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Suppose that (x 1 …….x n ) is a sample from and that we have a prior π. Show that if we observe…

Suppose that (x1…….xn) is a sample from Suppose that (x 1 …….x n ) is a sample from and that we have a prior π. Show that if we observe... and that we have a prior π. Show that if we observe a further sample Suppose that (x 1 …….x n ) is a sample from and that we have a prior π. Show that if we observe...Then the posterior you obtain from using the posterior Suppose that (x 1 …….x n ) is a sample from and that we have a prior π. Show that if we observe... as a prior, and then conditioning onSuppose that (x 1 …….x n ) is a sample from and that we have a prior π. Show that if we observe... is the same as the posterior obtained using the prior π and conditioning on Suppose that (x 1 …….x n ) is a sample from and that we have a prior π. Show that if we observe...This is the Bayesian updating property