Short abstract
The study findings appear to show the DDLS to be superior to the cup/disc ratio as a way to describe the glaucomatous optic nerve
Keywords: cup/disc ratio, disc size, neuroretinal rim, rim/disc ratio, disc damage likelihood scale
Glaucoma is a disease characterised by apoptotic ganglion cell death related, at least in part, to intraocular pressure. Any examination for glaucoma must therefore include some comment upon the health of these cells. Unfortunately, it is difficult to examine the ganglion cell layer ophthalmoscopically and so ophthalmologists typically rely on an analysis of a more visible ocular structure—the optic nerve. Ganglion cell death that causes a characteristic optic nerve change—namely, progressive narrowing or loss of the neuroretinal rim, is the hallmark of glaucoma. As scientists and clinicians, ophthalmologists need to both qualitatively and quantitatively describe their ophthalmoscopic impression of the optic nerve both for diagnosis and to establish a baseline so that change may be detected by serial examination. How then should ophthalmologists record their impression of the optic nerve?
Since the late 1960s, the most commonly used quantitative classification of the optic nerve has been Armaly's cup/disc ratio.1 This staging scale describes the disc using cup diameter as a percentage of overall disc diameter. The cup/disc ratio, especially the vertical cup/disc ratio, represented a significant advance in quantifying glaucomatous optic neuropathy. Its advantages, namely ease of use and lack of magnification artefacts—are appealing; however the cup/disc ratio has two significant problems that limit its accuracy.
As Danesh‐Meyer et al point out in this issue of the BJO (p 437), the two principal limitations of the cup/disc ratio staging system are the fact that the system does not account for disc size and that focal narrowing of the neuroretinal rim is not adequately highlighted. These issues combine to limit the usefulness of the cup/disc ratio for diagnostic accuracy. The effect of disc size is critical when understanding the expected appearance of the optic nerve. It is well known that the size of the nerve is widely variable among individuals,2 while the neuroretinal rim area is similar.3 If the rim area is roughly constant, the cup area is directly proportional to disc area.4 The effects of disc size on cup size are apparent in figure 1. Here, I have drawn the theoretical amount of neuroretinal rim for a given cup/disc ratio for three sizes of optic nerve. If one fixes the rim area at about 0.75 mm2, it is apparent that for small nerves (1 mm disc diameter) the cup/disc ratio will be about 0.2. The same rim area for a large optic nerve will result in a cup/disc ratio of about 0.85. If cup/disc ratio alone is used as a criterion for damage then it is possible that large optic nerves will incorrectly be called glaucomatous,5 and small optic nerves incorrectly will be called normal.
Figure 1 Theoretical cup/disc ratio by rim area for different optic nerve diameters.
The second issue is that focal changes in the neuroretinal rim that are so characteristic of glaucoma are not readily detected by the cup/disc ratio. For example, in figure 2, the two optic nerve drawings contain identically sized cups and discs. The cup/disc ratio is the same. Even the vertical cup/disc ratio is the same. Yet no one would consider them identical because there is an unequal rim appearance. Ophthalmologists recognise that changes in the rim are often the earliest findings in glaucoma so it stands to reason that a disc interpretation system should highlight the rim, not the cup, as a unit of measure.
Figure 2 Two optic nerve drawings with identical cup/disc ratios but with unequal rim width.
A hopefully more accurate way of describing the optic nerve has been created.6,7 This scale is based on the neuroretinal rim width for a given disc diameter. The most recent version of this scale is seen in table 1. In the current study, the authors have further investigated the utility of the disc damage likelihood scale (DDLS) and found it to be superior to cup/disc ratio and the HRT‐2 for distinguishing between normal and glaucoma or glaucoma suspects. This is an important finding because it bolsters the notion that a glaucoma staging scale based on rim is valid. Some might contend that this study is little more than an exercise in circular reasoning. After all, if the knowledgeable physician uses rim damage as the gold standard, of course a staging system based on rim will be more accurate than one that is based on cup. But that is just the point. The DDLS does nothing more than give physicians a new way to record the observations they were already making. The current study findings, in combination with its excellent reliability,7 appear to show the DDLS to be superior to the cup/disc ratio as a way to describe the glaucomatous optic nerve.
Table 1 The disc damage likelihood scale.
| New DDLS stage | Narrowest width of rim (rim/disc ratio) | |||
|---|---|---|---|---|
| For small disc <1.50 mm | For average size disc 1.50–2.00 mm | For large disc >2.00 mm | Old DDLS stage | |
| 1 | 0.5 or more | 0.4 or more | 0.3 or more | 0a |
| 2 | 0.4 to 0.49 | 0.3 to 0.39 | 0.2 to 0.29 | 0b |
| 3 | 0.3 to 0.39 | 0.2 to 0.29 | 0.1 to 0.19 | 1 |
| 4 | 0.2 to 0.29 | 0.1 to 0.19 | less than 0.1 | 2 |
| 5 | 0.1 to 0.19 | less than 0.1 | 0 for less than 45° | 3 |
| 6 | less than 0.1 | 0 for less than 45° | 0 for 46° to 90° | 4 |
| 7 | 0 for less than 45° | 0 for 46° to 90° | 0 for 91° to 180° | 5 |
| 8 | 0 for 46° to 90° | 0 for 91° to 180° | 0 for 181° to 270° | 6 |
| 9 | 0 for 91° to 180° | 0 for 181° to 270° | 0 for more than 270° | 7a |
| 10 | 0 for more than 180° | 0 for more than 270° | 7b | |
The DDLS is based on the radial width of the neuroretinal rim measured at its thinnest point. The unit of measurement is the rim/disc ratio—that is, the radial width of the rim compared to the diameter of the disc in the same axis. When there is no rim remaining the rim/disc ratio is 0. The circumferential extent of rim absence (0 rim/disc ratio) is measured in degrees. Caution must be taken to differentiate the actual absence of rim from sloping of the rim as, for example, can occur temporally in some patients with myopia. A sloping rim is not an absent rim. Because rim width is a function of disc size, disc size must be evaluated before attributing a DDLS stage. This is done with a 60D–90D lens with appropriate corrective factors. The Volk 66D lens minimally underestimates the disc size. Corrective factors for other lenses are: Volk 60D×0.88, 78D×1.2, 90D×1.33. Nikon 60D×1.03, 90D×1.63.8
There is no such thing as a perfect staging system and the DDLS is no exception. As the authors note, the DDLS is not able to describe tilted optic nerves very well. It is not able to readily detect new areas of rim damage if another area already has more damage. It is susceptible to magnification artefacts. Despite these issues, the majority of nerves will be more accurately described using a rim based scale the accounts for the effects of disc size.
How should the clinician use this information? While the DDLS as a staging scale is a work in progress, the concept of rim width and disc size is immediately applicable. I recommend that physicians measure the diameter of the disc and draw the nerve in the chart. Additional items of interest are then noted on the drawing. I do not recommend determining the cup/disc ratio unless accompanied by a drawing. Least helpful would be recording an isolated cup/disc ratio. For reasons noted above, such a measurement is not worthless, but is essentially useless, as a means of describing the optic nerve or communicating the information to others. Ophthalmologists are already examining the neuroretinal rim to diagnose glaucoma and understand the concept of physiological cupping. Now, by using a combination of disc size and rim width, a more accurate recording of this information is possible.
References
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