Multi-state automaton with extended Moore neighbourhood. Rules were constructed on the fly, so nothing fancy comes up.
Classical Conway's rules, i.e.
- If cell is dead and has exactly three neighbors then it will be alive in the next generation.
- If cell is alive and has less than two or more than three neighbors then it will die.
- Otherwise cell doesn't change its state.
More information can be found on Wikipedia.
Another famous chaotic system. Langton's ant performes random walk on a two-dimensional lattice that is initially empty. Each cell changes its state after the ant's visit (form 0 to 1 and vice versa). Read more on Wikipedia.
Three-state system with two parameters (probability of spontaneous ignition and probability of filling empty cell with a tree). More information can be found on Wikipedia.
