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Glider Guns of large periods

For discussion of specific patterns or specific families of patterns, both newly-discovered and well-known.

Glider Guns of large periods

Postby simsim314 » February 10th, 2014, 1:35 pm

During this thread people came up with some new designs of glider guns with smaller bounding box than what exists in the existing best collection of glider guns here: http://entropymine.com/jason/life/

Latest achievements:
p424 - dvgrn
p512 - dvgrn & Herik
p832 - Kazyan & dvgrn

EDIT The gun collection maintanance moved to here.
There you can also find my script to generate log(p) glider guns for any period above 9K.

Here you can get the latest Gun Collection in single rle.

======

And for fun, using the same basic idea from P60 glider gun, It's very simple to construct a kind of Serpinsky triangle structure glider gun of periods 2^N * 60. In my opinion a very simple idea, but I never saw this pattern before. It's also interesting to have some more of "fractalic glider guns". Here is the pattern for P60 * 64

1986b3o$1988bo$1987bo2b2o$1990bobo$1990bo476$1506b3o$1508bo$1507bo962b
2o$2470bobo$2470bo476$1026b3o$1028bo$1027bo1922b2o$2950bobo$2950bo233$
1185b2o$1185bobo$1185bo$786b3o2003b3o$788bo2005bo$787bo2005bo396b2o$
3190bobo$3190bo233$1425b2o$1425bobo$1425bo$546b3o2003b3o$548bo2005bo$
547bo2005bo876b2o$3430bobo$3430bo111$1441b3o$1443bo$529b2o911bo102b2o
988b2o$529bobo1013bobo987bobo$529bo1015bo989bo$426b3o2003b3o1013b3o$
428bo2005bo1015bo$427bo2005bo1015bo100b2o$3550bobo$3550bo111$1321b3o$
1323bo$649b2o671bo342b2o988b2o$649bobo1013bobo987bobo$649bo1015bo989bo
$306b3o2003b3o1013b3o$308bo2005bo1015bo$307bo2005bo1015bo340b2o$3670bo
bo$3670bo67$1245b2o$1245b2o2$726b2o1014b2o988b2o$726b2o1014b2o988b2o2$
229b2o2004b2o1014b2o$229b2o2004b2o1014b2o2$3748b2o$3748b2o31$1286b2o$
1286bobo$1286bo$685b3o513b3o497b3o987b3o$687bo515bo499bo989bo$269b2o
415bo82b2o431bo499bo82b2o488b2o415bo82b2o514b2o$269bobo497bobo1013bobo
487bobo497bobo513bobo$269bo499bo1015bo489bo499bo515bo$186b3o2003b3o
1013b3o497b3o$188bo2005bo1015bo499bo$187bo2005bo1015bo499bo80b2o$3790b
obo$3790bo48$1346b2o$1346bobo$1346bo$625b3o513b3o497b3o987b3o$627bo
515bo499bo989bo$329b2o295bo202b2o311bo499bo202b2o488b2o295bo202b2o514b
2o$329bobo497bobo1013bobo487bobo497bobo513bobo$329bo499bo1015bo489bo
499bo515bo$126b3o2003b3o1013b3o497b3o$128bo2005bo1015bo499bo$127bo
2005bo1015bo499bo200b2o$3850bobo$3850bo16$1352b3o$1354bo$618b2o514b2o
217bo22b2o256b2o988b2o$618bobo513bobo239bobo255bobo987bobo$618bo515bo
241bo257bo989bo$337b3o255b3o239b3o271b3o497b3o239b3o487b3o255b3o239b3o
513b3o$339bo257bo241bo273bo499bo241bo489bo257bo241bo515bo$117b2o219bo
20b2o235bo241bo20b2o251bo499bo241bo20b2o246b2o219bo20b2o235bo241bo20b
2o272b2o219bo20b2o256b2o$117bobo239bobo497bobo1013bobo245bobo239bobo
497bobo271bobo239bobo255bobo$117bo241bo499bo1015bo247bo241bo499bo273bo
241bo257bo$96b3o2003b3o1013b3o497b3o239b3o$98bo2005bo1015bo499bo241bo$
97bo2005bo1015bo499bo241bo18b2o$3880bobo$3880bo16$1322b3o$1324bo$648b
2o514b2o157bo82b2o256b2o988b2o$648bobo513bobo239bobo255bobo987bobo$
648bo515bo241bo257bo989bo$307b3o255b3o239b3o271b3o497b3o239b3o487b3o
255b3o239b3o513b3o$309bo257bo241bo273bo499bo241bo489bo257bo241bo515bo$
147b2o159bo80b2o175bo241bo80b2o191bo499bo241bo80b2o246b2o159bo80b2o
175bo241bo80b2o272b2o159bo80b2o256b2o$147bobo239bobo497bobo1013bobo
245bobo239bobo497bobo271bobo239bobo255bobo$147bo241bo499bo1015bo247bo
241bo499bo273bo241bo257bo$66b3o2003b3o1013b3o497b3o239b3o$68bo2005bo
1015bo499bo241bo$67bo2005bo1015bo499bo241bo78b2o$1309b2o2599bobo$1309b
2o2599bo2$662b2o514b2o240b2o256b2o988b2o$662b2o514b2o240b2o256b2o988b
2o2$293b2o256b2o240b2o272b2o498b2o240b2o488b2o256b2o240b2o514b2o$293b
2o256b2o240b2o272b2o498b2o240b2o488b2o256b2o240b2o514b2o$1324b2o$162b
2o240b2o498b2o419bo594b2o246b2o240b2o498b2o272b2o240b2o256b2o$162b2o
240b2o498b2o386b2o31bobo5bobo584b2o246b2o240b2o498b2o272b2o240b2o256b
2o$647b2o514b2o127bo33b2o5bo2bo68b2o256b2o988b2o$51b2o594bo515bo119b2o
5bobo43b2o8bo58bo257bo393b2o594bo419b2o498b2o240b2o$51b2o583bobo6bobo
31b2o471bobo6bobo31b2o86b2o5b2o42bo3b2o5bobo46bobo6bobo31b2o213bobo6bo
bo31b2o360b2o583bobo6bobo31b2o386b2o498b2o240b2o$308b2o256b2o66bo3bo6b
2o33bo127b2o272b2o66bo3bo6b2o33bo72bo10b2o41b2o11b2o6bob2o44bo3bo6b2o
33bo143b2o66bo3bo6b2o33bo127b2o488b2o256b2o66bo3bo6b2o33bo127b2o514b2o
$309bo257bo58bo7bo45bobo5bobo118bo273bo58bo7bo45bobo5bobo62bobo7b3o41b
obo7bo2bo6b2ob2o10b2o24bo7bo45bobo5bobo134bo58bo7bo45bobo5bobo118bo
489bo257bo58bo7bo45bobo5bobo118bo515bo594b2o$276b2o31bobo8bo213b2o31bo
bo8bo46b4o4bo4bo42b2o5bo2bo84b2o31bobo8bo229b2o31bobo8bo46b4o4bo4bo42b
2o5bo2bo64b2o6b2o41bo9bobo8bob2o10b2o23b4o4bo4bo42b2o5bo2bo100b2o31bob
o8bo46b4o4bo4bo42b2o5bo2bo84b2o31bobo8bo445b2o31bobo8bo213b2o31bobo8bo
46b4o4bo4bo42b2o5bo2bo84b2o31bobo8bo471b2o31bobo8bo583b2o$147b2o127bo
33b2o8bobo66b2o143bo33b2o8bobo43b2obobo4bo13b3o40b2o8bo74bo33b2o8bobo
66b2o159bo33b2o8bobo43b2obobo4bo13b3o40b2o8bo40b2o12b2o9b2o7b3o50bobo
34b2obobo4bo13b3o40b2o8bo90bo33b2o8bobo43b2obobo4bo13b3o40b2o8bo74bo
33b2o8bobo66b2o246b2o127bo33b2o8bobo66b2o143bo33b2o8bobo43b2obobo4bo
13b3o40b2o8bo74bo33b2o8bobo66b2o272b2o127bo33b2o8bobo66b2o256b2o$147bo
117bobo6bobo44bobo7bo57bo133bobo6bobo44bobo7bo23b2o8b3obo2bo3bo3bo11bo
38bo3b2o5bobo62bobo6bobo44bobo7bo57bo149bobo6bobo44bobo7bo23b2o8b3obo
2bo3bo3bo11bo38bo3b2o5bobo39b2o12b2o9b2o9bo41bo9bo24b2o8b3obo2bo3bo3bo
11bo38bo3b2o5bobo78bobo6bobo44bobo7bo23b2o8b3obo2bo3bo3bo11bo38bo3b2o
5bobo62bobo6bobo44bobo7bo57bo247bo117bobo6bobo44bobo7bo57bo133bobo6bob
o44bobo7bo23b2o8b3obo2bo3bo3bo11bo38bo3b2o5bobo62bobo6bobo44bobo7bo57b
o273bo117bobo6bobo44bobo7bo57bo257bo$135bo9bobo31b2o82bo3bo6b2o30b2o
13bo2bo6b2o44bo9bobo31b2o98bo3bo6b2o30b2o13bo2bo6b2o22b2o9b2obobo6bobo
10bo28b2o11b2o6bob2o60bo3bo6b2o30b2o13bo2bo6b2o44bo9bobo31b2o114bo3bo
6b2o30b2o13bo2bo6b2o22b2o9b2obobo6bobo10bo28b2o11b2o6bob2o50bobo21bo
41bo35b2o9b2obobo6bobo10bo28b2o11b2o6bob2o76bo3bo6b2o30b2o13bo2bo6b2o
22b2o9b2obobo6bobo10bo28b2o11b2o6bob2o60bo3bo6b2o30b2o13bo2bo6b2o44bo
9bobo31b2o202bo9bobo31b2o82bo3bo6b2o30b2o13bo2bo6b2o44bo9bobo31b2o98bo
3bo6b2o30b2o13bo2bo6b2o22b2o9b2obobo6bobo10bo28b2o11b2o6bob2o60bo3bo6b
2o30b2o13bo2bo6b2o44bo9bobo31b2o228bo9bobo31b2o82bo3bo6b2o30b2o13bo2bo
6b2o44bo9bobo31b2o212bo9bobo31b2o$66b2o66bobo8b2o33bo74bo7bo42bobo12bo
bo2b2o4b2o42bobo8b2o33bo90bo7bo42bobo12bobo2b2o4b2o33b4o49bobo7bo2bo6b
2ob2o10b2o40bo7bo42bobo12bobo2b2o4b2o42bobo8b2o33bo106bo7bo42bobo12bob
o2b2o4b2o33b4o49bobo7bo2bo6b2ob2o10b2o38bo11bo53b3o45b4o49bobo7bo2bo6b
2ob2o10b2o56bo7bo42bobo12bobo2b2o4b2o33b4o49bobo7bo2bo6b2ob2o10b2o40bo
7bo42bobo12bobo2b2o4b2o42bobo8b2o33bo133b2o66bobo8b2o33bo74bo7bo42bobo
12bobo2b2o4b2o42bobo8b2o33bo90bo7bo42bobo12bobo2b2o4b2o33b4o49bobo7bo
2bo6b2ob2o10b2o40bo7bo42bobo12bobo2b2o4b2o42bobo8b2o33bo159b2o66bobo8b
2o33bo74bo7bo42bobo12bobo2b2o4b2o42bobo8b2o33bo143b2o66bobo8b2o33bo
127b2o$67bo56b2o6b2o3bo42bobo8bo62b4o4bo4bo38bo13bobo3b2o4b3o7b2o22b2o
6b2o3bo42bobo8bo78b4o4bo4bo38bo13bobo3b2o4b3o7b2o24bo51bo9bobo8bob2o
10b2o39b4o4bo4bo38bo13bobo3b2o4b3o7b2o22b2o6b2o3bo42bobo8bo94b4o4bo4bo
38bo13bobo3b2o4b3o7b2o24bo51bo9bobo8bob2o10b2o48bobo102bo51bo9bobo8bob
2o10b2o55b4o4bo4bo38bo13bobo3b2o4b3o7b2o24bo51bo9bobo8bob2o10b2o39b4o
4bo4bo38bo13bobo3b2o4b3o7b2o22b2o6b2o3bo42bobo8bo123bo56b2o6b2o3bo42bo
bo8bo62b4o4bo4bo38bo13bobo3b2o4b3o7b2o22b2o6b2o3bo42bobo8bo78b4o4bo4bo
38bo13bobo3b2o4b3o7b2o24bo51bo9bobo8bob2o10b2o39b4o4bo4bo38bo13bobo3b
2o4b3o7b2o22b2o6b2o3bo42bobo8bo149bo56b2o6b2o3bo42bobo8bo62b4o4bo4bo
38bo13bobo3b2o4b3o7b2o22b2o6b2o3bo42bobo8bo133bo56b2o6b2o3bo42bobo8bo
117bo$34b2o31bobo8b2o43bobo4b2obo3bo11b3o29b2o8bobo59b2obobo4bo13b3o
40bo5b2o4b2o8b2o21bobo4b2obo3bo11b3o29b2o8bobo75b2obobo4bo13b3o40bo5b
2o4b2o8b2o35bo62bobo50b2obobo4bo13b3o40bo5b2o4b2o8b2o21bobo4b2obo3bo
11b3o29b2o8bobo91b2obobo4bo13b3o40bo5b2o4b2o8b2o35bo62bobo61b2o113bo
62bobo66b2obobo4bo13b3o40bo5b2o4b2o8b2o35bo62bobo50b2obobo4bo13b3o40bo
5b2o4b2o8b2o21bobo4b2obo3bo11b3o29b2o8bobo88b2o31bobo8b2o43bobo4b2obo
3bo11b3o29b2o8bobo59b2obobo4bo13b3o40bo5b2o4b2o8b2o21bobo4b2obo3bo11b
3o29b2o8bobo75b2obobo4bo13b3o40bo5b2o4b2o8b2o35bo62bobo50b2obobo4bo13b
3o40bo5b2o4b2o8b2o21bobo4b2obo3bo11b3o29b2o8bobo114b2o31bobo8b2o43bobo
4b2obo3bo11b3o29b2o8bobo59b2obobo4bo13b3o40bo5b2o4b2o8b2o21bobo4b2obo
3bo11b3o29b2o8bobo98b2o31bobo8b2o43bobo4b2obo3bo11b3o29b2o8bobo82b2o
31bobo8b2o$34bo33b2o7bo44b3o4b3obo3bo13bo40bobo7bo39b2o8b3obo2bo3bo3bo
11bo51b2o31b3o4b3obo3bo13bo40bobo7bo55b2o8b3obo2bo3bo3bo11bo51b2o44bob
o53bo9bo40b2o8b3obo2bo3bo3bo11bo51b2o31b3o4b3obo3bo13bo40bobo7bo71b2o
8b3obo2bo3bo3bo11bo51b2o44bobo53bo9bo113b2o60bobo53bo9bo56b2o8b3obo2bo
3bo3bo11bo51b2o44bobo53bo9bo40b2o8b3obo2bo3bo3bo11bo51b2o31b3o4b3obo3b
o13bo40bobo7bo79bo33b2o7bo44b3o4b3obo3bo13bo40bobo7bo39b2o8b3obo2bo3bo
3bo11bo51b2o31b3o4b3obo3bo13bo40bobo7bo55b2o8b3obo2bo3bo3bo11bo51b2o
44bobo53bo9bo40b2o8b3obo2bo3bo3bo11bo51b2o31b3o4b3obo3bo13bo40bobo7bo
105bo33b2o7bo44b3o4b3obo3bo13bo40bobo7bo39b2o8b3obo2bo3bo3bo11bo51b2o
31b3o4b3obo3bo13bo40bobo7bo89bo33b2o7bo44b3o4b3obo3bo13bo40bobo7bo73bo
33b2o7bo69b2o$22bo9bobo28b2o11bo12b2o22b2o6b3o4bo2b2obobo13bo26b2o13bo
2bo6b2o38b2o9b2obobo6bobo10bo52bo23b2o6b3o4bo2b2obobo13bo26b2o13bo2bo
6b2o54b2o9b2obobo6bobo10bo52bo46b2o52bo51b2o9b2obobo6bobo10bo52bo23b2o
6b3o4bo2b2obobo13bo26b2o13bo2bo6b2o70b2o9b2obobo6bobo10bo52bo46b2o52bo
124b2o61b2o52bo67b2o9b2obobo6bobo10bo52bo46b2o52bo51b2o9b2obobo6bobo
10bo52bo23b2o6b3o4bo2b2obobo13bo26b2o13bo2bo6b2o66bo9bobo28b2o11bo12b
2o22b2o6b3o4bo2b2obobo13bo26b2o13bo2bo6b2o38b2o9b2obobo6bobo10bo52bo
23b2o6b3o4bo2b2obobo13bo26b2o13bo2bo6b2o54b2o9b2obobo6bobo10bo52bo46b
2o52bo51b2o9b2obobo6bobo10bo52bo23b2o6b3o4bo2b2obobo13bo26b2o13bo2bo6b
2o92bo9bobo28b2o11bo12b2o22b2o6b3o4bo2b2obobo13bo26b2o13bo2bo6b2o38b2o
9b2obobo6bobo10bo52bo23b2o6b3o4bo2b2obobo13bo26b2o13bo2bo6b2o76bo9bobo
28b2o11bo12b2o22b2o6b3o4bo2b2obobo13bo26b2o13bo2bo6b2o60bo9bobo28b2o
11bo12b2o56bo$21bobo8b2o29bobo10bo7bo4b2o22b2o7b3o4b2o4bo41bobo12bobo
2b2o4b2o49b4o61bo35b2o7b3o4b2o4bo41bobo12bobo2b2o4b2o65b4o61bo112b3o
61b4o61bo35b2o7b3o4b2o4bo41bobo12bobo2b2o4b2o81b4o61bo112b3o76b2o161b
3o77b4o61bo112b3o61b4o61bo35b2o7b3o4b2o4bo41bobo12bobo2b2o4b2o64bobo8b
2o29bobo10bo7bo4b2o22b2o7b3o4b2o4bo41bobo12bobo2b2o4b2o49b4o61bo35b2o
7b3o4b2o4bo41bobo12bobo2b2o4b2o65b4o61bo112b3o61b4o61bo35b2o7b3o4b2o4b
o41bobo12bobo2b2o4b2o90bobo8b2o29bobo10bo7bo4b2o22b2o7b3o4b2o4bo41bobo
12bobo2b2o4b2o49b4o61bo35b2o7b3o4b2o4bo41bobo12bobo2b2o4b2o74bobo8b2o
29bobo10bo7bo4b2o22b2o7b3o4b2o4bo41bobo12bobo2b2o4b2o58bobo8b2o29bobo
10bo7bo4b2o45b2o7bobo31b2o$11b2o6b2o3bo38bo12bo8b2o5b2o29bobo51bo13bob
o3b2o4b3o7b2o40bo62bo46bobo51bo13bobo3b2o4b3o7b2o56bo62bo63b2o113bo62b
o46bobo51bo13bobo3b2o4b3o7b2o72bo62bo63b2o127b2o57b2o52b2o129bo62bo63b
2o113bo62bo46bobo51bo13bobo3b2o4b3o7b2o44b2o6b2o3bo38bo12bo8b2o5b2o29b
obo51bo13bobo3b2o4b3o7b2o40bo62bo46bobo51bo13bobo3b2o4b3o7b2o56bo62bo
63b2o113bo62bo46bobo51bo13bobo3b2o4b3o7b2o70b2o6b2o3bo38bo12bo8b2o5b2o
29bobo51bo13bobo3b2o4b3o7b2o40bo62bo46bobo51bo13bobo3b2o4b3o7b2o54b2o
6b2o3bo38bo12bo8b2o5b2o29bobo51bo13bobo3b2o4b3o7b2o38b2o6b2o3bo38bo12b
o8b2o5b2o42bobo6b2o33bo$10bobo4b2obo3bo11b3o38bo4b2o2bo5b3o5b2o22b2o
65bo5b2o4b2o8b2o51bo51b3o45b2o65bo5b2o4b2o8b2o67bo51b3o61b2o124bo51b3o
45b2o65bo5b2o4b2o8b2o83bo51b3o61b2o181bo4b2o52b2o140bo51b3o61b2o124bo
51b3o45b2o65bo5b2o4b2o8b2o43bobo4b2obo3bo11b3o38bo4b2o2bo5b3o5b2o22b2o
65bo5b2o4b2o8b2o51bo51b3o45b2o65bo5b2o4b2o8b2o67bo51b3o61b2o124bo51b3o
45b2o65bo5b2o4b2o8b2o69bobo4b2obo3bo11b3o38bo4b2o2bo5b3o5b2o22b2o65bo
5b2o4b2o8b2o51bo51b3o45b2o65bo5b2o4b2o8b2o53bobo4b2obo3bo11b3o38bo4b2o
2bo5b3o5b2o22b2o65bo5b2o4b2o8b2o37bobo4b2obo3bo11b3o38bo4b2o2bo5b3o5b
2o21bobo13bo10b3o27bobo8b2o$9b3o4b3obo3bo13bo39b2ob5o6b2o6b2o100b2o60b
obo177b2o76bobo161b2o76bobo177b2o92bobo161b2o68b2o59b2ob5o6b2o6b2o87b
2o92bobo161b2o76bobo177b2o53b3o4b3obo3bo13bo39b2ob5o6b2o6b2o100b2o60bo
bo177b2o76bobo161b2o76bobo177b2o79b3o4b3obo3bo13bo39b2ob5o6b2o6b2o100b
2o60bobo177b2o63b3o4b3obo3bo13bo39b2ob5o6b2o6b2o100b2o47b3o4b3obo3bo
13bo39b2ob5o6b2o6b2o20bo2bo2b2o6bo2bo12bo28b2o7bo$2o6b3o4bo2b2obobo13b
o46bo4b2o47bo63bo62b2o48b2o63bo63bo78b2o48b2o51bobo57b2o77b2o48b2o63bo
63bo94b2o48b2o51bobo57b2o67bobo58bo4b2o2bo5b3o5b2o27bobo57b2o93b2o48b
2o51bobo57b2o77b2o48b2o63bo63bo45b2o6b3o4bo2b2obobo13bo46bo4b2o47bo63b
o62b2o48b2o63bo63bo78b2o48b2o51bobo57b2o77b2o48b2o63bo63bo71b2o6b3o4bo
2b2obobo13bo46bo4b2o47bo63bo62b2o48b2o63bo63bo55b2o6b3o4bo2b2obobo13bo
46bo4b2o47bo63bo39b2o6b3o4bo2b2obobo13bo46bo4b2o30b2o5bobo8bo11bo24b2o
11bo12b2o$2o7b3o4b2o4bo66b2o45bobo51bo124b2o61bobo51bo140b2o50bo2bo3b
2o181b2o61bobo51bo156b2o50bo2bo3b2o111b2o7b3o4b2o4bo37b2o8bo8b2o5b2o
34bo2bo3b2o197b2o50bo2bo3b2o181b2o61bobo51bo57b2o7b3o4b2o4bo66b2o45bob
o51bo124b2o61bobo51bo140b2o50bo2bo3b2o181b2o61bobo51bo83b2o7b3o4b2o4bo
66b2o45bobo51bo124b2o61bobo51bo67b2o7b3o4b2o4bo66b2o45bobo51bo51b2o7b
3o4b2o4bo66b2o22b2o4b2o3bo3bo3bo3bobo37bobo10bo7bo4b2o$10bobo124b2o50b
o79b2o108b2o50bo95b2o87b2o6b2o5b3ob2o2b2o58b2o68b2o108b2o50bo111b2o87b
2o6b2o5b3ob2o2b2o58b2o44b2o6b3o4bo2b2obobo36b2o8bo7bo4b2o28b2o6b2o5b3o
b2o2b2o58b2o84b2o87b2o6b2o5b3ob2o2b2o58b2o68b2o108b2o50bo68bobo124b2o
50bo79b2o108b2o50bo95b2o87b2o6b2o5b3ob2o2b2o58b2o68b2o108b2o50bo94bobo
124b2o50bo79b2o108b2o50bo78bobo124b2o50bo62bobo100b2o6b2o5b3ob2o2b2o
38bo12bo8b2o5b2o$11b2o63bo63b2o47b3o77b2o58bobo50b2o47b3o93b2o58bobo
26b2o4b2o3bo3bo3bo3bobo52bo4b2o68b2o58bobo50b2o47b3o109b2o58bobo26b2o
4b2o3bo3bo3bo3bobo52bo4b2o53b3o4b3obo3bo9b2o34bo12b2o28b2o4b2o3bo3bo3b
o3bobo52bo4b2o84b2o58bobo26b2o4b2o3bo3bo3bo3bobo52bo4b2o68b2o58bobo50b
2o47b3o67b2o63bo63b2o47b3o77b2o58bobo50b2o47b3o93b2o58bobo26b2o4b2o3bo
3bo3bo3bobo52bo4b2o68b2o58bobo50b2o47b3o93b2o63bo63b2o47b3o77b2o58bobo
50b2o47b3o77b2o63bo63b2o47b3o61b2o63bo45bo2bo3b2o59bo4b2o2bo5b3o5b2o$
75bo64b2o179b3o5bo3bo48b2o195b3o5bo3bo32b2o5bobo8bo7b2o36b2ob5o6b2o6b
2o109b3o5bo3bo48b2o211b3o5bo3bo32b2o5bobo8bo7b2o36b2ob5o6b2o6b2o43bobo
4b2obo3bo9b2o35bo49b2o5bobo8bo7b2o36b2ob5o6b2o6b2o125b3o5bo3bo32b2o5bo
bo8bo7b2o36b2ob5o6b2o6b2o109b3o5bo3bo48b2o181bo64b2o179b3o5bo3bo48b2o
195b3o5bo3bo32b2o5bobo8bo7b2o36b2ob5o6b2o6b2o109b3o5bo3bo48b2o207bo64b
2o179b3o5bo3bo48b2o191bo64b2o175bo47bobo65b2ob5o6b2o6b2o$25bo51bo108b
2o67bobo58b2o2bo2bobo7bo5b2o87b2o83bobo58b2o2bo2bobo7bo5b2o26bo2bo2b2o
6bo2bo7b2o35bo4b2o2bo5b3o5b2o43bobo58b2o2bo2bobo7bo5b2o87b2o99bobo58b
2o2bo2bobo7bo5b2o26bo2bo2b2o6bo2bo7b2o35bo4b2o2bo5b3o5b2o44b2o6b2o3bo
47b2o48bo2bo2b2o6bo2bo7b2o35bo4b2o2bo5b3o5b2o59bobo58b2o2bo2bobo7bo5b
2o26bo2bo2b2o6bo2bo7b2o35bo4b2o2bo5b3o5b2o43bobo58b2o2bo2bobo7bo5b2o
87b2o85bo51bo108b2o67bobo58b2o2bo2bobo7bo5b2o87b2o83bobo58b2o2bo2bobo
7bo5b2o26bo2bo2b2o6bo2bo7b2o35bo4b2o2bo5b3o5b2o43bobo58b2o2bo2bobo7bo
5b2o87b2o111bo51bo108b2o67bobo58b2o2bo2bobo7bo5b2o87b2o95bo51bo108b2o
79bo51bo119bo4b2o$23bobo47bo51bo8b2o50b2o66bo2bo3b2o51bo2bo2b2o7bo4bo
4b2o26bo8b2o50b2o82bo2bo3b2o51bo2bo2b2o7bo4bo4b2o27bobo13bo33b2o8bo8b
2o5b2o50bo2bo3b2o51bo2bo2b2o7bo4bo4b2o26bo8b2o50b2o98bo2bo3b2o51bo2bo
2b2o7bo4bo4b2o27bobo13bo33b2o8bo8b2o5b2o62bobo99bobo13bo33b2o8bo8b2o5b
2o66bo2bo3b2o51bo2bo2b2o7bo4bo4b2o27bobo13bo33b2o8bo8b2o5b2o50bo2bo3b
2o51bo2bo2b2o7bo4bo4b2o26bo8b2o50b2o83bobo47bo51bo8b2o50b2o66bo2bo3b2o
51bo2bo2b2o7bo4bo4b2o26bo8b2o50b2o82bo2bo3b2o51bo2bo2b2o7bo4bo4b2o27bo
bo13bo33b2o8bo8b2o5b2o50bo2bo3b2o51bo2bo2b2o7bo4bo4b2o26bo8b2o50b2o
109bobo47bo51bo8b2o50b2o66bo2bo3b2o51bo2bo2b2o7bo4bo4b2o26bo8b2o50b2o
93bobo47bo51bo8b2o50b2o77bobo47bo128b2o$24b2o47bobo47bobo6bo2bo109b2o
6b2o5b3ob2o2b2o35b2o6bo19bo31bobo6bo2bo125b2o6b2o5b3ob2o2b2o35b2o6bo
19bo47bobo34b2o8bo7bo4b2o44b2o6b2o5b3ob2o2b2o35b2o6bo19bo31bobo6bo2bo
141b2o6b2o5b3ob2o2b2o35b2o6bo19bo47bobo34b2o8bo7bo4b2o66bo113bobo34b2o
8bo7bo4b2o60b2o6b2o5b3ob2o2b2o35b2o6bo19bo47bobo34b2o8bo7bo4b2o44b2o6b
2o5b3ob2o2b2o35b2o6bo19bo31bobo6bo2bo136b2o47bobo47bobo6bo2bo109b2o6b
2o5b3ob2o2b2o35b2o6bo19bo31bobo6bo2bo125b2o6b2o5b3ob2o2b2o35b2o6bo19bo
47bobo34b2o8bo7bo4b2o44b2o6b2o5b3ob2o2b2o35b2o6bo19bo31bobo6bo2bo162b
2o47bobo47bobo6bo2bo109b2o6b2o5b3ob2o2b2o35b2o6bo19bo31bobo6bo2bo146b
2o47bobo47bobo6bo2bo130b2o47bobo$27b2o87b2o4bobo7bo3bo2b2o59bobo42b2o
4b2o3bo3bo3bo3bobo34b2o6bo10b3o2bo3bo24b2o4bobo7bo3bo2b2o59bobo58b2o4b
2o3bo3bo3bo3bobo34b2o6bo10b3o2bo3bo47b2o45bo12b2o44b2o4b2o3bo3bo3bo3bo
bo34b2o6bo10b3o2bo3bo24b2o4bobo7bo3bo2b2o59bobo74b2o4b2o3bo3bo3bo3bobo
34b2o6bo10b3o2bo3bo47b2o45bo12b2o180b2o45bo12b2o60b2o4b2o3bo3bo3bo3bob
o34b2o6bo10b3o2bo3bo47b2o45bo12b2o44b2o4b2o3bo3bo3bo3bobo34b2o6bo10b3o
2bo3bo24b2o4bobo7bo3bo2b2o59bobo72b2o87b2o4bobo7bo3bo2b2o59bobo42b2o4b
2o3bo3bo3bo3bobo34b2o6bo10b3o2bo3bo24b2o4bobo7bo3bo2b2o59bobo58b2o4b2o
3bo3bo3bo3bobo34b2o6bo10b3o2bo3bo47b2o45bo12b2o44b2o4b2o3bo3bo3bo3bobo
34b2o6bo10b3o2bo3bo24b2o4bobo7bo3bo2b2o59bobo98b2o87b2o4bobo7bo3bo2b2o
59bobo42b2o4b2o3bo3bo3bo3bobo34b2o6bo10b3o2bo3bo24b2o4bobo7bo3bo2b2o
59bobo82b2o87b2o4bobo7bo3bo2b2o59bobo66b2o160bo$27b2o49bo2bo8bo25b2o3b
o2bo7bo2b2o2b3o50b3o5bo3bo48b2o5bobo8bo7b2o32bo15bobo26b2o3bo2bo7bo2b
2o2b3o50b3o5bo3bo64b2o5bobo8bo7b2o32bo15bobo97bo65b2o5bobo8bo7b2o32bo
15bobo26b2o3bo2bo7bo2b2o2b3o50b3o5bo3bo80b2o5bobo8bo7b2o32bo15bobo97bo
241bo81b2o5bobo8bo7b2o32bo15bobo97bo65b2o5bobo8bo7b2o32bo15bobo26b2o3b
o2bo7bo2b2o2b3o50b3o5bo3bo70b2o49bo2bo8bo25b2o3bo2bo7bo2b2o2b3o50b3o5b
o3bo48b2o5bobo8bo7b2o32bo15bobo26b2o3bo2bo7bo2b2o2b3o50b3o5bo3bo64b2o
5bobo8bo7b2o32bo15bobo97bo65b2o5bobo8bo7b2o32bo15bobo26b2o3bo2bo7bo2b
2o2b3o50b3o5bo3bo96b2o49bo2bo8bo25b2o3bo2bo7bo2b2o2b3o50b3o5bo3bo48b2o
5bobo8bo7b2o32bo15bobo26b2o3bo2bo7bo2b2o2b3o50b3o5bo3bo80b2o49bo2bo8bo
25b2o3bo2bo7bo2b2o2b3o50b3o5bo3bo64b2o49bo2bo8bo97bo$78bo10bobo30bobo
16b2obo5b2o35b2o2bo2bobo7bo5b2o42bo2bo2b2o6bo2bo7b2o33bo2bo46bobo16b2o
bo5b2o35b2o2bo2bobo7bo5b2o58bo2bo2b2o6bo2bo7b2o33bo2bo112b2o64bo2bo2b
2o6bo2bo7b2o33bo2bo46bobo16b2obo5b2o35b2o2bo2bobo7bo5b2o74bo2bo2b2o6bo
2bo7b2o33bo2bo112b2o240b2o80bo2bo2b2o6bo2bo7b2o33bo2bo112b2o64bo2bo2b
2o6bo2bo7b2o33bo2bo46bobo16b2obo5b2o35b2o2bo2bobo7bo5b2o114bo10bobo30b
obo16b2obo5b2o35b2o2bo2bobo7bo5b2o42bo2bo2b2o6bo2bo7b2o33bo2bo46bobo
16b2obo5b2o35b2o2bo2bobo7bo5b2o58bo2bo2b2o6bo2bo7b2o33bo2bo112b2o64bo
2bo2b2o6bo2bo7b2o33bo2bo46bobo16b2obo5b2o35b2o2bo2bobo7bo5b2o140bo10bo
bo30bobo16b2obo5b2o35b2o2bo2bobo7bo5b2o42bo2bo2b2o6bo2bo7b2o33bo2bo46b
obo16b2obo5b2o35b2o2bo2bobo7bo5b2o124bo10bobo30bobo16b2obo5b2o35b2o2bo
2bobo7bo5b2o108bo10bobo98bo$12bo8b2o51bo2bo3b2o5bo3b2o3b2o24bobo4b3o8b
o2bo5b2o33bo2bo2b2o7bo4bo4b2o43bobo13bo44b2o47bobo4b3o8bo2bo5b2o33bo2b
o2b2o7bo4bo4b2o59bobo13bo44b2o179bobo13bo44b2o47bobo4b3o8bo2bo5b2o33bo
2bo2b2o7bo4bo4b2o75bobo13bo44b2o437bobo13bo44b2o179bobo13bo44b2o47bobo
4b3o8bo2bo5b2o33bo2bo2b2o7bo4bo4b2o48bo8b2o51bo2bo3b2o5bo3b2o3b2o24bob
o4b3o8bo2bo5b2o33bo2bo2b2o7bo4bo4b2o43bobo13bo44b2o47bobo4b3o8bo2bo5b
2o33bo2bo2b2o7bo4bo4b2o59bobo13bo44b2o179bobo13bo44b2o47bobo4b3o8bo2bo
5b2o33bo2bo2b2o7bo4bo4b2o74bo8b2o51bo2bo3b2o5bo3b2o3b2o24bobo4b3o8bo2b
o5b2o33bo2bo2b2o7bo4bo4b2o43bobo13bo44b2o47bobo4b3o8bo2bo5b2o33bo2bo2b
2o7bo4bo4b2o58bo8b2o51bo2bo3b2o5bo3b2o3b2o24bobo4b3o8bo2bo5b2o33bo2bo
2b2o7bo4bo4b2o42bo8b2o51bo2bo3b2o5bo3b2o3b2o87bo$10bobo6bo2bo48b4o3b2o
bobo4bo3b2o3b2o26bo15b2obo31b2o6bo19bo63bobo96bo15b2obo31b2o6bo19bo79b
obo239bobo96bo15b2obo31b2o6bo19bo95bobo497bobo239bobo96bo15b2obo31b2o
6bo19bo53bobo6bo2bo48b4o3b2obobo4bo3b2o3b2o26bo15b2obo31b2o6bo19bo63bo
bo96bo15b2obo31b2o6bo19bo79bobo239bobo96bo15b2obo31b2o6bo19bo79bobo6bo
2bo48b4o3b2obobo4bo3b2o3b2o26bo15b2obo31b2o6bo19bo63bobo96bo15b2obo31b
2o6bo19bo63bobo6bo2bo48b4o3b2obobo4bo3b2o3b2o26bo15b2obo31b2o6bo19bo
47bobo6bo2bo48b4o3b2obobo4bo3b2o3b2o25b2o60bobo$3b2o4bobo7bo3bo2b2o35b
2o5b4o14bo3b2o45b3o34b2o6bo10b3o2bo3bo63b2o111b3o34b2o6bo10b3o2bo3bo
79b2o240b2o111b3o34b2o6bo10b3o2bo3bo95b2o498b2o240b2o111b3o34b2o6bo10b
3o2bo3bo46b2o4bobo7bo3bo2b2o35b2o5b4o14bo3b2o45b3o34b2o6bo10b3o2bo3bo
63b2o111b3o34b2o6bo10b3o2bo3bo79b2o240b2o111b3o34b2o6bo10b3o2bo3bo72b
2o4bobo7bo3bo2b2o35b2o5b4o14bo3b2o45b3o34b2o6bo10b3o2bo3bo63b2o111b3o
34b2o6bo10b3o2bo3bo56b2o4bobo7bo3bo2b2o35b2o5b4o14bo3b2o45b3o34b2o6bo
10b3o2bo3bo40b2o4bobo7bo3bo2b2o35b2o5b4o14bo3b2o28bo3bo5bo2b3o$3b2o3bo
2bo7bo2b2o2b3o34b2o5bo2bo8b2o5bobo47b2o43bo15bobo178b2o43bo15bobo436b
2o43bo15bobo952b2o43bo15bobo48b2o3bo2bo7bo2b2o2b3o34b2o5bo2bo8b2o5bobo
47b2o43bo15bobo178b2o43bo15bobo436b2o43bo15bobo74b2o3bo2bo7bo2b2o2b3o
34b2o5bo2bo8b2o5bobo47b2o43bo15bobo178b2o43bo15bobo58b2o3bo2bo7bo2b2o
2b3o34b2o5bo2bo8b2o5bobo47b2o43bo15bobo42b2o3bo2bo7bo2b2o2b3o34b2o5bo
2bo8b2o5bobo24b2o3bo5bo9bo3bo49bo2bo8bo$9bobo16b2obo5b2o31b4o16bo94bo
2bo238bo2bo496bo2bo1012bo2bo68bobo16b2obo5b2o31b4o16bo94bo2bo238bo2bo
496bo2bo94bobo16b2obo5b2o31b4o16bo94bo2bo238bo2bo78bobo16b2obo5b2o31b
4o16bo94bo2bo62bobo16b2obo5b2o31b4o16bo25b2o2b2obo3bo8bo4bobo47bo10bob
o$10bobo4b3o8bo2bo5b2o32b4o112b2o240b2o498b2o1014b2o69bobo4b3o8bo2bo5b
2o32b4o112b2o240b2o498b2o95bobo4b3o8bo2bo5b2o32b4o112b2o240b2o79bobo4b
3o8bo2bo5b2o32b4o112b2o63bobo4b3o8bo2bo5b2o32b4o46bo5bo16b2o4b2o35bo2b
o3b2o5bo3b2o3b2o$12bo15b2obo42bo1943bo15b2obo42bo953bo15b2obo42bo437bo
15b2obo42bo179bo15b2obo42bo47bo3bo17b2o4b2o32b4o3b2obobo4bo3b2o3b2o$
26b3o2003b3o1013b3o497b3o239b3o95b2o18b2o30b2o5b4o14bo3b2o$26b2o2004b
2o1014b2o498b2o240b2o113bobo32b2o5bo2bo8b2o5bobo$3905bo41b4o16bo$3948b
4o$3951bo!
Last edited by simsim314 on December 15th, 2014, 9:33 pm, edited 15 times in total.
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Re: Serpinsky Glider Gun

Postby Herik Zorneck » March 7th, 2014, 1:19 am

hello

I've also been trying to develop ( for my personal use ) a technology of glider guns with periods multiple of 30 , modular, occupy the minimum possible space and have the shortest possible code.

Please compare your pattern with the patterns below:

x = 493, y = 276, rule = B3/S23
31bo$31b2o$19b2o11b2o8b2o$18b3o3bo7b3o7b2o$8b2o5bob2o4b4o5b2o$8b2o5bo
2bo4bo4bo2b2o$15bob2o5bo3bo2bo$18b3o3b2obo$19b2o69bo$90b2o$89bobo$32bo
bo$33b2o$28bo4bo$28b2o$27bobo$18bo$17bobo$5b2o9bo3b2o8bo$5b2o9bo3b2o5b
4o301b2o$16bo3b2o4b4o303b2o$17bobo6bo2bo302bo$18bo7b4o$27b4o7b2o$30bo
7bobo$40bo$40b2o5bobo$48b2o$48bo2$26b2o$26bo2bo$12bobo15bo6b2o$10bo3bo
2b3o10bo6b2o$3b2o5bo19bo$3b2o4bo4bo7b2o2bo2bo$10bo7bobo2bo2b2o$10bo3bo
5b3o$12bobo45bo$60b2o$59bobo$29bo86b3o$30bo87bo$23b3o2b3o86bo$25bo$24b
o$12bo$11b2o$2o8b2o4b2o5bo$2o7b3o4b2o3bobo$10b2o4b2o2bobo$11b2o6bo2bo
277b2o$12bo7bobo277b2o$21bobo9b2o10bo$23bo9bobo9b2o$35bo8bobo6bo$35b2o
15b4o$51b2obobo$50b3obo2bo2b2o$51b2obobo3b2o$41b2o9b4o$40bobo10bo$40bo
$39b2o8$86b3o$88bo$87bo3$326bo$325b2o$325bobo$272b2o$273b2o$272bo20$
56b3o$58bo$57bo3$356bo$355b2o$355bobo$242b2o$243b2o$242bo2$58b2o279b2o
$58bobo5b2o271bo$58bo8bo262bo6bobo31b2o$34b2o5b3o23bobo5b2o181b2o67b4o
6b2o33bo$34bo8bo24b2o5b2o182bo58bo7b4o42bobo5b2o$25b2o5bobo7bo35b2o10b
o135b2o31bobo7bo47bobo6bo2bo43b2o5b3o$24bobo5b2o44b3o7bobo135bo33b2o7b
obo44bo3b2o4b4o10b2o40b2obo8bo$10bo12b3o52b2o6b2o129bo6bobo45b2o6b2o
23b2o9bo3b2o5b4o10b2o39bo2bo6bobo$5bo4b4o8b3o50b2o9b2o12b2o112b4o6b2o
31bo14b2o4bo3bo22b2o9bo3b2o8bo9bo30bo10b2obo5bobo$5bo5b4o8b3o49b2o9b2o
12b2o103bo7b4o39b2o14b2o3bo5bo33bobo50b2o8b3o7bo2bo11b2o$2o9bo2bo9bobo
61bobo113bobo6bo2bo39bobo10bobo4b2obo3bo8b2o24bo51bobo7b2o9bobo11b2o$
2o9b4o10b2o51bo11bo112bo3b2o4b4o10b2o40bo7bo5bo8b2o33bobo62bobo$10b4o
8bo55bobo111b2o9bo3b2o5b4o10b2o48bo3bo45b2o54bo9bo$10bo12bo54b2o112b2o
9bo3b2o8bo9bo52b2o46bo53b2o$21b3o180bobo63bo112b2o$73b2o130bo62b2o62b
2o$73bobo138bobo52b2o61b2o$73bo141b2o161b2o$26b3o186bo49b2o52b2o57b2o
111bo$28bo57b2o177b2o51b3o3b2obo163b2o$27bo58bobo130b2o87b2o5bob2o5bo
3bo2bo59b2o97bobo$15bo60bo4b2o4b3o7b2o120b2o58bo28b2o5bo2bo4bo4bo2b2o
58bo2bo$14b2o59bobob2o2bo4b3o6b2o173b2obo3b4o32bob2o4b4o5b2o8b2o37bo3b
3o7bo6b2o$3b2o8b2o4b2o5bo36b2o9bo3bob3o4b3o116b2o58b2o2b2obobo4b4o5b2o
27b3o3bo7b3o7b2o36b5o3bo6bo6b2o$3b2o7b3o4b2o3bobo36b2o9bo3bob2o4bobo
116b3o3b2obo50bobo2b2obob2o3bo2bo5b2o28b2o11b2o34b2o9b2ob2o3bo7bo$13b
2o4b2o2bobo11b2o35bo3b2o6b2o107b2o5bob2o5bo3bo2bo36b2o7b3o8b2o3b4o47b
2o35b2o8b3ob2o3bo3bo2bo$14b2o6bo2bo11b2o36bobo117b2o5bo2bo4bo4bo2b2o
35b2o6b3o8b2o3b4o48bo47b2ob4o5b2o$15bo7bobo50bo125bob2o4b4o5b2o8b2o33b
3o12bo100b4o$24bobo178b3o3bo7b3o7b2o34bobo113bo$26bo179b2o11b2o45b2o$
218b2o$218bo47$431bo$431b2o$430bobo2$357b2o$357b2o2$349bo$347b3o$346bo
$346b2o3$343b3o11b3o$343b3o10bo3bo$342bo3bo8bo5bo$355b2obob2o$341b2o3b
2o2$358bo$357bobo$357bobo$341b3o14b2o$345b2o13bo$345b2o12b3o$346b2o10b
o3bo$344bobo10bob3obo$344b2o7bo4b5o$351b2o$352b2o$339b2o3b2o$339b2o3b
2o3b2o$349b2o$341b3o$341b3o$342bo2$362b2o$362bo$363b3o$365bo$342b2o$
342b2o4bo2b2o$347bo3b2o2b2o$347bo7b2o$348b4o10$374bo2$376bo$367b2o7bo$
367bo$355bobo7bobo3bo$355bo2bo6b2o4b2o$340bo6bo10b2o10bobo$339bobo5bo
8bo3b2o$338bob2o6bo9b2o$332b2o3b2ob2o9b2o2bo2bo$332b2o4bob2o5b3o2bo2bo
bo$339bobo7b4o18b2o$340bo9b2o17bo2bo2$369bo2bo$370bo2bo$371bobo$372bo$
335b2o$336bo19bo14b2o$336bobo5b2o10b2o13b2o$337b2o5b2o9bobo$347b2o12b
2o$347b3o10bo3bo$347b2o10bo5bo3b2o$344b2o13bo3bob2o2b2o$344b2o13bo5bo$
360bo3bo$361b2o!


alternative 120p glider gun

x = 64, y = 63, rule = B3/S23
14b2o$14b2o2$28b2o$28b2o$44b2o$14bo29b2o$14bo13bo$13bobo11b3o28b2o$12b
2ob2o9bo3bo27b2o$11bo5bo10bo$14bo10bo5bo$11b2o3b2o7bo5bo$26bo3bo12b3o
12bo$27b3o12bo3bo10b3o$12b4o40bo3bo$12bo2b2o24bo5bo7bob3obo$13bob2o24b
2o3b2o8b5o2$14b2o10bo$15bo28bo$42b2obo$26bo18bo$9b2obob2o10bobo12bo3bo
11bo2b2o$9bo5bo10b2o13bo2bo12bobo$10bo3bo25b5o11b2o$11b3o26b5o10b2o$
39b2o3b2o9b2obo$27b2o3b2o6b5o11b3o$41b3o5bobo$28bo3bo9bo7b2o$29b3o18b
3o4b2o3b2o$29b3o20b2o6bo$9b2o41b2o3bo5bo$10bo47b2ob2o$7b3o49bobo$7bo
52bo$11bo18b2o28bo$11bobo16b2o7b2o$o10b2o27bo$3o34b3o$3bo33bo5bo$2b2o
37b2o17b2o$42b2o16b2o4$5bo$4b3o$4b3o2$2b2o3b2o$2b2o3b2o3$5bo$4bobo21bo
$6b2o18b2o$6b2o19b2o$5b3o$4bobo$4b2o17b2o$23b2o!


alternative 240p glider gun *
(obs:. based in a previously discovered 120p glider gun )

x = 81, y = 42, rule = B3/S23
18b2o$18b2o2$10bo$8b3o$7bo10b3o$7b2o9b3o$17bo3bo31b2o$16bo5bo29b3o$17b
o3bo27bob2o15bo$18b3o21b2o5bo2bo8b3o4bobo$42b2o5bob2o16bobo$2b2o3b2o
43b3o2b2o2bo7bo2bo$2b2o3b2o44b2o2bo3bo7bobo$3b5o50bo2bo6bobo3b2o$4bobo
12bobo18b2o16b2o8bo5bobo$18bo2bo17bobo34bo$4b3o9bob2o18b3o11b2o22b2o$
38b2o12b2o$19bo21b2o12b2o$16b2obo20b3o12bobo$18bo36bo2$8bo31b2o26b2o$
9bo8b2o3b2o15b2o26bobo$7b3o9b5o34bo4b2o4b3o7b2o$3bo15b2ob2o33bobob2o2b
o4b3o6b2o$2b3o14b2ob2o32bo3bob3o4b3o$b5o14b3o33bo3bob2o4bobo$2o3b2o49b
o3b2o6b2o$46b2o9bobo$45bobo10bo$45bo$2b3o18b2o19b2o$2b3o18bo$24b3o$26b
o$3b2o$3b2o8bo9bo$8b3ob2o2b2o6bo$8b4o4b2o4b3o$12b2o!


EDITED in 03/08/2014

EDITED in 03/09/2014 to remove junk code in the patterns

Image

alternative 240p glider gun II

x = 47, y = 76, rule = B3/S23
10bo$10b3o$13bo$12b2o6b2o$19bobo$20bo$15bo$15bo$7b2o7bo$7b2o5b2o$14b2o
$24bo$19b2o2bobo$18bo2bobobo$16b2o2bo3bo$9b2o9bo$8bobo8bo$8bo6bo$7b2o
6bobo10bo8b2o$15b2o11b3o6b2o$31bo$30b2o13b2o$45bo$43bobo$43b2o2$36b2o$
36b2o3$27b2o13bo$26bobo12bobo$28bo13b2o3$33b2o$33b2o$2b2o$2b2o$26bo$
24b3o$23bo$23b2o3$2b3o7b2o$bo3bo5bobo$13bo$o5bo$2o3b2o$13b2o$13bobo$5b
2o6bo4b2o3b2o$5bobo12b3o$7bo11bo3bo$6b2o12bobo$3bo17bo$3bo2bo$3bo14b3o
$18b3o2$2b2obob2o2$2bo5bo7b2o3b2o$17b5o$3b2ob2o10b3o$5bo13bo5$4b2o$4b
2o2$18b2o$18b2o!


Image

alternative 240p glider gun III

x = 65, y = 43, rule = B3/S23
46bo8b2o$46b3o6b2o$49bo$48b2o13b2o$63bo$61bobo$61b2o$54b2o$45b3o6b2ob
2o$45bo4bo5bo$46bo3bo$51bo$48bo3bo7bo$49b2obo6bobo$51bo8b2o2$35b2o14b
2o$35bo14bo2bo$26bo6bobo15b2o$25b2o6b2o$3bo5b2o13b2o4b2o$bo3bo3b3o11b
3o4b2o$5bo5b2obo9b2o4b2o$o5bo4bo2bo10b2o$2o9b2obo11bo$9b3o10bo16b2o$9b
2o9bobo16b2o$21b2o16b2o$39bo$38bobo$38bob2o$26b2o$3b2o20bobo$4bo22bo
11b2o$4bobo9bo22b2o$5b2o8b4o$14b2obobo6bobo$13b3obo2bo3bo3bo$14b2obobo
4bo12b2o$15b4o4bo4bo8b2o$16bo7bo$24bo3bo$26bobo!


Image

alternative 480p glider gun

x = 65, y = 69, rule = B3/S23
20bo$20b3o$23bo$22b2o6b2o$29bobo$30bo$25bo$25bo$17b2o7bo$17b2o5b2o$24b
2o$34bo$29b2o2bobo$28bo2bobobo$26b2o2bo3bo$19b2o9bo$18bobo8bo$18bo6bo$
17b2o6bobo$25b2o7$46bo8b2o$46b3o6b2o$49bo$48b2o13b2o$53b2o8bo$52b3o6bo
bo$56bo4b2o$54b2obo$54b2o4$60bo$59bobo$60b2o2$35b2o$35bo15b2o$23b2o8bo
bo15b2o$23bo2bo6b2o$9bobo15bo$7bo3bo2b3o10bo$7bo19bo$2o4bo4bo7b2o2bo2b
o$2o5bo7bobo2bo2b2o$7bo3bo5b3o19b2o$9bobo27b2o3$38b2obo$39bobo$40bo$3b
2o34b2o$4bo34b2o$4bobo5b2o9b2o14b2o$5b2o5bobo7bobo$15bo8bo5bo$12bo2bo
13bobo$15bo13b2obo4b2o$12bobo14b2ob2o3b2o$12b2o15b2obo$29bobo$30bo!


as can be seen in this thread :

viewtopic.php?f=2&t=1180&p=10194#p10194
Last edited by Herik Zorneck on March 9th, 2014, 5:25 pm, edited 4 times in total.
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Re: Serpinsky Glider Gun

Postby simsim314 » March 9th, 2014, 1:39 pm

This is interesting. With this "two state machine" one could create 60*2^N glider gun with o(N) components.

For example P60 * 256 can be made with much smaller bounding box:

x = 0, y = 0, rule = B3/S23
15$57b2o$57b2o$19b2o$18bo2bo$19b2o$11bo36bo$10bobo2b2o8bo22b3o$10b2o3b
2o6b3o25bo$22bo22b2o3b2o6b2o$7b2o13b2o20bobo10bobo$8bo36bo12bo$8bobo$
9b2o41b2o$14b2o29b2o5b2o$14b2o29b2o2$42bo$41bobo18b2o$11bo29bobo18b2o$
10bobo29bo$10b2o35b2o$46bobo$46bo$19b2o24b2o$19b2o4$80b2o$79bo2bo$80b
2o$89bo$75bo8b2o2bobo$31b2o42b3o6b2o3b2o$32bo45bo$32bobo42b2o13b2o$33b
2o57bo$28bo61bobo$27bobo18b2o40b2o$27bobo18b2o$28bo54b2o$83b2o$31b2o$
31b2o5b2o$38b2o49bo$88bobo$31bo12bo44b2o$30bobo10bobo$31b2o3b2o6b2o$
37bo42b2o$34b3o43b2o$34bo3$47b2o22bo$46bo2bo21b3o$47b2o25bo$39bo28b2o
3b2o6b2o$38bobo2b2o8bo13bobo10bobo$38b2o3b2o6b3o14bo12bo$50bo$35b2o13b
2o$36bo31b2o$36bobo7b2o20b2o6b2o$37b2o7bobo27b2o$42b2o2bo18bo$42b2o20b
obo18b2o$64bobo18b2o$65bo28b2o$70b2o21bo2bo$39bo29bobo22b2o$38bobo28bo
33bo$38b2o28b2o19bo8b2o2bobo$89b3o6b2o3b2o$92bo$47b2o42b2o13b2o$47b2o
57bo$104bobo$94bo9b2o$92b2o$93b3o2bo$55b2o37b2o2bo$56bo$56bobo$57b2o
44bo$52bo49bobo$51bobo18b2o29b2o$51bobo18b2o$52bo$94b2o$55b2o37b2o$55b
2o5b2o$62b2o$79b3o5bo$55bo12bo12bo3b3o$54bobo10bobo10bo3bo$55b2o3b2o6b
2o14b2o$61bo$58b3o$58bo7$48b2o$48b2o$64b3o5bo$66bo3b3o$65bo3bo$69b2o5$
48b3o5b2o$47bo3bo4b2o$46bo5bo11b2o3b2o$46bo5bo14bo$60b2o2bo5bo$52bo7bo
bo2b2ob2o$51b2o7bo5bobo$51b2o14bo$49bo2b2o13bo$50bobo$50b2o2$65bo$48b
2o3b2o9b3o$48b2o3b2o8bo3bo$62bob3obo$50b3o10b5o$50b3o$51bo6$50b2o$50b
2o2$64b2o$64b2o!


I think the question that rises is: can we construct a glider gun for large periods of size o(log(n)) in general?
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Re: Glider Guns of large periods

Postby Herik Zorneck » March 9th, 2014, 4:45 pm

Image

a best looking in code of the "two state machine" or "glider period multiplicator " (as I like to call it) and i have realized that exist some superfluous parts in the code and that space ( and code ) can be made ​​smaller

a 15360p glider gun :o

x = 119, y = 150, rule = B3/S23
4$50bo$17b2o8bo22b3o$17b2o6b3o25bo$24bo27b2o6b2o$9b2o13b2o33bobo$10bo
49bo$10bobo$11b2o41b2o$18b2o27b2o5b2o$15b2ob2o6b3o18b2o$17bo5bo4bo$23b
o3bo$22bo41b2o$13bo7bo3bo38b2o$12bobo6bob2o$12b2o8bo26b2o$48bobo$21b2o
25bo$20bo2bo23b2o$21b2o8$77bo8b2o$33b2o42b3o6b2o$34bo45bo$34bobo42b2o
13b2o$35b2o57bo$92bobo$50b2o40b2o$50b2o35b2o$87b2o2$33b2o$33b2o5b2o$
40b2o49bo$90bobo$46bo44b2o$45bobo$38b2o6b2o$39bo42b2o$36b3o43b2o$36bo
3$73bo$73b3o$76bo$75b2o6b2o$45b2o8bo26bobo$45b2o6b3o27bo$52bo$37b2o13b
2o23b2o$38bo31b2o5b2o$38bobo29b2o5bo$39b2o34b2o$44b2o29bobo$44b2o29bo
11b2o$87b2o2$72b2o$41bo29bobo$40bobo28bo$40b2o28b2o19bo8b2o$58b2o31b3o
6b2o$58bobo33bo$49b2o7bo34b2o13b2o$49b2o57bo$106bobo$106b2o2$99b2o$57b
2o40b2o$58bo$58bobo$59b2o44bo$104bobo$74b2o29b2o$74b2o$86b3o$88bo7b2o$
57b2o28bo8b2o$57b2o5b2o$64b2o$89bo$70bo16b3o$69bobo14bo$62b2o6b2o14b2o
$63bo$60b3o$60bo4$71b3o$73bo$72bo$50b2o$50bobo$51b3o20bo$52b2o18b3o$
52b2o17bo$50bobo18b2o$51bo2$69bo$48b2o3b2o13b3o$48b2o3b2o12bo3bo$66bob
3obo$50b3o3b3o8b5o$50b3o5bo$51bo5bo3$64b3o$64bo$65bo$52b3o$52b3o$51bo
3bo2$50b2o3b2o2$66b3o$65bo3bo$64bo5bo$64b2obob2o3$67bo$66bobo$52b2o12b
obo$52b2o13bo2$66b2o$66b2o!
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Re: Glider Guns of large periods

Postby simsim314 » March 9th, 2014, 7:17 pm

Yep I noticed the redundant parts.

Here is a general concept of how an o(log(n)) glider gun can be built for any period. The main idea is that the "vibrating" blocks that actually represent the binary code of "current state", can be manipulated after the glider is "shoot" out to fit any needed period.

Obviously it's all multiplication of 60 so one would need 60 such guns (for general case) to reach any arbitrary period. but hey 60 it's o(1).

There are still a lot of "small details" that need to be addressed, for correct timing and glider color.

x = 789, y = 751, rule = B3/S23
55$289b2o$289bo$280bo6bobo$279b2o6b2o$268b2o8b2o4b2o$268b2o7b3o4b2o$
278b2o4b2o$279b2o$280bo22$318bo8b2o$318b3o6b2o$321bo$320b2o13b2o$335bo
$333bobo$333b2o2$326b2o$326b2o3$332bo$331bobo$332b2o3$323b2o$323b2o2$
289bo$288b3o3$288b3o2$288bobo$288bobo2$288b3o3$288b3o$279bo9bo$278bobo
73b2o$271b2o3b2o3bo72bo$271b2o3b2o3bo62b2o6bobo$276b2o3bo61b3o6b2o$
278bobo52b2o5bob2o$279bo53b2o5bo2bo$340bob2o$343b3o$344b2o10$257bo$
256b3o$255b5o7$255b5o$256b3o$257bo$248bobo132bo8b2o$248bo2bo131b3o6b2o
$239b2o10b2o133bo$239b2o8bo3b2o130b2o13b2o$244b2o5b2o147bo$243bo4bo2bo
146bobo$248bobo147b2o$393b2o$393b2o$61b2o$61b2o2$397bo$64bo331bobo$63b
o333b2o$63bo2$225bo162b2o$59b2o3b2o159bo162b2o$62bo$59bo5bo159bo$60b2o
b2o159bobo$61bobo$62bo161b3o126b3o$62bo290bobo$353b3o$224b3o126b3o$
353b3o$59b2o163bobo126b3o$60bo164bo127bobo$57b3o293b3o$57bo161bo2bo$
218b2o2bo2bo$207b2o8b2o6bo119b2o$207b2o7b3o4b2o120bobo71b2o$217b2o4b2o
111b3ob2o4b3o70bo$218b2o116b4o2bo4b3o57bo9bobo$219bo120b2o4b3o56bobo9b
2o$345bobo50b2o4bobo$345b2o51b2o3bo2bo$404bobo$405bobo$407bo3$99b2o$
99b2o3$192b3o2$191bo3bo$191bo3bo125b3o$99b3o220bo$98bo3bo89b3o127bo$
321b3o$97bo5bo$97b2o3b2o88b3o126b3o$321b3o$191bo3bo$97b2o92bo3bo125b3o
$96bobo4b2o217bo$96bo2bo4bo80bo6b3o127bo$96b2o3b4o78bobo135b3o$102bo
72b2o4b2o134bo130bo8b2o$97bo2bo74b2o4b2o133bobo129b3o6b2o$100bo80b2o
121b2o10b2obo131bo$183bobo118b2o10b2ob2o129b2o13b2o$110b2o73bo130b2obo
145bo$95b2obob2o8bobo203bobo144bobo$110bo206bo145b2o$95bo5bo17b2o263bo
73b2o$119b2o263bobo71b2o$96b2ob2o283b2o$98bo2$117b3o342bo$117bo343bobo
$118bo343b2o$97b2o$97b2o$133bobo317b2o$125b3o5bo3bo22b2o291b2o$120b2o
2bo2bobo7bo22b2o$118bo2bo2b2o7bo4bo4b2o144b3o$117bo19bo5b2o143bo3bo
125b3o$117bo10b3o2bo3bo149bo5bo123bo3bo$117bo15bobo25bo255bo3bo$111b2o
5bo2bo38b3o123bo7bo123b3o$110bobo7b2o37bo3bo122bo7bo$110bo47bob3obo$
109b2o48b5o123bo5bo$288bo3bo$289b3o126b3o$417bo3bo$283b2o132bo3bo$282b
3o133b3o$272b2o5bob2o128bo$272b2o5bo2bo128b4o69b2o$279bob2o4bobo111b2o
9b4o68bo$282b3o3bo112b2o9bo2bo56bo9bobo$158b2o123b2o121bo5b4o56b2o8b2o
$159bo246bo4b4o48b2o2b2o4b2o$156b3o65bo186bo51b2o2b2o4b3o$156bo65b2o
243b2o4b2o$223b2o247b2o$472bo6$258bo$257bobo3$257b3o$66bo190b3o127bo$
66b3o189bo128bo$69bo316bobo$68b2o317bo$258bo128bo$257b3o127bo$257b3o
127bo$386bobo$387bo$248b2o7bobo127bo$68b2o3b2o171bo3bo7bo$71bo168b2o3b
o5bo128b2o131bo8b2o$68bo5bo165b2o2b2obo3bo127bobo131b3o6b2o$69b2ob2o
171bo5bo117b2o7bo6bobo128bo$70bobo113b2o58bo3bo118b2o7bo2bo3bobo127b2o
13b2o$71bo114bobo59b2o128bo6b2o143bo$71bo109b2o6bo189bobo146bobo$177b
2obo2bo2bo2bo190b2o146b2o$177b2o2b2o6bo$186bobo7b2o323b2o$186b2o8bobo
322b2o$70b2o126bo$70b2o126b2o$527bo$526bobo$527b2o3$355bo162b2o$225b2o
128bo162b2o$225b2o127b3o$484bo$226bo256b3o$225bobo126b3o$225bobo127bo$
226bo128bo127b3o$355bo$355bo127bobo$223b2obob2o124b3o126bobo$223bo5bo$
224bo3bo254b3o$225b3o126b3o$346bo8bo$344bobo8bo127b3o$337b2o4bobo133bo
4bo$337b2o3bo2bo132bobo68b2o$343bobo120b2o9bo3b2o6b2o58bo$344bobo119b
2o9bo3b2o5bobo46b2o8bobo$223b2o121bo130bo3b2o7bo46b3o7b2o$224bo253bobo
47b2o9b2obo$221b3o255bo48bo5bo4bo2bo$221bo311bo5b2obo$529bo3bo3b3o$
531bo5b2o9$323bo$322b3o127bo$321b2ob2o125b3o$320b3ob3o123b5o$320b3ob3o
$320b3ob3o$320b3ob3o$191b2o128b2ob2o$191b2o129b3o$323bo$450b5o$314b2o
135b3o$314b2o136bo$190b3o112b2o3bo6b2o125bobo131bo8b2o$190b3o112bobo3b
o5b3o123bo2bo131b3o6b2o$189bo3bo112b5o6b2o115b2o6b2o137bo$251bobo53b3o
4b2o118b2o4b2o3bo134b2o13b2o$188b2o3b2o51bo4bo2bo59b2o126b2o6bo144bo$
247b2o5b2o187bo2bo3bo142bobo$242b2o8bo3b2o186bobo146b2o$193b2o47b2o10b
2o$195bo55bo2bo6b2o323b2o$193b2o56bobo7bobo322b2o$193bo69bo$189bo73b2o
313bo$189bo388b2o12bo$577bobo11bobo$592b2o2$181b3o$183bo236bo162b2o$
182bo9b3o95b2o128bo162b2o$191bo3bo94b2o$171b2o17bo5bo223bo$171b2o17bo
5bo222bobo$193bo99bo$174b2o15bo3bo96bo126b3o126b3o$173bobo16b3o97bo
255bobo$175bo17bo354b3o$419b3o126b3o$288b2o3b2o253b3o$193b2o96bo127bob
o126b3o$193b2o93bo5bo125bo127bobo$155b2o132b2ob2o254b3o$153bo3bo5bo2b
3o121bobo118bo8bo$152bo5bo9bo3bo118bo119b2o7bo$147b2o2b2obo3bo8bo4bobo
116bo110b2o2b2o4b2o128b2o$147b2o3bo5bo16b2o225b2o2b2o4b3o126bobo70b2o$
153bo3bo17b2o229b2o4b2o117b2o7b3o71bo$155b2o18b2o234b2o118b2o6b3o4b2ob
o55bo6bobo$172bobo4b2o107b2o121bo128b3o4b2o56bobo4b2o$172bo6bobo107bo
251bobo49b2o11bobo$181bo104b3o253b2o49b2o11bo2bo$181b2o103bo319bobo$
605bobo$605bo5$304b2o$304bobo$304bo82b3o2$386bo3bo$386bo3bo125b3o$517b
o$387b3o77bo49bo$466bo49b3o$466b3o$387b3o126b3o$516b3o110b2o$386bo3bo
238bobo$386bo3bo125b3o110bo$517bo$381bo5b3o127bo$381bobo132b3o$370b2o
12b2o121bo135bo8b2o$370b2o12b2o120bobo134b3o6b2o$384b2o113b2o4bob2o
137bo$320bo60bobo115b2o3b2ob2o136b2o13b2o$319bobo59bo123bob2o7bo143bo$
319b2obo183bobo6bo2bo139bobo$307b2o10b2ob2o183bo11bo138b2o$307b2o10b2o
bo196bo133b2o$319bobo4b2o189bobo133b2o$320bo5bobo$328bo$328b2o$657bo$
656bobo$657b2o3$648b2o$355b2o212bo66b3o9b2o$355b2o210b2o69bo$484b3o81b
2o67bo$483bo3bo125b3o$370b2o110bo5bo123bo3bo$369bobo240bo3bo$371bo109b
o7bo123b3o$481bo7bo2$482bo5bo$483bo3bo$484b3o126b3o$354b5o253bo3bo$
353bob3obo116b2o134bo3bo$354bo3bo117b3o134b3o$355b3o109b2o9b2obo125bo$
356bo110bo5bo4bo2bo122b4o71b2o$472bo5b2obo114b2o5b4o72bo$468bo3bo3b3o
117b2o5bo2bo63bo6bobo$353b2o115bo5b2o125b4o62b2o6b2o$354bo249b4o50b2o
8b2o4b2o$351b3o253bo50b2o7b3o4b2o$351bo316b2o4b2o$669b2o$670bo4$607bo
61bo$607b2o60bobo$453bo152bobo60b2o$452bobo3$452b3o$452b3o127bo$453bo
128bo$581bobo$582bo$453bo128bo$452b3o127bo$452b3o127bo$581bobo$582bo$
447b2o2b2obo127bo$446bo3b4o$435b2o8bo5bo6b3o112b2o126bo6bo8b2o$435b2o
8bo3bob2o7bo112bobo124b2o6b3o6b2o$445bo5bo7bo104b2o2b2o6bo123bobo8bo$
383b2o61bo3bo113b2obo2bo2bo2bo133b2o13b2o$382bobo62b2o119b2o6bo148bo$
381bo6b2o183bobo147bobo$372b2o7bo2bo2bo2bo182b2o148b2o$372b2o7bo6b3o
327b2o$382bobo5b3o325b2o$383b2o6bobo316b2o$393bo317b2o$393b2o182b2o
131bo$576bobo60bo82bo$578bo60bobo79bobo$509bo129b2o81b2o$507b2o$508b2o
$550bo162b2o$420b2o128bo162b2o$420b2o127b3o$679bo$678b3o$549b3o$550bo$
550bo127b3o14b2o$550bo145b2o$550bo127bobo14bo$420b3o126b3o126bobo$419b
o3bo$418bo5bo253b3o$418b2obob2o124b3o$544bo5bo$544bobo3bo127b3o$421bo
110b2o11bobo121bo9bo$420bobo109b2o11bo2bo119bobo$420bobo122bobo113b2o
3b2o3bo$419b3o122bobo114b2o3b2o3bo$418b2o124bo121b2o3bo$419bo248bobo$
416b3o250bo10b2o$416bo130b2o132b2o$548b2o130bo$547bo61bo$609bobo$609b
2o7$518bo$517b3o127bo$516b2ob2o125b3o16b3o$515b3ob3o123b5o17bo$515b3ob
3o144bo$515b3ob3o$515b3ob3o$516b2ob2o$517b3o$446b3o69bo$446bo198b5o$
447bo63b2o133b3o$511b2o134bo$500b2o6b2o128bobo$500b2o5b3o5bobo120bo2bo
$508b2o5bobo111b2o10b2o$447bobo61b2o3bo112b2o8bo3b2o$446bo2bo61b2o121b
2o5b2o7b3o$445b2o70b3o113bo4bo2bo10bo$437b2o4b2o3bo70bo118bobo10bo$
437b2o6b2o71bo$446bo2bo6b2o121bo$447bobo6bobo120bobo$458bo120b2o$458b
2o6$615bo20bo$485b2o128bo20b2o$485b2o148bobo$615bo$614bobo2$614b3o$
486bo$486bo$485bobo126b3o$484b2ob2o$483bo5bo124bobo$486bo128bo$483b2o
3b2o$609bo2bo$608b2o2bo2bo5bo$597b2o8b2o6bo5b2o$597b2o7b3o4b2o5bobo$
487b3o117b2o4b2o$489bo118b2o$483b2o2bo121bo$484bo64bo$481b3o65bobo$
481bo67b2o6$606b2o$605bobo$607bo$582b3o2$581bo3bo$581bo3bo2$582b3o3$
582b3o2$581bo3bo$581bo3bo$591b2o$575bo6b3o5bobo$573bobo16bo$565b2o4b2o
$565b2o4b2o$518b2o51b2o$510bo6b2o54bobo$509bobo7bo55bo$508bob2o$502b2o
3b2ob2o$502b2o4bob2o$509bobo9b2o$510bo10bobo$523bo$523b2o51b2o$577b2o$
576bo13$561b2o$562b2o$561bo8$533b2o$533b2o$557bo$534bo20b3o$533bobo18b
o$533bobo10b2o6b2o$534bo12b2o$546bo2$531b2obob2o14bo$531bo5bo3b2o7b2ob
2o$532bo3bo4b2o$533b3o13bo5bo2$539bo9b2obob2o3$548b2o$548bobo$549bo$
536bo12b2o$536bo11b3o$535bobo10b2o$534b2ob2o12bo$533bo5bo$536bo$533b2o
3b2o$550bo$549b3o$537bo10b5o$537bo9b2o3b2o$538bo9b5o$548bo3bo$549bobo$
535b2o13bo$535b2o2$549b2o$549b2o28$507b2o$507bobo$509bo$509b2o!


This glider gun is 60 * 160 which is in binary format 10100000. One can notice that this is due to the fact the the returning glider nullifies the action of the sixth counter i.e. it's the usual 10000000 + 00100000 because the sixth row is now need to apply it's action once more to take effect.
User avatar
simsim314
 
Posts: 1686
Joined: February 10th, 2014, 1:27 pm

Re: Glider Guns of large periods

Postby FunnyBeginner » March 13th, 2014, 2:52 pm

Great work!
Can you also make a "Gliderfilter" with does not destroy 1 of 2 gliders, but 2 of 3 or any other prime number. This would be cool to create glider-guns with any period
FunnyBeginner
 
Posts: 18
Joined: March 13th, 2014, 9:58 am

Re: Glider Guns of large periods

Postby simsim314 » March 16th, 2014, 1:02 pm

Having glider gun of any arbitrary large period is not a big deal. Due to the fact that reflectors and duplicators are known, one can create glider guns as follows:

x = 55314, y = 717, rule = B3/S23
97b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o
1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o
1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o
1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o
$97bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399b
o1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo
1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo
1399bo1399bo1399bo1399bo1399bo1399bo$86bobo6bobo1388bobo6bobo1388bobo
6bobo1388bobo6bobo1388bobo6bobo1388bobo6bobo1388bobo6bobo1388bobo6bobo
1388bobo6bobo1388bobo6bobo1388bobo6bobo1388bobo6bobo1388bobo6bobo1388b
obo6bobo1388bobo6bobo1388bobo6bobo1388bobo6bobo1388bobo6bobo1388bobo6b
obo1388bobo6bobo1388bobo6bobo1388bobo6bobo1388bobo6bobo1388bobo6bobo
1388bobo6bobo1388bobo6bobo1388bobo6bobo1388bobo6bobo1388bobo6bobo1388b
obo6bobo1388bobo6bobo1388bobo6bobo1388bobo6bobo1388bobo6bobo1388bobo6b
obo1388bobo6bobo1388bobo6bobo1388bobo6bobo1388bobo6bobo1388bobo6bobo$
84bo3bo6b2o1387bo3bo6b2o1387bo3bo6b2o1387bo3bo6b2o1387bo3bo6b2o1387bo
3bo6b2o1387bo3bo6b2o1387bo3bo6b2o1387bo3bo6b2o1387bo3bo6b2o1387bo3bo6b
2o1387bo3bo6b2o1387bo3bo6b2o1387bo3bo6b2o1387bo3bo6b2o1387bo3bo6b2o
1387bo3bo6b2o1387bo3bo6b2o1387bo3bo6b2o1387bo3bo6b2o1387bo3bo6b2o1387b
o3bo6b2o1387bo3bo6b2o1387bo3bo6b2o1387bo3bo6b2o1387bo3bo6b2o1387bo3bo
6b2o1387bo3bo6b2o1387bo3bo6b2o1387bo3bo6b2o1387bo3bo6b2o1387bo3bo6b2o
1387bo3bo6b2o1387bo3bo6b2o1387bo3bo6b2o1387bo3bo6b2o1387bo3bo6b2o1387b
o3bo6b2o1387bo3bo6b2o1387bo3bo6b2o$76bo7bo1391bo7bo1391bo7bo1391bo7bo
1391bo7bo1391bo7bo1391bo7bo1391bo7bo1391bo7bo1391bo7bo1391bo7bo1391bo
7bo1391bo7bo1391bo7bo1391bo7bo1391bo7bo1391bo7bo1391bo7bo1391bo7bo
1391bo7bo1391bo7bo1391bo7bo1391bo7bo1391bo7bo1391bo7bo1391bo7bo1391bo
7bo1391bo7bo1391bo7bo1391bo7bo1391bo7bo1391bo7bo1391bo7bo1391bo7bo
1391bo7bo1391bo7bo1391bo7bo1391bo7bo1391bo7bo1391bo7bo$75b4o4bo4bo
1386b4o4bo4bo1386b4o4bo4bo1386b4o4bo4bo1386b4o4bo4bo1386b4o4bo4bo1386b
4o4bo4bo1386b4o4bo4bo1386b4o4bo4bo1386b4o4bo4bo1386b4o4bo4bo1386b4o4bo
4bo1386b4o4bo4bo1386b4o4bo4bo1386b4o4bo4bo1386b4o4bo4bo1386b4o4bo4bo
1386b4o4bo4bo1386b4o4bo4bo1386b4o4bo4bo1386b4o4bo4bo1386b4o4bo4bo1386b
4o4bo4bo1386b4o4bo4bo1386b4o4bo4bo1386b4o4bo4bo1386b4o4bo4bo1386b4o4bo
4bo1386b4o4bo4bo1386b4o4bo4bo1386b4o4bo4bo1386b4o4bo4bo1386b4o4bo4bo
1386b4o4bo4bo1386b4o4bo4bo1386b4o4bo4bo1386b4o4bo4bo1386b4o4bo4bo1386b
4o4bo4bo1386b4o4bo4bo$63b2o9b2obobo4bo1378b2o9b2obobo4bo1378b2o9b2obob
o4bo1378b2o9b2obobo4bo1378b2o9b2obobo4bo1378b2o9b2obobo4bo1378b2o9b2ob
obo4bo1378b2o9b2obobo4bo1378b2o9b2obobo4bo1378b2o9b2obobo4bo1378b2o9b
2obobo4bo1378b2o9b2obobo4bo1378b2o9b2obobo4bo1378b2o9b2obobo4bo1378b2o
9b2obobo4bo1378b2o9b2obobo4bo1378b2o9b2obobo4bo1378b2o9b2obobo4bo1378b
2o9b2obobo4bo1378b2o9b2obobo4bo1378b2o9b2obobo4bo1378b2o9b2obobo4bo
1378b2o9b2obobo4bo1378b2o9b2obobo4bo1378b2o9b2obobo4bo1378b2o9b2obobo
4bo1378b2o9b2obobo4bo1378b2o9b2obobo4bo1378b2o9b2obobo4bo1378b2o9b2obo
bo4bo1378b2o9b2obobo4bo1378b2o9b2obobo4bo1378b2o9b2obobo4bo1378b2o9b2o
bobo4bo1378b2o9b2obobo4bo1378b2o9b2obobo4bo1378b2o9b2obobo4bo1378b2o9b
2obobo4bo1378b2o9b2obobo4bo1378b2o9b2obobo4bo$63b2o8b3obo2bo3bo3bo
1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo
1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo
1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo
1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo
1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo
1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo
1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo
1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo
1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo
1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo
1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo
1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo
1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo1374b2o8b3obo2bo3bo3bo$74b
2obobo6bobo1385b2obobo6bobo1385b2obobo6bobo1385b2obobo6bobo1385b2obobo
6bobo1385b2obobo6bobo1385b2obobo6bobo1385b2obobo6bobo1385b2obobo6bobo
1385b2obobo6bobo1385b2obobo6bobo1385b2obobo6bobo1385b2obobo6bobo1385b
2obobo6bobo1385b2obobo6bobo1385b2obobo6bobo1385b2obobo6bobo1385b2obobo
6bobo1385b2obobo6bobo1385b2obobo6bobo1385b2obobo6bobo1385b2obobo6bobo
1385b2obobo6bobo1385b2obobo6bobo1385b2obobo6bobo1385b2obobo6bobo1385b
2obobo6bobo1385b2obobo6bobo1385b2obobo6bobo1385b2obobo6bobo1385b2obobo
6bobo1385b2obobo6bobo1385b2obobo6bobo1385b2obobo6bobo1385b2obobo6bobo
1385b2obobo6bobo1385b2obobo6bobo1385b2obobo6bobo1385b2obobo6bobo1385b
2obobo6bobo$75b4o1396b4o1396b4o1396b4o1396b4o1396b4o1396b4o1396b4o
1396b4o1396b4o1396b4o1396b4o1396b4o1396b4o1396b4o1396b4o1396b4o1396b4o
1396b4o1396b4o1396b4o1396b4o1396b4o1396b4o1396b4o1396b4o1396b4o1396b4o
1396b4o1396b4o1396b4o1396b4o1396b4o1396b4o1396b4o1396b4o1396b4o1396b4o
1396b4o1396b4o$76bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo
1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo
1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo
1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo$87bo21b2o1376bo
21b2o1376bo21b2o1376bo21b2o1376bo21b2o1376bo21b2o1376bo21b2o1376bo21b
2o1376bo21b2o1376bo21b2o1376bo21b2o1376bo21b2o1376bo21b2o1376bo21b2o
1376bo21b2o1376bo21b2o1376bo21b2o1376bo21b2o1376bo21b2o1376bo21b2o
1376bo21b2o1376bo21b2o1376bo21b2o1376bo21b2o1376bo21b2o1376bo21b2o
1376bo21b2o1376bo21b2o1376bo21b2o1376bo21b2o1376bo21b2o1376bo21b2o
1376bo21b2o1376bo21b2o1376bo21b2o1376bo21b2o1376bo21b2o1376bo21b2o
1376bo21b2o1376bo21b2o$85bobo21b2o1374bobo21b2o1374bobo21b2o1374bobo
21b2o1374bobo21b2o1374bobo21b2o1374bobo21b2o1374bobo21b2o1374bobo21b2o
1374bobo21b2o1374bobo21b2o1374bobo21b2o1374bobo21b2o1374bobo21b2o1374b
obo21b2o1374bobo21b2o1374bobo21b2o1374bobo21b2o1374bobo21b2o1374bobo
21b2o1374bobo21b2o1374bobo21b2o1374bobo21b2o1374bobo21b2o1374bobo21b2o
1374bobo21b2o1374bobo21b2o1374bobo21b2o1374bobo21b2o1374bobo21b2o1374b
obo21b2o1374bobo21b2o1374bobo21b2o1374bobo21b2o1374bobo21b2o1374bobo
21b2o1374bobo21b2o1374bobo21b2o1374bobo21b2o1374bobo21b2o$86b2o1398b2o
1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o
1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o
1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o
1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o5$94bo1399bo
1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo
1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo
1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo
1399bo1399bo1399bo1399bo1399bo$87b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo
1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo
1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo
1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo
1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo
1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo
1391b2o6bo$87b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b
2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b
3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o
1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o
1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o
1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o
1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o$109bo1399bo1399bo1399bo
1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo
1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo
1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo
1399bo1399bo1399bo$108b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o1397b3o$107b5o1395b5o1395b5o1395b5o1395b5o1395b5o1395b5o
1395b5o1395b5o1395b5o1395b5o1395b5o1395b5o1395b5o1395b5o1395b5o1395b5o
1395b5o1395b5o1395b5o1395b5o1395b5o1395b5o1395b5o1395b5o1395b5o1395b5o
1395b5o1395b5o1395b5o1395b5o1395b5o1395b5o1395b5o1395b5o1395b5o1395b5o
1395b5o1395b5o1395b5o$74b3o29b2o3b2o1361b3o29b2o3b2o1361b3o29b2o3b2o
1361b3o29b2o3b2o1361b3o29b2o3b2o1361b3o29b2o3b2o1361b3o29b2o3b2o1361b
3o29b2o3b2o1361b3o29b2o3b2o1361b3o29b2o3b2o1361b3o29b2o3b2o1361b3o29b
2o3b2o1361b3o29b2o3b2o1361b3o29b2o3b2o1361b3o29b2o3b2o1361b3o29b2o3b2o
1361b3o29b2o3b2o1361b3o29b2o3b2o1361b3o29b2o3b2o1361b3o29b2o3b2o1361b
3o29b2o3b2o1361b3o29b2o3b2o1361b3o29b2o3b2o1361b3o29b2o3b2o1361b3o29b
2o3b2o1361b3o29b2o3b2o1361b3o29b2o3b2o1361b3o29b2o3b2o1361b3o29b2o3b2o
1361b3o29b2o3b2o1361b3o29b2o3b2o1361b3o29b2o3b2o1361b3o29b2o3b2o1361b
3o29b2o3b2o1361b3o29b2o3b2o1361b3o29b2o3b2o1361b3o29b2o3b2o1361b3o29b
2o3b2o1361b3o29b2o3b2o1361b3o29b2o3b2o$76bo30b5o1364bo30b5o1364bo30b5o
1364bo30b5o1364bo30b5o1364bo30b5o1364bo30b5o1364bo30b5o1364bo30b5o
1364bo30b5o1364bo30b5o1364bo30b5o1364bo30b5o1364bo30b5o1364bo30b5o
1364bo30b5o1364bo30b5o1364bo30b5o1364bo30b5o1364bo30b5o1364bo30b5o
1364bo30b5o1364bo30b5o1364bo30b5o1364bo30b5o1364bo30b5o1364bo30b5o
1364bo30b5o1364bo30b5o1364bo30b5o1364bo30b5o1364bo30b5o1364bo30b5o
1364bo30b5o1364bo30b5o1364bo30b5o1364bo30b5o1364bo30b5o1364bo30b5o
1364bo30b5o$75bo26bo4bo3bo1363bo26bo4bo3bo1363bo26bo4bo3bo1363bo26bo4b
o3bo1363bo26bo4bo3bo1363bo26bo4bo3bo1363bo26bo4bo3bo1363bo26bo4bo3bo
1363bo26bo4bo3bo1363bo26bo4bo3bo1363bo26bo4bo3bo1363bo26bo4bo3bo1363bo
26bo4bo3bo1363bo26bo4bo3bo1363bo26bo4bo3bo1363bo26bo4bo3bo1363bo26bo4b
o3bo1363bo26bo4bo3bo1363bo26bo4bo3bo1363bo26bo4bo3bo1363bo26bo4bo3bo
1363bo26bo4bo3bo1363bo26bo4bo3bo1363bo26bo4bo3bo1363bo26bo4bo3bo1363bo
26bo4bo3bo1363bo26bo4bo3bo1363bo26bo4bo3bo1363bo26bo4bo3bo1363bo26bo4b
o3bo1363bo26bo4bo3bo1363bo26bo4bo3bo1363bo26bo4bo3bo1363bo26bo4bo3bo
1363bo26bo4bo3bo1363bo26bo4bo3bo1363bo26bo4bo3bo1363bo26bo4bo3bo1363bo
26bo4bo3bo1363bo26bo4bo3bo$100bobo5bobo1389bobo5bobo1389bobo5bobo1389b
obo5bobo1389bobo5bobo1389bobo5bobo1389bobo5bobo1389bobo5bobo1389bobo5b
obo1389bobo5bobo1389bobo5bobo1389bobo5bobo1389bobo5bobo1389bobo5bobo
1389bobo5bobo1389bobo5bobo1389bobo5bobo1389bobo5bobo1389bobo5bobo1389b
obo5bobo1389bobo5bobo1389bobo5bobo1389bobo5bobo1389bobo5bobo1389bobo5b
obo1389bobo5bobo1389bobo5bobo1389bobo5bobo1389bobo5bobo1389bobo5bobo
1389bobo5bobo1389bobo5bobo1389bobo5bobo1389bobo5bobo1389bobo5bobo1389b
obo5bobo1389bobo5bobo1389bobo5bobo1389bobo5bobo1389bobo5bobo$101b2o6bo
1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo
1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo
1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo
1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo
1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo
1391b2o6bo1391b2o6bo1391b2o6bo1391b2o6bo3$107bo1399bo1399bo1399bo1399b
o1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo
1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo
1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo
1399bo1399bo$105b2ob2o1395b2ob2o1395b2ob2o1395b2ob2o1395b2ob2o1395b2ob
2o1395b2ob2o1395b2ob2o1395b2ob2o1395b2ob2o1395b2ob2o1395b2ob2o1395b2ob
2o1395b2ob2o1395b2ob2o1395b2ob2o1395b2ob2o1395b2ob2o1395b2ob2o1395b2ob
2o1395b2ob2o1395b2ob2o1395b2ob2o1395b2ob2o1395b2ob2o1395b2ob2o1395b2ob
2o1395b2ob2o1395b2ob2o1395b2ob2o1395b2ob2o1395b2ob2o1395b2ob2o1395b2ob
2o1395b2ob2o1395b2ob2o1395b2ob2o1395b2ob2o1395b2ob2o1395b2ob2o2$104bo
5bo1393bo5bo1393bo5bo1393bo5bo1393bo5bo1393bo5bo1393bo5bo1393bo5bo
1393bo5bo1393bo5bo1393bo5bo1393bo5bo1393bo5bo1393bo5bo1393bo5bo1393bo
5bo1393bo5bo1393bo5bo1393bo5bo1393bo5bo1393bo5bo1393bo5bo1393bo5bo
1393bo5bo1393bo5bo1393bo5bo1393bo5bo1393bo5bo1393bo5bo1393bo5bo1393bo
5bo1393bo5bo1393bo5bo1393bo5bo1393bo5bo1393bo5bo1393bo5bo1393bo5bo
1393bo5bo1393bo5bo2$104b2obob2o1393b2obob2o1393b2obob2o1393b2obob2o
1393b2obob2o1393b2obob2o1393b2obob2o1393b2obob2o1393b2obob2o1393b2obob
2o1393b2obob2o1393b2obob2o1393b2obob2o1393b2obob2o1393b2obob2o1393b2ob
ob2o1393b2obob2o1393b2obob2o1393b2obob2o1393b2obob2o1393b2obob2o1393b
2obob2o1393b2obob2o1393b2obob2o1393b2obob2o1393b2obob2o1393b2obob2o
1393b2obob2o1393b2obob2o1393b2obob2o1393b2obob2o1393b2obob2o1393b2obob
2o1393b2obob2o1393b2obob2o1393b2obob2o1393b2obob2o1393b2obob2o1393b2ob
ob2o1393b2obob2o2$128bo$126b3o$125bo$125b2o4$107b2o1398b2o1398b2o1398b
2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b
2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b
2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b
2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o$107b2o1398b2o1398b2o1398b
2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b
2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b
2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b
2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o4$120b2o3b2o2$121bo3bo$
122b3o1418bo$26b3o93b3o1301b3o112b3o1282b3o1397b3o1397b3o1397b3o1397b
3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b
3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b
3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b
3o1397b3o1397b3o1397b3o$26bobo1397bobo111bo1285bobo1397bobo1397bobo
1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bo
bo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo
1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bo
bo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo
1397bobo$26b3o1397b3o111b2o1284b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o$26b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o$26b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o$26b3o94b2o1301b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o1397b3o$26bobo94b2o1301bobo1397bobo1397bobo1397bobo1397b
obo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo
1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bo
bo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo
1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bo
bo$26b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b
3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b
3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b
3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b
3o3$18b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b
2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b
2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b
2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b
2o$18bobo1397bobo114b2o3b2o1276bobo1397bobo1397bobo1397bobo1397bobo
1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bo
bo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo
1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bo
bo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo$9b3ob2o4b3o
1387b3ob2o4b3o1387b3ob2o4b3o1387b3ob2o4b3o1387b3ob2o4b3o1387b3ob2o4b3o
1387b3ob2o4b3o1387b3ob2o4b3o1387b3ob2o4b3o1387b3ob2o4b3o1387b3ob2o4b3o
1387b3ob2o4b3o1387b3ob2o4b3o1387b3ob2o4b3o1387b3ob2o4b3o1387b3ob2o4b3o
1387b3ob2o4b3o1387b3ob2o4b3o1387b3ob2o4b3o1387b3ob2o4b3o1387b3ob2o4b3o
1387b3ob2o4b3o1387b3ob2o4b3o1387b3ob2o4b3o1387b3ob2o4b3o1387b3ob2o4b3o
1387b3ob2o4b3o1387b3ob2o4b3o1387b3ob2o4b3o1387b3ob2o4b3o1387b3ob2o4b3o
1387b3ob2o4b3o1387b3ob2o4b3o1387b3ob2o4b3o1387b3ob2o4b3o1387b3ob2o4b3o
1387b3ob2o4b3o1387b3ob2o4b3o1387b3ob2o4b3o1387b3ob2o4b3o$9b4o2bo4b3o
1386b4o2bo4b3o113bo3bo1268b4o2bo4b3o1386b4o2bo4b3o1386b4o2bo4b3o1386b
4o2bo4b3o1386b4o2bo4b3o1386b4o2bo4b3o1386b4o2bo4b3o1386b4o2bo4b3o1386b
4o2bo4b3o1386b4o2bo4b3o1386b4o2bo4b3o1386b4o2bo4b3o1386b4o2bo4b3o1386b
4o2bo4b3o1386b4o2bo4b3o1386b4o2bo4b3o1386b4o2bo4b3o1386b4o2bo4b3o1386b
4o2bo4b3o1386b4o2bo4b3o1386b4o2bo4b3o1386b4o2bo4b3o1386b4o2bo4b3o1386b
4o2bo4b3o1386b4o2bo4b3o1386b4o2bo4b3o1386b4o2bo4b3o1386b4o2bo4b3o1386b
4o2bo4b3o1386b4o2bo4b3o1386b4o2bo4b3o1386b4o2bo4b3o1386b4o2bo4b3o1386b
4o2bo4b3o1386b4o2bo4b3o1386b4o2bo4b3o1386b4o2bo4b3o1386b4o2bo4b3o$13b
2o4b3o1391b2o4b3o115b3o1273b2o4b3o136bo1254b2o4b3o1391b2o4b3o1391b2o4b
3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o
1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o
1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o
1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o
1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o
1391b2o4b3o1391b2o4b3o1391b2o4b3o1391b2o4b3o$18bobo1397bobo116b3o1278b
obo135b3o1259bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397b
obo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo
1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bo
bo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo1397bobo
1397bobo1397bobo1397bobo1397bobo$18b2o1398b2o1398b2o135bo1262b2o1398b
2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b
2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b
2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b
2o1398b2o1398b2o1398b2o1398b2o1398b2o$2955b2o3$4b2o1398b2o132b2o1264b
2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b
2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b
2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b
2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o$4b2o1398b2o132b2o
1264b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o
1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o
1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o
1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o5$4b3o1397b3o
1397b3o143b2o3b2o1247b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
$4b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o
$3bo3bo1395bo3bo1395bo3bo143bo3bo1247bo3bo1395bo3bo1395bo3bo1395bo3bo
1395bo3bo1395bo3bo1395bo3bo1395bo3bo1395bo3bo1395bo3bo1395bo3bo1395bo
3bo1395bo3bo1395bo3bo1395bo3bo1395bo3bo1395bo3bo1395bo3bo1395bo3bo
1395bo3bo1395bo3bo1395bo3bo1395bo3bo1395bo3bo1395bo3bo1395bo3bo1395bo
3bo1395bo3bo1395bo3bo1395bo3bo1395bo3bo1395bo3bo1395bo3bo1395bo3bo
1395bo3bo1395bo3bo1395bo3bo$2952b3o1418bo$2b2o3b2o1393b2o3b2o1393b2o3b
2o143b3o1247b2o3b2o162b3o1228b2o3b2o1393b2o3b2o1393b2o3b2o1393b2o3b2o
1393b2o3b2o1393b2o3b2o1393b2o3b2o1393b2o3b2o1393b2o3b2o1393b2o3b2o
1393b2o3b2o1393b2o3b2o1393b2o3b2o1393b2o3b2o1393b2o3b2o1393b2o3b2o
1393b2o3b2o1393b2o3b2o1393b2o3b2o1393b2o3b2o1393b2o3b2o1393b2o3b2o
1393b2o3b2o1393b2o3b2o1393b2o3b2o1393b2o3b2o1393b2o3b2o1393b2o3b2o
1393b2o3b2o1393b2o3b2o1393b2o3b2o1393b2o3b2o1393b2o3b2o1393b2o3b2o
1393b2o3b2o1393b2o3b2o$4370bo$4370b2o3$2953b2o$2953b2o3$2b2o1398b2o
1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o
1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o
1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o
1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o1398b2o$3bo1399bo
1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo
1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo
1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo
1399bo1399bo1399bo1399bo1399bo$3o1397b3o1397b3o1397b3o162b2o3b2o1228b
3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b
3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b
3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b3o1397b
3o1397b3o1397b3o1397b3o1397b3o1397b3o$o1399bo1399bo1399bo1399bo1399bo
1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo
1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo
1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo1399bo
1399bo$4366bo3bo$4367b3o1418bo$4367b3o1416b3o$5785bo$5785b2o3$4368b2o$
4368b2o5$5780b2o3b2o2$5781bo3bo$5782b3o1418bo$5782b3o1416b3o$7200bo$
7200b2o3$5783b2o$5783b2o3$29b2o$27bo3bo$26bo5bo7162b2o3b2o$21b2o2b2obo
3bo$21b2o3bo5bo7163bo3bo$27bo3bo8b2o7155b3o1418bo$29b2o9bobo7154b3o
1416b3o$42bo8572bo$42b2o8571b2o3$7198b2o$7198b2o3$1444b2o$1442bo3bo$
1441bo5bo7162b2o3b2o$1436b2o2b2obo3bo$1436b2o3bo5bo7163bo3bo$1442bo3bo
8b2o7155b3o1418bo$1444b2o9bobo7154b3o1416b3o$1457bo8572bo$1457b2o8571b
2o3$8613b2o$8613b2o3$2859b2o$2857bo3bo$2856bo5bo7162b2o3b2o$2851b2o2b
2obo3bo$2851b2o3bo5bo7163bo3bo$2857bo3bo8b2o7155b3o1418bo$2859b2o9bobo
7154b3o1416b3o$2872bo8572bo$2872b2o8571b2o3$10028b2o$10028b2o3$4274b2o
$4272bo3bo$4271bo5bo7162b2o3b2o$4266b2o2b2obo3bo$4266b2o3bo5bo7163bo3b
o$4272bo3bo8b2o7155b3o1418bo$4274b2o9bobo7154b3o1416b3o$4287bo8572bo$
4287b2o8571b2o3$11443b2o$11443b2o3$5689b2o$5687bo3bo$5686bo5bo7162b2o
3b2o$5681b2o2b2obo3bo$5681b2o3bo5bo7163bo3bo$5687bo3bo8b2o7155b3o1418b
o$5689b2o9bobo7154b3o1416b3o$5702bo8572bo$5702b2o8571b2o3$12858b2o$
12858b2o3$7104b2o$7102bo3bo$7101bo5bo7162b2o3b2o$7096b2o2b2obo3bo$
7096b2o3bo5bo7163bo3bo$7102bo3bo8b2o7155b3o1418bo$7104b2o9bobo7154b3o
1416b3o$7117bo8572bo$7117b2o8571b2o3$14273b2o$14273b2o3$8519b2o$8517bo
3bo$8516bo5bo7162b2o3b2o$8511b2o2b2obo3bo$8511b2o3bo5bo7163bo3bo$8517b
o3bo8b2o7155b3o1418bo$8519b2o9bobo7154b3o1416b3o$8532bo8572bo$8532b2o
8571b2o3$15688b2o$15688b2o3$9934b2o$9932bo3bo$9931bo5bo7162b2o3b2o$
9926b2o2b2obo3bo$9926b2o3bo5bo7163bo3bo$9932bo3bo8b2o7155b3o1418bo$
9934b2o9bobo7154b3o1416b3o$9947bo8572bo$9947b2o8571b2o3$17103b2o$
17103b2o3$11349b2o$11347bo3bo$11346bo5bo7162b2o3b2o$11341b2o2b2obo3bo$
11341b2o3bo5bo7163bo3bo$11347bo3bo8b2o7155b3o1418bo$11349b2o9bobo7154b
3o1416b3o$11362bo8572bo$11362b2o8571b2o3$18518b2o$18518b2o3$12764b2o$
12762bo3bo$12761bo5bo7162b2o3b2o$12756b2o2b2obo3bo$12756b2o3bo5bo7163b
o3bo$12762bo3bo8b2o7155b3o1418bo$12764b2o9bobo7154b3o1416b3o$12777bo
8572bo$12777b2o8571b2o3$19933b2o$19933b2o3$14179b2o$14177bo3bo$14176bo
5bo7162b2o3b2o$14171b2o2b2obo3bo$14171b2o3bo5bo7163bo3bo$14177bo3bo8b
2o7155b3o1418bo$14179b2o9bobo7154b3o1416b3o$14192bo8572bo$14192b2o
8571b2o3$21348b2o$21348b2o3$15594b2o$15592bo3bo$15591bo5bo7162b2o3b2o$
15586b2o2b2obo3bo$15586b2o3bo5bo7163bo3bo$15592bo3bo8b2o7155b3o1418bo$
15594b2o9bobo7154b3o1416b3o$15607bo8572bo$15607b2o8571b2o3$22763b2o$
22763b2o3$17009b2o$17007bo3bo$17006bo5bo7162b2o3b2o$17001b2o2b2obo3bo$
17001b2o3bo5bo7163bo3bo$17007bo3bo8b2o7155b3o1418bo$17009b2o9bobo7154b
3o1416b3o$17022bo8572bo$17022b2o8571b2o3$24178b2o$24178b2o3$18424b2o$
18422bo3bo$18421bo5bo7162b2o3b2o$18416b2o2b2obo3bo$18416b2o3bo5bo7163b
o3bo$18422bo3bo8b2o7155b3o1418bo$18424b2o9bobo7154b3o1416b3o$18437bo
8572bo$18437b2o8571b2o3$25593b2o$25593b2o3$19839b2o$19837bo3bo$19836bo
5bo7162b2o3b2o$19831b2o2b2obo3bo$19831b2o3bo5bo7163bo3bo$19837bo3bo8b
2o7155b3o1418bo$19839b2o9bobo7154b3o1416b3o$19852bo8572bo$19852b2o
8571b2o3$27008b2o$27008b2o3$21254b2o$21252bo3bo$21251bo5bo7162b2o3b2o$
21246b2o2b2obo3bo$21246b2o3bo5bo7163bo3bo$21252bo3bo8b2o7155b3o1418bo$
21254b2o9bobo7154b3o1416b3o$21267bo8572bo$21267b2o8571b2o3$28423b2o$
28423b2o3$22669b2o$22667bo3bo$22666bo5bo7162b2o3b2o$22661b2o2b2obo3bo$
22661b2o3bo5bo7163bo3bo$22667bo3bo8b2o7155b3o1418bo$22669b2o9bobo7154b
3o1416b3o$22682bo8572bo$22682b2o8571b2o3$29838b2o$29838b2o3$24084b2o$
24082bo3bo$24081bo5bo7162b2o3b2o$24076b2o2b2obo3bo$24076b2o3bo5bo7163b
o3bo$24082bo3bo8b2o7155b3o1418bo$24084b2o9bobo7154b3o1416b3o$24097bo
8572bo$24097b2o8571b2o3$31253b2o$31253b2o3$25499b2o$25497bo3bo$25496bo
5bo7162b2o3b2o$25491b2o2b2obo3bo$25491b2o3bo5bo7163bo3bo$25497bo3bo8b
2o7155b3o1418bo$25499b2o9bobo7154b3o1416b3o$25512bo8572bo$25512b2o
8571b2o3$32668b2o$32668b2o3$26914b2o$26912bo3bo$26911bo5bo7162b2o3b2o$
26906b2o2b2obo3bo$26906b2o3bo5bo7163bo3bo$26912bo3bo8b2o7155b3o1418bo$
26914b2o9bobo7154b3o1416b3o$26927bo8572bo$26927b2o8571b2o3$34083b2o$
34083b2o3$28329b2o$28327bo3bo$28326bo5bo7162b2o3b2o$28321b2o2b2obo3bo$
28321b2o3bo5bo7163bo3bo$28327bo3bo8b2o7155b3o1418bo$28329b2o9bobo7154b
3o1416b3o$28342bo8572bo$28342b2o8571b2o3$35498b2o$35498b2o3$29744b2o$
29742bo3bo$29741bo5bo7162b2o3b2o$29736b2o2b2obo3bo$29736b2o3bo5bo7163b
o3bo$29742bo3bo8b2o7155b3o1418bo$29744b2o9bobo7154b3o1416b3o$29757bo
8572bo$29757b2o8571b2o3$36913b2o$36913b2o3$31159b2o$31157bo3bo$31156bo
5bo7162b2o3b2o$31151b2o2b2obo3bo$31151b2o3bo5bo7163bo3bo$31157bo3bo8b
2o7155b3o1418bo$31159b2o9bobo7154b3o1416b3o$31172bo8572bo$31172b2o
8571b2o3$38328b2o$38328b2o3$32574b2o$32572bo3bo$32571bo5bo7162b2o3b2o$
32566b2o2b2obo3bo$32566b2o3bo5bo7163bo3bo$32572bo3bo8b2o7155b3o1418bo$
32574b2o9bobo7154b3o1416b3o$32587bo8572bo$32587b2o8571b2o3$39743b2o$
39743b2o3$33989b2o$33987bo3bo$33986bo5bo7162b2o3b2o$33981b2o2b2obo3bo$
33981b2o3bo5bo7163bo3bo$33987bo3bo8b2o7155b3o1418bo$33989b2o9bobo7154b
3o1416b3o$34002bo8572bo$34002b2o8571b2o3$41158b2o$41158b2o3$35404b2o$
35402bo3bo$35401bo5bo7162b2o3b2o$35396b2o2b2obo3bo$35396b2o3bo5bo7163b
o3bo$35402bo3bo8b2o7155b3o1418bo$35404b2o9bobo7154b3o1416b3o$35417bo
8572bo$35417b2o8571b2o3$42573b2o$42573b2o3$36819b2o$36817bo3bo$36816bo
5bo7162b2o3b2o$36811b2o2b2obo3bo$36811b2o3bo5bo7163bo3bo$36817bo3bo8b
2o7155b3o1418bo$36819b2o9bobo7154b3o1416b3o$36832bo8572bo$36832b2o
8571b2o3$43988b2o$43988b2o3$38234b2o$38232bo3bo$38231bo5bo7162b2o3b2o$
38226b2o2b2obo3bo$38226b2o3bo5bo7163bo3bo$38232bo3bo8b2o7155b3o1418bo$
38234b2o9bobo7154b3o1416b3o$38247bo8572bo$38247b2o8571b2o3$45403b2o$
45403b2o3$39649b2o$39647bo3bo$39646bo5bo7162b2o3b2o$39641b2o2b2obo3bo$
39641b2o3bo5bo7163bo3bo$39647bo3bo8b2o7155b3o1418bo$39649b2o9bobo7154b
3o1416b3o$39662bo8572bo$39662b2o8571b2o3$46818b2o$46818b2o3$41064b2o$
41062bo3bo$41061bo5bo7162b2o3b2o$41056b2o2b2obo3bo$41056b2o3bo5bo7163b
o3bo$41062bo3bo8b2o7155b3o1418bo$41064b2o9bobo7154b3o1416b3o$41077bo
8572bo$41077b2o8571b2o3$48233b2o$48233b2o3$42479b2o$42477bo3bo$42476bo
5bo7162b2o3b2o$42471b2o2b2obo3bo$42471b2o3bo5bo7163bo3bo$42477bo3bo8b
2o7155b3o1418bo$42479b2o9bobo7154b3o1416b3o$42492bo8572bo$42492b2o
8571b2o3$49648b2o$49648b2o3$43894b2o$43892bo3bo$43891bo5bo7162b2o3b2o$
43886b2o2b2obo3bo$43886b2o3bo5bo7163bo3bo$43892bo3bo8b2o7155b3o1418bo$
43894b2o9bobo7154b3o1416b3o$43907bo8572bo$43907b2o8571b2o3$51063b2o$
51063b2o3$45309b2o$45307bo3bo$45306bo5bo7162b2o3b2o$45301b2o2b2obo3bo$
45301b2o3bo5bo7163bo3bo$45307bo3bo8b2o7155b3o1418bo$45309b2o9bobo7154b
3o1416b3o$45322bo8572bo$45322b2o8571b2o3$52478b2o$52478b2o3$46724b2o$
46722bo3bo$46721bo5bo7162b2o3b2o$46716b2o2b2obo3bo$46716b2o3bo5bo7163b
o3bo$46722bo3bo8b2o7155b3o1418bo$46724b2o9bobo7154b3o1416b3o$46737bo
8572bo$46737b2o8571b2o3$53893b2o$53893b2o3$48139b2o$48137bo3bo$48136bo
5bo7162b2o3b2o$48131b2o2b2obo3bo$48131b2o3bo5bo7163bo3bo$48137bo3bo8b
2o7155b3o$48139b2o9bobo7154b3o$48152bo$48152b2o3$55308b2o$55308b2o3$
49554b2o$49552bo3bo$49551bo5bo$49546b2o2b2obo3bo$49546b2o3bo5bo$49552b
o3bo8b2o$49554b2o9bobo$49567bo$49567b2o7$50969b2o$50967bo3bo$50966bo5b
o$50961b2o2b2obo3bo$50961b2o3bo5bo$50967bo3bo8b2o$50969b2o9bobo$50982b
o$50982b2o7$52384b2o$52382bo3bo$52381bo5bo$52376b2o2b2obo3bo$52376b2o
3bo5bo$52382bo3bo8b2o$52384b2o9bobo$52397bo$52397b2o7$53799b2o$53797bo
3bo$53796bo5bo$53791b2o2b2obo3bo$53791b2o3bo5bo$53797bo3bo8b2o$53799b
2o9bobo$53812bo$53812b2o7$55214b2o$55212bo3bo$55211bo5bo$55206b2o2b2ob
o3bo$55206b2o3bo5bo$55212bo3bo8b2o$55214b2o9bobo$55227bo$55227b2o!


These are 870 + 120 * k, first 40 glider guns.

Also uniting the output of N glider guns is also not an issue as folllows:

x = 2834, y = 2710, rule = B3/S23
131b2o$132bo$132bobo7bo$133b2o5bobo$138b2o12b2o$138b2o12b2o$138b2o$
140bobo$142bo2$161b2o$161b2o9$161bo$160b3o$159b5o$158b2o3b2o$159b5o$
159bo3bo$160bobo$161bo2b2o3bo2bo3b2o$164b5o4b5o$164b2o3bo2bo3b2o4$183b
2o$183b2o3$97b2o$97bo$86bobo6bobo$84bo3bo6b2o$76bo7bo$75b4o4bo4bo$63b
2o9b2obobo4bo$63b2o8b3obo2bo3bo3bo$74b2obobo6bobo91b2o3b2o$75b4o103b3o
$76bo104bo3bo$87bo21b2o71bobo$85bobo21b2o72bo$86b2o99bo2bo4bo2bo$185b
3o2b6o2b3o$187bo2bo4bo2bo3$94bo88bo$87b2o6bo85bobo21b2o$87b2o4b3o86b2o
21b2o$109bo$108b3o$107b5o$106b2o3b2o90b2o$107b5o$102bo4bo3bo$100bobo5b
obo$101b2o6bo$202b2o3b2o$203b5o$107bo95b2ob2o$105b2ob2o93b2ob2o$204b3o
$104bo5bo$210b2o6b2o$104b2obob2o98bo2bo4bo2bo$209bo2bo4bo2bo$128bo80bo
2bo4bo2bo$126b3o81b2o6b2o$125bo$125b2o$227b2o$226bobo$225b3o$107b2o
116b2o$107b2o116b2o$226bobo$227bo2$120b2o3b2o$224b2o3b2o$121bo3bo98b2o
3b2o$122b3o$26b3o93b3o101b3o$26bobo197b3o$26b3o198bo$26b3o206b4o$26b3o
205b6o$26b3o94b2o108b8o$26bobo94b2o107b2o6b2o$26b3o204b8o$234b6o$235b
4o$18b2o$18bobo$9b3ob2o4b3o$9b4o2bo4b3o$13b2o4b3o$18bobo$18b2o4$4b2o$
4b2o5$4b3o$4b3o$3bo3bo2$2b2o3b2o9$2b2o$3bo$3o$o14$52bobo$52b2o$53bo11$
29b2o$27bo3bo$26bo5bo$21b2o2b2obo3bo$21b2o3bo5bo$27bo3bo8b2o$29b2o9bob
o$42bo$42b2o32$331b2o$332bo$332bobo7bo$333b2o5bobo$338b2o12b2o$338b2o
12b2o$338b2o$340bobo$342bo2$361b2o$361b2o9$361bo$360b3o$359b5o$358b2o
3b2o$359b5o$359bo3bo$360bobo$361bo2b2o3bo2bo3b2o$364b5o4b5o$364b2o3bo
2bo3b2o4$383b2o$383b2o3$297b2o$297bo$286bobo6bobo$284bo3bo6b2o$276bo7b
o$275b4o4bo4bo$263b2o9b2obobo4bo$263b2o8b3obo2bo3bo3bo$274b2obobo6bobo
91b2o3b2o$275b4o103b3o$276bo104bo3bo$287bo21b2o71bobo$285bobo21b2o72bo
$286b2o99bo2bo4bo2bo$385b3o2b6o2b3o$387bo2bo4bo2bo3$294bo88bo$287b2o6b
o85bobo21b2o$287b2o4b3o86b2o21b2o$309bo$308b3o$307b5o$306b2o3b2o90b2o$
307b5o$302bo4bo3bo$300bobo5bobo$301b2o6bo$402b2o3b2o$403b5o$307bo95b2o
b2o$305b2ob2o93b2ob2o$404b3o$304bo5bo$398bo11b2o6b2o$304b2obob2o85bobo
10bo2bo4bo2bo$397b2o10bo2bo4bo2bo$328bo80bo2bo4bo2bo$326b3o81b2o6b2o$
325bo$325b2o$427b2o$426bobo$425b3o$307b2o116b2o$307b2o116b2o$426bobo$
427bo2$320b2o3b2o$424b2o3b2o$321bo3bo98b2o3b2o$322b3o$226b3o93b3o101b
3o$226bobo197b3o$226b3o198bo$226b3o206b4o$226b3o205b6o$226b3o94b2o108b
8o$226bobo94b2o107b2o6b2o$226b3o204b8o$434b6o$435b4o$218b2o$218bobo$
209b3ob2o4b3o$209b4o2bo4b3o$213b2o4b3o$218bobo$218b2o4$204b2o$204b2o5$
204b3o$204b3o$203bo3bo2$202b2o3b2o9$202b2o$203bo$200b3o$200bo14$252bob
o$252b2o$253bo11$229b2o$227bo3bo$226bo5bo$221b2o2b2obo3bo$221b2o3bo5bo
$227bo3bo8b2o$229b2o9bobo$242bo$242b2o32$531b2o$532bo$532bobo7bo$533b
2o5bobo$538b2o12b2o$538b2o12b2o$538b2o$540bobo$542bo2$561b2o$561b2o9$
561bo$560b3o$559b5o$558b2o3b2o$559b5o$559bo3bo$560bobo$561bo2b2o3bo2bo
3b2o$564b5o4b5o$564b2o3bo2bo3b2o4$583b2o$583b2o3$497b2o$497bo$486bobo
6bobo$484bo3bo6b2o$476bo7bo$475b4o4bo4bo$463b2o9b2obobo4bo$463b2o8b3ob
o2bo3bo3bo$474b2obobo6bobo91b2o3b2o$475b4o103b3o$476bo104bo3bo$487bo
21b2o71bobo$485bobo21b2o72bo$486b2o99bo2bo4bo2bo$585b3o2b6o2b3o$587bo
2bo4bo2bo3$494bo88bo$487b2o6bo85bobo21b2o$487b2o4b3o86b2o21b2o$509bo$
508b3o$507b5o$506b2o3b2o90b2o$507b5o$502bo4bo3bo$500bobo5bobo$501b2o6b
o$602b2o3b2o$603b5o$507bo95b2ob2o$505b2ob2o93b2ob2o$604b3o$504bo5bo$
598bo11b2o6b2o$504b2obob2o85bobo10bo2bo4bo2bo$597b2o10bo2bo4bo2bo$528b
o80bo2bo4bo2bo$526b3o81b2o6b2o$525bo$525b2o$627b2o$626bobo$625b3o$507b
2o116b2o$507b2o116b2o$626bobo$627bo2$520b2o3b2o$624b2o3b2o$521bo3bo89b
o8b2o3b2o$522b3o91bo$426b3o93b3o89b3o9b3o$426bobo197b3o$426b3o198bo$
426b3o206b4o$426b3o205b6o$426b3o94b2o108b8o$426bobo94b2o107b2o6b2o$
426b3o204b8o$634b6o$635b4o$418b2o$418bobo$409b3ob2o4b3o$409b4o2bo4b3o$
413b2o4b3o$418bobo$418b2o4$404b2o$404b2o5$404b3o$404b3o$403bo3bo2$402b
2o3b2o9$402b2o$403bo$400b3o$400bo14$452bobo$452b2o$453bo11$429b2o$427b
o3bo$426bo5bo$421b2o2b2obo3bo$421b2o3bo5bo$427bo3bo8b2o$429b2o9bobo$
442bo$442b2o32$731b2o$732bo$732bobo7bo$733b2o5bobo$738b2o12b2o$738b2o
12b2o$738b2o$740bobo$742bo2$761b2o$761b2o9$761bo$760b3o$759b5o$758b2o
3b2o$759b5o$759bo3bo$760bobo$761bo2b2o3bo2bo3b2o$764b5o4b5o$764b2o3bo
2bo3b2o4$783b2o$783b2o3$697b2o$697bo$686bobo6bobo$684bo3bo6b2o$676bo7b
o$675b4o4bo4bo$663b2o9b2obobo4bo$663b2o8b3obo2bo3bo3bo$674b2obobo6bobo
91b2o3b2o$675b4o103b3o$676bo104bo3bo$687bo21b2o71bobo$685bobo21b2o72bo
$686b2o99bo2bo4bo2bo$785b3o2b6o2b3o$787bo2bo4bo2bo3$694bo88bo$687b2o6b
o85bobo21b2o$687b2o4b3o86b2o21b2o$709bo$708b3o$707b5o$706b2o3b2o90b2o$
707b5o$702bo4bo3bo$700bobo5bobo$701b2o6bo$802b2o3b2o$803b5o$707bo95b2o
b2o$705b2ob2o93b2ob2o$804b3o$704bo5bo$798bo11b2o6b2o$704b2obob2o85bobo
10bo2bo4bo2bo$797b2o10bo2bo4bo2bo$728bo80bo2bo4bo2bo$726b3o81b2o6b2o$
725bo$725b2o$827b2o$826bobo$825b3o$707b2o116b2o$707b2o116b2o$826bobo$
827bo2$720b2o3b2o$824b2o3b2o$721bo3bo89bo8b2o3b2o$722b3o91bo$626b3o93b
3o89b3o9b3o$626bobo197b3o$626b3o198bo$626b3o206b4o$626b3o205b6o$626b3o
94b2o108b8o$626bobo94b2o107b2o6b2o$626b3o204b8o$834b6o$835b4o$618b2o$
618bobo$609b3ob2o4b3o$609b4o2bo4b3o$613b2o4b3o$618bobo$618b2o213bo$
831bobo$832b2o2$604b2o$604b2o5$604b3o$604b3o$603bo3bo2$602b2o3b2o9$
602b2o$603bo$600b3o$600bo14$652bobo$652b2o$653bo11$629b2o$627bo3bo$
626bo5bo$621b2o2b2obo3bo$621b2o3bo5bo$627bo3bo8b2o$629b2o9bobo$642bo$
642b2o32$931b2o$932bo$932bobo7bo$933b2o5bobo$938b2o12b2o$938b2o12b2o$
938b2o$940bobo$942bo2$961b2o$961b2o9$961bo$960b3o$959b5o$958b2o3b2o$
959b5o$959bo3bo$960bobo$961bo2b2o3bo2bo3b2o$964b5o4b5o$964b2o3bo2bo3b
2o4$983b2o$983b2o3$897b2o$897bo$886bobo6bobo$884bo3bo6b2o$876bo7bo$
875b4o4bo4bo$863b2o9b2obobo4bo$863b2o8b3obo2bo3bo3bo$874b2obobo6bobo
91b2o3b2o$875b4o103b3o$876bo104bo3bo$887bo21b2o71bobo$885bobo21b2o72bo
$886b2o99bo2bo4bo2bo$985b3o2b6o2b3o$987bo2bo4bo2bo3$894bo88bo$887b2o6b
o85bobo21b2o$887b2o4b3o86b2o21b2o$909bo$908b3o$907b5o$906b2o3b2o90b2o$
907b5o$902bo4bo3bo$900bobo5bobo$901b2o6bo$1002b2o3b2o$1003b5o$907bo95b
2ob2o$905b2ob2o93b2ob2o$1004b3o$904bo5bo$998bo11b2o6b2o$904b2obob2o85b
obo10bo2bo4bo2bo$997b2o10bo2bo4bo2bo$928bo80bo2bo4bo2bo$926b3o81b2o6b
2o$925bo$925b2o$1027b2o$1026bobo$1025b3o$907b2o116b2o$907b2o116b2o$
1026bobo$1027bo2$920b2o3b2o$1024b2o3b2o$921bo3bo89bo8b2o3b2o$922b3o91b
o$826b3o93b3o89b3o9b3o$826bobo197b3o$826b3o198bo$826b3o206b4o$826b3o
205b6o$826b3o94b2o108b8o$826bobo94b2o107b2o6b2o$826b3o204b8o$1034b6o$
1035b4o$818b2o$818bobo$809b3ob2o4b3o$809b4o2bo4b3o$813b2o4b3o$818bobo$
818b2o213bo$1031bobo$1032b2o2$804b2o$804b2o5$804b3o$804b3o$803bo3bo2$
802b2o3b2o3$1050bo$1051bo$1049b3o4$802b2o$803bo$800b3o$800bo14$852bobo
$852b2o$853bo11$829b2o$827bo3bo$826bo5bo$821b2o2b2obo3bo$821b2o3bo5bo$
827bo3bo8b2o$829b2o9bobo$842bo$842b2o32$1131b2o$1132bo$1132bobo7bo$
1133b2o5bobo$1138b2o12b2o$1138b2o12b2o$1138b2o$1140bobo$1142bo2$1161b
2o$1161b2o9$1161bo$1160b3o$1159b5o$1158b2o3b2o$1159b5o$1159bo3bo$1160b
obo$1161bo2b2o3bo2bo3b2o$1164b5o4b5o$1164b2o3bo2bo3b2o4$1183b2o$1183b
2o3$1097b2o$1097bo$1086bobo6bobo$1084bo3bo6b2o$1076bo7bo$1075b4o4bo4bo
$1063b2o9b2obobo4bo$1063b2o8b3obo2bo3bo3bo$1074b2obobo6bobo91b2o3b2o$
1075b4o103b3o$1076bo104bo3bo$1087bo21b2o71bobo$1085bobo21b2o72bo$1086b
2o99bo2bo4bo2bo$1185b3o2b6o2b3o$1187bo2bo4bo2bo3$1094bo88bo$1087b2o6bo
85bobo21b2o$1087b2o4b3o86b2o21b2o$1109bo$1108b3o$1107b5o$1106b2o3b2o
90b2o$1107b5o$1102bo4bo3bo$1100bobo5bobo$1101b2o6bo$1202b2o3b2o$1203b
5o$1107bo95b2ob2o$1105b2ob2o93b2ob2o$1204b3o$1104bo5bo$1198bo11b2o6b2o
$1104b2obob2o85bobo10bo2bo4bo2bo$1197b2o10bo2bo4bo2bo$1128bo80bo2bo4bo
2bo$1126b3o81b2o6b2o$1125bo$1125b2o$1227b2o$1226bobo$1225b3o$1107b2o
116b2o$1107b2o116b2o$1226bobo$1227bo2$1120b2o3b2o$1224b2o3b2o$1121bo3b
o89bo8b2o3b2o$1122b3o91bo$1026b3o93b3o89b3o9b3o$1026bobo197b3o$1026b3o
198bo$1026b3o206b4o$1026b3o205b6o$1026b3o94b2o108b8o$1026bobo94b2o107b
2o6b2o$1026b3o204b8o$1234b6o$1235b4o$1018b2o$1018bobo$1009b3ob2o4b3o$
1009b4o2bo4b3o$1013b2o4b3o$1018bobo$1018b2o213bo$1231bobo$1232b2o2$
1004b2o$1004b2o5$1004b3o$1004b3o$1003bo3bo2$1002b2o3b2o3$1250bo$1251bo
$1249b3o4$1002b2o$1003bo$1000b3o$1000bo9$1268bo$1266bobo$1267b2o3$
1052bobo$1052b2o$1053bo11$1029b2o$1027bo3bo$1026bo5bo$1021b2o2b2obo3bo
$1021b2o3bo5bo$1027bo3bo8b2o$1029b2o9bobo$1042bo$1042b2o32$1331b2o$
1332bo$1332bobo7bo$1333b2o5bobo$1338b2o12b2o$1338b2o12b2o$1338b2o$
1340bobo$1342bo2$1361b2o$1361b2o9$1361bo$1360b3o$1359b5o$1358b2o3b2o$
1359b5o$1359bo3bo$1360bobo$1361bo2b2o3bo2bo3b2o$1364b5o4b5o$1364b2o3bo
2bo3b2o4$1383b2o$1383b2o3$1297b2o$1297bo$1286bobo6bobo$1284bo3bo6b2o$
1276bo7bo$1275b4o4bo4bo$1263b2o9b2obobo4bo$1263b2o8b3obo2bo3bo3bo$
1274b2obobo6bobo91b2o3b2o$1275b4o103b3o$1276bo104bo3bo$1287bo21b2o71bo
bo$1285bobo21b2o72bo$1286b2o99bo2bo4bo2bo$1385b3o2b6o2b3o$1387bo2bo4bo
2bo3$1294bo88bo$1287b2o6bo85bobo21b2o$1287b2o4b3o86b2o21b2o$1309bo$
1308b3o$1307b5o$1306b2o3b2o90b2o$1307b5o$1302bo4bo3bo$1300bobo5bobo$
1301b2o6bo$1402b2o3b2o$1403b5o$1307bo95b2ob2o$1305b2ob2o93b2ob2o$1404b
3o$1304bo5bo$1398bo11b2o6b2o$1304b2obob2o85bobo10bo2bo4bo2bo$1397b2o
10bo2bo4bo2bo$1328bo80bo2bo4bo2bo$1326b3o81b2o6b2o$1325bo$1325b2o$
1427b2o$1426bobo$1425b3o$1307b2o116b2o$1307b2o116b2o$1426bobo$1427bo2$
1320b2o3b2o$1424b2o3b2o$1321bo3bo89bo8b2o3b2o$1322b3o91bo$1226b3o93b3o
89b3o9b3o$1226bobo197b3o$1226b3o198bo$1226b3o206b4o$1226b3o205b6o$
1226b3o94b2o108b8o$1226bobo94b2o107b2o6b2o$1226b3o204b8o$1434b6o$1435b
4o$1218b2o$1218bobo$1209b3ob2o4b3o$1209b4o2bo4b3o$1213b2o4b3o$1218bobo
$1218b2o213bo$1431bobo$1432b2o2$1204b2o$1204b2o5$1204b3o$1204b3o$1203b
o3bo2$1202b2o3b2o3$1450bo$1451bo$1449b3o4$1202b2o$1203bo$1200b3o$1200b
o9$1468bo$1466bobo$1467b2o3$1252bobo$1252b2o$1253bo10$1485bo$1229b2o
255bo$1227bo3bo252b3o$1226bo5bo$1221b2o2b2obo3bo$1221b2o3bo5bo$1227bo
3bo8b2o$1229b2o9bobo$1242bo$1242b2o32$1531b2o$1532bo$1532bobo7bo$1533b
2o5bobo$1538b2o12b2o$1538b2o12b2o$1538b2o$1540bobo$1542bo2$1561b2o$
1561b2o9$1561bo$1560b3o$1559b5o$1558b2o3b2o$1559b5o$1559bo3bo$1560bobo
$1561bo2b2o3bo2bo3b2o$1564b5o4b5o$1564b2o3bo2bo3b2o4$1583b2o$1583b2o3$
1497b2o$1497bo$1486bobo6bobo$1484bo3bo6b2o$1476bo7bo$1475b4o4bo4bo$
1463b2o9b2obobo4bo$1463b2o8b3obo2bo3bo3bo$1474b2obobo6bobo91b2o3b2o$
1475b4o103b3o$1476bo104bo3bo$1487bo21b2o71bobo$1485bobo21b2o72bo$1486b
2o99bo2bo4bo2bo$1585b3o2b6o2b3o$1587bo2bo4bo2bo3$1494bo88bo$1487b2o6bo
85bobo21b2o$1487b2o4b3o86b2o21b2o$1509bo$1508b3o$1507b5o$1506b2o3b2o
90b2o$1507b5o$1502bo4bo3bo$1500bobo5bobo$1501b2o6bo$1602b2o3b2o$1603b
5o$1507bo95b2ob2o$1505b2ob2o93b2ob2o$1604b3o$1504bo5bo$1598bo11b2o6b2o
$1504b2obob2o85bobo10bo2bo4bo2bo$1597b2o10bo2bo4bo2bo$1528bo80bo2bo4bo
2bo$1526b3o81b2o6b2o$1525bo$1525b2o$1627b2o$1626bobo$1625b3o$1507b2o
116b2o$1507b2o116b2o$1626bobo$1627bo2$1520b2o3b2o$1624b2o3b2o$1521bo3b
o89bo8b2o3b2o$1522b3o91bo$1426b3o93b3o89b3o9b3o$1426bobo197b3o$1426b3o
198bo$1426b3o206b4o$1426b3o205b6o$1426b3o94b2o108b8o$1426bobo94b2o107b
2o6b2o$1426b3o204b8o$1634b6o$1635b4o$1418b2o$1418bobo$1409b3ob2o4b3o$
1409b4o2bo4b3o$1413b2o4b3o$1418bobo$1418b2o213bo$1631bobo$1632b2o2$
1404b2o$1404b2o5$1404b3o$1404b3o$1403bo3bo2$1402b2o3b2o3$1650bo$1651bo
$1649b3o4$1402b2o$1403bo$1400b3o$1400bo9$1668bo$1666bobo$1667b2o3$
1452bobo$1452b2o$1453bo10$1685bo$1429b2o255bo$1427bo3bo252b3o$1426bo5b
o$1421b2o2b2obo3bo$1421b2o3bo5bo$1427bo3bo8b2o$1429b2o9bobo$1442bo$
1442b2o9$1703bo$1701bobo$1702b2o21$1731b2o$1732bo$1732bobo7bo$1733b2o
5bobo$1738b2o12b2o$1738b2o12b2o$1738b2o$1740bobo$1742bo2$1761b2o$1761b
2o9$1761bo$1760b3o$1759b5o$1758b2o3b2o$1759b5o$1759bo3bo$1760bobo$
1761bo2b2o3bo2bo3b2o$1764b5o4b5o$1764b2o3bo2bo3b2o4$1783b2o$1783b2o3$
1697b2o$1697bo$1686bobo6bobo$1684bo3bo6b2o$1676bo7bo$1675b4o4bo4bo$
1663b2o9b2obobo4bo$1663b2o8b3obo2bo3bo3bo$1674b2obobo6bobo91b2o3b2o$
1675b4o103b3o$1676bo104bo3bo$1687bo21b2o71bobo$1685bobo21b2o72bo$1686b
2o99bo2bo4bo2bo$1785b3o2b6o2b3o$1787bo2bo4bo2bo3$1694bo88bo$1687b2o6bo
85bobo21b2o$1687b2o4b3o86b2o21b2o$1709bo$1708b3o$1707b5o$1706b2o3b2o
90b2o$1707b5o$1702bo4bo3bo$1700bobo5bobo$1701b2o6bo$1802b2o3b2o$1803b
5o$1707bo95b2ob2o$1705b2ob2o93b2ob2o$1804b3o$1704bo5bo$1798bo11b2o6b2o
$1704b2obob2o85bobo10bo2bo4bo2bo$1797b2o10bo2bo4bo2bo$1728bo80bo2bo4bo
2bo$1726b3o81b2o6b2o$1725bo$1725b2o$1827b2o$1826bobo$1825b3o$1707b2o
116b2o$1707b2o116b2o$1826bobo$1827bo2$1720b2o3b2o$1824b2o3b2o$1721bo3b
o89bo8b2o3b2o$1722b3o91bo$1626b3o93b3o89b3o9b3o$1626bobo197b3o$1626b3o
198bo$1626b3o206b4o$1626b3o205b6o$1626b3o94b2o108b8o$1626bobo94b2o107b
2o6b2o$1626b3o204b8o$1834b6o$1835b4o$1618b2o$1618bobo$1609b3ob2o4b3o$
1609b4o2bo4b3o$1613b2o4b3o$1618bobo$1618b2o213bo$1831bobo$1832b2o2$
1604b2o$1604b2o5$1604b3o$1604b3o$1603bo3bo2$1602b2o3b2o3$1850bo$1851bo
$1849b3o4$1602b2o$1603bo$1600b3o$1600bo9$1868bo$1866bobo$1867b2o3$
1652bobo$1652b2o$1653bo10$1885bo$1629b2o255bo$1627bo3bo252b3o$1626bo5b
o$1621b2o2b2obo3bo$1621b2o3bo5bo$1627bo3bo8b2o$1629b2o9bobo$1642bo$
1642b2o9$1903bo$1901bobo$1902b2o15$1920bo$1921bo$1919b3o4$1931b2o$
1932bo$1932bobo7bo$1933b2o5bobo$1938b2o12b2o$1938b2o12b2o$1938b2o$
1940bobo$1942bo2$1961b2o$1961b2o9$1961bo$1960b3o$1959b5o$1958b2o3b2o$
1959b5o$1959bo3bo$1960bobo$1961bo2b2o3bo2bo3b2o$1964b5o4b5o$1964b2o3bo
2bo3b2o4$1983b2o$1983b2o3$1897b2o$1897bo$1886bobo6bobo$1884bo3bo6b2o$
1876bo7bo$1875b4o4bo4bo$1863b2o9b2obobo4bo$1863b2o8b3obo2bo3bo3bo$
1874b2obobo6bobo91b2o3b2o$1875b4o103b3o$1876bo104bo3bo$1887bo21b2o71bo
bo$1885bobo21b2o72bo$1886b2o99bo2bo4bo2bo$1985b3o2b6o2b3o$1987bo2bo4bo
2bo3$1894bo88bo$1887b2o6bo85bobo21b2o$1887b2o4b3o86b2o21b2o$1909bo$
1908b3o$1907b5o$1906b2o3b2o90b2o$1907b5o$1902bo4bo3bo$1900bobo5bobo$
1901b2o6bo$2002b2o3b2o$2003b5o$1907bo95b2ob2o$1905b2ob2o93b2ob2o$2004b
3o$1904bo5bo$1998bo11b2o6b2o$1904b2obob2o85bobo10bo2bo4bo2bo$1997b2o
10bo2bo4bo2bo$1928bo80bo2bo4bo2bo$1926b3o81b2o6b2o$1925bo$1925b2o$
2027b2o$2026bobo$2025b3o$1907b2o116b2o$1907b2o116b2o$2026bobo$2027bo2$
1920b2o3b2o$2024b2o3b2o$1921bo3bo89bo8b2o3b2o$1922b3o91bo$1826b3o93b3o
89b3o9b3o$1826bobo197b3o$1826b3o198bo$1826b3o206b4o$1826b3o205b6o$
1826b3o94b2o108b8o$1826bobo94b2o107b2o6b2o$1826b3o204b8o$2034b6o$2035b
4o$1818b2o$1818bobo$1809b3ob2o4b3o$1809b4o2bo4b3o$1813b2o4b3o$1818bobo
$1818b2o213bo$2031bobo$2032b2o2$1804b2o$1804b2o5$1804b3o$1804b3o$1803b
o3bo2$1802b2o3b2o3$2050bo$2051bo$2049b3o4$1802b2o$1803bo$1800b3o$1800b
o9$2068bo$2066bobo$2067b2o3$1852bobo$1852b2o$1853bo10$2085bo$1829b2o
255bo$1827bo3bo252b3o$1826bo5bo$1821b2o2b2obo3bo$1821b2o3bo5bo$1827bo
3bo8b2o$1829b2o9bobo$1842bo$1842b2o9$2103bo$2101bobo$2102b2o15$2120bo$
2121bo$2119b3o4$2131b2o$2132bo$2132bobo7bo$2133b2o5bobo$2138b2o12b2o$
2138b2o12b2o$2138b2o$2140bobo$2142bo2$2161b2o$2161b2o$2138bo$2136bobo$
2137b2o6$2161bo$2160b3o$2159b5o$2158b2o3b2o$2159b5o$2159bo3bo$2160bobo
$2161bo2b2o3bo2bo3b2o$2164b5o4b5o$2164b2o3bo2bo3b2o4$2183b2o$2183b2o3$
2097b2o$2097bo$2086bobo6bobo$2084bo3bo6b2o$2076bo7bo$2075b4o4bo4bo$
2063b2o9b2obobo4bo$2063b2o8b3obo2bo3bo3bo$2074b2obobo6bobo91b2o3b2o$
2075b4o103b3o$2076bo104bo3bo$2087bo21b2o71bobo$2085bobo21b2o72bo$2086b
2o99bo2bo4bo2bo$2185b3o2b6o2b3o$2187bo2bo4bo2bo3$2094bo88bo$2087b2o6bo
85bobo21b2o$2087b2o4b3o86b2o21b2o$2109bo$2108b3o$2107b5o$2106b2o3b2o
90b2o$2107b5o$2102bo4bo3bo$2100bobo5bobo$2101b2o6bo$2202b2o3b2o$2203b
5o$2107bo95b2ob2o$2105b2ob2o93b2ob2o$2204b3o$2104bo5bo$2198bo11b2o6b2o
$2104b2obob2o85bobo10bo2bo4bo2bo$2197b2o10bo2bo4bo2bo$2128bo80bo2bo4bo
2bo$2126b3o81b2o6b2o$2125bo$2125b2o$2227b2o$2226bobo$2225b3o$2107b2o
116b2o$2107b2o116b2o$2226bobo$2227bo2$2120b2o3b2o$2224b2o3b2o$2121bo3b
o89bo8b2o3b2o$2122b3o91bo$2026b3o93b3o89b3o9b3o$2026bobo197b3o$2026b3o
198bo$2026b3o206b4o$2026b3o205b6o$2026b3o94b2o108b8o$2026bobo94b2o107b
2o6b2o$2026b3o204b8o$2234b6o$2235b4o$2018b2o$2018bobo$2009b3ob2o4b3o$
2009b4o2bo4b3o$2013b2o4b3o$2018bobo$2018b2o213bo$2231bobo$2232b2o2$
2004b2o$2004b2o5$2004b3o$2004b3o$2003bo3bo2$2002b2o3b2o3$2250bo$2251bo
$2249b3o4$2002b2o$2003bo$2000b3o$2000bo9$2268bo$2266bobo$2267b2o3$
2052bobo$2052b2o$2053bo10$2285bo$2029b2o255bo$2027bo3bo252b3o$2026bo5b
o$2021b2o2b2obo3bo$2021b2o3bo5bo$2027bo3bo8b2o$2029b2o9bobo$2042bo$
2042b2o9$2303bo$2301bobo$2302b2o15$2320bo$2321bo$2319b3o4$2331b2o$
2332bo$2332bobo7bo$2333b2o5bobo$2338b2o12b2o$2338b2o12b2o$2338b2o$
2340bobo$2342bo2$2361b2o$2361b2o$2338bo$2336bobo$2337b2o6$2361bo$2360b
3o$2359b5o$2358b2o3b2o$2359b5o$2359bo3bo$2360bobo$2361bo2b2o3bo2bo3b2o
$2364b5o4b5o$2355bo8b2o3bo2bo3b2o$2356bo$2354b3o2$2383b2o$2383b2o3$
2297b2o$2297bo$2286bobo6bobo$2284bo3bo6b2o$2276bo7bo$2275b4o4bo4bo$
2263b2o9b2obobo4bo$2263b2o8b3obo2bo3bo3bo$2274b2obobo6bobo91b2o3b2o$
2275b4o103b3o$2276bo104bo3bo$2287bo21b2o71bobo$2285bobo21b2o72bo$2286b
2o99bo2bo4bo2bo$2385b3o2b6o2b3o$2387bo2bo4bo2bo3$2294bo88bo$2287b2o6bo
85bobo21b2o$2287b2o4b3o86b2o21b2o$2309bo$2308b3o$2307b5o$2306b2o3b2o
90b2o$2307b5o$2302bo4bo3bo$2300bobo5bobo$2301b2o6bo$2402b2o3b2o$2403b
5o$2307bo95b2ob2o$2305b2ob2o93b2ob2o$2404b3o$2304bo5bo$2398bo11b2o6b2o
$2304b2obob2o85bobo10bo2bo4bo2bo$2397b2o10bo2bo4bo2bo$2328bo80bo2bo4bo
2bo$2326b3o81b2o6b2o$2325bo$2325b2o$2427b2o$2426bobo$2425b3o$2307b2o
116b2o$2307b2o116b2o$2426bobo$2427bo2$2320b2o3b2o$2424b2o3b2o$2321bo3b
o89bo8b2o3b2o$2322b3o91bo$2226b3o93b3o89b3o9b3o$2226bobo197b3o$2226b3o
198bo$2226b3o206b4o$2226b3o205b6o$2226b3o94b2o108b8o$2226bobo94b2o107b
2o6b2o$2226b3o204b8o$2434b6o$2435b4o$2218b2o$2218bobo$2209b3ob2o4b3o$
2209b4o2bo4b3o$2213b2o4b3o$2218bobo$2218b2o213bo$2431bobo$2432b2o2$
2204b2o$2204b2o5$2204b3o$2204b3o$2203bo3bo2$2202b2o3b2o3$2450bo$2451bo
$2449b3o4$2202b2o$2203bo$2200b3o$2200bo9$2468bo$2466bobo$2467b2o3$
2252bobo$2252b2o$2253bo10$2485bo$2229b2o255bo$2227bo3bo252b3o$2226bo5b
o$2221b2o2b2obo3bo$2221b2o3bo5bo$2227bo3bo8b2o$2229b2o9bobo$2242bo$
2242b2o9$2503bo$2501bobo$2502b2o15$2520bo$2521bo$2519b3o4$2531b2o$
2532bo$2532bobo7bo$2533b2o5bobo$2538b2o12b2o$2538b2o12b2o$2538b2o$
2540bobo$2542bo2$2561b2o$2561b2o$2538bo$2536bobo$2537b2o6$2561bo$2560b
3o$2559b5o$2558b2o3b2o$2559b5o$2559bo3bo$2560bobo$2561bo2b2o3bo2bo3b2o
$2564b5o4b5o$2555bo8b2o3bo2bo3b2o$2556bo$2554b3o2$2583b2o$2583b2o3$
2497b2o$2497bo$2486bobo6bobo$2484bo3bo6b2o$2476bo7bo$2475b4o4bo4bo$
2463b2o9b2obobo4bo$2463b2o8b3obo2bo3bo3bo$2474b2obobo6bobo91b2o3b2o$
2475b4o103b3o$2476bo96bo7bo3bo$2487bo21b2o60bobo8bobo$2485bobo21b2o61b
2o9bo$2486b2o99bo2bo4bo2bo$2585b3o2b6o2b3o$2587bo2bo4bo2bo3$2494bo88bo
$2487b2o6bo85bobo21b2o$2487b2o4b3o86b2o21b2o$2509bo$2508b3o$2507b5o$
2506b2o3b2o90b2o$2507b5o$2502bo4bo3bo$2500bobo5bobo$2501b2o6bo$2602b2o
3b2o$2603b5o$2507bo95b2ob2o$2505b2ob2o93b2ob2o$2604b3o$2504bo5bo$2598b
o11b2o6b2o$2504b2obob2o85bobo10bo2bo4bo2bo$2597b2o10bo2bo4bo2bo$2528bo
80bo2bo4bo2bo$2526b3o81b2o6b2o$2525bo$2525b2o$2627b2o$2626bobo$2625b3o
$2507b2o116b2o$2507b2o116b2o$2626bobo$2627bo2$2520b2o3b2o$2624b2o3b2o$
2521bo3bo89bo8b2o3b2o$2522b3o91bo$2426b3o93b3o89b3o9b3o$2426bobo197b3o
$2426b3o198bo$2426b3o206b4o$2426b3o205b6o$2426b3o94b2o108b8o$2426bobo
94b2o107b2o6b2o$2426b3o204b8o$2634b6o$2635b4o$2418b2o$2418bobo$2409b3o
b2o4b3o$2409b4o2bo4b3o$2413b2o4b3o$2418bobo$2418b2o213bo$2631bobo$
2632b2o2$2404b2o$2404b2o5$2404b3o$2404b3o$2403bo3bo2$2402b2o3b2o3$
2650bo$2651bo$2649b3o4$2402b2o$2403bo$2400b3o$2400bo9$2668bo$2666bobo$
2667b2o3$2452bobo$2452b2o$2453bo10$2685bo$2429b2o255bo$2427bo3bo252b3o
$2426bo5bo$2421b2o2b2obo3bo$2421b2o3bo5bo$2427bo3bo8b2o$2429b2o9bobo$
2442bo$2442b2o9$2703bo$2701bobo$2702b2o15$2720bo$2721bo$2719b3o16$
2738bo$2736bobo$2737b2o15$2755bo$2756bo$2754b3o16$2773bo$2771bobo$
2772b2o15$2790bo$2791bo$2789b3o6$2798bo$2796bobo$2797b2o15$2815bo$
2816bo$2814b3o16$2833bo$2831bobo$2832b2o!


The only real issue is that as N grows the glider guns will also grow polynomialy. One can try to make some "snake" pattern for glider to follow some snakish path, but it's still will be a polinom (i.e. N^1/4) and not logarithmic (i.e. log(N)).

What i suggested here is a way to construct glider guns of size O(log(N)). for large N.
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simsim314
 
Posts: 1686
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Re: Glider Guns of large periods

Postby Herik Zorneck » March 18th, 2014, 8:43 pm

:idea: here is a more simple working version (prototype) with your "glider returning mechanism" embedded

x = 559, y = 500, rule = B3/S23
239bo$239b3o$242bo$241b2o6b2o$248bobo$249bo2$243b2o$236b2o5b2o$236b2o
3$253b2o$253b2o2$238b2o$237bobo$237bo$236b2o23$280bo8b2o$280b3o6b2o$
283bo$282b2o13b2o$297bo$295bobo$295b2o2$288b2o$288b2o3$294bo$293bobo$
294b2o3$285b2o$285b2o3$250b3o$251bo$251bo$250b3o2$250b3o$250b3o2$250b
3o$251bo$251bo$250b3o$241bo$240bobo73b2o$233b2o4bob2o73bo$233b2o3b2ob
2o63b2o6bobo$239bob2o63b2o6b2o$240bobo52b2o6b2o$241bo53b2o5b3o6bo$303b
2o6bo$306b2o$306b2o11$218b3o$217bo3bo$216bo5bo2$215bo7bo$215bo7bo2$
216bo5bo$217bo3bo$218b3o2$210b2o133bo8b2o$210b3o132b3o6b2o$201b2o9b2ob
o132bo$201bo5bo4bo2bo131b2o13b2o$206bo5b2obo146bo$202bo3bo3b3o147bobo$
204bo5b2o148b2o2$353b2o$353b2o3$359bo$358bobo$359b2o3$187bo162b2o$186b
obo161b2o3$186b3o$186b3o127bo$187bo128bo$315bobo$316bo$187bo128bo$186b
3o127bo$186b3o127bo$315bobo$316bo$181b2o2b2obo127bo$180bo3b4o$169b2o8b
o5bo121b2o$169b2o8bo3bob2o120bobo71b2o$179bo5bo112b2o2b2o6bo70bo$180bo
3bo113b2obo2bo2bo2bo59bo8bobo$181b2o119b2o6bo57bobo8b2o$307bobo50b2o4b
2o$307b2o51b2o4b2o$366b2o$368bobo$370bo7$155bo$154b3o127bo$153bobobo
126bo$153bobobo125b3o$154b3o$155bo$283b3o$284bo$155bo128bo$154b3o127bo
$153bobobo126bo$153bobobo125b3o$154b3o$146bobo6bo$144bo3bo134b3o69bo$
137b2o5bo133bo5bo68b2o55bo8b2o$137b2o4bo4bo129bobo3bo69b2o54b3o6b2o$
144bo121b2o11bobo131bo$144bo3bo117b2o11bo2bo129b2o13b2o$146bobo130bobo
145bo$278bobo144bobo$33b2o243bo146b2o$33b2o379b3o3b2o$416bo3b2o$415bo
3$33b3o388bo$33b3o387bobo$32bo3bo387b2o2$31b2o3b2o$415b2o$122b2o291b2o
$122b2o$30b2o220bo$30bobo218b3o127bo$30bo219b2ob2o125b3o$123bo125b3ob
3o123b5o$122bobo124b3ob3o10b2o$30bo90bo3bo123b3ob3o11b2o$122b3o124b3ob
3o10bo$120b2o3b2o123b2ob2o$42b3o206b3o$42bo209bo$31b3o9bo335b5o$30bo3b
o158bo51b2o133b3o$29bo5bo17b2o137bo52b2o134bo$29bo5bo17b2o137b3o39b2o
6b2o128bobo$32bo201b2o5b3o5bobo120bo2bo70b2o$30bo3bo15b2o190b2o5bobo
111b2o10b2o69bo$31b3o16bobo192b2o3bo112b2o8bo3b2o54b2o9bobo$32bo17bo
69b2o123b2o121b2o5b2o54bo3bo8b2o$121bo245bo4bo2bo49b2o3bo5bo$118b3o
251bobo50b2o2b2obo3bo$31b2o85bo311bo5bo$31b2o398bo3bo$69b2o362b2o$57b
3o2bo5bo3bo$53bo3bo9bo5bo$51bobo4bo8bo3bob2o2b2o$49b2o16bo5bo3b2o$49b
2o17bo3bo$49b2o18b2o$45b2o4bobo165b3o$44bobo6bo165b3o127bo$44bo175bo
128bo$35bobo5b2o175bo$35b2o183bo128bo107bo$36bo182bobo126bobo105b2o$
456bobo$348b3o$219bobo$220bo$220bo127b3o$220bo$219b3o126bobo$210bo8b3o
127bo$208b4o$202b2o3bobob2o130bo2bo128bo8b2o$202b2o2bo2bob3o128b2o2bo
2bo5bo119b3o6b2o$207bobob2o118b2o8b2o6bo5b2o121bo$148bo59b4o119b2o7b3o
4b2o5bobo120b2o13b2o$148b2o60bo130b2o4b2o143bo$143b2o4b2o191b2o146bobo
$139b2o2b2o4b3o191bo146b2o$139b2o2b2o4b2o334b2o$148b2o8b2o325b2o$148bo
9bobo$160bo$160b2o$489bo$473b2o13bobo$o473b2o13b2o$3o470bo$3bo$2b2o
476b2o$187b2o127b3o161b2o$187b2o$62b2o251bo3bo$62b2o251bo3bo125b3o$
187b3o256bo$187b3o126b3o76bo50bo$395bobo47b3o$395b2o$4b3o309b3o126b3o$
3bo3bo177b2o3b2o253b3o$2bo5bo177b5o124bo3bo$3bo3bo179b3o125bo3bo125b3o
$4b3o181bo257bo$4b3o54b3o245bo6b3o127bo$60bo3bo242bobo135b3o$59bo5bo
233b2o4b2o134bo$60bo3bo234b2o4b2o133bobo68b2o$4b2o55b3o241b2o121b2o10b
2obo67bo$4b2o55bo2bo242bobo118b2o10b2ob2o54b2o8bobo$57b2o3b3o120b2o
122bo130b2obo55b2o8b2o$56bobo3b2obo120bo253bobo47b2o3bo6b2o$58bo4bobo
117b3o255bo48bobo3bo5b3o$64bo118bo307b5o6b2o$492b3o4b2o$443b3o53b2o$
61b2o3b2o377bo$61bobobobo376bo$49b3o10b5o$42b2o7bo11b3o$42b2o6bo13bo4$
285bo210bobo$42b2o240bobo209b2o$41bobo239bo3bo125b3o81bo$43bo20b2o217b
o3bo124bo3bo$64b2o169bo47bo3bo123bo5bo$29b2o202b2o48bo3bo$28bobo203b2o
47bo3bo122bo7bo$27b3o4b2o4bo242bo3bo122bo7bo$18b2o6b3o4bo2b2obobo242bo
bo8b2o$18b2o7b3o4b3obo3bo242bo10b2o113bo5bo109b3o$28bobo4b2obo3bo252bo
116bo3bo110bo$29b2o6b2o3bo233b2o135b3o112bo$39bobo8b2o5b2o209bo7bo2bo$
40bo9bobo4bobo207bo3b2o7bo126b2o131bo8b2o$52bo6bo207bo5bo6bo125b3o131b
3o6b2o$52b2o5b2o207b5o7bo115b2o5bob2o136bo$207bo5b2o61bo2bo116b2o5bo2b
o135b2o13b2o$205bo3bo3b3o60b2o125bob2o4bobo133b2o8bo$209bo5b2obo187b3o
3bo133b3o6bobo$204bo5bo4bo2bo188b2o4b2o135bo4b2o$204b2o9b2obo195b2o
132b2obo$213b3o7b2o188bobo132b2o$213b2o8bobo$225bo$225b2o$554bo$553bob
o$554b2o3$382bo83bobo76b2o$252b2o127bobo82b2o77b2o$252bo2bo79bo131bo
64b2o$335bobo193bobo$256bo78b2o44b3o149bo$381b3o127bo$254b2o126bo128bo
$253bo256bobo$511bo$382bo128bo$250b2o3b2o124b3o127bo$250b2o3b2o124b3o
127bo$251b5o254bobo$252bobo256bo$372b2o7bobo127bo$252b3o115bo3bo7bo$
364b2o3bo5bo128b2o$364b2o2b2obo3bo127bobo11b2o$369bo5bo117b2o7bo6bobo
4bobo$370bo3bo9bo108b2o7bo2bo3bobo6bo$250b2o120b2o10b2o116bo6b2o$251bo
131bobo117bobo$248b3o253b2o$248bo7$436bobo$436b2o64b2o$350bo86bo65b2o$
349b3o127bo22bo$348bobobo126bo$348bobobo125b3o$349b3o$350bo$274b2o202b
3o$273b2o204bo$275bo74bo128bo$349b3o127bo$348bobobo126bo$348bobobo125b
3o$349b3o$342bobo5bo$342bo3bo131b3o6b2o$332b2o12bo123bo8bo8b2o$332b2o
8bo4bo6b2o112bobo8bo7bo$346bo6bobo105b2o4bobo$281bo60bo3bo8bo105b2o3bo
2bo$281bobo58bobo122bobo$282bobo183bobo$269b2o11bo2bo184bo$269b2o11bob
o$281bobo4b2o$281bo6bobo$290bo$290b2o2$406bobo63b3o$406b2o66bo$407bo
65bo3$317b2o$317b2o$447bo$446b3o$445b2ob2o$444b3ob3o$444b3ob3o$444b3ob
3o$444b3ob3o$445b2ob2o$446b3o8b3o$447bo11bo$315b2o3b2o2b2o132bo$317b3o
5b2o111b2o$316bo3bo3bo113b2o$317bobo109b2o3bo6b2o$318bo110bobo3bo5b3o$
430b5o6b2o$431b3o4b2o$315b2o121b2o$316bo$313b3o$313bo$443bo$443b2o$
376bobo63bobo$376b2o$377bo4$414b3o$414b3o$415bo$415bo$415bo$414bobo2$
428bo$414bobo11b2o$415bo11bobo$415bo$415bo$345b2o67b3o$345bobo62bo3b3o
$345bo63b4o$397b2o9b2obobo$397b2o8b3obo2bo$408b2obobo$346bo62b4o$345b
2o63bo$344b2o4b2o$334b2o7b3o4b2o61b2o$334b2o8b2o4b2o60bobo$345b2o6b2o
59bo$346bo6bobo$355bo$355b2o10$398b2o$397bobo$399bo13$365b2o16b2o$365b
2o15bobo$384bo4bo$387b3o$386bo$386b2o2$365b3o2$365bobo$364b5o4b2o$363b
2o3b2o3b2o$363b2o3b2o$375b3o$375bo7b3o$368b2o6bo5bo3bo$368bob2o9bo5bo$
371bo10bo3bo$383b3o$366bob3o11bo2bo$366bo15b3o$366bo14bob2o$381bobo$
382bo3$365b2o3b2o7b2o3b2o$367b3o9bobobobo$366bo3bo9b5o$367bobo11b3o$
368bo13bo4$367b2o$367b2o2$381b2o$381b2o!
Last edited by Herik Zorneck on March 18th, 2014, 11:51 pm, edited 2 times in total.
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Herik Zorneck
 
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Re: Glider Guns of large periods

Postby Herik Zorneck » March 18th, 2014, 11:35 pm

even more simple version ...
note the returning glider nullifies the action of the fourth counter
in my opinion this is the shortest period of glider gun that can be achieved using a 60p glider gun and this mechanism to return the glider
(1920 - 480 = 1440p )

x = 494, y = 436, rule = B3/S23
239bo$239b3o$242bo$241b2o6b2o$248bobo$249bo3$236b2o$236b2o6b2o$244b2o
2$253b2o$253b2o2$238b2o$237bobo$237bo$236b2o23$280bo8b2o$280b3o6b2o$
283bo$282b2o13b2o$297bo$295bobo$295b2o2$288b2o$288b2o3$294bo$293bobo$
294b2o3$285b2o$285b2o3$250b3o$251bo$251bo$250b3o2$250b3o$250b3o2$250b
3o$251bo$251bo$250b3o$241bo$240bobo73b2o$233b2o4bob2o73bo$233b2o3b2ob
2o63b2o6bobo$239bob2o63b2o6b2o$240bobo52b2o6b2o$241bo53b2o5b3o6bo$303b
2o6bo$306b2o5b3o$306b2o5b2o$315bo10$218b3o$217bo3bo$216bo5bo2$215bo7bo
$215bo7bo2$216bo5bo$217bo3bo$218b3o2$210b2o133bo8b2o$210b3o132b3o6b2o$
201b2o9b2obo132bo$201bo5bo4bo2bo131b2o13b2o$206bo5b2obo146bo$202bo3bo
3b3o147bobo$204bo5b2o148b2o$355b2o$355b2o4$359bo$358bobo$359b2o3$187bo
162b2o$186bobo161b2o3$186b3o$186b3o127bo$187bo128bo$315bobo$316bo$187b
o128bo$186b3o127bo$186b3o127bo$315bobo$316bo9bo$181b2o2b2obo127bo9b2o$
180bo3b4o137bobo$169b2o8bo5bo121b2o$169b2o8bo3bob2o120bobo71b2o$179bo
5bo112b2o2b2o6bo70bo$180bo3bo113b2obo2bo2bo2bo59bo8bobo$181b2o119b2o6b
o57bobo8b2o$307bobo50b2o4b2o$307b2o51b2o4b2o$366b2o$368bobo$370bo4$
178bo$178b2o$177bobo$155bo$154b3o127bo$153bobobo126bo$153bobobo125b3o$
154b3o$155bo$283b3o$284bo$155bo128bo$154b3o127bo$153bobobo126bo$153bob
obo125b3o$154b3o$146bobo6bo$144bo3bo134b3o69bo$137b2o5bo133bo5bo68b2o
55bo8b2o$137b2o4bo4bo129bobo3bo69b2o54b3o6b2o$144bo121b2o11bobo131bo$
144bo3bo117b2o11bo2bo129b2o13b2o$146bobo130bobo145bo$278bobo144bobo$
33b2o243bo146b2o$33b2o379b3o$416b4o$415bob3o3$33b3o388bo$33b3o387bobo$
32bo3bo387b2o2$31b2o3b2o$415b2o$122b2o291b2o$122b2o$30b2o220bo$30bobo
218b3o127bo$30bo219b2ob2o125b3o$123bo125b3ob3o123b5o$122bobo124b3ob3o
10b2o$30bo90bo3bo123b3ob3o11b2o$122b3o124b3ob3o10bo$120b2o3b2o123b2ob
2o$42b3o206b3o$42bo209bo$31b3o9bo335b5o$30bo3bo158bo51b2o133b3o$29bo5b
o17b2o137bo52b2o134bo$29bo5bo17b2o137b3o39b2o6b2o128bobo$32bo201b2o5b
3o5bobo120bo2bo70b2o$30bo3bo15b2o190b2o5bobo111b2o10b2o69bo$31b3o16bob
o192b2o3bo112b2o8bo3b2o54b2o9bobo$32bo17bo69b2o123b2o121b2o5b2o7b3o44b
o3bo8b2o$121bo245bo4bo2bo10bo38b2o3bo5bo$118b3o251bobo10bo39b2o2b2obo
3bo$31b2o85bo311bo5bo$31b2o398bo3bo$69b2o362b2o$57b3o2bo5bo3bo$53bo3bo
9bo5bo$51bobo4bo8bo3bob2o2b2o$49b2o16bo5bo3b2o$49b2o17bo3bo$49b2o18b2o
$45b2o4bobo165b3o$44bobo6bo165b3o127bo$44bo175bo128bo$35bobo5b2o175bo$
35b2o183bo128bo107bo$36bo182bobo126bobo105b2o$456bobo$348b3o$219bobo
203bo$220bo204bobo$220bo74bo52b3o74b2o$220bo72b2o$219b3o72b2o52bobo$
210bo8b3o127bo$208b4o$202b2o3bobob2o130bo2bo128bo8b2o$202b2o2bo2bob3o
128b2o2bo2bo5bo119b3o6b2o$207bobob2o118b2o8b2o6bo5b2o121bo$148bo59b4o
119b2o7b3o4b2o5bobo120b2o13b2o$148b2o60bo130b2o4b2o143bo$143b2o4b2o
191b2o146bobo$139b2o2b2o4b3o191bo146b2o$139b2o2b2o4b2o$148b2o8b2o323b
2o$148bo9bobo322b2o$160bo$160b2o$489bo$473b2o13bobo$o473b2o13b2o$3o
470bo$3bo$2b2o203bo272b2o$187b2o18b2o107b3o161b2o$187b2o17bobo$62b2o
251bo3bo$62b2o251bo3bo125b3o$187b3o256bo$187b3o126b3o76bo50bo$395bobo
47b3o$395b2o$4b3o309b3o126b3o$3bo3bo177b2o3b2o253b3o$2bo5bo177b5o124bo
3bo138b2o$3bo3bo179b3o125bo3bo125b3o11b2o$4b3o181bo136b2o119bo11bo$4b
3o54b3o245bo6b3o5bobo119bo$60bo3bo242bobo16bo118b3o$59bo5bo233b2o4b2o
134bo$60bo3bo234b2o4b2o133bobo$4b2o55b3o241b2o121b2o10b2obo$4b2o55bo2b
o242bobo118b2o10b2ob2o$57b2o3b3o120b2o122bo130b2obo$56bobo3b2obo120bo
253bobo$58bo4bobo117b3o255bo$64bo118bo2$443b3o$61b2o3b2o377bo$61bobobo
bo376bo$49b3o10b5o$42b2o7bo11b3o$42b2o6bo13bo4$285bo$42b2o240bobo$41bo
bo239bo3bo77bo47b3o$43bo20b2o217bo3bo77bobo44bo3bo$64b2o169bo47bo3bo
77b2o44bo5bo$29b2o202b2o48bo3bo$28bobo203b2o47bo3bo122bo7bo9b3o$27b3o
4b2o4bo242bo3bo122bo7bo11bo$18b2o6b3o4bo2b2obobo242bobo8b2o132bo$18b2o
7b3o4b3obo3bo242bo10b2o113bo5bo$28bobo4b2obo3bo252bo116bo3bo$29b2o6b2o
3bo233b2o135b3o$39bobo8b2o5b2o209bo7bo2bo$40bo9bobo4bobo207bo3b2o7bo
126b2o$52bo6bo207bo5bo6bo125b3o$52b2o5b2o207b5o7bo115b2o5bob2o$207bo5b
2o61bo2bo116b2o5bo2bo$205bo3bo3b3o60b2o125bob2o4bobo$209bo5b2obo187b3o
3bo$204bo5bo4bo2bo188b2o4b2o$204b2o9b2obo195b2o$213b3o7b2o188bobo$213b
2o8bobo$225bo$225b2o6$382bo$252b2o127bobo$252bo2bo79bo$335bobo$256bo
78b2o44b3o15bo$381b3o15b2o$254b2o126bo15bobo$253bo11b3o$267bo$266bo
115bo$250b2o3b2o124b3o$250b2o3b2o124b3o$251b5o$252bobo$372b2o7bobo$
252b3o115bo3bo7bo$364b2o3bo5bo$364b2o2b2obo3bo$369bo5bo$370bo3bo9bo$
250b2o120b2o10b2o$251bo131bobo$248b3o$248bo9$305bo44bo$305bobo41b3o17b
2o$305b2o41bobobo15bobo$348bobobo17bo$349b3o$350bo$274b2o$273b2o$275bo
74bo$349b3o$348bobobo$348bobobo$349b3o$342bobo5bo$342bo3bo$332b2o12bo$
332b2o8bo4bo6b2o$346bo6bobo$281bo60bo3bo8bo$281bobo58bobo$282bobo$269b
2o11bo2bo$269b2o11bobo$281bobo4b2o$281bo6bobo$290bo$290b2o4$339b2o$
340b2o$339bo13$324b2o$325b2o$324bo4$300b2o$300b2o$324bo$322b3o$321bo$
321b2o4$301bo7b2o$300b3o7b2o$299b5o5bo$298b2o3b2o$316b2o3b2o$312b2o3b
5o$303b2o6b2o4b2ob2o$305bo7bo3b2ob2o$302bo15b3o$302bo2bo$301b2ob2o$
302b2o2$316b3o$300b2o3b2o9b3o$300b2o3b2o8bo3bo$301b5o8bo5bo$302bobo10b
o3bo$316b3o$302b3o6$302b2o$302b2o2$316b2o$316b2o!
Last edited by Herik Zorneck on March 19th, 2014, 2:03 am, edited 1 time in total.
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Re: Glider Guns of large periods

Postby Herik Zorneck » March 19th, 2014, 1:53 am

Image

:idea: using a pre existing 256p glider gun and a "glider period multiplicator" mechanism I built a glider gun 512p which can be used to build long periods gliders guns of binary base

x = 51, y = 69, rule = B3/S23
31b2o$31b2o5b2o$38b2o3$7b2o8b2o17b2o$7b2o9bo17b2o$18bobo21b2o$19b2o21b
2o$b2o$b2o$5b2o$5b2o4$2o$2o41bo$41b3o$31b3o6bo$31bo8b2o$32bo3$41b2o$
41bo$43bo2$7b2o28bobo$8bo28bobo$5b3o30b2o$5bo41b2o$37bo9b2o$35bo4bo$
36bo2bo$37b3o$42b2o$42b2o$46b2o$46b2o$5b2o$5b2o$11b2o27b2o$11b2o27b2o
3$9b2o$9b2o5b2o$16b2o$41b2o$40bobo6b2o$42bo6bo$38bo8bobo$37bo9b2o$33bo
3bo2b2o$32bobobo2bo$32bobo2b2o$33bo$42b2o$42b2o5b2o$41bo7b2o$42bo$42bo
$37bo$36bobo$36b2o6b2o$44bo$45b3o$47bo!
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Re: Glider Guns of large periods

Postby towerator » March 20th, 2014, 3:27 pm

Ok, ok henry, but... isn't that obivous? I mean, starting with those parts, it is trivial to make guns of very long/special period...
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Re: Glider Guns of large periods

Postby Herik Zorneck » March 21st, 2014, 1:43 pm

yes, I agree. starting with those parts is easy to build glider guns with long periods, but I had not found yet an easy way to do it before.
So I developed this method (do not know if it's necessarily the best or easiest) is just a way of making it.

Image
4096 glider gun

x = 100, y = 87, rule = B3/S23
52bo$52b3o$55bo$54b2o6b2o$61bobo$62bo3$49b2o$49b2o6b2o$57b2o2$66b2o$
66b2o2$51b2o$50bobo$50bo$49b2o2$82b2o$82b2o5b2o$89b2o2$82bo$58b2o21b3o
$58b2o15b2o3b2o$75b2o2b3o6b3o2b2o$80bo6bobo3b2o$52b2o27bo5b2o$52b2o$
56b2o$56b2o25b3o$83b3o$84b2o$86bo$51b2o31bo2b2o$51b2o30bo3bo6bo$84bo2b
o4b3o$66bo17b3o4bo$66bobo22b2o$66b2o7$58b2o$35bo8b2o13bo$35b3o6b2o10b
3o$38bo17bo41b2o$12b2o23b2o13b2o44b2o$12b2o38bo$50bobo$50b2o$3b2o38b2o
48b2o$3bobo28b3o6b2ob2o45b2o$4bo29bo4bo5bo51b2o$35bo3bo57b2o$40bo15b2o
21b2o$37bo3bo7bo6b2o21bobo$7b2o29b2obo6bobo11b2o17bo9b2o$7b2o31bo8b2o
11b2o17b2o8b2o$2b2o$bobo36b2o$bo37bo2bo17b2o$2o13b2o23b2o18b2o5b2o$15b
o20b2o29b2o$8b2o6b3o17bo$8b2o8bo15bobo$34b2o2$19b2o$19b2o3$36b2o$29b2o
5b2o$29b2o2$24bo$23bobo$23b2o6b2o$31bo$32b3o$34bo!


Image
720p glider gun

x = 88, y = 73, rule = B3/S23
32b2o6bo5b2o$32bo5b3o5b2o$20b2o8bobo4bo$22bo7b2o5b2o$9b2o12bo$9b2o4bo
7bo23bo$6b2o5b2o8bo22bobo$5b3o5bo2b2o4bo22bo3bo$6b2o6b5ob2o12b3o9b3o$
9b2o4bo17bo3bo6b2o3b2o$9b2o$32bo5bo$23bo8b2o3b2o$24bo$22b3o$35bo$3bo
30bobo$2b3o29bobo$b5o29bo3b2o$2o3b2o28b2o4bo11bo$31bo3b2o5bo10b3o$29bo
bo3b2obo3bo13bo$30b2o4bo5bo12b2o6b2o$2b3o11b8o13bo3bo20bobo$2b3o11bob
4obo15b2o22bo$16b8o34bo$58bo$3b2o45b2o7bo$3b2o45b2o5b2o$57b2o$36bo30bo
$34bobo25b2o2bobo$35b2o24bo2bobobo$59b2o2bo3bo$52b2o9bo$51bobo8bo6bo8b
2o$51bo6bo10b3o6b2o$50b2o6bobo11bo$58b2o11b2o13b2o$86bo$84bobo$84b2o$
79b2o$79b2o4$83bo$82bobo$83b2o3$58bo15b2o$59bo14b2o$57b3o10b2o$70bo$
68bobo$68b2o2$53b2o$53b2o2$62b2o$62b2o6b2o$70b2o3$58bo$57bobo$57b2o6b
2o$65bo$66b3o$68bo!


Image
1440p glider gun

x = 88, y = 73, rule = B3/S23
19bo$19b3o$22bo$21b2o6b2o$28bobo$29bo16bo8b2o$46b3o6b2o$23b2o24bo$16b
2o5b2o23b2o13b2o$16b2o45bo$61bobo$61b2o$23b2o8b2o19b2o$23bobo7b2o10b3o
6b2ob2o$23bo21bo4bo5bo$18b2o26bo3bo$17bobo31bo$17bo30bo3bo7bo$16b2o31b
2obo6bobo$12b2o37bo8b2o$12b2o$51b2o$50bo2bo$3b2o46b2o$3bobo$4bo3$9b2o$
9b2o2$2b2o$bobo$bo$2o13b2o$15bo20b2o7b3o$8b2o6b3o17bo8bo$8b2o8bo15bobo
9bo$34b2o2$19b2o$19b2o3$36b2o45b2o$29b2o5b2o45b2o$29b2o32b2o6b2o$61bo
4bo2bo4bo$24bo19bobo14bo4bo2bo4bo$23bobo18bo2bo13bo4bo2bo4bo$23b2o6b2o
6b2o6b2o7b3o4b2o6b2o$31bo6bo2bo3bo3b2o32b3o$32b3o4b2o6b2o33b2ob2o$34bo
4b2o3bo2bo34b2ob2o$40bo3bobo35b5o$39bobo39b2o3b2o$39bobo10bo$40bo10bob
o$50bo3bo$51b3o$37b2o3b2o5b2o3b2o9b3o14b2o$37bobobobo21bo$38b5o23bo9bo
$39b3o33bobo$40bo22bobo8bob2o$63bo2bo6b2ob2o$66b2o6bob2o$64bo3b2o5bobo
$66b2o8bo$49b2o5b2o5bo2bo$50bo4bobo5bobo$40b2o5b3o5bo$40b2o5bo6b2o!


Image
improved glider period multiplicator
obs.:does not work with Gosper Glider Guns 30p and 60p (and multiples of 60p). but it can work with multiples of 30p other than multiples of 60p also (as 90p, 150p, etc.) enabling the use of buckaroos.

x = 118, y = 100, rule = B3/S23
36b2o$37bo$37bobo$38b2o$41b2o9b2o$41bobo7bobo$27bo7bo5bo8bo13bobo$26bo
bo5bobo13bo2bo6b2o2bo2bo$9b2o15b2obo3bob2o13bo8bobo5b2o$9bobo14b2ob2ob
2ob2o14bobo3bo3bo3bo3b2o4b2o$4b2o6bo13b2obo3bob2o15b2o2b2ob3o5b2o6b2o$
2obo2bo2bo2bo13bobo5bobo22b2o3bo2bo$2o2b2o6bo8bo5bo7bo28bobo$9bobo7bob
o$9b2o9b2o$50bo$50bobo$50b2o$44b2o$28bo15b3o$29bo15bobo$27b3o16b2o2$
39bo2$34b4o$34b3o2b2o$33b2o2b6o2bo$38b2obo3bo$34bo6b3o$34b3o7bo$33bob
2o7bo$32b2ob2o4b3o$33b2o2b3o$39bo$36bob2o$36b2o2$32b2o$33bo$30b3o$30bo
5$83bo$83b3o$86bo$58bo26b2o6b2o$59bo32bobo$57b3o33bo$88bo$88bo$80b2o7b
o$80b2o5b2o$87b2o$97bo$92b2o2bobo$91bo2bobobo$89b2o2bo3bo$82b2o9bo$81b
obo8bo6bo8b2o$81bo6bo10b3o6b2o$80b2o6bobo11bo$88b2o11b2o13b2o$116bo$
114bobo$114b2o$109b2o$109b2o4$113bo$112bobo$113b2o3$104b2o$104b2o$100b
2o$100bo$98bobo$98b2o2$83b2o$83b2o11bo$94bobo$95b2o$94bo5b2o$93b2o5b2o
$93b2o2$88bo$87bobo$87b2o6b2o$95bo$96b3o$98bo!
Last edited by Herik Zorneck on March 24th, 2014, 12:31 am, edited 1 time in total.
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Re: Glider Guns of large periods

Postby Herik Zorneck » March 23rd, 2014, 9:57 pm

new models to simsim314

1440p glider gun

x = 364, y = 300, rule = B3/S23
239bo$239b3o$242bo$241b2o6b2o$248bobo$249bo3$236b2o$236b2o6b2o$244b2o
2$253b2o$253b2o2$238b2o$237bobo$237bo$236b2o23$280bo8b2o$280b3o6b2o$
283bo$282b2o13b2o$297bo$295bobo$295b2o2$288b2o$288b2o3$294bo$293bobo$
294b2o3$285b2o$285b2o3$250b3o$251bo$251bo$250b3o2$250b3o$250b3o2$250b
3o$251bo$251bo$250b3o$241bo$240bobo73b2o$233b2o4bob2o73bo$233b2o3b2ob
2o63b2o6bobo$239bob2o63b2o6b2o$240bobo52b2o6b2o$241bo53b2o5b3o6bo$303b
2o6bo$306b2o5b3o$306b2o5b2o$315bo10$218b3o$217bo3bo$216bo5bo2$215bo7bo
$215bo7bo2$216bo5bo$217bo3bo$218b3o2$210b2o133bo8b2o$210b3o132b3o6b2o$
201b2o9b2obo132bo$201bo5bo4bo2bo131b2o13b2o$206bo5b2obo146bo$202bo3bo
3b3o147bobo$204bo5b2o148b2o$355b2o$355b2o4$359bo$358bobo$359b2o3$187bo
162b2o$186bobo132b2o27b2o$321bo$311bo7bobo$186b3o119b4o7b2o$186b3o111b
2o5b4o$187bo112b2o5bo2bo$307b4o$308b4o$187bo123bo$186b3o$186b3o106b2o$
295b2o$326bo$181b2o2b2obo137b2o$180bo3b4o137bobo$169b2o8bo5bo113bo$
169b2o8bo3bob2o112b3o$179bo5bo116bo$180bo3bo116b2o$181b2o$340bo8b2o$
340b3o6b2o$343bo$303b3o36b2o13b2o$302b2ob2o50bo$302b2ob2o11bo36bobo$
302b5o10bobo35b2o$301b2o3b2o7b2o3bo$178bo136b2o3bo9b2o16b2o$178b2o135b
2o3bo9b2o16b2o$177bobo131b2o4bobo21b3o$155bo154bobo5bo24bo$154b3o148b
2o3bo31bo11bo$153bobobo151b2o42bobo$153bobobo196b2o$154b3o$155bo147b2o
$303b2o40b2o$316b2o27b2o$155bo160bo$154b3o150bo6bobo$153bobobo148b2o6b
2o$153bobobo137b2o8b2o4b2o$154b3o138b2o7b3o4b2o$146bobo6bo149b2o4b2o$
144bo3bo157b2o$137b2o5bo162bo$137b2o4bo4bo$144bo145b2o$144bo3bo141b2o$
146bobo2$33b2o$33b2o259bo28bo$294b3o25b2o$297bo24bobo$296b2o2$33b3o
299bo8b2o$33b3o299b3o6b2o$32bo3bo274b3o24bo$313bo23b2o13b2o$31b2o3b2o
274bo28bobo8bo$299bo16b2o5bo17bob2o5bobo$122b2o174b3o14b3o3bo3bo19bo4b
2o$122b2o173b5o10bob2o5bo21bo$30b2o264b2o3b2o9bo2bo4bo5bo16b3o$30bobo
279bob2o9b2o$30bo275b2o7b3o$123bo181bobo8b2o$122bobo173b3o4bo43bo$30bo
90bo3bo172b3o3b2o42bobo$122b3o224b2o$120b2o3b2o$42b3o253b2o$42bo255b2o
40b2o$31b3o9bo296b2o$30bo3bo158bo115b2o16b2o$29bo5bo17b2o137bo116b2o
17b2o$29bo5bo17b2o137b3o132bo5bo$32bo298b3o$30bo3bo15b2o278bo$31b3o16b
obo277b2o$32bo17bo69b2o188bo$121bo188bo$118b3o188bobo$31b2o85bo189b2ob
2o$31b2o274bo5bo3b2o$69b2o239bo6b2o$57b3o2bo5bo3bo234b2o3b2o4b3o$53bo
3bo9bo5bo245b2o7bo$51bobo4bo8bo3bob2o2b2o240bobo5b3o$49b2o16bo5bo3b2o
233b3o11b5o$49b2o17bo3bo239bob2o9b2o3b2o$49b2o18b2o243b2o10b5o$45b2o4b
obo259b2o11b5o$44bobo6bo257bobo12bo2bo$44bo264b2o2bo11bo3bo$35bobo5b2o
280bo$35b2o288bob2o$36bo289bo3$310b5o8b2o3b2o$309bob3obo7bo5bo$310bo3b
o$311b3o10bo3bo$312bo12b3o4$311b2o$311b2o$148bo$148b2o175b2o$143b2o4b
2o174b2o$139b2o2b2o4b3o$139b2o2b2o4b2o$148b2o8b2o$148bo9bobo$160bo$
160b2o3$o$3o$3bo$2b2o3$62b2o$62b2o5$4b3o$3bo3bo$2bo5bo$3bo3bo$4b3o$4b
3o54b3o$60bo3bo$59bo5bo$60bo3bo$4b2o55b3o$4b2o55bo2bo$57b2o3b3o$56bobo
3b2obo$58bo4bobo$64bo3$61b2o3b2o$61bobobobo$49b3o10b5o$42b2o7bo11b3o$
42b2o6bo13bo5$42b2o$41bobo$43bo20b2o$64b2o$29b2o$28bobo$27b3o4b2o4bo$
18b2o6b3o4bo2b2obobo$18b2o7b3o4b3obo3bo$28bobo4b2obo3bo$29b2o6b2o3bo$
39bobo8b2o5b2o$40bo9bobo4bobo$52bo6bo$52b2o5b2o!


4320p glider gun

x = 500, y = 348, rule = B3/S23
248bo$248b3o$251bo$250b2o6b2o$257bobo$258bo2$252b2o$245b2o5b2o$245b2o
3$262b2o$262b2o2$247b2o$246bobo$246bo$245b2o23$289bo8b2o$289b3o6b2o$
292bo$291b2o13b2o$306bo$304bobo$304b2o$299b2o74bo$299b2o74b3o$378bo$
377b2o6b2o$384bobo$303bo81bo$302bobo$303b2o$372b2o$372b2o6b2o$294b2o
84b2o$294b2o$389b2o$389b2o2$374b2o$259b3o111bobo$259bobo111bo$259b3o
110b2o$259b3o$259b3o$259b3o$259bobo$259b3o3$251b2o$251bobo$242b3ob2o4b
3o$242b4o2bo4b3o$246b2o4b3o$251bobo$251b2o9$416bo8b2o$416b3o6b2o$419bo
$412bo5b2o13b2o$227b3o181b2o20bo$228bo182bobo12b2o3bobo$228bo197bobo2b
2o$227b3o$422b3o$227b3o193b2o2b3o$227b3o2$227b3o200bo$228bo200bobo$
228bo201b2o$227b3o$223bo$222bobo196b2o$210b2o10b2obo195b2o$210b2o10b2o
b2o160bo$222b2obo161bo$222bobo$223bo163bo$386bobo2$386b3o3$386b3o2$
386bobo$387bo$218b2o$217bobo161bo2bo$219bo160b2o2bo2bo64b2o$369b2o8b2o
6bo64bo$195b3o171b2o7b3o4b2o54bobo6bobo$194bo3bo180b2o4b2o54bo3bo4b2o$
193bo5bo180b2o49b2o12bo$381bo49b2o8bo4bo$192bo7bo244bo$192bo7bo240bo3b
o$441bobo$193bo5bo$194bo3bo253b3o$195b3o254bo$453bo$189b2o$188b3o$178b
2o5bob2o$4b2o172b2o5bo2bo$4b2o179bob2o4bobo158b3o$188b3o3bo$189b2o162b
o3bo$353bo3bo2$354b3o2$4b3o$3bo3bo346b3o2$2bo5bo344bo3bo$2b2o3b2o344bo
3bo2$164bo182bo6b3o124bo8b2o$5bo157bobo179bobo133b3o6b2o$6bo330b2o4b2o
139bo$6bo330b2o4b2o138b2o13b2o$163b3o177b2o153bo$2b2o3b3o153b3o179bobo
148bobo$3bo3bo156bo182bo148b2o$3o5bo482b2o$o490b2o$164bo$163b3o$163b3o
$495bo$494bobo$154b2o7bobo329b2o$152bo3bo7bo$146b2o3bo5bo$146b2o2b2obo
3bo328b2o$151bo5bo299b2o27b2o$152bo3bo300bo$154b2o167bo125bo5bobo$322b
obo123bobo4b2o$42b2o277bo3bo110b2o10b2obo$42b2o277bo3bo110b2o10b2ob2o$
321bo3bo122b2obo$321bo3bo122bobo$42b3o276bo3bo123bo$42b3o276bo3bo$322b
obo106b2o$323bo107b2o2$40b2o3b2o267b2o$41b5o260bo7bo2bo$42b3o260bo3b2o
7bo116bo23b2o$43bo87b2o172bo5bo6bo116b3o20bobo$131b2o173b5o7bo119bo21b
o$314bo2bo119b2o$132bo181b2o$40bobo88bobo342bo8b2o$41bo89bobo342b3o6b
2o$132bo346bo$478b2o13b2o$50b2o441bo$40b3o7bobo76b2obob2o321b2o32bobo$
50bo78bo5bo320bobo32b2o$40bobo87bo3bo320bo6b2o$39b5o87b3o304b5o12bo2bo
2bo2bob2o16b2o$38b2o3b2o392bob3obo11bo6b2o2b2o16b2o$38b2o3b2o17b2o374b
o3bo4b2o7bobo$62b2o227bo19b2o126b3o4bobo8b2o$57b3o230b3o17bobo127bo5bo
28bo14bo$41bo15bo254bo132b2o28b2o12bobo$42b2o14bo415bobo13b2o$129b2o
159b3o$44bo85bo308b2o$127b3o160bobo146b2o40b2o$40bo2bo83bo162bobo159b
2o27b2o$40b2o23b2o385bo$65bobo9b2o5bo205b3o147b2o8bobo$65bo10b3o3bo3bo
353b2o8b2o$61bo11bob2o5bo348b2o3bo6b2o$61b2o10bo2bo4bo5bo202b3o138bobo
3bo5b3o$57b2o3b2o9bob2o9b2o198bo4bo140b5o6b2o$62b3o11b3o206bobo145b3o
4b2o$62b2o13b2o194b2o9bo3b2o150b2o$54b2o5b2o210b2o9bo3b2o$53bobo5bo
222bo3b2o136b2o$53bo231bobo138b2o$52b2o232bo2$169b2o$169b2o259bo$430b
3o$433bo$432b2o27b2o$461bobo$461bo9bo8b2o$435b2o34b3o6b2o$474bo$473b2o
13b2o$170bo274bo42bo$169b3o260b2o3b2o6b2o5bo33bobo$168b5o85b2o172b2o3b
2o5bobo5bobo31b2o$167b2o3b2o84b2o195b2o18b3o3b2o$168b5o261b3o18b2o4b2o
14bo3b2o$168b5o261b3o18b2o4b2o13bo$168bo2bo263bo6b2o8bobo$167bo3bo2b2o
265bobo8bo$167bo5b2o266bo43bo$167bob2o4bo264b2o42bobo$168bo316b2o2$
258b3o173b2o$165b2o3b2o85bo3bo69bobo100b2o40b2o$9bo155bo5bo10bo73bo5bo
68b2o143b2o$9b3o169b2o73bo5bo69bo112b2o$12bo153bo3bo10bobo5b2o68bo185b
2o$11b2o154b3o19b2o66bo3bo207bo$258b3o199b3o4b3o$259bo202bo3bo$19bo51b
2o388bo5bo$20bo50b2o183b2o206bo2bo$18b3o168b2o66bo205bo$13b3o172b2o64b
3o206bobo$12bo3bo150b2o21bo63bo209bo$167b2o284b2o$11bo5bo184b2o249b2o$
11b2o3b2o184bo2bo237b2o3b2o11b2o3b2o$70b3o119bo3b3o7bo238b3o13bobobobo
$69bo3bo117b5o3bo6bo6b2o229bo3bo13b5o$14bo175b2ob2o3bo7bo6b2o230bobo
10b2o3b3o$13bobo52bo5bo114b3ob2o3bo3bo2bo240bo11bobo3bo$13bobo52b2o3b
2o115b2ob4o5b2o254bo$15bo165b2o8b4o252b3o$15bo164bobo9bo254b3o$12bo2bo
57b2o105bo$13b2o52b2o4bobo103b2o$67bo4bo2bo$67b4o3b2o369b2o3b2o$69bo
376b5o10b3o$71bo2bo372b3o10b2ob2o$71bo376bo11b2ob2o$460b5o$60b2o178b2o
217b2o3b2o$59bobo8b2obob2o164b2o$61bo178bo$51b2o17bo5bo$51b2o$71b2ob2o
387b2o$73bo373b2o$447b2o$52b3o231b2o$54bo231b2o173b2o$53bo229b2o6bo
169b2o$73b2o200b2o5b3o6bo$73b2o200b2o6b2o$36bobo247b2o6b2o$34bo3bo5b3o
239b2o6bobo$34bo7bobo2bo2b2o244bo$27b2o4bo4bo7b2o2bo2bo242b2o$27b2o5bo
19bo$34bo3bo2b3o10bo$36bobo15bo81bo$50bo2bo5b2o5b2o68b3o$50b2o7bobo4bo
bo70bo$61bo6bo69b2o$61b2o5b2o69b3o$140bobo$140bobo55b2o$141bo56b2o2$
198bo$138b2obob2o52bobo$138bo5bo52bobo$139bo3bo54bo$140b3o2$195b2obob
2o$195bo5bo$196bo3bo$197b3o3$140b2o$140b2o58bo$200bo3$190b2o8bo$191b2o
7bo$190bo8bobo$198b2ob2o$197bo5bo$200bo$178b2o17b2o3b2o$178b2o3bo$183b
2o$182bobo14bo$199bo$198bo3$200b2o$175b2o23b2o$163bobo10b2o$158bo4bo2b
o8bo$159b2o5b2o11b2o$154b2o8bo3b2o8bobo$154b2o10b2o9bo$163bo2bo10bo2bo
$163bobo11bo$178bobo5b2o5b2o$179b2o5bobo4bobo$188bo6bo$188b2o5b2o!


because the first complete mechanism produces a 1440p glider gun is better replace this input for a glider gun 1440p more simple

12960p glider gun = 1440 X3 = 4320 X3 = 12960 ( a log3 multiplicator ? )

x = 523, y = 348, rule = B3/S23
248bo$248b3o$251bo$250b2o6b2o$257bobo$258bo2$252b2o$245b2o5b2o$245b2o
3$262b2o$262b2o2$247b2o$246bobo$246bo$245b2o23$289bo8b2o$289b3o6b2o$
292bo$291b2o13b2o$306bo$304bobo$304b2o$299b2o74bo$299b2o74b3o$378bo$
377b2o6b2o$384bobo$303bo81bo$302bobo$303b2o$372b2o$372b2o6b2o$294b2o
84b2o$294b2o$389b2o$389b2o2$374b2o$259b3o111bobo$259bobo111bo$259b3o
110b2o$259b3o$259b3o$259b3o$259bobo$259b3o3$251b2o$251bobo$242b3ob2o4b
3o$242b4o2bo4b3o$246b2o4b3o$251bobo$251b2o9$416bo8b2o$416b3o6b2o$419bo
$418b2o13b2o$227b3o203bo$228bo202bobo$228bo202b2o$227b3o$424b2o$227b3o
194b2o$227b3o2$227b3o200bo$228bo200bobo$228bo201b2o$227b3o$223bo$222bo
bo196b2o$210b2o10b2obo195b2o$210b2o10b2ob2o160bo$222b2obo161bo$222bobo
$223bo163bo$386bobo2$386b3o3$386b3o2$386bobo$387bo2$381bo2bo$380b2o2bo
2bo64b2o$369b2o8b2o6bo64bo$195b3o171b2o7b3o4b2o54bobo6bobo$194bo3bo
180b2o4b2o54bo3bo4b2o$193bo5bo180b2o49b2o12bo$381bo49b2o8bo4bo$192bo7b
o244bo$192bo7bo240bo3bo$441bobo$193bo5bo$194bo3bo253b3o$195b3o254bo$
453bo$189b2o$188b3o$178b2o5bob2o$4b2o172b2o5bo2bo$4b2o179bob2o4bobo
158b3o$188b3o3bo$189b2o162bo3bo$353bo3bo2$354b3o2$4b3o$3bo3bo346b3o97b
o$454b3o$2bo5bo344bo3bo99bo$2b2o3b2o344bo3bo98b2o6b2o$463bobo$164bo
182bo6b3o107bo16bo8b2o$5bo157bobo179bobo111bo21b3o6b2o$6bo330b2o4b2o
114bo24bo$6bo330b2o4b2o106b2o7bo22b2o13b2o$163b3o177b2o106b2o5b2o38bo$
2b2o3b3o153b3o179bobo110b2o36bobo$3bo3bo156bo182bo120bo27b2o$3o5bo454b
2o2bobo21b2o$o461bo2bobobo21b2o$164bo295b2o2bo3bo$163b3o287b2o9bo$163b
3o286bobo8bo$452bo6bo35bo$451b2o6bobo32bobo$154b2o7bobo281b2o10b2o34b
2o$152bo3bo7bo282b2o$146b2o3bo5bo$146b2o2b2obo3bo328b2o$151bo5bo280b2o
46b2o$152bo3bo281bobo$154b2o167bo115bo$322bobo$42b2o277bo3bo$42b2o277b
o3bo118b2o$321bo3bo118b2o29b2o$321bo3bo149bobo$42b3o276bo3bo111b2o36bo
$42b3o276bo3bo110bobo$322bobo111bo$323bo111b2o13b2o$450bo20b2o$40b2o3b
2o267b2o127b2o6b3o17bo$41b5o260bo7bo2bo125b2o8bo15bobo$42b3o260bo3b2o
7bo150b2o$43bo87b2o172bo5bo6bo$131b2o173b5o7bo135b2o$314bo2bo136b2o$
132bo181b2o$40bobo88bobo$41bo89bobo337b2o45b2o$132bo331b2o5b2o45b2o$
464b2o$50b2o448bo4bo$40b3o7bobo76b2obob2o323bo18bo19b2ob4ob2o$50bo78bo
5bo322bobo15b4o20bo4bo$40bobo87bo3bo323b2o6b2o7bobob2o10b3o$39b5o87b3o
332bo7bo2bob3o$38b2o3b2o422b3o5bobob2o$38b2o3b2o17b2o405bo6b4o$62b2o
227bo186bo16b2o21b3o$57b3o230b3o202bobo19bo3bo$41bo15bo437bo20bo5bo$
42b2o14bo415b3o39bo5bo$129b2o159b3o181b3o42bo$44bo85bo342bo3bo9bo29bo
3bo$127b3o160bobo193b3o29b3o$40bo2bo83bo162bobo179b2o3b2o6b5o29bo$40b
2o23b2o417bobobobo11b3o9b2o$65bobo9b2o5bo205b3o191b2o3b2o11bo9bo2bo$
65bo10b3o3bo3bo410bo5bo7bo7b2o$61bo11bob2o5bo412b4o12bo6bo2bo$61b2o10b
o2bo4bo5bo202b3o201bobob2o11bo7b2o$57b2o3b2o9bob2o9b2o198bo4bo201bo2bo
b3o11bo2bo$62b3o11b3o206bobo205b2obob2o14b2o$62b2o13b2o194b2o9bo3b2o
194b2o5b3ob4o$54b2o5b2o210b2o9bo3b2o195bo4bobo4bo$53bobo5bo222bo3b2o
185b2o5b3o5bo$53bo231bobo187b2o5bo6b2o$52b2o232bo2$169b2o$169b2o9$170b
o$169b3o$168b5o85b2o$167b2o3b2o84b2o$168b5o$168b5o$168bo2bo$167bo3bo2b
2o$167bo5b2o$167bob2o4bo$168bo2$258b3o$165b2o3b2o85bo3bo$9bo155bo5bo
10bo73bo5bo$9b3o169b2o73bo5bo$12bo153bo3bo10bobo5b2o68bo$11b2o154b3o
19b2o66bo3bo$258b3o$259bo$19bo51b2o$20bo50b2o183b2o$18b3o168b2o66bo$
13b3o172b2o64b3o$12bo3bo150b2o21bo63bo$167b2o$11bo5bo184b2o$11b2o3b2o
184bo2bo$70b3o119bo3b3o7bo$69bo3bo117b5o3bo6bo6b2o$14bo175b2ob2o3bo7bo
6b2o$13bobo52bo5bo114b3ob2o3bo3bo2bo$13bobo52b2o3b2o115b2ob4o5b2o$15bo
165b2o8b4o$15bo164bobo9bo$12bo2bo57b2o105bo$13b2o52b2o4bobo103b2o$67bo
4bo2bo$67b4o3b2o$69bo$71bo2bo$71bo2$60b2o$59bobo8b2obob2o$61bo$51b2o
17bo5bo$51b2o$71b2ob2o$73bo2$52b3o231b2o$54bo231b2o$53bo229b2o6bo$73b
2o200b2o5b3o6bo$73b2o200b2o6b2o$36bobo247b2o6b2o$34bo3bo5b3o239b2o6bob
o$34bo7bobo2bo2b2o244bo$27b2o4bo4bo7b2o2bo2bo242b2o$27b2o5bo19bo$34bo
3bo2b3o10bo$36bobo15bo81bo$50bo2bo5b2o5b2o68b3o$50b2o7bobo4bobo70bo$
61bo6bo69b2o$61b2o5b2o69b3o$140bobo$140bobo55b2o$141bo56b2o2$198bo$
138b2obob2o52bobo$138bo5bo52bobo$139bo3bo54bo$140b3o2$195b2obob2o$195b
o5bo$196bo3bo$197b3o3$140b2o$140b2o58bo$200bo3$190b2o8bo$191b2o7bo$
190bo8bobo$198b2ob2o$197bo5bo$200bo$178b2o17b2o3b2o$178b2o3bo$183b2o$
182bobo14bo$199bo$198bo3$200b2o$175b2o23b2o$163bobo10b2o$158bo4bo2bo8b
o$159b2o5b2o11b2o$154b2o8bo3b2o8bobo$154b2o10b2o9bo$163bo2bo10bo2bo$
163bobo11bo$178bobo5b2o5b2o$179b2o5bobo4bobo$188bo6bo$188b2o5b2o!


11340p glider gun = 1260 X3 = 3780 X3 = 11340

x = 521, y = 348, rule = B3/S23
248bo$248b3o$251bo$250b2o6b2o$257bobo$258bo2$252b2o$245b2o5b2o$245b2o
3$262b2o$262b2o2$247b2o$246bobo$246bo$245b2o23$289bo8b2o$289b3o6b2o$
292bo$291b2o13b2o$306bo$304bobo$304b2o$299b2o74bo$299b2o74b3o$378bo$
377b2o6b2o$384bobo$303bo81bo$302bobo$303b2o$372b2o$372b2o6b2o$294b2o
84b2o$294b2o$389b2o$389b2o2$374b2o$259b3o111bobo$259bobo111bo$259b3o
110b2o$259b3o$259b3o$259b3o$259bobo$259b3o3$251b2o$251bobo$242b3ob2o4b
3o$242b4o2bo4b3o$246b2o4b3o$251bobo$251b2o9$416bo8b2o$416b3o6b2o$419bo
$418b2o13b2o$227b3o203bo$228bo202bobo$228bo202b2o$227b3o$424b2o$227b3o
194b2o$227b3o2$227b3o200bo$228bo200bobo$228bo201b2o$227b3o$223bo$222bo
bo196b2o$210b2o10b2obo195b2o$210b2o10b2ob2o160bo$222b2obo161bo$222bobo
$223bo163bo$386bobo2$386b3o3$386b3o2$386bobo$387bo2$381bo2bo$380b2o2bo
2bo64b2o$369b2o8b2o6bo64bo$195b3o171b2o7b3o4b2o54bobo6bobo$194bo3bo
180b2o4b2o54bo3bo4b2o$193bo5bo180b2o49b2o12bo$381bo49b2o8bo4bo$192bo7b
o244bo$192bo7bo240bo3bo$441bobo$193bo5bo$194bo3bo$195b3o2$189b2o$188b
3o$178b2o5bob2o$4b2o172b2o5bo2bo$4b2o179bob2o4bobo158b3o$188b3o3bo$
189b2o162bo3bo$353bo3bo2$354b3o2$4b3o467bo6bo$3bo3bo346b3o116b2o6b2o$
456b2o14b3o6b3o8b2o$2bo5bo344bo3bo96bo2bo9bo5b2o6b2o8bobo$2b2o3b2o344b
o3bo95bo12bobo5bo6bo8bo13bobo$453bo13b2o21bo2bo6b2o2bo2bo$164bo182bo6b
3o96bo9bo26bo8bobo5b2o$5bo157bobo179bobo106bo2bo5bo19b2o6bobo3bo3bo3bo
3b2o4b2o$6bo330b2o4b2o111b2o24bobo7b2o2b2ob3o5b2o6b2o$6bo330b2o4b2o
119bo17bo16b2o3bo2bo$163b3o177b2o118bo17b2o21bobo$2b2o3b3o153b3o179bob
o115bo$3bo3bo156bo182bo$3o5bo481bo$o489bobo$164bo284b3o7b2o3b2o24b2o$
163b3o282bo3bo7b5o$163b3o281bo5bo6b2ob2o$447bo5bo6b2ob2o$450bo10b3o$
154b2o7bobo282bo3bo$152bo3bo7bo284b3o64b2o$146b2o3bo5bo292bo65b2o$146b
2o2b2obo3bo$151bo5bo$152bo3bo293b2o10b2o55bo$154b2o167bo126b2o10b2o54b
o$322bobo193bo$42b2o277bo3bo$42b2o277bo3bo$321bo3bo188b2o3b2o$321bo3bo
191bo$42b3o276bo3bo188bo5bo$42b3o276bo3bo141bobo25b2o18b2ob2o$322bobo
141bo2bo3b2o20bobo18bobo$323bo133b2o6b2o5b3ob2o2b2o13bo21bo$457b2o4b2o
3bo3bo3bo3bobo34bo$40b2o3b2o267b2o149b2o5bobo8bo$41b5o260bo7bo2bo148bo
2bo2b2o6bo2bo7b2o$42b3o260bo3b2o7bo148bobo13bo7b2o10b2o8bo$43bo87b2o
172bo5bo6bo161bobo20bo2bo6bobo$131b2o173b5o7bo161b2o16b2o2bo3bo7bobo$
314bo2bo179b3o2b2o2bo7bo2bo$132bo181b2o171b2o5bob2o16bobo$40bobo88bobo
353b2o5bo2bo8b3o4bobo$41bo89bobo360bob2o15bo$132bo364b3o$498b2o$50b2o$
40b3o7bobo76b2obob2o$50bo78bo5bo$40bobo87bo3bo$39b5o87b3o$38b2o3b2o$
38b2o3b2o17b2o$62b2o227bo$57b3o230b3o$41bo15bo$42b2o14bo$129b2o159b3o$
44bo85bo$127b3o160bobo$40bo2bo83bo162bobo$40b2o23b2o$65bobo9b2o5bo205b
3o$65bo10b3o3bo3bo$61bo11bob2o5bo$61b2o10bo2bo4bo5bo202b3o$57b2o3b2o9b
ob2o9b2o198bo4bo$62b3o11b3o206bobo$62b2o13b2o194b2o9bo3b2o$54b2o5b2o
210b2o9bo3b2o$53bobo5bo222bo3b2o$53bo231bobo$52b2o232bo2$169b2o$169b2o
9$170bo$169b3o$168b5o85b2o$167b2o3b2o84b2o$168b5o$168b5o$168bo2bo$167b
o3bo2b2o$167bo5b2o$167bob2o4bo$168bo2$258b3o$165b2o3b2o85bo3bo$9bo155b
o5bo10bo73bo5bo$9b3o169b2o73bo5bo$12bo153bo3bo10bobo5b2o68bo$11b2o154b
3o19b2o66bo3bo$258b3o$259bo$19bo51b2o$20bo50b2o183b2o$18b3o168b2o66bo$
13b3o172b2o64b3o$12bo3bo150b2o21bo63bo$167b2o$11bo5bo184b2o$11b2o3b2o
184bo2bo$70b3o119bo3b3o7bo109bobo$69bo3bo117b5o3bo6bo6b2o101b2o$14bo
175b2ob2o3bo7bo6b2o102bo$13bobo52bo5bo114b3ob2o3bo3bo2bo$13bobo52b2o3b
2o115b2ob4o5b2o$15bo165b2o8b4o$15bo164bobo9bo$12bo2bo57b2o105bo$13b2o
52b2o4bobo103b2o$67bo4bo2bo$67b4o3b2o$69bo$71bo2bo$71bo2$60b2o$59bobo
8b2obob2o$61bo$51b2o17bo5bo$51b2o$71b2ob2o$73bo2$52b3o231b2o$54bo231b
2o$53bo229b2o6bo$73b2o200b2o5b3o6bo$73b2o200b2o6b2o$36bobo247b2o6b2o$
34bo3bo5b3o239b2o6bobo$34bo7bobo2bo2b2o244bo$27b2o4bo4bo7b2o2bo2bo242b
2o$27b2o5bo19bo$34bo3bo2b3o10bo$36bobo15bo81bo$50bo2bo5b2o5b2o68b3o$
50b2o7bobo4bobo70bo$61bo6bo69b2o$61b2o5b2o69b3o$140bobo$140bobo55b2o$
141bo56b2o2$198bo$138b2obob2o52bobo$138bo5bo52bobo$139bo3bo54bo$140b3o
2$195b2obob2o$195bo5bo$196bo3bo$197b3o3$140b2o$140b2o58bo$200bo3$190b
2o8bo$191b2o7bo$190bo8bobo$198b2ob2o$197bo5bo$200bo$178b2o17b2o3b2o$
178b2o3bo$183b2o$182bobo14bo$199bo$198bo3$200b2o$175b2o23b2o$163bobo
10b2o$158bo4bo2bo8bo$159b2o5b2o11b2o$154b2o8bo3b2o8bobo$154b2o10b2o9bo
$163bo2bo10bo2bo$163bobo11bo$178bobo5b2o5b2o$179b2o5bobo4bobo$188bo6bo
$188b2o5b2o!


8100p glider gun = 900 X3 = 2700 X 3 = 8100
obs.: i believe a 900p glider gun input is the minimum possible to make it work

x = 519, y = 348, rule = B3/S23
248bo$248b3o$251bo$250b2o6b2o$257bobo$258bo2$252b2o$245b2o5b2o$245b2o
3$262b2o$262b2o2$247b2o$246bobo$246bo$245b2o23$289bo8b2o$289b3o6b2o$
292bo$291b2o13b2o$306bo$304bobo$304b2o$299b2o74bo$299b2o74b3o$378bo$
377b2o6b2o$384bobo$303bo81bo$302bobo$303b2o74b2o$372b2o5b2o$372b2o$
294b2o$294b2o$389b2o$389b2o2$374b2o$259b3o111bobo$259bobo111bo$259b3o
110b2o$259b3o$259b3o$259b3o$259bobo$259b3o$374bo$372b2o$251b2o120b2o$
251bobo$242b3ob2o4b3o$242b4o2bo4b3o$246b2o4b3o$251bobo$251b2o9$416bo8b
2o$416b3o6b2o$419bo$418b2o13b2o$227b3o203bo$228bo202bobo$228bo202b2o$
227b3o196b2o$426b2o$227b3o$227b3o2$227b3o200bo$228bo200bobo$228bo201b
2o$227b3o$223bo$222bobo196b2o$210b2o10b2obo195b2o$210b2o10b2ob2o160bo$
222b2obo161bo$222bobo$223bo163bo$386bobo2$386b3o3$386b3o2$386bobo$387b
o2$381bo2bo$380b2o2bo2bo64b2o$369b2o8b2o6bo64bo$195b3o171b2o7b3o4b2o
54bobo6bobo$194bo3bo180b2o4b2o54bo3bo4b2o$193bo5bo180b2o49b2o12bo$381b
o49b2o8bo4bo36b2o$192bo7bo244bo36bobo14b2o$192bo7bo240bo3bo35bo6b2o9b
2o$441bobo37bo2bo2bo2bob2o$193bo5bo281bo6b2o2b2o$194bo3bo272b3o8bobo$
195b3o285b2o$471bobo$189b2o279b5o23b3o$188b3o278b2o3b2o$178b2o5bob2o
280b2o3b2o22bobo$4b2o172b2o5bo2bo308b5o$4b2o179bob2o4bobo158b3o126bo
12b2o3b2o$188b3o3bo288bobo10b2o3b2o$189b2o162bo3bo128b2o4b2o$353bo3bo
128b2o4b2o$486b2o11b2o$354b3o126bobo11b2ob2o$483bo13bo2bo$4b3o464bo28b
o$3bo3bo346b3o114bo25bo$471bo26b2o$2bo5bo344bo3bo$2b2o3b2o344bo3bo$
469bo28b2o3b2o9b2o$164bo182bo6b3o111b3o22bo5b5o10b2o$5bo157bobo179bobo
119bobobo19b2o7b3o$6bo330b2o4b2o122bobobo20b2o7bo$6bo330b2o4b2o123b3o$
163b3o177b2o124bo14bo$2b2o3b3o153b3o179bobo135bob2o28bo$3bo3bo156bo
182bo135bo2bo26b2ob2o$3o5bo460bo14b4o$o467b3o41bo5bo$164bo302bobobo11b
o2bobo2bo$163b3o301bobobo2b3o6bob3o2b3o8b2o9b2obob2o$163b3o302b3o12bob
3o4b2o7b2o$469bo22bo$489b3o$154b2o7bobo324bo6bo$152bo3bo7bo331b2o$146b
2o3bo5bo338bobo$146b2o2b2obo3bo317bo31bo$151bo5bo316bobo29bobo$152bo3b
o317b2o19bo8b2o3bo$154b2o167bo171b4o5b2o3bo$322bobo149b2o9b2o9b4o4b2o
3bo$42b2o277bo3bo148bo10b2o9bo2bo6bobo$42b2o277bo3bo149bo14bo5b4o7bo$
321bo3bo148b2o14bo4b4o$321bo3bo169bo$42b3o276bo3bo$42b3o276bo3bo$322bo
bo$323bo2$40b2o3b2o267b2o$41b5o260bo7bo2bo$42b3o260bo3b2o7bo$43bo87b2o
172bo5bo6bo$131b2o173b5o7bo$314bo2bo$132bo181b2o$40bobo88bobo$41bo89bo
bo$132bo2$50b2o$40b3o7bobo76b2obob2o$50bo78bo5bo$40bobo87bo3bo$39b5o
87b3o$38b2o3b2o$38b2o3b2o17b2o$62b2o227bo$57b3o230b3o$41bo15bo$42b2o
14bo$129b2o159b3o$44bo85bo$127b3o160bobo$40bo2bo83bo162bobo$40b2o23b2o
$65bobo9b2o5bo205b3o$65bo10b3o3bo3bo$61bo11bob2o5bo$61b2o10bo2bo4bo5bo
202b3o$57b2o3b2o9bob2o9b2o198bo4bo$62b3o11b3o206bobo$62b2o13b2o194b2o
9bo3b2o$54b2o5b2o210b2o9bo3b2o$53bobo5bo222bo3b2o$53bo231bobo$52b2o
232bo2$169b2o$169b2o9$170bo$169b3o$168b5o85b2o$167b2o3b2o84b2o$168b5o$
168b5o$168bo2bo$167bo3bo2b2o$167bo5b2o$167bob2o4bo$168bo2$258b3o$165b
2o3b2o85bo3bo$9bo155bo5bo10bo73bo5bo$9b3o169b2o73bo5bo$12bo153bo3bo10b
obo5b2o68bo$11b2o154b3o19b2o66bo3bo$258b3o$259bo$19bo51b2o$20bo50b2o
183b2o$18b3o168b2o66bo$13b3o172b2o64b3o$12bo3bo150b2o21bo63bo$167b2o$
11bo5bo184b2o$11b2o3b2o184bo2bo$70b3o119bo3b3o7bo$69bo3bo117b5o3bo6bo
6b2o55b2o$14bo175b2ob2o3bo7bo6b2o55bobo$13bobo52bo5bo114b3ob2o3bo3bo2b
o64bo$13bobo52b2o3b2o115b2ob4o5b2o$15bo165b2o8b4o$15bo164bobo9bo$12bo
2bo57b2o105bo$13b2o52b2o4bobo103b2o$67bo4bo2bo$67b4o3b2o$69bo$71bo2bo$
71bo2$60b2o$59bobo8b2obob2o$61bo$51b2o17bo5bo$51b2o$71b2ob2o$73bo2$52b
3o231b2o$54bo231b2o$53bo229b2o6bo$73b2o200b2o5b3o6bo$73b2o200b2o6b2o$
36bobo247b2o6b2o$34bo3bo5b3o239b2o6bobo$34bo7bobo2bo2b2o244bo$27b2o4bo
4bo7b2o2bo2bo242b2o$27b2o5bo19bo$34bo3bo2b3o10bo$36bobo15bo81bo$50bo2b
o5b2o5b2o68b3o$50b2o7bobo4bobo70bo$61bo6bo69b2o$61b2o5b2o69b3o$140bobo
$140bobo55b2o$141bo56b2o2$198bo$138b2obob2o52bobo$138bo5bo52bobo$139bo
3bo54bo$140b3o2$195b2obob2o$195bo5bo$196bo3bo$197b3o3$140b2o$140b2o58b
o$200bo3$190b2o8bo$191b2o7bo$190bo8bobo$198b2ob2o$197bo5bo$200bo$178b
2o17b2o3b2o$178b2o3bo$183b2o$182bobo14bo$199bo$198bo3$200b2o$175b2o23b
2o$163bobo10b2o$158bo4bo2bo8bo$159b2o5b2o11b2o$154b2o8bo3b2o8bobo$154b
2o10b2o9bo$163bo2bo10bo2bo$163bobo11bo$178bobo5b2o5b2o$179b2o5bobo4bob
o$188bo6bo$188b2o5b2o!
User avatar
Herik Zorneck
 
Posts: 108
Joined: September 8th, 2013, 12:09 am

Re: Glider Guns of large periods

Postby simsim314 » March 24th, 2014, 7:47 am

@towerator - I think the logarithmic bounding box glider gun is a new idea. Usually the glider guns are polynomial. Also it's not obvious to setup any period, because the "N state" machine allows glider guns "powers". i.e. two state machine is obviously allows 2^N state machine and a glider gun multiplication of such. But having a glider gun of large prime number period it's not trivial.

@Herik Yep You can implement the same idea with any "N state" Machine. This 3 multiplier requires a little bit more precise timing, and the "back shoot" glider should be timed more precisely, and should have 1 and 2 shoots option. But it's the same basic idea. I think the simplest to implement it's with two state.

Obviously this multiplier can be made 3^N. Here is 3^4 multiplier:

x = 175, y = 167, rule = B3/S23
18$66b2o$66b2o2$44b2o3bo2bo3b2o$30bo13b5o4b5o$30bobo7bo3b2o3bo2bo3b2o
9bo$31bobo5bobo24b3o$22b2o7bo2bo5b2o23bo3bo$31bobo30bob3obo$30bobo32b
5o$30bo$25bo9bo$24bo9b3o$24bo8bo3bo$35bo$32bo5bo$20b2o3b2o5bo5bo$23bo
9bo3bo$20bo5bo7b3o37bo$21b2ob2o47b2o$22bobo47b2o4b2o$23bo47b3o4b2o2b2o
$23bo48b2o4b2o2b2o$73b2o$74bo$32b2o5b2o$33bo4bobo$23b2o5b3o5bo$23b2o5b
o6b2o8$97b2o$97b2o2$76bo2bob2obo2bo$59bo15b2o2bo4bo2b2o$57bobo11bo4bo
2bob2obo2bo$55b2o13bobo$55b2o14b2o$55b2o$57bobo$59bo2$95b2o3b2o$97b3o$
53b3o40bo3bo$97bobo$53bobo42bo$52b5o9bo$51b2o3b2o7b3o33b2o$51b2o3b2o6b
5o30bo3bo$63b2o3b2o28bo5bo$64b5o28b2obo3bo8b2o$54bo9bo3bo29bo5bo8b2o$
52b2o11bobo31bo3bo$64b3o34b2o$51bo11b2o5b2o$64bo4bobo18b2o$52bo2bo5b3o
5bo20bobo$54b2o5bo6b2o20bo7$127b2o$127b2o$107b2o6b2o$106bo2bo4bo2bo$
88b2o16bo2bo4bo2bo$88b2o16bo2bo4bo2bo$83b2o6b2o14b2o6b2o$82bo2bo5b3o
33b3o$83b2o6b2o$88b2o37bobo$88b2o36b5o$83b3o39b2o3b2o$83b3o39b2o3b2o$
96bo$94b2ob2o$128bo$81b2o3b2o5bo5bo10b2o17b2o$82b5o23bobo$83b3o7b2obob
2o10bo20bo2bo$84bo46bo2bobo$127bo9b2o$130bo6b2o4b2o$127b2o8b2o4b2o$
134bobo$134bo$93b2o5b2o$94bo4bobo$84b2o5b3o5bo$84b2o5bo6b2o6$156b2o$
156b2o2$134b2o3bo2bo3b2o$120bo13b5o4b5o$120bobo7b2o2b2o3bo2bo3b2o9bo$
121bobo6bo25b3o$112b2o7bo2bo30bo3bo$121bobo30bob3obo$120bobo32b5o$120b
o$115bo9bo$114bo9b3o$114bo8bo3bo$125bo$122bo5bo8b3o$110b2o3b2o5bo5bo8b
o$113bo9bo3bo10bo$110bo5bo7b3o23bo$111b2ob2o34b2o$112bobo24bo5b2o4b2o$
113bo25bobo3b2o4b3o$113bo26bobo2b2o4b2o$140bo2bo6b2o$140bobo7bo$122b2o
5b2o8bobo$123bo4bobo8bo$113b2o5b3o5bo$113b2o5bo6b2o!
User avatar
simsim314
 
Posts: 1686
Joined: February 10th, 2014, 1:27 pm

Re: Glider Guns of large periods

Postby Herik Zorneck » March 24th, 2014, 12:08 pm

simsim314 wrote:
@Herik Yep You can implement the same idea with any "N state" Machine. This 3 multiplier requires a little bit more precise timing, and the "back shoot" glider should be timed more precisely, and should have 1 and 2 shoots option. But it's the same basic idea. I think the simplest to implement it's with two state.

Obviously this multiplier can be made 3^N. Here is 3^4 multiplier:

x = 175, y = 167, rule = B3/S23
18$66b2o$66b2o2$44b2o3bo2bo3b2o$30bo13b5o4b5o$30bobo7bo3b2o3bo2bo3b2o
9bo$31bobo5bobo24b3o$22b2o7bo2bo5b2o23bo3bo$31bobo30bob3obo$30bobo32b
5o$30bo$25bo9bo$24bo9b3o$24bo8bo3bo$35bo$32bo5bo$20b2o3b2o5bo5bo$23bo
9bo3bo$20bo5bo7b3o37bo$21b2ob2o47b2o$22bobo47b2o4b2o$23bo47b3o4b2o2b2o
$23bo48b2o4b2o2b2o$73b2o$74bo$32b2o5b2o$33bo4bobo$23b2o5b3o5bo$23b2o5b
o6b2o8$97b2o$97b2o2$76bo2bob2obo2bo$59bo15b2o2bo4bo2b2o$57bobo11bo4bo
2bob2obo2bo$55b2o13bobo$55b2o14b2o$55b2o$57bobo$59bo2$95b2o3b2o$97b3o$
53b3o40bo3bo$97bobo$53bobo42bo$52b5o9bo$51b2o3b2o7b3o33b2o$51b2o3b2o6b
5o30bo3bo$63b2o3b2o28bo5bo$64b5o28b2obo3bo8b2o$54bo9bo3bo29bo5bo8b2o$
52b2o11bobo31bo3bo$64b3o34b2o$51bo11b2o5b2o$64bo4bobo18b2o$52bo2bo5b3o
5bo20bobo$54b2o5bo6b2o20bo7$127b2o$127b2o$107b2o6b2o$106bo2bo4bo2bo$
88b2o16bo2bo4bo2bo$88b2o16bo2bo4bo2bo$83b2o6b2o14b2o6b2o$82bo2bo5b3o
33b3o$83b2o6b2o$88b2o37bobo$88b2o36b5o$83b3o39b2o3b2o$83b3o39b2o3b2o$
96bo$94b2ob2o$128bo$81b2o3b2o5bo5bo10b2o17b2o$82b5o23bobo$83b3o7b2obob
2o10bo20bo2bo$84bo46bo2bobo$127bo9b2o$130bo6b2o4b2o$127b2o8b2o4b2o$
134bobo$134bo$93b2o5b2o$94bo4bobo$84b2o5b3o5bo$84b2o5bo6b2o6$156b2o$
156b2o2$134b2o3bo2bo3b2o$120bo13b5o4b5o$120bobo7b2o2b2o3bo2bo3b2o9bo$
121bobo6bo25b3o$112b2o7bo2bo30bo3bo$121bobo30bob3obo$120bobo32b5o$120b
o$115bo9bo$114bo9b3o$114bo8bo3bo$125bo$122bo5bo8b3o$110b2o3b2o5bo5bo8b
o$113bo9bo3bo10bo$110bo5bo7b3o23bo$111b2ob2o34b2o$112bobo24bo5b2o4b2o$
113bo25bobo3b2o4b3o$113bo26bobo2b2o4b2o$140bo2bo6b2o$140bobo7bo$122b2o
5b2o8bobo$123bo4bobo8bo$113b2o5b3o5bo$113b2o5bo6b2o!


very cool ! this is much more simple base 3 multiplicator mechanism and allows multiplication of glider guns for short periods.
with the base 2 multiplier and this base 3 multiplier i hope can be built a infinite number of glider guns in a simple and modular way.
great work ! ( in my opinion :P )

base 3 glider gun multiplier example : 60p glider gun X 3 = 180 X 3 = 540 X 3 = 1620p glider gun

x = 158, y = 135, rule = B3/S23
30b6o$24bo4bo6bo$12bo10b2o3bo8bo$11b2o10bobo3bo6bo$10b2o4b2o12b6o$2o7b
3o$2o8b2o6bo$11b2o5bo$12bo5bo$16bobo$16bobo$17bo3$14b2o3b2o$14b2o3b2o
2$16b3o$16b3o$17bo6$16b2o$16b2o11$60b8o$39b2o19bob4obo$37bo3bo18b8o$
36bo5bo$31b2o2b2obo3bo$31b2o3bo5bo$37bo3bo$39b2o5$47b3o$46bo3bo$64bo$
45bo5bo11b2o$45b2o3b2o11bobo3$48bo$47bobo$47bobo$49bo$49bo$46bo2bo$47b
2o10$88bo2bob2obo2bo$72bo14b2o2bo4bo2b2o$72bobo8bo4bo2bob2obo2bo$75b2o
5bobo$61b2o12b2o6b2o$61b2o12b2o$72bobo$72bo$78bo$77bobo$76bo3bo$76b5o$
75b2o3b2o9b2o$76b5o9b2o$77b3o12bo$78bo9$77b2o$77b2o2$106b2o$105b2o$
107bo7$121b2o$122bo$122bobo7bo$123b2o7b4o$133b4o7bo$133bo2bo6bobo$121b
2o10b4o4b2o3bo$120b2o10b4o5b2o3bo9b2o$122bo9bo8b2o3bo9b2o$143bobo$144b
o$133bobo$133b2o$134bo2$129b2o$129b2o2$142b2o$135bob2o3b3o$131bo2bo3bo
5b2obo$130b2o2bo4bo4bo2bo5b2o$129b2o5b4o4b2obo5b2o$119b2o7b3o7bo3b3o$
119b2o8b2o11b2o$130b2o$131bo!


base 2 glider gun multiplier examples :

x = 217, y = 134, rule = B3/S23
55bo8b2o$55b3o6b2o$58bo$57b2o13b2o$72bo$70bobo$70b2o$63b2o$54b3o6b2ob
2o$54bo4bo5bo$55bo3bo$60bo$57bo3bo7bo$58b2obo6bobo$60bo8b2o2$60b2o$59b
o2bo$31b2o27b2o$31bo129b2o6bo5b2o$21b2o6bobo129bo5b3o5b2o$21b2o6b2o
118b2o8bobo4bo$10b2o6b2o131bo7b2o5b2o$10b2o5b3o6bo111b2o12bo$18b2o6bo
111b2o4bo7bo23bo$21b2o5b3o104b2o5b2o8bo22bobo$21b2o5b2o104b3o5bo2b2o4b
o22bo3bo$30bo104b2o6b5ob2o12b3o9b3o$5b2o131b2o4bo17bo3bo6b2o3b2o$5b2o
131b2o$161bo5bo$152bo8b2o3b2o$153bo$9bo141b3o$9b3o152bo$12bo119bo30bob
o$11b2o118b3o29bobo$130b5o29bo3b2o$50bo8b2o68b2o3b2o28b2o4bo11bo$50b3o
6b2o99bo3b2o5bo10b3o$53bo104bobo3b2obo3bo13bo$14bo37b2o13b2o90b2o4bo5b
o12b2o6b2o$13b3o51bo63b3o11b8o13bo3bo20bobo$13b3o14bo34bobo63b3o11bob
4obo15b2o22bo$28bobo34b2o78b8o34bo$11b2o3b2o8b2o32b2o125bo$11b2o3b2o8b
2o12b2o18b2o70b2o45b2o7bo$26b2o12b2o90b2o45b2o5b2o$21b2o5bobo20bo134b
2o$14bo5bobo7bo20b2o112bo30bo$13bobo4bo29bobo11bo98bobo25b2o2bobo$15b
2o2b2o42bobo98b2o24bo2bobobo$15b2o47b2o122b2o2bo3bo$14b3o164b2o9bo$13b
obo164bobo8bo6bo8b2o$13b2o40b2o123bo6bo10b3o6b2o$26b2o27b2o122b2o6bobo
11bo$26bo160b2o11b2o13b2o$18bo5bobo188bo$17bobo4b2o187bobo$5b2o9bo3b2o
191b2o$5b2o9bo3b2o186b2o$16bo3b2o186b2o$17bobo$18bo2$2o210bo$2o209bobo
$212b2o3$4bo182bo15b2o$4b3o26b2o153bo14b2o$7bo25bobo150b3o10b2o$6b2o
25bo165bo$197bobo$45bo8b2o141b2o$45b3o6b2o$21bo26bo133b2o$21b2o24b2o
13b2o118b2o$20bobo39bo$26b2o23b3o6bobo128b2o$25bobo25bo6b2o129b2o6b2o$
8b3o13b3o4b2o19bob3o142b2o$7bo3bo11b3o4bo2b4o18b2o$6bo5bo11b3o4b2ob3o$
7bo3bo4b2o7bobo159bo$8b3o4bobo8b2o158bobo$8b3o4bo43bo126b2o6b2o$14b2o
42bobo133bo$59b2o134b3o$197bo$8b2o$8b2o40b2o$50b2o$19b2o$19b2o15b3o$
38bo4bo$37bo3b3o$40bo$40b2o3$19b3o$18bo3bo$27b2o$17bo5bo3b2o$17b2o3b2o
$30b2o$30bobo$22b2o6bo4b2o3b2o$22bobo12b3o$24bo11bo3bo$23b2o12bobo$20b
o17bo$20bo2bo$20bo14b3o$35b3o2$19b2obob2o2$19bo5bo7b2o3b2o$34b5o$20b2o
b2o10b3o$22bo13bo5$21b2o$21b2o2$35b2o$35b2o!


You can even add multipliers base 2 and base 3 in the same pattern to achieve different glider outputs periods
for example : a 60p glider gun input X 2 = 120, more one base 3 multiplicator = 120 X 3 = 360. glider period output = 60X6 = 360p

x = 74, y = 88, rule = B3/S23
30b6o$24bo4bo6bo$12bo10b2o3bo8bo$11b2o10bobo3bo6bo$10b2o4b2o12b6o$2o7b
3o$2o8b2o6bo$11b2o5bo$12bo5bo$16bobo$16bobo$17bo3$14b2o3b2o$14b2o3b2o
2$16b3o$16b3o$17bo6$16b2o$16b2o4$55bo8b2o$55b3o6b2o$58bo$57b2o13b2o$
51b2o19bo$50b2o18bobo$52bo11b3o3b2o$66bo$61b2o4bo$60bobo4bo$60bobo2bob
o$66b3o$54bo12bobo$54b2o12bobo$53bobo13b2o3$60b2o$60b2o$29b2o$29b2o$
53bo$51b3o$50bo$50b2o3$30bo8bo$29b3o7b2o$28b5o5bobo$27bobobobo$27b2o3b
2o$41bo$40b2o3b2o3b2o$32b2o6bobo$32b2o12bo3bo$34bo12b3o$32b3o12b3o$30b
o$30b5o$31b2o13bo$45b3o$44bo3bo$29b2o3b2o10bo$30b5o8bo5bo$30b2ob2o8bo
5bo$30b2ob2o9bo3bo$31b3o11b3o6$31b2o$31b2o2$45b2o$45b2o!
Last edited by Herik Zorneck on March 24th, 2014, 5:44 pm, edited 1 time in total.
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Re: Glider Guns of large periods

Postby simsim314 » March 24th, 2014, 3:10 pm

Well the problem with using only multipliers is that it's just gives you "power series". I mean if you have a p60 gun you can make p60*2^N or p60*3^N, but for the ability to make it of every period (prime as well), one should use the "back firing glider technique". This allows creating relatively "small guns" but not of the power series.

Also I showed above an obvious "polynomial" technique to create a guns of every period. One just need a "reflector" and "duplicator" to create a loop (with 4 corners, 3 reflectors and one duplicator). This allows p60*(any period). I also showed how p60 * (some period), can be made to p(some period) with 60 glider guns.

The only issue is the "size" of the gun, i.e. the bounding box. Because the number of elements is pretty small with four "reflectors". i.e. having o(1) components - one can create a gun of any arbitrary period. But the size of the bounding box will grow polynomially (i.e. o(√N)).

Using the back firing technique, one can create logarithmic glider guns in size of bounding box, but also in number of component.

The only open question is: can we create a logarithmic gun bound box with less than logarithmic number of components.Or can we create a relatively small gun with o(1) components.
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Re: Glider Guns of large periods

Postby Kazyan » March 24th, 2014, 6:38 pm

For the o(1) problem, you could replace all that p30 technology with Snarks and stable Herschel conduits, but I think that's sort of a dead end if you want to improve the O notation. When using the time it takes for a glider to move between components as a way of padding out the period, it takes up new cells at a rate proportional to the period, so you'd get o(√N) for the bounding box with that method. Spaceships travel linearly, after all, and if they didn't, they wouldn't be useful for padding out the period for reasons I'm having trouble articulating.
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Re: Glider Guns of large periods

Postby dvgrn » March 24th, 2014, 8:58 pm

simsim314 wrote:Obviously this multiplier can be made 3^N. Here is 3^4 multiplier:

x = 175, y = 167, rule = B3/S23...

There's some unnecessary junk in there. You can take out the useless oscillators and eaters and still end up with the same 3^4 multiplier:

x = 90, y = 98, rule = B3/S23
20bo$19b4o$18b2obobo$17b3obo2bo2b2o$18b2obobo3b2o$19b4o$7bo12bo$6b3o$
5b5o$4bobobobo$4b2o3b2o16b2o$27bo$16bobo6bobo$16bo2bo5b2o$19b2o$8b2o3b
o3bo3b2o13bobo$12bo6b2o13bo3bo$9bo2bo3bo2bo14bo$10bo5bobo7b3o4bo4bo8b
2o$26b3o5bo12b2o$4bo20bo3bo4bo3bo$3b2o19bo5bo5bobo$3bobo19bo3bo$26b3o
2$47b2o$3b3o41bo$2bo3bo31b2o5bobo$bo5bo29bobo5b2o$36bo$o7bo27bo2bo$o7b
o27bo$37bobo$bo5bo30b2o$2bo3bo$3b3o3$24bo$24bo2$24bo$23bobo2$23b3o3$
23b3o2$23bobo$24bo2$24bo27bo4bo$24bo10bo14b2ob4ob2o$34b4o6bo7bo4bo$33b
2obobo4bobo$32b3obo2bo4b2o$33b2obobo$34b5o$35bo3bo$38bobo$38bobo$39bo$
51b2o$50b2o$36b2o3b2o9bo$36bobobobo$24b2o3b2o6b5o$38b3o$25bo3bo9bo45b
2o$26b3o56b2o$26b3o$64bo2bob2obo2bo$46bobo15b4ob2ob4o$36b2o6bo3bo10bo
4bo2bob2obo2bo$37bo6bo13bobo$27b2o5b3o6bo4bo10b2o$27b2o5bo9bo$44bo3bo$
46bobo$64bo18b2o3b2o$63b2o$63bobo18bo3bo$42bo42b3o$41b3o41b3o$41b3o2$
39b2o3b2o7b3o27bo$39b2o3b2o6bo3bo13b2o2b2o6b4o$51bo5bo7bobo2bob4o5b2ob
obo$52bo3bo6bo3bo3bob2o5b3obo2bo$42bo10b3o7bo12bo4b2obobo$41bobo9b3o6b
o4bo14b4o$40b2o21bo19bo$40b2o9b2o5b2o3bo3bo$40b3o9bo4bobo5bobo$41bobo
5b3o5bo$42b2o5bo6b2o!

Kazyan wrote:For the o(1) problem, you could replace all that p30 technology with Snarks and stable Herschel conduits, but I think that's sort of a dead end if you want to improve the O notation.

It should allow you to design O(sqrt log N)-diameter period-N guns for arbitrary values of N, though, not just multiples of 60. It would take some work to put together a complete universal toolkit, but there are some precedents.

The standard method is to find a set of eight Herschel tracks with exactly the same input and output locations but timings of T, T+1, T+2... T+7. Combine those with a 180-degree tandem-glider reflector and you can get any delay you want within a reasonable range... and combine those in the right way with period multipliers and Herschel-based edge shooters, and you can produce guns with whatever prime period you want.

A good goal might be a Golly script that, given an input N, builds a period-N gun using this type of standard toolkit.
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Re: Glider Guns of large periods

Postby simsim314 » March 25th, 2014, 9:19 am

Well using hershels is nice, but it has the same size problems as any other approach, that doesn't uses back firing. The only advantage of hershel tracks that they can be made to produce any arbitrary period with only one instance of gun (i.e. true period). P60 technology can make any period with 60 instances of p60 * N combined outputs.

One can use hershel track as state machine as well, and use the back firing technique. In the new Gemini there is a 4 state hershel track that fires glider after 4 glider inputs.

But for large N the the main issue is to make log(N) sized gun. It's possible to achieve with state machine that back fires gliders, to adjust it's state, as shown in the thread here.

Interestingly enough it would be a real challenge to make the smallest glider gun per any given period.

I agree Golly script would be nice.
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Re: Glider Guns of large periods

Postby dvgrn » March 25th, 2014, 11:59 am

simsim314 wrote:One can use hershel track as state machine as well, and use the back firing technique. In the new Gemini there is a 4 state hershel track that fires glider after 4 glider inputs.

Exactly -- that 4H->G component is an edge-shooter, so it might come in handy for a Herschel version of your back-firing method. There are also transparent components that can be "set" with a perpendicular glider or an input Herschel to absorb a single glider traveling in a loop.

I think a variant of Paul Callahan's Herschel receiver is still one of the simplest ones, but there are many other Herschel-based ones. Combine one of them with a 4H->G and you can reset a timing loop that is counting to 2^M or 3^N or (2^M)(3^N) or whatever. With several resets with different timings, combined with back-firing-type techniques to optionally reset the counters in various ways, you can pretty quickly hit any possible period.

simsim314 wrote:Interestingly enough it would be a real challenge to make the smallest glider gun per any given period.

I agree Golly script would be nice.

About ten years ago there was a minor obsession among Life enthusiasts to find smallest-possible glider guns by bounding box. The result was Jason Summers' gun collection -- see "Dieter and Peter's gun collection, part 1" for all guns up to period 1000. Unfortunately with the invention of the Snark and semi-Snark and other new inventions (such as new Herschel conduits by Guam and Sokwe and others) at least half of these guns are now obsolete...!
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Re: Glider Guns of large periods

Postby oblique » March 25th, 2014, 5:44 pm

dvgrn wrote:About ten years ago there was a minor obsession among Life enthusiasts to find smallest-possible glider guns by bounding box. The result was Jason Summers' gun collection -- see "Dieter and Peter's gun collection, part 1" for all guns up to period 1000. Unfortunately with the invention of the Snark and semi-Snark and other new inventions (such as new Herschel conduits by Guam and Sokwe and others) at least half of these guns are now obsolete...!

Or - if you like to see at the bright side of it: chances of finding even smaller guns have never been better ;)
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Re: Glider Guns of large periods

Postby simsim314 » March 25th, 2014, 6:16 pm

I think the challenges in this area are:

1. Update the collection of smallest glider guns, using the new discoveries.
2. Write scripts that create small guns (i.e. O(log(N)) of any arbitrary large period.
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Re: Glider Guns of large periods

Postby Herik Zorneck » March 26th, 2014, 3:54 pm

simsim314 wrote:I think the challenges in this area are:

1. Update the collection of smallest glider guns, using the new discoveries.
2. Write scripts that create small guns (i.e. O(log(N)) of any arbitrary large period.


well ... I had suggested a few models of glider guns that are not on this list : http://www.radicaleye.com/lifepage/patt ... nprev.html
but I was told that this was only trivial ... :evil:

in 03/27/2014 : update in glider guns design , in order to incorporate changes suggested by dgvrn

512p glider gun obs.: the final version of the 512p glider gun have one block shared with semi snark. this design was a contribution of dvgrn

x = 61, y = 54, rule = B3/S23
57bo$55b3o$54bo$46b2o6b2o$46bobo$31b2o14bo$31b2o5b2o12bo$38b2o12bo$51b
o7b2o$52b2o5b2o$7b2o8b2o17b2o14b2o$7b2o9bo17b2o5bo$18bobo6b2o13bobo2b
2o$19b2o5bob2o12bobobo2bo$b2o22b2obobo12bo3bo2b2o$b2o22bo2bob2o15bo9b
2o$5b2o22b2o17bo8bobo$5b2o15bo3b4o22bo6bo$21bo28bobo6b2o$21b3o27b2o2$
2o$2o11$7b2o$8bo$5b3o$5bo41b2o$47b2o4$42b2o$42b2o$46b2o$46b2o$5b2o21b
2o$5b2o21bobo$11b2o17bo9b2o$11b2o17b2o8b2o3$9b2o$9b2o5b2o$16b2o!


1024p glider gun

x = 54, y = 70, rule = B3/S23
31b2o$31b2o5b2o$38b2o3$7b2o8b2o17b2o$7b2o9bo17b2o$18bobo21b2o$19b2o21b
2o$b2o$b2o$5b2o$5b2o4$2o$2o41bo$41b3o$40bo$40b2o8$7b2o$8bo$5b3o$5bo41b
2o$47b2o2$25b2o$24bobo$20b2o4bo15b2o$19bobo20b2o$18b2obo24b2o$19b2obo
23b2o$5b2o13b3o$5b2o$11b2o27b2o$11b2o27b2o3$9b2o38b2o$9b2o5b2o30bobo$
16b2o31bo3$24b2o$23bo2bo18b2o$24b2o19b2o$50b2o$15b2o8bo24bobo$15bobo6b
ob2o24bo$16bo7bo3bo8b2o13b2o$25bo12bo$26bo3bo4b3o6b2o$20bo5bo4bo3bo8b
2o$18b2ob2o6b3o$21b2o$14b2o$13bobo$13bo$12b2o13b2o$27bo$20b2o6b3o$20b
2o8bo!


2048p glider gun

x = 90, y = 54, rule = B3/S23
72b2o$72b2o5b2o$79b2o3$48b2o8b2o$48b2o9bo5b2o$59bobo3b2o6bob4o4b2o$60b
2o7b3obo9b2o$42b2o26b2obo$42b2o$46b2o27bo2bo$23bo22b2o30bo$23b3o48bo$
26bo47bo2bo$25b2o6b2o39b3o$32bobo6b2o$33bo7b2o15bo25bo$58bobo21b3o$27b
2o29b2o21bo$20b2o5b2o52b2o$20b2o3$37b2o$37b2o2$22b2o$21bobo$21bo$20b2o
$88b2o$88b2o3$12b2o15b2o$11bo2bo15bo52b2o$12b2o16bobo50b2o$31b2o54b2o$
3b2o8bo73b2o$3bobo6bob2o30b2o21b2o$4bo7bo3bo29b2o21bobo$13bo38b2o17bo
9b2o$14bo3bo33b2o17b2o8b2o$8bo5bo4bo9b2o$6b2ob2o6b3o9b2o5b2o$9b2o25b2o
12b2o$2b2o46b2o5b2o$bobo38bo14b2o$bo39bobo$2o13b2o17b2o6b2o$15bo19bo$
8b2o6b3o13b3o$8b2o8bo13bo!


4096p glider gun

x = 59, y = 103, rule = B3/S23
24bo$24b3o$27bo$26b2o6b2o$33bobo$34bo2$28b2o$21b2o5b2o$21b2o3$38b2o$
38b2o2$23b2o$22bobo15bo8b2o$22bo17b3o6b2o$21b2o20bo$17b2o23b2o13b2o$
16bo2bo37bo$17b2o36bobo$55b2o$8b2o8bo31b2o$8bobo6bob2o29b2o$9bo7bo3bo$
18bo$19bo3bo$13bo5bo4bo29bo$11b2ob2o6b3o28bobo$14b2o38b2o$7b2o$6bobo$
6bo38b2o$5b2o13b2o23b2o$20bo$13b2o6b3o$13b2o8bo5$8b2o8bo$8b2o6b3o$15bo
$2o13b2o$bo$bobo$2b2o2$9b2o$9b2o3$4bo31b2o$3bobo30b2o5b2o$3b2o38b2o3$
12b2o27b2o$12b2o27b2o$47b2o$47b2o$6b2o$6b2o$10b2o$10b2o$14b3o$14bo2bo$
13bo4bo$5b2o9bo$5b2o41bo$14b2o30b3o$14bobo28bo$14bobo28b2o2$10bo$12bo$
11b2o3$21bo$12b2o8bo$13bo6b3o$10b3o$10bo41b2o$52b2o4$47b2o$47b2o$51b2o
$51b2o$10b2o21b2o$10b2o21bobo$16b2o17bo9b2o$16b2o17b2o8b2o3$14b2o$14b
2o5b2o$21b2o!


8192p glider gun

x = 111, y = 91, rule = B3/S23
76bo$76b3o$79bo$78b2o6b2o$85bobo$86bo2$80b2o$73b2o5b2o$73b2o3$90b2o$
90b2o2$75b2o$74bobo15bo8b2o$74bo17b3o6b2o$73b2o20bo$69b2o23b2o13b2o$
68bo2bo37bo$69b2o36bobo$107b2o$60b2o8bo31b2o$60bobo6bob2o29b2o$61bo7bo
3bo$70bo$71bo3bo$65bo5bo4bo29bo$63b2ob2o6b3o28bobo$66b2o38b2o$59b2o$
58bobo$58bo38b2o$57b2o13b2o23b2o$72bo$65b2o6b3o$57bo7b2o8bo$55b3o$54bo
$46b2o6b2o$46bobo$31b2o14bo$31b2o5b2o$38b2o$59b2o$51b2o6b2o$7b2o8b2o
17b2o13b2o$7b2o9bo17b2o$18bobo21b2o$19b2o21b2o$b2o$b2o19b3o32b2o$5b2o
15bo34bobo$5b2o16bo35bo$59b2o3$2o$2o$68b2o$68bo$66bobo$66b2o2$51b2o$
51b2o3$68b2o$7b2o52b2o5b2o$8bo52b2o$5b3o$5bo41b2o7bo$47b2o6bobo$21bobo
2b2o27b2o6b2o$21bo2b2o37bo$21bo2b2o2bo35b3o$22b2o2bobo13b2o22bo$42b2o$
46b2o$46b2o$5b2o21b2o$5b2o21bobo$11b2o17bo9b2o$11b2o17b2o8b2o3$9b2o$9b
2o5b2o$16b2o!
Last edited by Herik Zorneck on March 27th, 2014, 11:33 pm, edited 12 times in total.
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Re: Glider Guns of large periods

Postby codeholic » March 26th, 2014, 4:00 pm

Of course they are trivial, because they are built from known components.
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Re: Glider Guns of large periods

Postby Herik Zorneck » March 26th, 2014, 5:18 pm

codeholic wrote:Of course they are trivial, because they are built from known components.


I think the patterns I design are simple, but are not so trivial
If they were so trivial, these gliders guns should be appear in the list and this is not the case
According to your definition of trivial, everything was built from something already known, using one block or fish hook, for example, would be a trivial pattern
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