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Table 1 Parameter estimates of the regression from the case study

From: Accuracy of random-forest-based imputation of missing data in the presence of non-normality, non-linearity, and interaction

Method

Intercept

Regression coefficient for AFP

Regression coefficient for tumor diameter

Estimate (95% CI)

p-value

Estimate (95% CI)

p-value

Estimate (95% CI)

p-value

Original data

0.54 (0.43, 0.64)

< 0.001

−0.20 (− 0.31, − 0.10)

< 0.001

− 0.65 (− 0.76,-0.54)

< 0.001

MAR data

 PMM

0.55 (0.45, 0.65)

< 0.001

− 0.19 (− 0.29, − 0.09)

< 0.001

−0.66 (− 0.77, − 0.56)

< 0.001

 missForest

0.54 (0.44, 0.64)

< 0.001

−0.17 (− 0.28, − 0.07)

0.002

−0.74 (− 0.85, − 0.62)

< 0.001

 CALIBERrfimpute

0.54 (0.44, 0.64)

< 0.001

−0.19 (− 0.29, − 0.09)

< 0.001

−0.66 (− 0.77, − 0.56)

< 0.001

MCAR data

 PMM

0.54 (0.44, 0.64)

< 0.001

−0.20 (− 0.31, − 0.10)

< 0.001

−0.66 (− 0.77, − 0.56)

< 0.001

 missForest

0.54 (0.44, 0.64)

< 0.001

−0.21 (− 0.32, − 0.10)

< 0.001

−0.72 (− 0.84, − 0.61)

< 0.001

 CALIBERrfimpute

0.55 (0.45, 0.65)

< 0.001

−0.22 (− 0.33, − 0.12)

< 0.001

−0.68 (− 0.79, − 0.58)

< 0.001

  1. *Results were obtained from logistic regression
  2. CI confidence interval, MCAR missing completely at random, MAR missing at random