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Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

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Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby 2718281828 » January 10th, 2019, 5:32 am

We have a common 3 dot c/2 orthogonal ship (G), 3 dot c/4 diagonal ship (arrow, A), a very frequent domino and block still life.
Here all G+domino and G+block collisions:
x = 91, y = 42, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
6$3bobo12bobo7bobo9bobo6bobo8bobo6bobo10bobo$4bo14bo9bo11bo8bo10bo8bo
12bo4$7bo13bo8bo10bo11b2o8b2o6b2o9b2o$7bo13bo8bo10bo18$3bobo10bobo6bob
o10bobo$4bo12bo8bo12bo4$7b2o10b2o6b2o9b2o$7b2o10b2o6b2o9b2o!
Most notable a single domino can act as a splitter for the G with a colour preserving and changing output. As the domino can act as an eater as well this rule has adjustable oscillators and guns.

Here an illustration for p12 and p13 G-guns:
x = 20, y = 44, rule = B2cen3ek4ejkwz5-ein6an78/S12an3-eijq4enrty5e6k
$13b2o3$12bo$o10bobo$o4b2o$7bo2bo3bo$5bobo4b2o$5b3o3bobo$6bo2$9b2o4b2o
$5bo2bobo3b2o$5bo3bobo3b2o$12bo4$4b2o3$17b2o4$2bo$2bo4b2o5bo2bo$15bobo
$8bo5bo$7bobo4$15bobo$10bo5bo$7bobo$7bo2bo5b2o5$6b2o!
and another small high period (p175) gun, using another additional collision:
x = 27, y = 32, rule = B2cen3ek4ejkwz5-ein6an78/S12an3-eijq4enrty5e6k
4b2o4$5bo11b2o$5bo4$22b2o4$22bo$22bo5$11bo$10bob2o2$bo3b2o3bo$bo3$10bo
$10bo10b2o3bo$26bo3$9b2o!


Now all arrow+domino and arrow+block 'collisions':
x = 141, y = 38, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
2$8bo13bo9bo9bo9bo9bo12bo$8bo13bo9bo9bo9bo9bo12bo$7bo13bo9bo9bo9bo9bo
12bo3$5b2o13b2o9b2o9b2o9b2o9b2o12b2o$5b2o13b2o9b2o9b2o9b2o9b2o12b2o19$
9bo9bo9bo9bo9bo9bo12bo9bo9bo9bo9bo12bo$9bo9bo9bo9bo9bo9bo12bo9bo9bo9bo
9bo12bo$8bo9bo9bo9bo9bo9bo12bo9bo9bo9bo9bo12bo3$6b2o9b2o9b2o9b2o9b2o9b
2o12b2o9b2o9b2o9b2o9b2o12b2o!
Esp. the domino can act as an eater for the arrow as well.

here some large period oscillators (p16, p17, p20, p36, p68):
x = 110, y = 32, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
6$64b2o2bo9bo2b2o$64bobo2bo7bo2bobo$39b2o5bo5b2o11bo15bo$22b2o15bo4bob
obo4bo$21b2o18bo2b2ob2o2bo12bo17bo$21bobo21bobo17bo15bo$7bo35bo5bo$6b
3o9b2o20b2o9b2o48bobo$6bobo8b2o22b2o7b2o46b2o5b2o$6bobo8bobo3bo3bobo9b
2o11b2o$6bobo19b2o11b2o7b2o46b2o5b2o$6b3o18b2o11b2o9b2o48bobo$7bo35bo
5bo$23bobo19bobo17bo15bo$24b2o15bo2b2ob2o2bo12bo17bo$23b2o14bo4bobobo
4bo$39b2o5bo5b2o11bo15bo$64bobo2bo7bo2bobo$64b2o2bo9bo2b2o!
So far for omniperiodicity p9 and p11 are missing.

The p16 can act as a G->A, here a gun:
x = 28, y = 19, rule = B2cen3ek4ejkwz5-ein6an78/S12an3-eijq4enrty5e6k
22b2o$bo$3o$obo$obo10bo$obo8bo3b2o2b3o$3o7bo7b2o2bo$bo9bo7b2obo4$14bo$
14bo$20b2o5bo$27bo4$13b2o!


Two (semi-)natural linear growth pattern a puffer/rake and a p14 double G-gun:
x = 24, y = 33, rule = B2cen3ek4ejkwz5-ein6an78/S12an3-eijq4enrty5e6k
$15b2o$10bobob2o$15b2o3$12b2o$11b2o$12b2o6$13b2o$13b2o3$14bo$15bobo3$
15bobo$14bo3$13b2o$13b2o!
The puffer allows for this rake:
x = 29, y = 34, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
9$19b2o$18b2o$19b2o2$14bo$2b2o4b2o6bo2bo2b2o$2b2o4b2o4b3ob5o$19bo2b2o$
3bobo8bobo$3b2o9b2o2$2b2o3bo5b2o$4bobo6bobo$5b3obo8bo2b2o$4bo8b3ob5o$
15bo2bo2b2o$13bo2$18b2o$17b2o$18b2o!


A stable G->A with minimal repeat time 54:
x = 39, y = 80, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
12bobo$13bo26$12bobo$13bo17$30b2o5$19bo$19bo5b2o6bo$8b2o23bo2$12bobo$
13bo3$6bo20bo$6bo5b2o13bo4$14b2o7$o$o13bo$14bo$6b2o$38bo$38bo$6bo$6bo
24b2o2$13b2o!
allowing for corresponding guns, an example:
x = 57, y = 57, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
7b2o5$9bo20b2o$5bo2bo$5bo3bo27bo$37bo2$o$o27bo3bo$29bo2bo$6b2o20bo4$
48b2o6$43b2o6bo$26b2o23bo$39bo$39bo4$24bo20bo$24bo5b2o13bo4$32b2o7$20b
o$20bo11bo$32bo$24b2o$56bo$56bo$24bo$24bo24b2o2$31b2o5$45b2o!


This 3G->A has minimal repeat time of 25:
x = 38, y = 27, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
2$20bo$19b3o$19bobo12$19bobo$20bo$22bo11b2o$6b2o11bobo13b2o$5b2o13bobo
11b2o$6b2o11bo!
Thus it likely allows for improvements for a stable G->A, but it definitively allows for guns p25> A-guns:
x = 42, y = 39, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
30b2o4$15bo$15bo4b2o8bo$22bo7bo$20bobo$20b3o$21bo3$28bobo4bo$20bo8bo5b
o$20bo$28b2o2$36b2o$5b2o2$20bobo$21bo3bo$23bo3b2o2b2o3bo$6bo2b2o3b2o4b
obo7b2o4bo$6bo3b2o9bobo7b2o$9b2o9bo5$26bo4bo$12bo3bo9bo3bo7bo$13bo2bo
14bo3b2o4bo$bo4b2o4bo20bo7bo$bo3$28b2o$13b2o!


A spark (see gen 5) allows the reflector to change the direction of one output (min repeat time is 15), below an illustration with the p68:
x = 15, y = 44, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
$bobo$2bo2$b2o6$b2o2b2o$2b2obobo$b2o2b2o$4bo2$6bo10$bobo$2bo2$b2o5$bob
3obo$2b2ob2o3$4bo3$2b2ob2o$bob3obo!



A ship collection (c/4 diag, a couple of ac/(2a) ships, 2 c/4, c/3, c/6, 5c/30, some c/5):
x = 151, y = 290, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
3$19bo$18b3o$16bo3bo3bo$12b2obobobo3b3o$16bobo3bobo$6bo3b2o5bo$5bo2bob
2o11b2o$11bo11bobo$8bo14bobo$11bo11bobo$5bo2bob2o11b2o$6bo3b2o5bo$16bo
bo3bobo$12b2obobobo3b3o$16bo3bo3bo$18b3o$19bo4$24bo2bo$16b5ob3o3b2o3bo
$12b2obo3bo4bo2bo4b3o$16bo14bobo$6bo3b2o$5bo2bob2o20b2o$11bo20bobo$8bo
23bobo$11bo20bobo$5bo2bob2o20b2o$6bo3b2o$16bo14bobo$12b2obo3bo4bo2bo4b
3o$16b5ob3o3b2o3bo$24bo2bo3$39bo$14bo2bobo2bo13bobo3b2o$13bo3bo2bo6bo
12b3o$17b2obo5b3ob2o5bo2bo2bo$14bobo2b2o4b2obobobobob2o2b2o2b2o$8b2o7b
2o5bo9b3o2b2o2bob2o$8b4obo4bobo2b4o2bo5bobobobo5bo$6b5obo3b4o4bo14bobo
bob2o$5b2obo3b2o2b3o3b4o9b2obobobo$6b5obo3b4o4bo14bobobob2o$8b4obo4bob
o2b4o2bo5bobobobo5bo$8b2o7b2o5bo9b3o2b2o2bob2o$14bobo2b2o4b2obobobobob
2o2b2o2b2o$17b2obo5b3ob2o5bo2bo2bo$13bo3bo2bo6bo12b3o$14bo2bobo2bo13bo
bo3b2o$39bo5$47bo12b2o3bo$14bo2bobo2bo23b2o2bo9bo4bo$13bo3bo2bo6bo12bo
4bo3bo3bo4bo3bo$17b2obo5b3ob2o5b3o7bo2bobob2obo3bobo$14bobo2b2o4b2obob
obo12bo7bo4bo3bo$8b2o7b2o5bo10bo3b3ob2o15bo4bo$8b4obo4bobo2b4o2bo6bob
2o3bo2bo13b2o3bo$6b5obo3b4o4bo10bo4bobo$5b2obo3b2o2b3o3b4o9bo5bo$6b5ob
o3b4o4bo10bo4bobo$8b4obo4bobo2b4o2bo6bob2o3bo2bo13b2o3bo$8b2o7b2o5bo
10bo3b3ob2o15bo4bo$14bobo2b2o4b2obobobo12bo7bo4bo3bo$17b2obo5b3ob2o5b
3o7bo2bobob2obo3bobo$13bo3bo2bo6bo12bo4bo3bo3bo4bo3bo$14bo2bobo2bo23b
2o2bo9bo4bo$47bo12b2o3bo5$47bo19bo$14bo2bobo2bo23b2o2bo14b2obo$13bo3bo
2bo6bo12bo4bo3bo3bo4bo6bo3bo$17b2obo5b3ob2o5b3o7bo2bobob2obo3b2o5b2o2b
obo$14bobo2b2o4b2obobobo12bo7bo4bo6bo7bo$8b2o7b2o5bo10bo3b3ob2o20b2o5b
2o$8b4obo4bobo2b4o2bo6bob2o3bo2bo25bobo$6b5obo3b4o4bo10bo4bobo30bo$5b
2obo3b2o2b3o3b4o9bo5bo$6b5obo3b4o4bo10bo4bobo30bo$8b4obo4bobo2b4o2bo6b
ob2o3bo2bo25bobo$8b2o7b2o5bo10bo3b3ob2o20b2o5b2o$14bobo2b2o4b2obobobo
12bo7bo4bo6bo7bo$17b2obo5b3ob2o5b3o7bo2bobob2obo3b2o5b2o2bobo$13bo3bo
2bo6bo12bo4bo3bo3bo4bo6bo3bo$14bo2bobo2bo23b2o2bo14b2obo$47bo19bo4$47b
o$14bo2bobo2bo23b2o2bo16b2o3b3o$13bo3bo2bo6bo12bo4bo3bo3bo4bo6b2o2b3o
2b2ob2o$17b2obo5b3ob2o5b3o7bo2bobob2obo3b2o3bobo3b3o6bobo$14bobo2b2o4b
2obobobo12bo7bo4bo6b2o15bo$8b2o7b2o5bo10bo3b3ob2o36b2o$8b4obo4bobo2b4o
2bo6bob2o3bo2bo34bobo$6b5obo3b4o4bo10bo4bobo39bo$5b2obo3b2o2b3o3b4o9bo
5bo$6b5obo3b4o4bo10bo4bobo39bo$8b4obo4bobo2b4o2bo6bob2o3bo2bo34bobo$8b
2o7b2o5bo10bo3b3ob2o36b2o$14bobo2b2o4b2obobobo12bo7bo4bo6b2o15bo$17b2o
bo5b3ob2o5b3o7bo2bobob2obo3b2o3bobo3b3o6bobo$13bo3bo2bo6bo12bo4bo3bo3b
o4bo6b2o2b3o2b2ob2o$14bo2bobo2bo23b2o2bo16b2o3b3o$47bo4$47bo12bo12b2o$
14bo2bobo2bo23b2o2bo8b3o10bobo4bo$13bo3bo2bo6bo12bo4bo3bo3bo4b2obo3bo
7bo2bobo$17b2obo5b3ob2o5b3o7bo2bobob2obobobo2b3o16b2o$14bobo2b2o4b2obo
bobo12bo7bo4b2obobob2o4bo10bo$8b2o7b2o5bo10bo3b3ob2o14b3o2bo2b3o2b2o9b
o$8b4obo4bobo2b4o2bo6bob2o3bo2bo13bo6b2o3bobobo$6b5obo3b4o4bo10bo4bobo
27b6o7bo$5b2obo3b2o2b3o3b4o9bo5bo26b5obob2o5bo$6b5obo3b4o4bo10bo4bobo
27b6o7bo$8b4obo4bobo2b4o2bo6bob2o3bo2bo13bo6b2o3bobobo$8b2o7b2o5bo10bo
3b3ob2o14b3o2bo2b3o2b2o9bo$14bobo2b2o4b2obobobo12bo7bo4b2obobob2o4bo
10bo$17b2obo5b3ob2o5b3o7bo2bobob2obobobo2b3o16b2o$13bo3bo2bo6bo12bo4bo
3bo3bo4b2obo3bo7bo2bobo$14bo2bobo2bo23b2o2bo8b3o10bobo4bo$47bo12bo12b
2o8$5b2o4bobo$5b2o2b5o$11bo$9b3o3$9b3o$11bo$5b2o2b5o$5b2o4bobo10$14bo$
12b2obo$16bo$5b2o5bo$5b2o4bo2bo$7bo2bo3bobo$9bo4b2o2b3o$7bo2bo3bobo$5b
2o4bo2bo$5b2o5bo$16bo$12b2obo$14bo5$21b3o$13bo5b2o2b2o$12bo2bo5b3o$15b
ob2o4bo$12bo3bobobo3b2o$10bobo2b2obo7bo$9b2o6bo4bo2b2o$9b4o6bobo$7b4o
2bo5bo2bo$6bo13bob2o$13bo2b2obob3o$8bo5bo2bobo2bobo$9bo6bo3bo2b2o$9bo
6bo3bo2b2o$8bo5bo2bobo2bobo$13bo2b2obob3o$6bo13bob2o$7b4o2bo5bo2bo$9b
4o6bobo$9b2o6bo4bo2b2o$10bobo2b2obo7bo$12bo3bobobo3b2o$15bob2o4bo$12bo
2bo5b3o$13bo5b2o2b2o$21b3o7$9bo2bo2bo4bo$7b2ob5o2b4o$8bo3bo2bo4bo6b3o$
6bobo12bo6bo3bo2bo$7bobo12bob2o3bobo3bo$10b2o12b2obo2bo3b2o$27bob2o$
27bob2o$10b2o12b2obo2bo3b2o$7bobo12bob2o3bobo3bo$6bobo12bo6bo3bo2bo$8b
o3bo2bo4bo6b3o$7b2ob5o2b4o$9bo2bo2bo4bo6$40bo$7b3o19bo8bobo$7b2o12bo8b
o5b2ob2o$6b3o8bo3bo6bo4bob4o$6bob4ob2ob3o4bobobo5bo$8bo4b2o2bobo3b2o4b
ob4o$15b3o3bo5bo5bo3bo$15bo4bobobo3bo4bob2o$14b2o3bo3b3o4bo6bo$24bo4bo
9$26bo19bo3bo$11bobo11bobo17bo2b2o5bo$10b3o13bo19bo3bobo22bo9bo2bo10b
2o$9bob3o10bo2bo36bo4b3ob2obo5bob3o3bo9b2o43bo$10bo3b2o7bo7bo7bo14bo
10bo8bobo4bo2bo2bo11b4o2bo8b2o27bobo$12b4o8bo2bo10bo22b2o3bo2bo6bob2ob
o2bobo4bo5b2ob2o13b2o25bo$13b2o11bo12bo10b2o10bobo5b2o9bo2b2ob2o9b3obo
2bo8b2o27bo$25bobo23b2o2bo5bob2o2bo7bobo4bob2o6bo4b2ob2o39bo2bo$26bo
23b2o2bo2bo6bo9bo9bo2bob3o7b3o38bo5bo$40bobo12bo19bo7bo8bo7b2o9b2o28bo
2bo$84bo2bo11b3o10bobobo26bo$40bobo68b2o29bo$10bo132bobo$9bo13bo121bo$
10bo11bo16bo6bo$23bo14bo6bo5bobobo15bo$25bo13bo6bo23bo$49bo3bo17bo$25b
o47bo$23bo22b2o20b2obo13bo11b2o12b2o30b2o$22bo24b2o3b2o10bo5bo13bo27bo
bobo27b2o$23bo22b2o5b2o8bo2bo5b2o7b2o2bob2o8b3o11b2o30b2o$52b2o10bo2bo
5bobo6b2o4bo5bo4bo3bo$66bo8b2o4b2o2b2obob2o3bo2bo5bo$39b2o25bo8b2o9bo
4b2o2bo3b3o2bo9b2o24b2o$40b2o22bo2bo5bobo9b2o6b2o7b2o11b2o24bobobo$21b
o17bo7bo8bo6bo2bo5b2o18bobo6bobo10b2o24b2o$20bo25bo17bo5bo22b2o7b2o$
21bo2bobo9bo10bo2bobobo13b2obo$33bob2o2bo33bo$34bobo34bo$23bo9b2o3bo
10bo20bo$22bo14bo10bo4b2o16bo$23bo12bo12bo4b2o$11bo41b2o$12b2o!
The 5c/30 ship is (semi-)natural, so it might be synthesisable.
Last edited by 2718281828 on January 19th, 2019, 10:16 pm, edited 3 times in total.
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby 2718281828 » January 10th, 2019, 5:40 pm

A p11 popped up in a soup. Now, only p9 is missing:

Here an oscillator collection: (p1-p17 1st row p>=20 second)
x = 285, y = 127, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
14$10bo7bo7b2o10bo17bo30b2o68bo7bo30b2o9bo12bo14b2o$10bo15b2o9bo17bo
28bo3bo67bo9bo8bobo30bo10bo50b2o$18bo9bo23bo15b3ob3o8bo2bo107bobo13b2o
4b2o51b2o$41bo26b3ob3o86bo32b3o15bo2bo38b3o12bobo$30bo9bo9bo3bo13b2obo
b2o9bo11bobo3bobo78bo5bo5bo17b2o18bo4bo4b2o$9b2o20b2o37bobo9bo50bo3bob
o3bo13bo3bo3bo9bobo5bo3bo2b2o41bo3bo16b3o9b2o$9b2o20b2o19bo15b2obob2o
7b2o12bobo3bobo55bobo12bobo8bo3bo6bo40bo9bo16b2o$18bo30bo18b3ob3o58bo
3bobo3bo12bo9bo8bobo9bo3bo4bo51bo16bobo3bo3bobo$37b2o9bo19b3ob3o21bobo
3bobo55bobo26bo4b2o47bo32b2o$10bo5bo3bo16b2o2bo91bo3bobo3bo13bo3bo3bo
28bobo45bobo30b2o$9b2o17bo10bo2bo152bo13b2o6b2o14bobo$11bo6bo8bo54bo6b
o71bo13bobo11b3o42bo36bobo$29bo23bo29bo4bo99bo2b2o36bo42b2o$30b2o16bo
4bo4bo97bo9bo21bob2o3b2o4bo27bo9bo13bo17b2o$9bo20bo6b2o10bo7bo13bo2bo
8b2o2b2o68bo7bo35bo18b2o18bo3bo7bo$10b2o5b2o18b2o13bobo12bo3bo2bo158b
2o4bo4bo$10bo28bo2bo57bo34bo6bo$10bo7bobo7bo2bo9bo8bo5bo10bo3bo2bo8b2o
2b2o47b2o2b2o$19b2o7bo2bo15b2o9b2o11bo2bo25bo35bo4bo33bobo9b2o16bo$50b
o5bo26bo4bo116bo4b2o5bo2bo20b2o11b3o$28bo2bo50bo6bo6bo3bo3bo26bo3b3o2b
3o3bo71bobo39bobo$9bo18bo2bo9b2o9bobo13bo30bobo30b2obo6bob2o65bo5bo36b
3o$10b2o6bo2bo19b2o6bo7bo9bo26bo11bo25bo2bo6bo2bo29bobo32bobo$10bo5b3o
21bo7bo4bo4bo10bo29bobo73bobo$10bo7bo2bo31bo15bob2o23bo3bo3bo70bobo$
10b2o15bo5bo3bo31bo2bo11bo2bo44bo2bo6bo2bo$9bo17bob3obo4bo31bo14b2o13b
o31b2obo6bob2o72bobo35bo$29b3o39b3o8bo6bo41bo3b3o2b3o3bo66bo5bo35bo$
19bo9b3o17bo11bo13bo6b2o4b2o10bo74bobo32bobo$10bo5b2o2b2o6b5o7bo7b2o
11b2o11bo61bo4bo33bobo32bo2bo5b2o4bo$10b2o7bo20bo9bo9bo21bo6bo46b2o2b
2o33bobo47bo$9bo42bo5bo23bo6bo45bo6bo$7b2o28b2o3b2o7bo3bo3bo22bo6bo$8b
o20b3ob2o18bobobo13bo$17b5o6bob2o8bo30bo10b2o4b2o44b2o39bobo31b2o$14b
2o2bobo2b2o3b2ob2o7bo11b2o3b2o8bo2b3o2bo6bo6bo47bo$10bo6bo3bo6b3o37bob
3obo10b2o11bobobobo31bo$8b2o20bo22bobobo10bo5bo9bo2bo47b3o$9bo18bo7bo
7bo6bo3bo3bo35b2o9b2o28bo$9bo18bo8bo5bo8bo5bo12bo20b2o2bo9bo2b2o28bobo
77bo$9b2o3b2o7b2o25bo9bo34bo4bobo4bo30b3o70b2o7bo$8bo5b2ob5ob2o14bobo
6b2o11b2o8bo67bo2bo68b2o$18bobo28bo11bo80bo73bo$17bo3bo17bobo45bo$19bo
49bo4bo12bo128bo$37bo5bo25bob2obo26bo38bo72bob4o$36bo7bo7b2o33bo9bo3bo
3bo31bo2bo2bo72b2o$19bo32b2o32bo9bo3bobo3bo30bo5bo72bo2bo$69bob2obo23b
2o3b2o105bo7b2o$17bo3bo16bo3bo6b2o18bo4bo11bo49bobobobobo66bo$37bo5bo
5b2o34bo$19bobo15b2o3b2o54b2o3b2o29bo11bo$37bo5bo8bobo14b2o14bo10bo3bo
bo3bo24b2o15b2o$37b2o3b2o15b2o8b2o3b2o9bo11bo3bo3bo28bo11bo$37bo5bo8bo
bo4b2o13b2o25bo$38bo3bo30bo56b2o2bo11bo2b2o$56b2o$56b2o13bo14bo47bo11b
o$69b2o4b2o9bo44b2o15b2o$69b2o4b2o57bo11bo$39bobo45bo$36b2obobob2o41b
4o46bobobobobo$40bo25bo10bo$39bobo24b2o8b2o5b2o52bo5bo$65bo2bobo2bobo
2bo4b2o52bo2bo2bo$69bo4bo65bo2$40bo$38bo2b2o41bo$38b2obo27bo4bo9bobo
52bo$37bo5bo21bo2bobo2bobo2bo6bo51b2o$39bob2o23b2o8b2o3b2ob2o50bob2o$
38b2o2bo23bo10bo5b2obobo$40bo41bo2bo$88bo2bo41b2o$36bo33bo14bobob2o42b
2o8bobo$37b2o29bobo3bo13b2ob2o50b2o$37bob2o28bo3bo14bo55bo$40b2o32b2o
11bobo53bo$38b2o49bo$39b2obo24b2o70b2o$41b2o26bo3bo65b2o$43bo24bo3bobo
$72bo8$37b2o2bo9bo2b2o$37bobo2bo7bo2bobo$9b2o5bo5b2o14bo15bo$9bo4bobob
o4bo$11bo2b2ob2o2bo15bo17bo20bo3b2o$15bobo20bo15bo21b3ob2o$13bo5bo56bo
bo$10b2o9b2o70bobo$11b2o7b2o68b2o5b2o$9b2o11b2o$11b2o7b2o68b2o5b2o$10b
2o9b2o46b3o21bobo$13bo5bo50bo$15bobo20bo15bo15b2o$11bo2b2ob2o2bo15bo
17bo$9bo4bobobo4bo45b2o$9b2o5bo5b2o14bo15bo14b2o$37bobo2bo7bo2bobo$37b
2o2bo9bo2b2o!


Edit1 (updated list).
Last edited by 2718281828 on January 12th, 2019, 6:20 am, edited 1 time in total.
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby Redstoneboi » January 11th, 2019, 8:51 am

SR latch domino
x = 20, y = 38, rule = B2cen3ek4ejkwz5-ein6an78/S12an3-eijq4enrty5e6k
16bobo$17bo12$16bobo$17bo21$o12bo$bo12bo$o12bo4b2o!
c(>^x^<c)~
This is Fluffy the cat.
Fluffy wants to discover new things that everyone likes.
Fluffy likes to watch spaceship guns in Golly.

There’s one problem,

Fluffy doesn’t exist :(
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby 2718281828 » January 11th, 2019, 10:01 am

Redstoneboi wrote:SR latch domino
x = 20, y = 38, rule = B2cen3ek4ejkwz5-ein6an78/S12an3-eijq4enrty5e6k
16bobo$17bo12$16bobo$17bo21$o12bo$bo12bo$o12bo4b2o!

Yeah.
It allows stable pattern that block glider streams for a while, e.g. p50gun=>p100:
x = 77, y = 60, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
5$55b2o5$64b2o$53bo$53bo16bo$70bo2$4bo22bo22bo$5bo22bo22bo$4bo22bo22bo
4b2o5$65bo$65bo4$59b2o5$35b2o5$14b2o28b2o$33bo$33bo16bo$50bo2$15bo7b2o
$15bo$35b2o5$45bo$21bo3bo19bo$22bo2bo$10bo4b2o4bo$10bo$39b2o3$22b2o!

The only problem is that the design must be adapted depending on the required period.
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby 2718281828 » January 11th, 2019, 10:22 am

2718281828 wrote:The only problem is that the design must be adapted depending on the required period.

Here is something stable:
x = 79, y = 30, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
2$57b2o5$64b2o$55bo$55bo16bo$72bo6$2bo29bo29bo$3bo29bo29bo2bo$2bo29bo
29bo3bo6$58bo$58bo6b2o!

It works for p>=60 G streams (min repeat time is 60.)
An application p175 to p350 gun:
x = 56, y = 55, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
10$34b2o5$41b2o$32bo$32bo16bo$49bo2$8b2o4$9bo11b2o$9bo33bo$43bo3$26b2o
3$35bo$26bo8bo6b2o$26bo3$15bo$14bobo2$16bo$13b3o$5bo3b2o$5bo3$14bo$14b
o10b2o3bo$30bo3$13b2o!


And something weird, for a p59 stream we get this:
x = 183, y = 39, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
9$153b2o5$160b2o$151bo$151bo16bo$168bo6$10b2o28bo28b2o28bo28b2o28bo$9b
2o30bo26b2o30bo26b2o30bo2bo$10b2o28bo28b2o28bo28b2o28bo3bo6$154bo$154b
o6b2o!

A p177 G+A stream.

By putting n blocks in the way it should be feasible to do let only every n's G trough.
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby 2718281828 » January 11th, 2019, 10:50 am

Some 'delayer'. They have a G as input and put the G back on the same lane but just n ticks later:
x = 76, y = 315, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
12$36bo$37bo$36bo3$40b2o4$44bo$36bo7bo5b2o$37bo2bo$36bo3bo3$33bo$33bo
17bo$51bo$39b2o5$51b2o3$40b2o4$44bo$36bo7bo5b2o$37bo2bo$36bo3bo4$33bo$
33bo17bo$51bo$39b2o5$51b2o2$40b2o4$44bo$36bo7bo5b2o$37bo2bo$36bo3bo5$
33bo$33bo17bo$51bo$39b2o5$51b2o3$36bo$37bo$36bo3$40b2o4$44bo$36bo7bo5b
2o$37bo2bo$36bo3bo3$33bo$33bo$51bo$39b2o10bo5$51b2o3$40b2o4$44bo$36bo
7bo5b2o$37bo2bo$36bo3bo4$33bo$33bo$51bo$39b2o10bo5$51b2o3$40b2o4$44bo$
36bo7bo5b2o$37bo2bo$36bo3bo5$33bo$33bo$51bo$39b2o10bo5$51b2o4$36bo$37b
o$36bo3$40b2o4$44bo$36bo7bo3b2o$37bo2bo$36bo3bo3$33bo$33bo$50bo$39b2o
9bo5$50b2o6$40b2o4$44bo$36bo7bo3b2o$37bo2bo$36bo3bo4$33bo$33bo$50bo$
39b2o9bo5$50b2o4$40b2o4$44bo$36bo7bo3b2o$37bo2bo$36bo3bo5$33bo$33bo$
50bo$39b2o9bo5$50b2o7$36bo$37bo$36bo3$40b2o4$44bo$36bo7bo3b2o$37bo2bo$
36bo3bo3$33bo$33bo$50bo$38b2o10bo5$50b2o6$40b2o4$44bo$36bo7bo3b2o$37bo
2bo$36bo3bo4$33bo$33bo$50bo$38b2o10bo5$50b2o6$40b2o4$44bo$36bo7bo3b2o$
37bo2bo$36bo3bo5$33bo$33bo$50bo$38b2o10bo5$50b2o!

We have 4 options:
i) delay by 4n (8,12,16,...) [8 is the fastest I could get]
ii) delay by 4n+1 (9,13,17,...)
iii) delay by 4n+2 (10,14,18,...)
iv) delay by 4n+3 (11,15,19,...)
This might be useful when getting the correct time for stable x to y converters.
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby 2718281828 » January 11th, 2019, 11:27 am

A stable G to A with minimal repeat time 25:
x = 88, y = 62, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
79b2o4$28b2o52bo$82bo$24bo$24bo4$o11b2o11bo$bo9b2o13bo3bo$o11b2o11bo4b
o$87bo$33bo53bo$33bo4b2o$80b2o17$44bo7b2o$44bo$59bo$59bo4$43b2o4$38bo
6b2o7bo$38bo15bo6$37b2o15b2o4$46bo$23bo5b2o15bo$23bo3$46b2o!

The design is not optimized,it can be likely reduced.
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby 2718281828 » January 11th, 2019, 12:45 pm

All collisions of xq30_5v4sws4v5zccy2cc (the 5c/30 ship https://catagolue.appspot.com/object/xq ... 4enrty5e6k) with G and A that output any spaceship:
Further there is one collision which gives a domino+A, and I listed some (not all) collisions to get all possible still lifes/oscillators while not destroying the big ship.
x = 401, y = 385, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
5$121bo$120bo$121bo$104b2o4bobo$104b2o2b5o$110bo$108b3o3$108b3o$110bo$
104b2o2b5o$104b2o4bobo12$104b2o4bobo9b2o$104b2o2b5o10b2o$110bo11b2o$
108b3o3$108b3o$110bo$104b2o2b5o$104b2o4bobo9$123b2o$124b2o$105b2o4bobo
9b2o$105b2o2b5o$111bo43b2o$109b3o42b2o$155b2o2$109b3o$111bo131b2o4bobo
16b2o4bobo33b2o4bobo15b2o4bobo25b2o4bobo$105b2o2b5o60b2o4bobo23b2o4bob
o28b2o2b5o3bo12b2o2b5o33b2o2b5o10bo4b2o2b5o25b2o2b5o$105b2o4bobo60b2o
2b5o23b2o2b5o34bo4bo19bo41bo11bo11bo33bo$180bo31bo34b3o5bo16b3o39b3o
12bo8b3o12bo18b3o$178b3o29b3o13bo125bo$225bo127bo$226bo20b3o22b3o39b3o
21b3o31b3o$178b3o29b3o36bo24bo41bo23bo33bo$180bo31bo30b2o2b5o16b2o2b5o
33b2o2b5o15b2o2b5o25b2o2b5o$174b2o2b5o23b2o2b5o28b2o4bobo16b2o4bobo33b
2o4bobo15b2o4bobo25b2o4bobo$174b2o4bobo23b2o4bobo72bo$286bo$287bo96b2o
$385b2o$384b2o5$62b2o4bobo12b2o4bobo$62b2o2b5o12b2o2b5o$36bo31bo20bo$
19b2o4bobo7bo30b3o18b3o$19b2o2b5o8bo$25bo$23b3o40b3o18b3o$68bo20bo$62b
2o2b5o12b2o2b5o$23b3o36b2o4bobo12b2o4bobo$25bo$19b2o2b5o$19b2o4bobo$
163b2o131b2o4bobo25b2o4bobo10b2o4bobo$162b2o106b2o4bobo17b2o2b5o25b2o
2b5o10b2o2b5o$163b2o84b2o4bobo12b2o2b5o23bo33bo18bo$183b2o4bobo16b2o4b
obo13b2o4bobo10b2o2b5o18bo23b3o31b3o16b3o$183b2o2b5o16b2o2b5o13b2o2b5o
16bo18b3o$189bo24bo21bo16b3o$187b3o22b3o19b3o63b3o31b3o16b3o$274b3o25b
o33bo18bo$253b3o20bo19b2o2b5o25b2o2b5o10b2o2b5o$187b3o22b3o19b3o18bo
14b2o2b5o17b2o4bobo25b2o4bobo10b2o4bobo$189bo24bo21bo12b2o2b5o12b2o4bo
bo$183b2o2b5o16b2o2b5o13b2o2b5o10b2o4bobo$66bobo114b2o4bobo16b2o4bobo
13b2o4bobo$66b3o10bobo$67bo11b3o$80bo5$302bobo$278bobo21b3o$278b3o22bo
17bobo$279bo41b3o$322bo2$343bo$248bo93bobo$247bobo$205bobo20bo$205b3o
19bobo$206bo19$86bo$87b2o7$76b2o4bobo$76b2o2b5o$82bo$80b3o3$80b3o$82bo
$76b2o2b5o$76b2o4bobo10$40bo$38bobo2$76b2o4bobo$76b2o2b5o$82bo$40bo39b
3o$38bobo2$80b3o$82bo$76b2o2b5o$76b2o4bobo3$35b2o4bobo$35b2o2b5o$41bo$
39b3o3$39b3o$41bo36bo$35b2o2b5o33bo$35b2o4bobo33bo34$50b2o$51b2o$50b2o
2$33b2o4bobo$33b2o2b5o$39bo$37b3o3$37b3o$39bo$33b2o2b5o$33b2o4bobo17$
49b2o$50b2o$33b2o4bobo7b2o$33b2o2b5o$39bo$37b3o3$37b3o17b2o4bobo7b2o$
39bo17b2o2b5o8b2o$33b2o2b5o21bo9b2o$33b2o4bobo19b3o3$61b3o$63bo$57b2o
2b5o$57b2o4bobo2$41bobo$42bo10$34b2o4bobo$34b2o2b5o$40bo$38b3o3$38b3o$
40bo$34b2o2b5o$34b2o4bobo9$48bo$48bobo8$37b2o4bobo$37b2o2b5o$43bo$41b
3o3$41b3o$43bo$37b2o2b5o$37b2o4bobo10$45bo$45bo$46bo7$36b2o4bobo$36b2o
2b5o$42bo$40b3o3$40b3o$42bo$36b2o2b5o$36b2o4bobo11$48bobo$48bo$37b2o4b
obo$37b2o2b5o$43bo$41b3o3$41b3o$43bo$37b2o2b5o$37b2o4bobo!

I think a we could construct rakes with it, but I am not sure.

And a fun collision G+xq30_5v4sws4v5zccy2cc => 4G+3A:
x = 34, y = 20, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
4$2bo$3bo$2bo19b2o4bobo$22b2o2b5o$28bo$26b3o3$26b3o$28bo$22b2o2b5o$22b
2o4bobo!
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby 2718281828 » January 11th, 2019, 4:39 pm

5G synthesis of xq12_212808212 (https://catagolue.appspot.com/object/xq ... 4enrty5e6k):
x = 13, y = 29, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
obo$bo7$10b2o$11b2o$bo8b2o$2bo$bo2$3b2o$4b2o$3b2o11$bo$obo!

looks gunable.

Edit1:
The p96 gun, making use of a weird reaction on the ship:
x = 96, y = 83, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
58b2o4$77bo$70b2o5bo$51bo7bo$51bo7bo4$76b2o2$20b2o$46bo$47bo47bo$47bo
40b2o5bo$2bo56bobo15bo$2bo5b2o50bo16bo$20bo$20bo2$72bo$72bo$60b2o5$18b
obo51b2o$19bo$78bo$77b3o$77bobo10bo$38bo5bo32bo12bo$7bo29bobo3bobo32b
2o$7bo$18b2o20bobo$23bobo$25bo38b2o$90b2o$71bo$6b2o63bo2$88bo$68b2o11b
2o5bo$64bo4b2o$64bo3b2o$32b2o3$b5o$2o3b2o$b5o11b2o$32bo$32bo$83bo$83bo
$59bo5b2o$59bo4$16bobo45bo18b2o$16b3o38b2o5bo$17bo22bo$40bo$16bo$16bo$
30b2o5bo$15bo21bo20bo$57bobo$16bobo2$15b2o$59bo$59bo$35bo5b2o$35bo$58b
o3$59b2o!

The size of the gun might be improved.
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby AbhpzTa » January 11th, 2019, 6:26 pm

2718281828 wrote:A stable G to A with minimal repeat time 25:
x = 88, y = 62, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
79b2o4$28b2o52bo$82bo$24bo$24bo4$o11b2o11bo$bo9b2o13bo3bo$o11b2o11bo4b
o$87bo$33bo53bo$33bo4b2o$80b2o17$44bo7b2o$44bo$59bo$59bo4$43b2o4$38bo
6b2o7bo$38bo15bo6$37b2o15b2o4$46bo$23bo5b2o15bo$23bo3$46b2o!

The design is not optimized,it can be likely reduced.


Recovery time 21:
x = 65, y = 42, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
61b2o3$47bo$47bo5b2o9bo$64bo3$34bo$34bo3b2o14bo$54bo4$b2o9bo27bo5b2o$
2o11bo26bo$b2o9bo2$59bo$59bo$47bo$47bo4b2o3$43bo$43bo2$47b2o7$34bo$34b
o$60bo$38b2o20bo4$57b2o!
Iteration of sigma(n)+tau(n)-n [sigma(n)+tau(n)-n : OEIS A163163] (e.g. 16,20,28,34,24,44,46,30,50,49,11,3,3, ...) :
965808 is period 336 (max = 207085118608).
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby 2718281828 » January 11th, 2019, 7:32 pm

AbhpzTa wrote:Recovery time 21:
x = 65, y = 42, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
61b2o3$47bo$47bo5b2o9bo$64bo3$34bo$34bo3b2o14bo$54bo4$b2o9bo27bo5b2o$
2o11bo26bo$b2o9bo2$59bo$59bo$47bo$47bo4b2o3$43bo$43bo2$47b2o7$34bo$34b
o$60bo$38b2o20bo4$57b2o!

Great, so we have p>=12 G guns and p>=21 A guns.
Minimal theoretical periods are p=10 for the G and p=12 for the A:
x = 7, y = 11, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
o4bo$bo4bo$o4bo4$2bo$2o2$5bo$3b2o!

Getting these will be very hard, we might improve the A gun slightly further and maybe get some pseudo guns.
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby 2718281828 » January 11th, 2019, 9:32 pm

Stable A to G, min repeat time 67, quite large but I don't see another way then 'destroy and rebuild'.
x = 43, y = 38, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
2bo$obo16$19bo$17b2o4$17b2o8b2o$27b2o$42bo$37b2o3bo$26b2o$26b2o3$16bo
21bo$16bo21bo$25b2o5$15b2o21b2o!
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby cvojan » January 11th, 2019, 10:31 pm

An unnecessary large 180 degree A reflector
x = 83, y = 62, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
78b2o4$55bo5bo$55bo5bo5b2o$56bo21bo$78bo2$56bo$56bo5b2o4bo$68bo5$16b2o
3$77b2o3bo$82bo$34b2o$17bo45bo$17bo45bo6$70bo$70bo$57bo3b2o$57bo3$24bo
$67b2o$25bo6$35bo$o17b2o15bo$o4b2o11b2o11$5bo$5bo28b2o3bo$39bo3$4b2o!

it definitely could be reduced
EDIT: 90 degree reflector, minimum time 67
x = 61, y = 51, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
20bo$18bobo7$2b2o3$17bo$o9b2o5bo$o3$30bo$10bo14b2o3bo6bo$10bo24b2o4$
17b2o5bo10b2o8b2o$24bo20b2o$60bo$55b2o3bo$5bo38b2o$5bo38b2o$17bo$11b2o
4bo$34bo21bo$34bo21bo$21bo21b2o$21bo2$16b2o2$33b2o21b2o5$30bo$30bo$4bo
$4bo20b2o4$6b2o!

EDIT2: Some other G-to-A's:
x = 175, y = 133, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
15$80b2o3$42bo$42bo4b2o31bo75b2o$80bo2$130bo$130bo3b2o20bo$52b2o102bo
4$52bo71bo11bo$52bo72bo10bo$124bo$101bo$96b2o3bo$129b2o2$32bo9b2o81bo$
33bo91bo$32bo4$40bo56bo$40bo10b2o44bo31bo24bo$129bo4b2o18bo3$97b2o$
128b2o24b2o4$80bo$36bo3b2o38bo$36bo3$80b2o8$153b2o$27b2o16b2o92b2o4$
28bo8b2o6bo94bo6b2o$28bo16bo94bo12bo$84b2o67bo3$162bo$157b2o3bo$146bo$
146bo2$171bo$25bo13bo116bo9b2o3bo$26bo12bo29bo75b2o9bo$25bo43bo3b2o$
84bo$84bo37bo$122bo5b2o15bo$63bo81bo26bo$63bo3b2o96bo5bo$165bo6bo$82b
2o5bo$89bo$127bo$23bo5b2o96bo36b2o$23bo133b2o3bo$162bo5$67bo$67bo2$
122bo5b2o$47bo74bo28b2o5bo$33bo3b2o8bo18b2o23bo66bo$33bo44b2o6b2o3bo3$
142b2o5$85bo4bo39b2o$85bo3bo41bo$90bo39b2o5$79bo$79bo6b2o3bo$91bo3$78b
2o!

EDIT 3: Arrow reflector loop & A-to-G, both repeat time 62:
x = 125, y = 125, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
73bo$73bo3b2o2$95bo$90b2o3bo$83b2o$83b2o8$77bo13bo$77bo4b2o7bo4$91b2o$
43b2o26b2o24b2o$64b2o$66bo2$24b2o20bo25bo27bo$46bo25bo27bo$20bo56b2o$
20bo2$3b2o82b2o3$19bo57bo$4bo9b2o3bo46b2o9bo5b2o5bo$4bo28b2o55bo2$29bo
19bo$29bo20bo$50bo33bo$67bo16bo$5b2o26bo4b2o27bo4b2o$5b2o8bo17bo$15bo
29bo$45bo58bo$104bo$81b2o$bo24bo72b2o$bo12b2o10bo5b2o29bo$63bo$88bo$
67b2o17b2o$2o38bo$20bo3b2o14bo$20bo3$50bo$33bo5b2o9bo$22bo10bo$21bo$
21bo$47b2o2$76b2o$103bo$103bo$91bo10bo$74bo9b2o5bo$74bo3$104bo$84bo14b
2o3bo$84bo38b2o$37b2o17b2o$36bo$61bo$61bo29b2o5bo10b2o12bo$24b2o72bo
24bo$42b2o$20bo$20bo58bo$79bo29bo$91bo17bo8b2o$51b2o4bo27b2o4bo26b2o$
40bo16bo$40bo33bo$74bo20bo$75bo19bo2$34bo55b2o28bo$34bo5b2o5bo9b2o46bo
3b2o9bo$47bo57bo3$36b2o82b2o2$104bo$46b2o56bo$24bo27bo25bo$24bo27bo25b
o20b2o2$58bo$59b2o$26b2o24b2o26b2o$32b2o4$33bo7b2o4bo$33bo13bo8$40b2o$
40b2o$29bo3b2o$29bo2$46b2o3bo$51bo!

x = 38, y = 30, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
36bo$36bo$37bo8$3b2o4$4bo7b2o4bo$4bo13bo$20bo$21b2o6$11b2o$11b2o$o3b2o
$o2$17b2o3bo$22bo!

EDIT 4: Small reflector w/ recovery time 126
x = 69, y = 62, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
66bo$67b2o30$35bo$35bo$36bo2$o$o3b2o21bo$27bo16bo$37b2o5bo$28bo$28bo$
46bo$4bo15b2o24bo$4bo6$3b2o14bo$19bo8b2o3bo$33bo3$39bo$39bo$15bo3b2o$
15bo4$39b2o!

Even smaller, repeat time 103:
x = 65, y = 60, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
4$62bo2$62b2o20$27b2o4$36bo$4bo31bo$4bo3b2o17bo9bo$27bo9$8bo16b2o$8bo
19b2o7$29bo$29bo$4bo3b2o$4bo4$29b2o!
Last edited by cvojan on January 12th, 2019, 8:56 pm, edited 5 times in total.
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby Redstoneboi » January 11th, 2019, 10:48 pm

p16 mod 8 OMOS
x = 3, y = 7, rule = B2cen3ek4ejkwz5-ein6an78/S12an3-eijq4enrty5e6k
obo$bo4$bo$obo!

p51 accidental stable edge shooter (Output 74 gens at marked area)
x = 68, y = 33, rule = B2cen3ek4ejkwz5-ein6an78/S12an3-eijq4enrty5e6k
56b2o5$39b2o$59bo3b5o$35bo23bo3b2ob2o$35bo27bobobo$63b5o$63b5o2$44bo$b
2o24bo13bo2bo5b2o$2o26bo12bo$b2o24bo4$35bo$35bo15bo$51bo$39b2o3$45bo$
45bo$57bo$49b2o6bo4$54b2o!
Last edited by Redstoneboi on January 17th, 2019, 5:12 am, edited 2 times in total.
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby 2718281828 » January 12th, 2019, 6:17 am

A spark and a G gives an A, but the repeat time is 32 so not suited for a small period guns. The sparker itself requires a period of at least 8 to work (that the A can get out the way):
x = 65, y = 43, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
4$5bobo$6bo51bobo$59bo13$58bobo$5bobo29bobo19bo$6bo31bo$61bo$8bo31bo2$
38bobobo2$38bobobo2$38bo3bo2$38bobobo2$38bobobo2$40bo!

For a p28 stream (right) something happens that might allow small p56 A guns.
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby 2718281828 » January 12th, 2019, 6:34 am

Redstoneboi wrote:p16 mod 8 OMOS
x = 3, y = 7, rule = B2cen3ek4ejkwz5-ein6an78/S12an3-eijq4enrty5e6k
obo$bo4$bo$obo!

Just noticed that the p68 is a mod 34 OMOS (of 4 As):
x = 7, y = 9, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
bo3bo$bo3bo$o5bo4$o5bo$bo3bo$bo3bo!
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby 2718281828 » January 12th, 2019, 7:15 am

I have no idea if this rule is suited for macro-pattern, such as an orthogonoid. The fact the splitters are extremely simple makes me think yes, but I am not sure.

However, for slow salvos a domino as a starting point is not working as can be only flipped, no other still life constellation can be created from it. The next common still life, the block, has one collision which yields two dominos. This can be a starting point for slow salvos. The two domino constellation has 4 theoretically suitable outputs (that is a still life constellation but not a single domino):
x = 548, y = 105, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
4$159bobo$160bo6$162b2o$162b2o16$96bobo$97bo181bobo234bobo$33bobo244bo
236bo$34bo3$100bo$100bo179bo233bo$41bo238bo233bo$41bo$96b2o$276b2o232b
2o$37b2o32$88bobo14bobo$17bobo16bobo17bobo30bo16bo24bobo37bobo36bobo
40bobo38bobo34bobo40bobo37bobo34bobo47bobo23bobo$18bo18bo19bo74bo39bo
38bo42bo40bo36bo42bo39bo36bo49bo25bo4$92b2o8b2o$25bo14bo13bo88bo9bo26b
o9bo26bo9bo30bo9bo29bo9bo24bo9bo30bo9bo27bo9bo25bo9bo52b2o18b2o$25bo
14bo13bo88bo9bo26bo9bo26bo9bo30bo9bo29bo9bo24bo9bo30bo9bo27bo9bo25bo9b
o2$91b2o8b2o$21bo14bo13bo88b2o15b2o18b2o15b2o18b2o15b2o22b2o15b2o21b2o
15b2o16b2o15b2o22b2o15b2o19b2o15b2o17b2o15b2o42b2o18b2o$21bo14bo13bo
84bo25bo10bo25bo10bo25bo14bo25bo13bo25bo8bo25bo14bo25bo11bo25bo9bo25bo
$135bo25bo10bo25bo10bo25bo14bo25bo13bo25bo8bo25bo14bo25bo11bo25bo9bo
25bo3$145bo5bo30bo5bo30bo5bo34bo5bo33bo5bo28bo5bo34bo5bo31bo5bo29bo5bo
$145bo5bo30bo5bo30bo5bo34bo5bo33bo5bo28bo5bo34bo5bo31bo5bo29bo5bo$144b
2o5b2o28b2o5b2o28b2o5b2o32b2o5b2o31b2o5b2o26b2o5b2o32b2o5b2o29b2o5b2o
27b2o5b2o$146bo3bo32bo3bo32bo3bo36bo3bo35bo3bo30bo3bo36bo3bo33bo3bo31b
o3bo!

Esp. the third output looks promising. Some of the other ones are less interest, as pattern with only dominos that are far away from each other might end up in a useless branch where the dominos can only be flipped around the space.

And this branch is useless:
x = 10, y = 22, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
obo$bo2$7bobo$8bo6$3bobo$4bo5$bobo$2bo3$4b2o$4b2o!


Edit1:
A (-1,2) [knight-wise] block push in a 6G slow salvo:
x = 21, y = 61, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
3bobo10bobo$4bo12bo14$obo15bobo$bo17bo33$10bobo$11bo5$5bobo$6bo3$8b2o$
8b2o!

and (-2,0) sideway shift in 6G:
x = 13, y = 46, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
7bobo$8bo8$6bobo$7bo10$2bobo$3bo6$2bobo$3bo6$5bobo$6bo5$3bobo$4bo3$6b
2o$6b2o!

But getting some pull reactions seems to be hard.

Edit2:
11G for a pull-type-split reaction, the two blocks have a displacement of (-8,-4) [the pull part], and (-2,6):
x = 31, y = 108, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
2$11bobo$12bo8$10bobo$11bo10$6bobo$7bo4$18bobo$19bo13$24bobo$6bobo16bo
$7bo6$9bobo$10bo2$4bobo$5bo4$26bobo$27bo33$18bobo$19bo5$13bobo$14bo3$
16b2o$16b2o!

Of course we could always delete a block with required, deleting the pushed-block and applying 4-times the side-shift gives a 4 pull.

Luckily we can apply the shift even on the push part:
x = 44, y = 197, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
29$15bobo$16bo8$16bobo$17bo10$20bobo$21bo6$20bobo$21bo6$17bobo$18bo5$
19bobo$20bo11$14bobo$15bo8$13bobo$14bo10$9bobo$10bo4$21bobo$22bo13$27b
obo$9bobo16bo$10bo6$12bobo$13bo2$7bobo$8bo4$29bobo$30bo33$21bobo$22bo
5$16bobo$17bo3$19b2o$19b2o!

Thus we can shift it sideways as much as we want and then pull it, to get proper block splitter.
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby cvojan » January 12th, 2019, 12:59 pm

2-in-1 p2 A-to-G & 2G-to-A+G
x = 75, y = 24, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
13b2o3$o$o3b2o7bo$13bo3$15bo$15bo$16bo$4bo4bobo62bo$4bo44bo23bo$48bo
25bo$49bo4$11bo$5b2o4bo4$11b2o!

what a mouthful

another thing
x = 41, y = 53, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
40bo$35b2o3bo4$o$o5b2o6$12b2o$5bo20bo$5bo20bo4$4b2o2$11bo11b2o$11bo24b
o$36bo4$36b2o$24bo$10b2o11bobo23$24bo$23bobo!

p563 gun thing
x = 70, y = 117, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
4b2o3$56bo$5bo45b2o3bo$5bo$65b2o4$57b2o6bo$50bo14bo$50bo4$57bobo$46bo
3b2o$46bo$64b2o3bo$69bo$61bo$59bo26$47b2o4$29bo$29bo3b2o$50bo$50bo5bo
6$41b2o2$20b2o13bo$28bo6bo$16bo$16bo4$42bo$42bo$29bo3b2o$29bo4$48bo$
34bo6b2o5bo$34bo$13b2o7bo$13bo8bo$o4b2o6b2o33b2o$o3$30bo$30bo3b2o$51bo
$51bo5bo6$42b2o2$36bo$29bo6bo$16bo3b2o$16bo4$43bo$43bo$30bo3b2o$30bo4$
49bo$35bo6b2o5bo$35bo3$49b2o!

new g-to-a and a-to-g, repeat time 70 and 83 in order
x = 141, y = 91, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
29b2o84bo2$115b2o12$o21bo$o5b2o14bo$93bo$88b2o3bo$81bo$81bo$41bo$36b2o
3bo52bo$25bo68bo$25bo69bo4$27b2o2$84b2o$32bo68bo$25b2o5bo63b2o3bo$20bo
67bo$20bo67bo$81b2o$81b2o2$19b2o2$124bobo$15bo109bo$15bo5b2o54bo19bo$
27bo49bo9b2o8bo$27bo3$76b2o19b2o$5bo5b2o9bo$5bo16bo4b2o2$140bo$139bo$
140bo$57bobo64b2o$4b2o6bo24bo20bo65b2o$11bobo2bo3b2o15bo$16bo$120bobo$
120b3o$37b2o82bo$60bo$57bo2bo$57bo11$89bo2$89b2o14$12bo$11bobo!
Last edited by cvojan on January 12th, 2019, 9:03 pm, edited 2 times in total.
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby 2718281828 » January 12th, 2019, 1:55 pm

I have some progress on the macro-ship.
The key could be these collisions:
x = 76, y = 29, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
3$45bo$44bo$45bo19b2o$66b2o$65b2o3$8bo25bo23bo$7bo25bo23bo$8bo25bo23bo
2$4b2o24b2o22b2o$4b2o24b2o22b2o3$14b2o24b2o22b2o$15b2o24b2o22b2o$14b2o
24b2o22b2o!

1) is a one-sided 2G collision which pulls a block.
2) is the same reaction with an additional G which also pulls and fires a G sideways.
[3) as 2 but fires an A]

The idea for an elbow is as follows:
Heaving 1 stream for the number of block shift to be performed, and the a fire stream. Each element is coded by a single G. Each input G is copied and send back and the block-pull stream is send down to reallocate the block. In this example a G is fired at pull #3:
x = 113, y = 155, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
10$52bobo$53bo13$74bobo$75bo18$74bobo$75bo14$57b2o23b2o4$74bobo$42bo
17bo4bo9bo9bo5b2o$42bo17bo4bo19bo$52b2o21b2o4$75b2o2$41b2o2$73bo$73bo
17bo$84b2o5bo17$12b2o$12b2o55b2o$69b2o13$48bo$48bo5b2o$66bo$66bo4$63b
2o4$63b2o$54bo19bo$54bo19bo6$74b2o3$56b2o$63bo$63bo26b2o5bo$97bo5$62b
2o!

The think the principle works, but we might require a version that is strictly one-sided, as this pattern has to be constructed using slow salvos and if this is large, the elbow has might has be enlarged as well... etc.
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby 2718281828 » January 12th, 2019, 6:28 pm

2718281828 wrote:The think the principle works, but we might require a version that is strictly one-sided, as this pattern has to be constructed using slow salvos and if this is large, the elbow has might has be enlarged as well... etc.

I figured out a pattern that should work as an elbow using two input streams. It is surprisingly small (24 cells including the 2 construction blocks):
x = 73, y = 40, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
48b2o5$48bo$25bo22bo5bo$25bo10b2o16bo10b2o5bo$72bo4$27b2o19$b2o$b2o6$
51b2o$51b2o!

So far I have four working operators on it:
x = 95, y = 35, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
10$41bo$11bo28b3o$10b3o27bobo$10bobo4$73bobo$11bo62bo$10b3o$10bobo68bo
bo$3bo36bobo10bo28bo$2b3o27bobo6bo10b3o$2bobo28bo18bobo3$73bobo$74bo2$
10bobo27bobo17bobo18bobo$11bo29bo19bo20bo2$7b2o28b2o18b2o19b2o$7b2o28b
2o18b2o19b2o!

This is
i) fire & -1 shift [4G]
ii) +1 shift [4G]
iii) -1 shift [2G] (the one mentioned above)
iii) -9 shift [4G]
This is not a lot but sufficient for everything. Still, it should be sufficient for construction. The push seems to be the biggest problem.

Here the illustrative example of the operators:
x = 84, y = 202, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
6$37bobo$38bo2$66bobo$67bo5$37bobo$38bo2$66bobo$67bo38$38bo$37b3o$37bo
bo6$66bobo$67bo25$67bo$66b3o$66bobo9$66bobo$37bobo27bo$38bo6$66bobo$
67bo25$67bo$66b3o$66bobo5$67bo$66b3o$66bobo$38bo$37b3o$37bobo6$66bobo$
67bo4$49b2o5$49bo$26bo22bo5bo$26bo10b2o16bo10b2o5bo$73bo4$28b2o19$2b2o
$2b2o6$52b2o$52b2o!


@macro-ship experts: Here I am using two input lanes, the output is shifted as illustrated, but one output stream is still on the right hand side of the input stream. Does this cause any problems?

Now we would need a slow salvo that creates and deletes this pattern, isn't it?
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby cvojan » January 12th, 2019, 11:16 pm

Is there a chance of a Demonoid?
x = 70, y = 45, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
22b2o$22b2o3$28b2o$27bo6$32bo$31bo$31bo5bobo$37bo5$43b2o$42bo6$47bo$
46bo$46bo5bobo$52bo2$2o$2o2$58b2o$57bo6$62bo$61bo$61bo5bobo$67bo!

possibly there's some pushing reaction for the elbow, or a head
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby 2718281828 » January 13th, 2019, 4:25 am

2718281828 wrote:@macro-ship experts: Here I am using two input lanes, the output is shifted as illustrated, but one output stream is still on the right hand side of the input stream. Does this cause any problems?


I realised that it is a problem. But not critical as the design could be modified (I think 8 additional dominos are required...).

I investigated more operators on the two lanes:
x = 53, y = 293, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
9$17b2o8b2o$18b2o8b2o$17b2o8b2o3$7b2o$7b2o2$11bo7b2o$10bo9b2o$11bo7b2o
12$17b2o$18b2o$17b2o3$7b2o$7b2o2$11bo8b2o5b2o$10bo10b2o5b2o$11bo8b2o5b
2o9$17b2o6bo$18b2o4bo$17b2o6bo3$7b2o$7b2o2$11bo7b2o$10bo9b2o$11bo7b2o
8$12bo9bo12bo$11bo9bo12bo$12bo9bo12bo3$7b2o$7b2o2$11bo$10bo$11bo6$21bo
$20bo$21bo3$7b2o$7b2o2$11bo6bo6b2o$10bo6bo8b2o$11bo6bo6b2o8$7b2o$7b2o
2$11bo6bo11bo9b2o$10bo6bo11bo11b2o$11bo6bo11bo9b2o13$16b2o8b2o$17b2o8b
2o$16b2o8b2o3$7b2o$7b2o2$11bo9bo$10bo9bo$11bo9bo9$13b2o5bo$14b2o3bo$
13b2o5bo3$7b2o$7b2o2$11bo13bo8bo$10bo13bo8bo$11bo13bo8bo12$12bo6b2o$
11bo8b2o$12bo6b2o3$7b2o$7b2o2$11bo8bo$10bo8bo$11bo8bo11$18bo$17bo$18bo
3$7b2o$7b2o2$11bo7bo8b2o$10bo7bo10b2o$11bo7bo8b2o10$17b2o$18b2o$17b2o
3$7b2o$7b2o2$11bo$10bo$11bo14$14b2o$15b2o$14b2o3$7b2o$7b2o2$11bo6b2o6b
o$10bo8b2o4bo$11bo6b2o6bo12$21b2o$22b2o$21b2o3$7b2o$7b2o2$11bo11bo8b2o
$10bo11bo10b2o$11bo11bo8b2o12$14bo8bo$13bo8bo$14bo8bo3$7b2o$7b2o2$11bo
8bo$10bo8bo$11bo8bo!

Here are the commands, I think the back-shoot A is very valuable.
i) G @ -6 + shift 0
ii) G @ -9 + shift -1
iii) G @ -4 + shift -2
iv) G @ -8 + shift -2
v) A backwards @ ? + shift -2
vi) G @ -5 + shift -14
vii) A backwards @ ? + shift -6
viii) A front @ ? + shift 0
ix) A front @ ? + shift -6

x) shift +1
xi) shift -1
xii) shift -4
xiii) shift -8
xiv) shift -9



Interestingly one of the outputs is on one lane so it might be feasible to find a 1 lane solution.



Edit1:
Here a potential design:
x = 244, y = 140, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
19$76b2o5$77bo11b2o$77bo$95bo$95bo9$132bo$106bo24b3o$39bo48bo9b2o6bo
24bobo$39bo48bo$77b2o5bo$84bo2$103b2o27bo93bo$131b3o91b3o$38b2o47b2o
42bobo91bobo2$76b2o$115b2o$104bo$104bo17bo103bo$122bo102b3o$225bobo$
197bo$131bobo62b3o$132bo63bobo6$225bobo$226bo$126bo$125b3o$125bobo$
208b2o4$115bo$98bo16bo92bo$98bo5b2o5bo19b2o5bo46bo22bo5bo$111bo26bo46b
o10b2o16bo10b2o5bo$232bo3$114b2o$187b2o6$89b2o6$72b2o18bo$33bo58bo$33b
o5$176b2o$71bo104b2o$32b2o37bo$126b2o4bo$132bo3$211b2o$211b2o$70b2o13$
15b2o$15b2o6$95b2o$95b2o!

One input lane is 'shifted to the front' so that the corresponding salvo can pass before the other salvo starts. Of course, how much is must be shifted depends on the operators that have to be applied, but the design is flexible, minor adjustments allow for arbitrary large delays. For illustration purpose the old design at the bottom.
Unfortunately, the pattern is no quite complex and slow salvo construction likely a challenge. I think it should be mainly done using backwards A's, maybe at the beginning doing some G's to push the block at a suitable position, copy it shifting it a it to an area where the A's take over to construct the dominos.
Then this part (left) would be the pattern and the required position to be constructed:
x = 326, y = 137, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
8$68b2o5$69bo11b2o169b2o$69bo$87bo$87bo2$253bo11b2o$253bo$271bo$271bo
5$98bo$31bo48bo9b2o6bo$31bo48bo$69b2o5bo$76bo231bo$282bo24b3o$95b2o
118bo48bo9b2o6bo24bobo$215bo48bo$30b2o47b2o172b2o5bo$260bo$68b2o$107b
2o170b2o27bo$96bo210b3o$96bo17bo99b2o47b2o42bobo$114bo$252b2o$291b2o$
280bo$280bo17bo$298bo3$307bobo$308bo8$302bo$301b3o$107bo193bobo$90bo
16bo$90bo5b2o5bo19b2o5bo$103bo26bo2$291bo$274bo16bo$106b2o166bo5b2o5bo
19b2o5bo$287bo26bo4$290b2o2$81b2o5$265b2o$64b2o18bo$25bo58bo$25bo3$
248b2o18bo$209bo58bo$209bo$63bo$24b2o37bo$118b2o4bo$124bo2$247bo$208b
2o37bo$302b2o4bo$62b2o244bo5$246b2o8$7b2o$7b2o6$87b2o$87b2o4$271b2o$
271b2o!
Last edited by 2718281828 on January 13th, 2019, 7:02 am, edited 2 times in total.
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby 2718281828 » January 13th, 2019, 4:28 am

cvojan wrote:Is there a chance of a Demonoid?
x = 70, y = 45, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
22b2o$22b2o3$28b2o$27bo6$32bo$31bo$31bo5bobo$37bo5$43b2o$42bo6$47bo$
46bo$46bo5bobo$52bo2$2o$2o2$58b2o$57bo6$62bo$61bo$61bo5bobo$67bo!

possibly there's some pushing reaction for the elbow, or a head

Yes, I am pretty sure that it is possible, but I think an orthogonoid is simpler.
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby 2718281828 » January 13th, 2019, 3:15 pm

Great news for an Orthogonoid:
Single salvo construction works. The problematic part was to find a push reaction, but I found a 2x5=10G way to push the block 2 units.
We also have pull commands and fire (back-wards A and G). That's all we need :).
x = 253, y = 358, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
11$15bo6bo12b2o$14bo6bo14b2o$15bo6bo12b2o2$11b2o$11b2o13$15bo6bo5bo5bo
7b2o$14bo6bo5bo5bo9b2o$15bo6bo5bo5bo7b2o2$11b2o$11b2o14$15bo7bo7bo8b2o
9bo14b2o$14bo7bo7bo10b2o7bo16b2o$15bo7bo7bo8b2o9bo14b2o2$11b2o$11b2o
16$15bo7bo6bo12b2o6bo5b2o$14bo7bo6bo14b2o4bo7b2o$15bo7bo6bo12b2o6bo5b
2o2$11b2o$11b2o2$159bo6bo10bo12bo9b2o9bo$158bo6bo10bo12bo11b2o7bo$159b
o6bo10bo12bo9b2o9bo2$155b2o$155b2o7$15bo6bo10b2o10b2o4b2o4b2o$14bo6bo
12b2o10b2o4b2o4b2o$15bo6bo10b2o10b2o4b2o4b2o2$11b2o$11b2o6$160bo12b2o
7bo6bo12bo$159bo14b2o5bo6bo12bo$160bo12b2o7bo6bo12bo2$156b2o$156b2o5$
15bo12b2o7bo6bo12bo10bo12b2o7bo6bo12bo$14bo14b2o5bo6bo12bo10bo14b2o5bo
6bo12bo$15bo12b2o7bo6bo12bo10bo12b2o7bo6bo12bo2$11b2o$11b2o18$160bo12b
2o7bo6bo17bo$159bo14b2o5bo6bo17bo$160bo12b2o7bo6bo17bo2$15bo6bo11b2o
12bo6b2o6b2o91b2o$14bo6bo13b2o10bo8b2o6b2o90b2o$15bo6bo11b2o12bo6b2o6b
2o2$11b2o$11b2o18$15bo12b2o7bo6bo12bo10bo6bo10bo12bo9b2o9bo$14bo14b2o
5bo6bo12bo10bo6bo10bo12bo11b2o7bo$15bo12b2o7bo6bo12bo10bo6bo10bo12bo9b
2o9bo2$11b2o$11b2o2$160bo10bo5bo8b2o11b2o5b2o$159bo10bo5bo10b2o11b2o5b
2o$160bo10bo5bo8b2o11b2o5b2o2$156b2o$156b2o9$15bo12b2o7bo6bo12bo10bo
12b2o7bo6bo17bo$14bo14b2o5bo6bo12bo10bo14b2o5bo6bo17bo$15bo12b2o7bo6bo
12bo10bo12b2o7bo6bo17bo2$11b2o$11b2o6$160bo15bo17bo7bo$159bo15bo17bo7b
o$160bo15bo17bo7bo2$156b2o$156b2o10$15b2o13$15bo14b2o11b2o7b2o106bo5bo
6bo9b2o11bo7bo$14bo16b2o11b2o7b2o104bo5bo6bo11b2o9bo7bo$15bo14b2o11b2o
7b2o106bo5bo6bo9b2o11bo7bo2$11b2o143b2o$11b2o143b2o19$15bo12b2o7bo6bo
12bo10bo15bo17bo7bo$14bo14b2o5bo6bo12bo10bo15bo17bo7bo$15bo12b2o7bo6bo
12bo10bo15bo17bo7bo49bo5bo6bo9b2o11bo11b2o$159bo5bo6bo11b2o9bo13b2o$
11b2o147bo5bo6bo9b2o11bo11b2o$11b2o$156b2o$156b2o7$16b2o17$15bo12b2o7b
o6bo12bo10bo10bo5bo8b2o11b2o5b2o$14bo14b2o5bo6bo12bo10bo10bo5bo10b2o
11b2o5b2o$15bo12b2o7bo6bo12bo10bo10bo5bo8b2o11b2o5b2o2$11b2o$11b2o12$
25b2o14$15bo12b2o7bo6bo12bo10bo5bo6bo9b2o11bo7bo$14bo14b2o5bo6bo12bo
10bo5bo6bo11b2o9bo7bo$15bo12b2o7bo6bo12bo10bo5bo6bo9b2o11bo7bo2$11b2o$
11b2o25$15bo12b2o7bo6bo12bo10bo5bo6bo9b2o11bo11b2o$14bo14b2o5bo6bo12bo
10bo5bo6bo11b2o9bo13b2o$15bo12b2o7bo6bo12bo10bo5bo6bo9b2o11bo11b2o2$
11b2o$11b2o!

Thus, the elbow is incredibly simple (14 cells! 3 dominos and 2blocks):
x = 86, y = 158, rule = B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k
$64bobo$65bo7$64bobo$65bo17$64bobo$65bo15$64bobo$65bo10$64bobo$65bo12$
64bobo$65bo6$64bobo$65bo6$65bo$64b3o$64bobo13$64bobo$65bo6$39bo$39bo
24b2o6bo$72bo32$10b2o$10b2o7$43b2o$43b2o!

Of course the blocks can be shifted and the right hand domino as well. This one could be replaced by a block if it is easier to construct by a slow salvo.

Now, I am pretty sure that a macro-ship will work. And I think, it will be the one with the smallest elbow.

Edit1: (updated operator list).
Last edited by 2718281828 on January 13th, 2019, 6:15 pm, edited 1 time in total.
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Re: Dominoplex (B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k)

Postby AforAmpere » January 13th, 2019, 3:43 pm

Is there a way to push stuff upwards using this elbow? I haven't found any good salvos that do that.
Things to work on:
- Find a (7,1)c/8 ship in a Non-totalistic rule (someone please search the rules)
- Find a C/10 in JustFriends
- Find a C/10 in Day and Night
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