Question: Let P R be a column stochastic matrix. Show that any eigenvector v corresponding to an eigenvalue # 1 satisfies v - 1,, =

 Let P R be a column stochastic matrix. Show that any

Let P R be a column stochastic matrix. Show that any eigenvector v corresponding to an eigenvalue \\ # 1 satisfies v - 1,, = 0, where 1,, R is the vector of all ones

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