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xp79_gg2u0e93y1g88cz1i2t5530oy01pxg88gy8ca23z011wg8o1044401x121y5g88ozy023yj78ggtzyee224oyjggzye74421y5gy2888w643zyaggkcy82543x7y170g88ehjzya1ygc453y1g5t1vg23zyzy111

#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 79.
This pattern runs in standard life (b3s23).
The population fluctuates between 162 and 252.
This evolutionary sequence works in multiple rules, from b3s23 through to b3s234c8.

Pattern RLE

Code: Select all

Glider synthesis

Code: Select all
#C [[ GRID MAXGRIDSIZE 14 THEME Catagolue ]]
#CSYNTH xp79_gg2u0e93y1g88cz1i2t5530oy01pxg88gy8ca23z011wg8o1044401x121y5g88ozy023yj78ggtzyee224oyjggzye74421y5gy2888w643zyaggkcy82543x7y170g88ehjzya1ygc453y1g5t1vg23zyzy111 costs 70 gliders (true).
#CLL state-numbering golly
x = 1300, y = 173, rule = B3/S23
485bo$486bo$484b3o13$579bo$577b2o$578b2o$502bo$500bobo$501b2o60bob
o99bo$563b2o100bobo$564bo100b2o3$659bo$657b2o$505bo152b2o$506b2o$
505b2o4$515bo$516b2o$515b2o2$648bobo$648b2o$649bo9$550bo$550bobo
68b2o123b2o96b2o80b2o80b2o80b2o80b2o80b2o$550b2o65b2obobo119b2obob
o92b2obobo76b2obobo76b2obobo76b2obobo76b2obobo76b2obobo$618bobo
122bobo10bo84bobo10bo68bobo10bo68bobo10bo68bobo10bo68bobo10bo68bob
o10bo$618bob2o121bob2o7b3o84bob2o7b3o68bob2o7b3o68bob2o7b3o68bob2o
7b3o68bob2o7b3o68bob2o7b3o$523bo91b2obo121b2obo9bo84b2obo9bo68b2ob
o9bo68b2obo9bo68b2obo9bo19bo48b2obo9bo68b2obo9bo$524bo90bo2b4o118b
o2b4o6b2o83bo2b4o6b2o67bo2b4o6b2o67bo2b4o6b2o67bo2b4o6b2o19b2o46bo
2b4o6b2o22bo44bo2b4o6b2o22bo$522b3o9bo81b2o3bo119b2o3bo92b2o3bo76b
2o3bo17bo58b2o3bo76b2o3bo26b2o48b2o3bo28b3o45b2o3bo28b3o$528bobo3b
obo81b3o122b3o95b3o79b3o16b2o61b3o16bo62b3o79b3o28bo50b3o28bo5bo$
529b2o3b2o82bo124bo97bo4bo5bo70bo19b2o60bo4bo5bo7bobo60bo4bo5bo4b
2o64bo15b2o13b2o49bo15b2o13b2o3bo$529bo86bobo122bobo95bobo4bo5bo
68bobo3b3o3b3o67bobo4bo5bo2b3o2b2o59bobo4bo5bo3bo2bo9b2o50bobo3b3o
3b3o2bo2bo61bobo3b3o3b3o2bo2bo17b3o$616b2o31bo91b2o96b2o5bo5bo68b
2o80b2o5bo5bo68b2o5bo5bo3bobo9bobo50b2o15bobo62b2o15bobo$650bo280b
o9bo161bo12bo60bo7bo73bo7bo16bo$648b3o197b3o80bo9b2o69b3o79b3o80bo
81bo24bobo$331bo594b2o3bo8bobo65b2o80b2o80b2o3bo76b2o3bo24b2o$330b
o594bobo79bobo79bobo79bobo79bobo$2bo327b3o317bobo272bo81bo81bo81bo
29bo51bo27b2o$obo495b3o149b2o272b2o80b2o80b2o80b2o27b2o51b2o26bo2b
o$b2o497bo150bo531bo16b2o78bo2bo$324bo174bo682bo98b2o$325b2o855b3o
$324b2o3bobo$20bobo306b2o199b3o307bo358b3o$20b2o308bo201bo307b2o
359bo63b2o$21bo303bo205bo307bobo340b2o16bo63bo2bo$323bobo57b2o53b
2o135b2o84b2o123b2o96b2o80b2o80b2o80b2o51b2o27b2o50bo2bo26b2o$324b
2o57bo54bo136bo85bo124bo56b3o38bo81bo81bo81bo51bo29bo52b2o27bo$79b
o5b2o88bo102bo102bobo52bobo71bo62bobo83bobo122bobo56bo38bobo79bobo
79bobo79bobo79bobo79bobo$20b3o55bobo3bobo86bobo102bobo85bobo8bo3b
2o53b2o72b2o57bo3b2o84b2o123b2o58bo37b2o76bo3b2o80b2o80b2o76bo3b2o
50b2o24bo3b2o$20bo56bo2bo2bobo88b2o3bobo96b2o41b3o42b2o9bo53b3o75b
obo57bo84b3o122b3o95b3o80bo80b3o79b3o80bo54bobo24bo$21bo56b2o4bo
94b2o92bobo91bo9bo183bo7bo77bo124bo97bo81bo7bo73bo68bo12bo81bo7bo
56bo16bo7bo$180bo56b2o35b2o8b2o33bo5bo5b2o53b2o41bo5bo5b2o117bobo
15b2o66bobo3bo5bo5b2o105bobo3bo5bo5b2o78bobo3bo5bo5b2o62bobo15b2o
62bobo3bo5bo5b2o50bobo9bobo3bo5bo5b2o62bobo15b2o62bobo15b2o$236bob
o35bo8bobo33bo5bo4bobo40b3o3b3o3bobo32b2o2b3o2bo5bo4bobo116bo2bo2b
3o3b3o3bobo65bo2bo3bo5bo4bobo104bo2bo3bo5bo4bobo37b2o38bo2bo3bo5bo
4bobo61bo2bo2b3o3b3o3bobo61bo2bo3bo5bo4bobo50b2o9bo2bo3bo5bo4bobo
61bo2bo2b3o3b3o3bobo41b3o17bo2bo2b3o3b3o3bobo$136bo37bo48bo12bo46b
o35bo5bo4bo33b2o19bo33bobo7bo5bo4bo119b2o15bo68b2o4bo5bo4bo107b2o
4bo5bo4bo40b2o38b2o4bo5bo4bo64b2o15bo64b2o4bo5bo4bo64b2o4bo5bo4bo
49b2o13b2o15bo45bo3b2o13b2o15bo$83b2o3bobo43b3o35b3o42bobo4bo9b3o
44b3o44b3o34b2o16b3o35bo16b3o134b3o83b3o122b3o39bo55b3o79b3o79b3o
79b3o50bo28b3o44bo5bo28b3o$82b2o4b2o43bo3b2o32bo3b2o41b2o2b3o8bo3b
2o41bo3b2o41bo3b2o31bo17bo3b2o49bo3b2o131bo3b2o80bo3b2o119bo3b2o
92bo3b2o76bo3b2o76bo3b2o48b2o26bo3b2o45b3o28bo3b2o45b3o28bo3b2o$
84bo4bo43b4o2bo31b4o2bo40bo14b4o2bo32b2o6b4o2bo32b2o6b4o2bo40b2o6b
4o2bo40b2o6b4o2bo122b2o6b4o2bo71b2o6b4o2bo110b2o6b4o2bo83b2o6b4o2b
o67b2o6b4o2bo67b2o6b4o2bo46b2o19b2o6b4o2bo44bo22b2o6b4o2bo44bo22b
2o6b4o2bo$136bob2o34bob2o58bob2o33bo9bob2o33bo9bob2o41bo9bob2o41bo
9bob2o123bo9bob2o72bo9bob2o111bo9bob2o84bo9bob2o68bo9bob2o68bo9bob
2o48bo19bo9bob2o68bo9bob2o68bo9bob2o$133b2obo34b2obo58b2obo33b3o7b
2obo33b3o7b2obo41b3o7b2obo41b3o7b2obo123b3o7b2obo72b3o7b2obo111b3o
7b2obo84b3o7b2obo68b3o7b2obo68b3o7b2obo68b3o7b2obo68b3o7b2obo68b3o
7b2obo$134bobo35bobo44b2o13bobo33bo10bobo33bo10bobo41bo10bobo41bo
10bobo123bo10bobo72bo10bobo111bo10bobo34b2o48bo10bobo68bo10bobo68b
o10bobo68bo10bobo68bo10bobo68bo10bobo$93b2o37bobob2o32bobob2o37b2o
5b2o10bobob2o41bobob2o41bobob2o49bobob2o49bobob2o131bobob2o80bobob
2o119bobob2o32bobo57bobob2o76bobob2o76bobob2o76bobob2o76bobob2o76b
obob2o$30b2o60b2o38b2o36b2o40bobo4bo12b2o45b2o45b2o53b2o53b2o135b
2o84b2o123b2o38bo57b2o80b2o80b2o80b2o80b2o80b2o$29b2o63bo119bo$31b
o$100bo37b2o$99bo38b2o$99b3o$77bo56b3o$77b2o57bo$76bobo18b2o36bo$
97bobo$97bo$62b2o$63b2o$62bo8$475bo$475b2o$474bobo105b2o$582bobo
114bo$582bo116b2o$698bobo48$752bo$751bo$751b3o3$754bo$753bo$749bo
3b3o$749b2o$748bobo!

Sample occurrences

There are 4 sample soups in the Catagolue:

Unofficial symmetries

SymmetrySoupsSample soup links

b3s23osc_stdin 3    

oscthread_stdin 1  

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