@@ -639,24 +639,36 @@ title: "Table of Contents"
639639 &emsp ;&ensp ; 2.4.2. ** [ Posterior distribution] ( /P/mblr-post ) ** <br >
640640 &emsp ;&ensp ; 2.4.3. ** [ Log model evidence] ( /P/mblr-lme ) ** <br >
641641
642- 3 . Poisson data
643-
644- 3.1. Poisson-distributed data <br >
645- &emsp ;&ensp ; 3.1.1. * [ Definition] ( /D/poiss-data ) * <br >
646- &emsp ;&ensp ; 3.1.2. ** [ Maximum likelihood estimation] ( /P/poiss-mle ) ** <br >
647- &emsp ;&ensp ; 3.1.3. ** [ Conjugate prior distribution] ( /P/poiss-prior ) ** <br >
648- &emsp ;&ensp ; 3.1.4. ** [ Posterior distribution] ( /P/poiss-post ) ** <br >
649- &emsp ;&ensp ; 3.1.5. ** [ Log model evidence] ( /P/poiss-lme ) ** <br >
650-
651- 3.2. Poisson distribution with exposure values <br >
652- &emsp ;&ensp ; 3.2.1. * [ Definition] ( /D/poissexp ) * <br >
653- &emsp ;&ensp ; 3.2.2. ** [ Maximum likelihood estimation] ( /P/poissexp-mle ) ** <br >
654- &emsp ;&ensp ; 3.2.3. ** [ Conjugate prior distribution] ( /P/poissexp-prior ) ** <br >
655- &emsp ;&ensp ; 3.2.4. ** [ Posterior distribution] ( /P/poissexp-post ) ** <br >
656- &emsp ;&ensp ; 3.2.5. ** [ Log model evidence] ( /P/poissexp-lme ) ** <br >
642+ 3 . Count data
643+
644+ 3.1. Binomial observations <br >
645+ &emsp ;&ensp ; 3.1.1. * [ Definition] ( /D/bin-data ) * <br >
646+ &emsp ;&ensp ; 3.1.2. ** [ Conjugate prior distribution] ( /P/bin-prior ) ** <br >
647+ &emsp ;&ensp ; 3.1.3. ** [ Posterior distribution] ( /P/bin-post ) ** <br >
648+ &emsp ;&ensp ; 3.1.4. ** [ Log model evidence] ( /P/bin-lme ) ** <br >
649+
650+ 3.2. Multinomial observations <br >
651+ &emsp ;&ensp ; 3.2.1. * [ Definition] ( /D/mult-data ) * <br >
652+ &emsp ;&ensp ; 3.2.2. ** [ Conjugate prior distribution] ( /P/mult-prior ) ** <br >
653+ &emsp ;&ensp ; 3.2.3. ** [ Posterior distribution] ( /P/mult-post ) ** <br >
654+ &emsp ;&ensp ; 3.2.4. ** [ Log model evidence] ( /P/mult-lme ) ** <br >
655+
656+ 3.3. Poisson-distributed data <br >
657+ &emsp ;&ensp ; 3.3.1. * [ Definition] ( /D/poiss-data ) * <br >
658+ &emsp ;&ensp ; 3.3.2. ** [ Maximum likelihood estimation] ( /P/poiss-mle ) ** <br >
659+ &emsp ;&ensp ; 3.3.3. ** [ Conjugate prior distribution] ( /P/poiss-prior ) ** <br >
660+ &emsp ;&ensp ; 3.3.4. ** [ Posterior distribution] ( /P/poiss-post ) ** <br >
661+ &emsp ;&ensp ; 3.3.5. ** [ Log model evidence] ( /P/poiss-lme ) ** <br >
662+
663+ 3.4. Poisson distribution with exposure values <br >
664+ &emsp ;&ensp ; 3.4.1. * [ Definition] ( /D/poissexp ) * <br >
665+ &emsp ;&ensp ; 3.4.2. ** [ Maximum likelihood estimation] ( /P/poissexp-mle ) ** <br >
666+ &emsp ;&ensp ; 3.4.3. ** [ Conjugate prior distribution] ( /P/poissexp-prior ) ** <br >
667+ &emsp ;&ensp ; 3.4.4. ** [ Posterior distribution] ( /P/poissexp-post ) ** <br >
668+ &emsp ;&ensp ; 3.4.5. ** [ Log model evidence] ( /P/poissexp-lme ) ** <br >
669+
670+ 4 . Frequency data
657671
658- 4 . Probability data
659-
660672 4.1. Beta-distributed data <br >
661673 &emsp ;&ensp ; 4.1.1. * [ Definition] ( /D/beta-data ) * <br >
662674 &emsp ;&ensp ; 4.1.2. ** [ Method of moments] ( /P/beta-mome ) ** <br >
@@ -667,25 +679,13 @@ title: "Table of Contents"
667679
668680 4.3. Beta-binomial data <br >
669681 &emsp ;&ensp ; 4.3.1. ** [ Method of moments] ( /P/betabin-mome ) ** <br >
670-
682+
6716835 . Categorical data
672684
673- 5.1. Binomial observations <br >
674- &emsp ;&ensp ; 5.1.1. * [ Definition] ( /D/bin-data ) * <br >
675- &emsp ;&ensp ; 5.1.2. ** [ Conjugate prior distribution] ( /P/bin-prior ) ** <br >
676- &emsp ;&ensp ; 5.1.3. ** [ Posterior distribution] ( /P/bin-post ) ** <br >
677- &emsp ;&ensp ; 5.1.4. ** [ Log model evidence] ( /P/bin-lme ) ** <br >
678-
679- 5.2. Multinomial observations <br >
680- &emsp ;&ensp ; 5.2.1. * [ Definition] ( /D/mult-data ) * <br >
681- &emsp ;&ensp ; 5.2.2. ** [ Conjugate prior distribution] ( /P/mult-prior ) ** <br >
682- &emsp ;&ensp ; 5.2.3. ** [ Posterior distribution] ( /P/mult-post ) ** <br >
683- &emsp ;&ensp ; 5.2.4. ** [ Log model evidence] ( /P/mult-lme ) ** <br >
684-
685- 5.3. Logistic regression <br >
686- &emsp ;&ensp ; 5.3.1. * [ Definition] ( /D/logreg ) * <br >
687- &emsp ;&ensp ; 5.3.2. ** [ Probability and log-odds] ( /P/logreg-pnlo ) ** <br >
688- &emsp ;&ensp ; 5.3.3. ** [ Log-odds and probability] ( /P/logreg-lonp ) ** <br >
685+ 5.1. Logistic regression <br >
686+ &emsp ;&ensp ; 5.1.1. * [ Definition] ( /D/logreg ) * <br >
687+ &emsp ;&ensp ; 5.1.2. ** [ Probability and log-odds] ( /P/logreg-pnlo ) ** <br >
688+ &emsp ;&ensp ; 5.1.3. ** [ Log-odds and probability] ( /P/logreg-lonp ) ** <br >
689689
690690
691691<br >
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