| Literature DB >> 28815052 |
David L Dickinson1,2,3, Joseph Cazier1, Thomas Cech4.
Abstract
We validated a Fitbit sleep tracking device against typical research-use actigraphy across four nights on 38 young adults. Fitbit devices overestimated sleep and were less sensitive to differences compared to the Actiwatch, but nevertheless captured 88 (poor sleepers) to 98 percent (good sleepers) of Actiwatch estimated sleep time changes. Bland-Altman analysis shows that the average difference between device measurements can be sizable. We therefore do not recommend the Fitbit device when accurate point estimates are important. However, when qualitative impacts are of interest (e.g. the effect of an intervention), then the Fitbit device should at least correctly identify the effect's sign.Entities:
Keywords: Fitbit; actigraphy; longitudinal studies; sleep; validation studies
Year: 2016 PMID: 28815052 PMCID: PMC5221738 DOI: 10.1177/2055102916679012
Source DB: PubMed Journal: Health Psychol Open ISSN: 2055-1029
Figure 1.Fitbit versus actigraphy (ordinary least squares line fit shown).
FitBit outcome measures regressed against actigraphy measures.
| TIB | Dependent variable = Fitbit TIB | ||
|---|---|---|---|
| (1) | (2) | (3) | |
| Variable | All subjects ( | Good sleepers (PSQI ⩽ 5; | Poor sleepers (PSQI > 5; |
| Constant | 104.981 (22.035) | 84.577 (27.908) | 122.113 (31.93) |
| Actigraphy TIB | .854 (.048) | .912 (.053) | .803 (.072) |
| | .72 | .74 | .70 |
| Test of | |||
| TST | Dependent variable = Fitbit TST | ||
| Variable | All subjects ( | Good sleepers (PSQI ⩽ 5; | Poor sleepers (PSQI > 5; |
| Constant | 54.203 (18.649) | 35.121 (22.013) | 65.529 (25.247) |
| Actigraphy TST | .917 (.050) | .974 (.056) | .879 (.071) |
| | .83 | .84 | .83 |
| Test of | |||
| TST/TIB | Dependent variable = Fitbit quasi-efficiency (TST/TIB) | ||
| Variable | All subjects ( | Good sleepers (PSQI ⩽ 5; | Poor sleepers (PSQI > 5; |
| Constant | 19.342 (13.175) | 10.212 (10.845) | 24.656 (22.440) |
| Actigraphy TST/TIB | .742 (.140) | .840 (.117) | .685 (.238) |
| | .26 | .38 | .19 |
| Test of | |||
| Efficiency | Dependent variable = Fitbit efficiency (device defined) | ||
| Variable | All subjects ( | Good sleepers (PSQI ⩽ 5; | Poor sleepers (PSQI > 5; |
| Constant | 76.096 (5.432) | 85.413 (1.767) | 69.368 (10.140) |
| Actigraphy efficiency | .207 (.061) | .105 (.021) | .279 (.115) |
| | .19 | .19 | .21 |
| Test of | |||
TIB: time in bed; TST: total sleep time.
Random effects regression models with errors clustered by participant (four observations per participant). Robust standard errors shown in parenthesis. Statistical equivalence between actigraphy and Fitbit outcome variable implies α = 0, β = 1.
Significance at the .10, .05, and .01 levels, respectively, for the two-tailed test.
Figure 2.Fitbit scored versus raw nightly TST data compared to actigraphy (ordinary least squares line fit shown).
Left panel of Figure 2 reproduces the left panel of Figure 1 with axis rescaled for comparability with raw Fitbit data.
Figure 3.Bland–Altman plots—total sleep time (TST). 95 percent confidence interval shown.
Figure 5.Bland–Altman plots—quasi-efficiency (TST/TIB). 95 percent confidence interval shown.
Figure 6.Fitbit–Actiwatch longitudinal TST device differences.
Figure 7.Fitbit–Actiwatch longitudinal device-measured sleep efficiency differences.
Longitudinal analysis of the difference between Fitbit TST and Actiwatch TST (dependent variable is Fitbit TST–Actiwatch TST).
| Variable | All subjects ( | Poor sleepers ( | Good sleepers ( |
|---|---|---|---|
| Constant | 13.737 (7.526) | 9.900 (11.926) | 18.000 (9.317) |
| Day 2 | 12.500 (9.675) | 7.675 (15.596) | 17.861 (11.550) |
| Day 3 | 10.658 (7.577) | 17.400 (12.083) | 3.167 (9.017) |
| Day 4 | 11.868 (7.526) | 16.125 (11.926) | 7.139 (9.445) |
| Model test ( | 2.37 | 4.46 | 2.46 |
Random effects regression models with errors clustered by participant (four observations per participant). Robust standard errors shown in parenthesis. Impact of each identified day in the study timeline is in comparison with day 1 (the omitted reference group in the set of indicator variables).
*, **, ***Significance at the .10, .05, and .01 levels, respectively, for the two-tailed test.
Longitudinal analysis of the difference between Fitbit sleep efficiency and Actiwatch sleep efficiency (dependent variable is Fitbit efficiency–Actiwatch efficiency).
| Variable | All subjects ( | Poor sleepers ( | Good sleepers ( |
|---|---|---|---|
| Constant | 6.684 (.883) | 7.100 (1.366) | 6.222 (1.146) |
| Day 2 | .105 (1.014) | −1.850 (1.509) | 2.278 (1.202) |
| Day 3 | .632 (1.341) | −.400 (1.919) | 1.778 (1.926) |
| Day 4 | 1.632 (1.804) | 1.900 (2.600) | 1.333 (2.623) |
| Model test ( | .94 | 4.48 | 3.63 |
Random effects regression models with errors clustered by participant (four observations per participant). Robust standard errors shown in parenthesis. Impact of each identified day in the study timeline is in comparison with day 1 (the omitted reference group in the set of indicator variables).
*, **, ***Significance at the .10, .05, and .01 levels, respectively, for the two-tailed test.