| Literature DB >> 26690081 |
Nora Rahhali1, Aurélie Millier2, Benjamin Briquet3, Philippe Laramée4, Samuel Aballéa5, Mondher Toumi6, Clément François7, Jürgen Rehm8,9,10, Jean-Bernard Daeppen11.
Abstract
BACKGROUND: Most available pharmacotherapies for alcohol-dependent patients target abstinence; however, reduced alcohol consumption may be a more realistic goal. Using randomized clinical trial (RCT) data, a previous microsimulation model evaluated the clinical relevance of reduced consumption in terms of avoided alcohol-attributable events. Using real-life observational data, the current analysis aimed to adapt the model and confirm previous findings about the clinical relevance of reduced alcohol consumption.Entities:
Mesh:
Year: 2015 PMID: 26690081 PMCID: PMC4687312 DOI: 10.1186/s12889-015-2606-4
Source DB: PubMed Journal: BMC Public Health ISSN: 1471-2458 Impact factor: 3.295
Coefficients of two-part model for alcohol consumption prediction
| Logistic regression model for probability of drinking | Negative binomial regression model for amount of alcohol consumed on drinking days | ||||||||
|---|---|---|---|---|---|---|---|---|---|
| Parameter | Level | Estimate | Standard error |
| Odds ratio | Estimate | Standard error |
| Odds ratio |
| Intercept | −3.5123a | 0.6325 | <.0001 | - | 3.6665b | 0.2766 | <.0001 | - | |
| Age (years, ref = 0) | 0.006217 | 0.01127 | 0.5813 | 1.0062 | −0.01163 | 0.004807 | 0.0156 | 0.9884 | |
| Sex (ref = male) | Female | 0.2055 | 0.2796 | 0.4624 | 1.2281 | 0.01766 | 0.1221 | 0.885 | 1.0178 |
| Day (ref = Saturday) | Sunday | −0.05629 | 0.08452 | 0.5054 | 0.9453 | −0.02609 | 0.01826 | 0.153 | 0.9742 |
| Monday | −0.4179 | 0.0839 | <.0001 | 0.6584 | −0.05914 | 0.01834 | 0.0013 | 0.9426 | |
| Tuesday | −0.2794 | 0.08356 | 0.0008 | 0.7562 | −0.0489 | 0.01838 | 0.0078 | 0.9523 | |
| Wednesday | −0.2098 | 0.08446 | 0.013 | 0.8107 | −0.03008 | 0.01845 | 0.103 | 0.9704 | |
| Thursday | −0.05853 | 0.08508 | 0.4915 | 0.9431 | −0.02463 | 0.01856 | 0.1846 | 0.9757 | |
| Friday | −0.03683 | 0.08563 | 0.6671 | 0.9638 | 0.004004 | 0.01865 | 0.83 | 1.004 | |
| Log (1 + consumption) day −1 | 0.5019 | 0.01368 | <.0001 | 1.6519 | 0.07999 | 0.004127 | <.0001 | 1.0833 | |
| Log (1 + consumption) day −2 | 0.361 | 0.01396 | <.0001 | 1.4348 | 0.05808 | 0.00408 | <.0001 | 1.0598 | |
| Log (1 + consumption) day −7 | 0.3777 | 0.01312 | <.0001 | 1.4589 | 0.05105 | 0.003695 | <.0001 | 1.0524 | |
| Treatment during follow-up (ref = No treatment) | Psychological | −0.1548 | 0.324 | 0.6328 | 0.8566 | 0.1968 | 0.1405 | 0.1615 | 1.2175 |
| Psychological and pharmaceutical | −0.07805 | 0.58 | 0.893 | 0.9249 | 0.09311 | 0.2426 | 0.7012 | 1.0976 | |
| Time index | 0.000461 | 0.000198 | 0.02 | 1.0005 | 0.02279 | 0.005067 | <.0001 | 1.0231 | |
| Mean of baseline consumption per patient | 0.000659 | 0.001405 | 0.6389 | 1.0007 | 0.01156 | 0.006173 | 0.061 | 1.0116 | |
| Standard deviation of baseline consumption per patient | 0.00031 | 0.003629 | 0.9319 | 1.0003 | 0.0253 | 0.0153 | 0.0982 | 1.0256 | |
| Depressed (ref = No) | Yes | −0.1817 | 0.2674 | 0.4968 | 0.8339 | 0.1539 | 0.1148 | 0.1801 | 1.1664 |
| Day 1 | −3.9724 | 0.5882 | <.0001 | 0.0188 | −0.09164 | 0.1547 | 0.5537 | 0.9124 | |
| Day 2 | −2.5372 | 0.5816 | <.0001 | 0.0791 | −0.1644 | 0.1721 | 0.3393 | 0.8484 | |
| Day 3 | −0.475 | 0.386 | 0.2185 | 0.6219 | −0.2108 | 0.1105 | 0.0565 | 0.8099 | |
| Day 4 | −0.2679 | 0.4006 | 0.5036 | 0.765 | −0.1374 | 0.1088 | 0.2067 | 0.8716 | |
| Day 5 | −0.6315 | 0.4465 | 0.1573 | 0.5318 | −0.3298 | 0.1207 | 0.0063 | 0.7191 | |
| Day 6 | −1.0807 | 0.5291 | 0.0411 | 0.3394 | −0.2246 | 0.1489 | 0.1314 | 0.7988 | |
| Day 7 | −0.4915 | 0.5832 | 0.3994 | 0.6117 | −0.2601 | 0.1488 | 0.0805 | 0.771 | |
aThe intercept estimate of the logistic regression is the coefficient from which the probability of drinking can be derived for the reference patient-day. On the reference patient-day, the probability of drinking is p = exp(3.5123/(1 + exp(3.5123)) = 0.0290
bThe intercept estimate of the negative binomial model is the coefficient from which the mean amount of alcohol consumed can be derived for the reference patient-day. On the reference patient-day, the mean quantity of alcohol consumed, in grams, is c = exp(3.6665) = 39.11
Number of events per 100,000 patient-years by HDD categorya
| HDDs per year (days) | Ischemic heart disease | Ischemic stroke | Traffic injuries | Other injuries | Cirrhosis | Pancreatitis | Pneumonia | Hemorrhagic stroke | Total |
|---|---|---|---|---|---|---|---|---|---|
| <100 | 1170 | 382 | 40 | 834 | 153 | 105 | 1517 | 107 | 4308 |
| 100–120 | 1727 | 554 | 269 | 3047 | 380 | 384 | 1813 | 156 | 8330 |
| 120–140 | 1841 | 591 | 326 | 3486 | 461 | 530 | 1889 | 182 | 9306 |
| 140–160 | 1946 | 625 | 390 | 3904 | 549 | 710 | 1965 | 209 | 10298 |
| 160–180 | 2027 | 652 | 471 | 4262 | 716 | 1304 | 2060 | 226 | 11718 |
| 180–200 | 2079 | 672 | 604 | 4590 | 914 | 1666 | 2222 | 251 | 12998 |
| 200–220 | 2152 | 697 | 720 | 4993 | 1244 | 2643 | 2398 | 287 | 15134 |
| >220 | 2543 | 825 | 1054 | 6845 | 2083 | 4769 | 2921 | 478 | 21518 |
aOut of the 200,000 patients simulated, 83.5 % had fewer than 100 HDDs/year, 9.2 % had between 100 and 220 HDDs, and 7.3 % had more than 220 HDDs. For each HDD group of patients, the probabilities of events for each patient were summed over 12 months, and this sum was transformed to represent the number of events per 100,000 individuals
Number of events per 100,000 patient-years by TAC categorya
| TAC per year (×1000 g) | Ischemic heart disease | Ischemic stroke | Traffic injuries | Other injuries | Cirrhosis | Pancreatitis | Pneumonia | Hemorrhagic stroke | Total |
|---|---|---|---|---|---|---|---|---|---|
| <15 | 1173 | 383 | 42 | 853 | 150 | 95 | 1516 | 106 | 4318 |
| 15–18 | 1796 | 584 | 301 | 3401 | 329 | 139 | 1825 | 149 | 8524 |
| 18–21 | 1964 | 639 | 368 | 4025 | 377 | 158 | 1885 | 162 | 9578 |
| 21–24 | 2070 | 676 | 459 | 4471 | 431 | 189 | 1947 | 175 | 10418 |
| 24–27 | 2080 | 685 | 590 | 4661 | 520 | 282 | 2072 | 193 | 11083 |
| 27–30 | 2179 | 723 | 680 | 5158 | 605 | 390 | 2175 | 210 | 12120 |
| 30–33 | 2273 | 750 | 741 | 5527 | 683 | 491 | 2239 | 228 | 12932 |
| 33–36 | 2357 | 752 | 768 | 5663 | 772 | 656 | 2293 | 267 | 13528 |
| 36–39 | 2384 | 757 | 819 | 5789 | 884 | 876 | 2362 | 304 | 14175 |
| >39 | 2483 | 812 | 1170 | 7031 | 3173 | 8224 | 3551 | 817 | 27261 |
aOut of the 200,000 patients simulated, 84.4 % had a TAC below 15,000 g/year, 10.8 % had a TAC between 15,000 and 39,000 g/year, and 4.6 % had more than 39,000 g/year. For each TAC group of patients, the probabilities of events for each patient were summed over 12 months, and this sum was transformed to represent the number of events per 100,000 individuals