Visual field testing was performed with a commercially available analyzer (Humphrey Field Analyzer II [HFA]; Carl Zeiss Meditec AG, Jena, Germany) by means of the 24–2 Full-Threshold (FT) or Swedish Interactive Threshold Algorithm (SITA)-Standard test program. Twenty-nine (63%) of the 46 healthy subjects and 73 (96%) of the 76 glaucoma patients were tested with the FT paradigm. Visual fields had to be reproducible as well as reliable. Reliability criteria applied were as follows: fixation losses < 25%; and false-positive and false-negative response rates ≤ 20% for the FT test paradigm and ≤ 7% for the SITA-Standard test program. In glaucomatous eyes with advanced field loss, higher false-negative response rates were accepted: up to 33% for the FT paradigm and up to 12% for the SITA-Standard paradigm. The two visual field test points nearest to the blind spot were excluded from analysis. The 52 remaining test points were grouped into 6 sectors based on the relationship between visual field test points and regions of the optic disc, as described by Garway-Heath et al.
11 (Fig. 1) . For each sector, the arithmetic mean differential light sensitivity (DLS) was calculated. DLS was expressed in the typically used decibel scale (DLS = 10 · log
10 L max/[
L t −
L b ], where
L max is the perimeter’s maximum stimulus luminance,
L t is the stimulus luminance at threshold, and
L b is background luminance). For the HFA,
L b = 31.6 apostilb (asb) and
L max = 10,000 asb. Because various large clinical trials, such as the Collaborative Initial Glaucoma Treatment Study (CIGTS)
12 and the Early Manifest Glaucoma Trial,
13 analyze probability plots instead of raw DLS values for evaluating progression of visual field loss, we also calculated a weighted score of the number of abnormal points in the total deviation probability plot with a sensitivity below the fifth percentile for each sector. To this end, we awarded points with a sensitivity at
P < 0.05 a score of 1, points at
P < 0.02 a score of 2, points at
P < 0.01 a score of 3, and points at
P < 0.005 a score of 4. We then calculated the sum of scores of all points within a sector. For example, the superotemporal sector with 14 test points could have a minimum score of 0 and a maximum score of 56 (i.e., 4 · 14).