posterior distribution

Terms from Statistics for HCI: Making Sense of Quantitative Data

In Bayesian reasoning this is the probability calculated after combining fresh evidence with the prior distribution. It is given by Bayes rule: Posterior(Af|E) = P(E|Af)xPrior(Af)/(Σall i P(E|Ai)xPrior(Ai)), where E is the evidence, and Ai ranges over all alternatives including the focus one Af. Note that in Bayesian statistics the posterior distribution is typically not a real probability but a quantified belief or plausibility.

Used in Chap. 13: page 156

Also used in hcistats2e: Chap. 7: pages 75, 76, 77, 78, 83, 85, 86; Chap. 8: pages 89, 94, 95; Chap. 10: page 119; Chap. 15: page 187

Also known as: Bayesian posterior probability, posterior, posterior probabilities, posterior probability, posterior probability distribution