LeapLife Glider Synthes^2

[lemon41625]

Going to the specific census itself isn't really necessary, as the census sub-pages don't reference the hauls directly; they just go to the individual object sub-pages, and those show all hauls from all symmetries anyway. Picking an object directly from C1 will also get you there.

Sadly, for the 9-bit snake, the Mateon1_Glider8_4_5_Test hauls just show random rectangular soups (none of which actually result in the object in question), and the one 5G_stdin haul shows a 0x0 empty RLE.

The one from 5G_stdin shows an empty RLE because I messed up the 5G_stdin symmetry. To get the soups for Mateon1_Glider8_4_5_Test, you'll have to run the script above but replace (6, 5, 6) with (8, 4, 5). Remember to replace the seed with the actual seed too.

Here's the soup

Code: Select all

x = 100, y = 100, rule = B2n3/S23-q
15bo$16b2o$15b2o3$15bobo$16b2o$16bo3$74bo$74bobo4bo$74b2o5bobo$24bobo54b2o$25b2o66bobo$25bo67b2o$94bo2$22bo$20bobo$21b2o2$73bobo$21bo51b2o$22bo51bo$20b3o7$46bo$44bobo$30bo14b2o19bo$31bo32b2o$29b3o33b2o$59bo$59bobo$37bo21b2o14bo$38bo36bobo$36b3o17bo18b2o$54b2o$55b2o10$58b3o$58bo$59bo9$61b2o$60b2o$62bo3$23b2o60bo$24b2o58b2o$23bo60bobo2$10bo50b2o$10b2o49bobo15b2o$9bobo49bo16b2o$36bo43bo$36b2o$18b3o14bobo51b3o$20bo68bo$19bo70bo2$8b3o$3o7bo86b3o$2bo6bo87bo$bo96bo$77b2o$77bobo$14b2o61bo$15b2o$14bo7$17bo$17b2o$16bobo!

[wildmyron]

Sadly, for the 9-bit snake, the Mateon1_Glider8_4_5_Test hauls just show random rectangular soups (none of which actually result in the object in question), and the one 5G_stdin haul shows a 0x0 empty RLE.

That's because Catagolue itself doesn't support those Test symmetries, so you need to generate the soup manually from its seed (the k_XXXNNN part in the soup's URL). The script above is one way to do so, and lifelib itself is also able to generate them.

Here are two of the glider soups which generate the 9-bit snake:

Code: Select all

x = 136, y = 59, rule = B2n3/S23-q
42bobo$42b2o5bobo$25bo17bo5b2o$26bo23bo11bo$24b3o34bo25bo$61b3o21bobo$
86b2o36bo$122b2o$20bobo100b2o$21b2o$21bo113bo$42bo90b2o$41bo92b2o$20bo
20b3o$21b2o$20b2o$124bo$122b2o$109bo13b2o$109bobo$109b2o$115bo$92bo22b
obo$90bobo4bo17b2o$91b2o5b2o$97b2o2$23b2o$22bobo27b3o$24bo18bobo6bo$
43b2o8bo$44bo$9b3o35b2o$11bo35bobo$10bo36bo49b3o$99bo$18b2o38b2o38bo$
19b2o36b2o$18bo40bo2$8b2o91b3o11bo$2o7b2o55b2o33bo12b2o$b2o5bo56b2o35b
o11bobo$o66bo23b2o$92b2o2b3o$91bo6bo3b2o$14b2o81bo3b2o6b2o$13bobo67b3o
17bo5bobo$15bo69bo23bo$84bo7$16b3o$18bo$17bo!

The other one is actually invalid (because the glider soup generator is designed for CGoL and doesn't take B2n into account when placing gliders) but might still be useful.

Code: Select all

x = 56, y = 53, rule = B2n3/S23-q
46bo$44b2o8bo$45b2o6bo$53b3o3$35bo$18bo15bo$19bo14b3o$14bo2b3o$12bobo$
13b2o$19bo$20b2o24bo$19b2o23b2o$45b2o18$10b3o$12bo3bo$4b3o4bo4b2o16b2o
$6bo8bobo16bobo$5bo28bo8$45b2o$44b2o$2o44bo$b2o$o$5b3o$7bo$6bo!

Edit Whoops, didn't notice there was a second page so this is mostly redundant, but I'll leave it for the extra soups.

[yujh]

Going to the specific census itself isn't really necessary, as the census sub-pages don't reference the hauls directly; they just go to the individual object sub-pages, and those show all hauls from all symmetries anyway. Picking an object directly from C1 will also get you there.

Sadly, for the 9-bit snake, the Mateon1_Glider8_4_5_Test hauls just show random rectangular soups (none of which actually result in the object in question), and the one 5G_stdin haul shows a 0x0 empty RLE.

The one from 5G_stdin shows an empty RLE because I messed up the 5G_stdin symmetry. To get the soups for Mateon1_Glider8_4_5_Test, you'll have to run the script above but replace (6, 5, 6) with (8, 4, 5). Remember to replace the seed with the actual seed too.

Here's the soup

Code: Select all

x = 100, y = 100, rule = B2n3/S23-q
15bo$16b2o$15b2o3$15bobo$16b2o$16bo3$74bo$74bobo4bo$74b2o5bobo$24bobo54b2o$25b2o66bobo$25bo67b2o$94bo2$22bo$20bobo$21b2o2$73bobo$21bo51b2o$22bo51bo$20b3o7$46bo$44bobo$30bo14b2o19bo$31bo32b2o$29b3o33b2o$59bo$59bobo$37bo21b2o14bo$38bo36bobo$36b3o17bo18b2o$54b2o$55b2o10$58b3o$58bo$59bo9$61b2o$60b2o$62bo3$23b2o60bo$24b2o58b2o$23bo60bobo2$10bo50b2o$10b2o49bobo15b2o$9bobo49bo16b2o$36bo43bo$36b2o$18b3o14bobo51b3o$20bo68bo$19bo70bo2$8b3o$3o7bo86b3o$2bo6bo87bo$bo96bo$77b2o$77bobo$14b2o61bo$15b2o$14bo7$17bo$17b2o$16bobo!

Bug???

Code: Select all

x = 100, y = 100, rule = B2n3/S23-q
15bo$16b2o$15b2o3$15bobo$16b2o$16bo!

[mniemiec]

10-bit snake from 10 gliders (wing from 5 gliders; probably reducable by 2):

Code: Select all

x = 35, y = 17, rule = B2n3/S23-q
bo$bbo$3o$11bo$12bo$10b3o$15bo8boo$14bo9bobo$oo6bo5b3o10bo$boo5bo19bo$
o7bo20boboboo$12boo16booboo$11bobo$13bo$14bo$12bobo$12bobo!

The 9-bit snake awaits a better wing synthesis.

There are 44 11-bit still-lifes. (Since feathers no longer work, Life's snake-with-feather and carrier-with-feather can't happen. Ironically, feathers are ridiculously easy to synthesize (i.e. add a 1-bit spark diagonally to a siamese carrier), but it's pointless, since they aren't stable.) Of these, I know syntheses for 27, plus 1 partial based on the 9-bit snake, with 16 others still unknown.

Code: Select all

x = 310, y = 164, rule = B2n3/S23-q
3bo$4bo40boo7bo10boo17boo18boo17boo18boo20boo18boo17boo18boo20bo19bo
18boo18boo$bb3o39bobbo4boo10bobbo17bo19bo18bobboo15bobboo15bobbo16bobb
o17bo19bobbo16bobo17bobo18bo19bo$44bobo6boo9bobobo15bo19bo19bobobo15bo
bobbo14bobobo15bobobo16bobo17bobobo15bobo4bo12bobo17bo19bo$43booboo15b
ooboo15bo19bo21bo19bobboo15bobo17bobbo17bobo17bobbo14booboobbo12boobob
o15boobbo15bobo$bb3o21boo23bo31bobo17bobo60bo19boo19bobob3o13boo22b3o
14boo18bo17bobo$4bobboo17bobo22boo31bobo17bobo21boobboo74bobbo76b3o16b
obo$3bo4bo19bo21bobo32bo19boo20bobobbobo77bo95bo$7bo19bo101bobbo34boo
bboo78b3o$6bo19bo139bobobbobo77bo$6bobo17bobo57boobboo76bobbo80bo$7boo
18boo56bobobbobo$87bobbo7$161bo$boo18boo19bo39bo79bo$bbo19bo20bo39bo
76b3o$bboboo16boboo15b3o37b3o$3bobo17boobbo$9bo16boo132b3o21boo18boo
18boo18boo18boo23bo$7boo32b3o21boo14b3o21boo18boo6bo11boo15bobboo17bob
o17bobo17bobo18bo19bo21bobo$8boo33bobboo17bobo15bobboo17bobo18bobbobbo
13bo14bo4bo19bo19bo19bo18bobo17bobo20boo$4boo36bo4bo19bo14bo4bobboo15b
obboo14bobobob3o11boboo16boboo16boboo16boboo16bobo17bobo17bobo24bo$5b
oo39bo19bo20bobobo15bobobo15bobo17bobbo16bobo17bobo17bobo17bobo17bobo
17bobo23bobo$4bo41bobo17bobo19bo19bo19bo19bobo17bo19bo39boo18bo19boo
23boo9boo$47bobo17bobo79bo61boo76boo13bobo$48bo19bo142bobo72bobbobo13b
obo$211bo37boobboo29bobobbo16bobo$248bobobbobo29boo20bobo$250bobbo54bo
6$bbobbo37bo40boo18boo18boo42bobo$obobbobo33bobo41bo19bo19bo42boo65bo
3bo$boobboo35boo40bo19bo19bo44bo65bo3bo$83bo19bo19bo67bobo27bobo11bo3b
o11bobo$42bo21boo16bo19bo19bo24bobo18boo21boobo9bo16boobo26boobo$7bo
18boo14boo20bobo15boobbo15bobo17bobo23boo17bobbo23bo9bo19bo29bo$6bobo
17bobo12bobo4bo18bo17bo17bobo17bobo22bo19bobo23boo8bo19boboo3boo21bob
oo$7boo18boo19bo19bo16b3o16bobo17bo16boo18boo6bo11boo42bobo3boo22bobo$
9boo18boo17bo4bobo13bo35bo36bo7boo10bobbo16bobboo51boo$9bobo17bobo21b
oo15bobo69bobo5bobo9bobobo15bobobo51boobboo$10bo19bo23bo16boo34b3o33bo
bo4bo12bobo17bobo17boo37bobo$107bo36bo19bo19bo19boo36bo$53boo53bo94bo$
53bobo151bobo$53bo153boo$208bo14$141bo19bo19bo$46bo3bo89bobo17bobo17bo
bo$3bo29bo12bo3bo12bo18boo18boo18boo17bobo17bobo17bobo$bbobo27bobo11bo
3bo11bobo18bo19bo19bo19bo19bo19bo$3bobo9bo17bobo27bobo17boboo16boboo
16boboo16boobbo15bobo17bobo$5bo9bo19bo29bo18bobo17bobbo16bobbo18bo17bo
bo17bobo$5boo8bo19boboo3boo21boboo37bobo17bobo17b3o16bobo17bo$36bobo3b
oo22bobo18boo18bobo17bo38bo$49boo35bobo19bo$49boobboo33bo79b3o$14boo
37bobo54b3o55bo$15boo36bo56bo58bo$14bo96bo$18bobo$18boo$19bo6$38bobo
77bobo$38boo78boo$39bo79bo3$28bobo77bobo$29boo78boo$29bo79bo3$157bo$
157bobo$157boo$31bo79bo$29bobo77bobo$30boo78boo58booboo6boo$147boo22bo
bo7boo$146boo23bobbo$142bo5bo23bobo$143boo28bo$142boo$88bobbo$86bobobb
obo$87boobboo$39bo79bo$bbobo13bobo5bo10boo28bo38bo10boo$3boo13boo5bobo
6bo3boo5bobbo16boo18boo18bobo6bo3boo15bobbo$3bo15bo5boo8boo8b4o17boo
17boo18boo8boo18b4o$34boo78boo$25boo18boo19boo17boo18boo28boo$25bobo
17bobo17boo17bobo17bobo27bobo$13bo12bo19bo20bo17bo19bo29bo22boo$9boboo
49boo94bobo$7bobobboo49boo93bo$8boo52bo12$bboo20boo16boo19boo17boo18b
oo$bboboboobo13bobo17bo20bo18bo18boboboo13boo18boo42boo18boo$5booboo
12bobbobo14bo19bo20boboobo16boobbo12bo19bobbo40bo19bo$22boobboo14boo
18boo20booboo19boo12bobo17bobobo38bo19bo$43bo19bo59bobo17bobbo37bo19bo
$43bobo17bobo59bo20boo35bo19bo$44boo18boo58bo57bo4bo14bo$124boo56boobb
o15bobo$186b3o14boo3$186b3o$186bo$187bo7$5boo14boobo23boo11boo22boo19b
oo13boo18boo$4bobo14boboo17boo3bobo11bo22bobo20bo13bobbo16bobo$3bo21b
oo16bobbo15b3o18bo17boo3bo16boo19bo$bbo22bobo15bobo18bo17bo19bobbo19b
oo18bo$bbobo21bo17bo19bobo14bo20bobo20bobo18bo$3bobo59boo14bobo19bo22b
o20bo$4bo77boo64bo$147boo!

I also have syntheses for 28 12-bit ones and 29 13-bit ones and a bunch of other larger ones, most of which are trivially derived from smaller ones, but I have no plans to systematically explore these, as there are just too many of them.

The list of still-lifes in this rule is a strict subset of those in Life, as the addition of one birth condition and removal of one survival condition makes some existing ones fail. (Adding survival conditions or removing birth conditions might add new ones, although not necessarily so; e.g. adding B8 won't add any new still-lifes unless you also have at least B5).

There are 112 12-bit ones: the 121 Life ones minus 9 (2*eater with feather, python with feather, teardrop with feather, carrier bridge carrier, carrier bridge snake, snake bridge snake, carrier bridge table, and cis integral).

EDIT: Feathers can exist in some circumstances, e.g.

Code: Select all

x = 32, y = 12, rule = B2n3/S23-q
11bobbo$9bobobbobo$10boobboo$$5boo18boobbo$5bobboo15bobbobo$7boobbo14b
obobbo$10boo15bobboo$$boobboo$obobbobo$bbobbo!

[Hunting]

There are 44 11-bit still-lifes. (Since feathers no longer work, Life's snake-with-feather and carrier-with-feather can't happen. Ironically, feathers are ridiculously easy to synthesize (i.e. add a 1-bit spark diagonally to a siamese carrier), but it's pointless, since they aren't stable.) Of these, I know syntheses for 27, plus 1 partial based on the 9-bit snake, with 16 others still unknown.

Code: Select all

x = 310, y = 164, rule = B2n3/S23-q
3bo$4bo40boo7bo10boo17boo18boo17boo18boo20boo18boo17boo18boo20bo19bo
18boo18boo$bb3o39bobbo4boo10bobbo17bo19bo18bobboo15bobboo15bobbo16bobb
o17bo19bobbo16bobo17bobo18bo19bo$44bobo6boo9bobobo15bo19bo19bobobo15bo
bobbo14bobobo15bobobo16bobo17bobobo15bobo4bo12bobo17bo19bo$43booboo15b
ooboo15bo19bo21bo19bobboo15bobo17bobbo17bobo17bobbo14booboobbo12boobob
o15boobbo15bobo$bb3o21boo23bo31bobo17bobo60bo19boo19bobob3o13boo22b3o
14boo18bo17bobo$4bobboo17bobo22boo31bobo17bobo21boobboo74bobbo76b3o16b
obo$3bo4bo19bo21bobo32bo19boo20bobobbobo77bo95bo$7bo19bo101bobbo34boo
bboo78b3o$6bo19bo139bobobbobo77bo$6bobo17bobo57boobboo76bobbo80bo$7boo
18boo56bobobbobo$87bobbo7$161bo$boo18boo19bo39bo79bo$bbo19bo20bo39bo
76b3o$bboboo16boboo15b3o37b3o$3bobo17boobbo$9bo16boo132b3o21boo18boo
18boo18boo18boo23bo$7boo32b3o21boo14b3o21boo18boo6bo11boo15bobboo17bob
o17bobo17bobo18bo19bo21bobo$8boo33bobboo17bobo15bobboo17bobo18bobbobbo
13bo14bo4bo19bo19bo19bo18bobo17bobo20boo$4boo36bo4bo19bo14bo4bobboo15b
obboo14bobobob3o11boboo16boboo16boboo16boboo16bobo17bobo17bobo24bo$5b
oo39bo19bo20bobobo15bobobo15bobo17bobbo16bobo17bobo17bobo17bobo17bobo
17bobo23bobo$4bo41bobo17bobo19bo19bo19bo19bobo17bo19bo39boo18bo19boo
23boo9boo$47bobo17bobo79bo61boo76boo13bobo$48bo19bo142bobo72bobbobo13b
obo$211bo37boobboo29bobobbo16bobo$248bobobbobo29boo20bobo$250bobbo54bo
6$bbobbo37bo40boo18boo18boo42bobo$obobbobo33bobo41bo19bo19bo42boo65bo
3bo$boobboo35boo40bo19bo19bo44bo65bo3bo$83bo19bo19bo67bobo27bobo11bo3b
o11bobo$42bo21boo16bo19bo19bo24bobo18boo21boobo9bo16boobo26boobo$7bo
18boo14boo20bobo15boobbo15bobo17bobo23boo17bobbo23bo9bo19bo29bo$6bobo
17bobo12bobo4bo18bo17bo17bobo17bobo22bo19bobo23boo8bo19boboo3boo21bob
oo$7boo18boo19bo19bo16b3o16bobo17bo16boo18boo6bo11boo42bobo3boo22bobo$
9boo18boo17bo4bobo13bo35bo36bo7boo10bobbo16bobboo51boo$9bobo17bobo21b
oo15bobo69bobo5bobo9bobobo15bobobo51boobboo$10bo19bo23bo16boo34b3o33bo
bo4bo12bobo17bobo17boo37bobo$107bo36bo19bo19bo19boo36bo$53boo53bo94bo$
53bobo151bobo$53bo153boo$208bo14$141bo19bo19bo$46bo3bo89bobo17bobo17bo
bo$3bo29bo12bo3bo12bo18boo18boo18boo17bobo17bobo17bobo$bbobo27bobo11bo
3bo11bobo18bo19bo19bo19bo19bo19bo$3bobo9bo17bobo27bobo17boboo16boboo
16boboo16boobbo15bobo17bobo$5bo9bo19bo29bo18bobo17bobbo16bobbo18bo17bo
bo17bobo$5boo8bo19boboo3boo21boboo37bobo17bobo17b3o16bobo17bo$36bobo3b
oo22bobo18boo18bobo17bo38bo$49boo35bobo19bo$49boobboo33bo79b3o$14boo
37bobo54b3o55bo$15boo36bo56bo58bo$14bo96bo$18bobo$18boo$19bo6$38bobo
77bobo$38boo78boo$39bo79bo3$28bobo77bobo$29boo78boo$29bo79bo3$157bo$
157bobo$157boo$31bo79bo$29bobo77bobo$30boo78boo58booboo6boo$147boo22bo
bo7boo$146boo23bobbo$142bo5bo23bobo$143boo28bo$142boo$88bobbo$86bobobb
obo$87boobboo$39bo79bo$bbobo13bobo5bo10boo28bo38bo10boo$3boo13boo5bobo
6bo3boo5bobbo16boo18boo18bobo6bo3boo15bobbo$3bo15bo5boo8boo8b4o17boo
17boo18boo8boo18b4o$34boo78boo$25boo18boo19boo17boo18boo28boo$25bobo
17bobo17boo17bobo17bobo27bobo$13bo12bo19bo20bo17bo19bo29bo22boo$9boboo
49boo94bobo$7bobobboo49boo93bo$8boo52bo12$bboo20boo16boo19boo17boo18b
oo$bboboboobo13bobo17bo20bo18bo18boboboo13boo18boo42boo18boo$5booboo
12bobbobo14bo19bo20boboobo16boobbo12bo19bobbo40bo19bo$22boobboo14boo
18boo20booboo19boo12bobo17bobobo38bo19bo$43bo19bo59bobo17bobbo37bo19bo
$43bobo17bobo59bo20boo35bo19bo$44boo18boo58bo57bo4bo14bo$124boo56boobb
o15bobo$186b3o14boo3$186b3o$186bo$187bo7$5boo14boobo23boo11boo22boo19b
oo13boo18boo$4bobo14boboo17boo3bobo11bo22bobo20bo13bobbo16bobo$3bo21b
oo16bobbo15b3o18bo17boo3bo16boo19bo$bbo22bobo15bobo18bo17bo19bobbo19b
oo18bo$bbobo21bo17bo19bobo14bo20bobo20bobo18bo$3bobo59boo14bobo19bo22b
o20bo$4bo77boo64bo$147boo!

I also have syntheses for 28 12-bit ones and 29 13-bit ones and a bunch of other larger ones, most of which are trivially derived from smaller ones, but I have no plans to systematically explore these, as there are just too many of them.

The list of still-lifes in this rule is a strict subset of those in Life, as the addition of one birth condition and removal of one survival condition makes some existing ones fail. (Adding survival conditions or removing birth conditions might add new ones, although not necessarily so; e.g. adding B8 won't add any new still-lifes unless you also have at least B5).

There are 112 12-bit ones: the 121 Life ones minus 9 (2*eater with feather, python with feather, teardrop with feather, carrier bridge carrier, carrier bridge snake, snake bridge snake, carrier bridge table, and cis integral).

EDIT: Feathers can exist in some circumstances, e.g.

Code: Select all

x = 32, y = 12, rule = B2n3/S23-q
11bobbo$9bobobbobo$10boobboo$$5boo18boobbo$5bobboo15bobbobo$7boobbo14b
obobbo$10boo15bobboo$$boobboo$obobbobo$bbobbo!

Yay! So we are finally going to have a nice collection of converters right (after all those efforts by Moosey and me and (barely) Goldtiger997)? Guess it's time to give the convertion graph an update!

Can you summarize all the converters into text form, BTW?

[mniemiec]

A few new syntheses: down loaf w/tail from 6 (down from 9); two pairs of block-on-boat from 4; down boat on bipole from 6 (down from 9)

Code: Select all

x = 106, y = 46, rule = B2n3/S23-q
97bobo$97boo$98bo5$80bo$81bo$79b3o9$81bo$79bobo$80boo$$9bo68bo4b3o$8bo
69boo5bo$8b3o66bobo4bo$oo18boo17bobo3bobo13bo3bo34boo$bo19bo18boo3boo
13bobobobo33bobo$bobo4b3o10boboo15bo5bo14booboo$bbobo3bo13bobbo76bobo$
3bobo3bo13bobo15booboo15booboo37boo$4bo19bo15bobobobo14booboo$42bobo
58boo$103bobo$104bo10$96boo$95boo$97bo!

Various conversion tools:

Code: Select all

One-glider destructors: blinker; block; tub; boat; barge; beehive; ship; long boat; loaf; eater; pond; star;
block: add block-bit [2]; block to boat [2]; block to beehive [2];
tub: tub to boat (boat to ship) [2]; tub to barge (lengthen tub/boat) [3]; tub to long boat (boat to long ship) [3];
boat: add boat-bit [1]; boat to block [2]; boat to beehive [2]; boat to table [5];
barge: barge to tub (shorten barge/boat) [1]; barge to loaf [2]; barge to flipped loaf [1];
beehive: beehive to block [2]; beehive to pond [2];
snake: snake to block [1]; snake to loaf [2]; snake to shillelagh (eater to integral, hook to claw) [2]; snake to barge w/long tail (eater to up barge w/tail) [1]; snake to long boat w/long tail (eater to up long boat w/tail) [2];
carrier: carrier to block [1]; carrier to boat [1]; carrier to feather [2];
long boat: long boat to boat (shorten boat/shop) [1]; long boat to pond [1]; long boat to long hook [1];
loaf: loaf to block [1], loaf to boat [1]; loat to long boat [1];
eater: eater to integral w/hook [5];
pond: pond to cis carrier [2];
hook w/tail: hook w/tail to eater [1]; hook to tub [2];
hook to cis boat [2]; hook to trans boat [1];
hook to beehive [2]; hook to trans mango [2];
hook w/tail to eater siamese carrier [2]; 
very long boat: very long boat to very long hook [2];
Edge-shoot: block [2]; beehive [2]; ship [3]; cis carrier [4]; loaf [2]; eater chin [3]; pond[2]; mango[3]; trans very long snake [4]; cis very long snake [4]; cis canoe [3];

Code: Select all

x = 399, y = 208, rule = B2n3/S23-q
98bo$99bo$25b3o69b3o$25bo$21b3obbo14boobboo15bo18boo18boo18boo19bo19b
oobb3o13boo18boo16boobo13boobboo$41booboo15bobo17bobo17bobo17bobob3o
13bobo17bobbobo14bobbo17bobo15boboo14boobobbo$46bo15bo19bo19bo19bobbo
16bobo17boo3bo14boo19boo32bo5boo$65boo59bo16bo55boo18boo$65bobo10b3o
102bo14bobo17bobo$65bo14bo59boo40boo16bo19bo$79bo59bobo40bobo$141bo10$
121bobo$121boo$122bo$21boo18boo18boo18boo58boo18boo$17boobbobo17bobo
16bobbo16bobbo16boo18boo18bobbobboo12bobbo17b3o5bo$18boobbobo17bobo15b
obo17bobo18bo19bo18bobboboo13bobbo16bo3bo3boo$17bo5bo19bo17bo19bo19bob
o17bobo17boo4bo13boo17bo3bo3bobo$102boo18boo41b3o12bo3bo$42boo13b3o23b
o14boo65bo15b3o$42bobo14bo22boo13bobo66bo$42bo15bo23bobo14bo8$327bobbo
$26bo298bobobbobo$25bo300boobboo$25b3o$221boo18boo18boo18boo18boo18boo
18boobbo$boo13boboo16bobooboo18boo18boo18boo18boo98bobbo16bobbo16boo
18bobbo16bobo17bobboo15bobbobo$boo13boobobboo12booboboo18boo18bobo17b
oo17bobbo99boo18boo38boobboo13bo20boobbo14bobobbo$21boo59bo38boo124boo
37boo38boo15bobboo$23bo222boo40bo$63boobboo30boobboo143bo68boobboo$62b
obobbobo28bobobbobo210bobobbobo$64bobbo32bobbo214bobbo9$238bo$239bo$
237b3o$317boo18boo$221boo18boo38boo18boo15bobboo15bobboo$bbo19bo19bo
19bo19bo19bo19bo19bo19bo58bobo17bobo18boo17bobo16bobbo14bobobo15bobobo
$bobo17bobo17bobo17bobo17bobo17bobo17bobo17bobo17bobo58bobo17bobo17bob
o17bobo15bobbo15bobo17bo$bbo19bo19boo18bo19bobo17bobo17bobo17bobo17bob
o58bo19bo19bo19bo17boo17bo$83bo19bo19bo19bo19boo$68bo18bo19bo39bo135b
oo37b3o$23boobboo37boo18bobo17bobo37bobobboo130bobo36bo$22bobobbobo37b
oo16bobbo16bobbo36bobboboo131bo39bo$24bobbo34b3o21boo18boo3boo33boo4bo
$64bo45boo$63bo48bo7$284bo$141boo18boo121bobo$141boo18boo121boo$150boo
$boo13boboo16bobooboo18boo18boo18boo18boo18boo8boo8b4o56boo18boo18boo
18boo38boo18boo$bobo12boobobboo12boobobobo17bobo17boo18bobo16bobbo17bo
bo6bo3boo5bobbo55bobbo16bobbo17boo17bobbo17boo17bobbo16bobo$bbo18boo
19bo19bo39bo18boo19bo10boo65bobo17bobo37bobo17bobo17bobo16bobo$23bo
131bo65bo19bo39bo19bo19bo18bo$65b3o$65bo30boobboo141b3o75boo$66bo28bob
obbobo140bo76bobo$97bobbo143bo77bo$64boo$63bobo$65bo$258bo$146boo110b
oo$145bobo109bobo$147bo115bo$261boo21bo$262boo18bobo$283boobboo$287boo
$294boo3bobo17bobo$bbo19bo19bo19bo19bo19bo19bo22bo75boo18boo19bo8boo
21boo3boobo16boobo$bobo17bobo17bobo17bobo17bobo17bobo17bobo21boo75bo8b
o10bo19bo9bo29bo19bo$bbobo17bobo17bo19bobo16bobbo17bobo15bobbo20bobo
75bobo6boo9bobo17bo9bobo27bobo17bobo$3bo19bo39bo18boo19bo17boo100boo5b
obo10boo28boo12bo3bo11boo18boo$26boo207boo50bo3bo$26bobo74boo50bo78boo
51bo3bo$26bo30boobboo40bobo48boo80bo$56bobobbobo39bo50bobo$58bobbo12$
bboo18boo18boo18boo18boo137boo18boo18boo$bobbo16bobbo17boo17bobbo16bo
bbo135bobbo16bobbo17bobbo$bboo18boo38boo17bobbo135bobbo16bobbo19boo$
82boo137boo18boo$19boo4boo$18bobo4bobo32boobboo174bo$20bo4bo33bobobbob
o173boobboo$61bobbo174bobobbobo$244bo3$189bo$188bo$188b3o$$105bobbo$
103bobobbobo35bo39bo$104boobboo34bobo19bo17bobo19boo$145boo18bobo17boo
18bobo$28bo53bo41boo38bobo37bobo$boobo16booboboo13boo18boobo16bobo17b
oobo16boobbo15boobo16boobbo15boobo16boobbo$boboo16boboobboo12boo18bob
oo16bobbo16boboo16boboo16boboo16boboo16boboo16boboo15boo16boo3boo13boo
3boo$82boo136bobo16bobbobo14bobbobo$63bo157bobo15bobobo15bobo$63boo
157bobo15bobo17bo$62bobo158bo17bo$245boo$244boo$241boo3bo$240bobo$242b
o10$boo18boo18boo18boo18boo18boo18boo18boo18boo18boo18boo18boo18boo18b
oo18boo$bbo19bo19bo19bo19bo19bo19bo19bo19bo19bo19bo19bo19bo19bo19bo$bb
oboo16boboo16bobo17boboo16bobo17boboo16boboo16boboo16bobo17boboo16bob
oo16boboo16boboo16boboo16boboo$3bobo17bobo17boo18bobo17bobo17bobo17bob
o17bobo17bobo17bobo17bobbo16bobo17bobbo16bobo17boobbo$84bo39bo39boo38b
oo38bobbo21bo16boo$25boo41bobo76boo80boo14boo20boo$25bobo40boo37bo39bo
bo36bo38booboo38boo$25bo38boo3bo35boo40bo37boo37bobo3bo33boo$65boo35bo
3boo77bobo38bo38boo$64bo37boo160bo$101bobo78boo$181bobo$183bo5$166bo
18bo$167boo15bo$166boo16b3o102bo14bo22bobo13bo$287bobo12boo24boo13bobo
$129bobo9bo146boo13boo23bo14boo$130boo9bobo108bo8bo$bobo5bo120bo10boo
69bo6bo30bobo6boo112bo6bo$bboo5bobo41bo4bo33bobo3bo114boo3bo32boo7boo
109bobo4boo$bbo6boo43boobo35boo3bobo111boo4b3o151boo5boo$53boobb3o33bo
4boo$34boo38boo38boo38boo38boo38boo38boo38boo38boo38boo$34boo38boo38b
oo38boo38boo38boo21bo16boo38boo38boo38boo$boo254bobo$obo3bo27boo14bo4b
o18boo18boo18boo38boo22bo15boo38boo21boo15boo38boo38boo19bo18boo$bbob
oo27bobbo14boobbo17bobo17bobbo15bobbo37bobbo19boo15bobo37bobbo36bobbo
38bo16bo21bobo18bobo16bobo$5boo27boo14boo3bo17boo18bobbo15boo18bobo18b
obo21boo14bo23bo15bobbo19bo17bobbo17bobo5bobo8bo18bo23bobo15boo20bo$
94boo37boo19bo37boo18boobboo16boo20boo17boo18boo6boo8bo17b3obboo20boo
38bo$133bo79boobobo36bobo38bo7bo7bo22boo41bo18boo$96bo115bo99boo15bo7b
o39boo$91boobboo35boo160boo32boo47bobo$90bobobbobo35boo46bo78bo32bobo
32bobo41boo$92bo39bo46boo78boo34bo75bobo$180boo77bobo37bo73bo$176boo
119boo$176bobo119boo36boo$176bo158boo$337bo!

Please let me know if I've missed any.

[Hunting]

(Mention the name "star" multiple times)

Note that the name Star for the p6 oscillator I already started calling "Twilight Sparkle" (TwiLight still shortens to TL anyway) in my hidden documents is not official and is bad especially when the star oscillator in Life works in LeapLife.

Thanks for the organized converter list!

I have to apologize for the imcomplete unsynthesised SL list - that's because I used the C1 xs census as the reference of SLs which happens to be incomplete at that time.

I like how now this thread is in use.

I might as well sneak this ridiculous component from testitem

Code: Select all

x = 266, y = 266, rule = B2n3/S23-q
o$b2o$2o4$12b2o$12b2o10$4b2o$3bobo$5bo!

And this one from me

Code: Select all

x = 11, y = 14, rule = B2n3/S23-q
2obo3bob2o$ob2o3b2obo2$b3o3b3o$bo2bobo2bo$2bobobobo$3bo3bo5$4b3o$4bobo
$4b3o!

[mniemiec]

I found a boat-to-wing converter, which makes cheaper wings (4 gliders, hopefully 3 still possible),
which makes the 10-bit snake simpler and cheaper (9 gliders), and finally finishes the
9-bit snake (12 gliders). Also, half-bakery (7), dead spark coil (8).

Some new converters:
pond to block [1]; mango to block [1]; block to extra long ship [2]; yet another block to curl siamese long bookend [3];
boat to beehive [2]; tub to loaf [2]; boat to beehive [2]; boat to pond [2]; carrier to very long snake [2]; carrier to canoe [2];
edge-shoot trans carrier [5];

Code: Select all

x = 187, y = 118, rule = B2n3/S23-q
82bobbo$25bo54bobobbobo$26boo53boobboo$25boo99bobbo$124bobobbobo$68bo
17bo38boobboo$66boo17bobo$49boo16boo17boo18booboo38boo$9b3o37bobo54boo
bobo18bo17bobbo$9bo15boo25bo12bo5b3o17b3o18bo16bobo17bobo$bb3o5bo13bob
o5b3o18bo12bo46boboboo11bobo4bo12boboo$26bo27boboboo4b3o10boo18boo15b
ooboo12bobobbo14bobbo$7boo29boo15booboo17bobo17bobo32bo3b3o13bobo$8boo
28bobo37bo19bo54bo$7bo31bo$136b3o$98boobboo32bo$39boobboo52bobobbobo
32bo$38bobobbobo53bobbo$40bobbo5$38bo$39bo$37b3o$33boo$bo18boo12boo$bb
o3bo14boobboo6bo$3oboo14bo3bobbo$5boo17bobbo17bo$25boo17bobo15booboo$
45bo16bo3bo$63b3o$$4bo19bo19bo18b3o$3bobo17bobo17bobo16bo3bo50bo$bbobb
o16bobbo16bobbo16booboo48bobo$3boo18boo18boo71boo5$52boo77bo$52bobo75b
o$52bo77b3o$126boo22boo$127boo20bobbo$126bo22boboo$148boobo$151bo$bboo
18boo18boo18boo18boo18boo28boo17bobo$bobbo17boo17bobbo17boo18boo18bobo
27boo18boo$bobbo37bobbo57bobo$bboo39boo59bobo$89bo15bobo$5b3o38boo39b
oo17boo$5bo40bobo39boo$6bo39bo36b3o$85bo$84bo11$3bo4bo14boo17boo18boo
18boo18boo18boo5bo12boo18boo18boo$bbobobbo14bobbo12bo3bobo16bobbo17bob
o16bobbo17bobbobbo13bobo17bobbo16bobo$3bo3b3o13bobo13bo3bo18boo19bo17b
obbo19boobb3o14bobo16boo19bo$24bo12b3o62boo42boo38bo$185boo$7b3o68boo
bboo44b3o33boobboo$7bo29b3o37bobobbobo43bo34bobobbobo$8bo30bo39bobbo
46bo35bobbo$38bo12$obo21bo$boo21bobo$bo22boo10$22bobo6boo$22boo7boo$
23bo$31boo$10bo21bo$11bo18bo$9b3o18boo$14boo$13boo$15bo$$29boo$8boo18b
obo$8boo18boo!

EDIT:
New syntheses:
Four-blinkers P6 in 16, using 5-glider blinker inserter (should be possible with 3, for 10 total);
Cheaper tub-to-barge [2]; more accessible edge-shooting beehive [3] and loaf [3].

Code: Select all

x = 105, y = 53, rule = B2n3/S23-q
55bo$53bobo$54boo$bobo65bo3bo$bboo22bo40bobobbo$bbo24boo39boobb3o$26b
oo30boo$3o30b3o14b3o4bobbobb3o27b3o$bbo23bo25bo4bobbo36bo$bo24boo14bob
o6bo6boo32bo4bo$6bo18bobo14boo26boo6bo13bo4bo$5bo37bo25bobbo4bo14bo$5b
3o26b3o27b3obbobbo4b3o14b3o$42boo26boo$5bo35boo12b3obboo$4boo37bo13bo
bbobo$4bobo49bo3bo$74boo$74bobo$74bo9$38bo$39bo9bobo$37b3o9boo28bo8bo$
50bo29boo5bo$79boo6b3o3$bbo19bo39boo38boo$bobo17bobo38boo38boo$bbo19bo
bo$23bo38boo38boo$61bobbo36bobbo$5boo55boo37bobo$4bobobbo72boo18bo$6bo
bbobo69bobbo$9boo25bo44bobbo$37boo38boo3boo$36boo40boo$40b3o34bo$42bo$
41bo$$50boo$49boo$51bo!

[Hunting]

I found a boat-to-wing converter, which makes cheaper wings (4 gliders, hopefully 3 still possible),
which makes the 10-bit snake simpler and cheaper (9 gliders), and finally finishes the
9-bit snake (12 gliders). Also, half-bakery (7), dead spark coil (8).

Some new converters:
pond to block [1]; mango to block [1]; block to extra long ship [2]; yet another block to curl siamese long bookend [3];
boat to beehive [2]; tub to loaf [2]; boat to beehive [2]; boat to pond [2]; carrier to very long snake [2]; carrier to canoe [2];
edge-shoot trans carrier [5];

Code: Select all

x = 187, y = 118, rule = B2n3/S23-q
82bobbo$25bo54bobobbobo$26boo53boobboo$25boo99bobbo$124bobobbobo$68bo
17bo38boobboo$66boo17bobo$49boo16boo17boo18booboo38boo$9b3o37bobo54boo
bobo18bo17bobbo$9bo15boo25bo12bo5b3o17b3o18bo16bobo17bobo$bb3o5bo13bob
o5b3o18bo12bo46boboboo11bobo4bo12boboo$26bo27boboboo4b3o10boo18boo15b
ooboo12bobobbo14bobbo$7boo29boo15booboo17bobo17bobo32bo3b3o13bobo$8boo
28bobo37bo19bo54bo$7bo31bo$136b3o$98boobboo32bo$39boobboo52bobobbobo
32bo$38bobobbobo53bobbo$40bobbo5$38bo$39bo$37b3o$33boo$bo18boo12boo$bb
o3bo14boobboo6bo$3oboo14bo3bobbo$5boo17bobbo17bo$25boo17bobo15booboo$
45bo16bo3bo$63b3o$$4bo19bo19bo18b3o$3bobo17bobo17bobo16bo3bo50bo$bbobb
o16bobbo16bobbo16booboo48bobo$3boo18boo18boo71boo5$52boo77bo$52bobo75b
o$52bo77b3o$126boo22boo$127boo20bobbo$126bo22boboo$148boobo$151bo$bboo
18boo18boo18boo18boo18boo28boo17bobo$bobbo17boo17bobbo17boo18boo18bobo
27boo18boo$bobbo37bobbo57bobo$bboo39boo59bobo$89bo15bobo$5b3o38boo39b
oo17boo$5bo40bobo39boo$6bo39bo36b3o$85bo$84bo11$3bo4bo14boo17boo18boo
18boo18boo18boo5bo12boo18boo18boo$bbobobbo14bobbo12bo3bobo16bobbo17bob
o16bobbo17bobbobbo13bobo17bobbo16bobo$3bo3b3o13bobo13bo3bo18boo19bo17b
obbo19boobb3o14bobo16boo19bo$24bo12b3o62boo42boo38bo$185boo$7b3o68boo
bboo44b3o33boobboo$7bo29b3o37bobobbobo43bo34bobobbobo$8bo30bo39bobbo
46bo35bobbo$38bo12$obo21bo$boo21bobo$bo22boo10$22bobo6boo$22boo7boo$
23bo$31boo$10bo21bo$11bo18bo$9b3o18boo$14boo$13boo$15bo$$29boo$8boo18b
obo$8boo18boo!

EDIT:
New syntheses:
Four-blinkers P6 in 16, using 5-glider blinker inserter (should be possible with 3, for 10 total);
Cheaper tub-to-barge [2]; more accessible edge-shooting beehive [3] and loaf [3].

Code: Select all

x = 105, y = 53, rule = B2n3/S23-q
55bo$53bobo$54boo$bobo65bo3bo$bboo22bo40bobobbo$bbo24boo39boobb3o$26b
oo30boo$3o30b3o14b3o4bobbobb3o27b3o$bbo23bo25bo4bobbo36bo$bo24boo14bob
o6bo6boo32bo4bo$6bo18bobo14boo26boo6bo13bo4bo$5bo37bo25bobbo4bo14bo$5b
3o26b3o27b3obbobbo4b3o14b3o$42boo26boo$5bo35boo12b3obboo$4boo37bo13bo
bbobo$4bobo49bo3bo$74boo$74bobo$74bo9$38bo$39bo9bobo$37b3o9boo28bo8bo$
50bo29boo5bo$79boo6b3o3$bbo19bo39boo38boo$bobo17bobo38boo38boo$bbo19bo
bo$23bo38boo38boo$61bobbo36bobbo$5boo55boo37bobo$4bobobbo72boo18bo$6bo
bbobo69bobbo$9boo25bo44bobbo$37boo38boo3boo$36boo40boo$40b3o34bo$42bo$
41bo$$50boo$49boo$51bo!

Four-blinkers p6? It's called the "James' p6". Nice though! It's probably the first "proper" synthesis of an oscillator.

I'm willing to put a synthesis database (like the one you have for Life) onto leaplife.conway.life. Is there a template for your website?

Now that we have still life syntheses, let's move onto spaceship syntheses. A high-priority is the semi-natural c/12 which have one soup currently:

Code: Select all

x = 16, y = 32, rule = B2n3/S23-q
obboobobbboobbob$
obboobboboobboob$
ooboobooooobobob$
bbobbbobbobobbob$
bobbbbooboooobbo$
oboboooboooobobo$
obooooboobbboobb$
booooooobooooobo$
boooobbooobbboob$
oboobooobobobobb$
bobbooooobobbboo$
bobobbbbbobbobbb$
bbboboobobobbobo$
boboooooobbobboo$
oooooobboobbbooo$
bbboobbbobbooobb$
bbboobbbobbooobb$
oooooobboobbbooo$
boboooooobbobboo$
bbboboobobobbobo$
bobobbbbbobbobbb$
bobbooooobobbboo$
oboobooobobobobb$
boooobbooobbboob$
booooooobooooobo$
obooooboobbboobb$
oboboooboooobobo$
bobbbbooboooobbo$
bbobbbobbobobbob$
ooboobooooobobob$
obboobboboobboob$
obboobobbboobbob!

Is it possible to synthesis a birthday shuttle using the current toolkit?

Code: Select all

x = 16, y = 16, rule = B2n3/S23-q
bbboobobobobobbo$
obooobbooobobbob$
ooobbbbbbobbbbob$
oooobooboboboboo$
oobbobbobbobbbbb$
oobbboobobobbobb$
ooobobobbooboooo$
oobobboboobobobb$
oobbobbbooobbobo$
obobbbbboobooobb$
obbbbbobboobbooo$
ooboobooobobbbbo$
bboobbbbbbooboob$
bbbbobbooobobboo$
obooboobbboooobb$
obbooobbbboboobb!

[Hunting]

...

Maybe you synthesis experts can find a way to get this spark in:

Code: Select all

x = 11, y = 11, rule = B2n3/S23-q
o2$2bo$5b2ob2o$4bobobo$3bo2bobobo$3b3o3b2o2$3b3o$3bo2bo$5b2o!

Or this:

Code: Select all

x = 14, y = 18, rule = B2n3/S23-q
4bo$5bo$3o2bo$4bo$3bo$b2o4$7b2ob2o$6bobobobo$5bo2bobo2bo$6b2o3b3o2$6b
2o3b3o$5bo2bobo2bo$6bobobobo$7b2ob2o!

[mniemiec]

I'm willing to put a synthesis database (like the one you have for Life) onto leaplife.conway.life. Is there a template for your website?

Now that we have still life syntheses, let's move onto spaceship syntheses. A high-priority is the semi-natural c/12 which have one soup currently: ...

Is it possible to synthesis a birthday shuttle using the current toolkit? ...

No, there isn't a template, but I'm going to add LeapLife to my web site the next time I update it (hopefully some time this year?).

I seem to recall someone once posting a natural synthesis of half of that spaceshpi, but it couldn't be twinned. I don't remember when or by whom. It might be possible to combine that with an artificial triggering of the other half.

For cis and trans versions of the birthday shuttle, see near the end of the 2nd and 3rd rows in this post.

[Hunting]

I'm willing to put a synthesis database (like the one you have for Life) onto leaplife.conway.life. Is there a template for your website?

Now that we have still life syntheses, let's move onto spaceship syntheses. A high-priority is the semi-natural c/12 which have one soup currently:

No, there isn't a template, but I'm going to add LeapLife to my web site the next time I update it (hopefully some time this year?).

I seem to recall someone once posting a natural synthesis of half of that spaceshpi, but it couldn't be twinned. I don't remember when or by whom. It might be possible to combine that with an artificial triggering of the other half.

I seem to recall that "someone" is dvgrn so I searched his posts with the keyword "predecessor". Here you go:

I can synthesis the constellation within 5G...

Also there's a later stage of the active part of the predecessor that has a 3G synthesis:

Code: Select all

x = 71, y = 16, rule = B2n3/S23-qHistory
.A$2.A$3A2.A.A$5.2A$6.A17.D4.2D14.2A18.2A$24.D3.D17.2A18.2A$19.D4.D2.
3D5.4D4.2A.A16.2A.A$2.A6.2A7.3D3.D2.D2.D14.A3.2A14.A3.2A$2.2A5.2A8.D
4.D2.D2.D4.4D10.2A18.2A$.A.A20.D3.2D2$9.2A38.2A18.2A$9.2A38.2A14.A3.
2A$63.2A.A$66.2A$65.2A!

Unfortunately there don't seem to be any other 3G or 4G collisions included in wildmyron's script that create that active object. Maybe there's a glider + constellation collision that creates it? If so, a modification of the OTT-search script could find it fairly quickly, say with a constellation enumeration limited to two objects.

Here's the script I used to look through all the 3G and 4G collisions that produce a blinker, to find the ones that match that active pattern. This is basically a one-off version of chris_c's synthesise_patt script, which still really ought to be re-created for LeapLife:

Code: Select all

import golly as g

for i in range(17,2000):
  g.show(str(i))
  pat = g.getcells([i*1000,0,1000,1000])
  g.addlayer()
  g.putcells(pat)

  t=0
  plist = [int(g.getpop())]
  while t<1000:
    t+=1
    g.run(1)
    pop = int(g.getpop())
    if pop == 3 and plist[0]==3:
      break
    plist = [pop] + plist
  
  if t==1000:
    g.dellayer() 
    continue
  if str(plist[:51]) == "[3, 5, 8, 7, 10, 13, 13, 11, 13, 11, 14, 13, 13, 13, 14, 16, 23, 18, 22, 18, 17, 15, 17, 14, 15, 21, 17, 17, 15, 15, 12, 15, 12, 12, 11, 15, 16, 15, 13, 12, 10, 10, 11, 17, 13, 15, 17, 12, 12, 9, 8]":
    g.reset()
    g.exit()
  g.dellayer()

Here are all the blinker-making produced by wildmyron's script, plus the active reaction we're looking for at the beginning. The 3G recipe is in position #16, so the above script starts the search at position 17 (and doesn't find any other matches).

Notice that a small fraction of these collisions don't actually produce blinkers. Seems like that must mean there's a problem with the synthesise-constellation-4G-LeapLife script somewhere.

Code: Select all

large pattern

I still want to put the LeapLife Pattern Catalog page in leaplife.conway.life because that's a website I have high hopes on but is not actually in use currently. If you completed the HTML and other files and upload it here and add a link from your site to that site! I will be ridiculously thankful wtf is this.

Also...

...

Maybe you synthesis experts can find a way to get this spark in:

Code: Select all

x = 11, y = 11, rule = B2n3/S23-q
o2$2bo$5b2ob2o$4bobobo$3bo2bobobo$3b3o3b2o2$3b3o$3bo2bo$5b2o!

Or this:

Code: Select all

x = 14, y = 18, rule = B2n3/S23-q
4bo$5bo$3o2bo$4bo$3bo$b2o4$7b2ob2o$6bobobobo$5bo2bobo2bo$6b2o3b3o2$6b
2o3b3o$5bo2bobo2bo$6bobobobo$7b2ob2o!

[Hunting]

Is a synthesis possible?

Code: Select all

x = 69, y = 6, rule = B2n3/S23-q
4b2o11b2o31b2o11b2o$4bo2bo3bo3bo2bo31bo2bo3bo3bo2bo$2bobob2o2bobo2b2ob
obo11bo15bobob2o2bobo2b2obobo$bob2obo3bobo3bob2obo8b4o13bob2obo2b2ob2o
2bob2obo$bo4bo4bo4bo4bo10bo14bo4bo4bo4bo4bo$2o4b2o7b2o4b2o23b2o4b2o7b
2o4b2o!

Possible?

Code: Select all

x = 31, y = 7, rule = B2n3/S23-q
bo4bo18bo4bo$obo3bo17bobo3bo$bo4bo9bo8bo4bo$14b4o10bo$16bo10bo2$3o21b
3o!

(It looks really synthetic other final steps are also possible)

[Hunting]

There are 44 11-bit still-lifes... with 16 others still unknown.

Code: Select all

snip

Elevener from 6G_stdin:

Code: Select all

x = 0, y = 0, rule = B2n3/S23-q
3bo1$4b2o1$3b2o16bo1$19bobo1$20b2o1$9bo1$10bo1$8b3o5$31b2o1$31bobo1$31bo7$16b3o1$16bo1$17bo5$22bo1$21b2o1$21bobo!

Well, it's 4G, because two of the gliders do nothing.
Eater with cape:

Code: Select all

x = 0, y = 0, rule = B2n3/S23-q
16bo1$17bo1$15b3o1$32bo1$31bo1$31b3o3$14bobo1$15b2o1$15bo14bo1$29bo1$29b3o10$35b2o1$34b2o1$36bo9$19b2o1$19bobo1$19bo!

Again, one of the gliders did nothing.

Eater head siamese snake 4G:

Code: Select all

x = 0, y = 0, rule = B2n3/S23-q
28bobo1$28b2o1$29bo6$28b3o1$28bo1$29bo5$12b3o1$14bo1$13bo1$7bo1$7b2o1$6bobo4$6b2o1$7b2o1$6bo17b3o1$24bo1$25bo!

Eater tail siamese snake 4G:

Code: Select all

x = 0, y = 0, rule = B2n3/S23-q
12bo1$10bobo1$11b2o13$13bo1$4bo9bo1$4b2o6b3o1$3bobo1$35b3o1$35bo1$36bo4$34b2o1$34bobo1$7b2o25bo1$6bobo1$8bo!

Python siamese snake 10G from Mateon stdin:

Code: Select all

x = 115, y = 108, rule = B2n3/S23-q
8bobo76bo$2bo6b2o74b2o$obo6bo76b2o$b2o24$31bo$32bo$30b3o20$35b2o$34bo
bo$36bo6$31b2o$30bobo$32bo18$15b3o$17bo$16bo7$110b2o$110bobo$110bo6$112b
3o$112bo$113bo9$109b2o$108b2o$110bo!

Carrier siamese eater tail 5G, slightly reduced from 6G_stdin result:

Code: Select all

x = 41, y = 42, rule = B2n3/S23-q
39bo$38bo$38b3o19$19bo16b2o$19b2o15bobo$18bobo15bo3$30b2o$30bobo$30bo
11$2o$b2o$o!

[Hunting]

Bump. Soup-based block-to-octapole component:

Code: Select all

x = 20, y = 29, rule = B2n3/S23-q
2bo$obo$b2o5$18bo$17bobo$17bobo$18bo$4bo$3bobo$4b2o$12bo$4b2o5bobo$3bo
2bo4b2o$4bobo$5bo5$8b2o$8b2o2$6b4o$5bo3bo$5b2o!

AC tie boat from Mateon1 symmetry:

Code: Select all

x = 41, y = 55, rule = B2n3/S23-q
2bo$obo$b2o19$22bo$21bo$21b3o$28b2o$28bobo$28bo$23bo$22b2o$22bobo23$
39b2o$38b2o$40bo!

[Hunting]

Nothing new or exciting, but I compiled a diagram from mniemiec's first collection posted. I have to make some changes such as seperating boat into "boat pointing inside", "boat pointing outside" and "boat pointing sideways" (i. e. boat with tail or something.) and combining snake, hook, table into one class, "tail-like" (there are unique snake, hook, etc. components, so I made an unlabeled edge from snake, hook and the like back to tail-like.)

I made it with Online Graph Editor and here is the input:

Code: Select all

Tail Tail-like
Table Tail-like
Snake Tail-like
Hook Tail-like
Tub Tub-like
"Boat pointing inside" Tub-like
"Long boat pointing inside" Tub-like
"Boat pointing outside" Ship-like
"Long boat pointing outside" Ship-like
Barge Tub-like
Block "Boat pointing inside" 2
Block Beehive 2
Tub-like Ship-like 2
Tub-like Barge 3
Tub-like "Boat pointing outside" 3
"Boat pointing inside" Block 2
"Boat pointing inside" Beehive 2
"Boat pointing inside" Table 5
Barge Tub 1
Barge "Loaf as odd IC" 2
Barge "Loaf with" 2
Barge "Cis-Loaf as odd IC" 1
Barge "Cis-Loaf with" 1
"Cis-Loaf as odd IC" "Loaf as odd IC"
"Cis-Loaf with" "Loaf with"
Beehive Block 2
Beehive Pond 2
Snake Block 1
Snake Loaf 1
Tail-like "Eater head" 2
Tail-like Barge 1
Tail-like "Long boat pointing outside" 1
Hook "Eater head" 2
Hook Tub 2
Hook "Boat pointing sideways" 2
Hook "Boat pointing outside" 1
Hook Beehive 2
Hook Mango 2
Hook "Siamese Carrier" 2
"On carrier" Block 1
"On carrier" "Boat pointing inside" 1
"Siamese Carrier" Feather 2
"Long boat pointing outside" "Boat pointing outside" 1
"Long boat pointing inside" Pond 1
"Long boat pointing sideways" "Long hook" 1
"Loaf as even IC" Block 1
"Loaf as odd IC" Boat 1
"Loaf with" Boat 1
"Loaf as even IC" "Long boat pointing inside" 1
Tail-like Hook 5
Pond "On carrier" 2
"Very long boat pointing sideways" "Very long hook" 2

Known errors with this diagram that I will fix and delete when I have time:

There's a node called "Boat", which should be combined with Bpo.
There's a node called "Loaf", which should be combined with LaeIC.
For some reason, the 4G barge to hook on page 3 of the main thread is not mentioned in mniemiec's first collection and thus the diagram.
Beehive should be seperated into "Beehive with" and "Beehive as even IC" and "Beehive as odd IC" (which does not exist yet).
20 50 40%

[FWKnightship]

I accidentally uploaded some 10G_D2_+1_stdin hauls to 10G_D2_+2_stdin census.
10G xp10_c89aacz319553:

Code: Select all

x = 24, y = 39, rule = B2n3/S23-q
22bo$21bo$21b3o$obo$b2o$bo2$22bo$20b2o$21b2o5$3bobo$4b2o$4bo6$4bo$4b2o
$3bobo5$21b2o$20b2o$22bo2$bo$b2o$obo$21b3o$21bo$22bo!

[mniemiec]

I accidentally uploaded some 10G_D2_+1_stdin hauls to 10G_D2_+2_stdin census.
10G xp10_c89aacz319553: ...

Nice! 1 glider can stop one side; doing this to both sides can make cis and trans versions of a 22-bit still-life. 2 gliders can shift the phase of one side by one step; doing this 1-5 times allows synthesis of the 1-5-step delayed versions from 10-18 gliders respectively. (There may also be ways to adjust the phase multiple steps more cheaply).

Code: Select all

x = 69, y = 20, rule = B2n3/S23-q
5bo19bo19bo19bo$6boo18boo18boo18boo$3bo4bo14bo4bo14bo4bo14bo4bo$3b6o
14b6o14b6o14b6o$$3b6o14b6o14b6o14b6o$3bo4bo14bo4bo14bo4bo14bo4bo$6boo
18bo19boo16boboo$5bo20boo17bo20bo$$bo$boo$obo$$39b3o$41bo$40bo$48bo$
47boo$47bobo!

[FWKnightship]

12G_D2_+2_stdin results,including a 4G edgy HWSS:

Code: Select all

x = 240, y = 222, rule = B2n3/S23-q
bo$2bo$3o23$236bo$236bobo$236b2o2$164bo$162bobo$163b2o2$55bo$53b2o112b
o$54b2o112bo$166b3o54bo$180bobo41b2o11bobo$32bobo145b2o35bo5b2o12b2o$
33b2o84bo61bo33bobo20bo$33bo18bo66bobo45bo48b2o14bobo$52bobo64b2o44bob
o64b2o$52b2o112b2o65bo4$92bobo5bo21bo$93b2o6b2o18bo$93bo6b2o19b3o5$
233bo$232b2o$216b2o14bobo$215bobo20bo$217bo5b2o12b2o$224b2o11bobo$166b
2o55bo$165bobo$167bo$181bo$180b2o$180bobo$166b3o$168bo$167bo$236b2o$
52b2o182bobo$52bobo108b2o71bo$33bo18bo40bo6b2o19b3o38bobo$33b2o58b2o6b
2o18bo42bo$32bobo57bobo5bo21bo3$54b2o$53b2o$55bo63b2o$119bobo$119bo15$
168bo$169bo$167b3o2$186bo$168bo16bo$161bo7b2o14b3o$162b2o4b2o$161b2o
14bo$175b2o$176b2o4$3o$2bo$bo3$113bo$111b2o$112b2o4$62bo40bo$60b2o40bo
$44bo16b2o3bo21bo13b3o$42bobo21bobo20bo$43b2o21b2o19b3o86b2o$47bobo
125b2o$48b2o111b2o14bo$48bo113b2o4b2o$161bo7b2o14b3o$168bo16bo$186bo2$
167b3o$169bo$168bo2$48bo$48b2o$47bobo$43b2o21b2o$42bobo21bobo$44bo16b
2o3bo20b3o$60b2o27bo$62bo25bo13b3o$102bo$103bo4$112b2o$111b2o$113bo27$
105bo$104bo$104b3o$69bo$68bo90bobo$68b3o89b2o$160bo4$181bo$45bobo15bo
115b2o$46b2o13b2o117b2o$46bo15b2o32bobo59bo$96b2o58bobo6bobo$90bo6bo
59b2o7b2o$88bobo75bo$89b2o9$89b2o$88bobo$90bo6bo$96b2o$46bo15b2o32bobo
$46b2o13b2o$45bobo15bo6$68b3o$68bo$69bo$104b3o$104bo$105bo!

[mniemiec]

12G_D2_+2_stdin results,including a 4G edgy HWSS: ...

Nice. The pentadecathlon pair can also be made incremantally from 8. There are likely many others versions that can likely also be made this way. The bi-beehive pair can be mode incrementally from 8 (more expensive), and this method also yields the trans version for the same cost.

Code: Select all

x = 68, y = 83, rule = B2n3/S23-q
5bo10bo$6bo8bo$4b3o8b3o$28bo4bo$26boob4oboo$28bo4bo$$3o16b3o$bbo16bo$b
o18bo$$8bo4bo14bo4bo$6boob4oboo10boob4oboo$8bo4bo14bo4bo17$o4bo14bo4bo
14bo4bo14bo4bo$bobbo16bobbo16bobbo16bobbo$o4bo14bo4bo14bo4bo14bo4bo$bo
bbo16bobbo16bobbo16bobbo$o4bo14bo4bo14bo4bo14bo4bo3$20bo4bo14bo4bo14bo
4bo$21bobbo16bobbo16bobbo$20bo4bo14bo4bo14bo4bo$21bobbo16bobbo16bobbo$
20bo4bo14bo4bo14bo4bo$$bo18bo19bo$bobo4bo10bobo17bobo$boo4boo10boo18b
oo$7bobo$35b3o$37bo$36bo$3b3o$3bo$4bo8$o4bo14bo4bo14bo4bo14bo4bo$bobbo
16bobbo16bobbo16bobbo$o4bo14bo4bo14bo4bo14bo4bo$bobbo16bobbo16bobbo16b
obbo$o4bo14bo4bo14bo4bo14bo4bo3$22bo4bo14bo4bo14bo4bo$23bobbo16bobbo
16bobbo$22bo4bo14bo4bo14bo4bo$23bobbo16bobbo16bobbo$22bo4bo14bo4bo14bo
4bo$$3bo18bo19bo$3bobo4bo10bobo17bobo$3boo4boo10boo18boo$9bobo$37b3o$
39bo$38bo$5b3o$5bo$6bo!

[FWCamelship]

Possible?

Code: Select all

x = 31, y = 7, rule = B2n3/S23-q
bo4bo18bo4bo$obo3bo17bobo3bo$bo4bo9bo8bo4bo$14b4o10bo$16bo10bo2$3o21b
3o!

Yes! (Credit: Martin Grant and me.)

Code: Select all

x = 22, y = 22, rule = B2n3/S23-qHistory
14.A$2.A10.A.A$.A.A2.3D4.A2.A$2.A.A.D.2A4.2A$3.A3.DADA$8.A3B3.A$2.2D5.
4B.2AB$2.D.D5.4BABAB$2.D3A5.8B$3.AD2B5.8B$4.A3B5.8B$5.4B5.8B$6.4B$.2A
4.4B$A2.A2.2A4B$.A.A.2A5B$2.A3.BA4B$7.5B$8.4B$9.3B$10.2B$11.B!

Immortal words:

• Draw EVERY possibility that comes to mind, and make sure to reset to gen 0 first, or at least copy that portion to clipboard before resetting.
• Start backtracking from different generations of the final pattern.
• With very few exceptions, plan on everything that comes from the same direction coming from the same reaction.
• Pursue simpler/smaller predecessors before more-complex/larger predecessors, with the exception of if the front of a predecessor matches some stage of an active object.
• By all means, pursue promising leads, but don't let that blind you to alternative possibilities if a lead doesn't work out. On the other hand, never rule any leads out entirely, as a new idea may come for one lead while you're working on another lead, which might just bust the whole problem wide open.

[FWKnightship]

Code: Select all

x = 41, y = 37, rule = B2n3/S23-q
bo$2bo$3o6$23b4o$21bo6bo$21bo6bo$21bo6bo$24b2o2$36b2o$6bobo24bo6bo$7b
2o24bo6bo$7bo25bo6bo$35b4o$18b2o$17bobo$16b2o$17bobo$18b2o$35b4o$33bo
6bo$33bo6bo$33bo6bo$36b2o2$24b2o$bo19bo6bo$b2o18bo6bo$obo18bo6bo$6b3o
14b4o$8bo$7bo!

EDIT:

Code: Select all

x = 289, y = 198, rule = B2n3/S23-q
251bobo$252b2o$252bo2$261bo14bo6bo$259bobo13bo7bobo$260b2o13b3o5b2o22$
274b2o$273b2o$265bo9bo$265b2o$264bobo18$170bo$47bo123b2o$46bo47bo75b2o
$46b3o46bo$93b3o8$180bo$181b2o$129bobo48b2o$bo127b2o$2bo127bo$3o203bo$
204b2o80bobo$205b2o79b2o$287bo2$30bo96bo$28b2o95b2o148bobo$29b2o95b2o
147b2o$276bo$10bo97bo151bo$11bo97b2o147bobo23bo$9b3o96b2o4bo144b2o22bo
$21bobo91bo148bobo16b3o$21b2o90b3o149b2o$22bo242bo2$182b2o$183b2o$182b
o5$195b2o$195bobo$195bo$113b3o$22bo92bo72b2o$21b2o85b2o4bo72bobo$21bob
o85b2o78bo$9b3o96bo$11bo253bo$10bo115b2o137b2o$125b2o78b2o57bobo16b3o$
29b2o96bo76b2o53b2o22bo$28b2o176bo51bobo23bo$30bo229bo$276bo$180b2o93b
2o$181b2o92bobo$130bo49bo$3o126b2o$2bo126bobo155bo$bo284b2o$286bobo6$
170b2o$171b2o$93b3o74bo$95bo$94bo$46b3o$46bo$47bo7$115bo$116b2o$115b2o
3$130bobo$130b2o$131bo$136bo110bobo$112bobo21bobo109b2o$113b2o21b2o
110bo$113bo$182bo3bo$183bo3b2o57bo$181b3o2b2o59b2o$246b2o6$186bobo$
187b2o$187bo$255bo6bo$205bo50b2o2b2o$204bo50b2o4b2o$29bo174b3o$8bo19bo
226b2o4b2o$9bo18b3o173b3o49b2o2b2o$7b3o103bo90bo50bo6bo$113b2o21b2o67b
o$112bobo21bobo$136bo50bo$131bo55b2o$130b2o54bobo$10bobo117bobo$11b2o
16bo$11bo15b2o$28b2o85b2o129b2o$116b2o129b2o$115bo130bo$181b3o2b2o$
183bo3b2o$182bo3bo61bo$248b2o$247bobo8$28b2o$11bo15b2o$11b2o16bo$10bob
o6$7b3o$9bo18b3o$8bo19bo$29bo!

[FWKnightship]

Sorry for double post,but I found a 10G xq12_g3fry0rf3gz131ogwgo131!

Code: Select all

x = 56, y = 68, rule = B2n3/S23-q
55bo$2bo50b2o$obo51b2o$b2o3$obo$b2o$bo3$14bo$12bobo$13b2o3$19bo$20bo$
18b3o29$16b3o$18bo$4b2o11bo$3bobo$5bo$11b2o$12b2o$11bo10$b2o$obo51b2o$
2bo50b2o$55bo!

EDIT:Repeat time 232:

Code: Select all

x = 172, y = 184, rule = B2n3/S23-q
171bo$2bo166b2o$obo167b2o$b2o3$obo$b2o$bo3$14bo$12bobo$13b2o3$19bo$20b
o$18b3o40$113bo$60bo50b2o$58bobo51b2o$59b2o3$58bobo$59b2o$59bo3$72bo$
70bobo$71b2o3$77bo$78bo$76b3o29$74b3o$76bo$62b2o11bo$61bobo$63bo$69b2o
$70b2o$69bo10$59b2o$58bobo51b2o$60bo50b2o$113bo38$16b3o$18bo$4b2o11bo$
3bobo$5bo$11b2o$12b2o$11bo10$b2o$obo167b2o$2bo166b2o$171bo!

[yujh]

Wow! Congrats! I really hope hunting will see this.

[FWKnightship]

Code: Select all

x = 11, y = 11, rule = B2n3/S23-q
8b2o$7bo2bo$bo5bobo$obo5bo$obo$bo7bo$8b2o$7b2o$8bo$4b2o3bo$4b2o!

Code: Select all

x = 185, y = 166, rule = B2n3/S23-q
70bobo8bo30bobo8bo29bobo8bo$71b2o9bo30b2o9bo29b2o9bo$71bo8b3o30bo8b3o
29bo8b3o7$83bo41bo40bo$81bobo39bobo38bobo$82b2o5bo34b2o5bo33b2o5bo$89b
obo39bobo38bobo$89b2o40b2o39b2o7$79b2o41b2o40b2o$78bobo40bobo39bobo$
80bo5b2o35bo5b2o34bo5b2o$86bobo40bobo39bobo$86bo42bo41bo7$87b3o8bo31b
3o8bo30b3o8bo$87bo9b2o31bo9b2o30bo9b2o$88bo8bobo31bo8bobo30bo8bobo23$
172bo$162bobo7bobo$162b2o8b2o$163bo7$obo$b2o19bo$bo20bobo$22b2o3$4bo
11bo$5b2o8bo$4b2o9b3o11$4b2o9b3o$5b2o8bo$4bo11bo3$22b2o$bo20bobo$b2o
19bo$obo$32b2o$32bobo$32bo3$98bobo$99b2o$99bo14$120bo$118b2o$119b2o3$
121b2o$120b2o$122bo40$163bo$162b2o8b2o$162bobo7bobo$172bo!