Conductive (B3-qr4k5cek6c/S23-a4er56aek)

[LuveelVoom]

xp60 (probably by speedydelete) that I don't believe has been noticed yet

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x = 18, y = 18, rule = B3-qr4k5cek6c/S23-a4er56aek
5b3o2b3o$3bobob4obobo$3b3o2b2o2b3o$b2ob3o4b3ob2o$2b2obo6bob2o$5o8b5o$
o2bo10bo2bo$2o6b2o6b2o$b2o4bo2bo4b2o$b2o4bo2bo4b2o$2o6b2o6b2o$o2bo10b
o2bo$5o8b5o$2b2obo6bob2o$b2ob3o4b3ob2o$3b3o2b2o2b3o$3bobob4obobo$5b3o
2b3o!

[I6_I6]

Glider edgeshooting 2T collision:

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x = 8, y = 14, rule = B3-qr4k5cek6c/S23-a4er56aek
6bo$6b2o$6bo9$bo$3o$3o!

EDIT:
Reduced the p42 C gun using a better synthesis:

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x = 23, y = 23, rule = B3-qr4k5cek6c/S23-a4er56aek
19bo2$17bo$16b3o$17bo2b2o$17b3o$18b2o2$14b2o$13b3o$b3o10b2o$2ob2o$2ob
2o16b2o$18b5o$19bob2o$9b3o8bo$9b2o2bo6bo$9bobobo$b3o6b3o$ob2o$2obo$o$
b2o!

EDIT 3:
Simple p54 T gun, constructed using the reaction from the p27 gun but with mixed sparkers:

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x = 21, y = 17, rule = B3-qr4k5cek6c/S23-a4er56aek
b2o4bo$b5o$obo4bobo$4b5o$2bo4b2o$17bo$16b3o$7bo7bobobo$7b2o5b3ob3o$7b
o7bobobo$16b3o$17bo$2bo4b2o$4b5o$obo4bobo$b5o$b2o4bo!

[LuveelVoom]

Fun sparky p10, (probably by me?)

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x = 7, y = 9, rule = B3-qr4k5cek6c/S23-a4er56aek
5o$3ob3o$3b3o$b3ob2o2$b3ob2o$3b3o$3ob3o$5o!

Anyway, I suppose we should try and find some conduits and hasslers and other objects etc now, apgsearching is hitting diminishing returns

[hotcrystal0]

This rule is unbelievable! Right off the bat, it's omniperiodic! This is the proof:
You can build a p36 tub signal loop like this:

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x = 18, y = 14, rule = B3-qr4k5cek6c/S23-a4er56aek
8bo$7bobo$4bo3bo$3bobo7bo$4bo7b2o$11b3o2bo$bo13bobo$obo13bo$bo3bo$4bo
bo6bo$5bo6bobo$9bo3bo$8bobo$9bo!

Lengthening it like this increases the period by 8:

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x = 22, y = 16, rule = B3-qr4k5cek6c/S23-a4er56aek
12bo$11bobo$8bo3bo$7bobo7bo$4bo3bo7b2o$3bobo9b3o2bo$4bo14bobo$20bo$bo
$obo14bo$bo3bo10bobo$4bobo6bo3bo$5bo6bobo$9bo3bo$8bobo$9bo!

Changing the length of the loop and adding more signals should cover all periods (28+8n)/k greater than 6, where n and k are natural. However, this won't cover multiples of 8, but that's fine, since margoluses cover all even periods.

Loops with periods that are multiples of 8 are possible, as demonstrated in this P56:

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x = 16, y = 24, rule = B3-qr4k5cek6c/S23-a4er56aek
6bo$5bobo$6bo$10bo$4bo4bobo$3b3o4bo3bo$3b2o8bobo$14bo$bo$obo8bo$bo8bo
bo$11bo$4bo$3bobo8bo$4bo8bobo$14bo$bo$obo8bo$bo3bo4bobo$4bobo4bo$5bo$
9bo$8bobo$9bo!