120P34 - Catagolue

120P34 (xp34_ydgiligz8ow354c0ck871wg9g0641u08k8z0123y81221w11zy413431zyb8c2c8z0gwo8w8k4oy1gy2c4oz121078imggpx8e123032acw11zy34a4)

#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 34.
	This pattern runs in standard life (b3s23).
	The population fluctuates between 120 and 184.
	This evolutionary sequence works in multiple rules, from b3s23 through to b36i7c8s234ce5r6-ac.

Pattern RLE

Code: Select all

Glider synthesis

Code: Select all

#C [[ GRID MAXGRIDSIZE 14 THEME Catagolue ]] 

#CSYNTH xp34_ydgiligz8ow354c0ck871wg9g0641u08k8z0123y81221w11zy413431zyb8c2c8z0gwo8w8k4oy1gy2c4oz121078imggpx8e123032acw11zy34a4 costs 94 gliders (true).

#CLL state-numbering golly

x = 1552, y = 65, rule = B3/S23

12bo$11bo$11b3o2$obo$b2o$bo3bobo156bo7bo661bo$5b2o158bo6bobo325bo

332bo$6bo156b3o6b2o327bo331b3o$499b3o$159b3o$72b2o46b2o39bo6b2o39b

o74bo57bo59bo57bo77bo72bo57bo57bo57bo41bobo13bo57bo57bo57bo57bo57b

o57bo57bo57bo68bo67bo83bo$14bo55bo2bo44bo2bo38bo4b2o2bo38bobo72bob

o55bobo57bobo55bobo75bobo70bobo55bobo55bobo55bobo41b2o2bobo7bobo

55bobo55bobo55bobo55bobo55bobo55bobo46bobo6bobo55bobo66bobo65bobo

81bobo$13bo56b3o45b3o44bob2o40bo11bo62bo57bo59bo57bo50bo26bo72bo

57bo57bo57bo42bo3b2o9bo57bo57bo57bo57bo45bo11bo57bo41bobo3b2o8bo

57bo68bo67bo83bo$13b3o204bo291b2o319bo286bo113b2o4bo$26bo43b5o36bo

6b5o43b5o36b5o8b3o59b5o53b5o55b5o53b5o48b2o23b5o68b5o53b5o53b5o53b

5o53b5o53b5o53b5o53b5o53b5o38bo3b3o8b5o53b5o40bo12b5o53b5o64b5o63b

5o79b5o$17bo8bobo8bo32bo4bo36b2o4bo4bo42bo4bo35bo4bo69bo4bo52bo4bo

54bo4bo52bo4bo72bo4bo67bo4bo52bo4bo52bo4bo52bo4bo52bo4bo47b2o3bo4b

o47b2o3bo4bo36bo10b2o3bo4bo47b2o3bo4bo35bobo9b2o3bo4bo47b2o3bo4bo

47b2o3bo4bo39b2o6b2o3bo4bo50b2o6b2o3bo4bo49b2o6b2o3bo4bo48bo16b2o

6b2o3bo4bo$17bobo6b2o8bo36bo2bo34b2o8bo2bo44bo2bo37bo2bo71bo2bo54b

o2bo56bo2bo54bo2bo74bo2bo69bo2bo54bo2bo54bo2bo54bo2bo54bo2bo46bo7b

o2bo46bo7bo2bo36b2o8bo7bo2bo46bo7bo2bo35b2o9bo7bo2bo46bo7bo2bo46bo

7bo2bo38bo7bo7bo2bo49bo7bo7bo2bo48bo7bo7bo2bo45bobo16bo7bo7bo2bo$

17b2o17b3o34b2obo2b2o40b2obo2b2o40b2obo2b2o33b2obo2b2o67b2obo2bo

51b2obo2bo53b2obo2bo51b2obo2bo71b2obo2bo66b2obo2bo51b2obo2bo51b2ob

o2bo51b2obo2bo51b2obo2bo41bobo7b2obo2bo40b2obo7b2obo2bo32b2o6b2obo

7b2obo2bo40b2obo7b2obo2bo40b2obo7b2obo2bo37b2ob2obo7b2obo2bo37b2ob

2obo7b2obo2bo36b3ob2obo7b2obo2bo32bo14b3ob2obo7b2obo2bo32b2o12b3ob

2obo7b2obo2bo43b2o3b2o12b3ob2obo7b2obo2bo$76bobobo43bobobo43bobobo

36bobobo70bobobo53bobobo55bobobo53bobobo73bobobo68bobobo53bobobo

46bo6bobobo47bo5bobobo47bo5bobobo35bo4b2o5bo5bobobo39bobo5bo5bobob

o39bobo5bo5bobobo39bobo5bo5bobobo39bobo5bo5bobobo35bobobobo5bo5bob

obo31b2o2bobobobo5bo5bobobo37bobobo5bo5bobobo32b2o14bobobo5bo5bobo

bo30bo2bo13bobobo5bo5bobobo46bo2bo7bo5bobobo5bo5bobobo$76bobo34b2o

9bobo45bobo38bobo72bo2bo54bo2bo56bo2bo54bo2bo47bo26bo2bo69bo2bo54b

o2bo45bobo6bo2bo47bobo4bo2bo47bobo4bo2bo37bo9bobo4bo2bo41bo5bobo4b

o2bo41bo5bobo4bo2bo41bo5bobo4bo2bo34b3o4bo5bobo4bo2bo37bo3bo5bobo

4bo2bo31bobo3bo3bo5bobo4bo2bo41bo5bobo4bo2bo32b2o18bo5bobo4bo2bo

31bo2bo16bo5bobo4bo2bo47bo2bo8bo7bo5bobo4bo2bo$22bo52b2ob2o32bobo

8b2o2bo43b2o2bo36b2o2bo70b2o56b2o58b2o56b2o51bo24b2o71b2o56b2o49b

2o5b2o50bo2bo2b2o39b3o8bo2bo2b2o38b3o9bo2bo2b2o50bo2bo2b2o50bo2bo

2b2o50bo2bo2b2o39bo10bo2bo2b2o50bo2bo2b2o36bo13bo2bo2b2o50bo2bo2b

2o61bo2bo2b2o35b2o23bo2bo2b2o51b2o7b3o13bo2bo2b2o$20b2o92bo11b2o

46b2o39b2o3b2o292b3o266b2o46bo9b2o56b2o56b2o56b2o56b2o43bo12b2o56b

2o56b2o56b2o67b2o66b2o82b2o$21b2o197bobo48bobo556bo59b3o$220bo51b

2o244bobo79bo124b3o162bo177bo57bo57bo57bo57bo45b3o20bo67bo83bo$6bo

62b3o200bo245b2o81b2o122bo165bo115bo58b3o55b3o55b3o55b3o55b3o47bo

18b3o65b3o76bo4b3o$6b2o15b2o46bo3bo141b2o41bo6b3o249bo76b2o2b2o

124bo281b2o55bo57bo57bo57bo57bo49bo18bo67bo79b2o2bo$5bobo14b2o46bo

3b2o140bobo39bobo8bo310bo14bobo405b2o2b2o56b2o56b2o56b2o56b2o56b2o

67b2o66b2o68bo8bobo2b2o$24bo49bobo141bo40b2o7bo56bo59bo192bobo16bo

400bo3bobo499b2o$255bo68bobo57bobo192b2o418b2o3bo498bobo$253bobo

68bo2bo56bo2bo610b2o82b2o$254b2o69b2o58b2o690bo3b2o457bobo$1077bob

o3bo456b2o$382b2o689b2o2b2o52b2o56b2o56b2o56b2o67b2o66b2o82b2o2bob

o8bo$381bobo333bo354b2o58bo57bo57bo57bo68bo67bo18bo64bo2b2o$383bo

334bo239bo115bo54b3o55b3o55b3o55b3o66b3o65b3o18bo62b3o4bo$336bo

379b3o240bo169bo57bo57bo57bo68bo67bo20b3o60bo$336bo450bo169b3o$

279bo56bo118bo137b2o180b2o9bo46b2o56b2o56b2o56b2o56b2o56b2o56b2o

12bo43b2o56b2o67b2o66b2o82b2o$277b2o45b2ob2o55b2ob2o53b2ob2o8bobo

62b2ob2o68bo2b2o56b2o56b2o5b2o49b2o2bo2bo8b3o39b2o2bo2bo50b2o2bo2b

o50b2o2bo2bo9b3o38b2o2bo2bo50b2o2bo2bo50b2o2bo2bo50b2o2bo2bo10bo

39b2o2bo2bo50b2o2bo2bo13bo47b2o2bo2bo60b2o2bo2bo76b2o2bo2bo13b3o7b

2o$278b2o45bobo57bobo55bobo9b2o64bobo70bobo54bo2bo54bo2bo6bobo45bo

2bo4bobo47bo2bo4bobo47bo2bo4bobo47bo2bo4bobo9bo37bo2bo4bobo5bo41bo

2bo4bobo5bo41bo2bo4bobo5bo41bo2bo4bobo5bo4b3o34bo2bo4bobo5bo3bo37b

o2bo4bobo5bo3bo3bobo42bo2bo4bobo5bo51bo2bo4bobo5bo18b2o47bo2bo4bob

o5bo7bo8bo2bo$323bobobo9b3o43bobobo53bobobo73bobobo68bobobo53bobob

o53bobobo6bo46bobobo5bo47bobobo5bo5b2o40bobobo5bo5b2o40bobobo5bo5b

2o4bo35bobobo5bo5bobo39bobobo5bo5bobo39bobobo5bo5bobo39bobobo5bo5b

obo39bobobo5bo5bobobobo35bobobo5bo5bobobobo2b2o42bobobo5bo5bobobo

47bobobo5bo5bobobo14b2o47bobobo5bo5bobobo5bo7bo2bo$263bo17b2o40b2o

2bob2o6bo45b2o2bob2o50b2o2bob2o70b2o2bob2o19b2o44b2o2bob2o51bo2bob

2o51bo2bob2o51bo2bob2o51bo2bob2o7bobo41bo2bob2o7bobo41bo2bob2o7bob

o41bo2bob2o7bob2o40bo2bob2o7bob2o6b2o32bo2bob2o7bob2o40bo2bob2o7bo

b2o40bo2bob2o7bob2ob2o37bo2bob2o7bob2ob2o48bo2bob2o7bob2ob3o46bo2b

ob2o7bob2ob3o14bo47bo2bob2o7bob2ob3o12b2o3b2o$264bo16bobo43bo2bo7b

o48bo2bo54bo2bo8b2o64bo2bo18b2o49bo2bo54bo2bo54bo2bo54bo2bo54bo2bo

7bo46bo2bo7bo46bo2bo7bo46bo2bo7bo46bo2bo7bo8b2o36bo2bo7bo46bo2bo7b

o9b2o35bo2bo7bo46bo2bo7bo57bo2bo7bo7bo48bo2bo7bo7bo64bo2bo7bo7bo

16bobo$262b3o16bo46bo4bo54bo4bo52bo4bo4b2o66bo4bo17bo49bo4bo52bo4b

o52bo4bo52bo4bo52bo4bo3b2o47bo4bo3b2o47bo4bo3b2o47bo4bo3b2o47bo4bo

3b2o10bo36bo4bo3b2o47bo4bo3b2o9bobo35bo4bo3b2o47bo4bo3b2o58bo4bo3b

2o6b2o49bo4bo3b2o6b2o65bo4bo3b2o6b2o16bo$329b5o55b5o53b5o6bo66b5o

68b5o53b5o53b5o53b5o53b5o53b5o53b5o53b5o53b5o53b5o53b5o8b3o3bo38b

5o53b5o12bo51b5o63b5o79b5o$784bo408bo111bo4b2o$331b3o57b3o55b3o75b

2obo69b2obo54b2obo54bo57bo9b2o3bo42bo57bo57bo57bo57bo57bo57bo11bo

45bo57bo8b2o3bobo52bo67bo83bo$330bo2bo56bo2bo54bo2bo74bo2b2o68bo2b

2o53bo2b2o4bo48bobo55bobo7bobo2b2o41bobo55bobo55bobo55bobo55bobo

55bobo55bobo55bobo55bobo6bobo57bobo65bobo81bobo$330b2o58b2o56b2o

76b2o71b2o56b2o6bo50bo57bo13bobo41bo57bo57bo57bo57bo57bo57bo57bo

57bo68bo67bo83bo$665b3o$269b2o$268bobo382b2o6b3o118b3o$270bo381bob

o6bo122bo$578b3o73bo7bo120bo$580bo$579bo$283b2o$282b2o$284bo3$284b

2o$284bobo$284bo!

Sample occurrences

There are 8 sample soups in the Catagolue:

Unofficial symmetries

Symmetry	Soups	Sample soup links

b3s23osc_stdin	7	• • • • • • •

oscthread_stdin	1	•

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