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We'll use numpyro to approximate this equation.
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We'll create graphs of the posterior $\pi_t(\alpha)$ as
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$t \rightarrow +\infty$ corresponding to ones presented in the [quantecon lecture on Bayesian nonconjugate priors](https://python.quantecon.org/bayes_nonconj.html).
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$t \rightarrow +\infty$ corresponding to ones presented in {doc}`bayes_nonconj`.
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We anticipate that a posterior distribution will collapse around the true $\alpha$ as
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