runshinyApp | R Documentation |
Several Shiny apps are available in this package. They are useful
as instructional tools for visualizations in an interactive/dynamic
framework. Use the app name as the argument in the runshinyApp
function.
runshinyApp(appname)
appname |
The name of the shiny app (IN QUOTES) |
These can be used to find probabilities or to find quantiles. All apps provide a visulization with appropriate regions of the distribution shown.
stdnormal: The standard normal distribution
binomial: The binomial distribution
tdist: The student's t distribution (central t)
chisqdist: The Chi squared distribution
fdist: The F distribution
Examples of univariate plot types and several data sets.
describe: Visualize several types of frequency histograms, boxplots, violinplots, etc
Visualize the Sums of Squares and Variance calculation
vizualizess: A geometric approach to understanding Sums of Squares and Variance
Visualize sampling distributions of several descriptive statistics using differing initial random variable distributions.
sampdist: Simulate sampling distributions of several descriptive statistics
effectsizes_overlap: Examine overlap indices and visualize normal distribution overlap
pvaluedistribution: Simulate sampling distributions P values for a one sample test
Visualize confidence intervals, "in the long run":
confidence: Simulate confidence intervals based on either t or z distributions
ci_overlap: Confidence Interval Overlap and - p values - Inference by eye?
Visualize null and alternative sampling distributions of various characteristics and consequent Type I and II error rates:
betaprob: Simulate overlapping null/alternative sampling distributions to visualize Type I and II error rates
Simulate bivariate data and visualize the components of bivariate correlation/covariance and simple regression:
rectangles: Visualize the Covariance/SP components
corrsim: Simulate bivariate correlation and simple regression. Visualize yhats.
Visualize components of orthogonal polynomial trend:
trend: Simulate application of orthogonal polynomial trend to a one-factor ANOVA design.
Visualize interactions, moderator effects, simple effects:
mod2: In two-IV linear models (regression and ANOVA), visualize two-way interactions with simple effects, simple slopes, and regression surfaces.
Bruce Dudek bruce.dudek@albany.edu
## Not run:
runshinyApp("stdnormal")
# to see the list of available apps
runshinyApp()
## End(Not run)
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