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. 2013:7:253-9.
doi: 10.2147/OPTH.S39104. Epub 2013 Feb 1.

The interblink interval in normal and dry eye subjects

Affiliations

The interblink interval in normal and dry eye subjects

Patrick R Johnston et al. Clin Ophthalmol. 2013.

Abstract

Purpose: Our aim was to extend the concept of blink patterns from average interblink interval (IBI) to other aspects of the distribution of IBI. We hypothesized that this more comprehensive approach would better discriminate between normal and dry eye subjects.

Methods: Blinks were captured over 10 minutes for ten normal and ten dry eye subjects while viewing a standardized televised documentary. Fifty-five blinks were analyzed for each of the 20 subjects. Means, standard deviations, and autocorrelation coefficients were calculated utilizing a single random effects model fit to all data points and a diagnostic model was subsequently fit to predict probability of a subject having dry eye based on these parameters.

Results: Mean IBI was 5.97 seconds for normal versus 2.56 seconds for dry eye subjects (ratio: 2.33, P = 0.004). IBI variability was 1.56 times higher in normal subjects (P < 0.001), and the autocorrelation was 1.79 times higher in normal subjects (P = 0.044). With regard to the diagnostic power of these measures, mean IBI was the best dry eye versus normal classifier using receiver operating characteristics (0.85 area under curve (AUC)), followed by the standard deviation (0.75 AUC), and lastly, the autocorrelation (0.63 AUC). All three predictors combined had an AUC of 0.89. Based on this analysis, cutoffs of ≤3.05 seconds for median IBI, and ≤0.73 for the coefficient of variation were chosen to classify dry eye subjects.

Conclusion: (1) IBI was significantly shorter for dry eye patients performing a visual task compared to normals; (2) there was a greater variability of interblink intervals in normal subjects; and (3) these parameters were useful as diagnostic predictors of dry eye disease. The results of this pilot study merit investigation of IBI parameters on a larger scale study in subjects with dry eye and other ocular surface disorders.

Keywords: diagnostic model; dry eye; interblink intervals; visual function; visual tasks.

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Figures

Figure 1
Figure 1
Illustration of the transformation of blinks over seconds to IBIs over blink number to the distribution of IBI based on the first 30 seconds of recorded time for a normal subject. (A) Blink sequence (red dots) over time in seconds (blue timeline): 12 blinks (beyond the initial ten blinks) over 30 seconds. (B) IBI sequence (blue line) over blink number: 12 IBIs over 12 blinks. (C) IBI histogram (yellow bars) overlaid with a log normal distribution (blue curve). Notes: The number and percent of IBIs in the intervals (0–1 seconds, 1–2 seconds, 2–3 seconds, 3–4 seconds, 4–5 seconds) were (0, 5, 4, 2, 1) and (0%, 42%, 33%, 16%, and 8%), respectively. Abbreviations: IBI, interblink interval; N, number; SD, standard deviation.
Figure 2
Figure 2
IBI time series for a normal and dry eye subject. IBI time series for a normal and dry eye subject plotted on log-linear axes: observed IBI (solid red or blue lines) and predicted IBI for a given blink number based on the previous blink number (dashed green line). (A) Blue = observed; green = predicted for normals; (B) red = observed; green = predicted for dry eye. Abbreviation: IBI, interblink interval.
Figure 3
Figure 3
Log IBI standard deviations versus log IBI means for ten normal and ten dry eye subjects. Abbreviation: IBI, interblink interval.
Figure 4
Figure 4
Predicted probability of a subject having dry eye based on their mean log IBI. Notes: The fit of a logistic model using the mean log IBI as the single predictor. Twenty binary observations are illustrated: “1” for the ten dry eye subjects (red dots), and “0” for the ten normal subjects (blue triangles). The green dashed fitted curve from the logistic model shows the predicted probability of a subject having dry eye based on their mean IBI. Predictions for the 20 subjects are represented by dots and triangles on this curve. Note that as the mean IBI increases, the probability of dry eye decreases; red dots on the lower half of the fitted curve would be false negatives and blue triangles on the upper part of the fitted curve would be false positives. Abbreviation: IBI, interblink interval.
Figure 5
Figure 5
(A) The ROC curve based on one predictor (mean IBI) AUC = 0.85 and (B) on three predictors representing, IBI level (mean), variability (standard deviation), and relationship to past IBIs (autocorrelation), AUC = 0.89. Notes: The cutoff points of ≤1.12 for the log mean IBI, ≤0.65 for the log standard deviation, and ≤0.21 for the log autocorrelation give a true positive probability of 0.8 and a false positive probability of 0.2 (shown as a blue square on the ROC curve). On the raw scale, this corresponds to a median IBI of ≤3.05 seconds and a coefficient of variation of ≤0.73. Abbreviations: ROC, receiver operating characteristics; IBI, interblink interval; AUC, area under the curve.

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