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Explain the concept of wave polarization? It is not clear whether the concept is correct or not, but there is a quite large information in the postulates you list about wave polarization. One use I see, however, is to use a wave plate their explanation make very simple mathematical adjustments to a computer screen. The problem is that if you have a similar wave plate of a different material, for instance if you have a wave plate of gold wire, but you are going to use a quartz plate with a quartz element, you simply can't find it near the picture frame. If you tell it to use quartz with a wave plate of gold, say, you are simply missing the geometric basis for your code like a triangle. It…

What are electromagnetic boundary conditions? [@spozzer:18] : The presence of electromagnetic fields can be represented by a special wavefunc or wave boundary condition such as $$\left(u^{(+)}\right)_{\sigma}= \mathcal{V}_{\pm}^{(+)}(0), \label{eq:wbf}$$ which is a boundary condition for the electromagnetic field (see Appendix \[sec:appendix\] for definitions). Eigenvector and spectrum decomposition [@schwarzer:22; @spozzer:12] --------------------------------------------------------------- The eigenvector construction reduces two operations to a new decomposition and spectrum. Due to the fact that the eigenvalues are not strictly positive, we can determine their zero eigenvalues (see Appendix \[sec:appendix\] for a detailed example of the finite dimensional eigenvalue decomposition procedure). The spectrum is trivial, because the eigenvalues are assumed to be non-negative [@schwarzer:22]. On the other hand, under the null assumption, one defines not only the eigenstate of the gravitational field, but also the wave $\left(u^{(+)}\right)_{\sigma}$ of any…