plots.Block {BDEsize} | R Documentation |
Diagnosis Graphs for the number of Blocks of Randomized Complete Block Design
Description
This function produces graphs between the sample size, power and the detectable standardized effect size of randomized complete block design.
Usage
plots.Block(factor.lev, interaction = FALSE, delta_type = 1, delta = c(1, 0, 1),
deltao = NULL, alpha = 0.05, beta = 0.2, type = 1, maxsize = 1000)
Arguments
factor.lev |
vector of the numbers of levels for each factor. |
interaction |
specifies whether two-way interaction effects are included in a model with the main effects. When |
delta_type |
specifies the type of standardized effect size: 1 for standard deviation type and 2 for range type. |
delta |
vector of effect sizes: |
deltao |
the minimal detectable standardized effect size for power vs the number of blocks plot when |
alpha |
Type I error. |
beta |
Type II error. |
type |
graph type: 1 for Power vs Delta plot, 2 for Delta vs the Number of Blocks plot, and 3 for Power vs the Number of Blocks plot. |
maxsize |
tolerance for the number of blocks. |
Details
In a randomized complete block design (without replications), the optimal number of blocks need to be determined.
This function produces graph between Number of Block, power 1-beta
and the detectable standardized effect size delta
of randomized complete block design.
According to type
, it displays plot of Power vs Delta, Delta vs Number of Blocks, or Power vs Number of Blocks.
Value
plot of Power vs Delta, Delta vs Number of Blocks, or Power vs Number of Blocks according to type
.
See Also
plots.Full
, plots.2levFr
, plots.Split
.
Examples
# plot of Power vs Delta for randomized complete block design
# with 2 factors without the interaction effects
plots.Block(factor.lev=c(2, 2), interaction=FALSE,
delta_type=1, delta=c(1, 0, 1), alpha=0.05, beta=0.2, type=1)
# plot of Power vs Number of Blocks for randomized complete block design
# with 2 factors with the interaction effects
plots.Block(factor.lev=c(2, 3), interaction=TRUE,
delta_type=1, delta=c(1, 1, 1), deltao=1.5, alpha=0.05, beta=0.2, type=3)