Fix some typos; rebuild
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Exercise: Power simulation for longitudinal data
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================
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## Risperidone vs. haloperidol and schizophrenia
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## Risperidone vs. haloperidol and schizophrenia \[@Moeller08\]
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``` r
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dat <- read.table("../data/moeller.csv", header = TRUE, sep = ",")
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@ -33,7 +33,7 @@ dat$ResponseId <- factor(dat$ResponseId)
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using `lattice::xyplot()`
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- Aggregate the data over Subjects and plot one panel for each rater
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- How would you choose the random effects for a model testing
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healing over the three conditions
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healing over the three conditions?
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2. Fit the model you think fits the experimental design best
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@ -41,16 +41,16 @@ dat$ResponseId <- factor(dat$ResponseId)
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4. Run a power simulation for a replication study:
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- Set up a data frame containing the study design and sample size.
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- Set up a data frame containing the study design and sample size
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- Specify the minimum relevant effects.
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- Specify the minimum relevant effects
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- Set the fixed effects and variance components to plausible values.
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- Set the fixed effects and variance components to plausible values
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- How many participants are required to detect the specified effect
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with a power of 80%?
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- Recover the parameters of the model for one simulated data set.
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- Recover the parameters of the model for one simulated data set
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### Reference
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