As with item 5, this could perhaps be due to the arithmetic involved, note-taking ability or it could be related to short-term memory, since this information was presented to test-takers at the start of a one minute speech.
Mezura‐Montes et al. [ 28] showed that DE/current‐to‐best/1 exhibits this problem for multimodal problems due to the arithmetic recombination.
Yoga practitioners are also better able to respond to and recover from the increased metabolic burden due to mental arithmetic stress, while metabolic syndrome patients have significantly blunted post-stress recovery.
However, it is unlikely that our results from experiment one are due to automatization of arithmetic aspects of the tasks, since the specific calculations participants' performed during each arithmetic task in the PASAT and PASST tasks are unpredictable, and different between sessions.
In practice, however, due to lack of arithmetic precision, numerical errors may lead to a loss of these properties.
The unavoidable error due to fixed-point arithmetic can be evaluated through analytical- or simulation-based approaches.
One of the most critical parts of the conversion process is the evaluation of the degradation of the application performance due to fixed-point arithmetic.
Most of the existing fixed-point conversion methods based on an analytical approach [1, 11, 13 15] evaluate the output noise level, but they do not predict the application performance degradations due to fixed-point arithmetic.
To avoid overhead due to complex-valued arithmetic, a direct use of the time-domain kernels (hat {mathbf {h}}_{b}^{(p_{mathrm {d}})}({kappa })) (obtained as a byproduct of (37)) is possible to compute instantaneous least squares estimates for the preprocessor weights [20] according to tilde{w}_{b} {kappa})=C_{b,1} kappa left/C_{1,1} kappa right.
The TL reduction in IS (RS) participants corresponded to the reduction in control participants -.167/-.00657 = 27.9 (-.184/-.00657 = 27.9) years older (slight differences due to floating point arithmetic and rounding), bootstrapped 95% confidence interval 13.9-58.6 (13.9-58.6).
