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Table 3 Summary of parameter estimates obtained after multiple imputation of 50% simulated missing data

From: Estimating range of influence in case of missing spatial data: a simulation study on binary data

Data 1

N

Intercept (SD)

RMeSE 2

Covariate 3(SD)

RMeSE 2

σ 2 (SD)

RMeSE 2

Range 4(SD)

RMeSE 2

MCAR

732

-4.1 (0.33)

0.28

0.61 (0.062)

0.041

0.14 (0.16)

0.35

11.9 (16.3)

3.5

MAR0

         

OR=1/3

963

-4.2 (0.33)

0.19

0.64 (0.064)

0.039

0.20 (0.16)

0.30

10.1 (7.4)

3.2

OR=3

628

-4.0 (0.33)

0.29

0.58 (0.063)

0.049

0.12 (0.18)

0.37

11.9 (21.3)

3.7

MAR1

         

OR=1/3

998

-5.5 (0.44)

1.20

0.87 (0.079)

0.25

0.33 (0.21)

0.16

9.8 (5.3)

3.0

OR=3

625

-3.3 (0.28)

1.03

0.36 (0.057)

0.26

0.10 (0.18)

0.40

9.3 (20.3)

4.3

MNAR

         

OR=1/3

772

-3.6 (0.29)

0.69

0.59 (0.054)

0.037

0.15 (0.14)

0.35

13.3 (14.1)

3.1

OR=3

636

-4.6 (0.42)

0.47

0.61 (0.078)

0.063

0.14 (0.22)

0.35

10.0 (16.2)

4.4

  1. 1Simulation scenarios described in the Methods section 2 Square root of the median of (est. incomplete data - est. complete data) 2 3log(Herd size) 4Range of influence in km. Imputation was based on a standard logistic regression model without inclusion of a spatial component. All results are medians of N data sets.