Smiley: Difference between revisions
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'''Smiley''' is a [[period]] [[:Category:Oscillators with period 8|8]] [[oscillator]] that was found by [[Achim Flammenkamp]] in July [[:Category:Patterns found in 1994|1994]] and named by [[Alan Hensel]]. | '''Smiley''' is a [[period]] [[:Category:Oscillators with period 8|8]] [[oscillator]] that was found by [[Achim Flammenkamp]] in July [[:Category:Patterns found in 1994|1994]] and named by [[Alan Hensel]]. | ||
Revision as of 21:42, 1 July 2017
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| Pattern type | Oscillator | ||||||||
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| Number of cells | 17 | ||||||||
| Bounding box | 7 × 8 | ||||||||
| Period | 8 (mod: Unknown) | ||||||||
| Heat | 22.5 | ||||||||
| Volatility | 1.00 | Unknown | ||||||||
| Kinetic symmetry | Unspecified | ||||||||
| Discovered by | Achim Flammenkamp | ||||||||
| Year of discovery | 1994 | ||||||||
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Smiley is a period 8 oscillator that was found by Achim Flammenkamp in July 1994 and named by Alan Hensel.
In November 1994 Mark Niemiec noticed that its sparks can interact in boring, but non-trivial ways with other oscillators, optionally creating oscillators of higher periods.[1]
A 28-glider synthesis for it was discovered in January 2008 by Jason Summers.[2] In August 2015 Matthias Merzenich proposed an 8-glider synthesis based on a soup found by Adam P. Goucher using distributed apgsearch.[3]
Image gallery
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References
- ↑ Mark Niemiec (November 1, 1994). "More straw". Retrieved on October 8, 2015.
- ↑ H. Koenig. "Oscillator Construction". Game of Life News. Retrieved on May 2, 2009.
- ↑ Matthias Merzenich (August 8, 2015). "Re: Soup search results". Retrieved on September 18, 2015.
External links
- Smiley at the Life Lexicon
Categories:
- Patterns
- Oscillators with 17 cells
- Periodic objects with minimum population 17
- Patterns with 17 cells
- Patterns found by Achim Flammenkamp
- Patterns found in 1994
- Patterns that can be constructed with 8 gliders
- Oscillators
- Oscillators with period 8
- Oscillators with heat 22
- Oscillators with volatility 1.00
- Sparking oscillators
- Patterns with bilateral orthogonal symmetry
- Flipping oscillators
