| Literature DB >> 29279299 |
Sanjay Basu1,2, Sridharan Raghavan3,4, Deborah J Wexler2,5, Seth A Berkowitz2,5,6.
Abstract
OBJECTIVE: Identifying patients who may experience decreased or increased mortality risk from intensive glycemic therapy for type 2 diabetes remains an important clinical challenge. We sought to identify characteristics of patients at high cardiovascular risk with decreased or increased mortality risk from glycemic therapy for type 2 diabetes using new methods to identify complex combinations of treatment effect modifiers. RESEARCH DESIGN AND METHODS: The machine learning method of gradient forest analysis was applied to understand the variation in all-cause mortality within the Action to Control Cardiovascular Risk in Diabetes (ACCORD) trial (N = 10,251), whose participants were 40-79 years old with type 2 diabetes, hemoglobin A1c (HbA1c) ≥7.5% (58 mmol/mol), cardiovascular disease (CVD) or multiple CVD risk factors, and randomized to target HbA1c <6.0% (42 mmol/mol; intensive) or 7.0-7.9% (53-63 mmol/mol; standard). Covariates included demographics, BMI, hemoglobin glycosylation index (HGI; observed minus expected HbA1c derived from prerandomization fasting plasma glucose), other biomarkers, history, and medications.Entities:
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Year: 2017 PMID: 29279299 PMCID: PMC5829969 DOI: 10.2337/dc17-2252
Source DB: PubMed Journal: Diabetes Care ISSN: 0149-5992 Impact factor: 19.112
Figure 1Conceptualization of gradient forest analysis to detect HTEs from trial data. Our implementation of gradient forest analysis involved repeated random sampling from both arms of the trial data set to compute the treatment effect—the difference in the probability of the primary outcome between the intensive and standard glycemic therapy arms—among subgroups of trial participants. After selecting subsamples of the trial data, our approach selected combinations of explanatory variables (X1, X2) from one subsection of data to divide the study population subsets with lower vs. higher treatment effects—in this case, all-cause mortality—when comparing intensive vs. standard therapy. We then used another subsection of data to update the preliminary values of the explanatory variables used to subdivide the population into final values that maximized between-group differences and minimized within-group differences in treatment effects among each subgroup. By using multiple subsections of data for the estimation of subgroups, the method produces unbiased estimates of HTE that are robust to outliers (17). The overall process is then repeated thousands of times to identify which variables and cut point values define consistent subgroups across thousands of random samplings from the trial data. The final subgroups chosen at the end of the decision tree are referred to as “leaves” of the tree.
Figure 2Summary risk stratification decision tree developed to identify the absolute change in risk of all-cause mortality among persons with type 2 diabetes subject to intensive therapy, based on baseline characteristics of individual participants in the ACCORD trial (2001–2009, N = 10,251). Negative values indicate reduced absolute mortality (benefit from intensive glycemic control), whereas positive values indicate increased absolute mortality (harm from intensive glycemic control).
Change in absolute risk of all-cause mortality from intensive versus standard glycemic control, among subgroups identified by gradient forest analysis of the ACCORD trial (2001–2009, N = 10,251)
| Group | Intensive therapy | Standard therapy | Total deaths ( | Deaths among intensive therapy ( | Deaths among standard therapy ( | Intensive vs. standard treatment, hazard ratio (95% CI), C statistic (95% CI) | Absolute risk difference, % (95% CI) | Stratified log-rank test (difference in treatment effect across leaves) | |
|---|---|---|---|---|---|---|---|---|---|
| Leaf 1 (leftmost in | 424 | 453 | 25 (2.9) | 7 (1.7) | 18 (4.0) | 0.41 (0.17, 0.98), 0.64 (0.52, 0.76) | −2.3 (−4.5 to −0.2) | 0.04 | <0.001 |
| Leaf 2 (HGI <0.44, BMI <30 kg/m2, age ≥61 years) | 811 | 906 | 116 (6.8) | 58 (7.2) | 58 (6.4) | 1.11 (0.77, 1.60), 0.62 (0.56, 0.67) | 0.7 (−1.6 to 3.1) | 0.56 | |
| Leaf 3 (HGI <0.44, BMI ≥30 kg/m2) | 2,375 | 2,303 | 250 (5.3) | 137 (5.8) | 113 (4.9) | 1.12 (0.91, 1.50), 0.64 (0.60, 0.68) | 0.9 (−0.4 to 2.1) | 0.22 | |
| Leaf 4 (rightmost in | 1,290 | 1,239 | 234 (9.3) | 143 (11.1) | 91 (7.3) | 1.57 (1.20, 2.04), 0.66 (0.62, 0.71) | 3.7 (1.5 to 6.0) | <0.001 |
See Fig. 2 for visualization of subgroups. Note that the hazard ratio of intensive vs. standard treatment and the C statistic (area under the receiver operating characteristic curve) for discrimination of higher from lower overall mortality by leaf was estimated the Cox proportional hazards model for the outcome of mortality by treatment arm within each leaf.
Figure 3Survival curves for all-cause mortality among subsets identified by each subgroup in the decision tree (see Fig. 2 for subgroups). P values are from the stratified log-rank test adjusted for censorship of Kaplan-Meier all-cause mortality rates among the intensive vs. standard glycemic therapy arm. A: Leaf 1 (leftmost in Fig. 2) (HGI <0.44, BMI <30 kg/m2, and age <61 years). B: Leaf 2 (HGI <0.44, BMI <30 kg/m2, and age ≥61 years). C: Leaf 3 (HGI <0.44 and BMI ≥30 kg/m2). D: Leaf 4 (rightmost in Fig. 2) (HGI ≥0.44).