Glider Syntheses in Other Rules

[Extrementhusiast]

In several rules, there are small spaceships, which could reasonably be called "gliders". This thread is for glider syntheses in other rules. To start, three spaceship syntheses in B36/S245:

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x = 126, y = 46, rule = B36/S245
98b3o$98b2o$98bo16$50b2o10b2o$49bo14bo$48bobo12bobo$48bo2bo10bo2bo2$
122bo2bo$123bobo$124bo$6bo2bo112b2o$6bobo40b2o12b2o$7bo40b4o10b4o$8b2o
40b2o10b2o$23bo26bo12bo$22bobo$21bo90b2o$22bo29bo6bo2bo51bo$51bobo6bob
o36bo2bo10bobo5bo2bo$54bo6bo37bobo10bo2bo6bobo$53bo5b2o39bo22bo$101b2o
18b2o$10b2o$9b4o$9b2o$10bo34bo2bo16bo2bo$4o41bobo18bobo39bo2bo$2obo42b
o20bo40bobo$2b2o43b2o16b2o42bo$2b2o106b2o!

[c0b0p0]

B35/S3478 seems to be promising for glider syntheses; here are some of mine.

My (incomplete) table of two-glider syntheses that do not simply disappear:

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x = 95, y = 15, rule = B35/S3478
obobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobob
obobobobobobobobobobobobo2$o17bobo21bobo23bobo23bo$76bo$o2b2obo11bobo
21bobo23bobo3b2obo16bo$5bobo29bo10b2obo23b3o$o3b3o11bobo14b3o4bobo5bob
o10bo4bobo4b3o16bo$5bo8bo9b2obo7b2obo10b3o9b3o24bo$o11bobo3bobo5bobo6b
3o4bobo5bo10b2obo3bobo15bobo5bo$11b3o11b3o33b3o21b3o$o11bobo3bobo5bo
15bobo23bobo15bobo5bo$13bo73bo$o17bobo21bobo23bobo23bo2$obobobobobobob
obobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobobob
obobobobobo!

A 3-glider synthesis of probably the most common p4 around:

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x = 24, y = 9, rule = B35/S3478
2obo$2bobo$b3o$2bo2$4b2obo14bo$6bobo11b3o$5b3o12b2obo$6bo13b3o!

A 4-glider synthesis of the following flipper:

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x = 26, y = 23, rule = B35/S3478
2obo$2bobo$b3o$2bo2$4b2obo14bo$6bobo11b3o$5b3o12b2obo$6bo13b3o11$23bo$
22b3o$21bobo$22bob2o!

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OOO
O..
O..

A synthesis of a c/4 orthogonal spaceship from three gliders:

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x = 31, y = 10, rule = B35/S3478
bo28bo$b3o24bobo$ob2o23b3o$b3o24bobo$29bo2$2bo$2b3o$bob2o$2b3o!

14-glider synthesis of a p6:

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x = 35, y = 35, rule = B35/S3478
34bo$32bobo$31b3o$15b4o13bobo$16b2o15bo$15b4o$16b2o9$3bobo23bobo$3b4o
21b4o$3b4o21b4o$3bobo23bobo10$16b2o$15b4o$16b2o$2bo12b4o$b3o$2bobo$2ob
o!

8-glider synthesis of the 6-cell phoenix:

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x = 100, y = 64, rule = B35/S3478
99bo$97bobo$96b3o$97bobo$98bo40$37bo38bo$37b3o34bobo$36bob2o33b3o$37b
3o34bobo$75bo2$38bo$38b3o$37bob2o$38b3o$o18bo$obo14b3o$b3o13b2obo$obo
14b3o$bo2$18bo$16b3o$16b2obo$16b3o!

Here are the three oscillators which I would like to find a synthesis for.

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x = 37, y = 8, rule = B35/S3478
2bo$bobo$o2bo30bo$b3o20b2o8b3o$4b3o15b2obo7bo2bo$4bo2bo16b2o8b3o$4bobo
27bo$5bo!

[lukebradford]

Live Free or Die (s0/b2) has this fun one, using two small p1 spaceships (moons) to construct a p19 oscillator, the monster. The moon is only four cells and the only p1 spaceship in the rule. What I find cool about this reaction is that the evolution of the monster actually contains a few phases in which two moons reappear and collide in the center again.

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x = 13, y = 4, rule = B2/S0
o11bo$bo9bo$bo9bo$o11bo!

[c0b0p0]

B35/S3478 seems to be promising for glider syntheses; here are some of mine.

B3678/S35678 is even more promising -- it looks like a cross between LongLife and Dimoeba, plus it has a natural glider and natural infinite growth! (I still have not been able to synthesize that.)

Here is a two-glider recipe for the natural p22 I call "the arrow".

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x = 23, y = 13, rule = B3678/S35678
2bo$b3o$4o$2b2o$2b2o$2bo$3bo16bo$19b3o$19b4o$19b2o$19b2o$20bo$19bo!

Based on that recipe, below is a synthesis of a common p20 that is generated from a 3x3 block.

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x = 28, y = 19, rule = B3678/S35678
2bo$b3o$4o$2b2o$2b2o$2bo$3bo16bo$19b3o$19b4o$19b2o$19b2o$20bo$19bo5bo$
24b3o$24b4o$24b2o$24b2o$25bo$24bo!

Here is the natural infinite growth

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x = 12, y = 12, rule = B3678/S35678
3bo$2b3o$b6o$7o$b8o$2b7o$2b9o$4b7o$4b8o$6b5o$6b5o$8bo!

... and a sparkier version.

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x = 14, y = 14, rule = B3678/S35678
2bo2$ob3o$2b3o3bo$2b7o$4b6o$4b8o$4b8o$3b11o$5b9o$6b6o$6b6o$8b2o$8b2o!

[c0b0p0]

Here is a glider synthesis (in B358/S135) of a block.

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x = 37, y = 181, rule = B358/S135
o2$bo30b2o$bobo27b2obo$bobo26bo3bo$bobo27b2obo$bo30b2o2$o52$10bo2$11bo
$11bobo17bo$11bobo16bo2b2o$11bobo17bo$11bo2$10bo54$33b2o$32b2o2$32b2o$
33b2o12$31b3o2$30b5o$28bo7bo30$12bo2$13bo$13bobo$13bobo$13bobo$13bo2$
12bo20b2o$32b2o!

A big band (the only p4 in the B3A0124/S1D02 rulespace) is two gliders from the first intermediate oscillator in the pattern above, as shown below.

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x = 49, y = 18, rule = B358/S135
45bo$44bo2b2o$45bo$24bo2$25bo$25bobo$25bobo$25bobo$o24bo2$bo22bo$bobo$
bobo$bobo$bo2$o!

This rule also has a simple 16-cell eater, shown below.

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x = 38, y = 15, rule = B358/S135
3bo3bo$4b3o2$37bo2$36bo$2o32bobo$2o32bobo$2o32bobo$36bo2$37bo2$4b3o$3b
o3bo!

[c0b0p0]

This rule also has a simple 16-cell eater, shown below.

Here is a 15-cell eater.

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x = 27, y = 17, rule = B358/S135
21b3o$20bo3bo3$o2$bo24bo$bobo21bo$bobo21bo$bobo21bo$bo24bo2$o3$20bo3bo
$21b3o!

[unname66609]

7-glider synthesis of the 6-cell phoenix :

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x = 106, y = 64, rule = B35/S3478
105bo$103bobo$102b3o$103bobo$104bo33$29bo52bo$29b3o48bobo$28bob2o47b3o
$29b3o48bobo$81bo2$30bo$30b3o$29bob2o$30b3o8$o18bo$obo14b3o$b3o13b2obo
$obo14b3o$bo2$18bo$16b3o$16b2obo$16b3o!

[John]

I'm still spending my time looking around in hexagonal rules...
(first row is 2 gliders, 2nd row is 3).

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x = 193, y = 30, rule = B2/S3H
70bobo58bo19bo10bo17bobo$bo29bo11bo30bo16bo38bo2bo19bo7bo21b2o$3bo29bo
8bo28bo2bo18bo37b2obo15bobo2bo4bo2bobo14bobo$obo2bo6bo17bobo2bo5bo2bob
o24bobo16bobo2bo25bo8b2ob4o44b2obobo$11bo49bo10bo2bo25bobo19bo8b2obo
15bobo2bo4bo2bobo14bo2bo$bobo2bo3bo2bobo15bobo2bo5bo2bobo15bo12bo14bob
o2bo3b2o18bobo2bo6bo2bo19bo7bo18bo2b2o$5bo29bo8bo15bobo2bo7bobo19bo4bo
b2obo28bo19bo10bo18b2o$4bo6bo2bobo17bo11bo47bo10bo15bobo2bo$13bo47bobo
2bo34bob2obo18bo$15bo49bo36b2o20bo62bo$64bo39bobo82bo$186bobo2bo2$187b
obo2bo$191bo$190bo5$bo39bo$3bo36bo$obo2bo3bo32bo$31bo11bo$bobo2bo2bobo
21bo$5bo4bo19bobo2bo7bo$4bo$31bobo2bo$35bo$34bo!

[danieldb]

2x2:

Duoplet from 2 gliders:

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x = 11, y = 6, rule = B36/S125
3bo$o2bo3bo$bobo3bo2bo$7bobo$bo$9bo!

[strake]

3-glider synthesis of duplex rake in B2o45/S2o45H:

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x = 30, y = 25, rule = B2o45.S2o45
24b2o$27bo$25b4o$25b3o$25b3obo$29bo11$o$ob3o$2b3o11b2o2bo$b4o11b2obo$
2bo13b2obo$4b2o11bob2o$19bo2$20bo!