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An example shown below is code 10, which specifies that if 1 or 3 cells out of 5 are black then the next cell is black; otherwise it is white.
Since numbers can be factored uniquely into products of powers of primes, a number can be specified by a list in which 1's appear at the positions of the appropriate Prime[m] n (which can be sorted by size) and 0's appear elsewhere, as shown below.
In 1D, localized structures sometimes arise as defects in largely repetitive behavior, or more generally as boundaries between states with different properties—such as the different phases of the repetitive background in rule 110.
And it turns out that these often look remarkably like patterns made by 1D class 3 cellular automata.
And in addition, the final network must always be planar—as it is whenever it is derived from the evolution of a local underlying 1D system.
Patterns of digits in base 2 produced by starting with the number 1 and then repeatedly multiplying by various fixed constants.
alternates between 0 and 1, but the second register progressively grows.
Multiples of irrational numbers
Instead of powers one can consider successive multiples Mod[h n, 1] of a number h .
Negative bases
Given a suitable list of digits from 0 to k - 1 one can obtain any positive or negative number using FromDigits[list, -k] .
The number of allowed templates out of the total of 32 possible varies from 1 to 15 for the constraints shown, with 12 being the most common.