HWSS on HWSS 1
HWSS on HWSS 1 | |||||||||
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Pattern type | Flotilla Spaceship | ||||||||
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Family | XWSS | ||||||||
Number of cells | 22 | ||||||||
Bounding box | 7 × 9 | ||||||||
Frequency class | 35.9 | ||||||||
Direction | Orthogonal | ||||||||
Period | 4 | ||||||||
Mod | 4 | ||||||||
Speed | c/2 | 2c/4 | ||||||||
Heat | 36.0 | ||||||||
Discovered by | Unknown | ||||||||
Year of discovery | Unknown | ||||||||
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HWSS on HWSS 1 is a standard spaceship flotilla consisting of two heavyweight spaceships reacting so as to remove their domino sparks.
Commonness
It is the second most common spaceship flotilla (and sixth most common spaceship overall) on Catagolue, being 3.32 times less common than MWSS on MWSS 1 but 2.56 times more common than LWSS on MWSS 1.[1]
HWSS on HWSS 1 first appeared semi-naturally in September 2014 in a soup found by Josh Ball.[2] It later appeared in an asymmetric soup on April 17, 2015.[3]
Glider synthesis
All strict still lifes with a population of 21 or fewer cells, all oscillators with 16 or fewer cells, and all spaceships with 31 or fewer cells are known to be glider-constructible. A glider synthesis of this object can be found in the infobox to the right.
References
- ↑ Adam P. Goucher. "Statistics". Catagolue. Retrieved on July 18, 2019.
- ↑ Josh Ball (September 28, 2014). Re: Soup search results (discussion thread) at the ConwayLife.com forums
- ↑ gameoflifeboy (April 17, 2015). Re: Soup search results (discussion thread) at the ConwayLife.com forums
External links
- 22P4H2V0.2 at Heinrich Koenig's Game of Life Object Catalogs
- Patterns
- Patterns with Catagolue frequency class 35
- Natural periodic objects
- Spaceships with 22 cells
- Periodic objects with minimum population 22
- Patterns with 22 cells
- Patterns that can be constructed with 6 gliders
- Spaceships
- Flotillas
- Spaceships with period 4
- Orthogonal spaceships
- Spaceships with speed c/2
- Spaceships with unsimplified speed 2c/4
- Spaceships with heat 36
- XWSS variants
- Spaceships with mod 4
- Patterns with bilateral orthogonal symmetry