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Principal component analysis (PCA) [ 23, 24] was also performed on the Raman data set to reduce dimensionality while retaining maximum data variance to identify discrete data groups plotted in two-dimensional principal component scatter plots.
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For mtDNA data, variance effective size for the female portion of the population (Nef) was estimated with temporal (Turner et al. 2001) and pseudo-maximum-likelihood (mlne) methods.
From the remaining data variance -after the removal of the first PC- a second PC that is completely uncorrelated with – i.e. orthogonal to – the first one is extracted, and accounts for the maximum possible remaining dataset variance.
PCA projection demonstrates that the maximum variability in the dataset occurs between oxygen set points 21% and 8% (see Figure 3A) with the first component covering 65.8% of the data variance.
"Changing methodologies" accounted for data variances about Iraqi Security Forces personnel, he wrote.
Because there were nominal, ordinal and continuous variables, the PRINQUAL (principal components of qualitative data) procedure with maximum total variance method was used to obtain the correlation matrix.
Secondly, PCA, a factorization method, was utilized to extract factors explaining maximum variance of data.
FA modeling allows estimation of G ^ (i.e., ΛΛT) that contains the maximum possible variance estimable given the data and thus provides the best possible estimate of G with which to subsequently assess its potential to generate evolutionary constraint (see below).
In the DFA results, DF1 expresses the maximum variance of the data and DF2 contains the rest of the variance in the data.
It retains maximum variance of multidimensional data whilst reducing their dimensionality.
The volatiles that accounted for maximum variance in the data set are given more weight or loading.
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