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  2. Bayesian vector autoregression - Wikipedia

    en.wikipedia.org/wiki/Bayesian_vector_autoregression

    The Bayesian estimation of FAVAR models helps address the uncertainty in both the latent factors and model parameters, providing more robust inference. [ 11 ] Time-varying parameter FAVAR (TVP-FAVAR) further extends this framework by allowing the model parameters to evolve over time, capturing potential structural changes in the economy.

  3. Maximum a posteriori estimation - Wikipedia

    en.wikipedia.org/wiki/Maximum_a_posteriori...

    This is because MAP estimates are point estimates, and depend on the arbitrary choice of reference measure, whereas Bayesian methods are characterized by the use of distributions to summarize data and draw inferences: thus, Bayesian methods tend to report the posterior mean or median instead, together with credible intervals.

  4. Conjugate prior - Wikipedia

    en.wikipedia.org/wiki/Conjugate_prior

    In Bayesian probability theory, if, given a likelihood function (), the posterior distribution is in the same probability distribution family as the prior probability distribution (), the prior and posterior are then called conjugate distributions with respect to that likelihood function and the prior is called a conjugate prior for the likelihood function ().

  5. Prior probability - Wikipedia

    en.wikipedia.org/wiki/Prior_probability

    An informative prior expresses specific, definite information about a variable. An example is a prior distribution for the temperature at noon tomorrow. A reasonable approach is to make the prior a normal distribution with expected value equal to today's noontime temperature, with variance equal to the day-to-day variance of atmospheric temperature, or a distribution of the temperature for ...

  6. Jeffreys prior - Wikipedia

    en.wikipedia.org/wiki/Jeffreys_prior

    In Bayesian statistics, the Jeffreys prior is a non-informative prior distribution for a parameter space. Named after Sir Harold Jeffreys , [ 1 ] its density function is proportional to the square root of the determinant of the Fisher information matrix:

  7. Posterior probability - Wikipedia

    en.wikipedia.org/wiki/Posterior_probability

    After the arrival of new information, the current posterior probability may serve as the prior in another round of Bayesian updating. [ 3 ] In the context of Bayesian statistics , the posterior probability distribution usually describes the epistemic uncertainty about statistical parameters conditional on a collection of observed data.

  8. Bayesian statistics - Wikipedia

    en.wikipedia.org/wiki/Bayesian_statistics

    Bayesian statistics (/ ˈ b eɪ z i ə n / BAY-zee-ən or / ˈ b eɪ ʒ ən / BAY-zhən) [1] is a theory in the field of statistics based on the Bayesian interpretation of probability, where probability expresses a degree of belief in an event. The degree of belief may be based on prior knowledge about the event, such as the results of previous ...

  9. g-prior - Wikipedia

    en.wikipedia.org/wiki/G-prior

    Consider a data set (,), …, (,), where the are Euclidean vectors and the are scalars.The multiple regression model is formulated as = +. where the are random errors. Zellner's g-prior for is a multivariate normal distribution with covariance matrix proportional to the inverse Fisher information matrix for , similar to a Jeffreys prior.