We study the solutions and attractivity of the difference equation $x_{n + 1} = x_{n - 3} / (- 1 + x_{n} x_{n - 1} x_{n - 2} x_{n - 3})$ for $n = 0, 1, 2, \dots$ where $x_{- 3}, x_{- 2}, x_{- 1}$ and $x_{0}$ are real numbers such that $x_{0} x_{- 1} x_{- 2} x_{- 3} \neq 1 .$

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On the global asymptotic stability of a second-order system of difference equations.

On the difference equation x n + 1 = α + x n - m / x n k .

On a max-type difference equation.

On the recursive sequence x n + 1 = max { x n , A } / x n 2 x n - 1 .

On the solutions of systems of difference equations.

On the periodicity of a difference equation with maximum.

On solutions of the difference equation x n + 1 = x n - 3 / ( - 1 + x n x n - 1 x n - 2 x n - 3 )

On the difference equation $x_{n + 1} = α + x_{n - m} / x_{n}^{k}$ .

On the recursive sequence $x_{n + 1} = max {x_{n}, A} / x_{n}^{2} x_{n - 1}$ .

On solutions of the difference equation $x_{n + 1} = x_{n - 3} / (- 1 + x_{n} x_{n - 1} x_{n - 2} x_{n - 3})$