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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 dvgrn » September 15th, 2016, 8:52 am

Goldtiger997 wrote:Does any one have a synthesis for this?
muzik wrote:Should be simple...

Yup, if you don't mind knocking out the first natural glider with an extra glider, that's just a plain old Herschel plus 22 ticks:

#N 6h.rle
#O Mark D. Niemiec's life synthesis database, Thu Feb 19 02:05:20 2015
#C http://codercontest.com/mniemiec/0/6h.rle
x = 112, y = 57, rule = B3/S23
28b3x37b3x37b3x$29bx39bx39bx$29b3x37b3x37b3x6$9bobo37bobo$9boo38boo$
10bo39bo$91bo$9boo38boo39boo$9bobo36bobo35bo3bobo$9bo40bo36boo$86boo4$
boo52boo$obo52bobo$bbo52bo$78b3o$80bo$79bo25$28b3x$9boo17b3x$8bobbo16b
xbbx$bb5obboo13by4b3x$bo4bo17by4bxx$6bo$bo3bo$3bo!
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Re: Soup search results

Postby gmc_nxtman » September 15th, 2016, 9:28 am

dvgrn wrote:
Goldtiger997 wrote:Does any one have a synthesis for this?
muzik wrote:Should be simple...

Yup, if you don't mind knocking out the first natural glider with an extra glider, that's just a plain old Herschel plus 22 ticks:

snip


There are also surely many direct 3-glider syntheses that can be found with gencols or similar, like this one:

x = 8, y = 12, rule = B3/S23
6bo$5bo$5b3o6$6bo$2bob2o$obo2b2o$b2o!
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Re: Soup search results

Postby chris_c » September 15th, 2016, 10:15 am

gmc_nxtman wrote:There are also surely many direct 3-glider syntheses that can be found with gencols or similar, like this one:


Some more (a couple of them boil down to just Pi + G):

x = 616, y = 15, rule = Life
512bo$13bo190bo206bo99bo$13bobo94bobo90bo106bobo96b2o100b3o99bobo$13b
2o95b2o91b3o104b2o98b2o201b2o$111bo199bo302bo$500bo$101bobo397b2o$8bo
93b2o396b2o8bo$7bo94bo3bobo198bo201bo92bo$bo5b3o96b2o93bobo102bo102bo
99b3o91bo$2bo104bo94b2o102b3o91bobo6bobo189b3o$3o199bo3bobo192b2o6b2o$
206b2o93bo99bo206bo$207bo94b2o302b2o$301b2o304b2o!
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Re: Soup search results

Postby A for awesome » September 15th, 2016, 6:36 pm

Extrementhusiast wrote:Reduced the first by one:
x = 61, y = 57, rule = B3/S23
16bo$17bo$15b3o6$58bo$15bo41bo$16b2o15bo23b3o$15b2o17bo$32b3o$37bo$36b
o$36b3o4$39bo$39bobo$2bo36b2o$2bo$o2bo2$2o2b2o41bo$48bo$2bo2bo40b3o3bo
$3bo47b2o$3bo47bobo$43b2o$42b2o$44bo22$58b2o$58bobo$58bo!

Down two gliders to 8:
x = 61, y = 51, rule = B3/S23
27bo$25bobo$26b2o30bo$15bo41bo$16b2o39b3o$15b2o8$39bo$39bobo$2bo36b2o$
2bo$o2bo2$2o2b2o41bo$48bo$2bo2bo40b3o3bo$3bo47b2o$3bo47bobo$43b2o$42b2
o$44bo22$58b2o$58bobo$58bo!

There may be one more glider hiding in the cleanup.
#A21C version -1.0
#Probably a CGOL one-liner:
f(&a){a=(ind(a),((-1:2)**2))`@int(x,y){return a[x],y``@int(z,w){\
return z+a[(x,w)`(+)]\:0}}`@bool(x,y){return y==3||(x&&y==4)}}


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Re: Soup search results

Postby Goldtiger997 » September 15th, 2016, 7:32 pm

muzik wrote:Should be simple:

x = 8, y = 8, rule = LifeHistory
5.A$5.3A$5.A.A$.2D4.A$D.D$D$2D.D$2.2D!


Oh Sorry, I actually already had found a synthesis based of that a while ago while finding a synthesis for caterer, but I didn't recognise it this time.

x = 26, y = 39, rule = B3/S23
23bobo$23b2o$24bo34$3o2b2o$2bob2o$bo4bo!


Anyway, that synthesis is quite messy so having those other syntheses from gmc_nxtman and chris_c is good and gives me more options.

Thankyou :)
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Re: Soup search results

Postby PHPBB12345 » September 16th, 2016, 2:14 am

A for awesome wrote:
Extrementhusiast wrote:Reduced the first by one:
x = 61, y = 57, rule = B3/S23
16bo$17bo$15b3o6$58bo$15bo41bo$16b2o15bo23b3o$15b2o17bo$32b3o$37bo$36b
o$36b3o4$39bo$39bobo$2bo36b2o$2bo$o2bo2$2o2b2o41bo$48bo$2bo2bo40b3o3bo
$3bo47b2o$3bo47bobo$43b2o$42b2o$44bo22$58b2o$58bobo$58bo!

Down two gliders to 8:
x = 61, y = 51, rule = B3/S23
27bo$25bobo$26b2o30bo$15bo41bo$16b2o39b3o$15b2o8$39bo$39bobo$2bo36b2o$
2bo$o2bo2$2o2b2o41bo$48bo$2bo2bo40b3o3bo$3bo47b2o$3bo47bobo$43b2o$42b2
o$44bo22$58b2o$58bobo$58bo!

There may be one more glider hiding in the cleanup.

x = 61, y = 51, rule = B3/S23
27bo$25bobo$26b2o30bo$15bo41bo$16b2o39b3o$15b2o8$39bo$39bobo$2bo36b2o$
2bo$o2bo2$2o2b2o41bo$48bo$2bo2bo40b3o3bo$3bo47b2o$3bo47bobo$43b2o$42b
2o$44bo22$58b2o$58bobo$58bo!
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Re: Soup search results

Postby mniemiec » September 16th, 2016, 6:47 am

Goldtiger997 wrote:I found improvements all the period 2 oscillators listed on mniemiec’s webpage that have syntheses greater or equal to one glider per bit, have less than 15 bits, and appear on catalogue with asymmetry. ... I’m not sure which ones are new records.

Extrementhusiast wrote:Reduced the first by one: ...

A for awesome wrote:Down two gliders to 8: ... There may be one more glider hiding in the cleanup.

On 2015-10-12 (page 28), chris_c posted several improved syntheses which I have in my updated database, but which still haven't been updated on the web site:
The first (this one) from 9 gliders. This new one is an improvement!
The second (fox) from 9 gliders, one less than the new one.
The fourth (by flops) from 11 gliders, one less than the new one.
(However, in retrospect, your 8-glider synthesis of why not (see next paragraph) reduced this to 10, as 2 gliders can remove one bit. I hadn't noticed this before, but this post brought it to light!)

Also: The third one (hexapole) from 10 gliders by chris_c and later reduced to 9 by BlinkerSpawn on 2016-08-23, so the new one from 8 is better. (This improves 52 syntheses, and affects secondary syntheses for 5 others (all larger barber poles, and all pseudo-barber poles)!
The fifth also from 12 gliders by Extrementhusiast on 2015-01-05.
The sixth (why not) is the same one you posted on 2016-08-23.
The seventh from 11 gliders by me on 2015-10-05 (page 27).

All in all, 3 improved syntheses (plus 51 derived ones) is pretty good!
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Re: Soup search results

Postby mniemiec » September 17th, 2016, 5:37 pm

There appear to be two new soups to make this unnamed 16-bit flip flop (muttering moat 1 w/long middle arm): http://catagolue.appspot.com/object/xp2_3l04gl3z3201/b3s23 which suggest the following method, which might be plausible. Perhaps it could also be altered to make muttering moat 1, which has yet to emerge from any soup:
x = 46, y = 12, rule = B3/S23
3bo$bobboo18boo18boo$bb3o16bobobo15bobobo$3bo17bo19bo$20bobbo16bobbo$b
oo41bo$obbo15bobobobo13boboboo$oobbo14boo3boo13boo$5o3bo$bb3obb3o$7b3o
$bbo!
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Re: Soup search results

Postby Apple Bottom » September 17th, 2016, 6:11 pm

BTW, Calcyman found a 6th Coe ship a few days ago:

x = 16, y = 16, rule = B3/S23
obbobobboobobboo$
obboobobbooobobo$
oboooboobobbbbbo$
obobbbboobbobbob$
obbbooooobobobob$
bbbooboobobbobbo$
bboobboooooboboo$
ooboobbobbbbobob$
oobobooobobbbbbb$
ooobbooobooobbbb$
bobobooboboooobb$
oobooboobobbobbb$
obobobboboboooob$
bobbbobooobbbbbo$
bobooobboobbobob$
obbbbbooobbbobbo!


EDIT: Also, pentadecathlon on rams:

x = 16, y = 32, rule = B3/S23
oooobobboooobbbo$
boobbooobboobooo$
oooboooboobobobo$
bobbbboboobobboo$
ooooobbobbboobbb$
oobobobbbboboooo$
oboobbbbboboboob$
obobboobbbbooobo$
oooooobboobobbbo$
boboooobbobbbobb$
booobooboboooobb$
bobobbbobobbobob$
booobbbbooobbobb$
bbbbbbooobbobboo$
oooobooooobbooob$
bobooooooobobboo$
bobooooooobobboo$
oooobooooobbooob$
bbbbbbooobbobboo$
booobbbbooobbobb$
bobobbbobobbobob$
booobooboboooobb$
boboooobbobbbobb$
oooooobboobobbbo$
obobboobbbbooobo$
oboobbbbboboboob$
oobobobbbboboooo$
ooooobbobbboobbb$
bobbbboboobobboo$
oooboooboobobobo$
boobbooobboobooo$
oooobobboooobbbo!
Last edited by Apple Bottom on September 17th, 2016, 6:47 pm, edited 1 time in total.
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Re: Soup search results

Postby muzik » September 17th, 2016, 6:22 pm

Why are these so common? The back spark should make it unstable enough to get destroyed by a stray pi or something
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Re: Soup search results

Postby Goldtiger997 » September 18th, 2016, 2:24 am

Two 16 cell, period 2 oscillators, in 9 and 12 gliders respectively.

x = 18, y = 37, rule = B3/S23
11bo$10bo$10b3o14$13b2o$13bobo$13bo3$2bo6bobo$obo7b2o$b2o7bo5bo$15b2o$
9b3o3bobo$11bo$2b2o6bo$3b2o$2bo5$6b3o4b2o$8bo4bobo$7bo5bo!

x = 54, y = 49, rule = B3/S23
51bo$51bobo$51b2o7$24bo$23bo$23b3o$17bo$18bo$16b3o3$20bo$21b2o$8bo11b
2o$9b2o6bo$8b2o8bo$16b3o$6bo$6b2o$5bobo3$14bo$14b2o$13bobo3bo$18b2o$
18bobo2$10bo$10b2o$9bobo$35b3o$35bo$36bo7$b2o$obo$2bo!


Both of these syntheses were very tight.
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Re: Soup search results

Postby Sokwe » September 18th, 2016, 2:35 am

Goldtiger997 wrote:Two 16 cell, period 2 oscillators, in 9 and 12 gliders respectively.

The first can be reduced by 1:
x = 27, y = 39, rule = B3/S23
11bo$10bo$10b3o14$13b2o$13bobo$13bo3$2bo6bobo$obo7b2o$b2o7bo5bo$15b2o$
9b3o3bobo$11bo$2b2o6bo$3b2o$2bo7$24b2o$24bobo$24bo!
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Re: Soup search results

Postby mniemiec » September 18th, 2016, 4:27 am

Goldtiger997 wrote:Two 16 cell, period 2 oscillators, in 9 and 12 gliders respectively. ...

The second (quad) (originally 16 gliders by Dave Buckingham) was replaced by a 12-glider synthesis by Kayzan from a soup on 2015-12-28, reduced the next day to 11 by Extrementhusiast and 10 by me. Yours uses exactly the same mechanism.

The first (griddle w/tub and feather) was first synthesized from 77 gliders by Extrementhusiast on 2013-12-10, then the next day reduced by me to 74, and by Sokwe to 68. Yours is a dramatic improvement. Congratulations!
Sokwe wrote:The first can be reduced by 1: ...

Even better!
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Re: Soup search results

Postby Lewis » September 18th, 2016, 4:26 pm

Wasn't sure whether to post this in Useless Discoveries or here, but it is an APGsearch thing after all. Soup produces a new sort of tetraloaf where all the loaves are all joined end to end in a line:

x = 16, y = 16, rule = B3/S23
bo2b4ob3obobo$ob3o2bob3obobo$3b2o3b4o$bo3bo3b3o$o2bo3bo2b3obo$3bo6bo2b
obo$b4obob2o2b3o$bob3o5bo$4o2bobobob2obo$o3bobo2bo$b4obobo3bob2o$3ob3o
bob4o$b2obob3o2b5o$b2obob2o2bobo$b3o2bo2b2o4bo$3bo2b5obo2bo!


Not sure if this yields any possibilities for a synthesis, or if there's ways of synthesising this already.
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Re: Soup search results

Postby BlinkerSpawn » September 18th, 2016, 8:11 pm

Lewis wrote:Wasn't sure whether to post this in Useless Discoveries or here, but it is an APGsearch thing after all. Soup produces a new sort of tetraloaf where all the loaves are all joined end to end in a line:

x = 16, y = 16, rule = B3/S23
bo2b4ob3obobo$ob3o2bob3obobo$3b2o3b4o$bo3bo3b3o$o2bo3bo2b3obo$3bo6bo2b
obo$b4obob2o2b3o$bob3o5bo$4o2bobobob2obo$o3bobo2bo$b4obobo3bob2o$3ob3o
bob4o$b2obob3o2b5o$b2obob2o2bobo$b3o2bo2b2o4bo$3bo2b5obo2bo!


Not sure if this yields any possibilities for a synthesis, or if there's ways of synthesising this already.

Partway through the pattern reduces to this:
x = 12, y = 8, rule = B3/S23
7bo$6b3o$6b2obo$2b2o2b2ob3o$bobo2b2o3bo$2o$bobo$2b2o!

The pi in this pattern can be obtained via activating a bi-block with a domino easily; the active pattern on the right is the only difficulty here.
Alternate method:
x = 12, y = 12, rule = B3/S23
9bo$8b3o$2b2o3b5o$2b3ob5o$3bo3b3o$8bo$3bo$2b3o$b5o$5o$b3o$2bo!
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Re: Soup search results

Postby Extrementhusiast » September 20th, 2016, 11:20 am

mniemiec wrote:There appear to be two new soups to make this unnamed 16-bit flip flop (muttering moat 1 w/long middle arm): http://catagolue.appspot.com/object/xp2_3l04gl3z3201/b3s23 which suggest the following method, which might be plausible. Perhaps it could also be altered to make muttering moat 1, which has yet to emerge from any soup:
x = 46, y = 12, rule = B3/S23
3bo$bobboo18boo18boo$bb3o16bobobo15bobobo$3bo17bo19bo$20bobbo16bobbo$b
oo41bo$obbo15bobobobo13boboboo$oobbo14boo3boo13boo$5o3bo$bb3obb3o$7b3o
$bbo!

Synthesis of the original oscillator:
x = 48, y = 55, rule = B3/S23
25b2o$25b3o$24bob2o$24b3o$25bo5$20b2o$19b3o$8bobo8b2obo$9b2o9b3o$9bo
11bo3$36bo$35bo$35b3o4$28bo18bo$27bo17b2o$bo25b3o16b2o$2bo$3o7$25bo$6b
2o16bobo$5bobo16bo2bo$7bo17b2o4$21b2o$21bobo$21bo6$42b2o$10b2o29b2o$
11b2o30bo$10bo$14b3o$16bo$15bo!
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Re: Soup search results

Postby muzik » September 20th, 2016, 12:00 pm

Also infinitely extensible:

x = 15, y = 15, rule = B3/S23
5b2o$3bo2bo$b2o2bo2$bobobo$o$2o3bobo2$7bobo2$9bobo2$11bobo$14bo$13b2o!

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Re: Soup search results

Postby A for awesome » September 21st, 2016, 4:25 pm

Second occurrence of this puffer:
x = 16, y = 16, rule = B3/S23
obboooooobbooooo$
bboobobboboobobo$
bbbooboobboboooo$
oboobbobobobboob$
oboooboboboooobo$
bobobooooobbbbob$
obobbbbboooobobb$
bbbooobbobobbbbo$
bobboboboobobboo$
bobbbobbbbbooboo$
obboooooobooobob$
bboboobbbooooooo$
ooooooboobbbboob$
obobbboobooobooo$
obbboboobobboobb$
bbbboboboooboobb!

Same SE + 2 blinker seed as before.

EDIT: And this non-interacting SE combination:
x = 16, y = 16, rule = B3/S23
ooboobobobooobob$
bobobobbobbboobo$
obbbbbbbobbbbobo$
obboooboobboooob$
boooboobboobbobo$
oboobboooobbbbob$
oobbobobobbboooo$
oboooobbbobbbboo$
bbbbooboobbobobb$
bboooobbobobbbbb$
obbobbooobbbbobb$
ooobooboobobooob$
ooobbbbbbbbbboob$
bbbbobbobbbooboo$
oobbbobbobooooob$
oobooobobbbboboo!
#A21C version -1.0
#Probably a CGOL one-liner:
f(&a){a=(ind(a),((-1:2)**2))`@int(x,y){return a[x],y``@int(z,w){\
return z+a[(x,w)`(+)]\:0}}`@bool(x,y){return y==3||(x&&y==4)}}


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Re: Soup search results

Postby Alexey_Nigin » September 23rd, 2016, 3:45 pm

The first occurence of "symmetric queen-bee-shuttle 1" in an asymmetric soup:

x = 16, y = 16, rule = B3/S23
bbooobobboobobbo$
oooobbbobbbbbbbb$
boobobooooobbbbb$
oobbboboboooobbb$
bbbobboooooooobo$
boooobooboobobbb$
ooooobobbobboobo$
bbbobbbbbobbbobo$
ooobbooobbbboobo$
ooobobobbbbbboob$
boobbbbobboobobo$
bboobbbbobbooobo$
bbbobboobobobbbb$
obobbobobbobobbb$
obobobooboobbbob$
boobbobobbbbbobb!


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Edit: here is the seed:

x = 35, y = 7, rule = B3/S23
2o31b2o$2o31b2o3$16b3o$5b3o8bobo8b3o$16bobo!
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Re: Soup search results

Postby yootaa » September 24th, 2016, 4:39 am

The second T-nosed P6 was found about one month ago.
https://catagolue.appspot.com/object/xp6_ggwhlhwggzhah0hhh0hahz11whlhw11/b3s23
x = 31, y = 31, rule = B3/S23
booobbbbboobbooboobboobbbbbooob$
bbooooobooooooboboooooobooooobb$
oobbobooooboobobobooboooobobboo$
ooobbboobobobbooobboboboobbbooo$
oooobbobbobbooboboobbobbobboooo$
bboboooobobbooboboobboboooobobb$
oooobbbooboooobbbooooboobbboooo$
booobobobbobbooboobbobbobobooob$
oboboboobbbobobobobobbboobobobo$
bbobbbbobboobobbboboobbobbbbobb$
bbobbobooooboboooboboooobobbobb$
oobobbboooobbbbbbbbboooobbboboo$
ooooboboooobobbobbobooooboboooo$
oobbooooobobobobobobobooooobboo$
obboobbbbbbbbbobobbbbbbbbboobbo$
obbbboobbbooooooooooobbboobbbbo$
obboobbbbbbbbbobobbbbbbbbboobbo$
oobbooooobobobobobobobooooobboo$
ooooboboooobobbobbobooooboboooo$
oobobbboooobbbbbbbbboooobbboboo$
bbobbobooooboboooboboooobobbobb$
bbobbbbobboobobbboboobbobbbbobb$
oboboboobbbobobobobobbboobobobo$
booobobobbobbooboobbobbobobooob$
oooobbbooboooobbbooooboobbboooo$
bboboooobobbooboboobboboooobobb$
oooobbobbobbooboboobbobbobboooo$
ooobbboobobobbooobboboboobbbooo$
oobbobooooboobobobooboooobobboo$
bbooooobooooooboboooooobooooobb$
booobbbbboobbooboobboobbbbbooob!
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Re: Soup search results

Postby BlinkerSpawn » September 24th, 2016, 9:01 pm

This 36-bitter from 12G:
x = 77, y = 59, rule = B3/S23
33bo$18bo14bobo$19bo13b2o$17b3o9$24bo11b2o$24b2o9b2o$23bobo11bo3$16bo$
16b2o$15bobo5$27b3o$29bo$28bo2$37b3o$16b3o18bo$18bo19bo$17bo11b2o$29bo
bo$29bo6$74b3o$74bo$75bo13$58b2o$58bobo$b2o55bo$obo$2bo!
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Re: Soup search results

Postby Apple Bottom » September 26th, 2016, 12:13 pm

Calcyman (who else) discovered a new natural twin bees shuttle variant:

x = 16, y = 16, rule = B3/S23
obobbbobooooobob$
bbooobobboboooob$
ooboobboobbbobbb$
bboobbobbbboobbo$
bboobbbobbooboob$
bbobboobboboobbb$
bbbobobooboboooo$
obboobooboboobbb$
bbbooobbbbobbbbo$
bbbooboooboobobo$
obbboooobobboboo$
bobbbbboobooobob$
obboobbobbobboob$
obboobbbooboobbo$
obobooooobobooob$
bobbobobbboooooo!
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Re: Soup search results

Postby Goldtiger997 » October 4th, 2016, 7:50 pm

I have improved all the syntheses of 14-bit still-lifes that their syntheses listen on mniemiec’s website took greater or equal to one glider per bit, except for one. Here are the ten:

x = 332, y = 167, rule = B3/S23
300bo$299bo$299b3o$67bo$65bobo$66b2o2$5bo238bo$3bobo239bo$4b2o237b3o4$
204bobo$205b2o$205bo77b2o$282b2o$278bobo3bo$196bo82b2o$197b2o80bo$196b
2o2$69bo$21bo48b2o$22b2o45b2o$21b2o198bo$44bo175bo$10bo31b2o176b3o$11b
o31b2o88bo84bo$9b3o122bo84bo50bobo$95bobo34b3o82b3o51b2o$95b2o174bo5bo
bo$12bobo81bo126bo54b2o$13b2o85bo121bo48b3o4bo$13bo85b2o121b3o46bo$24b
o74bobo111bo12b3o43bo$18bobob2o190bo11bo$6b3o10b2o2b2o187b3o12bo$8bo
10bo65bo134bo49b3o4b2o$7bo78bo122b3o7bo52bo4bobo$84b3ob2o121bo7b3o49bo
5bo$88bobo119bo$88bo6b3o55bo65bo6bo$95bo52bo2b2o66b2o5bobo$14b2o80bo
52bo2b2o64bobo5b2o$13bobo22b2o49b3o55b3o79b2o44b3o$15bo22bobo50bo137bo
bo45bo$24b2o12bo51bo138bo46bo$23bobo$25bo54b2o$79bobo9b3o$42b2o37bo9bo
56b2o$42bobo47bo56b2o$42bo105bo$153b3o$153bo$154bo6$47b2o$47bobo$47bo$
249b3o$251bo$250bo2$131b3o$133bo$132bo16$268bobo$269b2o$269bo14$291bob
o$292b2o$292bo4$296bo$297bo$295b3o11bobo$51bo35bobo16bo202b2o$50bo37b
2o14b2o204bo$50b3o35bo16b2o$289bo$289b2o21bo$93bobo192bobo20bo$93b2o
216b3o$10bo83bo$11bo146bo$9b3o147bo132bo$157b3o132bobo$168bobo121b2o$
153bobo12b2o$154b2o13bo123bo$20bo133bo63bobo71b2o$18bobo3b2o114bo77b2o
72bobo$19b2o4b2o114bo77bo$24bo114b3o90b2o2b3o$95b2o46bobo70b2o15b2obo
78bo$26bo67b2o47b2o72b2o13bo4bo50b3o23b2o$25b2o69bo47bo71bo73bo23bobo$
25bobo58b2o120bobo78bo$85bobo121b2o$87bo121bo$89b3o$89bo51b3o$17b2o71b
o52bo76b2o$18b2o122bo76bobo2b3o$6b3o8bo7bo118b3o59bo14bo2bo$8bo15b2o
118bo61b2o17bo$7bo16bobo118bo59bobo2b3o2b2o$99bo112bo2bobo$79b2o17b2o
111bo3bo$78bobo17bobo16bo$80bo36b2o$116bobo210b3o$103b2o224bo$32b3o68b
obo224bo$32bo70bo$33bo$5b3o$7bo$6bo203b2o$3o175bo32b2o$2bo174b2o31bo$b
o175bobo7$196b2o$195bobo$197bo!


I'm not sure which ones are new records. Some of these can probably be improved by synthesising multiple objects at once.
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Re: Soup search results

Postby BlinkerSpawn » October 4th, 2016, 8:05 pm

Reduction of one:
x = 23, y = 34, rule = B3/S23
bo$2bo$3o9$16bobo$16b2o$17bo$21bo$20b2o$20bobo3$6bo$7bo$5b3ob2o$9bobo$
9bo6b3o$16bo$17bo$10b3o$12bo$11bo2$b2o$obo9b3o$2bo9bo$13bo!

Reduction of another:
x = 48, y = 47, rule = B3/S23
2bo$obo$b2o16$42bobo$42b2o$7bo35bo$8bo$6b3o3$9bobo$10b2o$10bo$21bo$15b
obob2o$3b3o10b2o2b2o$5bo10bo$4bo5$11b2o$10bobo22b2o$12bo22bobo$21b2o
12bo$20bobo$22bo2$39b2o5bo$39bobo3b2o$39bo5bobo!
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Re: Soup search results

Postby mniemiec » October 5th, 2016, 7:23 am

Goldtiger997 wrote:I have improved all the syntheses of 14-bit still-lifes that their syntheses listen on mniemiec’s website took greater or equal to one glider per bit, except for one. Here are the ten: ... I'm not sure which ones are new records. Some of these can probably be improved by synthesising multiple objects at once.

BlinkerSpawn wrote:Reduction of one: ... Reduction of another: ...

Very nice! All are new records except one. #2 (14.100) and #4 (14.352) can be reduced by 1 by combining two steps (rows 1+2). However, I had previously found a 10-glider synthesis of 14.352 on 2016-03-07 (row 3). There are now only two remaining 14-bit still-lifes costing 14 gliders: 14.618 and 14.191 (row 4). These syntheses also improve the derived 15.544, 15.873, 15.45, 15.70, 15.419, 15.624, 15.502, 15.503, 3 candelfrobras, 15.952, and 15.653 (row 5).
x = 223, y = 131
102bobo$6bo95boo$5bo97bo$5b3o$$bbo$obo108boo$boo21boo18boo18boo18boo
26bo$23bobbo16bobbo16bobbo16bobbo24bo$17b3o3bobo11b3o3bobo11b3o3bobo
11b3o3bobo25boo$bb3o19bo19bo3bo15bo19bo27bo$bbo44bo63bo$3bo43b3o14bo
19bo25bo$63bobo17bobo24bobo$44b3o16bobo17bobo6boo17bobo$44bo19bo19bo7b
obo17bo$45bo46bo$197bobo$90boo105boo$89bobo106bo$91bo$$207bo$205boo$
206boo9$39bo$40bo23boo18boo18boo28boo18boo28boo$23boo13b3obboo19boo18b
oo18boo28boo18boo28boo$22bobbo16bobbo134bo$23boo18boo136bo$bboo175b3o$
bobo171b3o$3bobboo21bo19bo19bo19bo19bo29bo19bo17bo11bo27boo$5boo21bobo
17bobo17bobo17bobo17bobo27bobo17bobo15bo11bobo26bo$7bo20bobo17bobo17bo
bo12bo4bobo17bobo27bobo17bobo27bobo28bobbo$29bo19bo19bo14bo4bo19bo29bo
19bo29bo28b5o$82b3o$102boo28boo18boo28boo36bo$84bo17bobo22bo4bobo17bob
o27bobo34bobo$83boo18bo21bobo5bo13boo4bo23boo4bo36bo$83bobo40boo19boo
28boo$123boo$122bobo$124bo10$213bo$211boo$212boo7$198bo$196boo$197boo
4$190bo$191bo$189b3o$140bo44b3o$139bo19bo27bo11bo17boo$139b3o16bobo25b
o11bobo16bo$93bo64bobo37bobo18bobbo$94bo47b3o14bo39bo18b5o$92b3o47bo$
112boo18boo9bo8boo38boo26bo$94bo17bobo17bobo17bobo37bobo24bobo$93boo
18bo19bo19bo39bo26bo$93bobo7$179bo$179boo$178bobo10$164bo$164boo$163bo
bo$bboboo11boo$bboobo11bo4boo$6boo11bobobo$8boboo6b3o$8boobo5bo$17boo
5$3bo14bo14boo14boo14bobbo12boo9boobobbo8boobobbo13bo14bo14bo10bo13boo
$bbobo12bobo14bo15bo14b4o13bo9bob5o8bob5o12bobo12bobo12bobo8bobo12bobo
$3bobo12bobo12bo15bo13boo15bo46bo14bo14bo10bobo13bo$5bo14bo12boo13bo
13bobboo13boo14bo14bo16bo14bo14bo11bo12boboo$4boobo11boobo11bo13boo13b
obbo11boo15bobo12bobo15bo14bo14bo10boboobo8bobobobo$3bobboo10bobbobo9b
o15bo14boo11bobboo14boo12boo10boobo3bo7boobo3bo7boobo3bo9boboboo9bo3b
oo$bbobo13boobbo9bo15bo29bobbo40bob5o8bob5o8bob5o11bo$3bo28bobo12bo31b
oo$33bobo11bobo76bo14bo14bo$34boo12bobo74bobo12bobo12bobo$49bo76bo13b
oo14boo!
Last edited by mniemiec on October 5th, 2016, 10:46 am, edited 1 time in total.
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