xp122_y832acyfesxsezy533y7gggyiggz04cc8ya8c0443yi110g0s4z08cc4y98o0oggy4oggoy0gy511zye23x23y3oge2y01dggszy5gggy4ggzy53wboy0knghy3ckgg0s4z0g8oya1w1y61011y92331z23xooyisii031ya1332zy9gxgylcczy873x37yf354c

#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 122.
	This pattern runs in standard life (b3s23).
	The population fluctuates between 184 and 348.
	This evolutionary sequence works in multiple rules, from b3s23 through to b3s234c.

Pattern RLE

Code: Select all

Glider synthesis

Code: Select all

#C [[ GRID MAXGRIDSIZE 14 THEME Catagolue ]] 

#CSYNTH xp122_y832acyfesxsezy533y7gggyiggz04cc8ya8c0443yi110g0s4z08cc4y98o0oggy4oggoy0gy511zye23x23y3oge2y01dggszy5gggy4ggzy53wboy0knghy3ckgg0s4z0g8oya1w1y61011y92331z23xooyisii031ya1332zy9gxgylcczy873x37yf354c costs 84 gliders (true).

#CLL state-numbering golly

x = 510, y = 88, rule = B3/S23

447bo$448bo$336bo109b3o$334bobo$335b2o2$456bo$450bobo3bobo$451b2o

3b2o$451bo11bo$461b2o$462b2o2$256bo$256bobo$169bo86b2o$167bobo$

168b2o84bo208bo$173b2o77bobo6bo96bo5bo96b2o11bo5bo$173bobo77b2o5b

2o96b2o3b2o97b2o10b2o3b2o$173bo86b2o70bo3bobo19b2o3b2o109b2o3b2o$

260bo69bobo3b2o21bo3bo111bo3bo$170b2o159b2o4bo110b2o9bo$169b2o84b

3o190b2o8bobo$82bo88bo83bo116bo85bobo46bo$83bo48bo123bo114bo87bo

47bobo$81b3o47bo239b3o112b2o19b2o$131b3o352b2o$85bo304bo111bo$85bo

bo47bobo83b3o100b3o62bo50b3o57b2o$6bo78b2o48b2o85b3o100b3o44b2o15b

3o49b3o57b2o$7bo8bobo60bobo46b3o5bo234b2o$5b3o9b2o61b2o48bo86bo

155bo$17bo62bo48bo88bo7bo$63bo21bo130b3o7bobo96b3o113b3o57b3o$25bo

38bo4b2obo11bobo61b2obo10bo2bo60b2o10b2obo10bo2bo68b3o14b2obo10bo

2bo81b3o14b2obo10bo2bo26bo$13bo5bo5bobo34b3o3bobob3o10b2o62bob3o8b

4o54b3o16bob3o8b4o86bob3o8b4o99bob3o8b4o10b2o15bo$8bo3b2o4bo6b2o

42bo5bo73bo4bo67bo16bo4bo97bo4bo110bo4bo20bo2bo$6bobo3bobo3b3o38b

2o13b2o9b2o61b2o3b2o9b2o55bo16b2o3b2o9b2o85b2o3b2o9b2o98b2o3b2o9b

2o10b2o$b2o4b2o49bobo24bo78bo89bo102bo115bo17bo7bo$2b2o56bo4b2o16b

obo76bobo87bobo100bobo113bobo16b2o6b2o$bo64b2o15b2o77b2o88b2o101b

2o114b2o17bobo5bobo$19b2o44bo$8bo11b2o$6b2o11bo$7b2o81bo$26bo44b2o

15b2o60b2o88b2o101b2o86bobo5bobo17b2o$24b2o44bobo16b2o4bo53bobo87b

obo100bobo87b2o6b2o16bobo$19b2o4b2o43bo24bobo51bo89bo102bo89bo7bo

17bo$7b3o3bobo3bobo47b2o9b2o13b2o51b2o9b2o3b2o72b2o9b2o3b2o16bo68b

2o9b2o3b2o86b2o10b2o9b2o3b2o$b2o6bo4b2o3bo60bo5bo72bo4bo84bo4bo16b

o80bo4bo86bo2bo20bo4bo$obo5bo5bo54b2o10b3obobo3b3o54b4o8b3obo73b4o

8b3obo16b3o67b4o8b3obo71bo15b2o10b4o8b3obo$2bo66bobo11bob2o4bo56bo

2bo10bob2o72bo2bo10bob2o10b2o73bo2bo10bob2o14b3o54bo26bo2bo10bob2o

14b3o$70bo21bo172bobo7b3o94b3o53b3o57b3o$10bo64bo108bo82bo7bo$9b2o

9b3o51b2o107bo92bo49bo$9bobo8bo53bobo100bo5b3o141b2o$21bo47b2o106b

2o90b3o36b3o15b2o44b3o54b2o57b3o$68bobo105bobo91b3o37bo62b3o54b2o

57b3o$70bo238bo119bo$180b3o261b2o$72b3o107bo143b3o94b2o19b2o$72bo

108bo55bo90bo93bobo47bo$73bo68bo95bo88bo96bo46bobo$143b2o91b3o232b

obo8b2o$142b2o218bo4b2o103bo9b2o$233bo102bo3bo21b2o3bobo82bo3bo$

140bo91b2o101b2o3b2o19bobo3bo83b2o3b2o$138bobo91b2o5b2o94b2o3b2o

109b2o3b2o10b2o$139b2o91bo6bobo93bo5bo109bo5bo11b2o$144b2o93bo228b

o$144bobo$144bo91b2o$235bobo$237bo2$468b2o$469b2o$468bo11bo$474b2o

3b2o$473bobo3bobo$475bo2$363b2o$363bobo$363bo119b3o$483bo$484bo!

Sample occurrences

There are 13 sample soups in the Catagolue:

Unofficial symmetries

Symmetry	Soups	Sample soup links

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

oscstdin	1	•

Comments (1)

Displaying comments 1 to 1.

On 2021-03-28 at 15:28:20 UTC, Ignacy.Jackl wrote:

L122P2 loop with 4 Herschels.

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