112P57 - Catagolue

112P57 (xp57_y0oggqh2xgzy1pib12gc01156xg8y2oge2zyf3441wooowca6zy2s4oyb347zca6w333wg44oz08e13y221xckgg0618gq9jzyf1x8hb113)

#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 57.
	This pattern runs in standard life (b3s23).
	The population fluctuates between 112 and 186.
	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 xp57_y0oggqh2xgzy1pib12gc01156xg8y2oge2zyf3441wooowca6zy2s4oyb347zca6w333wg44oz08e13y221xckgg0618gq9jzyf1x8hb113 costs 120 gliders (true).

#CLL state-numbering golly

x = 1402, y = 59, rule = B3/S23

1368bo$1369b2o$1368b2o2$1183bo5bo$1159bo23bobo3bobo174bo16bobo$

1160bo17bo4b2o4b2o176bo15b2o$1158b3o17bobo184b3o16bo$660bobo3bo

511b2o174bo$661b2o3bobo686bo$661bo4b2o685b3o3bobo$585bo774b2o9bo$

586b2o69bobo529bo170bo11bo$286bo298b2o71b2o7bo484bo35bo181b3o$287b

2o315bo53bo7bo483bobo35b3o$232bo53b2o315bo62b3o419bo62b2o$233b2o

58bo309b3o480bobo3bobo67b2o90bo115bo$232b2o57bobo431b2o69b2o63b2o

75b2o77b2o68b2o3b2o4b2o61bo2bo3b2o84bo63b2o51b2o16b3o$239bo52b2o

110bobo29bo288bo70bo64bo76bo78bo75bo4bo62bo2bo3bo80b2o2b2o58b2o2b

2o51b2o13b2o$237bobo164b2o30bobo153bo134bo5bo64bo3b2o59bo3b2o71bo

3b2o73bo3b2o75bo3b2o56b2o6bo3b2o73bo2bo60bo2bobo66bo2bo$238b2o165b

o30b2o155bo69b2o61b2o3b2o64b2o2bobo58b2o2bobo70b2o2bobo72b2o2bobo

74b2o2bobo63b2o2bobo8bo65b3o2bobo56bob4obo36b2o3b2o22b2o2bo$180bob

o107b2o109bo134b3o52b3o6b3o60bo62bo5b2o63bo3b2o59bo3b2o71bo3b2o73b

o3b2o75bo3b2o64bo3b2o8b2o57bo8bo2b4o59b2o3bo36b2obobo10bo11bo3b4o$

181b2o6bo101b2o109bo128bobo2bo63bo63bo62bo9bo60bo64bo76bo78bo80bo

69bo12bobo54bobo7b3o3b2o58bo4bo36bo5bo9bo14bo$181bo8bo45b2o52bo

109b3o129b2o3bo57bobo3bo59b4o59b4o9bobo55b4o61b4o73b4o75b4o77b4o

66b4o70b2o7b2o61bo60b3o9b2o$188b3o46b2o104bo61bo6bo119bo50b2o10b2o

53b2o9bo51b2o9bo12b2o45b2o9bo8bo44b2o9bo65b2o9bo67b2o9bo69bo10bo

58bo10bo25b2o55b2o62b2o70bo$149bo86bo105bobo59bobo6b2o167bo13bo52b

o12b3o47bo12b3o4b3o48bo12b3o3b2o44bo12b3o2b2o57bo12b3o2b2o59bo12b

3o2b2o62b2o10b3o2b2o51b2o10b3o2b2o17b2o50b2o51bo$147b2o150bo43bobo

59bobo4b2o6bo164bo66bo11bo50bo11bo4bo53bo11bo4b2o46bo11bo2bobo59bo

11bo2bobo61bo11bo2bobo61b2o12bo2bobo50b2o12bo2bobo10bo7bo49b2o50bo

75bobo14b2o$142bo5b2o148bobo43bobo59bobo12bo5bobo55b3o46b2o47b2o

65b2o61b2o18bo50b2o63b2o16bo58b2o16bobo58b2o16bobo61bo16bobo50bo

16bobo8b2o109b3o74b2o14bo$140bobo41b3o2b2o54bo53bobo43bobo59bobo9b

3o5b2o51bobo2bo48bobo335bo3bo68bobo76bobo78bobo67bobo7bobo103bobo

24bo54bo13bobo$141b2o43bo3b2o52bobo53bobo43bobo51bo7bobo17bo52b2o

3bo47bo266b2o67b2o3bo70bobo76bobo78bobo52b3o12bobo113b2o23b2o47b2o

19b2o$185bo3bo55bobo53bobo43bobo51b2o6bobo69bo48b2o49bo66bo62bo70b

o18bobo43bo23b2o2b3o46bo22bo55bo22bobo55b2o21bobo44b2o5bo15bobo9bo

102bo24bobo45bobo13bo$99bo94bo51bobo53bobo43bobo49b2o8bobo14bo101b

o51b2o65b2o61b2o69b2o10b2o5bo45b2o75b2o77b2o22bobo53bo24bobo42bo8b

o15bobo7b2o122b3o50bo14b2o$55bo44bo4bo33b2o4bo47bobo2bo48bobo2bo

50bobo2bo40bobo2bo56bobo2bo9bo105bo48b2o65b2o61b2o69b2o11b2o50b2o

75b2o77b2o23bo57bo22bobo44bo22bobo6bobo123bo49b2o14bobo$9bo45b3o

40b3o4b3o32b2o3b3o46b2o2b3o47b2o2b3o49b2o2b3o39b2o2b3o46bo8b2o2b3o

7b3o54b2o45b2o50bo66bo62bo70bo10bo53bo76bo30bo47bo79b2o24bobo41b2o

3bo9b2o9bobo130bo$9b2o47bo35b2o12bo30bo8bo52bo53bo55bo45bo46b2o13b

o57bo5bobo39b2o50bo66bo62bo70bo64bo27b3o46bo33b2o43bo80bo30bo37b2o

7b2o9bobo9bo49b2o62b2o71bo$4bo3bobo44b4o34bobo9b4o36b4o49b4o50b4o

52b4o42b4o45b2o11b4o56b2o5bo43bo48b2o65b2o61b2o69b2o63b2o27bo8bo

38b2o34b2o41b2o37bo41b2o68b2o7bobo8bo7bo53b2o64bo69b2o9b3o$5bo49bo

39bo9bo39bo52bo53bo55bo45bo40bobo18bo57bo44bo4bo49bo66bo62bo70bo

64bo31bo6b2o36bo78bo38b2o40bo65b2o3b3o25b2o47b2o3b3o56bo4bo70bo14b

o9bo5bo$3b3o6b3o41bo42b2o5bo34b2o3bo47b2o3bo48b2o3bo50b2o3bo40b2o

3bo40b2o14b2o3bo51b4o3bo41bo3b2o45b4o3bo59b4o3bo55b4o3bo63b4o3bo

57b4o3bo36bobo30b4o3bo71b4o3bo37b2o34b4o3bo63b4o2bo26bobo46b4o2bo

56bo3b2o66b4o3bo11bo10bobob2o$12bo42b2o43b2o3b2o33bobo2b2o46bobo2b

2o47bobo2b2o49bobo2b2o39bobo2b2o40bo14bobo2b2o54bo2b2o42bob4obo45b

o2b2o62bo2b2o58bo2b2o66bo2b2o60bo2b2o72bo2b2o33b2o39bo2b2o76bo2b2o

63bobo2b3o37b2o35bobo2b3o56bob4obo66bo2b2o22b2o3b2o$13bo85bo5bo34b

2o3bo47b2o3bo48b2o3bo50b2o3bo40b2o3bo8bo41bo5b2o3bo6b2o50bo2bo43bo

bo2bo47bo2bo63bo2bo59bo2bo67bo2bo61bo2bo73bo2bo31bobo41bo2bo77bo2b

o66bo2bo36bobo39bo2bo58bobo2bo68bo2bo$107bo39bo52bo53bo55bo45bo4b

2o37b2o4b2o10bo3bo2bo4b3o44b2o43b2o2b2o49b2o65b2o61b2o69b2o63b2o

75b2o31bo45b2o33b2o44b2o64b2o2b2o36bo39b2o2b2o58b2o2b2o70b2o13b2o$

106b2o38b2o51b2o52b2o54b2o44b2o5b2o35bobo3b2o10b2o3bo2bo4bo41b3o

46b2o49b3o64b3o60b3o68b3o62b3o74b3o41b2o33b3o37bobo38b3o68bo81bo

62b2o70b3o16b2o$3o398bo21b2o6bo526b2o74bo111bo30b2o49bo155bo$2bo

48b3o906bo79b2o136b2o$bo51bo7bo977b2o136bo$19b2o31bo7b2o300b3o676b

o340b3o$18b2o40bobo299bo1019bo11bo$20bo342bo46b3o10b2o958bo9b2o$

52b2o4bo353bo10bobo967bobo3b3o$51bobo3b2o340b3o3b3o3bo11bo975bo$

53bo3bobo341bo5bo992bo$400bo5bo963bo16b3o$1370b2o15bo$1369bobo16bo

3$1385b2o$1384b2o$1386bo!

Sample occurrences

There are 4 sample soups in the Catagolue:

Unofficial symmetries

Symmetry	Soups	Sample soup links

b3s23osc_stdin	3	• • •

oscthread_stdin	1	•

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