p57 Herschel loop 1

P57 Herschel loop 1 is a period-57 Herschel loop oscillator created by Dietrich Leithner on December 15, 1997 and was the first oscillator of that period to be found.

p57 Herschel loop 1
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47bobo3bo43bobo3bo43bobo3bo43bobo3bo43bobo3bo43bobo3bo12b5o$47bo4bo12b 2o30bo4bo12b2o30bo4bo12b2o30bo4bo12b2o30bo4bo12b2o30bo4bo$46b2o5b3o9bo 30b2o5b3o9bo30b2o5b3o9bo30b2o5b3o9bo30b2o5b3o9bo30b2o5b3o12bo$55bo10b 3o36bo10b3o36bo10b3o36bo10b3o36bo10b3o36bo11bobo$68bo49bo49bo49bo49bo 49bo! #C [[ THUMBSIZE 2 THEME 6 GRID GRIDMAJOR 0 SUPPRESS THUMBLAUNCH ]] #C [[ AUTOSTART ]] <nowiki>#C [[ GPS 10 ZOOM -1.5 LOOP 57 ]]</nowiki> <html></code></div></div><canvas width="200" height="300" style="margin-left:1px;"><noscript></html> <html></noscript></canvas></div></html>
Pattern type Oscillator
Number of cells 3004
Bounding box 334×334
Period 57
Mod 57
Heat 1241.0
Volatility 0.90
Strict volatility 0.89
Discovered by Dietrich Leithner
Year of discovery 1997

On 15th April 2016, Matthias Merzenich discovered that a large period 3 sparker can be used to liberate a stream of gliders from a Fx77 conduit in the loop, yielding a true period-57 gun.

<html><div class="rle"><div class="codebox"><div style="display:none;"><code></html>x = 582, y = 104, rule = B3/S23 14bob2o9bo35b2o12bo35b2o12bo35b2o12bo35b2o12bo35b2o12bo35b2o12bo35b2o 12bo35b2o12bo35b2o12bo35b2o12bo$14b2obo9b3o5b2o27bo12b3o5b2o27bo12b3o 5b2o27bo12b3o5b2o27bo12b3o5b2o27bo12b3o5b2o27bo12b3o5b2o27bo12b3o5b2o 27bo12b3o5b2o27bo12b3o5b2o27bo12b3o5b2o$30bo4bo28bobo13bo4bo28bobo13bo 4bo28bobo13bo4bo28bobo13bo4bo28bobo13bo4bo28bobo13bo4bo28bobo13bo4bo 28bobo13bo4bo28bobo13bo4bo28bobo13bo4bo$12b5o12bo3bobo29b2o12bo3bobo 29b2o12bo3bobo29b2o12bo3bobo29b2o12bo3bobo29b2o12bo3bobo29b2o12bo3bobo 29b2o12bo3bobo29b2o12bo3bobo29b2o12bo3bobo29b2o12bo3bobo$11bo4bo11bo3b obo43bo3bobo33b3o7bo3bobo43bo3bobo43bo3bobo34bo8bo3bobo43bo3bobo43bo3b obo43bo3bobo43bo3bobo43bo3bobo$10bo2bo14b2o3bo44b2o3bo34b3o7b2o3bo44b 2ob2o45b2o3bo34bo9b2o3bo44b2o3bo44b2o3bo35bo8b2o3bo35bo8b2o3bo44b2o3bo $7bo2bob2o43bo49bo9bo39bo49bo49bo10b3o36bo49bo49bo10bobo36bo10bobo36bo 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