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ordinalCont (version 0.4)

g_glf: Generalized logistic g function

Description

A parametric version of the g function following Richards (1959): $$g(v) = M + \frac{1}{B} \log\left(\frac{Tv^T}{1-v^T}\right)$$

Usage

g_glf(v, par)

Arguments

v
vector of standardized scores from the continuous ordinal scale, 0
par
vector of 3 elements: M, the offset, B, the slope of the curve, and T, the symmetry of the curve

Value

  • A vector of length equal to the length of v, with values $g(v)$.

Details

The generalized logistic functions maps from (0,1) to $(-\infty,\infty)$. B is the slope of the curve, T is the symmetry and M is the offset.

References

Richards, F. (1959). A flexible growth function for empirical use, Journal of Experimental Botany, 10, 290-301.

See Also

dg_glf, g_glf_inv