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. 2016 Mar 16;77(2):185–198. doi: 10.15288/jsad.2016.77.185

Table 4.

All-cause mortality relative risk (RR) estimates for different drinkers compared with abstainers, weighted and adjusted for between-study variation and covariates (N = 523 estimates from 87 studies) in models stratified by type of abstainer bias present

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Drinking categories within each group of studies n RR [95% CI] t test p
Model 1: Both former and occasional drinker biases present (n = 41 studies)
 Low volume (1.30–<25 g /day) 84 0.91 [0.83, 1.00] .0433
 Medium volume (25–<45 g/day) 40 1.00 [0.91, 1.10] .9596
 High volume (45–<65 g/day) 29 1.17 [1.06, 1.29] .0018
 Higher volume (≥65 g/day) 25 1.30 [1.17, 1.45] <.0001
 All drinkers combined 178 1.07 [0.86, 1.34] .3754
Model 2: Former drinker bias only (n = 24 studies)
 Occasional (<1.30 g/day) 20 0.93 [0.82, 1.05] .2286
 Low volume (1.30–<25 g /day) 73 0.86 [0.78, 0.95] .0025
 Medium volume (25–<45 g/day) 33 0.99 [0.89, 1.11] .9251
 High volume (45–<65 g/day) 6 1.09 [0.96, 1.24] .1900
 Higher volume (≥65 g/day) 8 1.69 [1.41, 2.03] <.0001
 All drinkers combined 140 1.00 [0.80, 1.25] .9763
Model 3: Occasional drinker bias only (n = 9 studies)
 Former drinker 15 1.21 [1.13, 1.30] <.0001
 Low volume (1.30–<25 g /day) 22 0.86 [0.82, 0.91] <.0001
 Medium volume (25–<45 g/day) 13 0.91 [0.84, 0.99] .0303
 High volume (45–<65 g/day) 14 0.99 [0.91, 1.08] .8694
 Higher volume (≥65 g/day) 5 1.27 [1.12, 1.43] .0003
 All drinkers combined 69 1.00 [0.83, 1.21] .9451
Model 4: No abstainer biases (n = 13 studies)
 Former drinker 26 1.31 [1.09, 1.57] .0047
 Occasional (<1.30 g/day) 4 0.94 [0.71, 1.25] .6855
 Low volume (1.30–<25 g /day) 50 0.90 [0.76, 1.06] .1961
 Medium volume (25–<45 g/day) 19 0.95 [0.80, 1.13] .5767
 High volume (45–<65 g/day) 12 1.11 [0.93, 1.32] .2381
 Higher volume (≥65 g/day) 16 1.42 [1.15, 1.75] .0012
 All drinkers combined 127 1.09 [0.91, 1.30] .2840

Notes: Estimates adjusted for sampling variability, between-study variation, median age, gender, and country in all models. Bold indicates statistical significance. CI = confidence interval.