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Mean ratios and the dispersion of approximate to exact maximum inelastic displacements for each method are computed as functions of periods of vibration and strength ratios.
Mean ratios and regression equations were calculated for selected variables before and after intrusion.
Table 5 shows a comparison between prediction of the selected variables according to calculated mean ratios and regression equations for 3 mm of molar intrusion.
This study attempted to present mean ratios and regression equations to enable the clinician to predict the change in key treatment parameters with the intrusion of the maxillary posterior teeth.
Table 5 Prediction of selected variables according to mean ratios and regression equations for 3 mm of molar intrusion Mean ratio Regression Pg-VRL 2.37 2.36 Me-HRL − 3.18 − 3.12 Pg′-VRL 2.40 2.48 Me′-HRL − 3.12 − 3.10 Overbite 6.09 6.39 Overjet − 1.83 − 1.81 Li-VRL 2.49 2.55 Fig. 2 Lateral cephalometric radiographs of a subject: a before and b after maxillary posterior teeth intrusion.
For the first two hypotheses, we also calculated mean ratios and 95% confidence intervals in order to provide a better sense of the size of the comparative responses.
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b ROC curves at the optimal SC SPECT threshold for FLV ratio, L/S mean ratio, and TLF ratios.
The mean ratio and the standard deviation are 4.8 and 2.8, respectively.
From the results of the mean ratio of the winds and the estimation of (g_{0}) in the MF O-mode to 33.2 MHz meteor comparison, there is a constant decrease in mean ratio and (g_{0}) starting at 82 km.
To estimate the mean ratio and its precision, ratios were natural log transformed.
Table 11 shows that Splign has the smallest mean ratio and the second smallest median ratio.
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CEO of Professional Science Editing for Scientists @ prosciediting.com