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  • Status: Draft
  • Bayesian Learning

        • Prerequisite
        • (Maximum) likelihood and Maximum a posterior
        • Bayesian Networks
        • EM-Algorithm
        • Monte-Carlo / MCMC / Sampling
        • Variance Reduction Techniques
        • Variational Methods
        • Probabilistic Programming
        • Bayesian Deep Learning Examples

Status: Draft

Bayesian Learning

For the course content, see Bayesian Learning.

Prerequisite

  • exercise-expected-value
  • exercise-variance-sample-size-dependence
  • exercise-biased-monte-carlo-estimator
  • exercise-entropy
  • exercise-kullback-leibler-divergence
  • exercise-multivariate-gaussian
  • exercise-bayes-rule
  • exercise-jensen-inequality

(Maximum) likelihood and Maximum a posterior

  • exercise-univariate-gaussian-likelihood
  • exercise-linear-regression-MAP

Bayesian Networks

  • exercise-bayesian-networks-by-example
  • exercise-d-separation
  • exercise-forward-reasoning-probability-tables
  • exercise-sensorfusion-and-kalman-filter-1d

EM-Algorithm

  • exercise-EM-simple-example
  • exercise-1d-gmm-em
  • exercise-2d-gmm-em

Monte-Carlo / MCMC / Sampling

  • exercise-inverse-transform-sampling
  • exercise-importance-sampling
  • exercise-rejection-sampling
  • exercise-MCMC-Metropolis-sampling

Variance Reduction Techniques

  • exercise-variance-reduction-by-control-variates
  • exercise-variance-reduction-by-reparametrization
  • exercise-variance-reduction-via-rao-blackwellization
  • exercise-variance-reduction-by-importance-sampling

Variational Methods

  • exercise-variational-mean-field-approximation-for-a-simple-gaussian
  • exercise-variational-EM-bayesian-linear-regression

Probabilistic Programming

  • exercise-pyro-simple-gaussian
  • exercise-pymc3-examples
  • exercise-pymc3-bundesliga-predictor
  • exercise-pymc3-ranking

Bayesian Deep Learning Examples

  • For the exercises you need dp.py.
  • exercise-variational-autoencoder
  • exercise-bayesian-by-backprop
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Imprint

The deep.TEACHING notebooks are developed at HTW Berlin - University of Applied Sciences. The work is supported by the German Ministry of Education and Research (BMBF).

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