Barely Significant

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near-significantp < 0.102.0× alphagold
Only three bivariate linear models yielded near-significant ( p < 0.10) relationships with number of trees, and these models still yielded significance with these predictors: mean distance to nearest town ( p = 0.006; R 2 = 0.523), distance to nearest trail ( p = 0.014; R 2 = 0.476), and mean wind speed ( p = 0.006; R 2 = 0.517).
quasi-significantp < 0.102.0× alphagold
Pathways analyses Separate path analyses (for men and women) were obtained through the next procedure: (a) firstly a complete path-diagram structure with all the variables considered in the correlational analysis (Table 2 ) was tested; (b) next, all non-significant coefficients were deleted to achieve a more parsimonious model; (c) fitting indexes for the finalistic model containing only significant coefficients ( p < 0.05) or quasi-significant coefficients ( p < 0.10) were obtained; and (d) the final model coincided with the finalistic model in the case of adequate goodness-of-fit, while a reviewed model was tested in the case of non adequate fitting.
extremely significantP > 0.12.0× alphaqualified
begin{document}$${\mathrm{Y}}_{1} = 203.20 + 14.00{\mathrm{A}} + 16.13{\mathrm{B}} + 12.25{\mathrm{AB}} - 10.10{\mathrm{A}}^{2} + 8.65{\mathrm{C}}^{2}$$\end{document} Y 1 = 203.20 + 14.00 A + 16.13 B + 12.25 AB - 10.10 A 2 + 8.65 C 2 According to Table 6 , the quadratic regression model P < 0.01 is extremely significant, and the lack of fit term P > 0.1 is significant, indicating that the fitting model can correctly reflect the relationship between various factors and errors, and can better predict the test results.