By Tracy Lee Simmons
Hiking Parnassus provides the reader no longer lots with a software for academic renewal as with a security and vindication of the formative strength of Greek and Latin. Tracy Lee Simmons's persuasive witness to the original, now all-but-forgotten benefits of analysis in, and of, the classical languages constitutes a bracing reminder of the real goals of a very liberal schooling.
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Extra resources for Climbing Parnassus: A New Apologia for Greek and Latin
Consistency d. Professionalism e. 66 As for the between structure (Table 8), while one factor is not enough, the estimation with two or more factors encounters a Heywood case. We decided to retain two factors, forcing the specificities to be non-negative. The second factor loads all items, while the first factor presents relevant loadings only for the last three items. 3, a two-level confirmatory factor analysis is performed using model (2). The model is fitted with GLLAMM, via adaptive numerical integration with five quadrature points.
Nevertheless, the resulting estimates are the starting values for the following models. We performed another confirmatory factor analysis that accounted for the results of the exploratory analysis and the first implementation of the ECSI model (Table 4). vector of means and the matrix of covariance contain the information required for estimation. Nevertheless, there are estimation procedures that use non-normal continuous data but require the entire data matrix. The statistical tests of fitting generally depend on sample size.
Since we are not particularly interested in decomposing item specifici(h) ties, in order to reduce the computational effort the between error terms δ j (h) are omitted, so the variances of the remaining item-specific errors ε ij represent total specificities1. The within and between structures emerging from the exploratory analyses are not equally reliable: the within part is estimated on a large number of observations and Bartlett’s test clearly indicates the presence of two factors, while the between part is estimated on only 36 degree programmes and the estimation is complicated by the presence of an Heywood case.