p90 pre-pulsar shuttle

p90 pre-pulsar shuttle (xp90_xguxjpuwupjxugz618882y01w1y0288816zy5ee4zy5ss8zo0444gy8g4440oz0102uxi6vwv6ixu201zy411y011)

#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 90.
	This pattern runs in standard life (b3s23).
	The population fluctuates between 104 and 154.
	This evolutionary sequence works in multiple rules, from b3-ks23-ck through to b35ckr6ek7s234ckyz5c6ein78.

Pattern RLE

Code: Select all

Glider synthesis

Code: Select all

#C [[ GRID MAXGRIDSIZE 14 THEME Catagolue ]] 

#CSYNTH xp90_xguxjpuwupjxugz618882y01w1y0288816zy5ee4zy5ss8zo0444gy8g4440oz0102uxi6vwv6ixu201zy411y011 costs 54 gliders (true).

#CLL state-numbering golly

x = 1377, y = 86, rule = B3/S23

347bo217bo$347bobo213bobo$347b2o215b2o19$397bo249bo$395bobo247bobo

$326bo69b2o188bo59b2o$320bobo2bo74b2o185bo2bobo57b2o$321b2o2b3o71b

o2bo182b3o2b2o57bo2bo$203bo117bo78b2o46bo142bo58b2o$201bobo3bo236b

o3bobo$202b2o3bobo56bo175bobo3b2o57bo$207b2o58bo175b2o61bo$265b3o

238b3o$203bobo64bo132b2o41bobo15b2o37bo22bo77bo42bo17bo42b2o15b2o

42bo17bo59bo17bo42bo17bo42bo17bo42b2o15b2o42b2o15b2o42bo17bo59bo

17bo42bo17bo42bo17bo$10bobo42bobo145b2o64bo133b2o42b2o15b2o38bo20b

2o76b2o42b2o15b2o42b2o15b2o42b2o15b2o59b2o15b2o42b2o15b2o42b2o15b

2o41bo19bo41b2o15b2o42b2o15b2o59b2o15b2o42b2o15b2o42b2o15b2o$10b2o

5bo32bo5b2o146bo57bo6b3o51bo5b2o73bo42bo17bo36b3o6bo70b2o5bo118bo

17bo305bo13bo44bo17bo$11bo4bo34bo4bo204bobo58bobo3bo2bo70b5obo54b

5obo40bobo10b3o2bobo50bo2bo3bobo10b3o2bobo34bobo2b3o11b3o2bobo34bo

b5o13b5obo34bobo2b3o11b3o2bobo51bobo2b3o11b3o2bobo34bobo2b3o11b3o

2bobo34bobo2b3o11b3o2bobo36bo3bo13bo3bo36bob5o13b5obo34bobo2b3o11b

3o2bobo51bobo2b3o11b3o2bobo34bobo2b3o11b3o2bobo34bobo2b3o11b3o2bob

o$16b3o30b3o210b2o59b2o4b2o72b3o3bo54b3o3bo39b2o13bob4o51b2o4b2o

13bob4o34b4obo15bob4o33bo3b3o15b3o3bo33b4obo15bob4o51b4obo15bob4o

34b4obo15bob4o34b4obo15bob4o33b4o3bo13bo3b4o32bo3b3o15b3o3bo33b4ob

o15bob4o51b4obo15bob4o34b4obo15bob4o34b4obo15bob4o$obo62bobo340bo

60bo59b2o76b2o34b2o23b2o34bo25bo34b2o23b2o51b2o23b2o34b2o23b2o34b

2o23b2o38bo17bo38bo25bo34b2o23b2o51b2o23b2o34b2o23b2o34b2o23b2o$b

2o62b2o$bo64bo$87b2o30b2o27b2o30b2o2bo21bo2b2o30b2o27b2o30b2o27b2o

47b2o2bo21bo2b2o30b2o2bo21bo2b2o30b2o27b2o47b2o27b2o30b2o2bo21bo2b

2o30b2o2bo21bo2b2o30b2o27b2o47b2o27b2o30b2o2bo21bo2b2o30b2o27b2o

30b2ob2o21b2ob2o30b2o2bo21bo2b2o30b2o27b2o47b2o27b2o30b2o27b2o30b

2ob2o21b2ob2o$83b3o2bo30bo2b3o10bo8b3o2bo30bo2b2o21b2o2bo30bo2b3o

19b3o2bo30bo2b3o19b3o2bo47bo2b2o21b2o2bo30bo2b2o21b2o2bo30bo2b3o

19b3o2bo47bo2b2o21b2o2bo30bo2b2o21b2o2bo30bo2b2o21b2o2bo30bo2b3o

19b3o2bo47bo2b2o21b2o2bo30bo2b2o21b2o2bo30bo2b3o19b3o2bo30bo29bo

30bo2b2o21b2o2bo30bo2b2o21b2o2bo47bo2b2o21b2o2bo30bo2b2o21b2o2bo

30bo29bo$86b2o32b2o11bobo11b2o32b5o19b5o32b2o25b2o32b2o25b2o49b5o

19b5o32b5o19b5o32b2o25b2o49b2ob2o19b2ob2o32b5o19b5o32b5o19b5o32b2o

25b2o49b2ob2o19b2ob2o32b5o19b5o32b2o25b2o32b2o2bo19bo2b2o32b5o19b

5o32b2ob2o19b2ob2o49b2obo21bob2o32b2obo21bob2o32b2o2bo19bo2b2o$82b

o42bo8b2o7bo103bo17bo42bo17bo181bo17bo57b2o19b2o162bo17bo57b2o19b

2o101bo17bo38b3o21b3o97b2o19b2o56bo19bo40bo19bo37b3o21b3o$82bo42bo

17bo51b2o50bo8b2o7bo42bo8b2o7bo68b2o59b2o50bo8b2o7bo57b2o9b2o8b2o

49b2o59b2o50bo8b2o7bo57b2o9b2o8b2o49b2o50bo8b2o7bo38b3o10b2o9b3o

47b2o48b2o9b2o8b2o56bo9b2o8bo40bo9b2o8bo37b3o10b2o9b3o$86b2o32b2o

25b2o32b5o9bobo7b5o32b2o12bobo10b2o32b2o12bobo10b2o49b5o9bobo7b5o

32b5o9bobo7b5o32b2o12bobo10b2o49b2ob2o9bobo7b2ob2o32b5o9bobo7b5o

32b5o9bobo7b5o32b2o12bobo10b2o49b2ob2o9bobo7b2ob2o32b5o9bobo7b5o

32b2o12bobo10b2o32b2o2bo9bobo7bo2b2o32b5o9bobo7b5o32b2ob2o9bobo7b

2ob2o49b2obo10bobo8bob2o32b2obo10bobo8bob2o32b2o2bo9bobo7bo2b2o$

13bo40bo28b3o2bo30bo2b3o11b2o6b3o2bo30bo2b2o11bo9b2o2bo30bo2b3o10b

o8b3o2bo30bo2b3o10bo8b3o2bo47bo2b2o11bo9b2o2bo30bo2b2o11bo9b2o2bo

30bo2b3o10bo8b3o2bo47bo2b2o11bo9b2o2bo30bo2b2o11bo9b2o2bo30bo2b2o

11bo9b2o2bo30bo2b3o10bo8b3o2bo47bo2b2o11bo9b2o2bo30bo2b2o11bo9b2o

2bo30bo2b3o10bo8b3o2bo30bo15bo13bo30bo2b2o11bo9b2o2bo30bo2b2o11bo

9b2o2bo47bo2b2o11bo9b2o2bo30bo2b2o11bo9b2o2bo30bo15bo13bo$7b3o2b2o

40b2o2b3o26b2o30b2o14b2o11b2o30b2o2bo21bo2b2o30b2o27b2o30b2o27b2o

47b2o2bo21bo2b2o30b2o2bo21bo2b2o30b2o27b2o47b2o27b2o30b2o2bo21bo2b

2o30b2o2bo21bo2b2o30b2o27b2o47b2o27b2o30b2o2bo21bo2b2o30b2o27b2o

30b2ob2o21b2ob2o30b2o2bo21bo2b2o30b2o27b2o47b2o27b2o30b2o27b2o30b

2ob2o21b2ob2o$9bo2bobo38bobo2bo78bo$8bo50bo979bo199bo$904b2o59b2o

63bo8bo47bo11b3o46b2o10b3o63b2o11bo11b2o34b2o11b2o10b2o34b2o11b2o

10b2o$771b2o70b2o4b2o53b4obo55b4obo54b4o3bo6bo46bo3b3o13b2o40b4obo

13b2o4b2o51b4obo7bo7bob4o34b4obo6bo2bo5bob4o34b4obo6bo2bo5bob4o$

15b3o32b3o718bobo68bo2bo3bobo52bobo2b3o53bobo2b3o55bo3bo54bob5o11b

obo40bobo2b3o10bobo3bo2bo50bobo2b3o11b3o2bobo34bobo2b3o4bobo4b3o2b

obo34bobo2b3o4bobo4b3o2bobo$15bo36bo655bo54b3o6bo70b2o5bo181bo15bo

42bo14bo6b3o51bo5b2o125bo60bo$16bo34bo656b2o55bo142b2o59b2o10b3o

45bo17b2o42b2o20bo38b2o76b2o5b3o7b2o42b2o15b2o42b2o15b2o$707bobo

54bo143bo60bo11bo48b2o15bobo41b2o21bo37bo77bo8bo8bo42bo17bo42bo17b

o$767b3o207b2o3bo126b3o126bo119b3o$704b2o61bo208bobo72b2o58bo248bo

$703bobo3b2o57bo209bo67b2o3bobo56bo248bo$705bo3bobo333bobo3bo$709b

o142bo58b2o134bo117bo78b2o59b2o$846b3o2b2o57bo2bo251b2o2b3o71bo2bo

57bo2bo$848bo2bobo57b2o251bobo2bo74b2o59b2o$847bo67b2o253bo130b2o$

915bobo382bobo$915bo386bo19$825b2o364b2o$824bobo364bobo$826bo364bo!

Sample occurrences

There are 13 sample soups in the Catagolue:

Unofficial symmetries

Symmetry	Soups	Sample soup links

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

oscstdin	1	•

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