Understanding foot motion and function during activity is essential for clinicians because different foot types may require different treatment or rehabilitation strategies. However, environmental limitations in clinical settings often restrict clinicians to simple static testing without the use of time-consuming functional foot assessments.
Methods for evaluating foot posture based on foot morphologic features are divided into anthropometric tests and visual inspection. Visual assessments demonstrated high variability and limited agreement between different examiners. [
1] Therefore, Razeghi and Batt [
1] suggested the use of anthropometric tests as a reliable tool for assessing foot function. Simple anthropometric tests can be performed by measuring the change in relative position of a skeletal landmark or a marker on the skin representing such a landmark from one position to another, eg, from a neutral to a loaded condition or a maximum excursion of a joint. Brody [
2] introduced the static navicular drop (ND) test. The static ND test was meant as a quick clinical test to estimate foot pronation during dynamic conditions. However, it has never been investigated how well static ND predicts dynamic ND during walking. The purpose of this study was to investigate how well static ND corresponds to dynamic measures of ND with participants walking on a treadmill.
Discussion
The purpose of this study was to investigate how well static ND correlates with dynamic ND. The results demonstrated significant relationships between static and dynamic measurements ranging from 0.357 to 0.951. The correlation between static and dynamic ND demonstrated that the static measurement can explain 12.7% of the variation in dynamic ND. Despite a significant correlation between static and dynamic ND, the two measurements are not equivalent.
Figure 2A, with the corresponding 95% confidence intervals, shows a large variance around the line of best fit. When performing a clinical test, such as the static ND test, it is aimed at predicting dynamic function.
Figure 2A illustrates that a static ND of 5 mm corresponds to 3 to 9 mm of dynamic ND in 95% of the participants examined. This reflects that an increase in static ND does not necessarily translate into an increase in dynamic ND.
To explain the low predictive value of static ND, the two components of this parameter were separately analyzed. We investigated whether Brody’s start position actually correlated to the height of the navicular bone at heel strike and, second, whether the navicular position during relaxed bilateral standing correlated to minimal navicular height during walking.
Figure 2B contains a scatterplot with 95% confidence intervals of the correlation between navicular height at heel strike and navicular height at the start position of static ND according to Brody. Although there is a highly significant relationship between the two parameters, the static measurement can predict only 57.1% of the variation in navicular height at heel strike. In
Figure 2C, the height of the navicular at the end position of Brody’s static test is plotted against the minimal height of the navicular marker during walking. The correlation between these two parameters is high (
r = 0.951) and shows that the end position in Brody’s test can predict more than 90% of the variation in minimal navicular height during walking.
This finding corresponds to the results of studies by McPoil and Cornwall, [
5,
6] who used a different geometric expression for navicular position, the longitudinal arch angle. They identified a similarly high correlation between the longitudinal arch angle in static relaxed standing and the maximal longitudinal arch angle during walking [
5] and slow running. [
6] However, it may well be that the high correlation merely expresses a relationship between marker height in the static unloaded and dynamic loaded positions. [
7] This relationship may just be caused by the fact that a marker that is, eg, placed lower in the static condition will also be lower in the loaded dynamic condition. It can be suspected that the high correlation between the end position in Brody’s test and the minimal navicular height during walking (
r = 0.951) is a result of marker placement rather than a functional relationship between static and dynamic measures. [
7]
The data from
Figure 2B illustrate that the variation in navicular height at heel strike may partially explain the difference between static and dynamic ND. One possible explanation for this discrepancy is foot orientation at heel strike. If the foot is in a subtalar neutral position at heel strike, a high correlation is the result. However, McPoil et al [
8] showed that there is a great deal of variation in the subtalar joint at heel strike among different participants. A static test predicting dynamic ND would require a start position that reflects navicular height at heel strike. However, this may be difficult because the muscle activity of extrinsic foot muscles may alter foot position just before heel strike and varies considerably between individuals. [
8]
One possible limitation in this and similar studies is the use of superficial skin markers. We expect some error to be introduced by marker misplacement. A marker that is placed too low on the navicular bone would create a lower minimal navicular height during stance. This could mean that the observed navicular height measured in the static and dynamic situation could be affected by a marker placement issue. Because markers on the foot were not removed and repositioned during the static and dynamic measurements, we expect that marker misplacement would affect only height measurements (the start position of Brody’s test, the end position of Brody’s test, navicular height at heel strike, and minimal navicular height) and not measures of range of movement (static and dynamic ND).
Figure 2.
Correlations between static and dynamic of navicular drop (ND) and navicular height (NH). A, Correlation between static and dynamic ND (r = 0.357, r2 = 0.127, P < .001). B, Correlation between NH at the start position of Brody’s test (Brody-start) and NH at heel strike (NH-HS), (r = 0.756, r 2 = 0.571, P < .001). C, Correlation between minimal NH during the stance phase (min-NH) and the end position of Brody’s test (Brody-end) (r = 0.951, r 2 = 0.904, P < .001). CI indicates confidence interval.
Figure 2.
Correlations between static and dynamic of navicular drop (ND) and navicular height (NH). A, Correlation between static and dynamic ND (r = 0.357, r2 = 0.127, P < .001). B, Correlation between NH at the start position of Brody’s test (Brody-start) and NH at heel strike (NH-HS), (r = 0.756, r 2 = 0.571, P < .001). C, Correlation between minimal NH during the stance phase (min-NH) and the end position of Brody’s test (Brody-end) (r = 0.951, r 2 = 0.904, P < .001). CI indicates confidence interval.
Another possible limitation of the present findings is that we were restricted to measuring movement of the midfoot in the sagittal plane. However, navicular height measures from a lateral view have been shown not to be sensitive to foot and camera alignment, [
9] indicating that the findings in the study are not affected by the method used.