xp32_gggxosq596y1695qsoxgggz333sssydsss333zy48i111i0i111i8zgggeeeydeeegggz333x6em84oy1o48me6x333zy511y311

#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 32.
	This pattern runs in standard life (b3s23).
	The population fluctuates between 116 and 188.
	This evolutionary sequence works in multiple rules, from b3-ks23-k through to b34kt5aqr6aek7s234cetz5kqr6n.

Pattern RLE

Code: Select all

Glider synthesis

Code: Select all

#C [[ GRID MAXGRIDSIZE 14 THEME Catagolue ]] 

#CSYNTH xp32_gggxosq596y1695qsoxgggz333sssydsss333zy48i111i0i111i8zgggeeeydeeegggz333x6em84oy1o48me6x333zy511y311 costs 68 gliders (true).

#CLL state-numbering golly

x = 980, y = 117, rule = B3/S23

939bo$940bo$938b3o2$934b3o$936bo4bobo$935bo5b2o$942bo15$977bo$977b

obo$977b2o3$971bo$971bobo$971b2o5$966bobo$966b2o$967bo4$958bo$956b

2o$957b2o2$52bo6bo$53b2o5b2o$5bobo44b2o5b2o13b2o43b2o14b2o99b2o14b

2o408bo14bo95b2o14b2o$bo3b2o356bo14bo40bo14bo58b3o12b3o39bo14bo95b

2o14b2o38b3o12b3o178bo14bo$2bo3bo49b2o15bo3bo39bo3bo12bo3bo36b2o

14b2o41bo3bo12bo3bo48b2o14b2o170bo18bo37b3o12b3o38b3o12b3o37bob2o

12b2obo36bo18bo35bo3bo12bo3bo48b2o14b2o53b3o12b3o$3o52bobo14bo4bo

39bo4bo10bo4bo36b2obo10bob2o41bo4bo10bo4bo48b2obo10bob2o39bob3o10b

3obo36bob3o10b3obo55bo3bo10bo3bo36b3obo10bob3o37b3o12b3o36b3o2bo

10bo2b3o35bo3bo10bo3bo35bo4bo10bo4bo48b2obo10bob2o52b3obo10bob3o$

57bo13bobobo43bobobo8bobobo42bo8bo47bobobo8bobobo54bo8bo45b2obo8bo

b2o40b2obo8bob2o57bo2bobo8bobo2bo37bo3bo8bo3bo38b3o12b3o38bobobo8b

obobo37bo2bobo8bobo2bo37bobobo8bobobo54bo8bo57bo3bo8bo3bo$70bobobo

45bobobo6bobobo40bo14bo45bobobo6bobobo52bo14bo42bob2o8b2obo40bob2o

8b2obo59bobo2bo4bo2bobo40bo3bo6bo3bo42b3o6b3o42bobobo6bobobo40bobo

2bo4bo2bobo40bobobo6bobobo52bo14bo55bo3bo6bo3bo$68bo4bo47bo4bo2bo

4bo42bob2o6b2obo47bo4bo2bo4bo54bob2o6b2obo44b3obo4bob3o42b3obo4bob

3o61bo3bo4bo3bo42bob3o4b3obo43b3o6b3o43bo2b3o2b3o2bo42bo3bo4bo3bo

42bo4bo2bo4bo54bob2o6b2obo57bob3o4b3obo$68bo3bo49bo3bo2bo3bo45b2o

6b2o50bo3bo2bo3bo57b2o6b2o181bo4bo47b3o6b3o44b3o6b3o44b2obo4bob2o

47bo4bo47bo3bo2bo3bo57b2o6b2o60b3o6b3o$14b3o156b2o59bobo67bo17b2o

42bo8bo46bo8bo61bo2b3o6b3o2bo42bo8bo41b2o16b2o36b2o3b2o6b2o3b2o37b

o2b3o6b3o2bo36bobo16bobo48bo16bo57bo8bo$14bo55b2o51b2o6b2o39bo2bo

61bo2b2o6b2o52b2obo15bo2bo36b3o14b3o36b3o14b3o54b2obo14bob2o35b3o

14b3o35b3o16b3o34b3o3bo8bo3b3o34b2obo14bob2o37bo2b2o6b2o2bo49b2obo

14bob2o50b3o14b3o$15bo102b3o52b2o58bo2bo15b3o46bo20b2o35bob3o14b3o

bo32bob3o14b3obo51bo22bo32bob3o14b3obo32bob2o16b2obo32bob2o16b2obo

32bo22bo32bo2bo16bo2bo44bo22bo47bob3o14b3obo$118bo113bobobo17bo45b

obo2bo52bobobo16bobobo30bobobo16bobobo49bobo2bo14bo2bobo30bobobo

16bobobo30bobo20bobo30bobo20bobo30bobo2bo14bo2bobo30bobobo16bobobo

42bobo2bo14bo2bobo45bobobo16bobobo$10b2o35b3o69bo112bo2bo17bo46bo

2bo54bo2bo18bo2bo30bo2bo18bo2bo49bo2bo18bo2bo30bo2bo18bo2bo30bo2bo

18bo2bo30bo2bo18bo2bo30bo2bo18bo2bo30bo2bo18bo2bo42bo2bo18bo2bo45b

o2bo18bo2bo$10bobo36bo64b3o116b2o21b3o42b2o56b2o20b2o32b2o20b2o51b

2o20b2o32b2o20b2o32b2o20b2o32b2o20b2o32b2o20b2o32b2o20b2o44b2o20b

2o47b2o20b2o$10bo37bo61bo5bo139bo5bo158bo74bo5bo49bo5bo49bo5bo49bo

5bo49bo5bo49bo5bo61bo5bo64bo5bo$108bobo4bo141bo4bobo155bobo72bobo

3bobo47bobo3bobo47bobo3bobo47bobo3bobo47bobo3bobo47bobo3bobo59bobo

3bobo62bobo3bobo$52b2o55b2o59bo91b2o62bo93b2o73b2o4bo2bo46b2o4bo2b

o46b2o4bo2bo46b2o4bo2bo46b2o4bo2bo46b2o4bo2bo58b2o4bo2bo61b2o4bo2b

o$51bobo115bobo153bobo174b2o54b2o54b2o54b2o54b2o54b2o66b2o24bo44b

2o$53bo58b2o55bobo87b2o64bobo37bo509bo$111bobo56bo88bobo64bo38b2o

3bo175b2o54b2o54b2o54b2o54b2o66b2o35b3o31b2o$113bo68b2o75bo53b2o

49bobo2b2o174bo2bo52bo2bo52bo2bo52bo2bo52bo2bo64bo2bo67bo2bo$177bo

4bobo127bobo4bo49bobo173bobobo51bobo53bobo53bobo2bo50bobobo63bobo

2bo65bobobo$177b2o3bo131bo3b2o105b2o119bob3o51bob2o52bob2o52bo55bo

2bo30bobo31bo70bob3o31b2o$176bobo139bobo105b2o51b2o4bo62b3o52b3o

53b3o53b2obo55bo2b2o25b2o33b2obo33b2o33b3o27bo3b2o$425bo4b2o46bobo

3b2o118b2o54b2o55bo2b3o14bo33bobo22bo8bo35bo33b2o39bo8bo14bobo$

366b3o61bobo47bo3bobo236bo12bo39bo3bo14b2o48b2o6b2o22bo37b3o6b3o

14bo$368bo61bo288bo3bo12b3o36bo4bo4b3o7bobo45bob2o6b2obo57bob3o4b

3obo$179b2o135b2o49bo51b2o188bo55bo52bobo2bo50bobobo63bo14bo55bo3b

o6bo3bo$179bobo133bobo102b2o187bo55bo50bo2bobo51bobobo14bo52bo8bo

20b3o34bo3bo8bo3bo$179bo137bo101bo189bo55bo50bo3bo13b2o35bo4bo15b

2o8bo38b2obo10bob2o16bo35b3obo10bob3o$470b2o244bo17bobo34bo3bo15bo

bo7b2o38b2o14b2o17bo35b3o12b3o$471b2o244b3o14bo61b2o3bobo109bo14bo

$470bo77b3o222b2o21bobo$550bo121bo123bo$549bo3b2o117bo$553bobo106b

3o7bo$553bo66bo43bo$619b2o42bo$610bo8bobo$200bo95bo313b2o3b2o54b2o

$199b2o95b2o206bo104bobo2bobo54bobo$199bobo93bobo205b2o111bo55b2o$

503bobo444b3o$950bo$478b2o143b2o47b2o277bo$479b2o141b2o47b2o$478bo

145bo48bo280b2o5b2o$953b2o6bobo$955bo5bo8bo$969b2o$658bo305b3o2bob

o$658b2o304bo$657bobo305bo16$976b3o$976bo$977bo!

Sample occurrences

There are 14 sample soups in the Catagolue:

Unofficial symmetries

Symmetry	Soups	Sample soup links

b3s23osc_stdin	13	• • • • • • • • • • • • •

jslife_stdin	1	•

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