| Literature DB >> 25924669 |
Antony Chum1,2, Patricia O'Campo3.
Abstract
BACKGROUND: Prior research examining neighbourhood effects on cardiovascular diseases (CVDs) has focused on the impact of neighbourhood socio-economic status or a few selected environmental variables. No studies of cardiovascular disease outcomes have investigated a broad range of urban planning related environmental factors. This is the first study to combine multiple neighbourhood influences in an integrated approach to understanding the association between the built and social environment and CVDs. By modeling multiple neighbourhood level social and environmental variables simultaneously, the study improved the estimation of effects by accounting for potential contextual confounders.Entities:
Mesh:
Year: 2015 PMID: 25924669 PMCID: PMC4438471 DOI: 10.1186/s12889-015-1788-0
Source DB: PubMed Journal: BMC Public Health ISSN: 1471-2458 Impact factor: 3.295
Figure 1Map of the City of Toronto with the sampled census tracts.
CVD Outcomes and Characteristics of Study Participants
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| 2411 (100) | 47 (1.94) | 103 (4.27) | ||
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| 0.0354 | <.0001 | |||
| 25-35 | 529 (21.93) | 6 (1.11) | 6 (1.21) | ||
| 36-45 | 742 (30.79) | 9 (1.20) | 20 (2.67) | ||
| 46-55 | 714 (29.63) | 19 (2.68) | 44 (6.16) | ||
| 56-65 | 426 (17.65) | 13 (3.00) | 33 (7.67) | ||
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| <.0001 | 0.0105 | |||
| Women | 1293 (53.64) | 10 (0.75) | 43 (3.29) | ||
| Men | 1117 (46.36) | 37(3.31) | 48 (5.40) | ||
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| 0.7446 | 0.3990 | |||
| 1. Yes | 1062 (44.04) | 19 (1.83) | 41 (3.87) | ||
| 2. No | 1349 (55.96) | 27 (2.02) | 62 (4.57) | ||
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| 0.8194 |
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| 1. Less than High School | 95 (3.95) | 1 (1.45) | 13 (14.11) | ||
| 2. High School Complete | 389 (16.15) | 6 (1.49) | 12 (3.21) | ||
| 3. Diploma Complete | 686 (28.44) | 16 (2.27) | 29 (4.17) | ||
| 4. Completed Undergrad and above | 1241 (51.47) | 24 (1.93) | 48 (3.89) | ||
City of Toronto, Canada 2009–2011 (n = 2411).
Note: MI = Myocardial infarction; CHD = coronary heart disease; CHF = congestive heart failure.
For variables with more than 2 categories, p-value is for the χ2 test of differences across row in the percentage reporting the outcome. Otherwise p-value is for a 2-tailed test of difference between 2 groups in the proportion reporting each outcome.
Multilevel Logistic Regressions of outcome 1 (MI only) and outcome2 (any CVDs)
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| Total (n = 2411) |
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| 0.94 (0.86-1.02) | 0.98 (0.94-1.02) | 1.02 (0.89-1.15) | 1.16 (0.79-1.53) |
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| Q1 (low) vs. Q4 (high) |
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| 1.07 (0.99-1.15) | 1.03 (0.92-1.14) |
| Q2 vs. Q4 | 1.51 (0.99-2.02) | 1.39 (0.95-1.83) | 1.24 (0.95-1.53) | 1.04 (0.89-1.19) | 1.04 (0.90-1.18) | 1.02 (0.87-1.17) |
| Q3 vs. Q4 | 1.43 (0.92-1.93) | 1.18 (0.82-1.54) | 1.09 (0.91-1.27) | 0.99 (0.80-1.18) | 1.01 (0.89-1.13) | 0.99 (0.78-1.2) |
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| Q1 (low) vs. Q4 (high) |
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| 1.00 (0.94-1.07) | 1.01 (0.93-1.09) |
| Q2 vs. Q4 |
| 0.99 (0.90-1.09) | 1.00 (0.93-1.07) | 1.02 (0.96-1.08) | 1.01 (0.84-1.18) | 1.07 (0.87-1.27) |
| Q3 vs. Q4 | 1.01 (0.8-1.22) | 1.01 (0.91-1.11) | 1.02 (0.86-1.15) | 1.01 (0.94-1.08) | 1.03 (0.74-1.32) | 1.04 (0.81-1.27) |
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| Q1 (low) vs. Q4 (high) |
| 1.17 (0.31-2.03) |
| 0.98 (0.44-1.52) | 1.05 (0.80-1.30) | 1.03 (0.11-1.95) |
| Q2 vs. Q4 |
| 1.13 (0.21-2.05) | 1.02 (0.73-1.31) | 0.99 (0.27-1.71) | 1.09 (0.63-1.55) | 1.15 (0.22-2.08) |
| Q3 vs. Q4 | 1.0 (0.89-1.11) | 1.03 (0.53-1.53) | 1.02 (0.84-1.20) | 1.17 (0.46-1.88) | 1.06 (0.72-1.40) | 1.21 (0.47-1.95) |
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| Q1 (low) vs. Q4 (high) |
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| Q2 vs. Q4 |
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| 0.93 (0.85-1.01) |
| 0.94 (0.79-1.09) | 0.90 (0.78-1.02) |
| Q3 vs. Q4 | 0.91 (0.80-1.02) | 0.89 (0.67-1.11) | 0.98 (0.87-1.09) | 0.95 (0.72-1.18) | 1.02 (0.86-1.18) | 1.00 (0.74-1.27) |
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| Q1 (low) vs. Q4 (high) | 0.79 (0.28-1.30) | 0.66 (0.25-1.07) | 0.90 (0.61-1.19) | 0.97 (0.48-1.46) | 0.94 (0.62-1.10) | 0.99 (0.51-1.47) |
| Q2 vs. Q4 | 0.83 (0.42-1.24) | 0.80 (0.45-1.15) | 0.92 (0.48-1.36) | 1.00 (0.47-1.54) | 0.96 (0.51-1.41) | 1.03 (0.54-1.52) |
| Q3 vs. Q4 | 0.91 (0.6-1.22) | 0.74 (0.37-1.11) | 0.94 (0.55-1.33) | 1.02 (0.46-1.58) | 0.98 (0.57-1.39) | 1.09 (0.82-1.36) |
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| 1. Strongly Agree |
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| 2. Agree | 1.51 (0.82-4.91) | 1.48 (0.84-3.83) | 1.41 (0.67-4.42) | 1.39 (0.41-3.74) | 1.38 (0.55-4.01) | 1.23 (0.47-3.66) |
| 3. Neither agree or disagree | 1.28 (0.59-3.89) | 1.17 (0.60-3.69) | 1.25 (0.52-3.72) | 1.16 (0.60-3.79) | 1.07 (0.52-3.59) | 1.01 (0.55-3.60) |
| 4. Disagree | 0.96 (0.48-4.56) | 1.06 (0.25-1.25) | 1.04 (0.19-3.17) | 0.79 (0.26-1.94) | 0.99 (0.40-4.12) | 0.80 (0.33-2.01) |
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| 0.61 (0.30-1.25) | 0.86 (0.55-1.36) | 0.48 (0.21-1.06) | 0.75 (0.45-1.23) | ||
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| Less than High School | 1.66 (0.51-5.37) |
| 1.36 (0.29-4.91) |
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| High School Complete | 1.07 (0.47-2.47) | 1.27 (0.72-2.25) | 1.07 (0.44-2.61) | 1.26 (0.69-2.28) | ||
| Diploma Complete | 1.40 (0.69-2.86) | 1.59 (0.97-2.59) | 1.30 (0.61-2.78) | 1.43 (0.86-2.36) | ||
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| Current smoker |
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| Former smoker | 1.00 (0.55-1.46) | 0.98 (0.32-1.64) | 0.88 (0.41-1.36) | 0.90 (0.24-1.57) | ||
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| Heavy alcohol use | 0.76 (0.40-1.45) | 0.86 (0.56-1.32) | 0.76 (0.29-1.23) | 0.86 (0.54-1.18) | ||
| Moderate alcohol use | 0.75 (0.35-1.65) | 0.55 (0.31-1.01) | 0.70 (0.23-1.17) | 0.63 (0.2-1.06) | ||
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| Underweight | 2.27 (0.29-17.89) | 1.83 (0.42-7.95) | ||||
| Overweight | 1.80 (0.86-3.80) | 1.45 (0.88-2.39) | ||||
| Obese |
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| 0.69 (0.38-1.26) | 0.68 (0.45-1.01) | ||||
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| 8.82%*** | 7.31%*** | 6.11%** | 7.19%** | 5.75%** | 6.08%** |
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| 19288.37 | 20147.68 | 14337.77 | 14769.52 | 13699.38 | 14667.89 |
City of Toronto, Canada 2009–2011 (n = 2411).
‡Model 1 estimated the bivariate association between neighbourhood income and the odds of a) MI and b) any CVDs (not shown in table).
*p < 0.05; **p < 0.01; ***p < 0.001. Bolded values are statistically significance with at least p<0.05.
1noise reference category = strongly disagree; 2Education; 2Education level reference category = undergrad and above; 3smoking reference category = non-smoker; 4alcohol use reference category = light/no alcohol use; 4noise reference category = strongly disagree; 5BMI reference category = normal (BMI = 18.5-24.9). 6This is the percentage of variance found in all neighbourhood-level variables. Our method of estimation follows the model linearization approach in Goldstein et al. [70].