Description Usage Arguments Details Value References
The phi coefficient is a correlation coefficient applied
to dichotomous data. Given a two x two table of counts
| a | b | R1 |
| c | d | R1 |
|—|—|—-|
|C1 | C2| n |
or a vector c(a,b,c,d) of frequencies.
1 | phi(x)
|
x |
a 1 x 4 vector or a matrix 2 x 2 of frequencies. |
The coefficient phi is calculated from
(ad - bc)/√{p_qp_2q_1q_2}
where
p_i
and
q_i
are the ratios of the dichotomous variables.
the value of the phi coefficient correlation.
Warrens, Matthijs (2008), On Association Coefficients for 2x2 Tables and Properties That Do Not Depend on the Marginal Distributions. Psychometrika, 73, 777-789.
Yule, G.U. (1912). On the methods of measuring the association between two attributes. Journal of the Royal Statistical Society, 75, 579-652.
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