b2o4$o$2o$b2o$2o16bob2o$18b2obo4$5b2o14b2obo$5b2o14b
ob2o!

2 x (R+beehive) ==> 4G:

Code: Select all

x = 174, y = 25, rule = B3/S234z
4b2o5b2o13b2o5b2o13b2o5b2o13b2o5b2o$4b2o5b2o13b2o5b2o13b2o5b2o13b2o5b
2o5$167bo$4bo162b3o$ob2obo100b2o5b2o13b2o5b2o13b2o5b2o11bo$obo2bo100b
2o5b2o13b2o5b2o13b2o5b2o10b2o$3o4$171b3o$3b2o10b2o5b2o13b2o5b2o13b2o5b
2o100bo2bobo$3bo11b2o5b2o13b2o5b2o13b2o5b2o100bob2obo$4b3o162bo$6bo5$
95b2o5b2o13b2o5b2o13b2o5b2o13b2o5b2o$95b2o5b2o13b2o5b2o13b2o5b2o13b2o
5b2o!

[confocaloid]

Can this be made into a clean overunity reaction assisted by stable catalysts? That could enable glider guns of sufficiently high periods.

Code: Select all

#C [[ THEME Catagolue ]]
x = 162, y = 146, rule = B3/S234z
101bo$100bobo$100bob3o$97b2obo4bo$97bobobobobo$99bobob2o4b2o$91b2o5bob
o8bo$91b2o6bo7bobo$107b2o3$96b2o$95bo2bo$96b2o6$104b2o$91b2o10bobo$87b
2obobo10b2o$87bob2obobo$93b2o3b2o3b4o$98b2o4bo2bo$102bo3b2o$102b2o11$
124b2o$125bo$124bo$124b2o$126bo12b2o$124b3o12b2o$123bo$123b2o$134bo$
17bo115bobo$18bo114bobo6b2o$16b3o103b2o10bo5bo2bo$122b2o15bob2o16bobo$
140bo2b3o13b2o$141b2o3bo13bo$120b2o22b2o$120bo2bob2o14b2obo$122b2obobo
13bo2bo$123bo2b2o14b2o$121bobo$121b2o15b2o$138bo$139b3o$141bo26$5bo$5b
3o$8bo$7b2o15b2o$23bobo$3b2o14b2o2bo$2bo2bo13bobob2o$2bob2o14b2obo2bo$
b2o22b2o$o3b2o$b3o2bo$4b2obo15b2o$3bo2bo5bo10b2o$3b2o6bobo$11bobo$12bo
$22b2o$23bo$6b2o12b3o$6b2o12bo$21b2o$22bo$21bo$21b2o10$42b2o$38b2o3bo$
38bo2bo4b2o$39b4o3b2o3b2o$51bobob2obo$41b2o10bobob2o$40bobo10b2o$40b2o
6$48b2o$47bo2bo$48b2o3$37b2o$36bobo7bo6b2o$36bo8bobo5b2o$35b2o4b2obobo
$40bobobobobo$40bo4bob2o$41b3obo$43bobo$44bo!

Unexpected block->blinker->block when attempting to do some glider destruction

Code: Select all

x = 26, y = 50, rule = B3/S234z
3bo$2bobo$2bobo$3bo$8bo$7bobo$7bobo$8bo9$5bo$5bo$5bo18b2o$24b2o3$7b2o$
7b2o5$2o$2o18$22b3o$22bo$23bo!

edit 1: what

Code: Select all

x = 29, y = 50, rule = B3/S234z
3bo$2bobo$2bobo$3bo$8bo$7bobo$7bobo$8bo8$27b2o$5bo21b2o$5bo$5bo4$7b2o$
7b2o5$2o$2o18$22b3o$22bo$23bo!

[WhiteHawk]

I think it is important to note that 55p10 is rephased in this rule due to S4z and becomes 57p9, so it's important to be careful when investigating new periods/oscillators in this rule.

Code: Select all

x = 22, y = 13, rule = B3/S234z
2$3b2o11b2o$b3ob2ob2ob2ob2ob3o$o4bo3bobo3bo4bo$b5obobobobob5o$6b2obob
ob2o$3b2o5bo5b2o$3bo13bo$4bo11bo$3b2o11b2o!

On a related note, are there any reactions which can be completed using this sparker now that it is phased differently?

Also, my personal oscillator notes for this rule say Unix on 88p16 is a p48 in this rule and all true Snark64 rules to B34c8/S234cz5e8, though I can't find said 88p16. Can anybody help me find 88p16 (or at least a p16 which works across rulespace B3/S23 - B34c8/S234cz5e8 that can make an LCM with Unix)?

EDIT: as another case-in-point, 69p48 is actually pseudo-period 112 since the reaction which would normally occur to rephase Burloaferimeter survives due to S4z.

Code: Select all

x = 19, y = 15, rule = B3/S234z
2o15b2o$obo13bobo$2bo13bo$2b2o11b2o$4b2o7b2o$2b2obo7bob2o$2bo6bo6bo$3b
12o$bobo10b2o$b2o3b6o$5bo6bo$5bo2b4o$2b2obo3bo$2bo2bobo$4b2ob2o!

[eRroR_6o6]

alien p10

Code: Select all

x = 15, y = 13, rule = B3/S234z
4b2o$4b2o2$4b4o$3bo4bo$3b3obobob2obo$b2o4bobobob2o$o2b2o2bobo$bobo3bob
2o$2b2obob2o2bo$4bobo3b2o$4bobo$3b2ob2o!

[confocaloid]

An useless MWSS-producing tau collision:

Code: Select all

#C [[ ZOOM 4 THEME Catagolue T 81 PAUSE 1 ]]
x = 70, y = 48, rule = B3/S234z
bo$2bo$3o4$64bo$63bo$63b3o31$4b3o$6bo$5bo4$67b3o$67bo$68bo!

A LWSS-producing tau collision:

Code: Select all

#C [[ ZOOM 2 THEME Catagolue T 81 PAUSE 1 ]]
x = 61, y = 60, rule = B3/S234z
58bo$58bobo$58b2o2$21bo$19bobo$20b2o47$39b2o$39bobo$39bo2$b2o$obo$2bo!

Two pentadecathlon-producing collisions:

Code: Select all

#C [[ THEME Catagolue ]]
x = 155, y = 53, rule = B3/S234z
bo$2bo$3o99bo$103bo$101b3o3$60bo$59bo$59b3o2$149bo$148bo$148b3o26$4b3o
$6bo$5bo99b3o$107bo$106bo3$63b3o$63bo$64bo2$152b3o$152bo$153bo!

There are many glider collisions that produce more gliders than they consume, but so far all of them seem to be either sufficiently dirty or sufficiently inconvenient (or both).

Code: Select all

#C [[ ZOOM 4 THEME Catagolue ]]
x = 63, y = 52, rule = B3/S234z
bo$2bo$3o8$57bo$56bo$56b3o27$4b3o$6bo$5bo8$60b3o$60bo$61bo!

Code: Select all

#C [[ ZOOM 2 THEME Catagolue ]]
x = 62, y = 57, rule = B3/S234z
bo$2bo$3o13$56bo$55bo$55b3o22$4b3o$6bo$5bo13$59b3o$59bo$60bo!

Code: Select all

#C [[ ZOOM 2 THEME Catagolue ]]
x = 61, y = 56, rule = B3/S234z
bo$2bo$3o12$55bo$54bo$54b3o23$4b3o$6bo$5bo12$58b3o$58bo$59bo!

[confocaloid]

Can this be made into a clean overunity reaction assisted by stable catalysts? That could enable glider guns of sufficiently high periods. [...]

A clean overunity reaction assisted by stable catalysts:

Code: Select all

x = 411, y = 254, rule = B3/S234z
233bo$233bobo$153bo79b2o$154b2o$153b2o42$203b2o$203b2o4$214b2o$214b2o
10$215b2o$215b2o156$60b3o306b3o$62bo306bo$61bo308bo26$20b2o386b2o$19bo
bo386bobo$21bo386bo2$3o$2bo$bo!
#C [[ THEME Catagolue ]]

Connected a few more reflectors and shifters:

Code: Select all

x = 416, y = 254, rule = B3/S234z
233bo$233bobo$153bo79b2o$154b2o$153b2o42$203b2o$203b2o4$214b2o$214b2o$
251b2o$251bo3b2o$247b2o4bo2bo$237bo4b2o3b2o3b4o$237b3obobo$239bobo10b
2o$240b2o10bobo$253b2o2$215b2o$215b2o3$245b2o$244bo2bo$245b2o3$256b2o$
240b2o6bo7bobo$240b2o5bobo8bo$248bobob2o4b2o$246bobobobobo$245bobobo4b
o$245bobobob3o$209b2o35bo2bobo$210bo36b2o$210b2o$212bo12b2o$210b3o12b
2o$209bo$209b2o$220bo$219bobo7b2o$219bobo6bo2bo$208b2o10bo5bo2b2obo$
208b2o15bob2o3bo25b2o$226bo2b3o26b2o$227b2o$206b2o22b2o$206bo2bob2o14b
2obo$208b2obobo13bo2bo38b2o$209bo2b2o14b2o39b2o$207bobo$207b2o15b2o$
224bo$225b3o$227bo21$283bo$281b3o$280bo$263b2o15b2o$263bobo$265bo2b2o
14b2o$264b2obobo13bo2bo$262bo2bob2o14b2obo$262b2o22b2o$283b2o$282bo2b
3o$264b2o15bob2o3bo$264b2o10bo5bo2b2obo$275bobo6bo2bo$275bobo7b2o$276b
o$265b2o$265bo$266b3o12b2o$268bo12b2o$266b2o$266bo$265b2o76$60b3o$62bo
$61bo$193bo$193b2o$192bobo16$125b2o286b2o$124bobo286bobo$126bo286bo2$
105b3o$107bo$106bo$20b2o$19bobo$21bo2$3o$2bo$bo!
#C [[ THEME Catagolue ]]

edit: repeat time should be around 900 ticks:

Code: Select all

x = 435, y = 286, rule = B3/S234z
153bo$153b3o$156bo$155b2o15b2o$171bobo$151b2o14b2o2bo$150bo2bo13bobob
2o$150bob2o14b2obo2bo$149b2o22b2o$152b2o$149b3o2bo$148bo3b2obo15b2o$
148bob2o2bo5bo10b2o$149bo2bo6bobo92bo$150b2o7bobo90b2o$160bo92b2o$170b
2o$171bo$154b2o12b3o$154b2o12bo26bo$169b2o24bobo$170bo24b2o$149bo20b2o
4bo$150bo24bo$148b3o24b3o15$162b2o$162b2o4$173b2o$173b2o24$213b2o$213b
2o4$224b2o$224b2o$261b2o$261bo3b2o$257b2o4bo2bo$247bo4b2o3b2o3b4o$247b
3obobo$249bobo10b2o$250b2o10bobo$263b2o2$225b2o$225b2o3$255b2o$254bo2b
o$255b2o3$266b2o$250b2o6bo7bobo$250b2o5bobo8bo$258bobob2o4b2o$256bobob
obobo$255bobobo4bo$255bobobob3o$219b2o35bo2bobo$220bo36b2o$220b2o$222b
o12b2o$220b3o12b2o$219bo$219b2o$230bo$229bobo7b2o$229bobo6bo2bo$218b2o
10bo5bo2b2obo$218b2o15bob2o3bo25b2o$236bo2b3o26b2o$237b2o$216b2o22b2o$
216bo2bob2o14b2obo$218b2obobo13bo2bo38b2o$219bo2b2o14b2o39b2o$217bobo$
217b2o15b2o$234bo$235b3o$237bo21$293bo$291b3o$290bo$273b2o15b2o$273bob
o$275bo2b2o14b2o$274b2obobo13bo2bo$272bo2bob2o14b2obo$272b2o22b2o$293b
2o$292bo2b3o$274b2o15bob2o3bo$274b2o10bo5bo2b2obo$285bobo6bo2bo$285bob
o7b2o$286bo$275b2o$275bo$276b3o12b2o$278bo12b2o$276b2o$276bo$275b2o85$
61bo$61b2o$60bobo2$193b2o$192bobo$194bo16$125b2o306b2o$126b2o304b2o$
125bo308bo$106bo$106b2o$105bobo2$20b2o$21b2o$20bo$bo$b2o$obo!
#C [[ THEME Catagolue ]]

[WhiteHawk]

Can this be made into a clean overunity reaction assisted by stable catalysts? That could enable glider guns of sufficiently high periods. [...]

A clean overunity reaction assisted by stable catalysts:

Code: Select all

x = 411, y = 254, rule = B3/S234z
233bo$233bobo$153bo79b2o$154b2o$153b2o42$203b2o$203b2o4$214b2o$214b2o
10$215b2o$215b2o156$60b3o306b3o$62bo306bo$61bo308bo26$20b2o386b2o$19bo
bo386bobo$21bo386bo2$3o$2bo$bo!
#C [[ THEME Catagolue ]]

Connected a few more reflectors and shifters:

Code: Select all

x = 416, y = 254, rule = B3/S234z
233bo$233bobo$153bo79b2o$154b2o$153b2o42$203b2o$203b2o4$214b2o$214b2o$
251b2o$251bo3b2o$247b2o4bo2bo$237bo4b2o3b2o3b4o$237b3obobo$239bobo10b
2o$240b2o10bobo$253b2o2$215b2o$215b2o3$245b2o$244bo2bo$245b2o3$256b2o$
240b2o6bo7bobo$240b2o5bobo8bo$248bobob2o4b2o$246bobobobobo$245bobobo4b
o$245bobobob3o$209b2o35bo2bobo$210bo36b2o$210b2o$212bo12b2o$210b3o12b
2o$209bo$209b2o$220bo$219bobo7b2o$219bobo6bo2bo$208b2o10bo5bo2b2obo$
208b2o15bob2o3bo25b2o$226bo2b3o26b2o$227b2o$206b2o22b2o$206bo2bob2o14b
2obo$208b2obobo13bo2bo38b2o$209bo2b2o14b2o39b2o$207bobo$207b2o15b2o$
224bo$225b3o$227bo21$283bo$281b3o$280bo$263b2o15b2o$263bobo$265bo2b2o
14b2o$264b2obobo13bo2bo$262bo2bob2o14b2obo$262b2o22b2o$283b2o$282bo2b
3o$264b2o15bob2o3bo$264b2o10bo5bo2b2obo$275bobo6bo2bo$275bobo7b2o$276b
o$265b2o$265bo$266b3o12b2o$268bo12b2o$266b2o$266bo$265b2o76$60b3o$62bo
$61bo$193bo$193b2o$192bobo16$125b2o286b2o$124bobo286bobo$126bo286bo2$
105b3o$107bo$106bo$20b2o$19bobo$21bo2$3o$2bo$bo!
#C [[ THEME Catagolue ]]

edit: repeat time should be around 900 ticks:

Code: Select all

x = 435, y = 286, rule = B3/S234z
153bo$153b3o$156bo$155b2o15b2o$171bobo$151b2o14b2o2bo$150bo2bo13bobob
2o$150bob2o14b2obo2bo$149b2o22b2o$152b2o$149b3o2bo$148bo3b2obo15b2o$
148bob2o2bo5bo10b2o$149bo2bo6bobo92bo$150b2o7bobo90b2o$160bo92b2o$170b
2o$171bo$154b2o12b3o$154b2o12bo26bo$169b2o24bobo$170bo24b2o$149bo20b2o
4bo$150bo24bo$148b3o24b3o15$162b2o$162b2o4$173b2o$173b2o24$213b2o$213b
2o4$224b2o$224b2o$261b2o$261bo3b2o$257b2o4bo2bo$247bo4b2o3b2o3b4o$247b
3obobo$249bobo10b2o$250b2o10bobo$263b2o2$225b2o$225b2o3$255b2o$254bo2b
o$255b2o3$266b2o$250b2o6bo7bobo$250b2o5bobo8bo$258bobob2o4b2o$256bobob
obobo$255bobobo4bo$255bobobob3o$219b2o35bo2bobo$220bo36b2o$220b2o$222b
o12b2o$220b3o12b2o$219bo$219b2o$230bo$229bobo7b2o$229bobo6bo2bo$218b2o
10bo5bo2b2obo$218b2o15bob2o3bo25b2o$236bo2b3o26b2o$237b2o$216b2o22b2o$
216bo2bob2o14b2obo$218b2obobo13bo2bo38b2o$219bo2b2o14b2o39b2o$217bobo$
217b2o15b2o$234bo$235b3o$237bo21$293bo$291b3o$290bo$273b2o15b2o$273bob
o$275bo2b2o14b2o$274b2obobo13bo2bo$272bo2bob2o14b2obo$272b2o22b2o$293b
2o$292bo2b3o$274b2o15bob2o3bo$274b2o10bo5bo2b2obo$285bobo6bo2bo$285bob
o7b2o$286bo$275b2o$275bo$276b3o12b2o$278bo12b2o$276b2o$276bo$275b2o85$
61bo$61b2o$60bobo2$193b2o$192bobo$194bo16$125b2o306b2o$126b2o304b2o$
125bo308bo$106bo$106b2o$105bobo2$20b2o$21b2o$20bo$bo$b2o$obo!
#C [[ THEME Catagolue ]]

Is it an issue that some of the output gliders are fairly close together on the northeast side?

EDIT: probably not. Here's several unoptimized ways to get a few close gliders safely away from each other.

Code: Select all

x = 523, y = 483, rule = B3/S234z
49$409bo$407b3o$406bo$389b2o15b2o$389bobo$391bo2b2o14b2o$390b2obobo13b
o2bo$388bo2bob2o14b2obo$388b2o22b2o$409b2o$408bo2b3o$390b2o15bob2o3bo
$390b2o10bo5bo2b2obo$401bobo6bo2bo$401bobo7b2o$402bo$391b2o$391bo$392b
3o12b2o$394bo12b2o$392b2o$392bo$391b2o7$364bo$362b3o$361bo$344b2o15b2o
$344bobo$346bo2b2o14b2o$345b2obobo13bo2bo$343bo2bob2o14b2obo$343b2o22b
2o$364b2o$363bo2b3o$345b2o15bob2o3bo$345b2o10bo5bo2b2obo$356bobo6bo2b
o$356bobo7b2o$357bo$346b2o$346bo$347b3o12b2o$349bo12b2o$347b2o$347bo$
346b2o37$179bo$179b3o$182bo$181b2o15b2o$197bobo$177b2o14b2o2bo$176bo2b
o13bobob2o$176bob2o14b2obo2bo$175b2o22b2o$178b2o$175b3o2bo$174bo3b2ob
o15b2o$174bob2o2bo5bo10b2o$175bo2bo6bobo92bo$176b2o7bobo90b2o$186bo92b
2o$196b2o$197bo$180b2o12b3o$180b2o12bo26bo$195b2o24bobo$196bo24b2o$175b
o20b2o4bo$176bo24bo$174b3o24b3o15$188b2o$188b2o4$199b2o$199b2o2$380b2o
$379bo2bobo$378bobobob3o$378bobobo4bo$379bobobobobo$381bobob2o4b2o$373b
2o5bobo8bo$373b2o6bo7bobo$389b2o3$378b2o$377bo2bo$378b2o6$386b2o$373b
2o10bobo$372bobo10b2o$239b2o129b3obobo$239b2o129bo4b2o3b2o3b4o$380b2o
4bo2bo$384bo3b2o$384b2o$250b2o$250b2o$287b2o$287bo3b2o$283b2o4bo2bo$273b
o4b2o3b2o3b4o$273b3obobo$275bobo10b2o$276b2o10bobo$289b2o2$251b2o$251b
2o3$281b2o$280bo2bo$281b2o3$292b2o$276b2o6bo7bobo$276b2o5bobo8bo$284b
obob2o4b2o$282bobobobobo$281bobobo4bo$281bobobob3o$245b2o35bo2bobo$246b
o36b2o$246b2o$248bo12b2o$246b3o12b2o$245bo$245b2o$256bo$255bobo7b2o$255b
obo6bo2bo$244b2o10bo5bo2b2obo$244b2o15bob2o3bo25b2o$262bo2b3o26b2o$263b
2o$242b2o22b2o$242bo2bob2o14b2obo$244b2obobo13bo2bo38b2o$245bo2b2o14b
2o39b2o$243bobo$243b2o15b2o$260bo$261b3o$263bo$141b2o$141bo$140b2o$125b
2o12bo$125b2o12b3o$142bo$141b2o$131bo$121b2o7bobo$120bo2bo6bobo$119bo
b2o2bo5bo10b2o$119bo3b2obo15b2o$120b3o2bo$123b2o$120b2o22b2o$121bob2o
14b2obo2bo$121bo2bo13bobob2o$122b2o14b2o2bo$101b2o39bobo$101bo24b2o15b
2o$100b2o25bo191bo$85b2o12bo24b3o190b3o$85b2o12b3o22bo191bo$102bo196b
2o15b2o$101b2o196bobo$91bo209bo2b2o14b2o$81b2o7bobo207b2obobo13bo2bo$
80bo2bo6bobo205bo2bob2o14b2obo$79bob2o2bo5bo10b2o194b2o22b2o$79bo3b2o
bo15b2o215b2o$80b3o2bo232bo2b3o$83b2o215b2o15bob2o3bo$80b2o22b2o194b2o
10bo5bo2b2obo$81bob2o14b2obo2bo205bobo6bo2bo$81bo2bo13bobob2o207bobo7b
2o$82b2o14b2o2bo209bo$102bobo196b2o$86b2o15b2o196bo$87bo214b3o12b2o$84b
3o217bo12b2o$84bo217b2o$302bo$301b2o85$87bo$87b2o$86bobo2$219b2o$218b
obo$220bo16$151b2o306b2o$152b2o304b2o$151bo308bo$132bo$132b2o$131bobo
2$46b2o$47b2o$46bo$27bo$27b2o$26bobo!

Also, nice reduction to the Snark64 stator using Z-pentomino.

EDIT 2:
Turnaround mechanisms for 2 gliders complete, not optimized.

Code: Select all

x = 763, y = 538, rule = B3/S234z
59$506bo$504b3o$503bo$486b2o15b2o$486bobo$488bo2b2o14b2o$487b2obobo13b
o2bo$485bo2bob2o14b2obo$485b2o22b2o$506b2o$505bo2b3o$487b2o15bob2o3bo
$487b2o10bo5bo2b2obo$498bobo6bo2bo$498bobo7b2o$499bo$249bo238b2o$248b
obo237bo$246b3obo238b3o12b2o$245bo4bob2o237bo12b2o$245bobobobobo235b2o
$240b2o4b2obobo237bo$241bo8bobo5b2o228b2o$241bobo7bo6b2o$242b2o3$253b
2o$252bo2bo$253b2o206bo$459b3o$458bo$441b2o15b2o$441bobo$443bo2b2o14b
2o$244b2o196b2obobo13bo2bo$244bo2bo10b2o180bo2bob2o14b2obo$245b3o10bo
bo179b2o22b2o$256bobob3o198b2o$241b2obob2o3b2o3b2o4bo197bo2b3o$241bob
2obo4b2o189b2o15bob2o3bo$246bo195b2o10bo5bo2b2obo$246b2o205bobo6bo2bo
$453bobo7b2o$454bo$443b2o$234b2o207bo$234bo209b3o12b2o$233b2o211bo12b
2o$218b2o12bo211b2o$218b2o12b3o209bo$235bo207b2o$234b2o$224bo$223bobo
$215b2o6bobo$215bo2bo5bo10b2o$216b2obo15b2o$213b3o2bo$212bo3b2o$213b2o
88bo$214bob2o14b2obo2bo45b2o15b3o$214bo2bo15bob4o46bo14bo$215b2o14bob
o50bo15b2o$231b2o2b2o47b2o2b2o$219b2o15bo50bobo14b2o$220bo14bo46b4obo
15bo2bo$217b3o15b2o45bo2bob2o14b2obo$217bo88b2o$303b2o3bo$302bo2b3o$284b
2o15bob2o$284b2o10bo5bo2bo$295bobo6b2o$295bobo$296bo$285b2o$285bo$286b
3o12b2o$288bo12b2o$286b2o$286bo$285b2o6$276bo$276b3o$279bo$278b2o15b2o
$294bobo$274b2o14b2o2bo$273bo2bo13bobob2o$273bob2o14b2obo2bo$272b2o22b
2o$275b2o$272b3o2bo$271bo3b2obo15b2o$271bob2o2bo5bo10b2o$272bo2bo6bob
o92bo$273b2o7bobo90b2o$283bo92b2o$293b2o$294bo$277b2o12b3o$277b2o12bo
26bo$292b2o24bobo$293bo24b2o$272bo20b2o4bo$273bo24bo$271b3o24b3o15$285b
2o$285b2o4$296b2o$296b2o2$477b2o$476bo2bobo$475bobobob3o$475bobobo4bo
$476bobobobobo$478bobob2o4b2o$470b2o5bobo8bo$470b2o6bo7bobo$486b2o3$475b
2o$474bo2bo$475b2o6$483b2o$470b2o10bobo$469bobo10b2o$336b2o129b3obobo
$336b2o129bo4b2o3b2o3b4o$477b2o4bo2bo$481bo3b2o$481b2o$347b2o$347b2o$
384b2o$384bo3b2o$380b2o4bo2bo$370bo4b2o3b2o3b4o$370b3obobo$372bobo10b
2o$373b2o10bobo$386b2o2$348b2o$348b2o3$378b2o$377bo2bo$378b2o3$389b2o
$373b2o6bo7bobo$373b2o5bobo8bo$381bobob2o4b2o$379bobobobobo$378bobobo
4bo$378bobobob3o$342b2o35bo2bobo$343bo36b2o$343b2o$345bo12b2o$343b3o12b
2o$342bo$342b2o$353bo$352bobo7b2o$352bobo6bo2bo$341b2o10bo5bo2b2obo$341b
2o15bob2o3bo25b2o$359bo2b3o26b2o$360b2o$339b2o22b2o$339bo2bob2o14b2ob
o$341b2obobo13bo2bo38b2o$342bo2b2o14b2o39b2o$340bobo$340b2o15b2o$357b
o$358b3o$360bo21$416bo$414b3o$413bo$396b2o15b2o$396bobo$398bo2b2o14b2o
$397b2obobo13bo2bo$395bo2bob2o14b2obo$395b2o22b2o$416b2o$415bo2b3o$397b
2o15bob2o3bo$397b2o10bo5bo2b2obo$408bobo6bo2bo$408bobo7b2o$409bo$398b
2o$398bo$399b3o12b2o$401bo12b2o$399b2o$399bo$398b2o79$662b2o$663bo$663b
2o$665bo12b2o$663b3o12b2o$662bo$184bo477b2o$184b2o487bo$183bobo486bob
o$672bobo6b2o$316b2o343b2o10bo5bo2bo$315bobo343b2o15bob2o$317bo361bo2b
3o$680b2o3bo$683b2o$659bo2bob2o14b2obo$659b4obo15bo2bo$664bobo14b2o$661b
2o2b2o$661bo15b2o$662bo14bo$661b2o15b3o$680bo6$248b2o306b2o$249b2o304b
2o$248bo308bo$229bo$85b2o142b2o$85bo142bobo$84b2o$69b2o12bo59b2o$69b2o
12b3o58b2o$86bo56bo$85b2o37bo$75bo48b2o$65b2o7bobo46bobo$64bo2bo6bobo
$63bob2o2bo5bo10b2o$63bo3b2obo15b2o$64b3o2bo$67b2o$64b2o22b2o$65bob2o
14b2obo2bo$65bo2bo13bobob2o$66b2o14b2o2bo$45b2o39bobo$45bo24b2o15b2o$
44b2o25bo$29b2o12bo24b3o$29b2o12b3o22bo$46bo$45b2o$35bo$25b2o7bobo$24b
o2bo6bobo$23bob2o2bo5bo10b2o555b2o$23bo3b2obo15b2o555bo$24b3o2bo568bo
b2obo4b2o$27b2o569b2obob2o3b2o3b2o4bo$24b2o22b2o563bobob3o$25bob2o14b
2obo2bo552b3o10bobo$25bo2bo13bobob2o553bo2bo10b2o$26b2o14b2o2bo554b2o
$46bobo$30b2o15b2o$31bo$28b3o$28bo$610b2o$609bo2bo$610b2o3$599b2o$598b
obo7bo6b2o$598bo8bobo5b2o$597b2o4b2obobo$602bobobobobo$602bo4bob2o$603b
3obo$605bobo$606bo!

EDIT 3: A start for entrances/Exits for gliders on the northeast side

Code: Select all

x = 736, y = 583, rule = B3/S234z
33$460bo$460b3o$463bo$462b2o15b2o$478bobo$458b2o14b2o2bo$457bo2bo13bo
bob2o$457bob2o14b2obo2bo$456b2o22b2o$459b2o$456b3o2bo$397bo57bo3b2obo
15b2o$397b3o55bob2o2bo5bo10b2o$400bo55bo2bo6bobo$399b2o15b2o39b2o7bob
o$415bobo49bo$395b2o14b2o2bo61b2o$394bo2bo13bobob2o61bo$394bob2o14b2o
bo2bo42b2o12b3o$393b2o22b2o42b2o12bo$396b2o78b2o$393b3o2bo78bo$392bo3b
2obo15b2o60b2o$392bob2o2bo5bo10b2o$393bo2bo6bobo$394b2o7bobo$404bo$414b
2o$415bo$398b2o12b3o$398b2o12bo$413b2o$414bo$414b2o29$521bo$519b3o$518b
o$501b2o15b2o$501bobo$503bo2b2o14b2o$502b2obobo13bo2bo$500bo2bob2o14b
2obo$500b2o22b2o$521b2o$520bo2b3o$502b2o15bob2o3bo$502b2o10bo5bo2b2ob
o$513bobo6bo2bo$513bobo7b2o$514bo$503b2o$503bo$504b3o12b2o$506bo12b2o
$504b2o$504bo$503b2o7$476bo$474b3o$473bo$456b2o15b2o$456bobo$458bo2b2o
14b2o$457b2obobo13bo2bo$455bo2bob2o14b2obo$455b2o22b2o$476b2o$475bo2b
3o$457b2o15bob2o3bo$457b2o10bo5bo2b2obo$468bobo6bo2bo$237bo230bobo7b2o
$236bobo230bo$234b3obo181b2o36b2o$233bo4bob2o179bo36bo$233bobobobobo179b
2o36b3o12b2o$228b2o4b2obobo160bo22bo12b2o23bo12b2o$229bo8bobo5b2o150b
3o20b3o12b2o21b2o$229bobo7bo6b2o149bo22bo38bo$230b2o148b2o15b2o21b2o36b
2o$380bobo48bo$382bo2b2o14b2o27bobo$241b2o138b2obobo13bo2bo26bobo6b2o
$240bo2bo135bo2bob2o14b2obo15b2o10bo5bo2bo$241b2o136b2o22b2o14b2o15bo
b2o$400b2o3bo31bo2b3o$399bo2b3o33b2o3bo$381b2o15bob2o15b2o22b2o$381b2o
10bo5bo2bo14bo2bob2o14b2obo$392bobo6b2o16b2obobo13bo2bo$232b2o118b2o38b
obo25bo2b2o14b2o$232bo2bo10b2o105bo39bo24bobo$233b3o10bobo103bo29b2o34b
2o15b2o$244bobob3o101b2o28bo52bo$229b2obob2o3b2o3b2o4bo103bo12b2o14b3o
12b2o36b3o$229bob2obo4b2o111b3o12b2o16bo12b2o38bo$234bo116bo31b2o$234b
2o115b2o30bo$362bo19b2o$361bobo$361bobo6b2o$222b2o126b2o10bo5bo2bo$222b
o127b2o15bob2o$221b2o145bo2b3o$206b2o12bo148b2o3bo$206b2o12b3o125b2o22b
2o$223bo124bo2bob2o14b2obo$222b2o126b2obobo13bo2bo$212bo138bo2b2o14b2o
$211bobo135bobo$203b2o6bobo101b2o32b2o15b2o$203bo2bo5bo10b2o91bo49bo$
204b2obo15b2o91b2o49b3o$201b3o2bo111bo12b2o36bo$200bo3b2o110b3o12b2o$
201b2o88bo23bo$202bob2o14b2obo2bo45b2o15b3o23b2o$202bo2bo15bob4o46bo14b
o37bo$203b2o14bobo50bo15b2o35bobo$219b2o2b2o47b2o2b2o47bobo6b2o$207b2o
15bo50bobo14b2o20b2o10bo5bo2bo$208bo14bo46b4obo15bo2bo19b2o15bob2o$205b
3o15b2o45bo2bob2o14b2obo37bo2b3o$205bo88b2o37b2o3bo$291b2o3bo15b2o22b
2o$290bo2b3o16bo2bob2o14b2obo$272b2o15bob2o21b2obobo13bo2bo$272b2o10b
o5bo2bo21bo2b2o14b2o$283bobo6b2o19bobo$283bobo27b2o15b2o$284bo45bo$273b
2o56b3o$273bo59bo$274b3o12b2o$276bo12b2o$274b2o$274bo$273b2o6$264bo$264b
3o$267bo$266b2o15b2o$282bobo$262b2o14b2o2bo$261bo2bo13bobob2o$261bob2o
14b2obo2bo$260b2o22b2o$263b2o$260b3o2bo$259bo3b2obo15b2o$259bob2o2bo5b
o10b2o$260bo2bo6bobo92bo$261b2o7bobo90b2o$271bo92b2o$281b2o$282bo$265b
2o12b3o$265b2o12bo26bo$280b2o24bobo$281bo24b2o$260bo20b2o4bo$261bo24b
o$259b3o24b3o15$273b2o$273b2o4$284b2o$284b2o2$465b2o$464bo2bobo$463bo
bobob3o$463bobobo4bo$464bobobobobo$466bobob2o4b2o$458b2o5bobo8bo$458b
2o6bo7bobo$474b2o3$463b2o$462bo2bo$463b2o6$471b2o$458b2o10bobo$457bob
o10b2o$324b2o129b3obobo$324b2o129bo4b2o3b2o3b4o$465b2o4bo2bo$469bo3b2o
$469b2o$335b2o$335b2o$372b2o$372bo3b2o$368b2o4bo2bo$358bo4b2o3b2o3b4o
$358b3obobo$360bobo10b2o$361b2o10bobo$374b2o2$336b2o$336b2o3$366b2o$365b
o2bo$366b2o3$377b2o$361b2o6bo7bobo$361b2o5bobo8bo$369bobob2o4b2o$367b
obobobobo$366bobobo4bo$366bobobob3o$330b2o35bo2bobo$331bo36b2o$331b2o
$333bo12b2o$331b3o12b2o$330bo$330b2o$341bo$340bobo7b2o$340bobo6bo2bo$
329b2o10bo5bo2b2obo$329b2o15bob2o3bo25b2o$347bo2b3o26b2o$348b2o$327b2o
22b2o$327bo2bob2o14b2obo$329b2obobo13bo2bo38b2o$330bo2b2o14b2o39b2o$328b
obo$328b2o15b2o$345bo$346b3o$348bo21$404bo$402b3o$401bo$384b2o15b2o$384b
obo$386bo2b2o14b2o$385b2obobo13bo2bo$383bo2bob2o14b2obo$383b2o22b2o$404b
2o$403bo2b3o$385b2o15bob2o3bo$385b2o10bo5bo2b2obo$396bobo6bo2bo$396bo
bo7b2o$397bo$386b2o$386bo$387b3o12b2o$389bo12b2o$387b2o$387bo$386b2o79$
650b2o$651bo$651b2o$653bo12b2o$651b3o12b2o$650bo$172bo477b2o$172b2o487b
o$171bobo486bobo$660bobo6b2o$304b2o343b2o10bo5bo2bo$303bobo343b2o15bo
b2o$305bo361bo2b3o$668b2o3bo$671b2o$647bo2bob2o14b2obo$647b4obo15bo2b
o$652bobo14b2o$649b2o2b2o$649bo15b2o$650bo14bo$649b2o15b3o$668bo6$236b
2o306b2o$237b2o304b2o$236bo308bo$217bo$73b2o142b2o$73bo142bobo$72b2o$
57b2o12bo59b2o$57b2o12b3o58b2o$74bo56bo$73b2o37bo$63bo48b2o$53b2o7bob
o46bobo$52bo2bo6bobo$51bob2o2bo5bo10b2o$51bo3b2obo15b2o$52b3o2bo$55b2o
$52b2o22b2o$53bob2o14b2obo2bo$53bo2bo13bobob2o$54b2o14b2o2bo$33b2o39b
obo$33bo24b2o15b2o$32b2o25bo$17b2o12bo24b3o$17b2o12b3o22bo$34bo$33b2o
$23bo$13b2o7bobo$12bo2bo6bobo$11bob2o2bo5bo10b2o555b2o$11bo3b2obo15b2o
555bo$12b3o2bo568bob2obo4b2o$15b2o569b2obob2o3b2o3b2o4bo$12b2o22b2o563b
obob3o$13bob2o14b2obo2bo552b3o10bobo$13bo2bo13bobob2o553bo2bo10b2o$14b
2o14b2o2bo554b2o$34bobo$18b2o15b2o$19bo$16b3o$16bo$598b2o$597bo2bo$598b
2o3$587b2o$586bobo7bo6b2o$586bo8bobo5b2o$585b2o4b2obobo$590bobobobobo
$590bo4bob2o$591b3obo$593bobo$594bo!

EDIT 3: Big synchronization victory! (See NW block)

Code: Select all

x = 798, y = 906, rule = B3/S234z
59$45bo$44bobo$42b3obo$41bo4bob2o$41bobobobobo$36b2o4b2obobo$37bo8bob
o5b2o$37bobo7bo6b2o$38b2o3$49b2o$48bo2bo$49b2o6$40b2o$40bo2bo10b2o$41b
3o10bobo$52bobob3o$37b2obob2o3b2o3b2o4bo$37bob2obo4b2o$42bo$42b2o4$30b
2o$30bo$29b2o$14b2o12bo$14b2o12b3o$31bo$30b2o$20bo$19bobo$11b2o6bobo$
11bo2bo5bo10b2o$12b2obo15b2o$9b3o2bo$8bo3b2o$9b2o$10bob2o14b2obo2bo$10b
o2bo15bob4o$11b2o14bobo$27b2o2b2o$15b2o15bo$16bo14bo$13b3o15b2o$13bo140$
565bo$565b3o$568bo$567b2o15b2o$583bobo$563b2o14b2o2bo$562bo2bo13bobob
2o$562bob2o14b2obo2bo$561b2o22b2o$564b2o$561b3o2bo$502bo57bo3b2obo15b
2o$502b3o55bob2o2bo5bo10b2o$505bo55bo2bo6bobo$504b2o15b2o39b2o7bobo$520b
obo49bo$500b2o14b2o2bo61b2o$499bo2bo13bobob2o61bo$499bob2o14b2obo2bo42b
2o12b3o$498b2o22b2o42b2o12bo$501b2o78b2o$498b3o2bo78bo$497bo3b2obo15b
2o60b2o$315bo181bob2o2bo5bo10b2o$314bobo181bo2bo6bobo$314bob3o180b2o7b
obo$311b2obo4bo189bo$311bobobobobo199b2o$313bobob2o4b2o195bo$305b2o5b
obo8bo179b2o12b3o$305b2o6bo7bobo179b2o12bo$321b2o195b2o$519bo$519b2o$
310b2o$309bo2bo$310b2o6$319b2o$305b2o10bo2bo$304bobo10b3o$302b3obobo$
302bo4b2o3b2o3b2obob2o$312b2o4bob2obo$318bo$317b2o13$626bo$624b3o$623b
o$606b2o15b2o$606bobo$608bo2b2o14b2o$607b2obobo13bo2bo$605bo2bob2o14b
2obo$605b2o22b2o$626b2o$625bo2b3o$607b2o15bob2o3bo$607b2o10bo5bo2b2ob
o$618bobo6bo2bo$618bobo7b2o$619bo$608b2o$608bo$609b3o12b2o$611bo12b2o
$609b2o$609bo$608b2o7$581bo$579b3o$578bo$561b2o15b2o$561bobo$563bo2b2o
14b2o$562b2obobo13bo2bo$560bo2bob2o14b2obo$560b2o22b2o$581b2o$580bo2b
3o$562b2o15bob2o3bo$562b2o10bo5bo2b2obo$573bobo6bo2bo$573bobo7b2o$574b
o$525b2o36b2o$526bo36bo$526b2o36b3o12b2o$505bo22bo12b2o23bo12b2o$503b
3o20b3o12b2o21b2o$502bo22bo38bo$485b2o15b2o21b2o36b2o$485bobo48bo$487b
o2b2o14b2o27bobo$486b2obobo13bo2bo26bobo6b2o$484bo2bob2o14b2obo15b2o10b
o5bo2bo$484b2o22b2o14b2o15bob2o$505b2o3bo31bo2b3o$504bo2b3o33b2o3bo$486b
2o15bob2o15b2o22b2o$486b2o10bo5bo2bo14bo2bob2o14b2obo$497bobo6b2o16b2o
bobo13bo2bo$497bobo25bo2b2o14b2o$456b2o40bo24bobo$457bo29b2o34b2o15b2o
$457b2o28bo52bo$200bo258bo12b2o14b3o12b2o36b3o$200b3o254b3o12b2o16bo12b
2o38bo$203bo252bo31b2o$202b2o15b2o235b2o30bo$218bobo246bo19b2o$198b2o
14b2o2bo247bobo$197bo2bo13bobob2o246bobo6b2o$197bob2o14b2obo2bo233b2o
10bo5bo2bo$196b2o22b2o233b2o15bob2o$199b2o272bo2b3o$196b3o2bo272b2o3b
o$195bo3b2obo15b2o233b2o22b2o$195bob2o2bo5bo10b2o233bo2bob2o14b2obo$196b
o2bo6bobo246b2obobo13bo2bo$197b2o7bobo247bo2b2o14b2o$207bo246bobo$217b
2o201b2o32b2o15b2o$218bo202bo49bo$201b2o12b3o203b2o49b3o$201b2o12bo207b
o12b2o36bo$216b2o203b3o12b2o$217bo178bo23bo$217b2o158b2o15b3o23b2o$378b
o14bo37bo$377bo15b2o35bobo$377b2o2b2o47bobo6b2o$380bobo14b2o20b2o10bo
5bo2bo$375b4obo15bo2bo19b2o15bob2o$375bo2bob2o14b2obo37bo2b3o$399b2o37b
2o3bo$396b2o3bo15b2o22b2o$395bo2b3o16bo2bob2o14b2obo$377b2o15bob2o21b
2obobo13bo2bo$377b2o10bo5bo2bo21bo2b2o14b2o$388bobo6b2o19bobo$388bobo
27b2o15b2o$389bo45bo$378b2o56b3o$378bo59bo$379b3o12b2o$381bo12b2o$379b
2o$379bo$378b2o6$369bo$369b3o$372bo$371b2o15b2o$387bobo$367b2o14b2o2b
o$366bo2bo13bobob2o$366bob2o14b2obo2bo$365b2o22b2o$368b2o$365b3o2bo$364b
o3b2obo15b2o$364bob2o2bo5bo10b2o$365bo2bo6bobo92bo$366b2o7bobo90b2o$376b
o92b2o$386b2o$387bo$370b2o12b3o$370b2o12bo26bo$385b2o24bobo$386bo24b2o
$365bo20b2o4bo$366bo24bo$364b3o24b3o10$282bo$280b3o$279bo$262b2o15b2o
$262bobo$264bo2b2o14b2o93b2o$263b2obobo13bo2bo92b2o$261bo2bob2o14b2ob
o$261b2o22b2o$282b2o$281bo2b3o102b2o$263b2o15bob2o3bo101b2o$263b2o10b
o5bo2b2obo$274bobo6bo2bo283b2o$274bobo7b2o283bo2bobo$275bo292bobobob3o
$264b2o302bobobo4bo$264bo304bobobobobo$265b3o12b2o289bobob2o4b2o$267b
o12b2o281b2o5bobo8bo$265b2o296b2o6bo7bobo$265bo313b2o$264b2o2$568b2o$
567bo2bo$568b2o6$576b2o$563b2o10bobo$562bobo10b2o$429b2o129b3obobo$429b
2o129bo4b2o3b2o3b4o$570b2o4bo2bo$574bo3b2o$574b2o$440b2o$440b2o$477b2o
$477bo3b2o$473b2o4bo2bo$463bo4b2o3b2o3b4o$463b3obobo$465bobo10b2o$466b
2o10bobo$479b2o2$441b2o$441b2o3$471b2o$470bo2bo$471b2o3$482b2o$466b2o
6bo7bobo$466b2o5bobo8bo$474bobob2o4b2o$472bobobobobo$471bobobo4bo$471b
obobob3o$435b2o35bo2bobo$436bo36b2o$436b2o$438bo12b2o$436b3o12b2o$435b
o$435b2o$446bo$445bobo7b2o$445bobo6bo2bo$434b2o10bo5bo2b2obo$434b2o15b
ob2o3bo25b2o$452bo2b3o26b2o$453b2o$432b2o22b2o$432bo2bob2o14b2obo$434b
2obobo13bo2bo38b2o$435bo2b2o14b2o39b2o$433bobo$433b2o15b2o$450bo$451b
3o$453bo21$509bo$507b3o$506bo$489b2o15b2o$489bobo$491bo2b2o14b2o$490b
2obobo13bo2bo$488bo2bob2o14b2obo$488b2o22b2o$509b2o$508bo2b3o$490b2o15b
ob2o3bo$490b2o10bo5bo2b2obo$501bobo6bo2bo$501bobo7b2o$502bo$491b2o$491b
o$492b3o12b2o$494bo12b2o$492b2o$492bo$491b2o79$755b2o$756bo$756b2o$758b
o12b2o$756b3o12b2o$755bo$277bo477b2o$277b2o487bo$276bobo486bobo$765bo
bo6b2o$409b2o343b2o10bo5bo2bo$408bobo343b2o15bob2o$410bo361bo2b3o$773b
2o3bo$776b2o$752bo2bob2o14b2obo$752b4obo15bo2bo$757bobo14b2o$754b2o2b
2o$754bo15b2o$755bo14bo$754b2o15b3o$773bo2$48bo$48b3o$51bo$50b2o15b2o
$66bobo272b2o306b2o$46b2o14b2o2bo275b2o304b2o$45bo2bo13bobob2o273bo308b
o$45bob2o14b2obo2bo252bo$44b2o22b2o108b2o142b2o$47b2o129bo142bobo$44b
3o2bo127b2o$43bo3b2obo15b2o94b2o12bo59b2o$43bob2o2bo5bo10b2o94b2o12b3o
58b2o$44bo2bo6bobo122bo56bo$45b2o7bobo121b2o37bo$55bo112bo48b2o$65b2o
91b2o7bobo46bobo$66bo90bo2bo6bobo$49b2o12b3o90bob2o2bo5bo10b2o$49b2o12b
o92bo3b2obo15b2o$64b2o91b3o2bo$65bo94b2o$65b2o90b2o22b2o$158bob2o14b2o
bo2bo$158bo2bo13bobob2o$159b2o14b2o2bo$138b2o39bobo$138bo24b2o15b2o$137b
2o25bo$122b2o12bo24b3o$122b2o12b3o22bo$83b2o54bo$79b2o3bo53b2o$79bo2b
o4b2o39bo$80b4o3b2o3b2o4bo19b2o7bobo$92bobob3o18bo2bo6bobo$82b2o10bob
o19bob2o2bo5bo10b2o555b2o$81bobo10b2o20bo3b2obo15b2o555bo$81b2o34b3o2b
o568bob2obo4b2o$120b2o569b2obob2o3b2o3b2o4bo$117b2o22b2o563bobob3o$118b
ob2o14b2obo2bo552b3o10bobo$118bo2bo13bobob2o553bo2bo10b2o$119b2o14b2o
2bo554b2o$89b2o48bobo$88bo2bo31b2o15b2o$89b2o33bo$121b3o66bo$121bo68b
3o$78b2o113bo509b2o$77bobo7bo6b2o96b2o15b2o491bo2bo$77bo8bobo5b2o112b
obo492b2o$76b2o4b2obobo100b2o14b2o2bo$81bobobobobo97bo2bo13bobob2o$81b
o4bobobo96bob2o14b2obo2bo480b2o$82b3obobobo95b2o22b2o479bobo7bo6b2o$84b
obo2bo95bo3b2o500bo8bobo5b2o$87b2o97b3o2bo498b2o4b2obobo$189b2obo15b2o
485bobobobobo$188bo2bo5bo10b2o485bo4bob2o$188b2o6bobo497b3obo$196bobo
499bobo$197bo501bo$207b2o$208bo$191b2o12b3o$154bo36b2o12bo$154b3o49b2o
$157bo49bo$156b2o15b2o32b2o$172bobo$152b2o14b2o2bo$151bo2bo13bobob2o$
151bob2o14b2obo2bo$150b2o22b2o$149bo3b2o$150b3o2bo$153b2obo15b2o$152b
o2bo5bo10b2o$152b2o6bobo$160bobo$161bo$171b2o$172bo$155b2o12b3o$155b2o
12bo$170b2o$171bo$171b2o!

EDIT 4: Phase issue with glider on NE side, please advise

Code: Select all

x = 771, y = 727, rule = B3/S234z
37bo$36bobo$34b3obo$33bo4bob2o$33bobobobobo$28b2o4b2obobo$29bo8bobo5b
2o$29bobo7bo6b2o$30b2o3$41b2o$40bo2bo$41b2o6$32b2o$32bo2bo10b2o$33b3o
10bobo$44bobob3o$29b2obob2o3b2o3b2o4bo$29bob2obo4b2o$34bo$34b2o4$22b2o
$22bo$21b2o$6b2o12bo$6b2o12b3o$23bo$22b2o$12bo$11bobo$3b2o6bobo$3bo2b
o5bo10b2o$4b2obo15b2o$b3o2bo$o3b2o$b2o$2bob2o14b2obo2bo$2bo2bo15bob4o
301b2o$3b2o14bobo303bobo2bo$19b2o2b2o298b3obobobo$7b2o15bo297bo4bobob
o$8bo14bo298bobobobobo$5b3o15b2o292b2o4b2obobo$5bo312bo8bobo5b2o$318b
obo7bo6b2o$319b2o3$330b2o$329bo2bo$330b2o6$322b2o$322bobo10b2o$323b2o
10bobo$333bobob3o$321b4o3b2o3b2o4bo$320bo2bo4b2o$320b2o3bo$324b2o38$277b
2o$277bo$276b2o$261b2o12bo$261b2o12b3o$278bo$277b2o$267bo$266bobo$258b
2o6bobo$258bo2bo5bo10b2o$259b2obo15b2o$256b3o2bo$255bo3b2o$256b2o22b2o
$257bob2o14b2obo2bo$257bo2bo13bobob2o$258b2o14b2o2bo$278bobo$262b2o15b
2o$263bo$260b3o$260bo60$557bo$557b3o$560bo$559b2o15b2o$575bobo$555b2o
14b2o2bo$554bo2bo13bobob2o$554bob2o14b2obo2bo$553b2o22b2o$556b2o$553b
3o2bo$552bo3b2obo15b2o$552bob2o2bo5bo10b2o$553bo2bo6bobo$554b2o7bobo$
564bo$574b2o$575bo$558b2o12b3o$558b2o12bo$573b2o$574bo$574b2o$307bo$306b
obo$306bob3o$303b2obo4bo$303bobobobobo$305bobob2o4b2o$297b2o5bobo8bo$
297b2o6bo7bobo$313b2o3$302b2o$301bo2bo$302b2o6$311b2o$297b2o10bo2bo$296b
obo10b3o$294b3obobo$294bo4b2o3b2o3b2obob2o$304b2o4bob2obo$310bo$309b2o
13$618bo$616b3o$615bo$598b2o15b2o$598bobo$600bo2b2o14b2o$599b2obobo13b
o2bo$597bo2bob2o14b2obo$597b2o22b2o$618b2o$617bo2b3o$599b2o15bob2o3bo
$599b2o10bo5bo2b2obo$610bobo6bo2bo$610bobo7b2o$611bo$600b2o$600bo$601b
3o12b2o$603bo12b2o$601b2o$601bo$600b2o7$573bo$571b3o$570bo$553b2o15b2o
$553bobo$555bo2b2o14b2o$554b2obobo13bo2bo$552bo2bob2o14b2obo$552b2o22b
2o$573b2o$572bo2b3o$522b2o30b2o15bob2o3bo$523bo30b2o10bo5bo2b2obo$523b
2o40bobo6bo2bo$525bo12b2o25bobo7b2o$523b3o12b2o26bo$522bo32b2o$522b2o
31bo$533bo22b3o12b2o$497bo34bobo23bo12b2o$495b3o34bobo6b2o13b2o$494bo
26b2o10bo5bo2bo13bo$477b2o15b2o25b2o15bob2o13b2o$477bobo59bo2b3o$479b
o2b2o14b2o40b2o3bo$478b2obobo13bo2bo18b2o22b2o$476bo2bob2o14b2obo18bo
2bob2o14b2obo$476b2o22b2o19b2obobo13bo2bo$497b2o3bo19bo2b2o14b2o$496b
o2b3o18bobo$478b2o15bob2o21b2o15b2o$478b2o10bo5bo2bo37bo$489bobo6b2o38b
3o$489bobo48bo$448b2o40bo$449bo29b2o$449b2o28bo$192bo258bo12b2o14b3o12b
2o$192b3o254b3o12b2o16bo12b2o$195bo252bo31b2o$194b2o15b2o235b2o30bo$210b
obo246bo19b2o$190b2o14b2o2bo247bobo$189bo2bo13bobob2o246bobo6b2o$189b
ob2o14b2obo2bo233b2o10bo5bo2bo$188b2o22b2o233b2o15bob2o$191b2o272bo2b
3o$188b3o2bo272b2o3bo$187bo3b2obo15b2o233b2o22b2o$187bob2o2bo5bo10b2o
233bo2bob2o14b2obo$188bo2bo6bobo246b2obobo13bo2bo$189b2o7bobo247bo2b2o
14b2o$199bo246bobo$209b2o201b2o32b2o15b2o$210bo202bo49bo$193b2o12b3o203b
2o49b3o$193b2o12bo207bo12b2o36bo$208b2o203b3o12b2o$209bo178bo23bo$209b
2o158b2o15b3o23b2o$370bo14bo37bo$369bo15b2o35bobo$369b2o2b2o47bobo6b2o
$372bobo14b2o20b2o10bo5bo2bo$367b4obo15bo2bo19b2o15bob2o$367bo2bob2o14b
2obo37bo2b3o$391b2o37b2o3bo$388b2o3bo15b2o22b2o$387bo2b3o16bo2bob2o14b
2obo$369b2o15bob2o21b2obobo13bo2bo$369b2o10bo5bo2bo21bo2b2o14b2o$380b
obo6b2o19bobo$380bobo27b2o15b2o$381bo45bo$370b2o56b3o$370bo59bo$371b3o
12b2o$373bo12b2o$371b2o$371bo$370b2o6$361bo$361b3o$364bo$363b2o15b2o$
379bobo$359b2o14b2o2bo$358bo2bo13bobob2o$358bob2o14b2obo2bo$357b2o22b
2o$360b2o$357b3o2bo$356bo3b2obo15b2o$356bob2o2bo5bo10b2o$357bo2bo6bob
o92bo$358b2o7bobo90b2o$368bo92b2o$378b2o$379bo$362b2o12b3o$362b2o12bo
26bo$377b2o24bobo$378bo24b2o$357bo20b2o4bo$358bo24bo$356b3o24b3o10$274b
o$272b3o$271bo$254b2o15b2o$254bobo$256bo2b2o14b2o93b2o$255b2obobo13bo
2bo92b2o$253bo2bob2o14b2obo$253b2o22b2o$274b2o$273bo2b3o102b2o$255b2o
15bob2o3bo101b2o$255b2o10bo5bo2b2obo$266bobo6bo2bo283b2o$266bobo7b2o283b
o2bobo$267bo292bobobob3o$256b2o302bobobo4bo$256bo304bobobobobo$257b3o
12b2o289bobob2o4b2o$259bo12b2o281b2o5bobo8bo$257b2o296b2o6bo7bobo$257b
o313b2o$256b2o2$560b2o$559bo2bo$560b2o6$568b2o$555b2o10bobo$554bobo10b
2o$421b2o129b3obobo$421b2o129bo4b2o3b2o3b4o$562b2o4bo2bo$566bo3b2o$566b
2o$432b2o$432b2o$469b2o$469bo3b2o$465b2o4bo2bo$455bo4b2o3b2o3b4o$455b
3obobo$457bobo10b2o$458b2o10bobo$471b2o2$433b2o$433b2o3$463b2o$462bo2b
o$463b2o3$474b2o$458b2o6bo7bobo$458b2o5bobo8bo$466bobob2o4b2o$464bobo
bobobo$463bobobo4bo$463bobobob3o$427b2o35bo2bobo$428bo36b2o$428b2o$430b
o12b2o$428b3o12b2o$427bo$427b2o$438bo$437bobo7b2o$437bobo6bo2bo$426b2o
10bo5bo2b2obo$426b2o15bob2o3bo25b2o$444bo2b3o26b2o$445b2o$424b2o22b2o
$424bo2bob2o14b2obo$426b2obobo13bo2bo38b2o$427bo2b2o14b2o39b2o$425bob
o$425b2o15b2o$442bo$443b3o$445bo21$501bo$499b3o$498bo$481b2o15b2o$481b
obo$483bo2b2o14b2o$482b2obobo13bo2bo$480bo2bob2o14b2obo$480b2o22b2o$501b
2o$500bo2b3o$482b2o15bob2o3bo$482b2o10bo5bo2b2obo$493bobo6bo2bo$493bo
bo7b2o$494bo$483b2o$483bo$484b3o12b2o$486bo12b2o$484b2o$484bo$483b2o79$
747b2o$748bo$748b2o$750bo12b2o$748b3o12b2o$747bo$269bo477b2o$269b2o487b
o$268bobo486bobo$757bobo6b2o$401b2o343b2o10bo5bo2bo$400bobo343b2o15bo
b2o$402bo361bo2b3o$765b2o3bo$768b2o$744bo2bob2o14b2obo$744b4obo15bo2b
o$749bobo14b2o$746b2o2b2o$746bo15b2o$747bo14bo$746b2o15b3o$765bo2$40b
o$40b3o$43bo$42b2o15b2o$58bobo272b2o306b2o$38b2o14b2o2bo275b2o304b2o$
37bo2bo13bobob2o273bo308bo$37bob2o14b2obo2bo252bo$36b2o22b2o108b2o142b
2o$39b2o129bo142bobo$36b3o2bo127b2o$35bo3b2obo15b2o94b2o12bo59b2o$35b
ob2o2bo5bo10b2o94b2o12b3o58b2o$36bo2bo6bobo122bo56bo$37b2o7bobo121b2o
37bo$47bo112bo48b2o$57b2o91b2o7bobo46bobo$58bo90bo2bo6bobo$41b2o12b3o
90bob2o2bo5bo10b2o$41b2o12bo92bo3b2obo15b2o$56b2o91b3o2bo$57bo94b2o$57b
2o90b2o22b2o$150bob2o14b2obo2bo$150bo2bo13bobob2o$151b2o14b2o2bo$130b
2o39bobo$130bo24b2o15b2o$129b2o25bo$114b2o12bo24b3o$114b2o12b3o22bo$75b
2o54bo$71b2o3bo53b2o$71bo2bo4b2o39bo$72b4o3b2o3b2o4bo19b2o7bobo$84bob
ob3o18bo2bo6bobo$74b2o10bobo19bob2o2bo5bo10b2o555b2o$73bobo10b2o20bo3b
2obo15b2o555bo$73b2o34b3o2bo568bob2obo4b2o$112b2o569b2obob2o3b2o3b2o4b
o$109b2o22b2o563bobob3o$110bob2o14b2obo2bo552b3o10bobo$110bo2bo13bobo
b2o553bo2bo10b2o$111b2o14b2o2bo554b2o$81b2o48bobo$80bo2bo31b2o15b2o$81b
2o33bo$113b3o66bo$113bo68b3o$70b2o113bo509b2o$69bobo7bo6b2o96b2o15b2o
491bo2bo$69bo8bobo5b2o112bobo492b2o$68b2o4b2obobo100b2o14b2o2bo$73bob
obobobo97bo2bo13bobob2o$73bo4bobobo96bob2o14b2obo2bo480b2o$74b3obobob
o95b2o22b2o479bobo7bo6b2o$76bobo2bo95bo3b2o500bo8bobo5b2o$79b2o97b3o2b
o498b2o4b2obobo$181b2obo15b2o485bobobobobo$180bo2bo5bo10b2o485bo4bob2o
$180b2o6bobo497b3obo$188bobo499bobo$189bo501bo$199b2o$200bo$183b2o12b
3o$146bo36b2o12bo$146b3o49b2o$149bo49bo$148b2o15b2o32b2o$164bobo$144b
2o14b2o2bo$143bo2bo13bobob2o$143bob2o14b2obo2bo$142b2o22b2o$141bo3b2o
$142b3o2bo$145b2obo15b2o$144bo2bo5bo10b2o$144b2o6bobo$152bobo$153bo$163b
2o$164bo$147b2o12b3o$147b2o12bo$162b2o$163bo$163b2o!

[WhiteHawk]

Leaving behind my past edits for a fairly important observation about the potential P900+ gun in Zlife which I think warrants it's own post.

I noticed that the input/output ratio of the gliders from the reaction does not match up. The problem is that the pattern starts out with 7 gliders of one color and 4 in another, but then outputs 9 in one color and only three of another (Snark64 can correct the phase). Since the gun is supposed to be adjustable, another stable phase-changing reaction is needed.

Code: Select all

x = 433, y = 286, rule = B3/S234z
151bo$151b3o$154bo$153b2o15b2o$169bobo$149b2o14b2o2bo$148bo2bo13bobob
2o$148bob2o14b2obo2bo$147b2o22b2o$150b2o$147b3o2bo$146bo3b2obo15b2o$146b
ob2o2bo5bo10b2o$147bo2bo6bobo92bo$148b2o7bobo90b2o$158bo92b2o$168b2o$
169bo$152b2o12b3o$152b2o12bo26bo$167b2o24bobo$168bo24b2o$147bo20b2o4b
o$148bo24bo$146b3o24b3o15$160b2o$160b2o4$171b2o$171b2o24$211b2o$211b2o
4$222b2o$222b2o$259b2o$259bo3b2o$255b2o4bo2bo$245bo4b2o3b2o3b4o$245b3o
bobo$247bobo10b2o$248b2o10bobo$261b2o2$223b2o$223b2o3$253b2o$252bo2bo
$253b2o3$264b2o$248b2o6bo7bobo$248b2o5bobo8bo$256bobob2o4b2o$254bobob
obobo$253bobobo4bo$253bobobob3o$217b2o35bo2bobo$218bo36b2o$218b2o$220b
o12b2o$218b3o12b2o$217bo$217b2o$228bo$227bobo7b2o$227bobo6bo2bo$216b2o
10bo5bo2b2obo$216b2o15bob2o3bo25b2o$234bo2b3o26b2o$235b2o$214b2o22b2o
$214bo2bob2o14b2obo$216b2obobo13bo2bo38b2o$217bo2b2o14b2o39b2o$215bob
o$215b2o15b2o$232bo$233b3o$235bo21$291bo$289b3o$288bo$271b2o15b2o$271b
obo$273bo2b2o14b2o$272b2obobo13bo2bo$270bo2bob2o14b2obo$270b2o22b2o$291b
2o$290bo2b3o$272b2o15bob2o3bo$272b2o10bo5bo2b2obo$283bobo6bo2bo$283bo
bo7b2o$284bo$273b2o$273bo$274b3o12b2o$276bo12b2o$274b2o$274bo$273b2o85$
59bo$59b2o$58bobo2$191b2o$190bobo$192bo16$123b2o306b2o$124b2o304b2o$123b
o308bo$104bo$104b2o$103bobo2$18b2o$19b2o$18bo2$o$o!

I will continue to work on constructing the first prototype gun once this issue is resolved.

EDIT: Clearance fixed on upper Glide-block cycle, but issue still remains concerning glider color.

Code: Select all

x = 885, y = 804, rule = B3/S234z
38$60bo$59bobo$57b3obo$56bo4bob2o$56bobobobobo$51b2o4b2obobo$52bo8bob
o5b2o$52bobo7bo6b2o$53b2o3$64b2o$63bo2bo$64b2o6$55b2o$55bo2bo10b2o$56b
3o10bobo$67bobob3o$52b2obob2o3b2o3b2o4bo$52bob2obo4b2o$57bo$57b2o4$45b
2o$45bo$44b2o$29b2o12bo$29b2o12b3o$46bo$45b2o$35bo$34bobo$26b2o6bobo$
26bo2bo5bo10b2o$27b2obo15b2o257bo$24b3o2bo274bobo$23bo3b2o273b3obo$24b
2o275bo4bob2o$25bob2o14b2obo2bo251bobobobobo$25bo2bo15bob4o246b2o4b2o
bobo$26b2o14bobo252bo8bobo5b2o$42b2o2b2o249bobo7bo6b2o$30b2o15bo250b2o
$31bo14bo$28b3o15b2o$28bo280b2o$308bo2bo$309b2o6$301b2o$301bobo10b2o$
302b2o10bobo$312bobob3o$300b4o3b2o3b2o4bo$299bo2bo4b2o$299b2o3bo$303b
2o44$250b2o$250bo$249b2o$234b2o12bo$234b2o12b3o$251bo$250b2o$240bo$239b
obo$231b2o6bobo$231bo2bo5bo10b2o$232b2obo15b2o$229b3o2bo$228bo3b2o$229b
2o22b2o$230bob2o14b2obo2bo$230bo2bo13bobob2o$231b2o14b2o2bo$251bobo$235b
2o15b2o$236bo$233b3o$233bo2$314bo$313bobo$313bob3o$310b2obo4bo$310bob
obobobo$312bobob2o4b2o$304b2o5bobo8bo$304b2o6bo7bobo$320b2o95bo$415b3o
$414bo$309b2o86b2o15b2o$308bo2bo85bobo$285b2o22b2o88bo2b2o14b2o$285bo
3b2o107b2obobo13bo2bo$281b2o4bo2bo105bo2bob2o14b2obo$271bo4b2o3b2o3b4o
106b2o22b2o$271b3obobo139b2o3bo$273bobo10b2o128bo2b3o$274b2o10bobo28b
2o79b2o15bob2o$287b2o15b2o10bobo79b2o10bo5bo2bo$303bobo10b2o91bobo6b2o
$301b3obobo101bobo$301bo4b2o3b2o3b4o90bo$311b2o4bo2bo78b2o$315bo3b2o78b
o$279b2o34b2o83b3o12b2o$278bo2bo120bo12b2o$279b2o119b2o$400bo$399b2o$
290b2o$274b2o6bo7bobo$274b2o5bobo8bo$282bobob2o4b2o$280bobobobobo$280b
2obo4bo101bo$283bob3o102b3o$283bobo107bo$284bo107b2o15b2o$408bobo$388b
2o14b2o2bo$387bo2bo13bobob2o$387bob2o14b2obo2bo$386b2o22b2o$385bo3b2o
$386b3o2bo$389b2obo15b2o$388bo2bo5bo10b2o$388b2o6bobo$396bobo$397bo$407b
2o$408bo$391b2o12b3o$391b2o12bo$406b2o$407bo172bo$407b2o171b3o$583bo$
582b2o15b2o$598bobo$578b2o14b2o2bo$577bo2bo13bobob2o$577bob2o14b2obo2b
o$576b2o22b2o$579b2o$576b3o2bo$575bo3b2obo15b2o$575bob2o2bo5bo10b2o$576b
o2bo6bobo$577b2o7bobo$587bo$597b2o$598bo$581b2o12b3o$581b2o12bo$327bo
268b2o$326bobo268bo$326bob3o266b2o$323b2obo4bo$323bobobobobo$325bobob
2o4b2o$317b2o5bobo8bo$317b2o6bo7bobo$333b2o3$322b2o$321bo2bo$322b2o6$
331b2o$317b2o10bo2bo$316bobo10b3o$314b3obobo$314bo4b2o3b2o3b2obob2o$324b
2o4bob2obo$330bo$329b2o16$641bo$639b3o$638bo$621b2o15b2o$621bobo$623b
o2b2o14b2o$622b2obobo13bo2bo$620bo2bob2o14b2obo$620b2o22b2o$641b2o$640b
o2b3o$622b2o15bob2o3bo$622b2o10bo5bo2b2obo$633bobo6bo2bo$633bobo7b2o$
634bo$623b2o$623bo$624b3o12b2o$626bo12b2o$624b2o$624bo$623b2o7$596bo$
594b3o$593bo$576b2o15b2o$576bobo$578bo2b2o14b2o$577b2obobo13bo2bo$575b
o2bob2o14b2obo$575b2o22b2o$596b2o$595bo2b3o$545b2o30b2o15bob2o3bo$546b
o30b2o10bo5bo2b2obo$546b2o40bobo6bo2bo$548bo12b2o25bobo7b2o$546b3o12b
2o26bo$545bo32b2o$545b2o31bo$556bo22b3o12b2o$520bo34bobo23bo12b2o$518b
3o34bobo6b2o13b2o$517bo26b2o10bo5bo2bo13bo$500b2o15b2o25b2o15bob2o13b
2o$500bobo59bo2b3o$502bo2b2o14b2o40b2o3bo$501b2obobo13bo2bo18b2o22b2o
$499bo2bob2o14b2obo18bo2bob2o14b2obo$499b2o22b2o19b2obobo13bo2bo$520b
2o3bo19bo2b2o14b2o$475b2o42bo2b3o18bobo$476bo24b2o15bob2o21b2o15b2o$476b
2o23b2o10bo5bo2bo37bo$478bo12b2o19bobo6b2o38b3o$476b3o12b2o19bobo48bo
$212bo262bo37bo$212b3o260b2o25b2o$215bo270bo15bo$214b2o15b2o252bobo15b
3o12b2o$230bobo252bobo6b2o9bo12b2o$210b2o14b2o2bo243b2o10bo5bo2bo7b2o
$209bo2bo13bobob2o242b2o15bob2o8bo$209bob2o14b2obo2bo258bo2b3o4b2o$208b
2o22b2o259b2o3bo$211b2o259b2o22b2o$208b3o2bo258bo2bob2o14b2obo$207bo3b
2obo15b2o242b2obobo13bo2bo$207bob2o2bo5bo10b2o243bo2b2o14b2o$208bo2bo
6bobo252bobo$209b2o7bobo252b2o15b2o$219bo270bo$229b2o201b2o57b3o$230b
o202bo59bo$213b2o12b3o203b2o$213b2o12bo207bo12b2o$228b2o203b3o12b2o$229b
o178bo23bo$229b2o158b2o15b3o23b2o$390bo14bo37bo$389bo15b2o35bobo$389b
2o2b2o47bobo6b2o$392bobo14b2o20b2o10bo5bo2bo$387b4obo15bo2bo19b2o15bo
b2o$387bo2bob2o14b2obo37bo2b3o$411b2o37b2o3bo$408b2o3bo15b2o22b2o$407b
o2b3o16bo2bob2o14b2obo$389b2o15bob2o21b2obobo13bo2bo$389b2o10bo5bo2bo
21bo2b2o14b2o$400bobo6b2o19bobo$400bobo27b2o15b2o$401bo45bo$390b2o56b
3o$390bo59bo$391b3o12b2o$393bo12b2o$391b2o$391bo$390b2o6$381bo$381b3o
$384bo$383b2o15b2o$399bobo$379b2o14b2o2bo$378bo2bo13bobob2o$378bob2o14b
2obo2bo$377b2o22b2o$380b2o$377b3o2bo$376bo3b2obo15b2o$376bob2o2bo5bo10b
2o$377bo2bo6bobo$378b2o7bobo$388bo$398b2o85bo$399bo83b2o$382b2o12b3o85b
2o$382b2o12bo$397b2o$398bo$398b2o26bo$426bobo$426b2o$380bo20bo$381bo18b
o$379b3o18b3o7$294bo$292b3o$291bo$274b2o15b2o$274bobo$276bo2b2o14b2o93b
2o$275b2obobo13bo2bo92b2o$273bo2bob2o14b2obo$273b2o22b2o$294b2o$293bo
2b3o$275b2o15bob2o3bo$275b2o10bo5bo2b2obo$286bobo6bo2bo105b2o$286bobo
7b2o106b2o$287bo$276b2o307b2o$276bo307bo2bobo$277b3o12b2o289bobobob3o
$279bo12b2o289bobobo4bo$277b2o305bobobobobo$277bo308bobob2o4b2o$276b2o
300b2o5bobo8bo$578b2o6bo7bobo$594b2o3$583b2o$582bo2bo$583b2o6$591b2o$
578b2o10bobo$577bobo10b2o$444b2o129b3obobo$444b2o129bo4b2o3b2o3b4o$585b
2o4bo2bo$589bo3b2o$589b2o$455b2o$455b2o$492b2o$492bo3b2o$488b2o4bo2bo
$478bo4b2o3b2o3b4o$478b3obobo$480bobo10b2o$481b2o10bobo$494b2o2$456b2o
$456b2o3$486b2o$485bo2bo$486b2o3$497b2o$481b2o6bo7bobo$481b2o5bobo8bo
$489bobob2o4b2o$487bobobobobo$486bobobo4bo$486bobobob3o$450b2o35bo2bo
bo$451bo36b2o$451b2o$453bo12b2o$451b3o12b2o$450bo$450b2o$461bo$460bob
o7b2o$460bobo6bo2bo$449b2o10bo5bo2b2obo$449b2o15bob2o3bo25b2o$467bo2b
3o26b2o$468b2o$447b2o22b2o$447bo2bob2o14b2obo$449b2obobo13bo2bo38b2o$
450bo2b2o14b2o39b2o$448bobo$448b2o15b2o$465bo$466b3o$468bo21$524bo$522b
3o$521bo$504b2o15b2o$504bobo$506bo2b2o14b2o$505b2obobo13bo2bo$503bo2b
ob2o14b2obo$503b2o22b2o$524b2o$523bo2b3o$505b2o15bob2o3bo$505b2o10bo5b
o2b2obo$516bobo6bo2bo$516bobo7b2o$517bo$506b2o$506bo$507b3o12b2o$509b
o12b2o$507b2o$507bo$506b2o79$770b2o$771bo$771b2o$773bo12b2o$771b3o12b
2o$770bo$292bo477b2o$292b2o487bo$291bobo486bobo$780bobo6b2o$424b2o343b
2o10bo5bo2bo$423bobo343b2o15bob2o$425bo361bo2b3o$788b2o3bo$791b2o$767b
o2bob2o14b2obo$767b4obo15bo2bo$772bobo14b2o$769b2o2b2o$769bo15b2o$770b
o14bo$60bo708b2o15b3o$60b3o725bo$63bo$62b2o15b2o$78bobo$58b2o14b2o2bo
$57bo2bo13bobob2o$57bob2o14b2obo2bo274b2o306b2o$56b2o22b2o275b2o304b2o
$59b2o295bo308bo$56b3o2bo275bo$55bo3b2obo15b2o113b2o142b2o$55bob2o2bo
5bo10b2o113bo142bobo$56bo2bo6bobo123b2o$57b2o7bobo108b2o12bo59b2o$67b
o109b2o12b3o58b2o$77b2o115bo56bo$78bo114b2o37bo$61b2o12b3o105bo48b2o$
61b2o12bo97b2o7bobo46bobo$76b2o94bo2bo6bobo$77bo93bob2o2bo5bo10b2o$77b
2o92bo3b2obo15b2o$172b3o2bo$175b2o$172b2o22b2o32bo$173bob2o14b2obo2bo
32b3o$173bo2bo13bobob2o37bo$174b2o14b2o2bo37b2o15b2o$153b2o39bobo51bo
bo$153bo24b2o15b2o31b2o14b2o2bo$95b2o55b2o25bo47bo2bo13bobob2o$91b2o3b
o40b2o12bo24b3o48bob2o14b2obo2bo$91bo2bo4b2o36b2o12b3o22bo49b2o22b2o$
92b4o3b2o3b2o4bo43bo70bo3b2o$104bobob3o42b2o71b3o2bo$94b2o10bobo34bo85b
2obo15b2o$93bobo10b2o25b2o7bobo83bo2bo5bo10b2o$93b2o37bo2bo6bobo83b2o
6bobo$131bob2o2bo5bo10b2o80bobo472b2o$131bo3b2obo15b2o81bo473bo$132b3o
2bo109b2o457bob2obo4b2o$135b2o111bo457b2obob2o3b2o3b2o4bo$132b2o22b2o
73b2o12b3o473bobob3o$101b2o30bob2o14b2obo2bo73b2o12bo464b3o10bobo$100b
o2bo29bo2bo13bobob2o90b2o461bo2bo10b2o$101b2o31b2o14b2o2bo92bo461b2o$
154bobo90b2o$138b2o15b2o$90b2o47bo$89bobo7bo6b2o28b3o$89bo8bobo5b2o28b
o$88b2o4b2obobo618b2o$93bobobobobo615bo2bo$93bo4bobobo81bo533b2o$94b3o
bobobo81b3o$96bobo2bo85bo$99b2o85b2o15b2o502b2o$202bobo501bobo7bo6b2o
$182b2o14b2o2bo503bo8bobo5b2o$181bo2bo13bobob2o501b2o4b2obobo$181bob2o
14b2obo2bo504bobobobobo$180b2o22b2o504bo4bob2o$179bo3b2o526b3obo$180b
3o2bo527bobo$183b2obo15b2o510bo$182bo2bo5bo10b2o$182b2o6bobo$190bobo$
191bo$201b2o$202bo$185b2o12b3o$185b2o12bo$200b2o$201bo$201b2o!

[confocaloid]

[...] I noticed that the input/output ratio of the gliders from the reaction does not match up. The problem is that the pattern starts out with 7 gliders of one color and 4 in another, but then outputs 9 in one color and only three of another (Snark64 can correct the phase). [...]

Would it work to have two instances of the overunity reaction, connected to each other? Connect as many as possible outputs back to inputs, so that the resulting (fixed-period; the circuits will need to be adjusted to get different periods) engineered overunity reaction consumes one periodic glider stream of one colour, and produces two periodic glider streams of another colour. Take two such engineered overunity reactions, and connect them to each other, making a gun with two barrels of different colours.

[WhiteHawk]

[...] I noticed that the input/output ratio of the gliders from the reaction does not match up. The problem is that the pattern starts out with 7 gliders of one color and 4 in another, but then outputs 9 in one color and only three of another (Snark64 can correct the phase). [...]

Would it work to have two instances of the overunity reaction, connected to each other? Connect as many as possible outputs back to inputs, so that the resulting (fixed-period; the circuits will need to be adjusted to get different periods) engineered overunity reaction consumes one periodic glider stream of one colour, and produces two periodic glider streams of another colour. Take two such engineered overunity reactions, and connect them to each other, making a gun with two barrels of different colours.

Perhaps, but I have no clue on how to do that (This is my first time building a gun of any sort).

EDIT: Forgot about the advancer, but we need a reaction to turn the block back into a beehive in the right place (it might not work anyway)

Code: Select all

x = 38, y = 30, rule = B3/S234z
bo9bo$2bo9bo$3o7b3o12$26b2o$25bo2bo$26b2o10$36bo$35bobo$35bobo$36bo!

DOUBLE EDIT:

the z-hexomino evolves into a xs14_6abqac

Code: Select all

x = 3, y = 4, rule = B3/S234z
2o$bo$bo$b2o!

Did anyone realize it's actually just a really S4z evil weld of two Eater 1s.

Code: Select all

x = 5, y = 8, rule = B3/S234zHistory
$2.2C$.CBC$.CB2A$2CBA$.ABA$.2A!

Also, synth for xs7_174c from soup (4g or 3g dirty, no solo loaf is produced by 2g under s4z)

Code: Select all

x = 13, y = 14, rule = B3/S234z
4$2b2o$bo2bo$2bobo$3bo$9b2o$8b2o$10bo!