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Soup search results

For discussion of specific patterns or specific families of patterns, both newly-discovered and well-known.

Re: Soup search results

Postby A for awesome » December 13th, 2014, 4:56 pm

A 29-cell still life:
x = 16, y = 16, rule = B3/S23
o3bob2obob5o$obo2b2o2bo4b2o$obobo2b3ob2ob2o$3o2b2ob3o2bobo$5b4o4bobo$o
bo2b2ob3ob4o$4b2o3bobo2b2o$2o2b2o3bo2b2o$bobob2obo$5o2bo6b2o$o3bo2bob
4o2bo$2b3obob2obo3bo$b3o3b2ob5o$bob2ob2o2b3o2bo$2bo3bobo4bo$b5o2bo4bob
o!

It appears glider-synthesizable.

Also, a weird soup that produces 2 LWSS's and at one point creates a completely isolated pi that runs to completion before becoming consumed by encroaching debris:
x = 16, y = 16, rule = B3/S23
3bo3bo2b2o3bo$4b4o3bo2bo$2obo2bobob4obo$7o2b2o2bobo$2b2o3bo2b4o$o2bobo
bo2b3o2bo$3bobo2b3ob3o$b3obobob6o$bo4bob2obo3bo$3b3ob2o3b3o$2o2b3o2bo
3bobo$b2o4bo2b3o$2ob2ob2ob2obo2bo$2bobob2ob5o$4ob2o3b3ob2o$ob2ob2o2bob
o3bo!
x₁=ηx
V ⃰_η=c²√(Λη)
K=(Λu²)/2
Pₐ=1−1/(∫^∞_t₀(p(t)ˡ⁽ᵗ⁾)dt)

$$x_1=\eta x$$
$$V^*_\eta=c^2\sqrt{\Lambda\eta}$$
$$K=\frac{\Lambda u^2}2$$
$$P_a=1-\frac1{\int^\infty_{t_0}p(t)^{l(t)}dt}$$

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Re: Soup search results

Postby knightlife » December 13th, 2014, 8:41 pm

A 19-cell still life from beehive + 4 sparks:
x = 11, y = 7, rule = B3/S23
4b2o3b2o$8bo$2b2o4b3o$bo2bo$2b2o$o$4bo!


EDIT:
"loaf eater tail"
x = 8, y = 6, rule = B3/S23
3o2$4b2o$3bo2b2o$4b2o$6bo!
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Re: Soup search results

Postby Kazyan » December 14th, 2014, 1:32 am

Observing a wild jam tipped me off that a 2-glider collision can complete one of the halves of the natural mechanism that keeps showing up.

x = 21, y = 8, rule = B3/S23
bo$o4bo3bo$o3b2o2bobo7b3o$b3o3b2o9b3o$7b2obo$7bo2bo8b2o$8bobo7b2o$9bo!


But the other object is still a mystery.
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Re: Soup search results

Postby BobShemyakin » December 14th, 2014, 2:16 pm

Here is my finding in the glider synthesis.
6G:
x = 134, y = 218, rule = B3/S23
5$115bo$116bo9bo$39bobo49bo22b3o4bo2b2o$40b2o45b2obobo26bobo3b2o$40bo
46bo3bo28b2o$88b3o$42bobo$42b2o$43bo44b3o$9b2ob2o73bo3bo28b2o$7bo2bobo
2bo71b2obobo26bobo3b2o$7b2obobob2o75bo22b3o4bo2b2o$8bobobobo101bo9bo$
7bo2bobo2bo25bo73bo$8b2o3b2o27b2obobo$41b2o2b2o$8b2o3b2o31bo$7bo2bobo
2bo$8bobobobo$7b2obobob2o$7bo2bobo2bo$9b2ob2o$43bo$42b2o$42bobo2$40bo$
40b2o$39bobo12$39bo7bo$37bobo5b2o$38b2o6b2o4$7b2o108bo9bobo$7bobo26bo
81bo8b2o$8bo28bo3bo48bo25b3o5bo3bo$9b3o23b3o2b2o46b3o31bobo$12bo27bobo
44bo5bo29b2o$9b3o76b6o$8bo$7bobo78b6o$7b2o78bo5bo29b2o$88b3o31bobo$90b
o25b3o5bo3bo$118bo8b2o$38b2o6b2o69bo9bobo$37bobo5b2o$39bo7bo25$38bo7bo
71bobo$39bo6bobo70b2o$37b3o6b2o71bo$9b2o$8bobo$8bo4bo$9b5o25bo77bobobo
bo$40b2o76b2ob2o$9b5o25b2o46b2o29bo3bo$8bo5bo72bo3bo$9b5o28b2o44b4o$
41b2o$9b5o29bo44b4o$9bo4bo72bo3bo$12bobo72b2o29bo3bo$12b2o104b2ob2o$
35b2o6b3o71bobobobo$34bobo6bo$36bo7bo2$119bo$119b2o$118bobo28$118bobo$
119b2o$34bo84bo$35b2o9bo$34b2o10bobo$46b2o$11bo105bobobobo$10bobo105b
2ob2o$10bo2bo26bobo44b2o29bo3bo$11b3o27b2o44bo3bo$41bo3bo42b4o$13b3o
28b2o$13bo2bo27bobo41b4o$14bobo71bo3bo$15bo75b2o24bo3bo$39b2o76b2ob2o$
38bobo10b2o63bobobobo$40bo9b2o$52bo2$120bo$119b2o$119bobo20$115bobo$
116b2o$116bo$124bo$123bo$123b3o5$118bo$87bo2bo28bo3bo$87b6o24b3o2b2o$
93bo28bobo$87b6o$87bo2bo6$123b3o$123bo$124bo$116bo$116b2o$115bobo!

7G:
x = 68, y = 88, rule = B3/S23
7$36bo$37bo$35b3o8bobo$46b2o$47bo3$44bo$11bo26bobo2bo$10bobo26b2o2b3o$
10bobo26bo$9b2ob2o$10bobo33b2o$10bobo33bobo$11bo34bo4$47bo$46b2o$35b3o
8bobo$37bo$36bo26$56bo$54b2o$36bo18b2o$37bo$35b3o2$10b2o35bo$9bo2bo28b
obo2bo$9b2o2bo28b2o2b3o$10bob2o2b2o24bo$10bo2bobo2bo$11b2o2b2obo30b2o$
15bo2b2o29bobo$16bo2bo29bo$17b2o2$51b3o$51bo$32b2o18bo$33b2o$32bo!

8G:
x = 122, y = 226, rule = B3/S23
3$91bo$41bo50bo$40bo49b3o$25bo14b3o$26bo87bo$24b3o86bo$113b3o3$103bo$
29bo71bobo$30bo71b2o$b2o25b3o$b2o2$b4o69b2o$o4bo24bo43bobob2o$b4o26b2o
bobo39bobobo$30b2o2b2o39bo4bo$b4o30bo39b5o$o4bo96bobo$b4o70b5o22b2o$
75bo4bo22bo$b2o73bobobo$b2o25b3o43bobob2o22b2o$30bo43b2o25b2o$29bo73bo
3$102b2o$101bobo$24b3o76bo$26bo$25bo14b3o$40bo72b3o$41bo71bo$114bo2$
90b3o$92bo$91bo5$109bo$109bobo$109b2o$45bo44bo$45bobo43bo$45b2o42b3o$
28bo$29bo$27b3o$93bo$94bo$36bo55b3o$37bo62bo$35b3o62bobo$100b2o$76b2o
18bo$2o3b2o64bo2bo2bo16bobo$o2bo2bo30bo33b6o18b2o$b5o32b2obobo$37b2o2b
2o28b6o$b5o36bo28bo2bo2bo$o2bo2bo69b2o$2o3b2o3$35b3o54b3o$37bo56bo$36b
o56bo3$27b3o$29bo59b3o$28bo62bo$45b2o43bo$45bobo61b2o$45bo63bobo$109bo
4$18bo$19bo91bo$17b3o90bo$110b3o2$38bobo$38b2o$39bo56bo$97bo$95b3o2$
25bo$26b2o74bo$25b2o76bo$101b3o2$2b2o$2b2o70b2o28bo$73bobo2b2o25bo$2b
4o67bo5bo23b3o$bo3bo68b5o$2b3o$30bobo41b5o$2b3o25b2o41bo5bo23b3o$bo3bo
25bo41bobo2b2o25bo$2b4o68b2o28bo$30b2o$2b2o25b2o$2b2o27bo69b3o$103bo$
102bo$25b2o$26b2o$25bo69b3o$97bo$96bo2$39bo$38b2o$38bobo69b3o$110bo$
111bo$17b3o$19bo$18bo10$23bo$24bo$22b3o73bo$99bo$42bo54b3o$40b2o$41b2o
68bo$95bo14bo$93bobo14b3o$29bo64b2o$30b2o43b2o$29b2o43bo2bo$75b2o$72bo
$72b7o$3bo75bo25bobo$2bobo67b7o26b2o$o2bo68bo33bo$3o72b2o$33bobo38bo2b
o27b2o$3o30b2o40b2o27b2o$o2bo30bo59b2o10bo$2bobo88bobo14b3o$3bo29b2o
60bo14bo$32b2o77bo$34bo$97b3o$29b2o68bo$30b2o66bo$29bo3$41b2o$40b2o$
42bo2$22b3o$24bo$23bo5$42bobo$42b2o$22bo20bo$23b2o$22b2o$95bo$96bo$28b
obo63b3o$29b2o$29bo$107bo$106bo$72bo33b3o$2b2ob2o64bobo$bobobobo64b2o
22bo$bo5bo89bo$2b5o28bo36b2o21b3o$34bo35b3obo$2b5o27b3o32bo4bo$bo5bo
62b4o$bobobobo95bobo$2b2ob2o27b2o34b4o29b2o$34bobo32bo4bo29bo$34bo35b
3obo$72b2o21b3o5b2o$29bo67bo4b2o$29b2o41b2o22bo7bo$28bobo40bobo$72bo
33b3o$106bo$22b2o83bo$23b2o$22bo20bo$42b2o50b3o$42bobo51bo$95bo!

9G:
x = 121, y = 221, rule = B3/S23
6$28bo$29bo$27b3o68bo$96bobo16bo$53bo43b2o15bo$40bo10b2o61b3o$38bobo
11b2o$39b2o$99bo$100b2o$99b2o$5b2o38bo$4bob3o30bobo2bo29bo$3bo5bo30b2o
2b3o26bobo3b2o22bo3bo$4b5o31bo33bob2o2bo23b2obobo$78b2o23b2o2b2o$4b5o
38b2o$3bo5bo37bobo28b2o29b3o$4bob3o38bo26bob2o2bo28bo$5b2o66bobo3b2o
29bo$74bo2$99b2o$39b2o59b2o$38bobo11b2o45bo$40bo10b2o$53bo$114b3o$27b
3o67b2o15bo$29bo66bobo16bo$28bo69bo11$38bobo$39b2o$39bo4$47bo$46bo$46b
3o$35bobo$36b2o$36bo2$7b2o$7bobo30bo2bobo$8bo2bo26bobo2b2o$9b3o27b2o3b
o2$9b3o34b2o$8bo2bo33b2o$7bobo37bo$7b2o2$36bo$36b2o$35bobo$46b3o$46bo$
47bo4$39bo$39b2o$38bobo14$33bo$29bo4b2o$30bo2b2o$28b3o$42bo$41bo$41b3o
3$5bo31bo$5b3o23bobo2bo$8bo23b2o2b3o$5b4o23bo$4bo$5b4o30b2o$8bo30bobo$
5b3o31bo$5bo3$41b3o$41bo$42bo$28b3o$30bo2b2o$29bo4b2o$33bo24$32bobo$
33b2o$33bo5$28bo13bobo$29bo12b2o$27b3o13bo2$3b2ob2o30bo$4bobobo23bobo
2bo$4bo3bo24b2o2b3o$5b3o25bo2$5b3o32b2o$4bo3bo31bobo$4bobobo31bo$3b2ob
2o2$27b3o13bo$29bo12b2o$28bo13bobo5$33bo$33b2o$32bobo15$26bo$27bo$25b
3o2bo$31b2o12bo$30b2o13bobo$45b2o3$5b2o30bo$4bobo4b2o18bobo2bo$4bo4bo
2bo19b2o2b3o$5b7o20bo2$5b7o27b2o$4bo4bo2bo26bobo$4bobo4b2o26bo$5b2o3$
45b2o$30b2o13bobo$31b2o12bo$25b3o2bo$27bo$26bo!

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Re: Soup search results

Postby codeholic » December 14th, 2014, 2:42 pm

BobShemyakin wrote:9G:

This one
x = 44, y = 25, rule = B3/S23
22bo$23bo$21b3o2bo$27b2o12bo$26b2o13bobo$41b2o3$b2o30bo$obo4b2o18bobo
2bo$o4bo2bo19b2o2b3o$b7o20bo2$b7o27b2o$o4bo2bo26bobo$obo4b2o26bo$b2o3$
41b2o$26b2o13bobo$27b2o12bo$21b3o2bo$23bo$22bo!

reminded me of 60P5H2V0 synthesis. I wonder, if it can optimised it.
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Re: Soup search results

Postby dvgrn » December 14th, 2014, 3:43 pm

codeholic wrote:
BobShemyakin wrote:9G:

This one ... reminded me of 60P5H2V0 synthesis. I wonder, if it can optimised it.

Something similar came up in the Random Glider search thread. It doesn't look easy to put the stable "wings" onto the base after the tail has been lengthened. (This is a different base still life, of course, so for all I know there's an obvious transformation that I'm not seeing.)
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Re: Soup search results

Postby flipper77 » December 14th, 2014, 5:09 pm

I'd consider this more of a fluke rather than "natural" since it pops up pretty much immediately, but here it is anyways:
x = 31, y = 31, rule = B3/S23
b2obo4bob4ob4obo4bob2o$3bobo2b4ob2ob2ob4o2bobo$3ob2o2b2o4bobo4b2o2b2ob
3o$o3bo2b3obobo3bobob3o2bo3bo$ob2ob2obo2b9o2bob2ob2obo$2obobo3bo3b2ob
2o3bo3bobob2o$4o2bobo3bobobobo3bobo2b4o$o3b2o2b3obo2bo2bob3o2b2o3bo$bo
b2obo3b2o7b2o3bob2obo$4o3b2o4bobobo4b2o3b4o$bobobob2o3bo2bo2bo3b2obobo
bo$b3o2bo2b2o2b5o2b2o2bo2b3o$obo3b4o4b3o4b4o3bobo$3obo3b3obob3obob3o3b
ob3o$2o4bo2b2ob2o3b2ob2o2bo4b2o$2bo2b2ob3o9b3ob2o2bo$2o4bo2b2ob2o3b2ob
2o2bo4b2o$3obo3b3obob3obob3o3bob3o$obo3b4o4b3o4b4o3bobo$b3o2bo2b2o2b5o
2b2o2bo2b3o$bobobob2o3bo2bo2bo3b2obobobo$4o3b2o4bobobo4b2o3b4o$bob2obo
3b2o7b2o3bob2obo$o3b2o2b3obo2bo2bob3o2b2o3bo$4o2bobo3bobobobo3bobo2b4o
$2obobo3bo3b2ob2o3bo3bobob2o$ob2ob2obo2b9o2bob2ob2obo$o3bo2b3obobo3bob
ob3o2bo3bo$3ob2o2b2o4bobo4b2o2b2ob3o$3bobo2b4ob2ob2ob4o2bobo$b2obo4bob
4ob4obo4bob2o!
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Re: Soup search results

Postby calcyman » December 14th, 2014, 7:35 pm

Wow, a semi-natural Schick engine! :D

I'm now running 10^8 soups of size 32-by-31 with D4 symmetry this next week to see if any other interesting objects appear. (My laptop has nothing better to do when I'm commuting to the City and back throughout the winter...)
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Re: Soup search results

Postby flipper77 » December 14th, 2014, 8:15 pm

Well, I'm running about 5 000 000 soups of 31 x 31 on average per day(I run soups when I'm distracted by something else, or when I'm not home), and this has been the most interesting thing to show up since the second pufferfish soup that led to a glider synth, so clearly if there's any more interesting semi-natural patterns out there, it will clearly take many people running lots of symmetrical soups on a regular basis to track them down. And speaking of hard to track down, I've only had 2 soups that successfully produce a pufferfish, both posted here, and as far as today is concerned the approximate frequency of occurrence(in object_count per soup per odd_line_symmetry) is 1 out of ~75 000 000.

What I mean by "per odd_line_symmetry" is the number of distinct locations of odd-width soups. If you check out the first pufferfish soup I posted, you'll see that there are two that emerge, but from basically the same "noise", so that counts as one occurrence. Note that there is only one line of odd_symmetry(other is even), so that gives 1 chance for it to potentially show up. Going by this logic, you could say that "out of approximately every 75 million distinct symmetrical odd-width locations, you may find a pufferfish pop out". But like I said, that's still a crude estimate by my calculations.
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Re: Soup search results

Postby Extrementhusiast » December 15th, 2014, 7:49 pm

A really strange component:
x = 13, y = 13, rule = B3/S23
bo$2b2o$b2o8bo$10bo$bo8b3o$b2o$obo3b2o$5bo2bo$5bob2o$4b2o$6b3o$6bo2bo$
7b2o!


This reduces a synthesis from 32 gliders down to seven:
x = 23, y = 20, rule = B3/S23
18bo$3bo14bo$bobo14bo$2b2o$14b3o3b3o2$18bo$18bo$18bo3$3o$2bo$bo8b2o$9b
obo$11bo2$12b2o$12bobo$12bo!
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Re: Soup search results

Postby BobShemyakin » December 16th, 2014, 3:25 pm

Continuation of my finds on glider synthesis.
6G:
x = 59, y = 121, rule = B3/S23
9$36bo7bo$37bo6bobo$7b2o26b3o6b2o$6bobo$6bo4bo$7b5o$37bo$7b5o26b2o$6bo
5bo24b2o$7b5o$40b2o$7b5o27b2o$7bo4bo28bo$10bobo$10b2o2$33b2o6b3o$32bob
o6bo$34bo7bo23$32bo$33bo10bo$31b3o8b2o$43b2o$8bo$7bobo$7bo2bo28bo$8b3o
26bobo$38b2ob2o$10b3o28bobo$10bo2bo27bo$11bobo$12bo$36b2o$37b2o8b3o$
36bo10bo$48bo21$50bo$51b2o$50b2o3$12bo37bo$11bobo35bo$10bo2bo35b3o$10b
3o29bobo$43b2o$8b5o30bo7bo$7bo5bo36b2o$8b5o37bobo$43b3o$8b3o34bo$7bo2b
o33bo$7bobo$8bo$43b2o$42b2o$44bo!

8G:
x = 204, y = 179, rule = B3/S23
$112bobo$113b2o$113bo68bo$183b2o$182b2o3$34bo$35b2o81bo66bobo$34b2o81b
o67b2o$40bo76b3o56bo9bo$40bobo42b2o22bo40b2o25bo$30bo9b2o43bobo22bo39b
obo22b3o$31bo50bo4bo20b3o41b3o28bo$4b2o3bo19b3o50b5o64bo3bo27bo$5bo2bo
bo103b3o35b3o28bo$3bobobobo25b3o42b5o69bobo32b3o$2bobo2bo71bo4bo35b3o
32b2o32bo$3bo3b2o32b3o35bobo38bo59bo9bo$41bo38b2o39bo58b2o$31b2o9bo68b
3o65bobo$30bobo80bo$32bo79bo$37b2o$36b2o145b2o$38bo143b2o$184bo2$117bo
$116b2o$116bobo19$40bo71bo$38bobo69bobo$39b2o11bo58b2o$50b2o$51b2o123b
obo$120bo56b2o$42bo33b2o37bo3bo57bo$43bo32bobo37bo2b3o$15bo25b3o34bo2b
2o31b3o$14bobo60b2obobo101bobo$12bo2bo62bobo29b3o71b2o$12b3o61bobob2o
103bo$41b3o32b2o2bo25b3o67bo$10b3o67bobo18b3o2bo44b2o24bo$9bo2bo68b2o
20bo3bo42bo2bo21b3o$8bobo91bo48b3o27bo$9bo31b3o137bo$41bo107b3o29bo$
42bo67b2o37bo2bo32b3o$110bobo37b2o33bo$32b2o76bo75bo$33b2o142bo$32bo
11b2o131b2o$44bobo129bobo$44bo2$185bo$184b2o$184bobo22$180bo$181bo$
179b3o2$116bo67bobo$117b2o57bo7b2o$35bo80b2o29b2o28bo7bo$33bobo111bobo
25b3o$34b2o112bobob2o27bo$120bo29bobo28bo$42bobo38bo37bo6bo20b2obobo
26bo$32bo9b2o37b3o35b3o4b2o25bobo29b3o$5bo27bo9bo36bo3b2o41b2o25b2o21b
o7bo$5b3o23b3o46bobobobo27b3o60b2o7bo$8bo72b2o3bo15b2o72bobo$7bobo73b
3o17b2o4b3o$7bobo73bo18bo6bo71b3o$4b2ob2o26b3o72bo70bo$3bobo176bo$3bob
o$4bo108b2o$5b3o31b3o70b2o$7bo21bo9bo74bo$29b2o9bo$28bobo2$37b2o$37bob
o$37bo23$33bo$31bobo7bo$32b2o6bo$40b3o$5b2o$4bo2bo20bo$4b3o22bo$27b3o$
2b5o$bo5bo25b3o$2b5o$39b3o$2b3o34bo$bo2bo35bo$2b2o$26b3o$28bo6b2o$27bo
7bobo$35bo!


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Re: Soup search results

Postby A for awesome » December 17th, 2014, 6:35 pm

A caterer-producing soup:
x = 16, y = 16, rule = B3/S23
bo5b2ob2obo$3o2b5ob2o$bo3b2o4bobo$bobo2bo2b3obobo$o7b3o3bo$b4ob3o$2b2o
bo3b4o$o8bob2obo$4o5b2obo$obobobo3bob4o$bo4b8obo$5obo2bob4o$2obo3bo5bo
$o2bo2bo2b2ob2obo$obo2bo2b4obobo$b2o2b4ob4o!

Might lead to an improved synth, but It depends on how cheaply the century-plus-tub can be made, and if there's a nice one-glider cleanup for the loaf+blinker combo.

Probably already known boat-to-cap conversion:
x = 6, y = 9, rule = B3/S23
5bo$4bo$4b2o$bo3bo$obo$2o2$2o$2o!

Very synthesis-friendly 21-cell still life:
x = 16, y = 16, rule = B3/S23
2bo6b2ob4o$2ob3o5b3o$ob3o3bob4obo$2bob4o3bob3o$2obo2b3ob2obobo$3ob6ob
3o$2bo4bo2bobo$obo2b3ob2obob2o$o3bo2bo3b3obo$obo2bo3b2ob4o$ob2o3bob2o
4bo$bob6ob2o$3o3b2ob3ob2o$2ob4o6bobo$5bob2ob2obo$2b2o2b4obo!

The cleanup is a different matter, however.

Whoa! That one was fast!:
x = 16, y = 16, rule = B3/S23
3b2o2bo7bo$2b2obo4bob2o$2b2ob3o3b3obo$2b2obo4b2ob3o$2o6bo2bo2bo$ob3ob
2o3bob3o$3bob2obo4b3o$2o3bo7bobo$b3ob4o4bo$3ob5ob2obo$2bob2o4b6o$b5o2b
4o3bo$2bobo3b2obob3o$2bo4b2o3b4o$2b2ob2obo2b3o$o3bo2b8o!
x₁=ηx
V ⃰_η=c²√(Λη)
K=(Λu²)/2
Pₐ=1−1/(∫^∞_t₀(p(t)ˡ⁽ᵗ⁾)dt)

$$x_1=\eta x$$
$$V^*_\eta=c^2\sqrt{\Lambda\eta}$$
$$K=\frac{\Lambda u^2}2$$
$$P_a=1-\frac1{\int^\infty_{t_0}p(t)^{l(t)}dt}$$

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Re: Soup search results

Postby Extrementhusiast » December 17th, 2014, 7:18 pm

A for awesome wrote:A caterer-producing soup:
RLE

Might lead to an improved synth, but It depends on how cheaply the century-plus-tub can be made, and if there's a nice one-glider cleanup for the loaf+blinker combo.


There is:
x = 18, y = 22, rule = B3/S23
9bo$9bo$9bo$8b2o$6bo$5bo4bo$5bo$o6b3o$o$o2$13bo$13bo$9bo3bo$8bobo$7bo
2bo$8b2o3$15b3o$15bo$16bo!

This at least ties with the old method.
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Re: Soup search results

Postby chris_c » December 17th, 2014, 7:24 pm

A for awesome wrote:Very synthesis-friendly 21-cell still life


Here is an 8 glider synthesis. I didn't check if there was a lucky clean up with just one glider.

x = 40, y = 36, rule = B3/S23
bo31bo$2bo30bobo$3o30b2o3$13bo$14bo$12b3o$19bo$18bo$18b3o3$9b2o2b3o$
10b2obo$9bo4bo2$37b2o$37bobo$37bo14$4b2o$5b2o$4bo!
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Re: Soup search results

Postby simsim314 » December 17th, 2014, 7:39 pm

A for awesome wrote:and if there's a nice one-glider cleanup for the loaf+blinker combo.


I've created a script lately, that you can use for this check very quickly. Just select 1xN area of perturbation for the glider.
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Re: Soup search results

Postby Freywa » December 18th, 2014, 1:06 am

Object "006800ae0081007d0006006000500020" (S23):
x = 84, y = 37, rule = B3/S23
2b2o$bo2bo$bob2o$2obo$3bo2bo$2obobobo$o2bob2o$b2o$80b2o$79bo2bo$78b2ob
2o$79bobo$80bo3$76b5o$76bo3bo$77b3o2$81bo$81bo$20bobo4bobo51bo$19b4ob
5o3bo$19b3ob4o4b4o$20bob3obo3bobobo47b2o$23b6obobobo46bobo$20b2o3bo56b
o$20b7obobo$19bob2o6b2o3bo$19bobo5b4o3bo$21bo2bobobo3bo$19bo2bobobo3bo
bo$19b2o2bo4bo2b4o$19b2o4b2ob5obo$19b9ob6o$19b2o2bo6b3obo$20b4o4b5o!
Eater plug from diagonally symmetric soup:
x = 23, y = 23, rule = B3/S23
bobobob3o2bo4b2o$o2bobob3ob2o2bob3o$4b3o3bo2b2o5bobo$2o2b4ob2ob2o2bo3b
o$2b2o3bo2bob2o2bo3b3o$4o7bobobob2o2b2o$2b2o6b3o4b2o2bo$2ob2o3b2o6b3ob
o$2o5bo3bob2obob2obo$2obo3bo2b3obobob2o2bo$2b3obo2bo3bo5bobo$bo3b2ob2o
4bobo4b2o$2ob2obo2bo4bobob5o$2b4o2bobo3b6o2bo$2bo5b2ob3o2b2ob4o$bo3bo
7bo4bob3o$3b2o2b3ob4o4b4o$2o3b3o5b2o4b2o$2o3b5o2b2obo3b4o$bo6b3ob3ob3o
b2o$2b3o2bo4bob6ob2o$4b3obob3ob3ob3obo$2bob2o3bob6obob2o!
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Re: Soup search results

Postby flipper77 » December 18th, 2014, 5:01 am

I just did a search on 4-fold symmetrical soups using the hashsoup() function I posted in the main apgsearch topic, and I have some things to show.

First, a very common p3:
x = 31, y = 31, rule = B3/S23
bo6b6o3b6o6bo$4o2b2o4bo2bo2bo4b2o2b4o$bobo3bob3o3bo3b3obo3bobo$b3o3b2o
bob2o3b2obob2o3b3o$5bo4b11o4bo$4bo2bo3b3o3b3o3bo2bo$bo4b2o4bo5bo4b2o4b
o$b3ob4o3bobobobo3b4ob3o$o2bo3bobobo2bobo2bobobo3bo2bo$obo5b2obo2b3o2b
ob2o5bobo$ob3o5bo2bo3bo2bo5b3obo$obob2o2b2ob3o3b3ob2o2b2obobo$2ob5o3b
9o3b5ob2o$o2b3o4b5ob5o4b3o2bo$4bo2b3o2b2obob2o2b3o2bo$b2obo4bo2bob3obo
2bo4bob2o$4bo2b3o2b2obob2o2b3o2bo$o2b3o4b5ob5o4b3o2bo$2ob5o3b9o3b5ob2o
$obob2o2b2ob3o3b3ob2o2b2obobo$ob3o5bo2bo3bo2bo5b3obo$obo5b2obo2b3o2bob
2o5bobo$o2bo3bobobo2bobo2bobobo3bo2bo$b3ob4o3bobobobo3b4ob3o$bo4b2o4bo
5bo4b2o4bo$4bo2bo3b3o3b3o3bo2bo$5bo4b11o4bo$b3o3b2obob2o3b2obob2o3b3o$
bobo3bob3o3bo3b3obo3bobo$4o2b2o4bo2bo2bo4b2o2b4o$bo6b6o3b6o6bo!

An interesting p4:
x = 31, y = 31, rule = B3/S23
2o4bob2o2bob3obo2b2obo4b2o$o2bo2b2obo11bob2o2bo2bo$4b2o2bo2bobo3bobo2b
o2b2o$bo2b2ob5o7b5ob2o2bo$2b2obobobo2b2obob2o2bobobob2o$2b3o7bobobobo
7b3o$2o4bobo4b2ob2o4bobo4b2o$bob2o7b2o3b2o7b2obo$ob2o2bo2bobobo3bobobo
2bo2b2obo$2ob2o3b3ob7ob3o3b2ob2o$3bo5b2obo5bob2o5bo$2b2o4bo4b2ob2o4bo
4b2o$o3b2obob2ob2obob2ob2obob2o3bo$2bobob4ob3o3b3ob4obobo$o4b2o2bobo7b
obo2b2o4bo$o3bo4bo2bo2bo2bo2bo4bo3bo$o4b2o2bobo7bobo2b2o4bo$2bobob4ob
3o3b3ob4obobo$o3b2obob2ob2obob2ob2obob2o3bo$2b2o4bo4b2ob2o4bo4b2o$3bo
5b2obo5bob2o5bo$2ob2o3b3ob7ob3o3b2ob2o$ob2o2bo2bobobo3bobobo2bo2b2obo$
bob2o7b2o3b2o7b2obo$2o4bobo4b2ob2o4bobo4b2o$2b3o7bobobobo7b3o$2b2obobo
bo2b2obob2o2bobobob2o$bo2b2ob5o7b5ob2o2bo$4b2o2bo2bobo3bobo2bo2b2o$o2b
o2b2obo11bob2o2bo2bo$2o4bob2o2bob3obo2b2obo4b2o!

A p29 pre-pulsar shuttle:
x = 31, y = 31, rule = B3/S23
b3o6b2ob2ob2ob2o6b3o$ob2ob3ob2obo5bob2ob3ob2obo$3ob5o13b5ob3o$2ob2obo
3b2ob5ob2o3bob2ob2o$2b2obobob2obo5bob2obobob2o$b2obo2b2ob2o2bobo2b2ob
2o2bob2o$b3o2b4o2b7o2b4o2b3o$b2ob3o4bo2bobo2bo4b3ob2o$2bo2b2o3bobobobo
bobo3b2o2bo$bo2bobo3b11o3bobo2bo$2ob3o2b3obo2bo2bob3o2b3ob2o$o2bobobob
obo3bo3bobobobobo2bo$bo2bobob3o4bo4b3obobo2bo$o2bo2bo2bo4bobo4bo2bo2bo
2bo$o2bob5o3b5o3b5obo2bo$3bo2bo2b4ob3ob4o2bo2bo$o2bob5o3b5o3b5obo2bo$o
2bo2bo2bo4bobo4bo2bo2bo2bo$bo2bobob3o4bo4b3obobo2bo$o2bobobobobo3bo3bo
bobobobo2bo$2ob3o2b3obo2bo2bob3o2b3ob2o$bo2bobo3b11o3bobo2bo$2bo2b2o3b
obobobobobo3b2o2bo$b2ob3o4bo2bobo2bo4b3ob2o$b3o2b4o2b7o2b4o2b3o$b2obo
2b2ob2o2bobo2b2ob2o2bob2o$2b2obobob2obo5bob2obobob2o$2ob2obo3b2ob5ob2o
3bob2ob2o$3ob5o13b5ob3o$ob2ob3ob2obo5bob2ob3ob2obo$b3o6b2ob2ob2ob2o6b
3o!

A rather strange variant of a pulsar:
x = 31, y = 31, rule = B3/S23
5obo2bo2bo2bo2bo2bo2bob5o$2obo5bobo7bobo5bob2o$o2bo2b2o2b4obob4o2b2o2b
o2bo$3obob2o5b2ob2o5b2obob3o$o2b4o2b2ob7ob2o2b4o2bo$4b4o3bob5obo3b4o$o
b4o2bo2b2o2bo2b2o2bo2b4obo$2b2obo2b3ob2obob2ob3o2bob2o$6b2o3b2o2bo2b2o
3b2o$2o2bo2bobo2bo5bo2bobo2bo2b2o$2bobo2bo4bobobobo4bo2bobo$b2o2b2obo
4b2ob2o4bob2o2b2o$obobob5o3b3o3b5obobobo$2b4obo3bobobobobo3bob4o$3b3o
4b3o5b3o4b3o$obob5o3b2obob2o3b5obobo$3b3o4b3o5b3o4b3o$2b4obo3bobobobob
o3bob4o$obobob5o3b3o3b5obobobo$b2o2b2obo4b2ob2o4bob2o2b2o$2bobo2bo4bob
obobo4bo2bobo$2o2bo2bobo2bo5bo2bobo2bo2b2o$6b2o3b2o2bo2b2o3b2o$2b2obo
2b3ob2obob2ob3o2bob2o$ob4o2bo2b2o2bo2b2o2bo2b4obo$4b4o3bob5obo3b4o$o2b
4o2b2ob7ob2o2b4o2bo$3obob2o5b2ob2o5b2obob3o$o2bo2b2o2b4obob4o2b2o2bo2b
o$2obo5bobo7bobo5bob2o$5obo2bo2bo2bo2bo2bo2bob5o!

A 4-fold version of trice tongs:
x = 31, y = 31, rule = B3/S23
obob3o5bob3obo5b3obobo$2b9o3b3o3b9o$3ob2o2bo2b2o5b2o2bo2b2ob3o$bob2o2b
o3b4ob4o3bo2b2obo$5ob2o2b3ob3ob3o2b2ob5o$3o3b3ob11ob3o3b3o$2o2b2o5bo2b
obo2bo5b2o2b2o$bob3o5b9o5b3obo$b2o2bo3bo3bobobo3bo3bo2b2o$bo6b7ob7o6bo
$bo2b2o3b2o4bo4b2o3b2o2bo$2b6obob2obobob2obob6o$ob4obobobo2bobo2bobobo
b4obo$3bobob3o3b2ob2o3b3obobo$2ob5obob3o3b3obob5ob2o$2o2b2ob2obo4bo4bo
b2ob2o2b2o$2ob5obob3o3b3obob5ob2o$3bobob3o3b2ob2o3b3obobo$ob4obobobo2b
obo2bobobob4obo$2b6obob2obobob2obob6o$bo2b2o3b2o4bo4b2o3b2o2bo$bo6b7ob
7o6bo$b2o2bo3bo3bobobo3bo3bo2b2o$bob3o5b9o5b3obo$2o2b2o5bo2bobo2bo5b2o
2b2o$3o3b3ob11ob3o3b3o$5ob2o2b3ob3ob3o2b2ob5o$bob2o2bo3b4ob4o3bo2b2obo
$3ob2o2bo2b2o5b2o2bo2b2ob3o$2b9o3b3o3b9o$obob3o5bob3obo5b3obobo!
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Re: Soup search results

Postby Lewis » December 18th, 2014, 5:31 am

2 boats, 2 blocks and 2 gliders -> strange 30-cell P2 oscillator (plus 2 blinkers):
x = 19, y = 19, rule = B3/S23
15b2o$15b2o3$17b2o$16b2o$18bo2$12bo$11bobo$12b2o$9bo$8bobo$9b2o2$2o$2o
3bo$4b2o$4bobo!


EDIT: 14-glider synthesis (this can probably be reduced a lot, but it's the first time I've constructed anything with gliders):
x = 60, y = 60, rule = B3/S23
57bobo$57b2o$58bo12$37bo$36bo$36b3o$34bo$35bo$33b3o6$30bo$28bobo8bo$
29b2o8bobo$26bo12b2o$27bo8b2o$25b3o7b2o$37bo6b2o$43b2o$19bo25bo$17bobo
$18b2o10bo$15b2o12b2o$14bobo12bobo$16bo$26b3o$28bo$27bo2$32bo$31b2o$
31bobo12$2o$b2o$o!
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Re: Soup search results

Postby Freywa » December 19th, 2014, 12:20 am

Octagon 2 sparked on a double claw:
x = 54, y = 22, rule = B3/S23
3b2o2b2obobobo2bobo$b2o5bob2o4b4o$bobo6b5ob2ob3o$ob4ob2o2b5o4b2o$o2b3o
2bob2obob3obo$3b2obo2bobobobob4o$5b2o3bo2b4o4bo$o2bo3bobo2bo3bobobo21b
2o$2ob2o3b2o3bob3o2b2o19bo2bo$5bob2o3bo2bo2bo21bo2b2o6bo$3obobo5bobob
2ob2o18bo11b3o$b5o5bob3ob2o20bobo9b3o$ob2o3bob2ob3obo3bo19b2o$2b5obo2b
2o2bo2b2o26b3o$ob2o2bo3b3obob2o2bo24bobo$3b4ob2obobobo2b2obo23b2o$b2ob
ob3obobobo4bo25bo$3ob2o2bob2o2bo5bo$bo3bobobobobobo4b2o$3ob2o4bo2bob2o
2bobo19b3o$2b2obob2obobobo2b2obo21b2o$2b2o2bobo6bo2b2obo20b2o!
flipper77 wrote:I just did a search on 4-fold symmetrical soups using the hashsoup() function I posted in the main apgsearch topic, and I have some things to show.
Schank, that p4 is a hassled octagon. I don't see any immediate uses for this, but that is brilliant.
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Re: Soup search results

Postby flipper77 » December 19th, 2014, 1:05 am

A 4-fold version of the twin bees shuttle:
x = 31, y = 31, rule = B3/S23
o3bob4o3b5o3b4obo3bo$bobo2b2obo3bobobo3bob2o2bobo$3bo5b4obobob4o5bo$b
3ob2o3bo2bobobo2bo3b2ob3o$o5bo3bob3ob3obo3bo5bo$3bo2bo8bo8bo2bo$2ob3ob
o3bo2b3o2bo3bob3ob2o$2o4bo2bo3bo3bo3bo2bo4b2o$o8bob4ob4obo8bo$3o4b3o2b
7o2b3o4b3o$2b3o5bobo2bo2bobo5b3o$2bo3bobo4bo3bo4bobo3bo$2bobo3b3obo5bo
b3o3bobo$2ob2o2b3obob5obob3o2b2ob2o$obobobob2o3bo3bo3b2obobobobo$2obob
2o2b2o2bo3bo2b2o2b2obob2o$obobobob2o3bo3bo3b2obobobobo$2ob2o2b3obob5ob
ob3o2b2ob2o$2bobo3b3obo5bob3o3bobo$2bo3bobo4bo3bo4bobo3bo$2b3o5bobo2bo
2bobo5b3o$3o4b3o2b7o2b3o4b3o$o8bob4ob4obo8bo$2o4bo2bo3bo3bo3bo2bo4b2o$
2ob3obo3bo2b3o2bo3bob3ob2o$3bo2bo8bo8bo2bo$o5bo3bob3ob3obo3bo5bo$b3ob
2o3bo2bobobo2bo3b2ob3o$3bo5b4obobob4o5bo$bobo2b2obo3bobobo3bob2o2bobo$
o3bob4o3b5o3b4obo3bo!

A weird p4:
x = 31, y = 31, rule = B3/S23
b2ob3obobo4bo4bobob3ob2o$2ob3ob3ob3o3b3ob3ob3ob2o$ob4o2bob3obobob3obo
2b4obo$b2ob6o2bo2bo2bo2b6ob2o$4o2bo5bob3obo5bo2b4o$4o2b3o2b2obobob2o2b
3o2b4o$o2b4o2b2ob2o3b2ob2o2b4o2bo$bobobobo2bobob3obobo2bobobobo$4obo2b
ob2o2b3o2b2obo2bob4o$bobo2bo2b2obo2bo2bob2o2bo2bobo$obo3b4o3bobobo3b4o
3bobo$b2o2bo2bo2b2obobob2o2bo2bo2b2o$b7obobo2b3o2bobob7o$bo4bo3bo2b5o
2bo3bo4bo$2bob2ob2o2b9o2b2ob2obo$o2b2o2b4ob7ob4o2b2o2bo$2bob2ob2o2b9o
2b2ob2obo$bo4bo3bo2b5o2bo3bo4bo$b7obobo2b3o2bobob7o$b2o2bo2bo2b2obobob
2o2bo2bo2b2o$obo3b4o3bobobo3b4o3bobo$bobo2bo2b2obo2bo2bob2o2bo2bobo$4o
bo2bob2o2b3o2b2obo2bob4o$bobobobo2bobob3obobo2bobobobo$o2b4o2b2ob2o3b
2ob2o2b4o2bo$4o2b3o2b2obobob2o2b3o2b4o$4o2bo5bob3obo5bo2b4o$b2ob6o2bo
2bo2bo2b6ob2o$ob4o2bob3obobob3obo2b4obo$2ob3ob3ob3o3b3ob3ob3ob2o$b2ob
3obobo4bo4bobob3ob2o!

An interesting p5:
x = 31, y = 31, rule = B3/S23
o3bobob3ob2o3b2ob3obobo3bo$5b5ob2o5b2ob5o$3bobobobob2obobob2obobobobo$
2b3obo3b2o3bo3b2o3bob3o$o2bo2bo2b3obo3bob3o2bo2bo2bo$b2o5b2ob4ob4ob2o
5b2o$2ob2o2bob2ob3ob3ob2obo2b2ob2o$b2o3b2o2b3o5b3o2b2o3b2o$2o3bo19bo3b
2o$3ob3o3bo2b2ob2o2bo3b3ob3o$o2b2ob2obo3b5o3bob2ob2o2bo$b5obo3b2o2bo2b
2o3bob5o$3o2b3o3bo7bo3b3o2b3o$o3b3o2b2o4bo4b2o2b3o3bo$2bo2b2o2b2o3b3o
3b2o2b2o2bo$3bo6b2ob5ob2o6bo$2bo2b2o2b2o3b3o3b2o2b2o2bo$o3b3o2b2o4bo4b
2o2b3o3bo$3o2b3o3bo7bo3b3o2b3o$b5obo3b2o2bo2b2o3bob5o$o2b2ob2obo3b5o3b
ob2ob2o2bo$3ob3o3bo2b2ob2o2bo3b3ob3o$2o3bo19bo3b2o$b2o3b2o2b3o5b3o2b2o
3b2o$2ob2o2bob2ob3ob3ob2obo2b2ob2o$b2o5b2ob4ob4ob2o5b2o$o2bo2bo2b3obo
3bob3o2bo2bo2bo$2b3obo3b2o3bo3b2o3bob3o$3bobobobob2obobob2obobobobo$5b
5ob2o5b2ob5o$o3bobob3ob2o3b2ob3obobo3bo!

4 oscillators of p3:
x = 31, y = 31, rule = B3/S23
bobo2bo2b2ob2o3b2ob2o2bo2bobo$2o3bobo2b4obob4o2bobo3b2o$2bo2bobobob3o
3b3obobobo2bo$o3b2obobob2o5b2obobob2o3bo$3b3o4bob7obo4b3o$b4o7b2o3b2o
7b4o$o5bobob2ob5ob2obobo5bo$b3o6bob2obob2obo6b3o$6bo6bo3bo6bo$ob2o5b4o
2bo2b4o5b2obo$2o2bob2obo2b2o3b2o2bob2obo2b2o$b3o2bo2bobo7bobo2bo2b3o$
6obob2ob2o3b2ob2obob6o$3ob5obobob3obobob5ob3o$4bobo6bobobo6bobo$bo2bob
2obo3b5o3bob2obo2bo$4bobo6bobobo6bobo$3ob5obobob3obobob5ob3o$6obob2ob
2o3b2ob2obob6o$b3o2bo2bobo7bobo2bo2b3o$2o2bob2obo2b2o3b2o2bob2obo2b2o$
ob2o5b4o2bo2b4o5b2obo$6bo6bo3bo6bo$b3o6bob2obob2obo6b3o$o5bobob2ob5ob
2obobo5bo$b4o7b2o3b2o7b4o$3b3o4bob7obo4b3o$o3b2obobob2o5b2obobob2o3bo$
2bo2bobobob3o3b3obobobo2bo$2o3bobo2b4obob4o2bobo3b2o$bobo2bo2b2ob2o3b
2ob2o2bo2bobo!


x = 31, y = 31, rule = B3/S23
2bo4bobo2b7o2bobo4bo$b3obob2o2b4ob4o2b2obob3o$7o2b2o2bobobo2b2o2b7o$b
6o2bob9obo2b6o$2b3ob2obobo7bobob2ob3o$b3o3bobobob5obobobo3b3o$2b3o2b2o
bobobobobobob2o2b3o$2o2b3o3b4o3b4o3b3o2b2o$bo4bo3bo9bo3bo4bo$ob4o4bo4b
o4bo4b4obo$2bo3b5ob2o3b2ob5o3bo$bob3obo3bob5obo3bob3obo$2obo2b2o2bob3o
b3obo2b2o2bob2o$4obobo2b4obob4o2bobob4o$2obob2o4b2obobob2o4b2obob2o$ob
2obo3bobobo3bobobo3bob2obo$2obob2o4b2obobob2o4b2obob2o$4obobo2b4obob4o
2bobob4o$2obo2b2o2bob3ob3obo2b2o2bob2o$bob3obo3bob5obo3bob3obo$2bo3b5o
b2o3b2ob5o3bo$ob4o4bo4bo4bo4b4obo$bo4bo3bo9bo3bo4bo$2o2b3o3b4o3b4o3b3o
2b2o$2b3o2b2obobobobobobob2o2b3o$b3o3bobobob5obobobo3b3o$2b3ob2obobo7b
obob2ob3o$b6o2bob9obo2b6o$7o2b2o2bobobo2b2o2b7o$b3obob2o2b4ob4o2b2obob
3o$2bo4bobo2b7o2bobo4bo!


x = 31, y = 31, rule = B3/S23
2bobob6obobobob6obobo$bo2bob2o5bo3bo5b2obo2bo$ob2obobobo2bo2bo2bo2bobo
bob2obo$2bobo3bo3b2obob2o3bo3bobo$2obob2obobob2obob2obobob2obob2o$2bob
ob9ob9obobo$2o2b6o4b3o4b6o2b2o$3o2b2obo2b2o5b2o2bob2o2b3o$o2b5o3b2o2bo
2b2o3b5o2bo$obo2b2o5b2o3b2o5b2o2bobo$o3b2o4bob7obo4b2o3bo$o4bob2o13b2o
bo4bo$2b4ob4ob3ob3ob4ob4o$2ob3o3b2obo2bo2bob2o3b3ob2o$5b2o3bobobobobob
o3b2o$ob3obobobo2bo3bo2bobobob3obo$5b2o3bobobobobobo3b2o$2ob3o3b2obo2b
o2bob2o3b3ob2o$2b4ob4ob3ob3ob4ob4o$o4bob2o13b2obo4bo$o3b2o4bob7obo4b2o
3bo$obo2b2o5b2o3b2o5b2o2bobo$o2b5o3b2o2bo2b2o3b5o2bo$3o2b2obo2b2o5b2o
2bob2o2b3o$2o2b6o4b3o4b6o2b2o$2bobob9ob9obobo$2obob2obobob2obob2obobob
2obob2o$2bobo3bo3b2obob2o3bo3bobo$ob2obobobo2bo2bo2bo2bobobob2obo$bo2b
ob2o5bo3bo5b2obo2bo$2bobob6obobobob6obobo!


x = 31, y = 31, rule = B3/S23
o2b2obob6o3b6obob2o2bo$b3o2b2obo2b2obob2o2bob2o2b3o$bobo3bob2obo2bo2bo
b2obo3bobo$4obobo3bob2ob2obo3bobob4o$o6b6o2bo2b6o6bo$3bob2obo3bobobobo
3bob2obo$2o3b2ob3o2bobobo2b3ob2o3b2o$b4o4bo2bo5bo2bo4b4o$o3b3ob3ob3ob
3ob3ob3o3bo$3obob4obobobobobob4obob3o$obobobobob3o2bo2b3obobobobobo$o
2b2o4b2obo2bo2bob2o4b2o2bo$3ob2ob2ob2ob2ob2ob2ob2ob2ob3o$2obo2bob2o2bo
2bo2bo2b2obo2bob2o$3bobo2bo3bo2bo2bo3bo2bobo$b2obobo2b3ob2ob2ob3o2bobo
b2o$3bobo2bo3bo2bo2bo3bo2bobo$2obo2bob2o2bo2bo2bo2b2obo2bob2o$3ob2ob2o
b2ob2ob2ob2ob2ob2ob3o$o2b2o4b2obo2bo2bob2o4b2o2bo$obobobobob3o2bo2b3ob
obobobobo$3obob4obobobobobob4obob3o$o3b3ob3ob3ob3ob3ob3o3bo$b4o4bo2bo
5bo2bo4b4o$2o3b2ob3o2bobobo2b3ob2o3b2o$3bob2obo3bobobobo3bob2obo$o6b6o
2bo2b6o6bo$4obobo3bob2ob2obo3bobob4o$bobo3bob2obo2bo2bob2obo3bobo$b3o
2b2obo2b2obob2o2bob2o2b3o$o2b2obob6o3b6obob2o2bo!

A 4 block version of star:
x = 31, y = 31, rule = B3/S23
3bo2bo6b5o6bo2bo$2bo3b2obo2bo5bo2bob2o3bo$b6o5bob3obo5b6o$ob4o2b3ob7ob
3o2b4obo$2b4o2b3o2bo3bo2b3o2b4o$2b3o3b4obo3bob4o3b3o$3o3bo2b2ob7ob2o2b
o3b3o$bo6bo2b2ob3ob2o2bo6bo$3b3ob17ob3o$bob4obo2b4ob4o2bob4obo$3b4obob
o2bobobo2bobob4o$5bob3o11b3obo$b3o2b4o3bo3bo3b4o2b3o$o2b4ob3ob3ob3ob3o
b4o2bo$ob2o2b4o3b5o3b4o2b2obo$ob2o2b3obo3b3o3bob3o2b2obo$ob2o2b4o3b5o
3b4o2b2obo$o2b4ob3ob3ob3ob3ob4o2bo$b3o2b4o3bo3bo3b4o2b3o$5bob3o11b3obo
$3b4obobo2bobobo2bobob4o$bob4obo2b4ob4o2bob4obo$3b3ob17ob3o$bo6bo2b2ob
3ob2o2bo6bo$3o3bo2b2ob7ob2o2bo3b3o$2b3o3b4obo3bob4o3b3o$2b4o2b3o2bo3bo
2b3o2b4o$ob4o2b3ob7ob3o2b4obo$b6o5bob3obo5b6o$2bo3b2obo2bo5bo2bob2o3bo
$3bo2bo6b5o6bo2bo!

Finally, a p180 puffer with 2 LWSS's escorting a pair of B heptominoes:
x = 31, y = 31, rule = B3/S23
ob2o3b2obob7obob2o3b2obo$2b2obob5o2b3o2b5obob2o$4ob2ob5ob3ob5ob2ob4o$
4obobobob3obob3obobobob4o$4b4obo2bob3obo2bob4o$b5o3bo2bo5bo2bo3b5o$2bo
bob3o4b5o4b3obobo$2ob2obob2ob3o3b3ob2obob2ob2o$3o3b2ob2o2b5o2b2ob2o3b
3o$b5ob3o2b2o3b2o2b3ob5o$3o5bo2bo7bo2bo5b3o$b3o3bo2b2ob2ob2ob2o2bo3b3o
$ob4obobo2b2obob2o2bobob4obo$o2bo2b4ob3obob3ob4o2bo2bo$3obobobo2bo3bo
3bo2bobobob3o$5obobo3b3ob3o3bobob5o$3obobobo2bo3bo3bo2bobobob3o$o2bo2b
4ob3obob3ob4o2bo2bo$ob4obobo2b2obob2o2bobob4obo$b3o3bo2b2ob2ob2ob2o2bo
3b3o$3o5bo2bo7bo2bo5b3o$b5ob3o2b2o3b2o2b3ob5o$3o3b2ob2o2b5o2b2ob2o3b3o
$2ob2obob2ob3o3b3ob2obob2ob2o$2bobob3o4b5o4b3obobo$b5o3bo2bo5bo2bo3b5o
$4b4obo2bob3obo2bob4o$4obobobob3obob3obobobob4o$4ob2ob5ob3ob5ob2ob4o$
2b2obob5o2b3o2b5obob2o$ob2o3b2obob7obob2o3b2obo!
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Re: Soup search results

Postby Freywa » December 19th, 2014, 2:32 am

flipper77 wrote:Finally, a p180 puffer with 2 LWSS's escorting a pair of B heptominoes:
Bored
Nothing new here – that's puffer 1 with the B-hepts only one cell apart. By the way, I still have no luck.
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Re: Soup search results

Postby codeholic » December 19th, 2014, 3:38 am

Freywa wrote:Nothing new here –

Except that it has never been found in a soup, even a symmetrical one, before.
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Re: Soup search results

Postby flipper77 » December 19th, 2014, 3:47 am

codeholic wrote:
Freywa wrote:Nothing new here –

Except that it has never been found in a soup, even a symmetrical one, before.

It is true that there's nothing new as far as mechanisms go, but that puffer wasn't even found on any of my previous soups of 2-fold symmetry, all of which the possibility of this could have shown up, but didn't. I just like to post objects that people wouldn't normally expect to see come from soups. I'm currently going through odd 4-fold symmetrical soups, but I plan on going through the even set sometime soon.
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Re: Soup search results

Postby Kazyan » December 19th, 2014, 7:46 am

flipper77 wrote:A weird p4:
x = 31, y = 31, rule = B3/S23
b2ob3obobo4bo4bobob3ob2o$2ob3ob3ob3o3b3ob3ob3ob2o$ob4o2bob3obobob3obo
2b4obo$b2ob6o2bo2bo2bo2b6ob2o$4o2bo5bob3obo5bo2b4o$4o2b3o2b2obobob2o2b
3o2b4o$o2b4o2b2ob2o3b2ob2o2b4o2bo$bobobobo2bobob3obobo2bobobobo$4obo2b
ob2o2b3o2b2obo2bob4o$bobo2bo2b2obo2bo2bob2o2bo2bobo$obo3b4o3bobobo3b4o
3bobo$b2o2bo2bo2b2obobob2o2bo2bo2b2o$b7obobo2b3o2bobob7o$bo4bo3bo2b5o
2bo3bo4bo$2bob2ob2o2b9o2b2ob2obo$o2b2o2b4ob7ob4o2b2o2bo$2bob2ob2o2b9o
2b2ob2obo$bo4bo3bo2b5o2bo3bo4bo$b7obobo2b3o2bobob7o$b2o2bo2bo2b2obobob
2o2bo2bo2b2o$obo3b4o3bobobo3b4o3bobo$bobo2bo2b2obo2bo2bob2o2bo2bobo$4o
bo2bob2o2b3o2b2obo2bob4o$bobobobo2bobob3obobo2bobobobo$o2b4o2b2ob2o3b
2ob2o2b4o2bo$4o2b3o2b2obobob2o2b3o2b4o$4o2bo5bob3obo5bo2b4o$b2ob6o2bo
2bo2bo2b6ob2o$ob4o2bob3obobob3obo2b4obo$2ob3ob3ob3o3b3ob3ob3ob2o$b2ob
3obobo4bo4bobob3ob2o!


No kidding; I don't even recognize it. Here it is in single-quadrant form using the first stabilizer that worked:

x = 22, y = 22, rule = B3/S23
4b2o8b2o$2obo2bo6bo2bo$bob3o2b4o2b3o$o5b2o4b2o$b3obo8bo$3bob2obo2bob2o
4b2o$19bobo$4b4o8b2obobo$3bo5bo6bobobo$3b2obo3bo7bo$7bo2bo5bo2bo$9bob
2o6bo$10bo2bo5bo$16bo2bo$11bo2bo3bo$12bobobobobo$14bob2obobo$12bobo4bo
bo$12b2o2b2ob2o$17bo$17bob2o$18bobo!
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Re: Soup search results

Postby Freywa » December 19th, 2014, 1:25 pm

Very pretty method of sparking a 22-cell SL (reaction produces a block, then as the SL comes into being one of the sparks produced deletes that block):
x = 16, y = 16, rule = B3/S23
bob6obob3o$ob2o2bob3ob2obo$o3bo2bo2b5o$9b3ob3o$o2bo3b2o4b2o$2ob2o2b3o
2bo$2bob6o$o2b3obob2o3b2o$2bob2o2bo3bob2o$2bo2b2ob3o4bo$2obobo2bobobob
o$bob2o2bo2bo2b2o$obo2b2ob2ob2obo$b2o3b2obob5o$o2b6o3b2obo$2ob2ob10o!
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