| Literature DB >> 23198142 |
George A Kelley1, Kristi S Kelley.
Abstract
Purpose. To use the meta-analytic approach to examine the effects of diet (D), aerobic exercise (E), or both (DE) on non-high-density lipoprotein cholesterol (non-HDL-C) in adults. Methods. Randomized controlled trials in adults ≥18 years of age were included. A mixed-effect model was used to combine effect size (ES) results within each subgroup and to compare subgroups (Q(b)). Heterogeneity was examined using the Q and I(2) statistics, and 95% confidence intervals (CI) were also calculated. Statistical significance was set at P ≤ 0.05, while a trend for statistical significance was set between P > 0.05, and ≤0.10. Results. A statistically significant exercise minus control group decrease in non-HDL-C was found for DE (7 ESs, 389 participants, [Formula: see text] mg/dL, 95% CI = -21.7 to -0.6, P = 0.04, Q = 2.4, P = 0.88, I(2) = 0%), a trend for the D group (7 ESs, 402 participants, [Formula: see text] mg/dL, 95% CI = -18.6 to 1.6, P = 0.10, Q = 0.76, P = 0.99, I(2) = 0%), and no change for the E group (7 ESs, 387 participants, [Formula: see text] mg/dL, 95% CI = -7.1 to 13.1, P = 0.56, Q = 0.78, P = 0.99, I(2) = 0%). Overall, no statistically significant between-group differences were found (Q(b) = 4.1, P = 0.12). Conclusions. Diet combined with aerobic exercise may reduce non-HDL-C among adults in some settings.Entities:
Year: 2012 PMID: 23198142 PMCID: PMC3502755 DOI: 10.1155/2012/840935
Source DB: PubMed Journal: Cholesterol ISSN: 2090-1283
Baseline values for non-HDL-C (mg/dL).
| Group | Studies# | Groups# | Participants# |
| Range | Median |
|---|---|---|---|---|---|---|
| Diet | 6 | 7 | 207 | 169.0 ± 20.3 | 136–192 | 167 |
| Exercise | 6 | 7 | 192 | 160.9 ± 29.3 | 121–192 | 167 |
| Diet and exercise | 6 | 7 | 194 | 168.9 ± 26.4 | 130–201 | 162 |
| Control | 6 | 7 | 195 | 162.7 ± 24.3 | 135–192 | 159 |
#Number; , mean ± standard deviation; to convert from mg/dL to mmol, divide by 38.67.
Changes in non-HDL-C (mg/dL).
| Variable | Studies# | Participants#
| ES# |
|
|
|
| 95% PI |
|---|---|---|---|---|---|---|---|---|
| Diet | 6 | 402 | 7 | −8.5 (−18.6, 1.6) | 0.10** | 0.8 (0.99) | 0 | −21.7, 4.8 |
| Exercise | 6 | 389 | 7 | 3.0 (−7.1, 13.1) | 0.60 | 0.8 (0.99) | 0 | −10.3, 16.3 |
| Diet + Exercise | 6 | 387 | 7 | −11.1 (−21.7, −0.6) | 0.04* | 2.4 (0.88) | 0 | −24.4, 2.1 |
#Number; ES: effect sizes; (95% CI), mean ± 95% confidence intervals; P: alpha value for changes in non-HDL-C; Q(P): Cochran's Q statistic and associated alpha value; I 2 (%): percentage of inconsistency; 95% PI: 95% prediction intervals; I + C: intervention + control; *statistically significant at P ≤ 0.05; **trend (>0.05 to ≤0.10) for statistical significance; To convert changes in mg/dL to mmol, divide by 38.67.
Figure 1Forest plot for intervention minus control group changes in non-HDL-C according to Diet, Exercise and Diet and Exercise interventions. The black squares for each result represent the difference in non-HDL-C in mg/dL while the left and right extremes of the squares represent the corresponding 95% confidence intervals. The middle of the black diamond for the three groups represent the overall mean difference while the left and right extremes of the diamonds represent the corresponding 95% confidence intervals based on a random-effects model. To convert mg/dL to mmol, divide by 38.67.
Figure 2Funnel plot for intervention minus control group changes in non-HDL-C across all results. The x-axis represents changes in non-HDL-C in mg/dL, while the y-axis represents the standard error of the changes in non-HDL-C in mg/dL. The middle of the hollow diamond represents the original overall mean difference, while the left and right extremes of the diamond represent the corresponding 95% confidence intervals based on a random-effects model. The middle of the black solid diamond represents the mean difference in non-HDL-C, adjusted for small-study effects, while the left and right extremes of the diamond represent the corresponding 95% confidence intervals based on a random-effects model. As can be seen by the matching diamonds, no adjustment (imputation) was necessary. To convert mg/dL to mmol, divide by 38.67.