Theorem (Proof: Powell and Craseman, P
{"Image DocumentName": "Theorem (Proof: Powell and Craseman, P", "Image ImageDescription": "Theorem (Proof: Powell and Craseman, P. 303 \u2013 307, or linear algebra book) For a Hermitian operator A in a linear vector space of N dimensions, there exists an orthonormal basis, relative to which A is represented by a diagonal matrix . The vectors, , and the corresponding real numbers, ai, are the solutions of the Eigenvalue Equation and there are no others. Copyright \u2013 Michael D. Fayer, 2007.", "Image XResolution": "37", "Image YResolution": "37", "Image ResolutionUnit": "Pixels/Centimeter", "Image Software": "SlidePlayer", "Image YCbCrPositioning": "Centered"}