The discussion revolves around understanding projection matrices, their properties, and the methods used to derive them. Participants are attempting to clarify their understanding of the equations involved and the normalization of vectors within the context of projection matrices.
Some participants have begun to understand the process of finding the projection matrix and are sharing insights about the calculations involved. However, there remains a lack of consensus on certain aspects, particularly regarding the normalization of vectors and the representation of matrices in the discussion.
There is an emphasis on the need for relevant equations to be filled out, indicating that some information may be missing or unclear. Participants are also navigating the technical aspects of formatting mathematical expressions in the forum.
Don't worry, I learned how to solve it now. since you can find the projection matrix pretty easily then you just plug in the values from the given vector, here W (unit vector of v) the squares cancel the square roots and you're left with that matrix in solution P. But i was wondering how do you add a matrix into the text?StoneTemplePython said:
##P = \mathbf{ww}^T = \frac{1}{5}\begin{bmatrix}UOAMCBURGER said:
