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. Author manuscript; available in PMC: 2016 Jul 16.
Published in final edited form as: J Biomech. 2015 May 29;48(10):1745–1751. doi: 10.1016/j.jbiomech.2015.05.017

Table 1.

Regression coefficients for univariate linear regression models.

Variables Loading Model Coefficients


Dependent Independent *β t R2 +p-value
Coupled Valgus Rotation Internal tibial rotation 20 N-m of Internal Tibial Torque 0.34 (0.12–0.55) 3.31 0.39 0.004
Coupled Valgus Rotation Lateral Tibial Slope (LTS) 20 N-m of Internal Tibial Torque 0.74 (0.26–1.22) 3.25 0.38 0.005
Coupled Valgus Rotation Medial Tibial Slope (MTS) 20 N-m of Internal Tibial Torque 1.29 (0.69–1.88) 4.55 0.55 <0.001
Coupled Valgus Rotation Medial Tibial Depth (MTD) 20 N-m of Internal Tibial Torque −2.24 (−3.91 – −0.58) −2.85 0.32 0.011
Coupled Internal Tibial Rotation Valgus Rotation 50 N-m of Knee Valgus Torque 0.02 (−0.36 – 0.40) 0.11 0.00 0.917
Coupled Internal Tibial Rotation Lateral Tibial Slope (LTS) 50 N-m of Knee Valgus Torque 0.03 (−0.33 – 0.39) 0.19 0.00 0.854
Coupled Internal Tibial Rotation Medial Tibial Slope (MTS) 50 N-m of Knee Valgus Torque 0.05 (−0.47 – 0.58) 0.21 0.00 0.839
Coupled Internal Tibial Rotation Medial Tibial Depth (MTD) 50 N-m of Knee Valgus Torque −0.25 (−1.43 – 0.94) −0.43 0.01 0.670
*

Slope (95% confidence intervals).

+

Significant correlations are presented in bold.