Skip to main content

Table 2 Regression models to obtain the mean diameter, \(\overline{D}\) (cm), and the dominant diameter \({D}_{0}\) (cm). The term \(\varepsilon\) represents a generic error term in each regression model. Coef std err: coefficient standard error. Res std err: residual standard error. Res std err CV and \({R}^{2}\) CV are the residual standard error and coefficient of determination obtained using leave-one-out cross-validation, respectively. \({D}_{\mathrm{g}}\) (cm) is the quadratic mean diameter and \(N\) the stand density (trees ha−1)

From: Comparison of two parameter recovery methods for the transformation of Pinus sylvestris yield tables into a diameter distribution model

Model

\(\overline{D}=a+b{D}_{\mathrm{g}}+\varepsilon\)  

Coefficient

Estimate

Coef std err

t value

p value

\({R}^{2}\)

\({R}^{2}\) CV

Res std err

Res std err CV

a

− 6.23E-1

6.35E-2

− 9.95

 < 1E-5

99.95%

99.95%

0.23 cm

0.24 cm

b

9.96E-1

2.10E-3

474.8

 < 1E-5

Model

\({D}_{\mathrm{o}}=a+b{D}_{\mathrm{g}}+c\frac{1}{N}+\varepsilon\)

Coefficient

Estimate

Coef std err

t value

p value

\({R}^{2}\)

\({R}^{2}\) CV

Res std err

Res std err CV

a

3.18

6.21E-1

5.12

 < 1.E-5

97.99%

97.87%

1.75 cm

1.80 cm

b

1.30

3.81E-2

34.11

 < 1E-5

c

− 3017

544

5.54

 < 1E-5