| Literature DB >> 32190478 |
Paul A Dent1, Benjamin Wilke2, Sarvram Terkonda3, Ian Luther4, Glenn G Shi2.
Abstract
Background Range of motion (ROM) is a critical component of a physician's evaluation for many consultations. The purpose of this study was to evaluate if teleconference goniometry could be as accurate as clinical goniometry. Methods Forty-eight volunteers participated in the study. There was a sample size of 52 elbows. Each measurement was recorded consecutively in person, through teleconference, and still-shot photography by two researchers trained in goniometry. Measurements of maximum elbow flexion and extension were taken and recorded. Results Teleconference goniometry had a high agreement with clinical goniometry (Pearson coefficient: flexion: 0.93, Extension: 0.87). Limits of agreement found from the Bland-Altman test were 7⁰ and -3⁰ for flexion and 10.4⁰ and -7.4⁰ for extension. A t-test revealed a P-value of less than 0.001 between teleconference and clinical measurements, proving the data are significant. Conclusions ROM measurements through a teleconferencing medium are comparable to clinical ROM measurements. This would allow for interactive elbow ROM assessment with the orthopedist without having to incorporate travel time and expenses.Entities:
Keywords: elbow; goniometry; orthopedics; physical therapy; range of motion; rom; telemedicine
Year: 2020 PMID: 32190478 PMCID: PMC7064267 DOI: 10.7759/cureus.6925
Source DB: PubMed Journal: Cureus ISSN: 2168-8184
Figure 1Maximum extension
A participant demonstrates maximum extension during a clinical trial
Figure 2Maximum flexion
A participant demonstrates maximum flexion during a clinical trial
t-Test: clinical vs. telemedical goniometry
This table represents in-depth statistics for the comparison between clinical goniometry and telemedicine-based goniometry
| Flexion | Clinic | Teleconference | Extension | Clinic | Teleconference |
| Mean | 41.50 | 39.46 | Mean | 0.92 | 1.48 |
| Variance | 44.37 | 40.88 | Variance | 12.50 | 19.08 |
| Observations | 52.00 | 52.00 | Observations | 52.00 | 52.00 |
| Pearson Correlation | 0.93 | Pearson Correlation | 0.87 | ||
| Hypothesized Mean Difference | 5.00 | Hypothesized Mean Difference | 5.00 | ||
| df | 51.00 | df | 51.00 | ||
| t Stat | -8.50 | t Stat | -18.29 | ||
| P(T<=t) one-tail | 1.2E-11 | P(T<=t) one-tail | 2.4E-24 | ||
| t Critical one-tail | 1.68 | t Critical one-tail | 1.68 | ||
| P(T<=t) two-tail | 2.4E-11 | P(T<=t) two-tail | 4.7E-24 | ||
| t Critical two-tail | 2.01 | t Critical two-tail | 2.01 |
t-Test: clinical vs. photography goniometry
This table represents in-depth statistics for comparing clinical vs. photography-based goniometric measurements
| Flexion | Clinic | Photography | Extension | Clinic | Photography |
| Mean | 41.50 | 40.02 | Mean | 0.92 | 0.38 |
| Variance | 44.37 | 25.90 | Variance | 12.50 | 4.75 |
| Observations | 52.00 | 52.00 | Observations | 52.00 | 52.00 |
| Pearson Correlation | 0.73 | Pearson Correlation | 0.82 | ||
| Hypothesized Mean Difference | 5.00 | Hypothesized Mean Difference | 5.00 | ||
| df | 51.00 | df | 51.00 | ||
| t Stat | -5.57 | t Stat | -14.93 | ||
| P(T<=t) one-tail | 4.7E-07 | P(T<=t) one-tail | 1.5E-20 | ||
| t Critical one-tail | 1.68 | t Critical one-tail | 1.68 | ||
| P(T<=t) two-tail | 9.4E-07 | P(T<=t) two-tail | 3.0E-20 | ||
| t Critical two-tail | 2.01 | t Critical two-tail | 2.01 |
Figure 3Clinical vs. photography
A Bland–Altman plot representing flexion comparison measurements that fell within the 95% confidence interval
Figure 4Clinical vs. telemedicine
A Bland–Altman plot representing the amount of measurements that fell within a 95% confidence interval