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xp13_0o44mhar0rahm44oz17872223g32227871y0o4ozy4vy18e13wdd0d552zy6omixgeewcczy2o8a6

#C [[ GRID THUMBLAUNCH THUMBSIZE 2 THEME Catagolue ]]
x = 1, y = 1, rule = B3/S23
b!
This pattern is an oscillator.
This pattern is periodic with period 13.
This pattern runs in standard life (b3s23).
The population fluctuates between 108 and 126.
This evolutionary sequence works in multiple rules, from b3s23 through to b34eq8s235ek6ei7e.

Pattern RLE

Code: Select all

Glider synthesis

Code: Select all
#C [[ GRID MAXGRIDSIZE 14 THEME Catagolue ]]
#CSYNTH xp13_0o44mhar0rahm44oz17872223g32227871y0o4ozy4vy18e13wdd0d552zy6omixgeewcczy2o8a6 costs 113 gliders (true).
#CLL state-numbering golly
x = 1543, y = 75, rule = B3/S23
1498bo15bo$1174bo324bo14bobo$1172bobo322b3o14b2o4bobo$1173b2o345b
2o$1521bo$1518bo$1516b2o$1517b2o4$1183bo329bo$1181bobo327bobo$
1182b2o328b2o2$1515bo$1515bobo$1114bo400b2o$1114bobo$1110bo3b2o$
1111bo376bobo$400bo28bo679b3o210bo166b2o$401bo25b2o892bo167bo42bo$
399b3o26b2o356bo267bo266b3o158bo29bobo17bobo5bobo$786bobo265bobo
144bo281b2o28b2o17b2o6b2o$407bo378b2o266b2o50bo13b3o70b3o5bo110bob
o70bo63bo32b2o29bo27bo$408bo31bo319bobo179bo106bobo52bobo94bo111b
2o2bobo63bobo3bo59bobo$406b3o29b2o321b2o178bo108b2o53b2o11bo5bo
188bo3b2o65b2o3bobo57b2o68bo$439b2o320bo179b3o106bo67bo5bo72b3o3b
3o112bo70b2o127bobo$447bo332bo337bo5bo65bo255b2o70bobo$446bo49bo
284bo320b3o85bo10bo52bo3bo126bobo58bobo70bo$446b3o46bo283b3o153bo
168bo15b3o67bo10bo53bobo117bo9b2o45bo13bo59bo17bo$3bobo489b3o438b
2o165bo97bo51b3ob3o114bobo9bo44bobo6bo64bobo6bo8bo9bo$4b2o778bo
150b2o3bobo236bo193bo2bo53bo2bo5bobo62bo2bo5bobo7b3o5b2o5bo$4bo
488bo288b2o156b2o235bobo8bo185b2o55b2o7b2o63b2o7b2o16b2o3bo$494bo
288b2o156bo236b2o9b2o65bo280b3o$94bo75bo87bo52bo180b3o112bo328bo
49bo58b2o68b2o65bo5b2o5b2o58bobo$95bo75b2o84bo51b2o87bo154bo51b2o
327bobo50b2o9b2o44bo2bo8b2o56bo2bo8b2o55b2o9bo2bo8b2o47bobo5b2o47b
ob2o4b2o47bob2o4b2o47bob2o4b2o64bob2o4b2o$93b3o74b2o85b3o50b2o87b
2o88bo6bobo54bobo50b2o327b2o49b2o10bo45bo2bo8bo57bo2bo8bo48b3o4b2o
10bo2bo8bo46b3ob2o4bo46b3ob2o4bo46b3ob2o4bo46b3ob2o4bo63b3ob2o4bo$
100bo151bo145b2o87bobo6b2o55b2o441bobo46b2o7bobo58b2o7bobo50bo17b
2o7bobo45bo8bobo45bo8bobo45bo8bobo45bo8bobo62bo8bobo$101b2o147b2o
150b3o83b2o7bo498b2o56b2o68b2o50bo9b2o16b2o47b3ob2o2b2o47b3ob2o2b
2o47b3ob2o2b2o47b3ob2o2b2o64b3ob2o2b2o$100b2o149b2o151bo145b2o50bo
5bobo574bobo67bobo54bobo54bobo54bobo71bobo$53bo7bo46bo12bo7bo50bo
7bo42bo12bo56bo101bo79b2o48b2o9b2o4bobo37b2o9bobo4b2o38b2o9bo7bobo
35b2o9bo61b2o9bo33bobo7bo11bo43bo11bo38bo11bo32b3o11bo11bo45bo11bo
57bo11bo47bo19bo11bo35bobo6bo11bo35bobo6bo11bo35bobo6bo11bo35bobo
6bo11bo52bobo6bo11bo$52bobo5bobo46b2o9bobo5bobo48bobo5bobo33b2o5bo
bo9b2o49b2o5bobo51b2o5b2o51b2o5b2o57bo2bo9b2o35bo2bo9bobo4bo36bo2b
o9bobo6bo35bo2bo9bobo6b2o33bo2bo9bobo57bo2bo9bobo33b2o6bobo9bobo
41bobo9bobo36bobo9bobo33bo10bobo9bobo43bobo9bobo55bobo9bobo65bobo
9bobo35bo6bobo9bobo35bo6bobo9bobo35bo6bobo9bobo35bo6bobo9bobo52bo
6bobo9bobo10b2o$8b2o43bobo3bobo46b2o11bobo3bobo50bobo3bobo33bo2bo
3bobo11b2o47bo2bo3bobo51bo2bo3bo2bo49bo2bo3bo2bo55bobobo4bo4bo35bo
bobo4bo4bo42bobobo4bo4bo43bobobo4bo4bobo7bo32bobobo4bo4bobo56bobob
o4bo4bobo33bo7bobo4bo4bobo41bobo4bo4bobo36bobo4bo4bobo32bo11bobo4b
o4bobo43bobo4bo4bobo55bobo4bo4bobo65bobo4bo4bobo42bobo4bo4bobo42bo
bo4bo4bobo42bobo4bo4bobo42bobo4bo4bobo36b3o20bobo4bo4bobo9b2o$o6b
2o45bobobobo61bobobobo40bo11bobobobo34bobobobobo61bobobobobo11bo
40bobobobobobo49bobobobobobo56b2obobobobobobo36b2obobobobobobo43b
2obobobobobobo10b3o31b2obobobobobobob2o40b2obobobobobobob2o56b2obo
bobobobobob2o39b2obobobobobobob2o39b2obobobobobobob2o34b2obobobobo
bobob2o42b2obobobobobobob2o41b2obobobobobobob2o53b2obobobobobobob
2o63b2obobobobobobob2o40b2obobobobobobob2o40b2obobobobobobob2o40b
2obobobobobobob2o40b2obobobobobobob2o37bo19b2obobobobobobob2o10bo$
b2o6bo46bobo65bobo40bobo13bobo37b2obobo64b2obobo13bobo39b2obobob2o
33b3o15b2obobob2o61b2obobob2o41b2obobob2o9b3o36b2obobob2o5b2o4bo
37b2obobob2o48b2obobob2o2bo61b2obobob2o2bo44b2obobob2o2bo41bo2b2ob
obob2o2bo36bo2b2obobob2o2bo44bo2b2obobob2o2bo43bo2b2obobob2o2bo55b
o2b2obobob2o2bo65bo2b2obobob2o2bo42bo2b2obobob2o2bo42bo2b2obobob2o
2bo42bo2b2obobob2o2bo42bo2b2obobob2o2bo37bo21bo2b2obobob2o2bo$2o
53b2ob2o49b2o12b2ob2o40b2o12b2ob2o38b2ob2o12b2o51b2ob2o12b2o42b2ob
2o37bo17b2ob2o65b2ob2o45b2ob2o11bo40b2ob2o7bobo4bo38b2ob2o11bo40b
2ob2o4bo63b2ob2o4bo34bo11b2ob2o4bo41bo4b2ob2o4bo36bo4b2ob2o4bo44bo
4b2ob2o4bo43bo4b2ob2o4bo55bo4b2ob2o4bo65bo4b2ob2o4bo42bo4b2ob2o4bo
42bo4b2ob2o4bo42bo4b2ob2o4bo42bo4b2ob2o4bo59bo4b2ob2o4bo$4b3o103b
2o65bob2o40b3o17b2o48b3o7b2obo47b3o7b3o32bo14b3o7b3o57b3o7b3o37b3o
7b3o8bo35b3o7b3o3bo41b3o7b3o5b2o37b3o7b3o60b3o7b3o36b2o5b3o7b3o43b
3o7b3o38b3o7b3o46b3o7b3o45b3o7b3o57b3o7b3o67b3o7b3o44b3o7b3o44b3o
7b3o44b3o7b3o44b3o7b3o61b3o7b3o$6bo102bo13b2ob2o49b2obob2ob2o33bo
2bob2ob2o13bo46bo2bob2ob2obob2o46bo2bob2ob2obo2bo45bo2bob2ob2obo2b
o55bo2bob2ob2obo2bo35bo2bob2ob2obo2bo42bo2bob2ob2obo2bo43bo2bob2ob
2obo2bo5b2o35bo2bob2ob2obo47b2o12bo2bob2ob2obo37b2o5bo2bob2ob2obo
47bob2ob2obo42bob2ob2obo50bob2ob2obo49bob2ob2obo61bob2ob2obo71bob
2ob2obo48bob2ob2obo48bob2ob2obo48bob2ob2obo48bob2ob2obo65bob2ob2ob
o$5bo47b2o5b2o60bobobobo37b2o13bobobobo32b2o2bobobobo59b2o2bobobob
o13b2o35b2o2bobobobo2b2o45b2o2bobobobo2b2o55b2o2bobobobo2b2o35b2o
2bobobobo2b2o42b2o2bobobobo2b2o43b2o2bobobobo2b2o42b2o2bobobobo8b
2o39b2o11b2o2bobobobo45b2o2bobobobo39b2o8bobobobo44bobobobo52bobob
obo51bobobobo63bobobobo73bobobobo50bobobobo50bobobobo50bobobobo50b
obobobo67bobobobo$54b2o3b2o44b2o16bo3bo39b2o13bo3bo38bo3bo16b2o47b
o3bo13b2o41bo3bo81b3o277b2o38bo119b2o$53bo7bo42bobo59bo79bobo66bo
126bo225b2o89bo63b2o$106bo139bo196bo224bobo54b3o31b2o61bobo53b3o$
668bo56bo32bobo63bo55bo$353b3o6b2o291b2o69bo109b2o41bo$162bo156bo
35bo6bobo289bobo179bobo$162b2o154b2o34bo7bo293bo179bo$20bo140bobo
154bobo36b3o$19b2o336bo300bo175bo$19bobo336bo298b2o175b2o$657bobo
173bobo11$96b3o155b3o$98bo155bo$97bo157bo!

Sample occurrences

There are 1 sample soups in the Catagolue:

Unofficial symmetries

SymmetrySoupsSample soup links

oscthread_stdin 1  

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