Beehive on table
| Beehive on table | |||||||||
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| Pattern type | Strict still life | ||||||||
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| Number of cells | 12 | ||||||||
| Bounding box | 6 × 5 | ||||||||
| Frequency class | 21.3 | ||||||||
| Static symmetry | n (C1) | ||||||||
| Discovered by | Robert Wainwright Everett Boyer | ||||||||
| Year of discovery | 1973 | ||||||||
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Beehive on table is a 12-cell still life consisting of a beehive and a table.
Commonness
- Main article: List of common still lifes
Beehive on table is the eighty-second most common still life in Achim Flammenkamp's census, being less common than cis-boat on table but more common than snorkel loop.[1]
It is the 84th most common still life on Adam P. Goucher's Catagolue, being less common than snorkel loop but more common than cis-boat on table. It is the 10th most common still life with 12 cells, being less common than snorkel loop but more common than beehive at beehive.[2]
The octo3obj database contains five collisions where a beehive on table occurs in the ash.
Glider synthesis
| A 4G synthesis (click above to open LifeViewer) |
On March 28, 2007 Dean Hickerson found a 4-glider synthesis of this still life.[3] Several known alternate syntheses can be found in Mark Niemiec's database.[4]
See also
References
- ↑ Achim Flammenkamp (September 7, 2004). "Most seen natural occurring ash objects in Game of Life". Retrieved on January 15, 2009.
- ↑ Adam P. Goucher. "Statistics". Catagolue. Retrieved on May 4, 2023.
- ↑ 2, 3, and 4-glider syntheses at Dean Hickerson's Life page
- ↑ The 121 twelve-bit still-lifes at Mark D. Niemiec's Life Page (download pattern file: 12/12-18.rle)
External links
- Beehive on table at Adam P. Goucher's Catagolue
- 12.81 at Heinrich Koenig's Game of Life Object Catalogs
- Patterns
- Patterns with Catagolue frequency class 21
- Natural periodic objects
- Periodic objects with minimum population 12
- Patterns with 12 cells
- Patterns found by Robert Wainwright
- Patterns found by Everett Boyer
- Patterns found in 1973
- Patterns that can be constructed with 4 gliders
- Still lifes
- Strict still lifes
- Strict still lifes with 12 cells
- Strict still lifes with n symmetry