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Input Parameters
Distribution
Source (reference)
Outcome misclassification (information bias)
Observed exposure: mercury concentration in maternal hair (mg/g)
Meanx = 6.9, SDx = 4.5
Myers et al., 2003 (7)
Observed outcome: Score on Boston naming test
Meany = 26.5, SDy = 4.8
Myers et al., 2003 (7)
Observed b1
N (-0.012, 0.046)
Myers et al., 2003 (7)
Observed b0
= 26.5 - 6.9 × Observed b1
Derived using standard linear regression formula (b0 = -b1
)
P1: proportion of exposed with a1 (negative) adjustment
U (0.1,0.3)
Hypothetical (no data available)
P2: proportion of exposed with a2 (positive) adjustment
U (0.1,0.3)
a1: relative adjustment in outcome for proportion p1 of subjects
U (0.0,1.95)
Hypothetical (no data available), limits chosen as to allow BNT score vary between 0 and 60
a2: relative adjustment in outcome for proportion p2 of subjects
U (0.0,1.95)
Selection bias
Observed exposure: mercury concentration in cord blood (mg/L)
See above
10,000 vectors (Meany , Sdy , b0 , b1 ) adjusted for information bias
Output of Information Bias module
Number of subjects included in the analysis
643
Myers et al. 2003 (7)
Number of eligible subjects
1480
Calculated as 740 × 2 (740 are ~50% of eligible population (7)
Number of subjects excluded from the analysis
837
Calculated as 1480 - 643
Relative difference between mean exposure of subjects not included and mean exposure of included subjects
U (-5%,5%)
Hypothetical (no data available)
Relative difference between mean outcome of subjects not included and mean outcome of included subjects
U (-10%,10%)
Hypothetical (no data available)
Slope multiplier (to get to slope of non-included subjects)
U (0,2)
Hypothetical (no data available)
Confounding
10,000 vectors (Meanx , SDx , Meany , SDy , b0 , b1 ) adjusted for information and selection bias
Output of Selection Bias Module
Pearson correlation between confounder (WAIS) and exposure
U (-0.5, 0.5)
Hypothetical (no data available)
Pearson correlation between confounder (WAIS) and outcome
U (0.2, 0.8)
Hypothetical (no data available)
N = normal distribution, U = uniform distribution