208P41 - Catagolue

208P41 (xp41_yf3pajk4ozyb32130321010oge2zyj8ckzxc88gy78s2s8zy111y73mq2rmxggy1s48zy4g8ggy4121x121z0o4cy111y0c4oymocgz11yb11yjggybggzya163ym346y0ggy1643zysg8gxg8gy41121zyk247y111xdr8bdoy7ggzyy27872y71226zyv562zyr8e130g0g8o0og8ozyv345pajo)

#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 41.
	This pattern runs in standard life (b3s23).
	The population fluctuates between 208 and 332.
	This evolutionary sequence works in multiple rules, from b3s23 through to b38s234c8.

Pattern RLE

Code: Select all

Glider synthesis

Code: Select all

#C [[ GRID MAXGRIDSIZE 14 THEME Catagolue ]] 

#CSYNTH xp41_yf3pajk4ozyb32130321010oge2zyj8ckzxc88gy78s2s8zy111y73mq2rmxggy1s48zy4g8ggy4121x121z0o4cy111y0c4oymocgz11yb11yjggybggzya163ym346y0ggy1643zysg8gxg8gy41121zyk247y111xdr8bdoy7ggzyy27872y71226zyv562zyr8e130g0g8o0og8ozyv345pajo costs 102 gliders (true).

#CLL state-numbering golly

x = 1134, y = 124, rule = B3/S23

635bo$633bobo$634b2o4$1096bo$639bo455bo$640b2o453b3o$639b2o$984bo$

982bobo3bobo102b2o$983b2o3b2o102bo2bo$655bo333bo102bo2bo$654bo438b

2o$483bo170b3o427bo$482bo602b2o$472bo9b3o11bo153bobo431b2o$471bo

23bo155b2o$471b3o21b3o153bo$419bo60bo318bo$409bo10bo59bobo315bo$

393bo13bobo8b3o59b2o316b3o$394bo13b2o673bo$392b3o366b2o103b2o103b

2o103b2o3bobo13bo$220bo194bo54bobo289bo104bo104bo104bo4b2o12bo$

219bo193bobo54b2o290bobo102bobo102bobo102bobo16b3o$219b3o192b2o55b

o291b2o103b2o103b2o103b2o$215bo262bo$213bobo260b2o615bo$214b2o261b

2o615b2o$1093b2o$218b3o$218bo339bo$15bo203bo336bobo233bo$14bo542b

2o233bobo282bo$8bo5b3o39bo200b2o119b2o75bo77b2o106b2o25b2o79b2o25b

2o9bo4b2o60b2o25b2o76b2o25b2o76b2o9bobo13b2o$6b2o46b2o151b3o48bo

120bo73b2o79bo107bo25bo81bo25bo11b2o65bo25bo78bo25bo78bo10b2o13bo$

7b2o46b2o41b2o61b2o46bo6b2o39bo120bo75b2o77bo25b2o80bo27b3o77bo27b

3o7b2o65bo27b3o74bo27b3o74bo27b3o$59bo38b2o61b2o45bo7b2o39b2o119b

2o44bo108b2o25b2o79b2o28bo77b2o28bo74b2o28bo74b2o28bo74b2o28bo9bo$

o47b2o9bobo31b2o61b2o53b2o39b2o119b2o47bobo103b2o29bo76b2o106b2o

103b2o103b2o103b2o44bo$b2o45bo2b2o6b2o32bo2b4o56bo2b4o48bo2b4o34bo

2b4o114bo2b4o43b2o103bo2b4o101bo2b4o101bo2b4o98bo2b4o98bo2b4o98bo

2b4o37b3o$2o47bobobo40bobo2bo57bobo2bo8bo40bobo2bo35bobo2bo115bobo

2bo47bobo99bobo2bo102bobo2bo102bobo2bo99bobo2bo99bobo2bo99bobo2bo$

4b3o41b2o2bo3b2o35b2o61b2o2b2o7b2o40b2o2b2o35b2o2b2o115b2o2b2o49b

2o98b2o2b2o102b2o2b2o102b2o2b2o99b2o2b2o99b2o2b2o99b2o2b2o$6bo42bo

6bobo35bo46bo15bo12b2o41bobo38bobo39bobo76bobo50bo23bobo75bobo105b

obo105bobo102bobo6bo95bobo102bobo$5bo41bo8bo35bo49b2o11bo4b2o51bo

2bo37bo2bo39b2o76bo2bo73b2o76bo2bo104bo2bo104bo2bo101bo2bo5bobo93b

o2bo101bo2bo13b2o$47b2o43b2o3bo43b2o12b2o3b2o52b2o39b2o40bo78b2o

75bo77b2o106b2o106b2o103b2o6b2o95b2o103b2o15b2o$11bo85b2o47bo193bo

533bo87b2o15bo87b2o9bo5bo$10b2o84bobo3bo44b2o191bobo530bobo87bo14b

obo87bo14bobo$10bobo88b2o43b2o192b2o89bo426b2o13b2o85b3o15b2o85b3o

15b2o$2b2o97bobo325bobo425b2o101bo104bo12bo34bobo$bobo102b2o220bo

101b2o427bo53bo163b2o35b2o$3bo102bobo36b2o180bo586b2o106bo54bobo

34bo12bo$106bo39b2o179b3o568b2o13b2o88b2o15b3o85b2o15b3o$95b2o48bo

751bobo102bobo14bo87bobo14bo$96b2o54bo15b2o153bobo572bo104bo15b2o

87bo5bo9b2o$95bo56b2o14bobo153b2o112bo8b2o149b2o106b2o106b2o95b2o

6b2o103b2o86b2o15b2o$151bobo14bo155bo114b2o7bo148bo2bo104bo2bo104b

o2bo93bobo5bo2bo101bo2bo86b2o13bo2bo$438b2o6bo151bobo105bobo105bob

o95bo6bobo102bobo102bobo$174b2o270b2o149b2o2b2o102b2o2b2o102b2o2b

2o99b2o2b2o99b2o2b2o99b2o2b2o$142b2o19b3o8bobo266b2obo149bo2bobo

102bo2bobo102bo2bobo99bo2bobo99bo2bobo99bo2bobo$141bobo19bo10bo

133b3o132b2o2bo148b4o2bo101b4o2bo101b4o2bo98b4o2bo98b4o2bo58b3o37b

4o2bo$143bo20bo145bo127b2o6b2o123bo29b2o106b2o106b2o103b2o103b2o

58bo44b2o$150b3o156bo127bobo129b2o25b2o77bo28b2o77bo28b2o74bo28b2o

74bo28b2o64bo9bo28b2o$152bo286bo130b2o25bo77b3o27bo68b2o7b3o27bo

74b3o27bo74b3o27bo74b3o27bo$139b3o9bo444bo81bo25bo68b2o11bo25bo78b

o25bo78bo25bo78bo13b2o10bo$141bo299b2o153b2o79b2o25b2o63b2o4bo9b2o

25b2o76b2o25b2o76b2o25b2o76b2o13bobo9b2o$140bo299b2o130b2o194bobo

344bo$442bo129bobo195bo$427b2o143bo$426bobo$428bo669b2o$431b2o664b

2o$432b2o42b2o621bo$431bo43b2o$477bo320b2o103b2o103b2o103b2o$481b

2o315bobo102bobo102bobo83b3o16bobo$480b2o318bo104bo104bo85bo12b2o

4bo$412b2o68bo317b2o103b2o103b2o83bo13bobo3b2o$413b2o694bo$412bo

349b3o$764bo$763bo$695bo$694b2o$694bobo410b2o$1106b2o$690b3o415bo$

692bo405b2o$691bo301bo103bo2bo$993b2o3b2o97bo2bo$992bobo3bobo97b2o

$998bo$706b2o$705b2o388b3o$707bo389bo$1096bo4$711b2o$711bobo$711bo

16$489b2o$489bobo$489bo$391b3o$393bo$392bo!

Sample occurrences

There are 1 sample soups in the Catagolue:

Unofficial symmetries

Symmetry	Soups	Sample soup links

oscthread_stdin	1	•

Comments (1)

Displaying comments 1 to 1.

On 2023-07-21 at 19:51:39 UTC, ionmars10 wrote:

Good job !

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