Barely Significant

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highly significantp-value < 0.00010.0× alphaqualifiedgold
The analysis of variance (ANOVA) presented in Table 3 offers a detailed statistical evaluation of the second-order polynomial model developed to predict the centric efficiency factor (ξγ) as a function of the footing spacing ratio (S/B) and the load eccentricity ratio (e/B).The overall model is highly significant, with a very high F-value of 127.59 and a p-value < 0.0001, indicating that the selected regression equation reliably explains a substantial portion of the variability in the response variable.
highly significantp value of < 0.00010.0× alphaqualifiedgold
The ANOVA results for the Naphtha cut of heavy oil which are presented in Table 10 , indicate that the model as a whole is highly significant, with a p value of < 0.0001 and an F-value of 1518.48, suggesting that the factors included in the model explain a substantial portion of the variability in naphtha yield.
highly significantp < 0.00010.0× alphaqualifiedgold
Both nuisance factors were highly significant (sample size: X 2 = 58.407, df = 1, p < 0.0001; mean quality of fixes: X 2 = 11.268, df = 1, p = 0.0008), indicating that these factors play an important role in determining home range size using 95% KDE and that it is justified to account for them in our models.