| Literature DB >> 31296999 |
Lucas Morin1, Amaia Calderon Larrañaga1, Anna-Karin Welmer1,2,3,4, Debora Rizzuto1, Jonas W Wastesson1, Kristina Johnell5.
Abstract
OBJECTIVE: To determine whether or not the exposure to multiple drugs (polypharmacy) increases the risk of fall-related injury among older adults, beyond the effect of fall-risk increasing drugs and chronic multimorbidity.Entities:
Keywords: case-control; falls; older people; polypharmacy
Year: 2019 PMID: 31296999 PMCID: PMC6598933 DOI: 10.2147/CLEP.S201614
Source DB: PubMed Journal: Clin Epidemiol ISSN: 1179-1349 Impact factor: 4.790
Characteristics of the study population
| Cases (N=49,609) | Controls (N=49,609) | |
|---|---|---|
| Men | 15,285 (30.8) | 15,285 (30.8) |
| Women | 34,324 (69.2) | 34,324 (69.2) |
| Mean (SD) | 83.2 (7.2) | 83.7 (7.2) |
| No. (%) | ||
| 70–79 years | 16,237 (32.7) | 15,368 (31.0) |
| 80–89 years | 22,728 (45.8) | 22,532 (45.4) |
| ≥90 years | 10,644 (21.5) | 11,709 (23.6) |
| Community | 42,818 (86.3) | 44,054 (88.8) |
| Nursing home | 6,791 (13.7) | 5,555 (11.2) |
| Single | 3,463 (7.0) | 2,924 (6.2) |
| Married | 15,791 (31.9) | 17,276 (36.4) |
| Divorced | 7,377 (14.9) | 5,843 (12.3) |
| Widowed | 22,848 (46.2) | 21,361 (45.1) |
| Primary education | 22,057 (45.4) | 21,676 (45.1) |
| Secondary education | 19,443 (40.0) | 19,013 (39.6) |
| Tertiary education | 7,103 (14.6) | 7,375 (15.3) |
| Mean (SD) | 2.5 (2.0) | 2.0 (1.7) |
| No. (%) | ||
| 0 | 8,488 (17.1) | 11,565 (23.3) |
| 1 | 8,799 (17.7) | 9,935 (20.0) |
| ≥2 | 32,322 (65.2) | 28,109 (56.7) |
| Mean (SD) | 4.9 (3.4) | 3.8 (3.0) |
| No. (%) | ||
| 0 | 3,167 (6.4) | 5,344 (10.8) |
| 1 | 4,623 (9.3) | 6,822 (13.8) |
| 2 | 5,609 (11.3) | 7,252 (14.6) |
| ≥3 | 36,210 (73.0) | 30,191 (60.9) |
| Yes | 13,134 (26.5) | 7,649 (15.4) |
| No | 36,475 (73.5) | 41,960 (84.6) |
| Yes | 1,003 (2.0) | 259 (0.5) |
| No | 48,606 (98.0) | 49,350 (99.5) |
| Ordinary prescriptions | 36,270 (73.1) | 40,818 (82.3) |
| Multidose dispensing | 13,339 (26.9) | 8,791 (17.7) |
Notes: aMissing values for marital status: 130 (0.3%) for cases and 2205 (4.4%) for controls. bMissing values for the level of education: 1006 (2.0%) for cases and 1545 (3.1%) for controls
Figure 1Dose-response relationship between the number of prescription drugs and the risk of injurious fall.
Notes: Odds ratios for fall-related hospital admissions modelled by restricted cubic spline models. The number of prescription drugs was transformed using restricted cubic regression splines with knots at 3, 5, 8 and 13 drugs. Conditional logistic regression models were then fitted to estimate odds ratio (solid curves) with pointwise 95% confidence intervals (dashed curves). The median number of drugs (5) was chosen as reference point. The fully adjusted model was matched on sex, age and index date, and further adjusted for the number of fall-risk increasing drugs (FRIDs), living arrangement, number of chronic diseases, history of fall-related hospital admission, and history of alcohol-related hospital admission. Assuming linearity, an odds ratio of 1.02 (95% CI 1.01–1.03) was observed for every increase of 1 drug during the 7-day period before (but not including) the index date.
Abbreviation: FRID, fall-risk increasing drug.
Association between the number of prescription drugs and risk of injurious fall
| Cases (n=49,609) | Controls (n=49,609) | Matcheda | Matched and adjusted for FRID useb | Matched and adjusted for multiple confoundersc | |
|---|---|---|---|---|---|
| OR (95% CI) | OR (95% CI) | OR (95% CI) | |||
| Mean (SD) N (%) | 6.4 (4.2) | 5.2 (3.8) | 1.08 (1.07–1.09) | 1.07 (1.06–1.07) | 1.02 (1.01–1.03) |
| 0 to 3 drugs | 13,246 (26.7) | 18,111 (36.5) | 1 | 1 | 1 |
| 4 to 6 drugs | 13,896 (28.0) | 14,961 (30.2) | 1.29 (1.25–1.33) | 1.22 (1.17–1.26) | 1.06 (1.02–1.10) |
| 7 to 9 drugs | 11,599 (23.4) | 9,918 (20.0) | 1.64 (1.58–1.7) | 1.48 (1.42–1.55) | 1.13 (1.08–1.19) |
| 10 to 14 drugs | 8,722 (17.6) | 5,734 (11.6) | 2.13 (2.05–2.22) | 1.83 (1.73–1.93) | 1.21 (1.13–1.28) |
| ≥15 drugs | 2,146 (4.3) | 885 (1.8) | 3.35 (3.09–3.64) | 2.68 (2.43–2.96) | 1.47 (1.32–1.64) |
Notes: aConditional logistic regression model matched on sex and age. bConditional logistic regression model matched on sex and age, and further adjusted for the number of fall-risk increasing drugs. cConditional logistic regression model matched on sex and age, and further adjusted for the number of fall-risk increasing drugs, living arrangement, number of chronic diseases, history of fall-related hospital admission, and history of alcohol-related hospital admission. dDrug exposure period: 7 days preceding (but not including) the index date.
Abbreviations: OR, odds ratio; CI, confidence interval; FRID, fall-risk increasing drugs.
Figure 2Population attributable fraction (PAF). aOdds Ratios and their 95% confidence intervals were computed by the mean of unconditional logistic regression models adjusted for sex, age, number of fall-risk increasing drugs (FRIDs), living arrangement, number of chronic diseases, history of fall-related hospital admission, and history of alcohol-related hospital admission. bThe population attributable fraction (PAF) can be calculated as PAF = Pe × [(OR-1) ÷ OR], where Pe is the prevalence rate of the exposure among cases.