Examples of 'posterior distribution' in a sentence

Meaning of "posterior distribution"

posterior distribution: In statistics and probability theory, the posterior distribution represents the revised or updated likelihood of an event or outcome occurring, taking into account new information, prior probabilities, and observed data, often calculated using Bayes' theorem

How to use "posterior distribution" in a sentence

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posterior distribution
The posterior distribution can now be written.
Credible intervals are not unique on a posterior distribution.
It is often desired to use a posterior distribution to estimate a parameter or variable.
Our credibility interval for θ is based on this posterior distribution.
It is only valid when the posterior distribution is approximately multivariate normal.
The incorporation of research of low methodological quality can influence final posterior distribution estimates.
The trees in the posterior distribution generally have many different topologies.
I construct and cite my new posterior distribution.
However, the posterior distribution need not be a proper distribution if the prior is improper.
I just return the corresponding posterior distribution.
This process of computing the posterior distribution of variables given evidence is called probabilistic inference.
The posterior predictive probability is the same as the expected value of the posterior distribution.
I have first studied the concentration of the posterior distribution in non parametric hidden Markov models.
Reference fishing mortality rates are then estimated from the resulting joint posterior distribution.
The probabilist would also call it posterior distribution of place xi given measurement Z.

See also

Practical problems associated with uninformative priors include the requirement that the posterior distribution be proper.
We show that the posterior distribution generated by the proposed jeffreys prior, is proper.
A typology is proposed for posterior distribution.
The posterior distribution is proportional to the product of the likelihood and prior density,.
This need not be a problem if the posterior distribution is proper.
Step 5: The posterior distribution is approximated with the accepted parameter points.
Inference is based on a posterior distribution.
Typical features on CT include bilateral multilobar ground-glass opacificities with a peripheral, asymmetric and posterior distribution.
This arrangement speeds up the computation of the posterior distribution for the number of clusters.
VIis a method for constructing tractable approximations to the posterior distribution.
However, apparent multimodality of the parameter posterior distribution causes complications especially with empirical data.
MCMC methods are a collection of methods to draw samples from the posterior distribution.
By applying Bayes 's rule, the posterior distribution of the shape parameter will be obtained.
Statistical analysis was made by R program MCMCglmm which gives posterior distribution incl.
That product gave us the non-normalized posterior distribution for the grid cell.
Firstly, we proposed a deterministic me - thod by maximization of the posterior distribution.
In this context, the main difficulty is that the posterior distribution is generally complex.
This configuration leads to no closed-form expressions for the highdimensional posterior distribution.
We are interested in the posterior distribution of dI = @.
For an arbitrary prior distribution, there may be no analytical solution for the posterior distribution.
The prior distribution proposed corresponds to the posterior distribution given the experts ' pseudo data.
This is achieved by updating ' beliefs ' through the use of prior and posterior distribution.
For 3-stage hierarchical models, the posterior distribution is given by:.
Note that this formulation yields a closed-form solution to the complete posterior distribution.
In statistics, the t-distribution was first derived as a posterior distribution in 1876 by Helmert and Lüroth.
Instead of a single output, the solution of MCMC as a Bayesian framework is a posterior distribution.
Step 3, Establishment of final posterior distribution.
In general, it may be impossible or impractical to derive the posterior distribution analytically.
Using the basic property of conditional probability, the posterior distribution will yield:.
Bilateral multilobar ground-glass opacities with a peripheral, asymmetric and posterior distribution are common in early infection.

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