Some Input and Output files for the Maple package CAcount

• If you want to see an article regarding A246039 and A246038, followed by an article regarding A253069 and A253070

  the input   yields the output

• If you want to see an article regarding mod 3 analogs of A246039 and A246038, followed by an article regarding mod 3 analogs A253069 and A253070, keeping track of the individuality of the coefficients

  the input   yields the output

• If you want to see an article regarding mod 5 analogs of A246039 and A246038, followed by an article regarding mod 5 analogs A253069 and A253070, keeping track of the individuality of the coefficients

  the input   yields the output

• If you want to see some random examples of 1-dimensional cellular automata given by odd rules and generalizations with mod 3 and mod 5

  the input   yields the output

• If you want to see some random examples of 1-dimensional cellular automata given by odd rules and generalizations with mod 3 and mod 5, but keeping track of the individuality of the coefficients

  the input   yields the output

• If you want to see mod 3 analogs of A246039 and A246038, and of A253069 and A253070

  the input   yields the output

• If you want to see all sequences

  P(x)ⁿ mod 2 evaluated at x=1

  for all polynomials of degree ≤ 7 with at least three monomials

  the input   yields the output

• If you want to see all sequences

  P(x)ⁿ mod 3 evaluated at x=1

  for all polynomials of degree ≤ 7 with at least three monomials where the individuality of the coeeficients is kept

  the input   yields the output

• If you want to see all sequences

  P(x,y)ⁿ mod 2 evaluated at x=1

  for all polynomials P(x,y) whose support is contained in {0,1,2}x{0,1,2}

  the input   yields the output

• If you want to see all sequences

  P(x,y)ⁿ mod 3, where the individuality of the coefficients is kept

  for all polynomials P(x,y) whose support is contained in {0,1,2}x{0,1,2}

  the input   yields the output

• If you want to see an article about the cellular automata generated by the 3D Moore neighborhood, the subject of OEIS sequences A246031 and A246032

  the input   yields the output

• More impressively, and time-consuming, is an article about the cellular automata generated by the 4D Moore neighborhood,

  the input   yields the output

  [Because this output file is so long, for your convenience, we extract the generating function for the sparse subsequence, whose denominator has degree 221 (and numerator, degree 220) in Maple input format, and called it Moore4, in this output file]
  [Note, these sequences were entered in the OEIS as A255477 and A244478]

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