p127 R-pentomino hassler with fishhooks

p127 R-pentomino hassler with fishhooks (xp127_y26a8o6pb8ozy065130321ycca23y1o8g0ggzyyqb8fgkczyg7ba4yb1178cy2ggozw8oyzy232z311y262sggyb4aqszy4651u2qbzy6110123y1o8a6ycg8o0ogkczyy32qjc32ac)

#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 127.
	This pattern runs in standard life (b3s23).
	The population fluctuates between 160 and 320.
	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 xp127_y26a8o6pb8ozy065130321ycca23y1o8g0ggzyyqb8fgkczyg7ba4yb1178cy2ggozw8oyzy232z311y262sggyb4aqszy4651u2qbzy6110123y1o8a6ycg8o0ogkczyy32qjc32ac costs 108 gliders (true).

#CLL state-numbering golly

x = 1586, y = 231, rule = B3/S23

727bo$725b2o$726b2o4$729bobo$729b2o$730bo2$705bo$705bobo$705b2o6bo

$711b2o$712b2o10$503bobo188bo$504b2o187bo$504bo188b3o8$526bo$524bo

bo$525b2o2$718bo$716b2o$717b2o$711bobo$711b2o$712bo30$375bo$376bo$

374b3o$370bo$368bobo$369b2o200bobo$364bo207b2o$365bo206bo$363b3o$

693bo$693bobo$693b2o9$582bobo49bobo$583b2o49b2o$583bo51bo5$395bo$

396b2o821bo$395b2o822bobo$1219b2o11$410bo695bo$411bo695b2o89bo$

409b3o694b2o88bobo$1197b2o3bo147bobo93b2o105b2o$1201bo149b2o3bo89b

o106bo$461bobo737b3o147bo3bo88bobo104bobo$461b2o892b3o86b2o105b2o$

405bobo14bo39bo305b2o73b2o93b2o73b2o73b2o73b2o93b2o16bo56b2o92b2o

105b2o$406b2o2bobo8b2o184b2o158bobo72bobo92bobo72bobo72bobo20bo51b

obo27bobo62bobo17b2o53bobo13bo77bobo104bobo$406bo3b2o9bobo179b2obo

2bo153b2o2bo70b2o2bo90b2o2bo70b2o2bo70b2o2bo23bo46b2o2bo29b2o59b2o

2bo18b2o50b2o2bo15b2o72b2o2bo102b2o2bo$411bo191b2obob2o153bobob2o

69bobob2o89bobob2o69bobob2o69bobob2o20b3o46bobob2o29bo59bobob2o69b

obob2o13bobo72bobob2o101bobob2o$606bo158bo74bo94bo74bo74bo74bo94bo

27b2o45bo27b2o64bo27b2o77bo27b2o$606b4o155b4o71b4o91b4o71b4o71b4o

71b4o22bo68b4o23bobo45b4o19b2o2bobo64b4o19b2o2bobo77b4o19b2o2bobo$

604b2o3bo153b2o3bo69b2o3bo89b2o3bo69b2o3bo69b2o3bo23bo45b2o3bo23b

2o64b2o3bo15b3o5bo4bo40b2o3bo19bo3bo4bo59b2o3bo19bo3bo4bo72b2o3bo

19bo3bo4bo$603bo2b3o153bo2b3o69bo2b3o89bo2b3o69bo2b3o69bo2b3o24bob

o42bo2b3o23b2o64bo2b3o18bo3b2ob5o39bo2b3o21b3ob5o58bo2b3o21b3ob5o

71bo2b3o21b3ob5o$603b2obo155b2obo71b2obo91b2obo71b2obo31bobo37b2ob

o26b2o43b2obo91b2obo19bo5bobo43b2obo25bobo62b2obo25bobo75b2obo25bo

bo$606bo158bo74bo94bo74bo31b2o41bo74bo18b2o74bo25bobob3o42bo25bobo

b3o61bo25bobob3o27bo46bo25bobob3o$406bo199b2o157b2o73b2o93b2o73b2o

31bo41b2o73b2o17bobo73b2o25b2obo2bo41b2o25b2obo2bo60b2o25b2obo2bo

24b2o47b2o25b2obo2bo$406b2o519bobo250bobo3bobo98b2o73b2o92b2o25b2o

78b2o18bo$405bobo520b2o251bo4b2o395bobo$928bo258bo395b2o$1037bobo

484bobo$1037b2o66b2o73b2o343b2o50bobo$1038bo65bo2bo71bo2bo232bo

109bo14b2o35b2o$1105bobo72bobo17b2o211bobo123bo2bo35bo$633bo472bo

74bo17b2o213b2o124b2o$631bobo405b3o159bo320bo12b3o$632b2o2b2o401bo

377b2o101bobo14bo$637b2o401bo377b2o101b2o13bo$636bo780bo51bo$bo

771bo693b2o95bo13b2o$2bo771bo693b2o93bo14bobo$3o769b3o157bo630b3o

12bo$857bo75b2o17bo518b2o86b2o$856bobo73b2o17bobo517bobo48bo35bo2b

o$4b2o769bo80bo2bo91bo2bo516bo50b2o35b2o14bo$4bobo9bo758b2o80b2o

93b2o567bobo50b2o$4bo10bo758bobo797bobo$15b3o928bo258bo310b2o$946b

2o4bo251b2o309bobo$945bobo3bobo61b2o73b2o73b2o37bobo53b2o73b2o65b

2o25b2o86bo18b2o$53b2o45b2o41b2o40b2o36b2o49b2o49b2o120b2o194b2o

125bo31b2o73b2o73bobo17b2o41bo2bob2o25b2o41bo2bob2o25b2o41bo2bob2o

25b2o61bo2bob2o25b2o41bo2bob2o25b2o34b2o24bo2bob2o25b2o73bo2bob2o

25b2o$54bo8bo37bo42bo41bo37bo50bo50bo121bo195bo125b2o31bo74bo74b2o

18bo42b3obobo25bo42b3obobo25bo42b3obobo25bo62b3obobo25bo42b3obobo

25bo33bo27b3obobo25bo74b3obobo25bo$2bo51bob2o4bo33bo4bob2o39bob2o

38bob2o34bob2o47bob2o47bob2o118bob2o192bob2o121bobo31bob2o43b2o26b

ob2o91bob2o43bobo25bob2o43bobo25bob2o43bobo25bob2o63bobo5bo19bob2o

43bobo25bob2o62bobo25bob2o75bobo25bob2o$2b2o49b2o2bo4b3o32bo2b2o2b

o37b3o2bo36b3o2bo32b3o2bo45b3o2bo45b3o2bo69b3o44b3o2bo190b3o2bo

153b3o2bo42bobo24b3o2bo64b2o23b3o2bo39b5ob2o22b3o2bo39b5ob2o22b3o

2bo39b5ob2o22b3o2bo59b5ob2o3bo18b3o2bo39b5ob3o21b3o2bo58b5ob3o21b

3o2bo71b5ob3o21b3o2bo$bobo10b3o38b2o38b3o4b2o37bo3b2o36bo3b2o32bo

3b2o45bo3b2o5bobo37bo3b2o72bo43bo3b2o190bo3b2o153bo3b2o45bo23bo3b

2o64b2o23bo3b2o40bo4bo23bo3b2o40bo4bo23bo3b2o40bo4bo23bo3b2o60bo4b

o5b3o15bo3b2o40bo4bo3bo19bo3b2o59bo4bo3bo19bo3b2o72bo4bo3bo19bo3b

2o$14bo38b2o45b2o39b4o38b4o34b4o47b4o7b2o38b4o73bo44b4o192b4o155b

4o71b4o68bo22b4o45bobo23b4o45bobo23b4o45bobo23b4o65bobo23b4o45bobo

2b2o19b4o64bobo2b2o19b4o77bobo2b2o19b4o$15bo36bobo44bobo42bo41bo

37bo50bo8bo41bo121bo195bo158bo74bo94bo45b2o27bo45b2o27bo45b2o27bo

65b2o27bo45b2o27bo64b2o27bo77b2o27bo$53bo45bobob2o36b2obob2o35b2ob

ob2o31b2obob2o44b2obob2o44b2obobo116b2obobo190b2obobo153b2obobo46b

3o20b2obobo59bo29b2obobo69b2obobo69b2obobo69b2obobo89b2obobo53bobo

13b2obobo88b2obobo101b2obobo$100b2ob2o36bo2bob2o34bobobo2bo30bobob

o2bo43bobobo2bo38b2o3bobo2b2o117bo2b2o191bo2b2o154bo2b2o46bo23bo2b

2o59b2o29bo2b2o70bo2b2o70bo2b2o70bo2b2o70b2o18bo2b2o53b2o15bo2b2o

89bo2b2o102bo2b2o$135bo6b2o39bo3b2o31b2o3b2o44b2o3b2o38bobo2bo2bo

119bobo193bobo156bobo51bo20bobo62bobo27bobo72bobo72bobo72bobo73b2o

17bobo58bo13bobo91bobo104bobo$59b3o74b2o42bo85bobo49bo3b2o120b2o

194b2o157b2o73b2o93b2o73b2o73b2o73b2o76bo16b2o73b2o92b2o105b2o$48b

2o9bo75b2o41bobo86b2o10b2o1060b3o97b2o105b2o$49b2o9bo118b2o47bo38b

o10bo2bo648b3o410bo3bo92bobo104bobo$48bo135b2o42b2o3b2o43bo2bo78b

3o569bo409bo3b2o92bo106bo$52b2o83b2o5b2o37b2o42bobo3bobo43b2o39b3o

39bo568bo3b2o409bobo90b2o105b2o$52bobo81bobo5bobo38bo47bo36b3o49bo

38bo494b2o77bobo$52bo85bo5bo127bo48bo533b2o78bo$271bo5b2o134bo443b

o$278b2o133b2o$277bo134bobo4$410b2o$411b2o$410bo3$913b2o$912bobo$

914bo33$529bo$529b2o$528bobo8$494b3o$496bo$495bo!

Sample occurrences

There are 1 sample soups in the Catagolue:

Unofficial symmetries

Symmetry	Soups	Sample soup links

b3s23osc_stdin	1	•

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