Thus Σ | a n | 2 > Σ | b n | 2 {\displaystyle \Sigma \left|a_{n}\right|^{2}>\Sigma \left|b_{n}\right|^{2}\,} , and ( I ) − ( S ) H ( S ) {\displaystyle (I)-(S)^{H}(S)\,} is positive definite.
Bu durumda Σ | a n | 2 > Σ | b n | 2 {\displaystyle \Sigma \left|a_{n}\right|^{2}>\Sigma \left|b_{n}\right|^{2}\,} , ve ( I ) − ( S ) H ( S ) {\displaystyle (I)-(S)^{H}(S)\,} ifadesi pozitif tanımlıdır.