p6 pipsquirter (xp6_oe1dicggz6t1mhmgn8a6zw122qq1)
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Pattern RLE
Code: Select all
Glider synthesis
Code: Select all
#C [[ GRID MAXGRIDSIZE 14 THEME Catagolue ]]
#CSYNTH xp6_oe1dicggz6t1mhmgn8a6zw122qq1 costs 139 gliders (true).
#CLL state-numbering golly
x = 1679, y = 141, rule = B3/S23
1349bo$1349bobo$1349b2o12$799bo$797bobo$798b2o3$165bo$165bobo$165b
2o441bo328bobo$609bo328b2o$607b3o328bo$1056bo$802bo251b2o$152bo
457bo189bobo252b2o$152bobo150bo304bobo188b2o4bo42bo103bo92bo$152b
2o149b2o90bo204bo9b2o193b2o42bo102bobo91bo$304b2o87bobo160bo44b2o
203b2o41b3o47bobo51b2o91b3o617bo$301bo92b2o159bo44b2o11bo285b2o
765bobo$144bo12bobo139b2o7bo96bo149b3o55bobo284bo141bobo621b2o9bo$
142bobo7bobo2b2o128bobo10b2o4b2o96bo156bo51b2o341b3o84b2o626bo4bo$
143b2o8b2o3bo129b2o17b2o87bo7b3o154bobo39bo352bo86bo12bo153bo458b
2o5b3o$94bo58bo52bo81bo108bo163b2o41b2o238bo112bo98bobo152b2o457b
2o$92bobo112bo187b3o157b2o46b2o237bobo57bo94bo50bo7b2o37bo114b2o
11bobo$93b2o110b3o300bo47b2o36bobo113bo132b2o57bobo91bobo48bobo46b
o101bo24b2o171bo$144bo18bo46bo298b2o44bo39b2o112bo192b2o92b2o49b2o
45b3o102bo24bo169b2o$99bo45bo15b2o47bobo42bo150bobo99b2o85bo18bo
35bo58b3o180b2o303b3o195b2o$100bo42b3o16b2o46b2o44bo97b2o3b2o45b2o
4bo104bo95bobo35bo11b2o53b2o41b2o42b2o33b3o7b2o39bobo50b2o46b2o8b
2o39b2o60b2o$98b3o101bo51b3o96bo2bo2b2o46bo4bobo37b2o51b2o10bobo
37b2o53bo2bo33b3o9bo2bo51bo2bo39bo2bo40bo2bo35bo7bo2bo37bo4bo7b3o
37bo2bo44bo2bo5bo2bo38bo2bo58bo2b2o41b2o7bo41bo7b2o85b2o89b2o45b2o
54b2o46b2o58b2o51b2o$52bo147bobo3bo147b2o56b2o38b2o51b2o5bobo2b2o
38b2o54b2o46b3o52b3o40b3o41b3o35bo9b3o38b5o7bo40b3o45b3o6b2o3b2o
35b3o5b2o6bo45b3o42bo8bobo39b2o6bo86bobo88bobo44bobo2b2o49bobo2b2o
41bobo2b2o9bobo41bobo2b2o46bobo2b2o$53bo40b3o104b2o3b3o142bo46bo
64bo48b2o88bo302bo101bobo42b2o4b2o34bo15bo42bo6b2o33b3o3bobo8bo86b
o90bo5b3o38bo3bo51bo3bo43bo3bo9b2o44bo3bo48bo3bo$2bo9bobo36b3o6bo
35bo54b2o56bo39bo44bo4b2o48b3o6b2o36b3o7b2o42b4o8bobo38b4o6bo41b4o
41b2o9b4o44b5o42b2o6b5o38b5o39b5o43b5o38b5o48b5o43b5o9bo36b5o10b2o
31bobo11b4obo37b4obo42bo10b4obo81b4ob2o84b4ob2o3bo36b4ob3o48b4ob3o
40b4ob3o4bobo4bo40b4ob3o45b4ob3o$obo9b2o45b2o34bo55bobo52b3o38b3o
5b2o35b3o3bo2bo46bo8b2o36bo9b2o42bo4bo7bobo37bo4bo46bo4bo34bobo4b
2o7bo4bo34b2o7bo4bo40bo2bo5bo4bo37bo4bo38bo4bo42bo4bo37bo4bo47bo4b
o42bo4bo45bo4bo43b2o11bo4bo37bo4bo41bo11bo4bo81bo4bo85bo4bo5bo35bo
4bo50bo4bo42bo4bo6b2o46bo4bo5b2o40bo4bo5b2o$b2o4bo5bo45bobo39b2o
50bo51bo40bo7b2o35bo6bo2bo10bo34bo2b2o7bo34bo2b2o8bo40bo2b2obo8bo
37bo2b2obo45bo2b2obo35b2o12bo2b2obo35b2o4b2o2b2obo40bo2bo3b2o2b2ob
o35b2o2b2obo36b2o2b2obo40b2o2b2obo35b2o2b2obo45b2o2b2obo40b2o2b2ob
o43b2o2b2obo54b2o2b2obob2o32b2o2b2obob2o4b3o41b2o2b2obobo77b2o2b2o
bobo81b2o2b2obo39b2o2b2obo48b2o2b2obo40b2o2b2obo7bo44b2o2b2obo4bo
2bo37b2o2b2obo4bo2bo$7bobo39b2o51b2o4b2obo41bob2obo39b2o4bob2obo
35bob2obo5bo33bob2obo3b2o10b2o33bob2o2bo40bob2o2bo47bob2o2bo46bob
2o2bo45bob2o2bob2o33bo12bob2o2bob2o32bo5bo2b2o2bob2o39b2o3bo2b2o2b
ob2o32bo2b2o2bob2o33bo2b2o2bob2o37bo2b2o2bob2o32bo2b2o2bob2o42bo2b
2o2bob2o37bo2b2o2bob2o40bo2b2o2bob2o51bo2b2o2bobobo31bo2b2o2bobobo
4bo42bo2b2o2bobobo75bo2b2o2bobobo79bo2b2o2bob2o36bo2b2o2bob2o45bo
2b2o2bob2o37bo2b2o2bob2o49bo2b2o2bob2o3b2o37bo2b2o2bob2o3b2o$7b2o
39bo2bo49bo5bo2b2o42bo2b2o40b2o4bo2b2o36bo2b2o40bo2b2o15bobo33bo2b
2o42bo2b2o49bo2b2o12b3o33bo2b2o10b2o35bo2b2o2bobo46bo2b2o2bobo38b
2o2b2o2bobo44b2o2b2o2bobo30bob2o2b2o2bobo31bob2o2b2o2bobo35bob2o2b
2o2bobo30bob2o2b2o2bobo40bob2o2b2o2bobo35bob2o2b2o2bobo38bob2o2b2o
2bobo40b2o7bob2o2b2o2bo32bob2o2b2o2bo7bo40bob2o2b2o2bobo74bob2o2b
2o2bobo78bob2o2b2o2bo36bob2o2b2o2bo45bob2o2b2o2bo37bob2o2b2o2bo49b
ob2o2b2o2bo42bob2o2b2o2bo$49bobo44b2o10bo46bo42bo7bo40bo44bo55bo
46bo53bo15bo36bo13bobo35bo5bobo47bo5bobo40bo5bobo46bo5bobo30bo3bo
5bobo31bo3bo5bobo35bo3bo5bobo30bo3bo5bobo40bo3bo5bobo35bo3bo5bobo
38bo3bo5bobo41b2o6bo3bo5b2o31bo3bo5b2o47bo3bo5b2o75bo3bo5b2o79bo3b
o5bo36bo3bo5bo45bo3bo5bo37bo3bo5bo7b3o39bo3bo5bo42bo3bo5bo$46b3obo
46b2o6b3ob3o40b3ob3o44b3ob3o34b3ob3o38b3ob3o49b3ob3o40b3ob3o47b3ob
3o13bo32b3ob3o6bo3bo34b3ob3o3bo45b3ob3o3bo37b4ob3o3bo43b4ob3o3bo
32b3ob3o3bo33b3ob3o3bo37b3ob3o3bo32b3ob3o3bo42b3ob3o3bo37b3ob3o3bo
40b3ob3o3bo41bo9b3ob3o36b3ob3o52b3ob3o80b3ob3o84b3ob5o38b3ob5o47b
3ob5o39b3ob5o8bo42b3ob5o39bo4b3ob5o$45bo2bo47bo7bo2bo3bo39bo2bo3bo
43bo2bo3bo33bo2bo3bo37bo2bo3bo48bo2bo3bo39bo2bo3bo46bo2bo3bo45bo2b
o3bo5b2o37bo2bo3bo48bo2bobo2bo39bo3bobo2bo46bo2bobo2bo37bobo2bo38b
obo2bo42bobo2bo37bobo2bo47bobo2bo42bobo2bo45bobo2bo56bobo2bo37bobo
2bo53bobo2bo81bobo2bo85bobo44bobo53bobo45bobo13bo43bobo44b2o4bobo
21b3o$8b2o35bo2bo55bo2bo43bo2bo47bo2bo37bo2bo41bo2bo52bo2bo43bo2bo
50bo2bo49bo2bo9bobo36bo2bo52b2o5b2o39b2o6b2o39b3o11b2o41b2o41b2o
46b2o41b2o51b2o46b2o49b2o60b2o41b2o57b2o85b2o91b2o45b2o8bo45b4o44b
4o56b4o37b2o10b4o15bo$3bo3b2o37b2o4bo52b2o45b2o49b2o39b2o43b2o54b
2o45b2o52b2o51b2o50b2o152bo684b2o45bobo6bo33bo12bo2bo44bo2bo56bo2b
o48bo4bo15bo$3b2o4bo42b2o461b2o187bo355bo377bo7b3o32bo12b2o36bo9b
2o48bo9b2o41bo7b2o2b2o$2bobo46bobo3bo244bo207b2o3bobo36b2o154bo53b
3o292b2o418b3o50bo59bo52bo$56b2o239bo3b2o5b3o198bobo3bo37bobo6bo
146b2o53bo294bobo327bo4b2o48bo87bo59bo52bo$56bobo238b2o2bobo4bo
202bo43bo4b2o143bo3bobo48b2o3bo623b2o2b2o48b2o159b2o62b3o$296bobo
10bo251b2o89bo52b2o52bobo626bobo4bo47bobo36b2o44b3o3b3o51b3o3b3o6b
2o36b3o3b3o18bo$50b2o505bo47b2o45b2o2b3o45bobo54bo721b2o120bo63bo$
51b2o503b2o48b2o43bobo2bo825bo49bo59bo7bo44bo$50bo505bobo46bo9b2o
40bo53bo678b3o139bo59bo7b2o43bo$614b2o94b2o678bo141bo59bo6bobo43bo
$601b2o13bo93bobo678bo$602b2o1046b2o17b2o$601bo1049b2o15b2o$1650bo
19bo3$670b3o$670bo$671bo20$1348b3o$1348bo$1349bo2$1345bo4bo$1344b
2o3b2o$1344bobo2bobo2$1256b2o$1257b2o$1256bo33$1307bo$1305b2o$
1301bo4b2o$1299bobo$1300b2o$1306b2o$1306bobo$1306bo!
Sample occurrences
There are 66 sample soups in the Catagolue:
Unofficial symmetries
| Symmetry | Soups | Sample soup links |
|---|---|---|
| b3s23osc_stdin | 12 | • • • • • • • • • • • • |
| catforce_stdin | 53 | • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • • |
| oscthread_stdin | 1 | • |
Comments (5)
Displaying comments 1 to 5.
On 2021-10-17 at 13:20:19 UTC, Ignacy.Jackl wrote:
Edit: LLS
On 2021-03-27 at 20:16:26 UTC, Ignacy.Jackl wrote:
But it doesn't mean we shouldn't be impressed at all. These syntheses are often very smart, and much effort is put into them first to figure them out, then optimize them. Exthrementhusiast, you're the real master.
On 2021-03-27 at 20:13:19 UTC, Ignacy.Jackl wrote:
You just stick a thing into some search program (usually JLS or WLS), try tu simulate it backwards until it looks like bunch of "easily" synthetisable objects hitting some complicated still-life, then work out the final step of synthesis (vast amount of gliders hitting said SL), then figure out how to incrementally add stuff to the still life in order to achieve the one in the final step, and you're done!
On 2020-02-09 at 04:59:09 UTC, Someone wrote:
dang,too much gliders!!!!!!!!!!!!!!!!!!!!! how do you even keep track of the gliders!!!!!!!!!!!!!!!!!!!! I agree with mauro.a.araya
On 2019-05-19 at 14:13:42 UTC, mauro.a.araya wrote:
It’s impressive that we’re capable of synthesizing something like this
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