- #1
snoopies622
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If A is a matrix that represents an observation and v is a vector that represents a system state before being observed - and v is not an eigenvector of A - is there any physical significance to the product Av? At first I thought it was what v would become after the observation (I was reading a pretty bad book). Now I know that's completely wrong but I was just wondering if it meant anything at all.
Thanks.
Thanks.