Abstract
We show that the system of difference equations
z(n)+1 = w(n)(a)/z(n-1)(b), w(n)+1 = z(n)(c)/w(n-1)(d), n is an element of N-0,
where a, b, c, d is an element of Z, and initial values z(-1), z(0), w(-1), w(0) is an element of C, is solvable in closed form, and present a method for finding its solutions.