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 and vice-versa. A …

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 being …

Mar 6, 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 vector's components …

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 such …

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 orthogonal basis …

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 …

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 vectors being …

Orthogonality and linear independence Ask Question Asked 12 years, 7 months ago Modified 5 years, 2 months ago

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 the …

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 shouldn't focus on a …