Title: | Graph Probability Distributions with User Supplied Parameters and Statistics |
---|---|
Description: | Graphs the pdf or pmf and highlights what area or probability is present in user defined locations. Visualize is able to provide lower tail, bounded, upper tail, and two tail calculations. Supports strict and equal to inequalities. Also provided on the graph is the mean and variance of the distribution. |
Authors: | James Balamuta [aut, cph, cre] |
Maintainer: | James Balamuta <[email protected]> |
License: | MIT + file LICENSE |
Version: | 4.5.0 |
Built: | 2024-11-09 03:06:00 UTC |
Source: | https://github.com/coatless-rpkg/visualize |
Generates a plot of the Beta distribution with user specified parameters.
visualize.beta(stat = 1, alpha = 3, beta = 2, section = "lower")
visualize.beta(stat = 1, alpha = 3, beta = 2, section = "lower")
stat |
a statistic to obtain the probability from. When using the
"bounded" condition, you must supply the parameter as |
alpha |
|
beta |
|
section |
Select how you want the statistic(s) evaluated via
|
Returns a plot of the distribution according to the conditions supplied.
James Balamuta
# Evaluates lower tail. visualize.beta(stat = 1, alpha = 2, beta = 3, section = "lower") # Evaluates bounded region. visualize.beta(stat = c(.5,1), alpha = 4, beta = 3, section = "bounded") # Evaluates upper tail. visualize.beta(stat = 1, alpha = 2, beta = 3, section = "upper")
# Evaluates lower tail. visualize.beta(stat = 1, alpha = 2, beta = 3, section = "lower") # Evaluates bounded region. visualize.beta(stat = c(.5,1), alpha = 4, beta = 3, section = "bounded") # Evaluates upper tail. visualize.beta(stat = 1, alpha = 2, beta = 3, section = "upper")
Generates a plot of the Binomial distribution with user specified parameters.
visualize.binom( stat = 1, size = 3, prob = 0.5, section = "lower", strict = FALSE )
visualize.binom( stat = 1, size = 3, prob = 0.5, section = "lower", strict = FALSE )
stat |
a statistic to obtain the probability from. When using the
"bounded" condition, you must supply the parameter as |
size |
size of sample. |
prob |
probability of picking object. |
section |
Select how you want the statistic(s) evaluated via
|
strict |
Determines whether the probability will be generated as a
strict (<, >) or equal to (<=, >=) inequality. |
James Balamuta
# Evaluates lower tail with equal to inequality. visualize.binom(stat = 1, size = 3, prob = 0.5, section = "lower", strict = FALSE) # Evaluates bounded region with lower bound equal to and upper bound strict inequality. visualize.binom(stat = c(1,2), size = 5, prob = 0.35, section = "bounded", strict = c(0,1)) # Evaluates upper tail with strict inequality. visualize.binom(stat = 1, size = 3, prob = 0.5, section = "upper", strict = TRUE)
# Evaluates lower tail with equal to inequality. visualize.binom(stat = 1, size = 3, prob = 0.5, section = "lower", strict = FALSE) # Evaluates bounded region with lower bound equal to and upper bound strict inequality. visualize.binom(stat = c(1,2), size = 5, prob = 0.35, section = "bounded", strict = c(0,1)) # Evaluates upper tail with strict inequality. visualize.binom(stat = 1, size = 3, prob = 0.5, section = "upper", strict = TRUE)
Generates a plot of the Cauchy distribution with user specified parameters.
visualize.cauchy(stat = 1, location = 2, scale = 1, section = "lower")
visualize.cauchy(stat = 1, location = 2, scale = 1, section = "lower")
stat |
a statistic to obtain the probability from. When using the
"bounded" condition, you must supply the parameter as |
location |
location parameter |
scale |
scale parameter |
section |
Select how you want the statistic(s) evaluated via
|
Returns a plot of the distribution according to the conditions supplied.
James Balamuta
# Evaluates lower tail. visualize.cauchy(stat = 1, location = 4, scale = 2, section = "lower") # Evaluates bounded region. visualize.cauchy(stat = c(3,5), location = 5, scale = 3, section = "bounded") # Evaluates upper tail. visualize.cauchy(stat = 1, location = 4, scale = 2, section = "upper")
# Evaluates lower tail. visualize.cauchy(stat = 1, location = 4, scale = 2, section = "lower") # Evaluates bounded region. visualize.cauchy(stat = c(3,5), location = 5, scale = 3, section = "bounded") # Evaluates upper tail. visualize.cauchy(stat = 1, location = 4, scale = 2, section = "upper")
Generates a plot of the Chi-squared distribution with user specified parameters.
visualize.chisq(stat = 1, df = 3, section = "lower")
visualize.chisq(stat = 1, df = 3, section = "lower")
stat |
a statistic to obtain the probability from. When using the
"bounded" condition, you must supply the parameter as |
df |
degrees of freedom of Chi-squared distribution. |
section |
Select how you want the statistic(s) evaluated via
|
Returns a plot of the distribution according to the conditions supplied.
James Balamuta
# Evaluates lower tail. visualize.chisq(stat = 1, df = 3, section = "lower") # Evaluates bounded region. visualize.chisq(stat = c(1,2), df = 6, section = "bounded") # Evaluates upper tail. visualize.chisq(stat = 1, df = 3, section = "upper")
# Evaluates lower tail. visualize.chisq(stat = 1, df = 3, section = "lower") # Evaluates bounded region. visualize.chisq(stat = c(1,2), df = 6, section = "bounded") # Evaluates upper tail. visualize.chisq(stat = 1, df = 3, section = "upper")
Handles how continuous distributions are graphed. Users should not use this
function. Instead, users should use visualize.it()
.
visualize.continuous(dist, stat = c(0, 1), params, section = "lower")
visualize.continuous(dist, stat = c(0, 1), params, section = "lower")
dist |
contains a supported continuos distribution shortname. |
stat |
a statistic to obtain the probability from. When using the
"bounded" condition, you must supply the parameter as
|
params |
A list that must contain the necessary parameters for each
distribution. For example, |
section |
Select how you want the statistic(s) evaluated via
|
James Balamuta
visualize.it()
, visualize.beta()
, visualize.chisq()
, visualize.exp()
,
visualize.gamma()
, visualize.norm()
, visualize.unif()
, visualize.cauchy()
,
visualize.f()
, visualize.lnorm()
, visualize.t()
, visualize.wilcox()
,
visualize.logis()
.
# Function does not have dist look up, must go through visualize.it visualize.it(dist='norm', stat = c(0,1), params = list(mu = 1, sd = 1), section = "bounded")
# Function does not have dist look up, must go through visualize.it visualize.it(dist='norm', stat = c(0,1), params = list(mu = 1, sd = 1), section = "bounded")
Handles how discrete distributions are graphed. Users should not use this
function. Instead, users should use link{visualize.it}
.
visualize.discrete(dist, stat = c(0, 1), params, section = "lower", strict)
visualize.discrete(dist, stat = c(0, 1), params, section = "lower", strict)
dist |
contains the distribution from
|
stat |
a statistic to obtain the probability from. When using the
"bounded" condition, you must supply the parameter as |
params |
A list that must contain the necessary parameters for each
distribution. For example, |
section |
Select how you want the statistic(s) evaluated via
|
strict |
Determines whether the probability will be generated as a
strict (<, >) or equal to (<=, >=) inequality. |
James Balamuta
visualize.it()
, visualize.binom()
,
visualize.geom()
, visualize.hyper()
,
visualize.nbinom()
, visualize.pois()
.
# Function does not have dist look up, must go through visualize.it visualize.it(dist='geom', stat = c(2,4), params = list(prob = .75), section = "bounded", strict = c(0,1))
# Function does not have dist look up, must go through visualize.it visualize.it(dist='geom', stat = c(2,4), params = list(prob = .75), section = "bounded", strict = c(0,1))
Generates a plot of the Exponential distribution with user specified parameters.
visualize.exp(stat = 1, theta = 1, section = "lower")
visualize.exp(stat = 1, theta = 1, section = "lower")
stat |
a statistic to obtain the probability from. When using the
"bounded" condition, you must supply the parameter as |
theta |
vector of rates |
section |
Select how you want the statistic(s) evaluated via
|
Returns a plot of the distribution according to the conditions supplied.
James Balamuta
# Evaluates lower tail. visualize.exp(stat = .5, theta = 3, section = "lower") # Evaluates bounded region. visualize.exp(stat = c(1,2), theta = 3, section = "bounded") # Evaluates upper tail. visualize.exp(stat = .5, theta = 3, section = "upper")
# Evaluates lower tail. visualize.exp(stat = .5, theta = 3, section = "lower") # Evaluates bounded region. visualize.exp(stat = c(1,2), theta = 3, section = "bounded") # Evaluates upper tail. visualize.exp(stat = .5, theta = 3, section = "upper")
Generates a plot of the F distribution with user specified parameters.
visualize.f(stat = 1, df1 = 5, df2 = 4, section = "lower")
visualize.f(stat = 1, df1 = 5, df2 = 4, section = "lower")
stat |
a statistic to obtain the probability from. When using the
"bounded" condition, you must supply the parameter as |
df1 |
First Degrees of Freedom |
df2 |
Second Degrees of Freedom |
section |
Select how you want the statistic(s) evaluated via
|
Returns a plot of the distribution according to the conditions supplied.
James Balamuta
# Evaluates lower tail. visualize.f(stat = 1, df1 = 5, df2 = 4, section = "lower") # Evaluates bounded region. visualize.f(stat = c(3,5), df1 = 6, df2 = 3, section = "bounded") # Evaluates upper tail. visualize.f(stat = 1, df1 = 5, df2 = 4, section = "upper")
# Evaluates lower tail. visualize.f(stat = 1, df1 = 5, df2 = 4, section = "lower") # Evaluates bounded region. visualize.f(stat = c(3,5), df1 = 6, df2 = 3, section = "bounded") # Evaluates upper tail. visualize.f(stat = 1, df1 = 5, df2 = 4, section = "upper")
Generates a plot of the Gamma distribution with user specified parameters.
visualize.gamma(stat = 1, alpha = 1, theta = 1, section = "lower")
visualize.gamma(stat = 1, alpha = 1, theta = 1, section = "lower")
stat |
a statistic to obtain the probability from. When using the
"bounded" condition, you must supply the parameter as |
alpha |
|
theta |
|
section |
Select how you want the statistic(s) evaluated via
|
James Balamuta
# Evaluate lower tail. visualize.gamma(stat = 1, alpha = 3, theta = 1, section = "lower") # Evaluate bounded section. visualize.gamma(stat = c(0.75,1), alpha = 3, theta = 1, section = "bounded") # Evaluate upper tail. visualize.gamma(stat = 1, alpha = 3, theta = 1, section = "upper")
# Evaluate lower tail. visualize.gamma(stat = 1, alpha = 3, theta = 1, section = "lower") # Evaluate bounded section. visualize.gamma(stat = c(0.75,1), alpha = 3, theta = 1, section = "bounded") # Evaluate upper tail. visualize.gamma(stat = 1, alpha = 3, theta = 1, section = "upper")
Generates a plot of the Geometric distribution with user specified parameters.
visualize.geom(stat = 1, prob = 0.3, section = "lower", strict = FALSE)
visualize.geom(stat = 1, prob = 0.3, section = "lower", strict = FALSE)
stat |
a statistic to obtain the probability from. When using the
"bounded" condition, you must supply the parameter as |
prob |
probability of picking object. |
section |
Select how you want the statistic(s) evaluated via
|
strict |
Determines whether the probability will be generated as a
strict (<, >) or equal to (<=, >=) inequality. |
James Balamuta
# Evaluates lower tail. visualize.geom(stat = 1, prob = 0.5, section = "lower", strict = FALSE) # Evaluates bounded region. visualize.geom(stat = c(1,3), prob = 0.35, section = "bounded", strict = c(0,1)) # Evaluates upper tail. visualize.geom(stat = 1, prob = 0.5, section = "upper", strict = 1)
# Evaluates lower tail. visualize.geom(stat = 1, prob = 0.5, section = "lower", strict = FALSE) # Evaluates bounded region. visualize.geom(stat = c(1,3), prob = 0.35, section = "bounded", strict = c(0,1)) # Evaluates upper tail. visualize.geom(stat = 1, prob = 0.5, section = "upper", strict = 1)
Generates a plot of the Hypergeometric distribution with user specified parameters.
visualize.hyper( stat = 1, m = 5, n = 4, k = 2, section = "lower", strict = FALSE )
visualize.hyper( stat = 1, m = 5, n = 4, k = 2, section = "lower", strict = FALSE )
stat |
a statistic to obtain the probability from. When using the
"bounded" condition, you must supply the parameter as |
m |
|
n |
|
k |
draw |
section |
Select how you want the statistic(s) evaluated via
|
strict |
Determines whether the probability will be generated as a
strict (<, >) or equal to (<=, >=) inequality. |
James Balamuta
# Evaluates lower tail. visualize.hyper(stat = 1, m=4, n=5, k=3, section = "lower", strict = 0) # Evaluates bounded region. visualize.hyper(stat = c(2,4), m=14, n=5, k=2, section = "bounded", strict = c(0,1)) # Evaluates upper tail. visualize.hyper(stat = 1, m=4, n=5, k=3, section = "upper", strict = 1)
# Evaluates lower tail. visualize.hyper(stat = 1, m=4, n=5, k=3, section = "lower", strict = 0) # Evaluates bounded region. visualize.hyper(stat = c(2,4), m=14, n=5, k=2, section = "bounded", strict = c(0,1)) # Evaluates upper tail. visualize.hyper(stat = 1, m=4, n=5, k=3, section = "upper", strict = 1)
Acts as a director of traffic and first line of error handling regarding submitted visualization requests. This function should only be used by advanced users.
visualize.it( dist = "norm", stat = c(0, 1), params = list(mu = 0, sd = 1), section = "lower", strict = c(0, 1) )
visualize.it( dist = "norm", stat = c(0, 1), params = list(mu = 0, sd = 1), section = "lower", strict = c(0, 1) )
dist |
a string that should be contain a supported probability
distributions name in R. Supported continuous distributions: |
stat |
a statistic to obtain the probability from. When using the
"bounded" condition, you must supply the parameter as |
params |
A list that must contain the necessary parameters for each
distribution. For example, |
section |
Select how you want the statistic(s) evaluated via
|
strict |
Determines whether the probability will be generated as a
strict (<, >) or equal to (<=, >=) inequality. |
Returns a plot of the distribution according to the conditions supplied.
James Balamuta
http://cran.r-project.org/web/views/Distributions.html
visualize.beta()
, visualize.chisq()
,
visualize.exp()
, visualize.gamma()
,
visualize.norm()
, visualize.unif()
,
visualize.binom()
, visualize.geom()
,
visualize.hyper()
, visualize.nbinom()
,
visualize.pois()
.
# Defaults to lower tail evaluation visualize.it(dist = 'norm', stat = 1, list(mu = 3 , sd = 2), section = "lower") # Set to evaluate the upper tail. visualize.it(dist = 'norm', stat = 1, list(mu=3,sd=2),section="upper") # Set to shade inbetween a bounded region. visualize.it(dist = 'norm', stat = c(-1,1), list(mu=0,sd=1), section="bounded") # Gamma distribution evaluated at upper tail. visualize.it(dist = 'gamma', stat = 2, params = list(alpha=2,beta=1),section="upper") # Binomial distribution evaluated at lower tail. visualize.it('binom', stat = 2, params = list(n=4,p=.5))
# Defaults to lower tail evaluation visualize.it(dist = 'norm', stat = 1, list(mu = 3 , sd = 2), section = "lower") # Set to evaluate the upper tail. visualize.it(dist = 'norm', stat = 1, list(mu=3,sd=2),section="upper") # Set to shade inbetween a bounded region. visualize.it(dist = 'norm', stat = c(-1,1), list(mu=0,sd=1), section="bounded") # Gamma distribution evaluated at upper tail. visualize.it(dist = 'gamma', stat = 2, params = list(alpha=2,beta=1),section="upper") # Binomial distribution evaluated at lower tail. visualize.it('binom', stat = 2, params = list(n=4,p=.5))
Generates a plot of the Log Normal distribution with user specified parameters.
visualize.lnorm(stat = 1, meanlog = 3, sdlog = 1, section = "lower")
visualize.lnorm(stat = 1, meanlog = 3, sdlog = 1, section = "lower")
stat |
a statistic to obtain the probability from. When using the
"bounded" condition, you must supply the parameter as |
meanlog |
Mean of the distribution |
sdlog |
Standard deviation of the distribution |
section |
Select how you want the statistic(s) evaluated via
|
Returns a plot of the distribution according to the conditions supplied.
James Balamuta
# Evaluates lower tail. visualize.lnorm(stat = 1, meanlog = 3, sdlog = 1, section = "lower") # Evaluates bounded region. visualize.lnorm(stat = c(3,5), meanlog = 3, sdlog = 3, section = "bounded") # Evaluates upper tail. visualize.lnorm(stat = 1, meanlog = 3, sdlog = 1, section = "upper")
# Evaluates lower tail. visualize.lnorm(stat = 1, meanlog = 3, sdlog = 1, section = "lower") # Evaluates bounded region. visualize.lnorm(stat = c(3,5), meanlog = 3, sdlog = 3, section = "bounded") # Evaluates upper tail. visualize.lnorm(stat = 1, meanlog = 3, sdlog = 1, section = "upper")
Generates a plot of the Logistic distribution with user specified parameters.
visualize.logis(stat = 1, location = 3, scale = 1, section = "lower")
visualize.logis(stat = 1, location = 3, scale = 1, section = "lower")
stat |
a statistic to obtain the probability from. When using the
"bounded" condition, you must supply the parameter as |
location |
Location of the distribution. |
scale |
Scale of the distribution. |
section |
Select how you want the statistic(s) evaluated via
|
Returns a plot of the distribution according to the conditions supplied.
James Balamuta
# Evaluates lower tail. visualize.logis(stat = 1, location = 4, scale = 2, section = "lower") # Evaluates bounded region. visualize.logis(stat = c(3,5), location = 4, scale = 2, section = "bounded") # Evaluates upper tail. visualize.logis(stat = 1, location = 4, scale = 2, section = "upper")
# Evaluates lower tail. visualize.logis(stat = 1, location = 4, scale = 2, section = "lower") # Evaluates bounded region. visualize.logis(stat = c(3,5), location = 4, scale = 2, section = "bounded") # Evaluates upper tail. visualize.logis(stat = 1, location = 4, scale = 2, section = "upper")
Generates a plot of the Negative Binomial distribution with user specified parameters.
visualize.nbinom( stat = 1, size = 6, prob = 0.5, section = "lower", strict = FALSE )
visualize.nbinom( stat = 1, size = 6, prob = 0.5, section = "lower", strict = FALSE )
stat |
a statistic to obtain the probability from. When using the
"bounded" condition, you must supply the parameter as |
size |
number of objects. |
prob |
probability of picking object. |
section |
Select how you want the statistic(s) evaluated via
|
strict |
Determines whether the probability will be generated as a
strict (<, >) or equal to (<=, >=) inequality. |
James Balamuta
# Evaluates lower tail. visualize.nbinom(stat = 1, size = 5, prob = 0.5, section = "lower", strict = 0) # Evaluates bounded region. visualize.nbinom(stat = c(1,3), size = 10, prob = 0.35, section = "bounded", strict = c(TRUE, FALSE)) # Evaluates upper tail. visualize.nbinom(stat = 1, size = 5, prob = 0.5, section = "upper", strict = 1)
# Evaluates lower tail. visualize.nbinom(stat = 1, size = 5, prob = 0.5, section = "lower", strict = 0) # Evaluates bounded region. visualize.nbinom(stat = c(1,3), size = 10, prob = 0.35, section = "bounded", strict = c(TRUE, FALSE)) # Evaluates upper tail. visualize.nbinom(stat = 1, size = 5, prob = 0.5, section = "upper", strict = 1)
Generates a plot of the Normal distribution with user specified parameters.
visualize.norm(stat = 1, mu = 0, sd = 1, section = "lower")
visualize.norm(stat = 1, mu = 0, sd = 1, section = "lower")
stat |
a statistic to obtain the probability from. When using the
"bounded" condition, you must supply the parameter as |
mu |
mean of the Normal Distribution. |
sd |
standard deviation of the Normal Distribution. |
section |
Select how you want the statistic(s) evaluated via
|
# Evaluates lower tail. visualize.norm(stat = 1, mu = 4, sd = 5, section = "lower") # Evaluates bounded region. visualize.norm(stat = c(3,6), mu = 5, sd = 3, section = "bounded") # Evaluates upper tail. visualize.norm(stat = 1, mu = 3, sd = 2, section = "upper")
# Evaluates lower tail. visualize.norm(stat = 1, mu = 4, sd = 5, section = "lower") # Evaluates bounded region. visualize.norm(stat = c(3,6), mu = 5, sd = 3, section = "bounded") # Evaluates upper tail. visualize.norm(stat = 1, mu = 3, sd = 2, section = "upper")
Generates a plot of the Poisson distribution with user specified parameters.
visualize.pois(stat = 1, lambda = 3.5, section = "lower", strict = FALSE)
visualize.pois(stat = 1, lambda = 3.5, section = "lower", strict = FALSE)
stat |
a statistic to obtain the probability from. When using the
"bounded" condition, you must supply the parameter as |
lambda |
lambda value of the Poisson Distribution. |
section |
Select how you want the statistic(s) evaluated via
|
strict |
Determines whether the probability will be generated as a
strict (<, >) or equal to (<=, >=) inequality. |
James Balamuta
# Evaluates lower tail. visualize.pois(stat = 1, lambda = 2, section = "lower", strict = FALSE) # Evaluates bounded region. visualize.pois(stat = c(1,3), lambda = 3, section = "bounded", strict = c(0,1)) # Evaluates upper tail. visualize.pois(stat = 1, lambda = 2, section = "upper", strict = 1)
# Evaluates lower tail. visualize.pois(stat = 1, lambda = 2, section = "lower", strict = FALSE) # Evaluates bounded region. visualize.pois(stat = c(1,3), lambda = 3, section = "bounded", strict = c(0,1)) # Evaluates upper tail. visualize.pois(stat = 1, lambda = 2, section = "upper", strict = 1)
Generates a plot of the Student's t distribution with user specified parameters.
visualize.t(stat = 1, df = 3, section = "lower")
visualize.t(stat = 1, df = 3, section = "lower")
stat |
a statistic to obtain the probability from. When using the
"bounded" condition, you must supply the parameter as |
df |
Degrees of freedom |
section |
Select how you want the statistic(s) evaluated via
|
Returns a plot of the distribution according to the conditions supplied.
James Balamuta
# Evaluates lower tail. visualize.t(stat = 1, df = 4, section = "lower") # Evaluates bounded region. visualize.t(stat = c(3,5), df = 6, section = "bounded") # Evaluates upper tail. visualize.t(stat = 1, df = 4, section = "upper")
# Evaluates lower tail. visualize.t(stat = 1, df = 4, section = "lower") # Evaluates bounded region. visualize.t(stat = c(3,5), df = 6, section = "bounded") # Evaluates upper tail. visualize.t(stat = 1, df = 4, section = "upper")
Generates a plot of the Uniform distribution with user specified parameters.
visualize.unif(stat = 1, a = 0, b = 1, section = "lower")
visualize.unif(stat = 1, a = 0, b = 1, section = "lower")
stat |
a statistic to obtain the probability from. When using the
"bounded" condition, you must supply the parameter as |
a |
starting point. Note: |
b |
end point. Note: |
section |
Select how you want the statistic(s) evaluated via
|
James Balamuta
# Evaluates lower tail. visualize.unif(stat = 8.75, a = 7, b = 10, section = "lower") # Evaluates bounded region. visualize.unif(stat = c(3,6), a = 1, b = 7, section = "bounded") # Evaluates upper tail. visualize.unif(stat = 2, a = 1, b = 5, section = "upper")
# Evaluates lower tail. visualize.unif(stat = 8.75, a = 7, b = 10, section = "lower") # Evaluates bounded region. visualize.unif(stat = c(3,6), a = 1, b = 7, section = "bounded") # Evaluates upper tail. visualize.unif(stat = 2, a = 1, b = 5, section = "upper")
Generates a plot of the Wilcoxon Rank Sum distribution with user specified parameters.
visualize.wilcox(stat = 1, m = 7, n = 3, section = "lower")
visualize.wilcox(stat = 1, m = 7, n = 3, section = "lower")
stat |
a statistic to obtain the probability from. When using the
"bounded" condition, you must supply the parameter as |
m |
Sample size from group 1. |
n |
Sample size from group 2. |
section |
Select how you want the statistic(s) evaluated via
|
Returns a plot of the distribution according to the conditions supplied.
James Balamuta
# Evaluates lower tail. visualize.wilcox(stat = 1, m = 7, n = 3, section = "lower") # Evaluates bounded region. visualize.wilcox(stat = c(2,3), m = 5, n = 4, section = "bounded") # Evaluates upper tail. visualize.wilcox(stat = 1, m = 7, n = 3, section = "upper")
# Evaluates lower tail. visualize.wilcox(stat = 1, m = 7, n = 3, section = "lower") # Evaluates bounded region. visualize.wilcox(stat = c(2,3), m = 5, n = 4, section = "bounded") # Evaluates upper tail. visualize.wilcox(stat = 1, m = 7, n = 3, section = "upper")