Tests the association between two numeric vectors using Taba robust linear, Taba rank (monotonic), TabWil, or TabWil rank correlation coefficient.
taba.test(x, y, method = c("taba", "tabarank", "tabwil", "tabwilrank"),
alternative = c("less", "greater", "two.sided"),
omega, alpha = 0.05)
A numeric vector of length greater than 2 must be same length as y
A numeric vector of length greater than 2 must be same length as x
A character string of "taba"
, "tabarank"
, "tabwil"
, or
"tabwilrank"
determining if one wants to calculate Taba linear, Taba rank
(monotonic), TabWil, or TabWil rank correlation, respectively. If no method is specified,
the function will output Taba Linear correlation.
Character string specifying the alternative hypothesis must be one
of "less"
for negative association, "greater"
for
positive association, or "two.sided"
for difference in association.
If the alternative is not specified, the function will default to a two sided test.
Numeric allowing the user to alter the tuning constant. If one is not specified, the function will default to 0.45 for Taba and Taba rank, and 0.1 for TabWil and TabWil rank. Range is between 0 and 1.
Type I error rate. Numeric must be between 0 and 1. Default set to 0.05.
This function returns the robust linear or monotonic association between two numeric vectors, along with it's respective test statistic, and p-value.
This function tests the association of two non-empty numeric vectors of
length greater than two, or two columns of a data frame or matrix composed
of more than two numeric elements. Covariates are combined colomn-wise and can be
numeric vectors, matricies, or data frames with numeric cells. Each column in the
matrix or data frame will be treated as a different covariate, and must have
different names. Missing values in either x or y are deleted row-wise. The two sided
test with the null hypothesis correlation is equal to zero. The default is a two
sided test using Taba Linear correlation, with tuning constant omega
.
Tabatabai, M., Bailey, S., Bursac, Z. et al. An introduction to new robust linear and monotonic correlation coefficients. BMC Bioinformatics 22, 170 (2021). https://doi.org/10.1186/s12859-021-04098-4 https://doi.org/10.1186/s12859-021-04098-4
taba
for calculating Taba linear or Taba rank (monotonic) correlations
taba.partial
for partial and semipartial correlations
taba.gpartial
for generalized partial correlations
taba.matrix
for calculating correlation, p-value, and distance matricies
# NOT RUN {
x = rnorm(10)
y = rnorm(10)
taba.test(x, y)
taba.test(x, y, method = "tabarank", alternative = "less")$p.value
taba.test(x, y, method = "tabwil", omega = .1)
# }
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