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The open phase and the fundamental frequency are, respectively, given by the non-null index matching with the first maximum of the crosscorrelation and autocorrelation functions.

The non-null index matching with the first maximum of the crosscorrelation function corresponds to the time between an opening peak and the consecutive closing peak which is termed as the open phase.

The non-null index of the first maximum corresponds to the mean value of the duration between two successive GCIs. Figure 6 gives an example where the fundamental period is estimated using the proposed approach.

If we define the 'active set',, as the set of non-null indices in the coefficient vector, their algorithm can be defined as a loop over four main steps: Predict: Starting with a known and : the next target value of λ, estimate using a piecewise linear approximation of, under the assumption that remains unchanged.

Table 2 The mode of buffer allocation The layout of geometry buffer R (32 bit) G (32 bit) B (32 bit) A (32 bit) P eye(Z) Color Absorption coefficient Transparent property R (8 bit) G (8 bit) B (8 bit) A (8 bit) Ar (8 bit) Ag (8 bit) Ab (8 bit) Null Refractive index (24 bit) Transparency (8 bit).

To assess the statistical significance of the index (null hypothesis: V = 0), we calculated 95% confidence intervals by bootstrapping the V values by location over 5,000 replicates.

To assess the statistical significance of the index (null hypothesis: V = 0), we calculated 95% confidence intervals by bootstrapping V values 5,000 times by locality.

According to Cheung & Rensvold (2002), other important indexes to compare the target model with the null model are relative fit index (RFI), comparative fit index (CFI), normal fit index (NFI), and incremental fit index (IFI).

The B-type and Bs-type nulls are classified as negative nulls since the Poincaré index is −1, and the field line direction around these types of null is opposite those of the A-type or As-type null.

The A-type and As-type nulls are classified as positive nulls because the Poincaré index is +1 and the corresponding eigenvalue of δB matrix is positive.

As shown by standard deviation which decreases from 0.140 for single species choruses to 0.051 for choruses including ten species, the variability of H decreases with S. D index is null for similar signals and tends towards 1 for completely different signals.

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