Snake dance: Difference between revisions
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|name = Snake dance | |name = Snake dance | ||
|pname = snakedance | |pname = snakedance | ||
|f1 | |f1 = Billiard table | ||
|c = 32 | |c = 32 | ||
|bx = 9 | |bx = 9 | ||
|by = 9 | |by = 9 | ||
|p = 3 | |p = 3 | ||
|m | |m = 3 | ||
|h = 5.3 | |h = 5.3 | ||
|v = 0.22 | |v = 0.22 | ||
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|plaintext = true | |plaintext = true | ||
|rle = true | |rle = true | ||
|animated = | |animated = true | ||
}}'''Snake dance''' is a [[period]] [[:Category:Oscillators with period 3|3]] [[oscillator]] that was found by [[:Category:Patterns found by Robert Wainwright|Robert Wainwright]] in May [[:Category:Patterns found in 1972|1972]]. It has the same [[rotor]] as [[snake pit 2]]. | |apgcode = xp3_kc0f1ab8oz11d58f032 | ||
}} | |||
'''Snake dance''' is a [[period]] [[:Category:Oscillators with period 3|3]] [[oscillator]] that was found by [[:Category:Patterns found by Robert Wainwright|Robert Wainwright]] in May [[:Category:Patterns found in 1972|1972]]. It has the same [[rotor]] as [[snake pit 2]]. | |||
==External links== | ==External links== | ||
Revision as of 21:42, 1 July 2017
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| Pattern type | Oscillator | ||||||
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| Oscillator type | Billiard table | ||||||
| Number of cells | 32 | ||||||
| Bounding box | 9 × 9 | ||||||
| Period | 3 (mod: 3) | ||||||
| Heat | 5.3 | ||||||
| Volatility | 0.22 | 0.22 | ||||||
| Kinetic symmetry | Unspecified | ||||||
| Discovered by | Robert Wainwright | ||||||
| Year of discovery | 1972 | ||||||
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Snake dance is a period 3 oscillator that was found by Robert Wainwright in May 1972. It has the same rotor as snake pit 2.
External links
- Snake dance at the Life Lexicon
Categories:
- Patterns
- Oscillators with 32 cells
- Periodic objects with minimum population 32
- Patterns with 32 cells
- Patterns found by Robert Wainwright
- Patterns found in 1972
- Oscillators
- Billiard tables
- Oscillators with period 3
- Oscillators with mod 3
- Oscillators with heat 5
- Oscillators with volatility 0.22
- Oscillators with strict volatility 0.22
- Patterns with 90-degree rotation symmetry