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Pages "/D/wald" and "/P/wald-pdf" were added to the table of contents; index pages updated.
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D/encm.md

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chapter: "Model Selection"
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section: "Bayesian model selection"
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topic: "Bayes factor"
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definition: "Definition"
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definition: "Encompassing model"
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sources:
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- authors: "Klugkist, I., Kato, B., and Hoijtink, H."

D/wald.md

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definition: "Definition"
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sources:
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- authors: "Anders, R., Alario, F. -X., and van Maanen, L."
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- authors: "Anders, R., Alario, F.-X., and van Maanen, L."
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year: 2016
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title: "The Shifted Wald Distribution for Response Time Data Analysis"
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in: "Psychological Methods"
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if and only if its [probability density function](/D/pdf) is given by
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$$ \label{eq:wald-pdf}
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\mathrm{Wald}(x; \gamma, \alpha) = \frac{\alpha}{\sqrt{2\pi x^3}}\exp\Bigl(-\frac{(\alpha-\gamma x)^2}{2x}\Bigr)
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\mathrm{Wald}(x; \gamma, \alpha) = \frac{\alpha}{\sqrt{2\pi x^3}}\exp\left(-\frac{(\alpha-\gamma x)^2}{2x}\right)
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$$
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where $\gamma > 0$, $\alpha > 0$, and the density is zero if $x \leq 0$.

I/Definition_by_Author.md

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- [Definition Template](/D/-temp-)
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### tomfaulkenberry (2 definitions)
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### tomfaulkenberry (3 definitions)
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- [Bayes factor](/D/bf)
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- [Encompassing model](/D/encm)
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- [Wald distribution](/D/wald)

I/Definition_by_Number.md

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| D92 | bf | [Bayes factor](/D/bf) | tomfaulkenberry | 2020-08-26 |
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| D93 | encm | [Encompassing model](/D/encm) | tomfaulkenberry | 2020-09-02 |
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| D94 | std | [Standard deviation](/D/std) | JoramSoch | 2020-09-03 |
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| D95 | wald | [Wald distribution](/D/wald) | tomfaulkenberry | 2020-09-04 |

I/Definition_by_Topic.md

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### W
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- [Wald distribution](/D/wald)
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- [Wishart distribution](/D/wish)

I/Proof_by_Author.md

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- [Proof Template](/P/-temp-)
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### tomfaulkenberry (2 proofs)
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### tomfaulkenberry (3 proofs)
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- [Encompassing Prior Method for computing Bayes Factors](/P/bf-ep)
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- [Probability density function of the Wald distribution](/P/wald-pdf)
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- [Savage-Dickey Density Ratio for computing Bayes Factors](/P/bf-sddr)

I/Proof_by_Number.md

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| P159 | mblr-prior | [Conjugate prior distribution for multivariate Bayesian linear regression](/P/mblr-prior) | JoramSoch | 2020-09-03 |
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| P160 | mblr-post | [Posterior distribution for multivariate Bayesian linear regression](/P/mblr-post) | JoramSoch | 2020-09-03 |
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| P161 | mblr-lme | [Log model evidence for multivariate Bayesian linear regression](/P/mblr-lme) | JoramSoch | 2020-09-03 |
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| P162 | wald-pdf | [Probability density function of the Wald distribution](/P/wald-pdf) | tomfaulkenberry | 2020-09-04 |

I/Proof_by_Topic.md

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- [Posterior probability of the alternative hypothesis for Bayesian linear regression](/P/blr-pp)
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- [Probability and log-odds in logistic regression](/P/logreg-pnlo)
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- [Probability density function of the Dirichlet distribution](/P/dir-pdf)
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- [Probability density function of the Wald distribution](/P/wald-pdf)
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- [Probability density function of the beta distribution](/P/beta-pdf)
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- [Probability density function of the continuous uniform distribution](/P/cuni-pdf)
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- [Probability density function of the exponential distribution](/P/exp-pdf)

I/Proofs_without_Source.md

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- [Ordinary least squares for the general linear model](/P/glm-ols)
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- [Posterior density is proportional to joint likelihood](/P/post-jl)
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- [Probability density function of the Dirichlet distribution](/P/dir-pdf)
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- [Probability density function of the Wald distribution](/P/wald-pdf)
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- [Probability density function of the beta distribution](/P/beta-pdf)
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- [Probability density function of the continuous uniform distribution](/P/cuni-pdf)
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- [Probability density function of the exponential distribution](/P/exp-pdf)

I/Table_of_Contents.md

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3.5. Beta distribution <br>
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&emsp;&ensp; 3.5.1. *[Definition](/D/beta)* <br>
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&emsp;&ensp; 3.5.2. **[Probability density function](/P/beta-pdf)** <br>
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3.6. Wald distribution <br>
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&emsp;&ensp; 3.6.1. *[Definition](/D/wald)* <br>
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&emsp;&ensp; 3.6.2. **[Probability density function](/P/wald-pdf)** <br>
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4. Multivariate continuous distributions
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