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By Theorem 2, the solutions of the equation (17) are given by (16). If Xi=pi,yk = (Tk is any solution of (13) and we choose cet=pi-, jit& = (7/b, A=/(p), we have that s = 0 and the solution becomes Xi=piK ~, yiç = (TkK, where K = A\(AD— BC)y which is equivalent to the given solution provided KT^O; that is, provided Xi=pi, yk = Vk is not a solution of (14). I t will be noted that if KT^O, then ^ 0 .

A multiple null-correspondence and a space Cremona involution of order 2𝑛-1