Snacker
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| Snacker | |||||||||||
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| Pattern type | Oscillator | ||||||||||
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| Number of cells | 40 | ||||||||||
| Bounding box | 20 × 11 | ||||||||||
| Period | 9 (mod: 9) | ||||||||||
| Heat | 26.2 | ||||||||||
| Volatility | 0.77 | 0.77 | ||||||||||
| Kinetic symmetry | Unspecified | ||||||||||
| Discovered by | Mark Niemiec | ||||||||||
| Year of discovery | 1972 | ||||||||||
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Snacker is a pentadecathlon with eater 1 stabilizers that force it into a lower period (from 15 to 9). It was found by Mark Niemiec in 1972.[1] The stabilizers make the domino spark largely inaccessible, but the snacker is extensible as shown below and so a more accessible period 9 domino spark can be obtained – this is exactly the method that was used to create the first period 18 oscillator, 117P18. A more accessible domino spark can also be obtained using a different oscillator shown below.
This oscillator first appeared semi-naturally in the form of a stabilization by fourteeners instead of eater 1s in March 2016.[2]
Gallery
Additional pentadecathlons can be added to extend snacker. The alternate stabilization on the right was found by Dean Hickerson in April 1998. Download RLE: click here |
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See also
References
- ↑ Dean Hickerson's oscillator stamp collection. Retrieved on March 14, 2020.
- ↑ thunk (March 28, 2016). Re: Soup search results (discussion thread) at the ConwayLife.com forums
External links
- Snacker at the Life Lexicon
- 40P9.2 at Heinrich Koenig's Game of Life Object Catalogs
Categories:
- Patterns
- Oscillators with 40 cells
- Periodic objects with minimum population 40
- Patterns with 40 cells
- Patterns found by Mark Niemiec
- Patterns found in 1972
- Patterns that can be constructed with 17 gliders
- Outer-totalistically endemic patterns
- Oscillators
- Oscillators with period 9
- Oscillators with mod 9
- Oscillators with heat 26
- Oscillators with volatility 0.77
- Oscillators with strict volatility 0.77
- Patterns with rectangular orthogonal symmetry
- Sparkers
- Sparkers with period 9
- Domino sparkers
- Strong sparkers
- Semi-natural periodic objects
