Difference between revisions of "Killer candlefrobras"
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'''Killer candlefrobras''' is an arrangement of two [[candlefrobra]]s that act in some ways like [[killer toads]]. For example, they can eat a [[heavyweight spaceship]]. | '''Killer candlefrobras''' is an arrangement of two [[candlefrobra]]s that act in some ways like [[killer toads]]. For example, they can eat a [[heavyweight spaceship]]. | ||
A {{gliders|12}} [[synthesis]] is known for a [[stator]] variant of this oscillator which uses two [[beehive]]s instead of two [[block]]s for stabilization. | A {{gliders|12}} [[synthesis]] is known for a [[stator]] [https://catagolue.appspot.com/object/xp3_0gill2z1m8g1z08l8z4b88czw2552/b3s23 variant] of this oscillator which uses two [[beehive]]s instead of two [[block]]s for stabilization. | ||
==Image gallery== | ==Image gallery== |
Revision as of 02:26, 11 April 2020
Killer candlefrobras | |||||||
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Pattern type | Constellation Oscillator | ||||||
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Family | Candlefrobra | ||||||
Number of cells | 32 | ||||||
Bounding box | 21 × 5 | ||||||
Period | 3 | ||||||
Mod | 3 | ||||||
Heat | 12 | ||||||
Volatility | 0.41 | ||||||
Strict volatility | 0.41 | ||||||
Rotor type | Hook eating tub | ||||||
Discovered by | Unknown | ||||||
Year of discovery | Unknown | ||||||
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Killer candlefrobras is an arrangement of two candlefrobras that act in some ways like killer toads. For example, they can eat a heavyweight spaceship.
A 12-glider synthesis is known for a stator variant of this oscillator which uses two beehives instead of two blocks for stabilization.
Image gallery
See also
References
External links
- Killer candlefrobras at Adam P. Goucher's Catagolue (pseudo-object)
Categories:
- Patterns
- Oscillators with 32 cells
- Patterns with 32 cells
- Constellations
- Constellations with 32 cells
- Candlefrobra variants
- Oscillators with period 3
- Oscillators with mod 3
- Oscillators with heat 12
- Oscillators with volatility 0.41
- Oscillators with strict volatility 0.41
- Oscillators with rotor Hook eating tub
- Patterns with bilateral orthogonal symmetry