Table 1.
Practice invited |
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---|---|---|---|---|---|---|---|---|---|
Practice accepted participation |
Practice did not accept participation |
Practice not invited |
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Practice recruiting |
Practice not recruiting |
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N = 125 | 12.97% | N = 65 | 6.74% | N = 111 | 11.51% | N = 663 | 68.78% | ||
Number of patients | 3.23 (0.26–9.63) | 2.13 (0.19–6.01) | 0.71 (0.06–1.96) | ||||||
<2000 | 36 | 28.80 | 31 | 47.69 | 53 | 47.75 | 328 | 49.47 | |
≥2000 | 82 | 65.60 | 29 | 44.62 | 43 | 38.74 | 277 | 41.78 | |
Missing | 7 | 5.60 | 5 | 7.69 | 15 | 13.51 | 58 | 8.75 | |
Type of practice | 3.67 (0.92–9.24) | 2.96 (0.86–6.96) | 1.73 (0.74–3.35) | ||||||
Single | 42 | 33.60 | 36 | 55.38 | 71 | 63.96 | 430 | 64.86 | |
Group | 59 | 47.20 | 15 | 23.08 | 27 | 24.32 | 180 | 27.15 | |
Other | 24 | 19.20 | 14 | 21.54 | 13 | 11.71 | 53 | 7.99 | |
Geographic location | 0.00 (0.00–2.23) | 2.14 (0.22–6.14) | 4.86 (2.61–7.79) | ||||||
City | 56 | 44.80 | 28 | 43.08 | 68 | 61.26 | 523 | 78.88 | |
Country | 60 | 48.00 | 31 | 47.69 | 36 | 32.43 | 140 | 21.12 | |
Missing | 9 | 7.20 | 6 | 9.23 | 7 | 6.31 | 0 | 0.00 | |
Average age of doctors | 2.47 (0.38–7.94) | 0.02 (0.01–1.65) | 0.20 (0.02–1.01) | ||||||
≤50 years | 47 | 37.60 | 14 | 21.54 | 33 | 29.73 | 190 | 28.66 | |
51–60 years | 49 | 39.20 | 25 | 38.46 | 39 | 35.14 | 237 | 35.75 | |
>60 years | 22 | 17.60 | 21 | 32.31 | 25 | 22.52 | 186 | 28.05 | |
Missing | 7 | 5.60 | 5 | 7.69 | 14 | 12.61 | 50 | 7.54 | |
Sex of doctors | 6.22 (2.71–12.33) | 2.44 (0.84–6.04) | 0.45 (0.11–1.44) | ||||||
Male | 23 | 18.40 | 32 | 49.23 | 41 | 36.94 | 238 | 35.90 | |
Female | 36 | 28.80 | 14 | 21.54 | 35 | 31.53 | 222 | 33.48 | |
Both sexes | 59 | 47.20 | 14 | 21.54 | 21 | 18.92 | 153 | 23.08 | |
Missing | 7 | 5.60 | 5 | 7.69 | 14 | 12.61 | 50 | 7.54 |
The boxes show the uncertainty coefficient in % (95% confidence interval in brackets), which quantifies the difference in distribution and thereby the relative strength of the selection effect in each step for each characteristic of the women. The uncertainty coefficient builds on Goodman and Kruskal’s classic review of association measures [18].