A term suggested by Noam Elkies in August 1998 for
the proportion of cells involved in a period noscillator which
themselves oscillate with period n. For prime n this is the same as
the ordinary volatility. Periods with known strictly-volatile
oscillators include 1, 2, 3, 5, 6, 8, 13, 15, 22, 30, 33, and 177.
Examples include figure-8, Kok's galaxy, smiley, and
pentadecathlon. A composite example is the following p22, found by
Nicolay Beluchenko on 4 March 2009:
Game of Life Explanation
The Game of Life is not your typical computer game. It is a cellular
automaton, and was invented by Cambridge mathematician John Conway.
This game became widely known when it was mentioned in an article
published by Scientific American in 1970. It consists of a grid of
cells which, based on a few mathematical rules, can live, die or
multiply. Depending on the initial conditions, the cells form various
patterns throughout the course of the game.
Rules
For a space that is populated:
Examples
Each cell with one or no neighbors dies, as if by solitude.
Each cell with four or more neighbors dies, as if by
overpopulation.
These are services I personally use and trust every day.
These links are affiliate links, which means I
may earn a commission if you choose to make a purchase—at no extra cost to
you. This helps support this site and allows me to continue improving it.
Thank you for your support!
Fastmail - Good, private email hosting for yourself, your familiy or business.
Backblaze - Reliable and user friendly cloud backup for your computer.