The RVs in the standard normal space (u 1, …, u n ) are expressed as (3) u i = ∑ j = 1 n b ij z j for i = 1, …, n where b ij denotes the terms of the inverse of the Choelsky decomposition of the correlation matrix defined by the terms ρ ′ ij.
This is defined to be:, where Pa t, t') denotes the term set of all common ancestors of GO terms t and t', and IC t) is the information content of term t as defined by Lord et al. [ 27].
Let denote the th term of the -transform of the partial sums of the series.
Let denote the th term of the -transform of the series Then, by definition, we have.
Let B n (x) denote the nth term of conjugate series of a Fourier series.
end{aligned} (6.1) For simplicity, we denote the first term of the left side of (6.1) by (J_{1}(t)).
Let c denote the constant term of the minimal polynomial P q ∗ ( x ) of λ q, i.e., c = P q ∗ ( 0 ).
Let J denote the first term of the objective function in (12).
where the terms e o,1−3 denote the error terms of (26) when the optimum filter w o is used.
At the functional, physiologic level, the term denotes the ability of a chemical to evoke responses similar to those of 17β-estradiol (E2), such as cornification of the vaginal epithelium and uterine cell proliferation.
