HROT,NW (Higher-range outer-totalistic, weighted)

[confocaloid]

Six "gliders" (made out of dots) collide to settle into four non-photon "moons"; a gun should be easy since "glider" guns can be taken from CGoL: [...]

can a gun be made with sparkers?? [...]

It could be possible to make a moon gun by colliding sparks from "misaligned" p46 technology components, here are the components but I didn't find a gun so far:

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#C [[ GRID THEME MCell ]]
x = 122, y = 159, rule = R2,C0,S2-3,B3,19-26,NW01000100010009090900010900090100090909000100010001
18bobo$99bobo$20bo$65bobo31bo3bo15bobo$18bo$65bobo35bo15bobo$18bobo$
99bobobo3$4bobo2$6bo2$4bo$99bobobo$4bobo$65bobo35bo$20bobo$65bobo31bo
3bo$4bobo13bobo$99bobo$4bo3bo15bo2$6bo13bobo2$obobo15bobo2$o14$20bobo
2$12bobo5bobo2$10bo3bo2$10bo2$8bobo39$25bo80bo2$27bo76bo2$23bobobo76bo
bobo11$40bo50bo2$42bo46bo2$38bobobo46bobobo46$32bobobo58bobobo2$36bo
58bo2$34bo62bo!

[hotcrystal0]

Six "gliders" (made out of dots) collide to settle into four non-photon "moons"; a gun should be easy since "glider" guns can be taken from CGoL:

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#C [[ GRID THEME MCell ]]
x = 193, y = 78, rule = R2,C0,S2-3,B3,19-26,NW01000100010009090900010900090100090909000100010001
176bo2$174bobobobo2$140bobo29bobo3bo3bo7bobo2$124bo15bo5bo23bobobo3bo
5bo5bobo2$2bo80bo38bo7bobo15bo23bobo3bo3bo2$4bo76bo40bo11bo13bo25bobob
obo2$obobo76bobobo38bobobobobo15bo15bo11bo2$140bo5bo19bo2$140bobo19bob
obo7$17bo50bo2$19bo46bo2$15bobobo46bobobo46$9bobobo58bobobo2$13bo58bo
2$11bo62bo!

This can be reduced to just 4 “gliders”:

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x = 78, y = 62, rule = R2,C2,S2-3,B3,19-26,NW01000100010009090900010900090100090909000100010001
2bo72bo2$4bo68bo2$obobo68bobobo53$13bobobo42bobobo2$17bo42bo2$15bo46b
o!

[confocaloid]

Six "gliders" (made out of dots) collide to settle into four non-photon "moons"; a gun should be easy since "glider" guns can be taken from CGoL: [...]

This can be reduced to just 4 “gliders”: [...]

p36 moon gun

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#C [[ MAXGRIDSIZE 9 GRID THEME Catagolue ]]
x = 154, y = 142, rule = R2,C0,S2-3,B3,19-26,NW01000100010009090900010900090100090909000100010001
22bo108bo2$22bobobo100bobobo2$10bobo15bo96bo15bobo2$8bo5bo3bobobo5bo
96bo5bobobo3bo5bo2$6bo5bobo3bo5bo3bo3bobo41b2o41bobo3bo3bo5bo3bobo5bo$
75bo2bo$8bobo13bo3bo5bo84bo5bo3bo13bobo2$12bo3bobobo9bo92bo9bobobo3bo
2$12bo5bo7bobo25bobo40bobo25bobo7bo5bo2$14bo7bobo29bo44bo29bobo7bo2$8b
obobobo3bo9bobobo15bobo3bo44bo3bobo15bobobo9bo3bobobobo2$6bo9bo3bobobo
bobo5bo11bo5bo48bo5bo11bo5bobobobobo3bo9bo2$8bobobo5bo3bo9bo13bobobo
52bobobo13bo9bo3bo5bobobo2$12bo3bo9bobobo17bo56bo17bobobo9bo3bo2$14bob
o3bobo3bo19bobo3bo3bo40bo3bo3bobo19bo3bobo3bobo2$14bobobobobobo21bo3bo
3bobo40bobo3bo3bo21bobobobobobo2$2bobobo11bobobo23bo3bo52bo3bo23bobobo
11bobobo2$10bo35bobo3bobobobobo32bobobobobo3bobo35bo2$o9bo37bo5bo5bo
32bo5bo5bo37bo9bo2$8bo37bobobo52bobobo37bo2$2bobo13bobobo27bo3bobo40bo
bo3bo27bobobo13bobo2$2bo51bo44bo51bo2$2bo23bo27bo44bo27bo23bo2$2bo9bob
obo9bo3bobobo41b2o41bobobo3bo9bobobo9bo$75bo2bo$8bobobobobo9bo3bobobo
15bo52bo15bobobo3bo9bobobobobo2$52bo48bo2$18bobobo25bobobo48bobobo25bo
bobo2$2bobo144bobo2$2bo5bo136bo5bo2$4bobobo136bobobo4$obobobobobobo
128bobobobobobobo2$o5bo5bo128bo5bo5bo2$68bo16bo2$70bo12bo2$66bobobo12b
obobo2$14bo35bo52bo35bo$13bo35bo23bobo2bobo23bo35bo$13bo35bo54bo35bo$
14bo35bo24bo2bo24bo35bo6$5bo5bo5bo118bo5bo5bo2$5bobobobobobobo118bobob
obobobobo4$9bobobo126bobobo2$7bo5bo126bo5bo2$7bobo45bobobo34bobobo45bo
bo2$17bobobo3bobo31bo34bo31bobo3bobobo2$13bobobo3bo5bo5bobobo19bo38bo
19bobobo5bo5bo3bobobo2$23bobo7bobo3bo74bo3bobo7bobo2$31bo7bo74bo7bo$
75bo2bo$5bobobo21bo3bobo38b2o38bobo3bo21bobobo2$5bobo25bobobo21bo34bo
21bobobo25bobo2$7bobo13bobobo27bo3bobo30bobo3bo27bobobo13bobo2$7bo43bo
3bo3bobo30bobo3bo3bo43bo2$13bobo43bo5bo22bo5bo43bobo2$7bobo3bo37bo5bob
obobobo22bobobobobo5bo37bo3bobo2$9bo39bobo3bo42bo3bobo39bo2$9bo39bobo
3bo3bobo30bobo3bo3bobo39bo2$19bobobobobobobo19bo5bo3bo30bo3bo5bo19bobo
bobobobobo2$17bo3bo3bobo3bobobo82bobobo3bobo3bo3bo2$13bobobo5bo13bo13b
o3bo42bo3bo13bo13bo5bobobo2$11bo9bo3bobobobobo5bo11bo5bo38bo5bo11bo5bo
bobobobo3bo9bo2$13bobobobo3bo9bobobo15bobo3bo34bo3bobo15bobobo9bo3bobo
bobo2$19bo3bo5bo29bo34bo29bo5bo3bo2$17bo5bo3bobobobo25bobo30bobo25bobo
bobo3bo5bo2$17bobo7bo7bo82bo7bo7bobo2$13bobo5bo7bo3bo5bo74bo5bo3bo7bo
5bobo2$11bo5bobo3bo5bo3bo3bobo74bobo3bo3bo5bo3bobo5bo$75bo2bo$13bo5bo
3bobobo5bo42b2o42bo5bobobo3bo5bo2$15bobo15bo86bo15bobo2$27bobobo90bobo
bo2$27bo98bo!

[hotcrystal0]

This rule supports the EightLife P23, pentadecathlon, and HWSS:

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x = 42, y = 18, rule = R3,C2,S34-67,140,B51-67,NW00000101010000000100000001000100111111000101001100110001010011111100010001000000010000000101010000
5bo6bo$4b2o6b2o$5b2o4b2o2$bo14bo12bo$3o12b3o11bo$2bo12bo12bobo$29bo6b
4o$29bo5b6o$29bo5b4ob2o$29bo9b2o$2bo12bo12bobo$3o12b3o11bo$bo14bo12bo
2$5b2o4b2o$4b2o6b2o$5bo6bo!

[confocaloid]

The weighted neighbourhood (in decimal):

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-- --  1  1  1 -- --
--  1 -- -- --  1 --
 1 -- 17 17 17 --  1
 1 -- 17 -- 17 --  1
 1 -- 17 17 17 --  1
--  1 -- -- --  1 --
-- --  1  1  1 -- --

Some subspaces (determined by collections of objects which can be found in all cellular automata in the subspace):

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#C preserved in 2^166 cellular automata with the same weighted neighbourhood:
#C optional birth conditions (81): 11-16, 27-33, 41, 43-44, 46-50, 62-67, 77-79, 81-84, 93-97, 99-101, 107, 109-110, 112-116, 118, 120-121, 123-124, 126-138, 140-152
#C optional survival conditions (85): 3, 6-16, 26-33, 44-50, 59, 61-67, 75-84, 96-101, 106, 108, 111-120, 124, 127-136, 138, 143-152
x = 70, y = 44, rule = R3,C0,S34-67,140,B51-67,NW00000101010000000100000001000100111111000101001100110001010011111100010001000000010000000101010000
2b2o14bo$o4bo10bo3bo11bo2bo$6bo14bo14bo18bo$o5bo9bo4bo10bo3bo19bo$b6o
10b5o11b4o17b3o22$13bo6bo$12b2o6b2o$13b2o4b2o2$9bo14bo21bo$8b3o12b3o
20bo$10bo12bo21bobo16b3o$46bo17b3o$46bo17b3o$46bo20b3o$46bo20b3o$10bo
12bo21bobo19b3o$8b3o12b3o20bo$9bo14bo21bo2$13b2o4b2o$12b2o6b2o$13bo6bo!

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#C preserved in 2^241 cellular automata with the same weighted neighbourhood:
#C optional birth conditions (122): 7-16, 23-34, 40-50, 59-67, 69-84, 87-118, 120-121, 123-152
#C optional survival conditions (119): 3-16, 19, 22-33, 38-50, 56-67, 75-85, 90-101, 103, 106-120, 124-138, 140-152
x = 57, y = 5, rule = R3,C0,S34-67,140,B51-67,NW00000101010000000100000001000100111111000101001100110001010011111100010001000000010000000101010000
2b2o14bo$o4bo10bo3bo11bo2bo$6bo14bo14bo18bo$o5bo9bo4bo10bo3bo19bo$b6o10b5o11b4o17b3o!

[hotcrystal0]

Unix and P7 unix:

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x = 43, y = 51, rule = R2,C2,S34-67,B52-67,NW01010101010111111101011100110101111111010101010101
21bo$20bob4o$18b3ob2obo$17bo4bo4bo$17bob3obo3bo$21bobo$17bo3bob3obo$17b
o4bo4bo$19bob2ob3o$19b4obo$23bo2$4bo22bo$4obo17b4obo$3obobo16b3obobo$
5bobo20bobo4b2ob2o$6bo22bo4bo$5b2o21b2o4bobo3b2o$5b2o21b2o3b2obo4bo$5b
2o21b2o2bo3b3ob2o$33b3o3b3o$33b2ob3o3bo$33bo4bob2o$33b2o3bobo$40bo$35b
2ob2o4$19b2ob2ob2o$18bobobob2obo$17bo2bo6bo$17bob2obob3o$18bo2b4o$19b
o$16b3o$16bo10bo$23b4obo$23b3obobo$28bobo4b2o$29bo4bo2bo$28b2o4bob2o$
28b2o3b2obo$28b2o3bo3bo$33b2ob2o$33bo$34b4o$32bobo2bo$31bobo2bo$31bo2b
2o$30b2o!

[hotcrystal0]

This rule that’s somewhat like Seeds has many P2s, a couple P4s, and a P18:

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x = 71, y = 5, rule = R2,C2,S2-3,B3,19-26,NW01000100010009090900010900090100090909000100010001
8bo5b2o15bo7bobo16b2o$o6bo14bobo5bo7bo3bo6bo7bo12bo$2bo4b2o12bo11bo13b
o3bo5bo3bo8bo$bo11b2o15b2o6bo3bo5b2o11bo7bo$21bo17bobo17b2o8bo!

8c/8 moon tagalong:

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x = 11, y = 5, rule = R2,C2,S2-3,B3,19-26,NW01000100010009090900010900090100090909000100010001
8bo$bo5bo$o4bobo$o3bo2bo$bo2bo5bo!

Edit: 18c/18o and 69c/69o:

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x = 65, y = 24, rule = R2,C2,S2-3,B3,19-26,NW01000100010009090900010900090100090909000100010001
4bobo16bobo2$2bo24bo2$o28bo2$2bo3bo16bo3bo2$4bo20bo7$57bo3bo$10bobo4b
obo38bobo$57bo3bo$10bobo4bobo$57bo3bo$58bobo$59bo$7bo2bo8bo2bo31bo2bo
3bo2bo$8b2o10b2o33b2o5b2o!

18c/18o “glider” rake:

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x = 34, y = 24, rule = R2,C2,S2-3,B3,19-26,NW01000100010009090900010900090100090909000100010001
4bobo16bobo2$2bo24bo2$o28bo2$2bo3bo16bo3bo$30bo2bo$4bo20bo5b2o8$10bob
o4bobo2$10bobo4bobo4$7bo2bo8bo2bo$8b2o10b2o!