| Literature DB >> 29017988 |
Elad Yom-Tov1, Guy Feraru2, Mark Kozdoba3, Shie Mannor3, Moshe Tennenholtz4, Irit Hochberg5.
Abstract
BACKGROUND: Regular physical activity is known to be beneficial for people with type 2 diabetes. Nevertheless, most of the people who have diabetes lead a sedentary lifestyle. Smartphones create new possibilities for helping people to adhere to their physical activity goals through continuous monitoring and communication, coupled with personalized feedback.Entities:
Keywords: diabetes type 2; physical activity; reinforcement learning
Mesh:
Year: 2017 PMID: 29017988 PMCID: PMC5654735 DOI: 10.2196/jmir.7994
Source DB: PubMed Journal: J Med Internet Res ISSN: 1438-8871 Impact factor: 5.428
Figure 1The two message policies.
Patient characteristics.
| Characteristic | Treatment | Control |
| Number | 20 | 7 |
| Gender | 8 female | 1 female |
| Age in years, mean (SDa) | 58.7 (2.1) | 55.1 (3.6) |
| Initial HbA1cb (%) | 7.7 | 8.7 |
aSD: standard deviation.
bHbA1c: glycated hemoglobin.
Figure 2Change in activity following feedback messages for the two feedback policies. Shown are the average improvement in activity for each of the four messages, as well as the feedback effectiveness, which is the improvement in activity weighted by the probability of each message.
Figure 3Change in activity as a function of feedback, grouped by current feedback. Each group shows the average change in activity following the current feedback (eg, feedback at time t), given the previous feedback given to the user (at time t-1).
Figure 4Change in activity as a function of feedback message in each cluster. Cluster 1 comprised 4 patients, cluster 2 had 9 patients, and cluster 3 had 5 patients.
Demographics of patients by cluster.
| Demographic | Cluster 1 | Cluster 2 | Cluster 3 |
| Female (%) | 50 (2/4) | 67 (6/9) | 20 (1/5) |
| Average age, in years | 57 | 54 | 56 |
Figure 5Learning algorithm stability (change in parameters) and predictiveness over time. The horizontal axis is time as the learning algorithm was applied to the experiment. The left vertical axis and the blue lines denoted by plus signs shows the change in algorithm parameters from day to day, and the right vertical axis and full brown line shows the R2 value of the model.
Figure 6The change in activity (shown as the fraction of the expected activity) over time for one sample user. The dotted line shows the linear slope of the curve.
Rates of improvement in physical activity performed and in the rate of walking. The standard error of the mean is shown in parenthesis. The slope of change in activity is measured by a linear fit to the plotted amount of daily exercise over time. The slope of the rate of walking is the change in the number of steps per minute during walking over time.
| Characteristic | Treatment | Control | |
| Initial | Learned | ||
| Change in activity | −0.001 | +0.012 | −0.004 |
| Change in rate of walking (Hz/day) | −0.009 | 0.002 | −0.010 |
Figure 7Relative reduction in glycated hemoglobin (HbA1c) over time. Dots represent measurements from people allocated to the personalized policy, whereas crosses represent the control policy. The dotted line is a linear fit to the control policy data and the full line to the personalized policy.
Results of the patient satisfaction questionnaire. Only the response to the second question is statistically significantly different between control and personalized messages (chi-square test).
| Question | Fraction answering “yes” | ||
| Treatment | Control | ||
| Did you increase your level of physical activity since joining the experiment? | 0.56 | 0.67 | .73 |
| Did the SMSa messages help you increase the frequency of physical activity? | 0.80 | 0.00 | .01 |
| Did the SMS messages help you maintain your physical activity? | 0.88 | 0.33 | .07 |
| Do you think you received enough messages to improve your activity? | 0.78 | 1.00 | .46 |
aSMS: short message service.