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Từ điển đầy đủ về Trí tuệ nhân tạo

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thuật ngữ
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Target distribution

Probability distribution from which we wish to sample, often unknown or difficult to sample directly, requiring MCMC methods.

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Proposal distribution

Distribution used to generate candidates in the Metropolis-Hastings algorithm, also called trial distribution or transition kernel.

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Acceptance ratio

Probability of accepting a candidate in the Metropolis-Hastings algorithm, calculated as the minimum between 1 and the ratio of target densities multiplied by the ratio of proposal distributions.

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Gibbs sampler

Special case of Metropolis-Hastings where proposals are always accepted, sampling conditionally each variable given the other variables.

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Chain convergence

Moment when the Markov chain reaches its stationary distribution, crucial for ensuring the validity of samples generated by MCMC methods.

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Random Walk Metropolis

Variant of Metropolis-Hastings where the proposal distribution is symmetric and centered on the current state, simplifying the calculation of the acceptance ratio.

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Posterior

Probability distribution of parameters after observing data, obtained by Bayes' theorem and often sampled via MCMC.

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Gelman-Rubin diagnostic

Diagnostic method evaluating the convergence of multiple MCMC chains by comparing within-chain variance to between-chain variance.

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Trace plot

Graphique temporel montrant l'évolution des valeurs d'un paramètre à travers les itérations MCMC, utilisé pour évaluer visuellement la convergence et le mélange.

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Detailed Balance

Condition mathématique garantissant que la distribution cible est la distribution stationnaire de la chaîne, essentielle pour la validité des algorithmes MCMC.

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Rééchantillonnage importance

Technique associée aux MCMC pour corriger les poids des échantillons lorsque la distribution de proposition diffère significativement de la distribution cible.

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Ergodicité

Propriété garantissant que les moyennes temporelles de la chaîne convergent vers les espérances sous la distribution stationnaire, fondamentale pour l'inférence MCMC.

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