Re:Graphical Linear Algebra
by microcolonel on Tuesday August 18, 2020 @05:33PM
(#24204605)
Maybe the term Disposition Matrix was more precise and less euphemistic than we were concerned it was. I guess you could compute a kill list from a genuine matrix of dispositions.
A few months ago I was imagining having a square matrix representation for fractions/attenuation of viral loads (e.g. per week) being transferred among a large population. I pictured a sum of isolated groups, after a sort, causing this larger matrix to be composed of a set of on-diagonal square submatrices.
Re:Graphical Linear Algebra
by uglycoyote on Tuesday August 18, 2020 @01:13PM
(#24201317)
Yes I would think that you are dealing with sparse matrices with little clusters of nonzero values in a model like this.
One could say that I'm "part of a terrorist matrix", and that my value in the matrix is zero. We are all part of a terrorist matrix. I hope the CIA is not reading this, because they probably are not mathy enough to know what I'm talking about, and they may just take my quoted statement at face value, but in a mathematical sense we probably all actually have some nonzero value in our rows and columns of the terrorist matrix. You know someone, who knows someone, who knows someone, who is a terrorist. It really just depends how many people and how many degrees of separation you want to include in your matrix.
But it's true, you can envision it as a NxN matrix of N terrorists, where the number in cell i,j represent's the strength of the relationship (it's a weighted graph!), and that might actually be useful for something. I don't doubt that "matrix" might actually exist in numeric form in some CIA or military computer somewhere.