representation of solutions of eight systems of difference equations via generalized padovan sequences

We indicate that the systems of difference equations xn₊₁ = f ( n−1 bf (qn−2) ), n+1 = f ( n−1 bf (sn−2) ), ∈ n₀, where the sequences pn, qn, rn, sn are some of the sequences xn and yn, f : df → r is a “1 - 1” continuous function on its domain df ⊆ r, initial values x - j, y - j, j ∈ { 0, 1, 2 } are arbitrary real are arbitrary complex numbers, with b = 0, can be solved in ms of generalized padovan sequences.