mk_tau: Calculate Kendall's Tau
In Florian-Katerndahl/simpleRank: Implementation Mann-Kendall Test and Theil-Sen Approach
Description
Usage
Arguments
Details
Value
See Also
Description
Calculate Kendall's Tau
Usage
1
Arguments
score
Man Kendall Score, see mk_score.
n
Length of ranking/time series.
t
Contingency table of ranking \mjseqnR_t. If NULL (the default),
assumes that no duplications are present.
u
Contingency table of ranking \mjseqnR_u. If NULL (the default),
assumes that no duplications are present.
Details
\loadmathjax
\mjsdeqn\tau_a = \fracS\frac12n(n-1) = \fracS\binomn2
\mjsdeqn\tau_b = \fracS\sqrt\frac12n(n-1) - \frac12
\sum_t \in g_t t(t-1) \times
\sqrt\frac12n(n-1) - \frac12\sum_u \in g_u u(u-1)
Value
A named vector (Tau a or Tau b, depending on the input).
See Also
Florian-Katerndahl/simpleRank documentation built on Dec. 17, 2021, 8:28 p.m.
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Description Usage Arguments Details Value See Also
Description
Calculate Kendall's Tau
Usage
1 |
Arguments
score |
Man Kendall Score, see |
n |
Length of ranking/time series. |
t |
Contingency table of ranking \mjseqnR_t. If |
u |
Contingency table of ranking \mjseqnR_u. If |
Details
\loadmathjax \mjsdeqn\tau_a = \fracS\frac12n(n-1) = \fracS\binomn2 \mjsdeqn\tau_b = \fracS\sqrt\frac12n(n-1) - \frac12 \sum_t \in g_t t(t-1) \times \sqrt\frac12n(n-1) - \frac12\sum_u \in g_u u(u-1)
Value
A named vector (Tau a or Tau b, depending on the input).
See Also
R Package Documentation
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