| Literature DB >> 35079686 |
Ryan Admiraal1, Jules Millen2, Ankit Patel2, Tim Chambers3.
Abstract
We present results from a 7-day trial of a Bluetooth-enabled card by the New Zealand Ministry of Health to investigate its usefulness in contact tracing. A comparison of the card with traditional contact tracing, which relies on self-reports of contacts to case investigators, demonstrated significantly higher levels of internal consistency in detected contact events by Bluetooth-enabled cards with 88% of contact events being detected by both cards involved in an interaction as compared to 64% for self-reports of contacts to case investigators. We found no clear evidence of memory recall worsening in reporting contact events that were further removed in time from the date of a case investigation. Roughly 66% of contact events between trial participants that were indicated by cards went unreported to case investigators, simultaneously highlighting the shortcomings of traditional contact tracing and the value of Bluetooth technology in detecting contact events that may otherwise go unreported. At the same time, cards detected only 65% of self-reported contact events, in part due to increasing non-compliance as the study progressed. This would suggest that Bluetooth technology can only be considered as a supplemental tool in contact tracing and not a viable replacement to traditional contact tracing unless measures are introduced to ensure greater compliance.Entities:
Keywords: Bluetooth; COVID-19; Contact tracing; Non-compliance; Reciprocity
Year: 2022 PMID: 35079686 PMCID: PMC8773400 DOI: 10.1007/s41666-021-00112-9
Source DB: PubMed Journal: J Healthc Inform Res ISSN: 2509-498X
Receiver signal strength indication (RSSI) ranges, corresponding estimated distances between cards, and proximity classes
| RSSI (dBm) | Distance (m) | Proximity Class |
|---|---|---|
| [− 20,− 50] | [0, 1] | 0 |
| (− 50,− 56] | (1, 2] | 1 |
| (− 56,− 62] | (2, 4] | 2 |
Polynomial logistic regression models fit to r
| Model | Independent variables |
|---|---|
| 1 |
|
| 2 |
|
| 3 |
|
Reciprocity by day for traditional (r) and Garlaschelli and Loffredo () measures
| Data | Day |
|
| |
|---|---|---|---|---|
| Card | Nov 10 | 0.8771 (0.0070) | 0.8766 (0.0149) | 2,214 |
| Nov 11 | 0.8616 (0.0092) | 0.8613 (0.0188) | 1,395 | |
| Nov 12 | 0.8527 (0.0115) | 0.8524 (0.0227) | 957 | |
| Nov 13 | 0.8960 (0.0099) | 0.8958 (0.0227) | 942 | |
| Nov 14 | 0.9160 (0.0104) | 0.9159 (0.0260) | 714 | |
| Case Investigation | Nov 9 | 0.7500 (0.1083) | 0.7490 (0.2014) | 16 |
| Nov 10 | 0.4615 (0.1383) | 0.4599 (0.2692) | 13 | |
| Nov 11 | 0.6667 (0.1361) | 0.6657 (0.2553) | 12 | |
| Nov 12 | 0.6154 (0.1349) | 0.6142 (0.2510) | 13 | |
| Nov 13 | 0.7692 (0.1169) | 0.7685 (0.2252) | 13 | |
| Nov 14 | 0.5455 (0.1501) | 0.5442 (0.2919) | 11 | |
| Nov 15 | 0.6667 (0.1361) | 0.6657 (0.2553) | 12 |
These are presented for the card data and case investigation data
Fig. 1Daily measures of reciprocity using the Garlaschelli and Loffredo measure of reciprocity for card and case investigation data contact events. Vertical lines represent the estimated standard deviation
Likelihood ratio tests of Model 1 (linear in time) with Model 2 (quadratic in time) and Model 2 with Model 3 (quadratic in time, interaction with dataset)
| Model | Resid. Df | Resid. Dev | Df | Deviance | Pr(> Chi) |
|---|---|---|---|---|---|
| 1 | 9 | 19.97 | |||
| 2 | 8 | 7.860 | 1 | 12.11 | 0.0005016 |
| 3 | 6 | 6.004 | 2 | 1.856 | 0.3954 |
Logistic regression of r on the dataset (card or case investigation) and time modeled as quadratic (i.e., )
| Estimate | Std. Error | z value | Pr(> | | |
|---|---|---|---|---|
| Intercept | 0.5525 | 0.2233 | 2.474 | 0.01337 |
| dataset(card) | 1.558 | 0.2306 | 6.755 | 1.433e-11 |
| day | 0.6654 | 0.1913 | 3.479 | 0.0005025 |
| day2 | 0.8525 | 0.2473 | 3.448 | 0.0005655 |
Fig. 2Daily measures of reciprocity using the traditional measure of reciprocity r for card and case investigation data contact events. Wald (for card data) and Agresti-Coull (for case investigation data) 95% confidence intervals for r are shown as well as logistic regression predicted values (as trend lines) and corresponding 95% confidence intervals (as shaded regions)
Confusion matrices for contact events detected by cards and reported in case investigations over the period November 10–14 for (a) proximity class 0, (b) combined proximity classes 0 and 1, and (c) combined proximity classes 0, 1, and 2
| Case Investigation | |||
| No Contact | Contact | ||
| Card | No Contact | 238,818 | 173 |
| Contact | 131 | 78 | |
| Case Investigation | |||
| No Contact | Contact | ||
| Card | No Contact | 238,727 | 123 |
| Contact | 222 | 128 | |
| Case Investigation | |||
| No Contact | Contact | ||
| Card | No Contact | 238,632 | 89 |
| Contact | 317 | 162 | |
Fig. 3True positive rates and false positive rates by day and proximity class for the ability of cards to detect contact events reported in case investigations. The percentage of individuals reporting contact events to case investigators who had no recorded interactions on their cards is shown in parentheses next to each date
Fig. 4Recorded durations at given proximity classes for instances where cards indicated contact events but these were not reported to case investigators