xp27_y9gy0c871zy2o4cy0431y49f0c48cx32aczy111ggy3gos676suj156y58gg8zy1ggml0o4cy0136e631xgocecogy110o8zoggw1w10hru676sogy3137cscfrh0gwgw113zw230gy1136e631xgocecogy06430ld11zy02112y5ckgpf7csc731y311ggzy36a8ox62460uiy4go4y0643zyjgs26y01

#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 27.
	This pattern runs in standard life (b3s23).
	The population fluctuates between 228 and 348.
	This evolutionary sequence works in multiple rules, from b3s23 through to b3s234c6i8.

Pattern RLE

Code: Select all

Glider synthesis

Code: Select all

#C [[ GRID MAXGRIDSIZE 14 THEME Catagolue ]] 

#CSYNTH xp27_y9gy0c871zy2o4cy0431y49f0c48cx32aczy111ggy3gos676suj156y58gg8zy1ggml0o4cy0136e631xgocecogy110o8zoggw1w10hru676sogy3137cscfrh0gwgw113zw230gy1136e631xgocecogy06430ld11zy02112y5ckgpf7csc731y311ggzy36a8ox62460uiy4go4y0643zyjgs26y01 costs 96 gliders (true).

#CLL state-numbering golly

x = 1037, y = 163, rule = B3/S23

687bo$687bobo$687b2o10$234bobo$234b2o$235bo34$2bo$3bo120bo$b3o118b

2o$123b2o3$obo$b2o116b2o$bo117b2o87bo$206b2o$207b2o696bo88bo$22bo

264bo618bo87bobo$22bobo260bobo616b3o87b2o$22b2o262b2o$292bo$291b2o

619bo73bo$20b2o158bo110b2o617b2o72bobo3bobo$21b2o158bo8bo100bo613b

obo3b2o72b2o3b2o$20bo158b3o3bo4bobo713b2o83bo25bo$184b2o4b2o714bo

72bobo35bobo7bo$184bobo724bo68b2o35b2o6b2o$911bobo66bo23b2o20b2o$

21b3o887b2o92bo$21bo91bo23bo855bo11bobo$22bo88b2o22b2o132bo722bo

13b2o22bo$112b2o22b2o129bobo722b3o34bo$132bo135b2o34b2o49bo67b2o

78b2o63b2o164b2o86b2o79b2o95b2o27b3o$131bo2bo169bo51b2o65bo79bo64b

o165bo87bo80bo75bo20bo$131bo2bo136b2o26bob2obo50b2o61bob2obo74bob

2obo59bob2obo160bob2obo82bob2obo75bob2obo76bo14bob2obo9bo$133bo

137b2o26b2obob2o112b2obob2o73b2obob2o58b2obob2o159b2obob2o81b2obob

2o74b2obob2o73b3o14b2obob2o7bo$1009b3o17b2o$113bo189b3o116b3o77b3o

62b3o163b3o85b3o78b3o94b3o26b2o$112bobo187bo2bo115bo2bo76bo2bo61bo

2bo162bo2bo84bo2bo77bo2bo93bo2bo19b2o7bo$108b2o3b2o187b2o117b2o78b

2o63b2o164b2o86b2o79b2o95b2o21bobo$107bo2bo185b2o534bo188bo12b3o$

107bobo9b2o104b2o68bobo23b2o117b2o78b2o63b2o164b2o65bo12bo7b2o79b

2o68bo26b2o15bo$108bo10bo105bo70bo24bo118bo79bo64bo165bo64bobo12b

3o5bo44bo35bo67bobo26bo17bo$120bo48b2o55bo64bo30bo118bo79bo64bo

165bo64b2o21bo37bobo4bo35bo67b2o27bo$31bo83b2o2b2o47bobo3b2o45b2o

2b2o62bobo6bo18b2o2b2o113b2o2b2o74b2o2b2o59b2o2b2o160b2o2b2o68bo

13b2o2b2o38b2o2b3o22b2o6b2o2b2o83b2o6b2o2b2o$30b2o83bobo52bo4b2o

44bobo66b2o5bobo17bobo116bobo77bobo62bobo163bobo71bobo4b3o4bobo41b

o28b2o6bobo64b2o20b2o6bobo$30bobo84bob4o51bo48bob4o68bo2bo18bob4o

113bob4o74bob4o59bob4o160bob4o66b2o5bo8bob4o58b2o15bob4o60bo13b2o

15bob4o$116b2obo2bo99b2obo2bo69b2o18b2obo2bo112b2obo2bo73b2obo2bo

58b2obo2bo159b2obo2bo74bo6b2obo2bo58b2o14b2obo2bo13bo43b3o14b2o14b

2obo2bo$880b2o50bo4bobo41bo$874b2o5b2o47b2o5b2o$873bobo4bo50b2o92b

o$489bo2bob2o58bo2bob2o159bo2bob2o18b2o61bo2bob2o6bo53bo13bo2bob2o

14b2o74bo2bob2o14b2o14b3o$489b4obo59b4obo160b4obo18bo2bo60b4obo8bo

5b2o59b4obo15b2o74b4obo15b2o13bo$494bobo62bobo163bobo17bobo65bobo

4b3o4bobo64bobo6b2o28bo57bobo6b2o20b2o$491b2o2b2o59b2o2b2o160b2o2b

2o18bo63b2o2b2o13bo61b2o2b2o6b2o22b3o2b2o54b2o2b2o6b2o$491bo64bo

165bo87bo21b2o57bo35bo4bobo53bo27b2o$492bo10bo53bo165bo24bo62bo5b

3o12bobo57bo35bo42bo17bo26bobo$491b2o9bobo51b2o164b2o23bobo60b2o7b

o12bo58b2o79bo15b2o26bo$501bo2bo242b2o5b2o62bo151b3o12bo$497b2o3b

2o237b2o11bobo72b2o79b2o71bobo21b2o$399bobo95bobo100bo138bo2bo11bo

72bo2bo77bo2bo64bo7b2o19bo2bo$400b2o96bo99b2o4bo134b3o85b3o78b3o

66b2o26b3o$400bo198b2o3bobo369b2o17b3o$604b2o133b2obob2o10b2o14b2o

53b2obob2o74b2obob2o82bo7b2obob2o14b3o$477b3o260bob2obo10bobo13b2o

54bob2obo75bob2obo81bo9bob2obo14bo$478b3o19b3o96b2o139bo15bo71bo

80bo96bo20bo$502bo95bobo138b2o34b2o50b2o79b2o65b3o27b2o$501bo98bo

174bobo199bo34b3o$604bobo168bo200bo22b2o13bo$474b3o127b2o393bobo

11bo$476bo128bo294b2o99bo$475bo423bobo77b2o20b2o23bo$75b2o532b3o

289bo78b2o6b2o35b2o$74b2o528bo4bo296bo72bo7bobo35bobo$76bo505b2o

19b2o5bo294b2o82bo25bo$583b2o18bobo147bo146b2o3bobo107b2o3b2o$409b

o4bo167bo169b2o147b2o111bobo3bobo$410bo2b2o337b2o146bo119bo$408b3o

2bobo336bo$757b2o$757bobo146b3o102b2o$400b2o355bo148bo103bobo$401b

2o3b2o4b3o492bo104bo$400bo4b2o5bo$407bo5bo77b2o$491b2o2$402b2o83b

3o$401bobo85bo$403bo84bo29$555bo$555b2o$554bobo!

Sample occurrences

There are 4 sample soups in the Catagolue:

Unofficial symmetries

Symmetry	Soups	Sample soup links

b3s23osc_stdin	3	• • •

oscthread_stdin	1	•

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