xp45_0c4o0e93y8o8zca2t553y7321y0gzx11y2o4k8y36511g0s4zxgs26wgg111y08miey011zy36221ycgiu08ozy78e13y7bq2ehpzyl321

#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 45.
	This pattern runs in standard life (b3s23).
	The population fluctuates between 118 and 170.
	This evolutionary sequence works in multiple rules, from b3s23 through to b34c8s234c5e6i8.

Pattern RLE

Code: Select all

Glider synthesis

Code: Select all

#C [[ GRID MAXGRIDSIZE 14 THEME Catagolue ]] 

#CSYNTH xp45_0c4o0e93y8o8zca2t553y7321y0gzx11y2o4k8y36511g0s4zxgs26wgg111y08miey011zy36221ycgiu08ozy78e13y7bq2ehpzyl321 costs 83 gliders (true).

#CLL state-numbering golly

x = 1277, y = 82, rule = B3/S23

232bo$233bo$231b3o2$280bobo$225bo54b2o$223bobo55bo$224b2o$1274bo$

1274bobo$1274b2o4$1043bo$768bo274bobo224bo$767bo275b2o6bo216b2o$

696bo70b3o279b2o218b2o$439bobo15bobo236bobo351b2o$440b2o15b2o237b

2o$440bo17bo$1254bo$1255bo$1108bo144b3o$692bo47bo61bo304bo$520bo

169b2o49b2o57bobo3bobo63b2o72b2o87b2o70b3o147bobo$519bo171b2o47b2o

59b2o3b2o63bo2bo70bo2bo85bo2bo219b2o$514bobo2b3o231bo53bo63bo2bo

70bo2bo85bo2bo220bo$515b2o234bobo3bobo112b2o72b2o87b2o$515bo236b2o

3b2o292bo54b2o3bo57b2o70b2o$447b2o7bo50b2o3bo57b2o3b2o73b2o3b2o19b

o57b2o3b2o17bo50b2o3b2o59b2o3b2o67b2o3b2o82b2o3b2o7bo52bo2bo2bobo

54bobo69bobo$246bo66b2ob2o58b2ob2o62b2obo2bo4bobo49bo2bobobo55bo2b

obobo72bo2bobobo20bo55bo2bobobo67bo2bobobo58bo2bobobo66bo2bobobo

81bo2bobobo5b3o48b2o2bobo3b2o51b2o2bo67b2o2bo$244bobo17bo48b2obobo

57b2obobo61b2obob2o5b2o2b2o45b2obob2o56b2obob2o73b2obob2o19b3o55b

2obob2o68b2obob2o59b2obob2o67b2obob2o82b2obob2o57bobob2o57bobob2o

66bobob2o$245b2o15b2o52bobo60bobo64bo13b2o47bo62bo79bo83bo74bo65bo

73bo88bo62bo62bo71bo$263b2o51b2o61b2o65b4o9bo49b4o59b4o76b4o23bobo

54b4o71b4o62b4o70b4o85b4o8bobo48b4o59b4o68b4o$314b2o61b2o65b2o3bo

57b2o3bo57b2o3bo74b2o3bo23b2o53b2o3bo69b2o3bo60b2o3bo68b2o3bo83b2o

3bo8b2o47b2o3bo57b2o3bo66b2o3bo$313bo2b2o58bo2b2o62bo2b3o57bo2b3o

57bo2b3o74bo2b3o25bo52bo2b3o69bo2b3o60bo2b3o68bo2b3o83bo2b3o10bo

46bo2b3o57bo2b3o66bo2b3o12bobo$313b2obo59b2obo63b2obo59b2obo59b2ob

o76b2obo80b2obo71b2obo62b2obo70b2obo85b2obo59b2obo59b2obo68b2obo

14b2o$316bo62bo66bo62bo62bo79bo83bo74bo21bo43bo21bo51bo21bo66bo21b

o40bo21bo40bo21bo49bo15bo5bo$bo314b2o61b2o13bo51b2o61b2o61b2o78b2o

82b2o73b2o18b3o43b2o18b3o51b2o18b3o66b2o18b3o40b2o18b3o40b2o18b3o

49b2o18b3o$2bo253bo135b2o186bo249bo65bo73bo53b3o32bo62bo62bo71bo$

3o254bo135b2o183b2o181b2o67b2o4b2o58b2o4b2o66b2o4b2o48bo32b2o4b2o

55b2o4b2o55b2o4b2o64b2o4b2o$255b3o321b2o76b2o82b2o18bo54b2o18bo45b

2o18bo53b2o18bo48bo19b2o18bo42b2o18bo42b2o18bo51b2o18bo$331bo59bo

183b2o80b2o82b2o16bobo54b2o16bobo45b2o16bobo53b2o16bobo68b2o16bobo

42b2o16bobo42b2o16bobo51b2o16bobo$4b2o238b2o83b2o58bo2bo183b2o17bo

163b2o73b2o64b2o72b2o87b2o61b2o61b2o70b2o$4bobo9bo226bobo84b2o57bo

2bo182bo17b2o143b2o73b2o64b2o72b2o87b2o61b2o61b2o70b2o$4bo10bo229b

o78b3o63bo203b2o76b2o63bobo16b2o54bobo16b2o45bobo16b2o53bobo16b2o

68bobo16b2o42bobo16b2o42bobo16b2o51bobo16b2o$15b3o243bo64bo263b2o

80b2o63bo18b2o54bo18b2o45bo18b2o53bo18b2o19bo48bo18b2o42bo18b2o42b

o18b2o51bo18b2o$259bobo63bo5b2o258b2o143b2o73b2o4b2o58b2o4b2o66b2o

4b2o32bo48b2o4b2o55b2o4b2o55b2o4b2o64b2o4b2o$260b2o2b2o64bobo257bo

227bo65bo73bo32b3o53bo62bo62bo71bo$53b2o45b2o41b2o40b2o78b2o11b2o

52bo8b2o61b2o65b2o61b2o61b2o78b2o82b2o52b3o18b2o43b3o18b2o51b3o18b

2o66b3o18b2o40b3o18b2o40b3o18b2o49b3o18b2o$54bo8bo37bo42bo41bo77bo

14bo62bo62bo66bo62bo62bo79bo83bo52bo21bo43bo21bo51bo21bo66bo21bo

40bo21bo40bo21bo49bo5bo15bo$2bo51bob2o4bo33bo4bob2o39bob2o38bob2o

89bob2o59bob2o59bob2o63bob2o59bob2o59bob2o76bob2o80bob2o71bob2o62b

ob2o70bob2o85bob2o59bob2o59bob2o52b2o14bob2o$2b2o49b2o2bo4b3o32bo

2b2o2bo37b3o2bo36b3o2bo87b3o2bo57b3o2bo57b3o2bo61b3o2bo57b3o2bo57b

3o2bo48bo25b3o2bo78b3o2bo69b3o2bo60b3o2bo57bo10b3o2bo83b3o2bo57b3o

2bo57b3o2bo51bobo12b3o2bo$bobo10b3o38b2o38b3o4b2o37bo3b2o36bo3b2o

87bo3b2o57bo3b2o57bo3b2o61bo3b2o57bo3b2o57bo3b2o49b2o23bo3b2o78bo

3b2o69bo3b2o60bo3b2o58b2o8bo3b2o83bo3b2o57bo3b2o57bo3b2o66bo3b2o$

14bo38b2o45b2o39b4o38b4o89b4o59b4o59b4o63b4o59b4o59b4o50bobo23b4o

80b4o71b4o62b4o59bobo8b4o85b4o59b4o59b4o68b4o$15bo36bobo44bobo42bo

41bo92bo62bo62bo66bo62bo62bo79bo83bo74bo65bo73bo88bo62bo62bo71bo$

53bo45bobob2o36b2obob2o35b2obob2o86b2obob2o56b2obob2o56b2obob2o60b

2obob2o56b2obob2o56b2obob2o51b3o19b2obob2o77b2obob2o68b2obob2o59b

2obob2o67b2obob2o82b2obobo57b2obobo57b2obobo66b2obobo$100b2ob2o36b

o2bob2o34bobobo2bo31b2o52bobobo2bo55bobobo2bo55bobobo2bo59bobobo2b

o55bobobo2bo55bobobo2bo51bo20bobobo2bo76bobobo2bo67bobobo2bo58bobo

bo2bo58b3o5bobobo2bo81bobo2b2o56bobo2b2o51b2o3bobo2b2o67bo2b2o$

135bo6b2o39bo3b2o31bobo52b2o3b2o56b2o3b2o56b2o3b2o60b2o3b2o56b2o3b

2o56b2o3b2o53bo19b2o3b2o59bo17b2o3b2o68b2o3b2o59b2o3b2o59bo7b2o3b

2o81bo2bo59bo2bo54bobo2bo2bo69bobo$59b3o74b2o42bo41bo517b2o3b2o

219bo95b2o61b2o57bo3b2o70b2o$48b2o9bo75b2o41bobo558bobo3bobo233b2o

$49b2o9bo118b2o564bo161bo72bo2bo260bo$48bo135b2o452b2o117b2o148b2o

3b2o66bo2bo260b2o$52b2o83b2o5b2o37b2o454b2o115b2o148bobo3bobo66b2o

203b3o54bobo$52bobo81bobo5bobo38bo452bo119bo153bo275bo$52bo85bo5bo

1042bo59b3o$1247bo$1248bo2$633b2o$632bobo331b2o$634bo94b3o235b2o

263b2o$731bo234bo6b2o258b2o$730bo241bobo257bo$974bo4$1227b2o$1226b

obo$1228bo!

Sample occurrences

There are 13 sample soups in the Catagolue:

Unofficial symmetries

Symmetry	Soups	Sample soup links

b3s23osc_stdin	12	• • • • • • • • • • • •

oscthread_stdin	1	•

Comments (0)

There are no comments to display.

Please log in to post comments.