Skip to main content
. 2008 Nov 21;38(2):528–537. doi: 10.1093/ije/dyn229

Table 1.

All possible binary SEP permutations over three time points, expected changes in adverse health outcome BMI under different hypotheses, and corresponding linear predictor

SEP
Expected value of BMI compared with the reference category of being in always manual (0,0,0), under each alternative causal model
Regression coefficients used to calculate the predicted value of BMI under a saturated regression model shown in:
Critical period
Social mobility
SEP1 SEP2 SEP3 Cumulative exposure* at t1 at t2 at t3 Adult Any mobility Equation (1) Equation (2)
0 0 0 Reference Reference Reference Reference Reference Reference α α
1 0 0 0 0 0 + α+δ12D12 α + β1S1
0 1 0 0 0 + 0 α + γ12U12+ δ23D23+ψ2U12D23 α + β2S2
0 0 1 0 0 α + γ23U23 α + β3S3
1 1 0 0 + + α + δ23D23 α +β1S12S2+θ12S1S2
1 0 1 - 0 0 α + δ12D12+γ23U23+ ψ1D12U23 α + β1S1 + β3S3+θ13S1S3
0 1 1 - 0 0 α + γ12U12 α + β2S2 + β3S3 + θ23S2S3
1 1 1 0 0 α + η S1 S2 S3 α + β1S1+ β2S2+ θ3S3+ θ12S1S2+ θ23S2S3+ θ13S1S3+ θ123S1S2S3

Sj = 1 if SEP is non-manual at time t, Sj = 0 if SEP is manual at time t; α: expected value of Y when all Sj are 0, Dj,j+1 is a binary indicator for a downward change in social class (i.e. from Sj = 1 to Sj + 1 =0) and Uj,j + 1 is a binary indicator for an upward change (i.e. from Sj = 0 to Sj + 1 = 1). Negative sign is associated with an inverse relationship with BMI.

*The number of dashes refers to the magnitude of the inverse association between BMI and SEP.