Orthogonality is the property that means "Changing A does not change B". An example of an orthogonal system would be a radio, where changing the station does not change the volume …

Jul 12, 2015 · I have often come across the concept of orthogonality and orthogonal functions e.g in fourier series the basis functions are cos and sine, and they are orthogonal. For vectors …

Mar 5, 2015 · "Orthogonality" is a measure of how much two vectors have in common. In an orthogonal basis, the vectors have nothing in common. If this is the case, I can get a given …

Mar 7, 2016 · So orthogonality seems a ''coordinate dependent'' concept. The question is: is my reasoning correct? And, if yes, what make the usual standard basis so special that we chose …

Aug 4, 2015 · You can think of orthogonality as vectors being perpendicular in a general vector space. And for orthonormality what we ask is that the vectors should be of length one. So …

Aug 26, 2017 · Orthogonal is likely the more general term. For example I can define orthogonality for functions and then state that various sin () and cos () functions are orthogonal. An …

May 2, 2015 · So, the problem is that I can understand the meaning of orthogonality between two vectors, they are just "lines" perpendicular to each other, but I can not physically perceive what …

Orthogonality and linear independence Ask Question Asked 12 years, 6 months ago Modified 5 years, 1 month ago

Jul 17, 2010 · Orthogonality is feature of your design independent of the language. Sure some language make it easier for you to have an orthogonal design for your system but you …

Sep 29, 2022 · One may say that if we know all the irreducible characters except one character $\psi$, then we can get it from column-orthogonality. But, it is much easier to cover $\psi$ from …