resources:lme
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| resources:lme [2015/06/24 11:23] – anthony | resources:lme [2019/05/22 16:08] (current) – external edit 127.0.0.1 | ||
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| - | In this case the coefficient corresponds to one of the | ||
| - | terms in the model and I would advocate performing a likelihood ratio | ||
| - | test comparing the two models | ||
| - | |||
| - | <code rsplus> | ||
| - | fm <- glmer(SameSite~BreedSuc1+Sex+(1|Bird), | ||
| - | fm0 <- glmer(SameSite~Sex+(1|Bird), | ||
| - | hypothesis model | ||
| - | anova(fm0, fm) | ||
| - | </ | ||
| - | |||
| - | Even though the function is called anova it will, in this case, | ||
| - | perform a likelihood ratio test (LRT). | ||
| - | AIC and BIC if you prefer to compare models according to one of those | ||
| - | criteria but I prefer using the likelihood ratio for nested models. | ||
| - | |||
| - | However, before doing that comparison you should ask yourself whether | ||
| - | you want to compare models that have the, apparently unnecessary term | ||
| - | for Sex in them. The way I would approach the model building is first | ||
| - | to reduce the model to | ||
| - | |||
| - | <code rsplus> | ||
| - | fm1 <- lmer(SameSite~BreedSuc1+(1|Bird), | ||
| - | </ | ||
| - | |||
| - | You could then compare | ||
| - | |||
| - | <code rsplus> | ||
| - | anova(fm1, fm) | ||
| - | </ | ||
| - | |||
| - | which I presume will give a large p-value for the LRT, so we prefer | ||
| - | the simpler model, fm1. After that, I would compare | ||
| - | |||
| - | <code rsplus> | ||
| - | fm2 <- lmer(SameSite ~ 1 + (1|Bird), family=" | ||
| - | </ | ||
| - | |||
| + | >In this case the coefficient corresponds to one of the | ||
| + | >terms in the model and I would advocate performing a likelihood ratio | ||
| + | >test comparing the two models | ||
| + | > | ||
| + | >< | ||
| + | >fm <- glmer(SameSite~BreedSuc1+Sex+(1|Bird), | ||
| + | >fm0 <- glmer(SameSite~Sex+(1|Bird), | ||
| + | > | ||
| + | > | ||
| + | ></ | ||
| + | >Even though the function is called anova it will, in this case, | ||
| + | >perform a likelihood ratio test (LRT). | ||
| + | >AIC and BIC if you prefer to compare models according to one of those | ||
| + | > | ||
| + | > | ||
| + | >you want to compare models that have the, apparently unnecessary term | ||
| + | >for Sex in them. The way I would approach the model building is first | ||
| + | >to reduce the model to | ||
| + | >< | ||
| + | >fm1 <- lmer(SameSite~BreedSuc1+(1|Bird), | ||
| + | ></ | ||
| + | >You could then compare | ||
| + | >< | ||
| + | > | ||
| + | ></ | ||
| + | >which I presume will give a large p-value for the LRT, so we prefer | ||
| + | >the simpler model, fm1. After that, I would compare | ||
| + | >< | ||
| + | >fm2 <- lmer(SameSite ~ 1 + (1|Bird), family=" | ||
| + | ></ | ||
resources/lme.1435159433.txt.gz · Last modified: (external edit)
