“…First the determinant of [R [1] , R [2] , R [3] , R [4] , R [5] , R [6] ] is the product of r 1 r 2 r 3 r 4 r 5 r 6 and the relative Vandermonde determinant. If r 1 , r 2 , r 3 , r 4 , r 5 , r 6 are mutually unequal and not zero, and the determinant of the matrix [R [1] , R [2] , R [3] , R [4] , R [5] , R [6] ] T is not zero, the column vector group must be of linear independence. But each vector group made up of seven column vectors is linearly dependent.…”