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\nGiven the iteration: \n$\\vec v_{i}=A^{i}{n,n-1}\\vec v{n-1} + A^{i}{n,n}(1-A^{i}{n,n})^{ -1}\\vec e_{n}$\nwhere $v_i$ is the $i^{th}$ eigenvalue, $A$ is a square matrix and $A_{n,n}$ is set to 1. \nHow can I find the specific eigenvalues and eigenvectors from the above form?\nThe specific matrix I am working with is\n7582aa13b2
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