Popover - Catagolue

Popover (xp32_y24473jssxcczy5gjgw4aicwgy2eoozwccwo4k8y63w1176611zggccsgg10oy079020202d3w66z33ey21w69a4w1p1zy866x77pos44)

#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 110 and 138.
	This evolutionary sequence works in multiple rules, from b3-kqys23-k through to b34cekqyz5jnr6-n8s234cejkwz5ekr6-ac78.

Pattern RLE

Code: Select all

Glider synthesis

Code: Select all

#C [[ GRID MAXGRIDSIZE 14 THEME Catagolue ]] 

#CSYNTH xp32_y24473jssxcczy5gjgw4aicwgy2eoozwccwo4k8y63w1176611zggccsgg10oy079020202d3w66z33ey21w69a4w1p1zy866x77pos44 costs 79 gliders (true).

#CLL state-numbering golly

x = 1159, y = 197, rule = B3/S23

961bo$960bo$960b3o2$964b3o$957bobo4bo$958b2o5bo$958bo13$993bo$991b

2o$992b2o2$949bo$950bo$948b3o15$897bo$895bobo$896b2o8$1024bobo$

1024b2o$1025bo$1020bo$1019bo$1019b3o6bo$1027bo$1027b3o$908bo$909bo

$907b3o3$996b2o16bo$995b2o10bo5bo$997bo8bo6b3o$1006b3o2$1004bo$

1002b2o$1003b2o3$1024bo$1022b2o$1023b2o17$548bo6bo$546bobo5bo$547b

2o5b3o9bo$510bo55bobo$510bobo53b2o$510b2o$553b2o$554b2o597b2o$553b

o599b2o2$1156b2o$503bo652bobo$498bo3b2o652bo$498b2o2bobo172bo$497b

obo175bobo$613bo62b2o160bo282bo$612bobo56b3o6bo47b3o51b3o53bo103b

3o176bo$388bo57bo106bo117b3o6bobo45b3o51b3o51b3o103b3o174b3o$387bo

58bobo103bobo7bo48b2o3bo52b3o2b2o4b2o44b3o2b2o3b2o42b3o2b2o3b2o44b

2o7b2o93b3o2b2o3b2o167b2o7b2o$387b3o52bo3b2o104bo2bo5bobo47bo5bo9b

o46b2o55b2o3b2o47b2o3b2o44b2o2b3o2b2o98b2o3b2o167b2o2b3o2b2o$393bo

49bo109b2o6b2o51bobo8b2o46b3o54b3o51b3o51b3o103b3o128bo45b3o$393bo

bo45b3o169b2o11b2o2b2o41bo56bo53bo53b3o103bo128b2o46b3o$385bobo5b

2o235bobo40bo4b2o50bo4b2o47bo4b2o53b2o98bo4b2o123b2o51b2o$386b2o

242bo46bo2bo53bo2bo50bo2bo51bo2bo15bobo83bo2bo174bo2bo8b3o$386bo

227bo63bobo54bobo51bobo52bobo15b2o85bobo175bobo8b3o$502b3o53b3o53b

o57b3o4bo49b3o4bo46b3o4bo47b3o4bo17bo79b3o4bo170b3o5bo2bo3b2o2b3o$

246bo67bo299bo106bo135bo271bo2bo3b2o$247bo67bo311b3o92bo133bo269bo

2bo2bo3b3o$50bo54bo139b3o65b3o127b2o45b2o8b2o54b2o53b2o14bo42b2o

48b3o4b2o47b2o3b2o48b2o3b2o18b3o77b2o3b2o19b2o150b2o3b2o6bobo8bo$

51bo51bobo336bo2bo43bobo7bo2bo52bo2bo51bo2bo14bo40bo2bo53bo2bo46b

2o2bo2bo47b2o2bo2bo97b2o2bo2bo18b2o150bo3bobo8b2o7bo$49b3o47bo4b2o

3bo43bo51bo64bo68bo55bo46bobo4bo41bo7bobo3bo49bobo3bo48bobo4bo51bo

bo3bo50bobo3bo47bobo3bo48bobo3bo18b2o78bobo3bo9bo162bo7bobo4bo$57b

o39bobo8bo42bobo49bobo65b2o57bo9b2o51bobo47bo3bobo50bo5b2o48bo5b2o

47bo3bobo52bo5b2o39b3o7bo5b2o46bo5b2o47bo5b2o16bobo78bo5b2o6bobo

161bo7b2o4bobo$17bo39bobo38bobo7b3o34bo6bobo49bobo62b2o58bobo6b2o

45bo8bobo42bo8bobo45bo7b2o54b2o45bo8bobo55b2o43bo11b2o52b2o45bo7b

2o18bo84b2o7bo2bo157bo16bo2bo2b2o$16bo36bo3b2o3bo35bo47bo5bo41bo9b

o66bo58b2o8bo43bobo7bo43bobo7bo47bo9bo44b3o8bo43bobo7bo48b3o8bo41b

o3b3o8bo42b3o8bo44bo9bo93b3o8bo7b2o158bo17b2o3b2o$16b3o35bo7bobo

79b3o48bo59bo11bo68bo159b3o3bo48b3o4bo106b3o4bo49b3o4bo46b3o4bo48b

3o3bo17b3o77b3o4bo171b3o3bo$52b3o7b2o95bo33b3o15bo41b2o12bo68bo45b

o3b2o2b3o8bo34bo3b2o2b3o8bo41b2o3bo46b2o2b3o2bo45bo3b2o2b3o8bo39b

2o2b3o2bo47b2o2b3o2bo44b2o2b3o2bo49b2o3bo17bo77b2o2b3o2bo172b2o3bo

$159bo45bo5bo42b2o11bo3bo4b3o57bo3bo4b3o33bo5bo7bo5bo33bo5bo7bo5bo

36b3o2b2o3bo3bo4b3o35b2o7bo3bo4b3o33bo5bo7bo5bo39b2o7bo3bo4b3o36b

2o7bo3bo4b3o33b2o7bo3bo4b3o33b3o2b2o3bo3bo4b3o7bo76b2o7bo3bo4b3o

156b3o2b2o3bo3bo4b3o$o10bo147bo44bobo4bo58bobo66bobo40bobo9bobo4bo

34bobo9bobo4bo38b3o8bobo41b3o9bobo40bobo9bobo4bo39b3o9bobo42b3o9bo

bo39b3o9bobo41b3o8bobo90b3o9bobo164b3o8bobo$b2o7bo132bo52b2o6bo2bo

62bo2bo39bo25bo2bo41b2o8bo2bo40b2o8bo2bo42b3o8bo2bo42bo9bo2bo41b2o

8bo2bo45bo9bo2bo43bo9bo2bo40bo9bo2bo40b3o8bo2bo91bo9bo2bo163b3o8bo

2bo$2o8b3o128bobo51bobo7b2o48b2o14b2o38bobo4bo11bo9b2o4bo48b2o52b

2o55b2o43bo10b2o4bo48b2o46bo10b2o4bo39bo10b2o4bo36bo10b2o4bo48b2o

92bo10b2o4bo171b2o$62b3o40b2o35b2o2b2o11b2o36bo13b2o41b2o20b3o33b

2o3b2o10bobo14bo54b2o52b2o54b3o54bo54b2o57bo56bo53bo53b3o103bo176b

3o$14b3o45b3o38bobo41b2o8bobo49bobo44bo19b3o38bobo8bo2bo12b3o52bob

o51bobo55b3o52b3o52bobo56b3o54b3o51b3o53b3o101b3o176b3o$14bo45b3o

2b2o35bo5bo37bo9bo5bo45bo5bo59b3o2b2o48b2o13b2o52bo5bo47bo5bo50b3o

2b2o50b2o52bo5bo53b2o55b2o52b2o48b2o2b3o2b2o94b2o3b2o171b2o2b3o2b

2o$15bo49b2o36bo3b2o48bo3b2o46bo3b2o64b2o63b2o2b3o48bo3b2o48bo3b2o

55b2o50b2o2b3o48bo3b2o53b2o2b3o50b2o2b3o41b2o4b2o2b3o43b2o7b2o94b

2o3b2o2b3o120b2o44b2o7b2o$64b3o211b3o65b3o164b3o52b3o111b3o54b3o

42bobo6b3o53b3o101b3o122bobo51b3o$64bo40bobo51bobo49bobo64bo67b3o

52bobo51bobo55bo54b3o52bobo56b3o54b3o44bo6b3o53bo103b3o122bo53bo$

64bo41bo53bo51bo65bo32b3o88bo53bo56bo110bo164b2o58bo282bo$270b3o

40bo475bobo263b2o$12bo257bo41bo476bo264bobo$11b2o258bo784bo$11bobo

6$1019b2o$1019bobo$1019bo3$1031b3o$1031bo$1032bo7$1012b3o$1012bo$

1013bo2$1017b3o$1017bo$1018bo6$993b3o$993bo31b3o$994bo30bo$927bo

98bo$927b2o$926bobo7$998b2o$998bobo$998bo2$1027b2o$1027bobo$1027bo

$1032bo$1031b2o$1031bobo!

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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