Statistical analyses were performed using Microsoft Excel for Mac 2008 and Stata (version 10.1). The exception was Fisher's exact tests, which were performed on the website (
http://statpages.org/ctab2x2.html). Unless specified otherwise,
P values ≤ 0.05 were considered significant.
The mfERG implicit times and amplitudes for the males and females were compared by four different methods: (1) number of abnormalities, (2) response topographies, consisting of 103 local means for each group, (3) frequency of abnormal eyes, and (4) whole eye averages. To tally the number of retinal locations with an abnormal implicit time or amplitude, raw measurements at each location for every subject were converted first to z scores. The z scores for all subjects were calculated from the mean and standard deviation of all control subjects combined (14 males and 22 females). Any implicit time that was delayed by a z score ≥2, and any amplitude that was attenuated by a z score ≤−2 were deemed abnormal (P < 0.023 for both). In this way, z scores were treated as a categorical variable in these analyses: either a retinal location was normal or abnormal.
The number of retinal locations with an abnormality was a cumulative sum. If, for example, all retinal locations in a subject group were abnormal, the sum would equal the number of subjects in the group multiplied by 103. When the number of abnormalities was converted to a frequency for a subject group, it approximated the percentage of total retinal area with significant neuroretinal dysfunction for that group.
A response topography for a subject group was constructed by calculating the average implicit time and amplitude for each of the 103 stimulus locations. In essence, it represented the average eye of a subject group. Response topographies allowed the average implicit time and amplitude at each retinal position of one subject group to be compared (as a continuous variable) to the local mean at the same location of another subject group. By comparing two subject groups in this way (location by location), one could determine if, and where on the retina, neural function differed. A difference was considered significant if the average measure of one group fell outside the 95% confidence interval of the other group. Confidence intervals were constructed using the appropriate t-statistic. To be conservative, the 95% confidence intervals from the group with the larger mean confidence interval (of the two groups being compared) were used.
Whole eye averages were calculated by averaging all 103 implicit times and amplitudes for each subject. In this way, a mean implicit time and a mean amplitude were each used as a global index to represent overall neuroretinal function for each subject. Whole eye averages from one subject group were compared to those of another using a two-tailed Student's t-test.
In a multivariate regression, performed to examine relationships between measured factors, 11 variables were considered: male/female sex, age, duration of diabetes, systolic blood pressure, diastolic blood pressure, blood glucose at time of testing, HbA1c, whole eye implicit time, whole eye amplitude, number of implicit time abnormalities, and number of amplitude abnormalities. The males and females were assigned arbitrarily a value, 1 and 0, respectively.
A full multivariate model was used to examine the association between sex and all other potential factors. Though the males and females with type 2 diabetes appeared to be similar in age, duration of diabetes, glycated hemoglobin, blood glucose at time of testing, and blood pressure (using t-tests), it was important to demonstrate (in other ways) that sex was not associated significantly with any of these variables. Otherwise, the possibility existed that a correlated factor, and not sex, was responsible for the results of this study. A full multivariate associative model also was performed for the number of implicit time abnormalities to determine whether or not associative models included sex as a significant variable or an important confounder.