p93 R-pentomino hassler

p93 R-pentomino hassler (xp93_yzy133y333zyzx86c8y38c68zyzx9fy7f9zysgxoxg01631y31361zyq279e01w1303wccy3cczy9c88gyj6a8ozwooy3oow11y2o8gz0gy7g034320c201631zap32y323pazajo8y38ojaz01y71zw33y333)

#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 93.
	This pattern runs in standard life (b3s23).
	The population fluctuates between 152 and 322.
	This evolutionary sequence works in multiple rules, from b3s23 through to b34e8s234c8.

Pattern RLE

Code: Select all

Glider synthesis

Code: Select all

#C [[ GRID MAXGRIDSIZE 14 THEME Catagolue ]] 

#CSYNTH xp93_yzy133y333zyzx86c8y38c68zyzx9fy7f9zysgxoxg01631y31361zyq279e01w1303wccy3cczy9c88gyj6a8ozwooy3oow11y2o8gz0gy7g034320c201631zap32y323pazajo8y38ojaz01y71zw33y333 costs 78 gliders (true).

#CLL state-numbering golly

x = 1234, y = 99, rule = B3/S23

572bobo$566bobo4b2o$567b2o4bo$567bo$620bobo$620b2o$621bo$561bobo

64bobo$562b2o64b2o$562bo4bo56bo4bo$568b2o52b2o$567b2o54b2o4$564bo

62bo$565b2o58b2o$564b2o60b2o11$501bo91b2o191bo12bo$499bobo4bo62bob

o21b2o190bo2b2o6b2o2bo$500b2o3b2o63b2o130bobo2bobo80b2o2b2o163b2o

6b2o77b2o6b2o163b2o2b2o$505bobo62bo129b2o2b4o2b2o75b2ob2o2b2ob2o

160b2obo2bob2o77b2obo2bob2o160bo10bo$694b2o5b2o6b2o5b2o63b2o5bo2bo

2bo2bo5b2o147b2o4bo4b2o4bo4b2o63b2o4bo4b2o4bo4b2o147b2o4bob2o4b2ob

o4b2o$426bobo265b2o6bo6bo6b2o63b2o8bo2bo8b2o147b2o5b4o2b4o5b2o63b

2o5b4o2b4o5b2o147b2o5b3o4b3o5b2o$426b2o359bo3bo2bo3bo161b2o4b2o79b

2o4b2o$427bo359bo2bo4bo2bo$787bobo6bobo$495b3o89b3o12b3o$420bo366b

obo6bobo$420bobo364bo2bo4bo2bo$341bo78b2o96b2o167bo99bo3bo2bo3bo

161b2o4b2o79b2o4b2o$340bo177bobo167b2o4b2o6bo6bo6b2o63b2o8bo2bo8b

2o147b2o5b4o2b4o5b2o63b2o5b4o2b4o5b2o147b2o5b3o4b3o5b2o$340b3o175b

o168b2o5b2o5b2o6b2o5b2o63b2o5bo2bo2bo2bo5b2o147b2o4bo4b2o4bo4b2o

63b2o4bo4b2o4bo4b2o147b2o4bob2o4b2obo4b2o$335bobo82b2o278b2o2b4o2b

2o63b2o10b2ob2o2b2ob2o147b2o11b2obo2bob2o64b2o11b2obo2bob2o148b2o

10bo10bo$336b2o68b2o11b2o66b2o90b2o121bobo2bobo66bo13b2o2b2o151bo

11b2o6b2o65bo11b2o6b2o149bo13b2o2b2o$336bo68bobo13bo64bobo16b2o71b

obo16b2o88b2o87bobo6bo2b2o6b2o2bo146bobo84bobo168bobo$405bo80bo18b

2o71bo18b2o87b2o89b2o7bo12bo148b2o85b2o169b2o$404b2o79b2o90b2o109b

o$1145bo$572bobo564bobo2bo$573b2o115bo258b2o85b2o102b2o2b3o$573bo

115b2o6bo76bo4bo169b2o85b2o102bo69b3o$689bobo4b2o77bo2b2o431b3o$

269bo426bobo74b3o2bobo$268bo946b2o$268b3o870b3o71bobo$263bobo877bo

71bo$264b2o68b2o66b2o79b2o90b2o49b2o514bo$264bo68bobo65bobo78bobo

82bo6bobo48b2o$192bo140bo67bo80bo85b2o4bo52bo211bo$54bo136bo140b2o

66b2o79b2o84b2o4b2o263bo356bo$48bo6bo80bo54b3o644b3o352bobo$49bo3b

3o78bobo49bobo1005b2o$47b3o85b2o50b2o68b2o66b2o66b2o79b2o90b2o55b

2o55bobo89bobo2b3o$64bo122bo21b2o45bobo18b2o45bobo18b2o45bobo18b2o

58bobo18b2o69bobo18b2o34b2o57b2o4bobo83b2o2bo248b3o168b3o$63bo144b

o2bo44bo19bo2bo44bo19bo2bo44bo19bo2bo57bo19bo2bo68bo19bo2bo35bo4bo

51bo6b2o83bo4bo62bo102b2o81b3o168b3o$63b3o73bo68bo2bo43b2o19bo2bo

43b2o19bo2bo43b2o19bo2bo56b2o19bo2bo67b2o19bo2bo39b2o58bo146b3o2b

2o102b2o$43bo28bo67bo68b2o66b2o66b2o66b2o79b2o90b2o40bobo206bo2bob

o$44bo26bo58bo7b3o695bo$42b3o26b3o54bobo431b2o126bo$49bo5b2o9bo62b

2o50bobo4bobo15b2o41bobo4bobo15b2o41bobo4bobo15b2o66b2o52bo2bo6bo

2bo13b2o66bo6bo16b2o106b2o60bo12bo7b2o169b2o85b2o169b2o$bo45bobo5b

2o9bobo39b3o2bo4bo2b3o17bo39bobo4bobo14bobo41bobo4bobo14bobo41bobo

4bobo14bobo38b3o2bo4bo2b3o11bobo52bo3bo4bo3bo12bobo65bo8bo14bobo

39bo65b2o60bo2b2o6b2o2bo6bobo168bobo84bobo168bobo$2bo45b2o16b2o43b

3o4b3o20bobo35b4o6b4o11bobo40b4o6b4o11bobo40b4o6b4o11bobo42b3o4b3o

13bobo53bo2b2o4b2o2bo11bobo69b4o16bobo34bo4b2o44bobo2bobo80b2o2b2o

13bo149b2o6b2o11bo65b2o6b2o11bo151b2o2b2o13bo$3o105bo3b2o4b2o3bo

17b2o34b2o14b2o10bo39b2o14b2o10bo39b2o14b2o10bo40bo3b2o4b2o3bo11bo

53b3obo6bob3o11bo67b3o4b3o14bo34b2o4bobo41b2o2b4o2b2o75b2ob2o2b2ob

2o10b2o148b2obo2bob2o11b2o64b2obo2bob2o11b2o147bo10bo10b2o$104b2o

20b2o46b5o14b5o44b5o14b5o44b5o14b5o44b2o20b2o57b2o3bobo8bobo3b2o

68b2o6b2ob2ob2o6b2o42bobo41b2o5b2o6b2o5b2o5b2o56b2o5bo2bo2bo2bo5b

2o147b2o4bo4b2o4bo4b2o63b2o4bo4b2o4bo4b2o147b2o4bob2o4b2obo4b2o$8b

2o94b2o3bo2bo6bo2bo3b2o46b5obo10bob5o44b5obo10bob5o44b5obo10bob5o

44b2o3bo2bo6bo2bo3b2o57b2o3b4o6b4o3b2o68b2o7b6o7b2o86b2o6bo6bo6b2o

4b2o57b2o8bo2bo8b2o147b2o5b4o2b4o5b2o63b2o5b4o2b4o5b2o147b2o5b3o4b

3o5b2o$3bo4bobo35bo22bo42b2o4b2o60b2o8b2o56b2o8b2o56b2o8b2o58b2o4b

2o73bo6bo86b4o31b2o93bo62bo3bo2bo3bo161b2o4b2o79b2o4b2o$3bobo2bo

35bobo22bobo37bo2bo6bo2bo56b2o10b2o54b2o10b2o54b2o10b2o54bo2bo6bo

2bo67b2obo6bob2o117b2o157bo2bo4bo2bo$3b2o40b2o3bo14bo3b2o38bobo8bo

bo260bobo8bobo67b3o8b3o119bo156bobo6bobo$50bo14bo$7b2o36b2o3bo14bo

3b2o38bobo8bobo260bobo8bobo67b3o8b3o276bobo6bobo$3bo2bobo35bobo22b

obo37bo2bo6bo2bo56b2o10b2o54b2o10b2o54b2o10b2o54bo2bo6bo2bo67b2obo

6bob2o276bo2bo4bo2bo$bobo4bo37bo22bo42b2o4b2o60b2o8b2o56b2o8b2o56b

2o8b2o58b2o4b2o73bo6bo86b4o189bo3bo2bo3bo161b2o4b2o79b2o4b2o$2b2o

100b2o3bo2bo6bo2bo3b2o46b5obo10bob5o44b5obo10bob5o44b5obo10bob5o

44b2o3bo2bo6bo2bo3b2o57b2o3b4o6b4o3b2o68b2o7b6o7b2o86b2o6bo6bo6b2o

63b2o8bo2bo8b2o147b2o5b4o2b4o5b2o63b2o5b4o2b4o5b2o147b2o5b3o4b3o5b

2o$104b2o20b2o46b5o14b5o44b5o14b5o44b5o14b5o44b2o20b2o57b2o3bobo8b

obo3b2o68b2o6b2ob2ob2o6b2o86b2o5b2o6b2o5b2o63b2o5bo2bo2bo2bo5b2o

147b2o4bo4b2o4bo4b2o63b2o4bo4b2o4bo4b2o147b2o4bob2o4b2obo4b2o$9b3o

96bo3b2o4b2o3bo53b2o14b2o50b2o14b2o50b2o14b2o51bo3b2o4b2o3bo65b3ob

o6bob3o79b3o4b3o99b2o2b4o2b2o75b2ob2o2b2ob2o160b2obo2bob2o77b2obo

2bob2o160bo10bo$9bo38b2o16b2o43b3o4b3o58b4o6b4o54b4o6b4o54b4o6b4o

56b3o4b3o69bo2b2o4b2o2bo83b4o104bobo2bobo80b2o2b2o163b2o6b2o77b2o

6b2o163b2o2b2o$10bo36bobo9b2o5bobo39b3o2bo4bo2b3o57bobo4bobo58bobo

4bobo58bobo4bobo55b3o2bo4bo2b3o66bo3bo4bo3bo80bo8bo184bo2b2o6b2o2b

o$49bo9b2o5bo114bobo4bobo58bobo4bobo58bobo4bobo137bo2bo6bo2bo81bo

6bo186bo12bo$42b3o26b3o488b2o$44bo26bo$43bo28bo$50b3o$52bo$51bo$

66b3o$60b3o3bo$60bo6bo$61bo!

Sample occurrences

There are 3 sample soups in the Catagolue:

Unofficial symmetries

Symmetry	Soups	Sample soup links

b3s23osc_stdin	2	• •

oscthread_stdin	1	•

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