Oscillator Discussion Thread

For discussion of specific patterns or specific families of patterns, both newly-discovered and well-known.
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BlinkerSpawn
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Re: Oscillator Discussion Thread

Post by BlinkerSpawn » September 15th, 2019, 5:27 pm

Bullet51 wrote:Possibly known(Left:P9 Middle:P9 Right:P8):
Don't know about the p8, but both p9s appear in jslife.
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Bullet51
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Re: Oscillator Discussion Thread

Post by Bullet51 » September 16th, 2019, 12:05 pm

P11:

Code: Select all

x = 20, y = 20, rule = B3/S23
14bo$13bobo$14bo2$12b5o$10b3o4bo$6b2obo4b2obo$6b2obo2b2obob2o$9bobobo
5bo$6b3o2bob6o$5bo5bo2bo$5bo2b3o4b2o$4b2obo8bo$bo2bo2b3o6bobo$obobobo
2b2o6b2o$bo2bob2obobo$4bo4bob3o$5b3obo4bo$7bobo3b2o$8bo!
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Re: Oscillator Discussion Thread

Post by BlinkerSpawn » September 16th, 2019, 8:01 pm

Bullet51 wrote:P11:

Code: Select all

rle
Two reductions:

Code: Select all

x = 42, y = 18, rule = Life
36b2o$10b2o23bo2bo$6b2o3bo24b2obo$6bo2bo23b3o3bo$4bobob3o18b2obo4b2ob
2o$3bobobo4b2ob2o12b2obo2b2obobo$4bo2bo2b2obobo16bobobobo2bo$b3o3bobob
obo2bo12b3ob2o3b4o$bo2b3ob2o3b4o11bo3bobo$3bo3bobo18bo2b3o4b2o$2b2o2b
3o4b2o11bobobo8bo$o2bobo8bo10bobo2b2o7bobo$2o3b2o7bobo8bobobo10b2o$4bo
10b2o9bo2b4obo$4b4obo17b2o3bob3o$7bob3o17b2obo4bo$4b2obo4bo16bob2o3b2o
$4bob2o3b2o!
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Bullet51
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Re: Oscillator Discussion Thread

Post by Bullet51 » September 20th, 2019, 12:55 pm

It's probably known, but I haven't found it in jslife.
(P11)

Code: Select all

x = 16, y = 17, rule = b3s23
2ob2o$2obobo$3bobo$3bob2o2b2o$2b2o4bobo$bo3b2obo$2b3obob2o$4bobo$6bob
4o2b2o$5b2obobobo2bo$5bo2bo3b3o$6b2ob2o$7bo3b4o$5bo2b2o4bo$5b2obob2o$
8bo2bo$8b2o!
EDIT: The previous P11 is a re-discovery by myself!
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Re: Oscillator Discussion Thread

Post by praosylen » September 20th, 2019, 2:12 pm

Bullet51 wrote:It's probably known, but I haven't found it in jslife.
(P11)

Code: Select all

rle
Attempt at a reduction:

Code: Select all

x = 15, y = 15, rule = B3/S23
5bo$4bobo$3bo2bo$3b4ob2o$b2o4bobo$o3b2obo$b3obob2o$3bobobo$5bob2o$5bo
bo3bob2o$4bo2bobob2obo$5b2ob2o$6bo3b4o$4bobo3bo2bo$4b2o!
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Re: Oscillator Discussion Thread

Post by BlinkerSpawn » September 20th, 2019, 7:46 pm

A for awesome wrote:
Bullet51 wrote:It's probably known, but I haven't found it in jslife.
(P11)

Code: Select all

rle
Attempt at a reduction:

Code: Select all

rle
One cell further:

Code: Select all

x = 15, y = 14, rule = Life
9bo$3bo2bobobo$3b4obobo$b2o4bobo$o3b2obo$b3obob2o$3bobobo$5bob2o4b2o$
5bobo3bo2bo$4bo2bobob2o$5b2ob2o$6bo3b3o$6bob2o2bo$7bobo!
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Bullet51
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Re: Oscillator Discussion Thread

Post by Bullet51 » September 20th, 2019, 10:11 pm

P8:

Code: Select all

x = 20, y = 20, rule = b3s23
13b2o$13bo$14bo$7bo5b2o$6bobob2o$6bobobob3o$4b3obobo4bo$3bo4bobo2b3o$
4b4o2bo$10b8o$4b6obo5bo$4bo4b2o2b4o$5bo3bo4bo$2obobobobobo3b2o$ob2obob
obob2o3bo$6b2obobobo2bob2o$9bobob3o2bo$9b2o7bo$15b3o$15bo!
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Re: Oscillator Discussion Thread

Post by praosylen » September 20th, 2019, 10:31 pm

Bullet51 wrote:P8:

Code: Select all

rle
My best attempt:

Code: Select all

x = 18, y = 18, rule = B3/S23
9b2o$10bo$9bo$8bob3o$5bo2bo4bob2o$4bobobob4obo$5bo2bobo5bo$8bo3b4o$3b
5o3bo$obo10bo$2obob2o5bobo$3bobo2bo4b2o$3bobobo2bo$4b2obobobo$7bo2b2o
$4b2obo$4bobo!
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Re: Oscillator Discussion Thread

Post by Gustone » September 21st, 2019, 8:55 am

Code: Select all

x = 21, y = 8, rule = B3/S23
obo6bobo6bobo$bo8bo8bo$bo8bo8bo3$bo8bo8bo$bo8bo8bo$obo6bobo6bobo!

AGreason
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Re: Oscillator Discussion Thread

Post by AGreason » September 29th, 2019, 12:07 pm

I have verified via SAT solver (using apgoucher's GRILLS to set up the SAT instance) that there is no 11 cell by 11 cell by 5 generation patch, with the outer rim set freely and the interior constrained to follow cgol rules, that satisfies the following criteria:
A. is a p5 oscillator
B. is a phoenix
C. has the central cell alive in generation 0

If there was any p5 phoenix, either finite or infinite, some patch of it could be taken and translated in space and time to satisfy these requirements. Therefore, because this returned UNSAT after about half an hour, there is no p5 phoenix, whether finite or infinite. This is a new result, as the proof of the nonexistence of p3 phoenixes viewtopic.php?f=7&t=2036&p=66282#p66282 did not extend to p5.

That proof ruled out any finite pattern in which there is a sequence of three consecutive generations in which each cell is on at most once. This does not rule out p5 phoenixes, as (as apgoucher pointed out) it is possible to have a cycle of 5 sets in which consecutive sets are disjoint but in which there is always overlap between the generation n and n-2 sets.
It also does not rule out infinite p3 phoenixes, as it examined the situation at one of the edges.
I have ruled out infinite p3 phoenixes by a similar method as this p5 impossibility result.

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Re: Oscillator Discussion Thread

Post by Entity Valkyrie 2 » October 2nd, 2019, 5:27 am

An extremely useless oscillator: Simkin's P40 (Note that the wiki page for B60 shows a repeat time of 43, even if' the FNG is ignored:

Code: Select all

x = 113, y = 99, rule = B3/S23
71b2o3b2o$70bo2bo2b2o$71b2o3bo$73b3ob2o$67b2o2b2o2bo$67bobo2bobo8b2o$
58bob2o7b3o2b5o3bo2bo$43b2o11b3obobo5bo2bobo7bobo2bo$43bobo9bo4bo2bo3b
obob2ob3o3b3ob3o2bo$45bo2b2o4bobo3b3o5bo3b2o6b3o4b3o4b2obo$45b4o2b5obo
11b3obo12bo6bobob3o11b2o$48bobo6b8o6bo2b2o8bobob2o2bo2bo4bo9bobo$45b2o
b2o4b3o7bo9bo11bo2bo3b3o3bobo8bo$44bob2o2b2obo4b2o2bo13b2o10bo9bobo4b
3ob2o$44bo14bo2b2o8b3ob2o5bobobo3b8o8b2o$45b6o5bob4o3bo8bo2b2o2b2ob2o
5bo3bo3b6o4b2o$49bo6bo3b3o14b2o2b5o7bo3bo3bo2b4obobo$45b2o4bo2b3o2bo6b
o9bo5bo9b2o2bo2b2o3bo6bo$45b2o3b2o2bo4bo3bob2o24bo2b2o9b6o$55b4o2bobob
2o6bobo15bo2b2o3b2o5bo$59b4o2b2o5bo2bo15bo2bo3b3o3bo4b2o$55b4o2bobob2o
6bobo5bo5bo3b2o2b2o3bo3b2o3b2o$45b2o3b2o2bo4bo3bob2o13bobo7bobo4b4o$
45b2o4bo2b3o2bo6bo12bo3bo2bo4b2ob3o$49bo6bo3b3o12bo4bobo7bobo4b4o$45b
6o5bob4o3bo9bobo3bo5bo3b2o2b2o3bo3b2o3b2o$44bo14bo2b2o11b2o14bo2bo3b3o
3bo4b2o$44bob2o2b2obo4b2o2bo28bo2b2o3b2o5bo$45b2ob2o4b3o7bo26bo2b2o9b
6o$48bobo6b8o5bo9bo2bo8b2o2bo2b2o3bo6bo$45b4o2b5obo12bobo5b3o2b3o7bo3b
o3bo2b4obobo$45bo2b2o4bobo3b3o7b2o7b2o2b2o6bo3bo3b6o4b2o$43bobo9bo4bo
2bo16bo2bo7b8o8b2o$43b2o11b3obobo15bobo2bobo12bobo4b3ob2o$58bob2o16b2o
4b2o7b3o3bobo8bo$92bo2bo4bo9bobo$70b2o21bobob3o11b2o$69b3o22b2obo$68bo
bo2bo2b2o$60bo7b2o2b2o2b2o$60bobo9b2o$60b2o$46bo$40b2o3bo3b3o$40b2o2bo
6bo$45bo5bo6bobo$46b2ob2o6bo2bo$58bo2bob2o$61bo2bo$62b2o$62b2o$67b2o$
55bobo9b2o$53bobobo$51b2o11b2o5b2o$53bo10b2o5b2o2$37b2o$36b3o$35bobo2b
o2b2o$35b2o2b2o2b2o$15bob2o20b2o$2o11b3obobo26b2o$obo9bo4bo2bo24bobo$
2bo8bobo3b3o7b2o4b2o12bo3b2obo$2b2ob3o4bobo12bobo2bobo15bobob3o11b2o$
4b2o8b8o7bo2bo16bo2bo4bo9bobo$2b2o4b6o3bo3bo6b2o2b2o7b2o7b3o3bobo4b2o
2bo$bobob4o2bo3bo3bo7b3o2b3o5bobo12bob5o2b4o$bo6bo3b2o2bo2b2o8bo2bo9bo
5b8o6bobo$2b6o9b2o2bo26bo7b3o4b2ob2o$6bo5b2o3b2o2bo28bo2b2o4bob2o2b2ob
o$2b2o4bo3b3o3bo2bo14b2o11b2o2bo14bo$2b2o3b2o3bo3b2o2b2o3bo5bo3bobo9bo
3b4obo5b6o$12b4o4bobo7bobo4bo12b3o3bo6bo$16b3ob2o4bo2bo3bo12bo6bo2b3o
2bo4b2o$12b4o4bobo7bobo13b2obo3bo4bo2b2o3b2o$2b2o3b2o3bo3b2o2b2o3bo5bo
5bobo6b2obobo2b4o$2b2o4bo3b3o3bo2bo15bo2bo5b2o2b4o$6bo5b2o3b2o2bo15bob
o6b2obobo2b4o$2b6o9b2o2bo24b2obo3bo4bo2b2o3b2o$bo6bo3b2o2bo2b2o9bo5bo
9bo6bo2b3o2bo4b2o$bobob4o2bo3bo3bo7b5o2b2o14b3o3bo6bo$2b2o4b6o3bo3bo5b
2ob2o2b2o2bo8bo3b4obo5b6o$4b2o8b8o3bobobo5b2ob3o8b2o2bo14bo$2b2ob3o4bo
bo9bo10b2o13bo2b2o4bob2o2b2obo$2bo8bobo3b3o3bo2bo11bo9bo7b3o4b2ob2o$ob
o9bo4bo2bo2b2obobo8b2o2bo6b8o6bobo$2o11b3obobo6bo12bob3o11bob5o2b4o$
15bob2o4b3o4b3o6b2o3bo5b3o3bobo4b2o2bo$23bo2b3ob3o3b3ob2obobo3bo2bo4bo
9bobo$26bo2bobo7bobo2bo5bobob3o11b2o$27bo2bo3b5o2b3o7b2obo$28b2o8bobo
2bobo$37bo2b2o2b2o$34b2ob3o$36bo3b2o$35b2o2bo2bo$35b2o3b2o!
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Mr. T
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Re: Oscillator Discussion Thread

Post by Mr. T » October 2nd, 2019, 2:53 pm

A trivial p92 oscillator made of 2 p46 Guns + 1 p46 oscillator (known?)

Code: Select all

x = 45, y = 89, rule = B3/S23
34b2o5b2o$34b2o5b2o15$34bo7bo$33b4o3b4o$33bo3bobo3bo$34bo2bobo2bo$34b
3o3b3o4$27b2o$10b2o15bobo$10b2o15bob2o$28b2o11b2o$28bo12b2o2$28bo$28b
2o$10b2o15bob2o$10b2o15bobo$27b2o5$40bo$2o2b2o4bo2b2o12b2o9bobo$2ob2o
6b2obo12b2o10b2o$4bobo6bo$5b2o4b3o2$5b2o4b3o21bo$4bobo6bo21b2o$3b2o6b
2obo19bobo$4b2o4bo2b2o6$23b2obo$4b2o12b3o2b2o2bo$4b2o13b2o6bo$20b3o3b
2o$21bo3bo2$21bo3bo9b2o$20b3o3b2o7b2o$4b2o13b2o6bo$4b2o12b3o2b2o2bo$
23b2obo2bo5bo$28b3o3b3o$28bob2ob2obo$27b2o7b2o$27b2o7b2o$27b3o5b3o$29b
3ob3o$31bobo$28bo2bobo2bo$27bo2bo3bo2bo$28b2o5b2o13$28b2o5b2o$28b2o5b
2o!
What i like is the relative big outburst which can used for nice interactions:

Interacting with each other (different multiple of 46):

Code: Select all

x = 395, y = 104, rule = B3/S23
34b2o5b2o$34b2o5b2o6$51b2o5b2o69b2o5b2o$51b2o5b2o69b2o5b2o$153b2o5b2o$
153b2o5b2o4$34b2o5b2o188b2o5b2o$33bo2bo3bo2bo187b2o5b2o13b2o5b2o72b2o
5b2o15b2o5b2o$34bo2bobo2bo210b2o5b2o72b2o5b2o15b2o5b2o$37bobo$35b3ob3o
$33b3o5b3o8bo5bo$33b2o7b2o7b3o3b3o299bo5bo$33b2o7b2o6b2ob2ob2ob2o297bi
3o3b3o$34bob2ob2obo6b3o7b3o295b2o2bobo2b2o$34b3o3b3o110bo7bo91b3o3b3o
95b2ob2ob2ob2o$29b2obo2bo5bo9bo7bo68b2obo3bob2o13bobo5bobo90bo2bobo2bo
72b3o3b3o17b2ob2o$10b2o12b3o2b2o2bo94bo2bo3bo2bo16bo3bo72bo5bo13bo3bob
o3bo70bo2bo3bo2bo14bobo3bobo$10b2o13b2o6bo95b3o3b3o14bo2bo3bo2bo68b3o
3b3o12b4o3b4o70b2obo3bob2o13bo2bo3bo2bo$26b3o3b2o7b2o110bobo3bobo68b2o
2bobo2b2o12bo7bo98bo3bo$27bo3bo9b2o13bo98b2ob2o69bob4ob4obo115bobo5bob
o$56b5o91b2ob2ob2ob2o68b3o3b3o118bo7bo$27bo3bo22b2ob5o90b2o2bobo2b2o
67b3o5b3o$26b3o3b2o21bob2ob2o5b3o52bo30b3o3b3o$10b2o13b2o6bo21b2o8bo4b
o11b2o21b2o15b2o30bo5bo$10b2o12b3o2b2o2bo22bo8bo5bo10b2o21b2o16b2o40bo
3b2o$29b2obo18b2o7b2o8bo47b2o2b2o12b2o25b2obob3o13b2o$51b2o7bo7b2o66b
2o25bo4b3o13b2o$58b2obo91b2o8bo3bo67bo$68b2o83b2o9b3o54b2o$14bo42bo3bo
8bo47b2o2b2o96bo14b2o$12bo2bo41bo2bo4bo5bo10b2o21b2o16b2o39b3o40b2o10b
o2b2o10b2o38b2o45bo55b2o3bo$2o10b5o10b2o28bo2bo4bo4bo11b2o21b2o15b2o
39bo3bo39b2o10bo2bo11b2o38bobo7b2o24b2o8b2o55b3obob2o4b2o$2o10b3ob2o9b
2o11bobo15b2o7b3o52bo40bo4b3o13b2o33bobo16b2o34bob2o6b2o24b2o7b2o56b3o
4bo4b2o$13b2obo24b2o120b2obob3o13b2o34b2o7bobo6b2o13b2o20b2o43b2o2b2o
15b2o15b2o20bo3bo$14b2o21b2o2bo123bo3b2o59b2o21b2o20bo65b2o15b2o21b3o$
36bo2bo180b2o8bo$4b2o8b2o24bo32bo60bo84bobo7b2obo42bo105b3o$2bob3o6b2o
bo19bo3bo31bo2bo6b2o18b3o3bo26bo71b2o10bo2bo6b6o40b2o43b2o2b2o54bo3bo$
3o4bo4b3ob2o18bo3bo8b3o19b5o5b3obo9b2o3b5o2bobo12b2o9b3o71b2o10bo2b2o
5b2o3bo39bob2o6b2o24b2o7b2o56b3o4bo4b2o$2bob3o5b5o19b3o8bo3bo18b2ob3o
4bo4b3o7b2o2b2o3b2o3bo12b2o20bo31bo3b3o37bo10b2o29bo11bobo7b2o24b2o8b
2o10bobo42b3obob2o4b2o$4b2o6bo2bo31bo3bo19bob2o6b3obo14b2o3bo2bo34b3o
9bo19bobo2b5o36b2o37b2o12b2o45bo11b2o30bo11b2o3bo$14bo32bo24b2o8b2o17b
o3b3o32b2o2bo2bo5b2o20bo3b2o3b2o75b2o70bo11b2o17bo$48bo2bo86bo2bo2bo2b
o6b2o20bo2bo3b2o161b2o16b3o$46bo2b2o21b2o27bo3b3o29bo2bo3bo2bo29b3o3bo
30b2o129bob2o$45b2o24bob2o25b2o3bo2bo20b2o6bo2bo2bo2bo66b5o53b2o10bo3b
o57bob2o$18b3o7b2o15bobo11b2o9b2ob3o10b2o11b2o3b2o3bo20b2o5bo2bo2b2o
32b3o3bo13b2o14bo4bo5b2o43b5o7b2obobob2o25bo3b3o22bo4bo23b3o3bo$4b2o
11bo4bo4bo2bo28b2o10b5o10b2o12b5o2bobo19bo9b3o34bo2bo3b2o12b2o14b3o2bo
5b2o42bo4bo6bob2o3b2obo9b2o12bobo2b5o3b2o15b2ob2obo20b5o2bobo$4b2o10bo
5bo4bo2bo41bo2bo26b3o3bo31bo20b2o12bo3b2o3b2o2b2o24bo2b2o17bo31bo2b3o
5bo2bo5bo2bo8b2o12bo3b2o3b2o2b2o14bo7b2o17b2o3b2o3bo$17bo8bo3bo42bo75b
3o9b2o12bobo2b5o3b2o25b2o19b3o2bo26b2o2bo7bob2o3b2obo24bo2bo3b2o17bo3b
o5b3o17b2o3bo2bo$18b2o129bo26bo3b3o16bo3bo33bo3bo3bobo22b2o9b2obobob2o
26b3o3bo18b2obob2o3b2o19bo3b3o$26bob2o120bo46b2obobob2o9b2o22bobo3bo3b
o33bo3bo58bobo$18b2o7bo7b2o159bob2o3b2obo7bo2b2o26bo2b3o19b2o44b3o3bo
19b2o3b2obob2o18bo3b3o$17bo8b2o7b2o18bob2o55b2o3bo75bo2bo5bo2bo5b3o2bo
31bo17b2o2bo42bo2bo3b2o17b3o5bo3bo17b2o3bo2bo$4b2o10bo5bo8bo22bo2b2o2b
3o12b2o21b2o13b3obob2o74bob2o3b2obo6bo4bo42b2o5bo2b3o14b2o24bo3b2o3b2o
17b2o7bo14b2o2b2o3b2o3bo12b2o$4b2o11bo4bo8b2o21bo6b2o13b2o21b2o13b3o4b
o40bo34b2obobob2o7b5o43b2o5bo4bo14b2o24bobo2b5o20bob2ob2o15b2o3b5o2bob
o12b2o$18b3o5b2ob2obo21b2o3b3o55bo3bo39b2o15b2o19bo3bo10b2o53b5o41bo3b
3o23bo4bo22b3o3bo$26b5ob2o22bo3bo57b3o39b2o16b2o91b2o73b2obo$27b5o129b
2o2b2o179b2obo$31bo13b2o9bo3bo57b3o9b2o92b2o102b3o16b2o$45b2o7b2o3b3o
55bo3bo8b2o79b2o12b2o37b2o64bo17b2o11bo$54bo6b2o13b2o21b2o13b3o4bo25b
2o52b2o7bobo11bo29b2o10bo45bo3b2o11bo30b2o11bo$54bo2b2o2b3o12b2o21b2o
13b3obob2o25b2o12b2o2b2o34b2o6b2obo39bo3b2o5b2o2bo10b2o24b2o4b2obob3o
42bobo10b2o8b2o$28bo7bo9bo5bo2bob2o55b2o3bo40b2o16b2o30b2o40b6o6bo2bo
10b2o24b2o4bo4b3o56b2o7b2o$45b3o3b3o70bo5bo30b2o15b2o31bo42bob2o7bobo
42bo3bo54b2o2b2o$26b3o7b3o6bob2ob2obo69b3o3b3o30bo93bo8b2o44b3o$27b2ob
2ob2ob2o6b2o7b2o67b2o2bobo2b2o78bo20b2o21b2o$28b3o3b3o7b2o7b2o67b2ob2o
b2ob2o77b2o20b2o13b2o6bobo7b2o44b3o21b2o15b2o$29bo5bo8b3o5b3o70b2ob2o
71b2o6b2obo34b2o16bobo42bo3bo20b2o15b2o15b2o2b2o$46b3ob3o70bobo3bobo
69b2o7bobo38b2o11bo2bo10b2o24b2o4bo4b3o56b2o7b2o$48bobo71bo2bo3bo2bo
14b3o3b3o55b2o38b2o10b2o2bo10b2o24b2o4b2obob3o55b2o8b2o$45bo2bobo2bo
71bo3bo16bo2bo3bo2bo93b2o14bo45bo3b2o55bo$44bo2bo3bo2bo67bobo5bobo13b
2obo3bob2o107b2o$45b2o5b2o69bo7bo119bo6$28b2o5b2o209b3o5b3o$28b2o5b2o
210b3o3b3o$245bob4ob4obo70bo7bo$225bo7bo12b2o2bobo2b2o70bobo5bobo$224b
4o3b4o12b3o3b3o74bo3bo$224bo3bobo3bo13bo5bo72bo2bo3bo2bo13b2obo3bob2o$
225bo2bobo2bo94bobo3bobo14bo2bo3bo2bo$45b2o5b2o69b2o5b2o93b3o3b3o96b2o
b2o17b3o3b3o$45b2o5b2o69b2o5b2o195b2ob2ob2ob2o$147b2o5b2o171b2o2bobo2b
2o$147b2o5b2o172b3o3b3o$329bo5bo3$225b2o5b2o$225b2o5b2o13b2o5b2o72b2o
5b2o15b2o5b2o$247b2o5b2o72b2o5b2o15b2o5b2o!
Modifying the p46-lwss-Gun:

Code: Select all

x = 967, y = 130, rule = B3/S23
533b2o5b2o$533b2o5b2o10$533bo7bo$125b2o5b2o$125b2o5b2o397b3o7b3o$532b
2ob2ob2ob2o$533b3o3b3o$139bo119bo99bo99bo74bo5bo8bo99bo99bo99bo89bo$
138b3o117b3o97b3o97b3o87b3o97b3o97b3o97b3o87b3o$138bob2o116bob2o96bob
2o96bob2o86bob2o96bob2o96bob2o96bob2o86bob2o$139b3o117b3o97b3o97b3o87b
3o97b3o97b3o97b3o87b3o$139b2o118b2o98b2o77b2o5b2o12b2o88b2o98b2o98b2o
98b2o88b2o$438b2o5b2o$237b2o5b2o98b2o5b2o$237b2o5b2o98b2o5b2o157bo2bo$
513bo7b3o310b2o5b2o$34b2o5b2o466bo9bo4bo209b2o5b2o91b2o5b2o$34b2o5b2o
82bo7bo103b3o3b3o263b2o8bo5bo108b2o5b2o91b2o5b2o180b2o5b2o$125b2o5b2o
103bo2bobo2bo269bo8bo15b2o92b2o5b2o280b2o5b2o$125b3o3b3o105b2ob2o100b
3o3b3o159b2o8b2o16b2o$127b2ob2o212bo2bobo2bo$127bo3bo103bo11bo95bo3bob
o3bo158b2o8b2o399b3o3b3o$34b3o3b3o81b2o7b2o101bo9bo97bo2bobo2bo85bo7bo
68bo8bo398bo2bobo2bo$34bo2bobo2bo81b2o7b2o103bobobobo101bo3bo86bo2bo3b
o2bo61b2o8bo5bo399b2ob2o$33bo3bobo3bo84bobo107bobobobo99b2o5b2o88bobo
65bo9bo4bo$34bo2bobo2bo81bo2bo3bo2bo104b2ob2o99b3o5b3o87bobo69bo7b3o
397bo11bo$36bo3bo84b3o3b3o102bo2bo3bo2bo96b3o5b3o87bobo66bo2bo408bo9bo
$34b2o5b2o73bobo2b2o114b2o5b2o191bo2bo3bo2bo386b3o3b3o81bobobobo$33b3o
5b3o57b2o12bo3bob3o314b3o3b3o88bobo197bo5bo91bo3bobo3bo80bobobobo$33b
3o5b3o57b2o13bo6b2o411b2o196bobo3bobo89bo3b2ob2o3bo80b2ob2o$117b5obo8b
2o375b2o25bo112bo83bo3bobo3bo5bo17bo64bob2o5b2obo77bo2bo3bo2bo6bo$120b
3o9b2o365b2o6b2ob2o14b2o20b3o83bo7bo5b3o82bo3bobo3bo4b3o14b3o66bo7bo
80b2o5b2o6b3o$499b2o6bo2bo15b2o10b2o8b3o82bobo5bobo3b2obo82bo9bo3b2obo
13bo172b2obo$120b3o384bo2bo125bo3bo6b3o97b3o14b2o171b3o$117b5obo304bo
79b2o123bo2bo3bo2bo4b2o84b2o5b2o5b2o188b2o$101b2o13bo6b2o301bo2bo112bo
bo5bo4bo78bobo3bobo$101b2o12bo3bob3o208bo81b2o10b5o77b2o10b3ob3o15b2o
5bo5bo80b2ob2o193b2obo$116bobo2b2o97b3o3bo101b2o2bo81b2o10b3ob2o75bo2b
o8bob2ob2obo11bo5b5o5bo77b2ob2ob2ob2o188bo$213b2o3b5o2bobo92b2o5bo5bo
93b2obo14b2o60bo2bo7b2o7b2o9bobo4b2obo84b2o2bobo2b2o92b3obo84bo12b2o$
22bo190b2o2b2o3b2o3bo92b2o4b2o2bobo95b2o15b2o60b2ob2o7bob2ob2obo3b3o5b
o6b2o86b3o3b3o89b4o88b2o6bo$18b2o2bo195b2o3bo2bo17b2o81b2o3bo18b2o156b
2o9b3ob3o6bo101bo5bo83b2o6bo4bo4b2o65b2o11b3obo10bo$10b2o5bo5bo80b2o
113bo3b3o18b2o82b3o20b2o75b2o102bo92b2o3bo79b2o11b2o2bo8b3o71b2o10b2o
13b2o67b3o3bo$10b2o4b2o2bobo83bo320b2obo179b2o13b3obob2o77b2o11b6o3bo
90b2o7b2o7b2o56b2o3b5o2bobo$17b2o3bo18b2o48b2o10b2o2bo10b2o12bo86bo3b
3o102b3o83b2o10b3ob2o178b2o13b3o4bo90b4o14bo2bo79bo16b2o56b2o2b2o3b2o
3bo$18b3o20b2o48b2o11bo2bo10b2o13bo84b2o3bo2bo32b2o66b2o3bo81b2o10b5o
197bo3bo8b2o89b2o7b2o90b2o69b2o3bo2bo17b2o$105bobo23b3o38bo40b2o2b2o3b
2o3bo31b2o59b2o4b2o2bobo93bo2bo90bo108b3o9b2o91bo89bo8bobo69bo3b3o18b
2o$18b3o84b2o21bo38bo3bo41b2o3b5o2bobo92b2o5bo5bo94bo74b2o15b2o210bob
2o87b2o$17b2o3bo105b2o8bo13b2o12bo8b2o2b2o39b3o3bo101b2o2bo11bo158b2o
16b2o106b3o91b4o5bob2o74b2o10b2o8b2ob3o67bo3b3o$10b2o4b2o2bobo71b2o9b
2o21b3o6bobo12b2o12bo2b2o5bo2b2o57bo21bo71bo12b2o95bo73b2o2b2o106bo3bo
77b2o11b6o4bo2bo73b2o11b3obo5bo2bo67b2o3bo2bo$10b2o5bo5bo68bo3b2o7bobo
21b3o6b2o27b2o5bobo62b2o18bobo82b2o97bo166b2o13b3o4bo77b2o11b2o2bo6b2o
88b2o8b2o63b2o2b2o3b2o3bo$18b2o2bo11bo57bo4bo6bo2bo18b2ob2o37b3o3b2o
62b2o19bobo171b3o5b3o13b2o151b2o13b3obob2o92b2o7b2o89bo73b2o3b5o2bobo$
22bo12b2o55bo3b2o5b2o2bo20bo131bo73bo2bo82b3o8b2obob2o11b2o7b2o74b2o
89b2o3bo275b3o3bo$34b2o58b2o10bo61b3o3b2o148b3o7bo85bo3bo5bo5b2o10bobo
65b2o2b2o12b2o388bo$104b2o33bo27b2o5bobo46b4o5b3o13b2o9bo50b2o11bo4bo
9bo81bo4bo5b2obob2o11bo7bo45b2o16b2o26bo299bo75b2o12bo$24bo2bo110b3o
25bo2b2o5bo2b2o42bob2o7bo12bobo4bob5o49b2o10bo5bo8b2o82bo3bo7b3o21b2ob
o42b2o15b2o26b3o265b4o20b2o6b3o73b2o12b3o$14b3o7bo22b2o89bob2o24bo8b2o
2b2o42bo7bob2o13bo4bo2b3ob2o61bo8bo127b2o58bo27bob2o61bo103b2o81b2o14b
o2b2o6b2o11bo2bo4bob2o86bob2o$2o11bo4bo9bo17bo92b3o25bo3bo52b2o5b2o24b
ob3o62b2o8b2o85bo3bo33b3o87b3o61b2o85b2o15bobo7b2o71b2o15bo2b2o5b2o14b
2o4b3o49bo3bo33b3o$2o10bo5bo8b2o16b2o2bo60b2o7b2o18b2o31bo83bo2b2o159b
o4bo33b2o88b2o49b2o9bob3o11b2o11bo59b2o15bob2o6b2o88bo2bo18bo4bo4b2o
38b2o9bo5bo9b2o11bo9b2o$13bo8bo22b2obo46b2o11b2o2bo6b2o103b2o5b2o91b2o
8b2o74b2o8bo3bo12b2o161b2o13b2o10b2o12b2o75b2o98b2o24bo44b2o9bo15b2o
11b3o$14b2o8b2o19b2obo46b2o11b6o4bo2bo101bo7bob2o88bo8bo3bo18bobo52b2o
8b3o14b2o175b2o24b2o76bo18b3o62bo3bo31b2o3bo56b2o3bo23b3o$37bo9bo60b4o
5bob2o88b2o12bob2o7b4o84bo5bo4bo2bo19b2o169b3o3b3o78bo122bo2bo4bobo53b
obobobo10b2o22bo59b3o$14b2o8b2o10bo80bob2o31b2o55b2o12b4o5b6o85bo4bo4b
o2bo19bo89bo79bo2bo3bo2bo99b2o13b2o48b2o3b2o10bo25bo54b2o2bobo2b2o7bo
2bo15bob2obo$13bo8bo3bo9b3o80bo32bo171b3o7b2o110b2o78b2obo3bob2o66bo
10bo20bobo12b3o47bob2ob2obo9b2o18b2obob5obo49b2o7b2o7bo2b2o12b3o4bo60b
3o6bob2o9b2o6bo2b2o$12bo5bo4bo2bo90b2o7b2o25b3o184b2o103bobo154bob2o8b
2o21bo12bo49bo7bo8bob2o15b2o2bob2o2b2obo49b2o2bobo2b2o6bo2b2o14bo2b2ob
o58b2o3bo5bobobo7bo5bo2b2ob2o$13bo4bo4bo2bo81b4o14bo2bo25bo183bobo259b
3ob2o8b2o33b2o2b2o44bob2ob2obo8bobo20bob2o57bobobobo8b4o16bob3o59bo9bo
4bo8b2o2bob6o$14b3o7b2o69b2o11b6o3bo223bo260bo2bo5bob3o28b2o4bo4bo45b
2o3b2o9b2o18bo2b2o60bo3bo93bo5bo4bobobo13b3o$30b2o63b2o11b2o2bo8b3o
118b3o175b2o2b2o4bo2b2o168b2o8b2o35bo3b2o82b3o160bo3bo5bob2o5b2o$29bob
o78b2o6bo4bo4b2o99b2o13bo175b2ob2o6b2obo178bo31bobo271bobo$31bo85b4o
98b2o6b2ob2o11bo70b6o5b4o95bobo6bo210bo3bo2b3o173b2o92bo$121b3obo93b2o
6bo2bo83b4o7b2obo96b2o4b3o211bo2bo78bo86b2o10bobo$227bo2bo86b2obo7bo
319bo77bobo75b2o7bobo12bo77bo$4b6o5b4o47b2o88b2o70b2o46b2o41b2o5b2o48b
2o47b2o4b3o17b2o23b2o88b2o51b2o7bo17bobo17b2o36b2o8b3o12bo36b2o36b2o7b
o52b2o38b2o48b2o$4b4o7b2obo47b2o88b2o118b2o98b2o46bobo6bo17b2o23b2o88b
2o36b2o12bo2bo6b2o36b2o36b2o8bo3bo7b2o38b2o45b3o50b2o25b2o9bob3o47b2o$
7b2obo7bo100b2o5b2o100b2o20b2o67b2o5b2o17b2o73b2ob2o6b2obo169b2o11b2o
2bo8bo83bo4bo173b2o13b2o$9b2o5b2o209bo2bo19b2o65b2obo7bo16b2o73b2o2b2o
4bo2b2o183bo2bo4bob2o85bo3bo187b2o$118bo9bo90b2o6bo2bo83b4o7b2obo290bo
6b3o206b2o70bo$9b2o5b2o17b2o12bo68bo3bobo3bo10bo79b2o6b2ob2o27bo54b6o
5b4o30bo99bo89bo99bo65bo3bo15b2o12bo63b3o19b2o12bo89bo$7b2obo7bo16b2o
11b3o67bo3bobo3bo9b3o88b2o27b3o97b3o97b3o87b3o68bo6b2o7b2o11b3o63bo4bo
15b2o11b3o53b2o7bo34b3o56bo16b2o12b3o$4b4o7b2obo28b2obo68bobo3bobo9b2o
bo116b2obo96b2obo96b2obo66b2o5b2o11b2obo67bo2bo4b2o7bobo9b2obo53b2o8bo
3bo28b2obo53b2o7bobo31b2obo56b2o15b2o11b2obo$4b6o5b4o28b3o70bo5bo10b3o
117b3o97b3o97b3o67b2o5b2o11b3o54b2o11b2o2bo5b2o7b3o8b3o54b2o8b3o16bo
13b3o64b2o31b3o43b2o13b2o27b3o$48b2o88b2o118b2o98b2o98b2o88b2o54b2o12b
o2bo6b3o2b3ob2o9b2o83bo14b2o98b2o43b2o9bob3o29b2o$619b2o6bob2ob6o268b
2o$60bo5bo83bo5bo113bo5bo93bo5bo93bo5bo83bo5bo59bo4bo3bo24bo5bo93bo5bo
93bo5bo39bo43bo5bo$59b3o3b3o81b3o3b3o111b3o3b3o91b3o3b3o91b3o3b3o81b3o
3b3o59bo2b2ob2o24b3o3b3o91b3o3b3o91b3o3b3o81b3o3b3o$58b2o2bobo2b2o79b
2o2bobo2b2o109b2o2bobo2b2o89b2o2bobo2b2o89b2o2bobo2b2o79b2o2bobo2b2o
89b2o2bobo2b2o89b2o2bobo2b2o89b2o2bobo2b2o79b2o2bobo2b2o$57bob4ob4obo
77bob4ob4obo107bob4ob4obo87bob4ob4obo64b3o3b3o14bob4ob4obo77bob4ob4obo
87bob4ob4obo87bob4ob4obo87bob4ob4obo77bob4ob4obo$59b3o3b3o81b3o3b3o
111b3o3b3o61bo5bo23b3o3b3o66bo2bobo2bo16b3o3b3o81b3o3b3o91b3o3b3o91b3o
3b3o91b3o3b3o81b3o3b3o$58b3o5b3o79b3o5b3o109b3o5b3o59b3o3b3o21b3o5b3o
65b2obobob2o15b3o5b3o79b3o5b3o60bo5bo22b3o5b3o89b3o5b3o89b3o5b3o79b3o
5b3o$337bo3bobo3bo96b2o5b2o175b2o5b2o$29bo5bo206b2o7b2o84bo9bo279bob2o
3b2obo92bo3bo182b3o3b3o$28b3o3b3o39bo42b2o5b2o38bo75bob2o3b2obo33bo51b
3o3b3o39bo99bo89bo50bob2o3b2obo38bo53bo3bo41bo99bo39bo3bobo3bo39bo$27b
o3bobo3bo36b3o42b2o5b2o36b3o75bo3bobo3bo31b3o97b3o97b3o87b3o51b3o3b3o
37b3o97b3o97b3o38bo3b2ob2o3bo36b3o$27bo9bo35bo89bo78b2o2bobo2b2o30bo
99bo99bo89bo54b3o3b3o36bo99bo53b3o5b3o35bo41bob2o5b2obo35bo$28b3o3b3o
36b2o88b2o78b3o3b3o31b2o98b2o61b2ob2o32b2o88b2o98b2o52b2obo3bob2o35b2o
52bo2b2ob2o2bo35b2o42bo7bo37b2o$244bo5bo193bo2bobo2bo275b3o3b3o91b3o3b
3o$58bo89bo119bo71b2ob2o23bo75bobo3bobo15bo89bo99bo70bo5bo22bo70bo5bo
22bo89bo$57bo89bo119bo73bobo23bo76b3o3b3o14bo89bo99bo99bo99bo89bo$57b
3o87b3o117b3o67b2ob2ob2ob2o19b3o74b2o5b2o14b3o87b3o97b3o97b3o97b3o87b
3o$30b2ob2o302bo2bo3bo2bo96b2o5b2o$31bobo15bo89bo119bo77bo9bo11bo84b2o
5b2o6bo89bo99bo99bo99bo89bo$27b2ob2ob2ob2o10b3o87b3o102b2o5b2o6b3o76bo
2bo3bo2bo10b3o97b3o87b3o97b3o97b3o97b3o87b3o$27bo2bo3bo2bo10bob2o86bob
2o101b2o5b2o6bob2o76b2o5b2o11bob2o96bob2o86bob2o96bob2o96bob2o96bob2o
86bob2o$27bo9bo11b3o87b3o117b3o97b3o97b3o87b3o97b3o97b3o76b2o5b2o12b3o
87b3o$27bo2bo3bo2bo11b2o88b2o118b2o98b2o98b2o88b2o98b2o77b2o5b2o12b2o
77b2o5b2o12b2o88b2o$28b2o5b2o25b3o5b3o79b3o5b3o109b3o5b3o89b3o5b3o89b
3o5b3o79b3o5b3o55b2o5b2o25b3o5b3o55b2o5b2o25b3o5b3o89b3o5b3o44b2o5b2o
26b3o5b3o$63b3o3b3o81b3o3b3o111b3o3b3o91b3o3b3o91b3o3b3o81b3o3b3o56b2o
5b2o26b3o3b3o91b3o3b3o91b3o3b3o45b2o5b2o27b3o3b3o$61bob4ob4obo77bob4ob
4obo107bob4ob4obo87bob4ob4obo87bob4ob4obo77bob4ob4obo87bob4ob4obo87bob
4ob4obo87bob4ob4obo77bob4ob4obo$62b2o2bobo2b2o79b2o2bobo2b2o109b2o2bob
o2b2o89b2o2bobo2b2o89b2o2bobo2b2o79b2o2bobo2b2o89b2o2bobo2b2o89b2o2bob
o2b2o89b2o2bobo2b2o79b2o2bobo2b2o$37bo25b3o3b3o55bo25b3o3b3o85bo25b3o
3b3o65bo25b3o3b3o65bo25b3o3b3o55bo25b3o3b3o65bo25b3o3b3o65bo25b3o3b3o
65bo25b3o3b3o55bo25b3o3b3o$27b2o6bo2bo25bo5bo46b2o6bo2bo25bo5bo76b2o6b
o2bo25bo5bo56b2o6bo2bo25bo5bo56b2o6bo2bo25bo5bo46b2o6bo2bo25bo5bo56b2o
6bo2bo25bo5bo56b2o6bo2bo25bo5bo56b2o6bo2bo25bo5bo46b2o6bo2bo25bo5bo$
25bob3o5b5o75bob3o5b5o105bob3o5b5o85bob3o5b5o85bob3o5b5o75bob3o5b5o85b
ob3o5b5o85bob3o5b5o85bob3o5b5o75bob3o5b5o$23b3o4bo4b3ob2o72b3o4bo4b3ob
2o102b3o4bo4b3ob2o82b3o4bo4b3ob2o82b3o4bo4b3ob2o72b3o4bo4b3ob2o82b3o4b
o4b3ob2o82b3o4bo4b3ob2o82b3o4bo4b3ob2o72b3o4bo4b3ob2o$25bob3o6b2obo75b
ob3o6b2obo105bob3o6b2obo85bob3o6b2obo85bob3o6b2obo75bob3o6b2obo85bob3o
6b2obo85bob3o6b2obo85bob3o6b2obo75bob3o6b2obo$27b2o8b2o78b2o8b2o108b2o
8b2o88b2o8b2o88b2o8b2o78b2o8b2o88b2o8b2o88b2o8b2o88b2o8b2o78b2o8b2o2$
37b2o88b2o118b2o98b2o98b2o88b2o98b2o98b2o98b2o88b2o$36b2obo86b2obo116b
2obo96b2obo96b2obo86b2obo96b2obo96b2obo96b2obo86b2obo$23b2o10b3ob2o9b
2o61b2o10b3ob2o9b2o91b2o10b3ob2o9b2o71b2o10b3ob2o9b2o71b2o10b3ob2o9b2o
61b2o10b3ob2o9b2o71b2o10b3ob2o9b2o71b2o10b3ob2o9b2o71b2o10b3ob2o9b2o
61b2o10b3ob2o9b2o$23b2o10b5o10b2o61b2o10b5o10b2o91b2o10b5o10b2o71b2o
10b5o10b2o71b2o10b5o10b2o61b2o10b5o10b2o71b2o10b5o10b2o71b2o10b5o10b2o
71b2o10b5o10b2o61b2o10b5o10b2o$35bo2bo31b2o53bo2bo31b2o83bo2bo31b2o63b
o2bo31b2o63bo2bo31b2o53bo2bo31b2o63bo2bo31b2o63bo2bo31b2o63bo2bo31b2o
53bo2bo31b2o$37bo32b2o55bo32b2o85bo32b2o65bo32b2o65bo32b2o55bo32b2o65b
o32b2o65bo32b2o65bo32b2o55bo32b2o!
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Re: Oscillator Discussion Thread

Post by testitemqlstudop » October 2nd, 2019, 7:53 pm

Entity Valkyrie 2 wrote:
October 2nd, 2019, 5:27 am
An extremely useless oscillator: Simkin's P40 (Note that the wiki page for B60 shows a repeat time of 43, even if' the FNG is ignored:

Code: Select all

x = 113, y = 99, rule = B3/S23
71b2o3b2o$70bo2bo2b2o$71b2o3bo$73b3ob2o$67b2o2b2o2bo$67bobo2bobo8b2o$
58bob2o7b3o2b5o3bo2bo$43b2o11b3obobo5bo2bobo7bobo2bo$43bobo9bo4bo2bo3b
obob2ob3o3b3ob3o2bo$45bo2b2o4bobo3b3o5bo3b2o6b3o4b3o4b2obo$45b4o2b5obo
11b3obo12bo6bobob3o11b2o$48bobo6b8o6bo2b2o8bobob2o2bo2bo4bo9bobo$45b2o
b2o4b3o7bo9bo11bo2bo3b3o3bobo8bo$44bob2o2b2obo4b2o2bo13b2o10bo9bobo4b
3ob2o$44bo14bo2b2o8b3ob2o5bobobo3b8o8b2o$45b6o5bob4o3bo8bo2b2o2b2ob2o
5bo3bo3b6o4b2o$49bo6bo3b3o14b2o2b5o7bo3bo3bo2b4obobo$45b2o4bo2b3o2bo6b
o9bo5bo9b2o2bo2b2o3bo6bo$45b2o3b2o2bo4bo3bob2o24bo2b2o9b6o$55b4o2bobob
2o6bobo15bo2b2o3b2o5bo$59b4o2b2o5bo2bo15bo2bo3b3o3bo4b2o$55b4o2bobob2o
6bobo5bo5bo3b2o2b2o3bo3b2o3b2o$45b2o3b2o2bo4bo3bob2o13bobo7bobo4b4o$
45b2o4bo2b3o2bo6bo12bo3bo2bo4b2ob3o$49bo6bo3b3o12bo4bobo7bobo4b4o$45b
6o5bob4o3bo9bobo3bo5bo3b2o2b2o3bo3b2o3b2o$44bo14bo2b2o11b2o14bo2bo3b3o
3bo4b2o$44bob2o2b2obo4b2o2bo28bo2b2o3b2o5bo$45b2ob2o4b3o7bo26bo2b2o9b
6o$48bobo6b8o5bo9bo2bo8b2o2bo2b2o3bo6bo$45b4o2b5obo12bobo5b3o2b3o7bo3b
o3bo2b4obobo$45bo2b2o4bobo3b3o7b2o7b2o2b2o6bo3bo3b6o4b2o$43bobo9bo4bo
2bo16bo2bo7b8o8b2o$43b2o11b3obobo15bobo2bobo12bobo4b3ob2o$58bob2o16b2o
4b2o7b3o3bobo8bo$92bo2bo4bo9bobo$70b2o21bobob3o11b2o$69b3o22b2obo$68bo
bo2bo2b2o$60bo7b2o2b2o2b2o$60bobo9b2o$60b2o$46bo$40b2o3bo3b3o$40b2o2bo
6bo$45bo5bo6bobo$46b2ob2o6bo2bo$58bo2bob2o$61bo2bo$62b2o$62b2o$67b2o$
55bobo9b2o$53bobobo$51b2o11b2o5b2o$53bo10b2o5b2o2$37b2o$36b3o$35bobo2b
o2b2o$35b2o2b2o2b2o$15bob2o20b2o$2o11b3obobo26b2o$obo9bo4bo2bo24bobo$
2bo8bobo3b3o7b2o4b2o12bo3b2obo$2b2ob3o4bobo12bobo2bobo15bobob3o11b2o$
4b2o8b8o7bo2bo16bo2bo4bo9bobo$2b2o4b6o3bo3bo6b2o2b2o7b2o7b3o3bobo4b2o
2bo$bobob4o2bo3bo3bo7b3o2b3o5bobo12bob5o2b4o$bo6bo3b2o2bo2b2o8bo2bo9bo
5b8o6bobo$2b6o9b2o2bo26bo7b3o4b2ob2o$6bo5b2o3b2o2bo28bo2b2o4bob2o2b2ob
o$2b2o4bo3b3o3bo2bo14b2o11b2o2bo14bo$2b2o3b2o3bo3b2o2b2o3bo5bo3bobo9bo
3b4obo5b6o$12b4o4bobo7bobo4bo12b3o3bo6bo$16b3ob2o4bo2bo3bo12bo6bo2b3o
2bo4b2o$12b4o4bobo7bobo13b2obo3bo4bo2b2o3b2o$2b2o3b2o3bo3b2o2b2o3bo5bo
5bobo6b2obobo2b4o$2b2o4bo3b3o3bo2bo15bo2bo5b2o2b4o$6bo5b2o3b2o2bo15bob
o6b2obobo2b4o$2b6o9b2o2bo24b2obo3bo4bo2b2o3b2o$bo6bo3b2o2bo2b2o9bo5bo
9bo6bo2b3o2bo4b2o$bobob4o2bo3bo3bo7b5o2b2o14b3o3bo6bo$2b2o4b6o3bo3bo5b
2ob2o2b2o2bo8bo3b4obo5b6o$4b2o8b8o3bobobo5b2ob3o8b2o2bo14bo$2b2ob3o4bo
bo9bo10b2o13bo2b2o4bob2o2b2obo$2bo8bobo3b3o3bo2bo11bo9bo7b3o4b2ob2o$ob
o9bo4bo2bo2b2obobo8b2o2bo6b8o6bobo$2o11b3obobo6bo12bob3o11bob5o2b4o$
15bob2o4b3o4b3o6b2o3bo5b3o3bobo4b2o2bo$23bo2b3ob3o3b3ob2obobo3bo2bo4bo
9bobo$26bo2bobo7bobo2bo5bobob3o11b2o$27bo2bo3b5o2b3o7b2obo$28b2o8bobo
2bobo$37bo2b2o2b2o$34b2ob3o$36bo3b2o$35b2o2bo2bo$35b2o3b2o!
Wow - I guess the wiki page don't consider people who would go to ridiculous lengths to overclock B60.

Assuming effective removal of the FNG the actual repeat time is 35:

Code: Select all

x = 15, y = 14, rule = LifeHistory
6.2A$5.A2B2A3.2A$4.A5B3.2A$4.BA4BA$4.2BA3BA$3.4BABAB$3.8B$2.7B$6BA3B$
6BABAB$A6BAB$ABA4B$3A.3B$2.A4B!

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Re: Oscillator Discussion Thread

Post by Entity Valkyrie 2 » October 4th, 2019, 3:03 am

Can a catalyst replace the block?

Code: Select all

x = 20, y = 30, rule = B3/S23
7b2o$7b2o3$8bo$2o6bo$b2o5b3o$2o8bo5b2obo$o15bob2o2$9b2o$9b2o16$8b3o$8b
o$7b2o!
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Re: Oscillator Discussion Thread

Post by praosylen » October 4th, 2019, 3:15 pm

Entity Valkyrie 2 wrote:
October 4th, 2019, 3:03 am
Can a catalyst replace the block?

Code: Select all

x = 20, y = 30, rule = B3/S23
7b2o$7b2o3$8bo$2o6bo$b2o5b3o$2o8bo5b2obo$o15bob2o2$9b2o$9b2o16$8b3o$8b
o$7b2o!
Heartbreakingly close:

Code: Select all

x = 20, y = 32, rule = B3/S23
7bo$6bobo3b2o$6bo2bo2b2o$7b2o3$8bo$2o6bo$b2o5b3o$2o8bo5b2obo$o15bob2o
2$9b2o$9b2o16$8b3o$8bo$7b2o!
This restores the loaf, but the Conduit 1-esque snake doesn't fit:

Code: Select all

x = 20, y = 36, rule = B3/S23
14b2o$15bo$15bob2o$13b3obo$7bo4bo4bo$6bobo3b5ob2o$6bo2bo6bobo$7b2o3b2o
bo3bo$12bo3b3o$13b2obo$8bo5bo$2o6bo5bobo$b2o5b3o4b2o$2o8bo$o2$9b2o$9b
2o16$8b3o$8bo$7b2o!
EDIT: Also, this ship-shifting reaction:

Code: Select all

x = 20, y = 31, rule = B3/S23
6b2o$6bobo$7b2o3$8bo$2o6bo$b2o5b3o$2o8bo5b2obo$o15bob2o2$9b2o$9b2o16$
8b3o$8bo$7b2o!
EDIT 2: There are a surprising amount of close calls here:

Code: Select all

x = 21, y = 36, rule = B3/S23
7b2o$7b2o4$ob2o4b2o$2obo3bo2bo$8b2o3$9bo$b2o6bo$2b2o5b3o$b2o8bo5b2obo$
bo15bob2o2$10b2o$10b2o16$9b3o$9bo$8b2o!
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Re: Oscillator Discussion Thread

Post by AbhpzTa » October 4th, 2019, 3:30 pm

Entity Valkyrie 2 wrote:
October 4th, 2019, 3:03 am
Can a catalyst replace the block?

Code: Select all

x = 20, y = 30, rule = B3/S23
7b2o$7b2o3$8bo$2o6bo$b2o5b3o$2o8bo5b2obo$o15bob2o2$9b2o$9b2o16$8b3o$8b
o$7b2o!

Code: Select all

x = 20, y = 36, rule = B3/S23
14bo$12b3o$4b2o5bo$2b3obo4b2o$bo4bo$2b3obob2o$4bobo2bo$7b2o3$8bo$2o6bo
$b2o5b3o$2o8bo5b2obo$o15bob2o2$9b2o$9b2o16$8b3o$8bo$7b2o!
100009436650194649 = 94649 * 1056634900001

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Re: Oscillator Discussion Thread

Post by praosylen » October 4th, 2019, 3:42 pm

AbhpzTa wrote:
October 4th, 2019, 3:30 pm
Entity Valkyrie 2 wrote:
October 4th, 2019, 3:03 am
Can a catalyst replace the block?

Code: Select all

x = 20, y = 30, rule = B3/S23
7b2o$7b2o3$8bo$2o6bo$b2o5b3o$2o8bo5b2obo$o15bob2o2$9b2o$9b2o16$8b3o$8b
o$7b2o!

Code: Select all

x = 20, y = 36, rule = B3/S23
14bo$12b3o$4b2o5bo$2b3obo4b2o$bo4bo$2b3obob2o$4bobo2bo$7b2o3$8bo$2o6bo
$b2o5b3o$2o8bo5b2obo$o15bob2o2$9b2o$9b2o16$8b3o$8bo$7b2o!
That's incredible! That catalyst will have a ton of utility in other places (along with the loaf + big random SL catalyst from my attempts, which is the same interaction but has different clearance). Just as an example, here's a trivial H catalyst (both variants):

Code: Select all

x = 38, y = 16, rule = B3/S23
11b2o24bo$12bo22b3o$12bob2o11b2o5bo$10b3obo10b3obo4b2o$4bo4bo4bo9bo4bo
$3bobo3b5ob2o8b3obob2o$3bo2bo6bobo11bobo2bo$4b2o3b2obo3bo13b2o$9bo3b3o
$10b2obo$11bo$11bobo$12b2o$b3o23b3o$2bo25bo$3o23b3o!
This is just the first example I could find — in my various attempts to find conduits, this type of interaction (for which a ship+eater irritatingly doesn't quite work) occurs quite frequently, maybe just slightly less often than the ship+eater catalyst itself.

Also, this isn't quite the right thread for this all, but oh well.
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Re: Oscillator Discussion Thread

Post by mniemiec » October 4th, 2019, 3:55 pm

AbhpzTa wrote:
October 4th, 2019, 3:30 pm
...
Very nice! This trivially gives basic P196 and P98 oscillators (although sadly, P49 fails).

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Re: Oscillator Discussion Thread

Post by Moosey » October 4th, 2019, 3:58 pm

Well, this is right for the thread:
It suggests a p98:

Code: Select all

x = 46, y = 46, rule = B3/S23
39bo$13b2o22b3o$14bo14b2o5bo$13bo13b3obo4b2o$13b2o11bo4bo$27b3obob2o$
2o27bobo2bo$bo30b2o$bobo$2b2o26bo$16bo14b2o$5b2o9b2o14b2o$5bobo26bo$7b
o21b5o7b2obo$3b4o25bo8bob2o$2bo$2b2ob2o27b2o$3bobo28b2o$3bobo$4bo7$41b
o$40bobo$10b2o28bobo$10b2o27b2ob2o$43bo$b2obo8bo25b4o$bob2o7b5o21bo$
11bo26bobo$12b2o14b2o9b2o$13b2o14bo$15bo26b2o$42bobo$12b2o30bo$11bo2bo
bo27b2o$11b2obob3o$14bo4bo11b2o$8b2o4bob3o13bo$9bo5b2o14bo$6b3o22b2o$
6bo!
EDIT:
Crumbs, same-time post
mniemiec wrote:
October 4th, 2019, 3:55 pm
AbhpzTa wrote:
October 4th, 2019, 3:30 pm
...
Very nice! This trivially gives basic P196 and P98 oscillators (although sadly, P49 fails).
EDIT
It makes a very nice edgy & sparky eater:

Code: Select all

x = 15, y = 15, rule = B3/S23
14bo$12b3o$4b2o5bo$2b3obo4b2o$bo4bo$2b3obob2o$4bobo2bo$7b2o4$2o$b2o$2o
$o!
Which suggests a totally useless novelty of an edgy self-destructing-on-1-output and gate:

Code: Select all

x = 20, y = 15, rule = B3/S23
14bo$12b3o$4b2o5bo$2b3obo4b2o$bo4bo12bo$2b3obob2o7b2o$4bobo2bo8b2o$7b
2o4$2o$b2o$2o$o!
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Re: Oscillator Discussion Thread

Post by Entity Valkyrie 2 » October 4th, 2019, 6:06 pm

Bx222 IS MY WORST ENEMY.

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Re: Oscillator Discussion Thread

Post by Moosey » October 4th, 2019, 6:48 pm

Entity Valkyrie 2 wrote:
October 4th, 2019, 6:06 pm
R49
I'd say it's notable in that it is the first conduit [citation needed] to interact with a five-tick Herschel predecessor.

EDIT:
Unfortunately it can't directly connect to a syringe:

Code: Select all

x = 48, y = 36, rule = LifeHistory
2.A$A.A$.2A7$42.A$40.3A$32.2A5.A$25.A4.3A.A4.2A$23.3A3.A4.A$22.A7.3A.
A.2A$22.2A8.A.A2.A$7.2A26.2A$8.A$8.A.2A$9.A2.A$10.2A$25.2A$25.2A17.2A
.A$44.A.2A2$37.2A$37.2A3$28.2A.A$28.2A.3A$34.A$28.2A.3A$29.A.A$17.2A
10.A.A$17.2A11.A!
Of course, you can create problems to solve problems:

Code: Select all

#C now we'd need a hilariously tight block factory
x = 48, y = 36, rule = LifeHistory
2.A$A.A$.2A7$42.A$40.3A$32.2A5.A$25.A4.3A.A4.2A$23.3A3.A4.A$22.A7.3A.
A.2A$22.2A8.A.A2.A$7.2A26.2A$8.A$8.A.2A$9.A2.A$10.2A$25.2A$25.2A17.2A
.A$44.A.2A2$37.2A$37.2A3$28.2A$28.2A4$17.2A$17.2A!
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Re: Oscillator Discussion Thread

Post by praosylen » October 4th, 2019, 7:20 pm

The catalyst can serve as an alternate stabilization for the inactive half of the p246 gun:

Code: Select all

x = 33, y = 43, rule = B3/S23
19bo$17b3o$16bo$16b2o9bo$27b3o$24bo5bo$24b6obo$29bobo$24b2o2bo2b2o$24b
obo2b2o$28bobo$29bo$8b2o$8b2o4$18b3o$17bo$5bobo8bo4bo$5bobo8bo4bo$6bo
9bo3bo$17bo2bo$18bo12$6b2o$3bobo2bo$b3obob2o$o4bo$b3obo4b2o7b2o$3b2o5b
o8bo$11b3o6b3o$13bo8bo!
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Re: Oscillator Discussion Thread

Post by PHPBB12345 » October 4th, 2019, 8:01 pm

Failed P226:

Code: Select all

x = 37, y = 58, rule = LifeHistory
28.A$26.3A$18.2A5.A$7.2A7.3A.A4.2A$6.B2AB5.A4.A2.4B$7.2B7.3A.A.2AB$2.
B3.2B10.A.A2BAB$.2AB.4B10.2B2AB$.2A8B8.4B$2.B.B2A6B2.2B2.4B$5.2A15BD$
5.17BDBD$.21B3D2B$.23BD3B2.2A.A$2A28BA.2A$2A14B.12B$.B.11B4.5B2A4B$3.
10B5.5B2A3B$4.12B2.10B$3.14B.9B$4.13B.9B$4.13B2.8B$6.2B.4B3CB.8B$10.
4BC2B2.6B$10.2B3C2B2.6B$11.6B2.6B$11.7B.7B$11.8B.6B$12.13B$12.13B$11.
6B.8B$11.7B.7B$12.6B2.6B$12.6B2.2B3D2B$12.6B2.2BD4B$11.8B.B3D4B.2B$
10.8B2.13B$10.9B.13B$10.9B.14B$9.10B2.12B$9.3B2A5B5.10B$8.4B2A5B4.11B
.B$8.12B.14B2A$3.2A.A28B2A$3.A.2A2.3BD23B$10.2B3D21B$12.DBD17B$14.D
15B2A$14.4B2.2B2.6B2AB.B$14.4B8.8B2A$13.B2A2B10.4B.B2A$12.BA2BA.A10.
2B3.B$12.B2A.A.3A7.2B$10.4B2.A4.A5.B2AB$10.2A4.A.3A7.2A$11.A5.2A$8.3A
$8.A!

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Re: Oscillator Discussion Thread

Post by Entity Valkyrie 2 » October 5th, 2019, 12:18 am

Moosey wrote:
October 4th, 2019, 6:48 pm
Entity Valkyrie 2 wrote:
October 4th, 2019, 6:06 pm
R49
I'd say it's notable in that it is the first conduit [citation needed] to interact with a five-tick Herschel predecessor.

EDIT:
Unfortunately it can't directly connect to a syringe:

Code: Select all

x = 48, y = 36, rule = LifeHistory
2.A$A.A$.2A7$42.A$40.3A$32.2A5.A$25.A4.3A.A4.2A$23.3A3.A4.A$22.A7.3A.
A.2A$22.2A8.A.A2.A$7.2A26.2A$8.A$8.A.2A$9.A2.A$10.2A$25.2A$25.2A17.2A
.A$44.A.2A2$37.2A$37.2A3$28.2A.A$28.2A.3A$34.A$28.2A.3A$29.A.A$17.2A
10.A.A$17.2A11.A!
Of course, you can create problems to solve problems:

Code: Select all

#C now we'd need a hilariously tight block factory
x = 48, y = 36, rule = LifeHistory
2.A$A.A$.2A7$42.A$40.3A$32.2A5.A$25.A4.3A.A4.2A$23.3A3.A4.A$22.A7.3A.
A.2A$22.2A8.A.A2.A$7.2A26.2A$8.A$8.A.2A$9.A2.A$10.2A$25.2A$25.2A17.2A
.A$44.A.2A2$37.2A$37.2A3$28.2A$28.2A4$17.2A$17.2A!
It can connect onto a syringe if you add an F117:

Code: Select all

x = 81, y = 36, rule = B3/S23
75bo$52bo20b3o$50b3o12b2o5bo$37bo11bo13b3obo4b2o$37b3o9b2o11bo4bo$40bo
22b3obob2o$27b2o10b2o24bobo2bo$28bo39b2o$12bo15bobo$12b3o14b2o$15bo36b
2o$14b2o36b2o2$2o75b2obo$bo75bob2o$bob2o$2bo2bo64b2o$3b2o9bo55b2o$15b
2ob2o$14b2o2b2o23b2o$43bo$44b3o$46bo$27bo3b2o$26bobo3bo27b2o$25bobo3bo
29bo$21b2obobo3bo30bobo$21b2obo2b4obo29b2o$25bobo3bobo$21b2ob2o2bo2bob
o$22bobo2b2o3bo$10b2o10bobo$10b2o11bo$69b3o$69bo$68b2o!
Bx222 IS MY WORST ENEMY.

Please click here for my own pages.

My recent rules:
StateInvestigator 3.0
B3-kq4ej5i6ckn7e/S2-i34q6a7
B3-kq4ej5y6c/S2-i34q5e
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Entity Valkyrie 2
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Re: Oscillator Discussion Thread

Post by Entity Valkyrie 2 » October 6th, 2019, 1:55 am

Do you have a P3 dot fountain?

EDIT (unrelated): Does this reaction (of adding a dot at gen 3) have a stabilization?

Code: Select all

x = 6, y = 6, rule = B3/S23
2o$obo$bo$3b3o2$4bo!
EDIT: Yes:

Code: Select all

x = 23, y = 12, rule = B3/S23
8b2o$8bobo$9bo$11b3o2$12bo7bo$12bo2bo2bo2bo$5b2o15bo$b2ob4ob2ob2ob4ob
2o$o15b2o$bo2bo2bo2bo$2bo6bo!
Bx222 IS MY WORST ENEMY.

Please click here for my own pages.

My recent rules:
StateInvestigator 3.0
B3-kq4ej5i6ckn7e/S2-i34q6a7
B3-kq4ej5y6c/S2-i34q5e
Move the Box

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