| Literature DB >> 31199342 |
Christopher A Sanders1, Stephen M Schueller2, Acacia C Parks3, Ryan T Howell4.
Abstract
BACKGROUND: A critical issue in understanding the benefits of Web-based interventions is the lack of information on the sustainability of those benefits. Sustainability in studies is often determined using group-level analyses that might obscure our understanding of who actually sustains change. Person-centric methods might provide a deeper knowledge of whether benefits are sustained and who tends to sustain those benefits.Entities:
Keywords: cluster analysis; depression; happiness; random allocation
Mesh:
Year: 2019 PMID: 31199342 PMCID: PMC6592489 DOI: 10.2196/13253
Source DB: PubMed Journal: J Med Internet Res ISSN: 1438-8871 Impact factor: 5.428
Figure 1Distance function used in the clustering of participant trends. Delta symbols are used to indicate differences between prototypes and individual trends.
Figure 2Survival curves demonstrating the portion of participants retained over time.
Figure 3Life satisfaction trajectories over time by sample and cluster. The points in the foreground represent observed group-wise means, whereas the faded lines in the background represent the prototype trajectories that each cluster is based on. Error bars represent standard error of the mean.
Figure 4Affect balance trajectories over time by sample and cluster. The points in the foreground represent observed group-wise means, whereas the faded lines in the background represent the prototype trajectories that each cluster is based on. Error bars represent standard error of the mean.
Figure 5Participant-level deviation in life satisfaction from baseline by sample, timepoint, and cluster. Each bar represents one participant (arranged by value and given pairwise deletion between plots). Raw within-person differences (from pretest) are represented on the y-axis. Similar information is represented in Figure 3, though it is presented here for visual confirmation of our cluster definitions.
General binomial (logistic) models predicting membership in the lasting benefit cluster over the hedonic adaptation cluster from use statistics.
| Factor | Model 1 | Model 2 | Model 3 | |
| Fixed effects | Intercept | Intercept | Intercept | |
| timea | time | time | ||
| freqb | freq | freq | ||
| adhc | adh | adh | ||
| freq×dadh | freq×adh | freq×adh | ||
| —e | freq×time | freq×time | ||
| — | — | adh×time | ||
| — | — | freq×adh×time | ||
| Model | 5 | 6 | 8 | |
| Log likelihood | −877.23 | −873.28 | −872.92 | |
| [.570,.641] | [.572,.644] | [.573,.645] | ||
| Akaike information criterion | 1764.5 | 1758.6 | 1761.8 | |
| Residual deviance | 1754.5 | 1746.6 | 1745.8 | |
| Residual | 1295 | 1294 | 1292 | |
| χ2 | — | 7.9 | 0.73 | |
| — | 1 | 2 | ||
| — | 0.005 | 0.7 | ||
aAssessment time point, in days (possible values before mean centering: 7, 14, 21, 28, 35, 37, 42, 72, 97, and 132).
bFrequency of use (in number of days per week; scaled by total intervention length).
cAdherence to the specific instructions of an exercise within the past week (coded as 1=true, 0=false).
dIndicates an interaction effect.
eNot applicable.
fThe limits of the R2 statistics presented here are Cox & Snell’s pseudo- R2 and Nagelkerke’s pseudo- R2, respectively.
Optimal binomial model to describe the relationship between intervention use and the achievement of a lasting intervention benefit.
| Fixed effects | Estimate ( | Standard error | Standardized (β) | ||
| Intercept | 0.47 | 0.11 | .00 | 4.45 | <.001 |
| freqa | -0.20 | 0.10 | -.35 | -1.97 | <.05 |
| adhb | 0.11 | 0.24 | .09 | 0.45 | .66 |
| timec | -0.00 | 0.00 | -.05 | -0.37 | .72 |
| freq×adh | 0.65 | 0.23 | .54 | 2.88 | .004 |
| freq×time | 0.01 | 0.00 | .36 | 2.75 | .006 |
aFrequency of use (scaled by intervention length).
bAdherence to the specific instructions of an exercise within the past week (coded as 1=true, 0=false).
cAssessment time point, in days (range of values before mean centering: 7, 14, 21, 28, 35, 37, 42, 72, 97, and 132).
Figure 6Trends in self-reported depression symptoms over time by sample and cluster. Group-wise means and standard errors are represented by points and error bars; trajectory curves are formed using a Loess smoothing function with a span width of 2 days. The standard error of the smoothing function is represented by shaded regions.