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1From the Departments of Ophthalmology and Vision Science and 2Psychology, and the Colleges of 3Public Health and 4Optical Sciences, University of Arizona, Tucson, Arizona.
| Abstract |
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METHODS. Refractive error (cycloplegic autorefraction confirmed by retinoscopy), best corrected monocular visual acuity (VA; Early Treatment Diabetic Retinopathy Study logMAR charts), and best corrected SA (Randot Preschool Stereoacuity Test) were measured in 4- to 13-year-old Tohono Oodham children (N = 972). Anisometropia was calculated in clinical notation (spherical equivalent and cylinder) and in two forms of vector notation that take into account interocular differences in both axis and cylinder magnitude.
RESULTS. Astigmatism
1.00 D was present in one or both eyes of 415 children (42.7%). Significant increases in IAD and presence of amblyopia (IAD
2 logMAR lines) occurred, with
1 D of hyperopic anisometropia and
2 to 3 D of cylinder anisometropia. Significant decreases in SA occurred with
0.5 D of hyperopic, myopic, or cylinder anisometropia. Results for vector notation depended on the analysis used, but also showed disruption of SA at lower values of anisometropia than were associated with increases in IAD and presence of amblyopia.
CONCLUSIONS. Best corrected IAD and presence of amblyopia are related to amount and type of refractive error difference (hyperopic, myopic, or cylindrical) between eyes. Disruption of best corrected random dot SA occurs with smaller interocular differences than those producing an increase in IAD, suggesting that the development of SA is particularly dependent on similarity of the refractive error between eyes.
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A recently published study avoided the potential problem of bias in the subject population by using photoscreening of a large preschool population to identify a sizeable group of anisometropic children.13 However, although VA results were available for all children in the study, it is impossible to know what proportion of the children had amblyopia and what proportion had reduced acuity resulting from uncorrected refractive error. That is, the investigators were unable to determine which children had VA tested with correction of refractive error and which children had it tested without.
An important point concerning studies that have examined amblyopia in anisometropic individuals is that many of the studies have entirely ignored the effect of cylinder anisometropia or ignored the effect of differences in cylinder axis between eyes (Table 1) . Several studies have dealt with axis-related issues by examining interocular differences in refractive error along identical meridians in the two eyes (Table 1) , and one study14 calculated amount of anisometropia using a root mean square difference formula,38 which simultaneously takes into account cylinder power and axis. However, no studies have been conducted to examine the prevalence of anisometropic amblyopia as a function of either of the two recent methods of vector analysis of differences in refractive error measurements from fellow eyes.39 40 One method39 allows for determination of interocular differences for spherical equivalent and for Jackson cross-cylinder components for the vertical/horizontal (J0) and oblique (J45) meridians. The other method40 determines interocular difference in refractive error by representing refractive error as a single value in three-dimensional space that takes into account sphere, cylinder, and axis.
The purpose of the present study was to examine IAD, SA, and the presence of amblyopia as a function of amount of anisometropia in a large sample of elementary school children who are members of a Native American tribe known to have a high prevalence of astigmatism.41 42 43 A benefit of this subject population is that it allows assessment of the role of astigmatism and astigmatic axis as risk factors for the development of amblyopia.
| Methods |
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The research adhered to the tenets of the Declaration of Helsinki and was approved by the Institutional Review Board of the University of Arizona. Parents provided written informed consent before testing and filled out a questionnaire concerning the childs history of eye problems and treatment for those problems, including whether the child had ever worn glasses.
Procedures
Eye Examinations.
Eye examinations included assessment of eye alignment using the cover–uncover test at distance and near, assessment of distance VA at 4 m with ETDRS logMAR charts (Precision Vision, Inc., La Salle, IL),46 measurement of refractive error 40 to 60 minutes after instillation of one drop of proparacaine (0.5%) and two drops of cyclopentolate (1%) in each eye, and examination of the external eye and the fundus for abnormalities.47 48 Cycloplegic refractive error was measured with an autorefractor (Retinomax K+; Nikon, Inc., Melville, NY, now manufactured by Righton Manufacturing Co., Tokyo, Japan), followed by verification of autorefractor measurements by an experienced retinoscopist (JMM) and, when possible, by subjective refinement in subjects under cycloplegia.48 At the time of retinoscopy, the retinoscopic reflex was observed for change in character suggesting that inadequate cycloplegia was obtained, and if necessary, additional time was given for an absence of this effect to be observed. The final estimate, i.e., the estimate confirmed by retinoscopy and, when possible, by subjective refinement, was used for determination of presence versus absence of anisometropia and for the prescription of spectacles.
Testing of Best Corrected Recognition Acuity and SA.
An average of 3.3 weeks (SD 2.0) after the examination, eyeglasses were dispensed to all children whose eye exam results showed VA worse than 20/20 in one or both eyes and who had hyperopia >2.50 D on any meridian, myopia >0.75 D on any meridian, and/or astigmatism >1.00 D in power in one or both eyes, and to all who had anisometropia >1.50 D spherical equivalent (SE). At this time, best corrected monocular recognition VA was assessed at 4 m, and best corrected SA was assessed at 40 cm.47 Children who had been prescribed spectacles had spectacles fitted at the beginning of the test session, but wore the spectacles only at the VA and SA stations. Children who had not been prescribed spectacles were fitted with stock glasses that differed from their cycloplegic refraction results by no more than 0.50 vector dioptric difference (VDD)40 49 50 in each eye, and they wore these spectacles only at VA and SA testing stations.
VA was measured at 4 m, using ETDRS logMAR charts46 : chart 1 (Precision Vision catalog item no. 2121) for the right eye and chart 2 (catalog item no. 2122) for the left eye. Testing began with the top line on the chart (20/200), and the child was asked to name, or to match to letters on a lap card, all letters on each line. Masking of adjacent lines or letters was not allowed, but the tester was permitted to place a sharp pointed object beneath a letter to direct the childs attention to the letter. VA was recorded as the smallest optotype size at which the child identified at least three optotypes correctly.
SA was assessed with a random dot test (Randot Preschool SA Test; Stereo Optical Co., Chicago, IL),51 with a 40-cm ribbon attached that the tester used repeatedly to ensure the proper test distance. SA was recorded as the smallest disparity at which the subject could correctly identify two of three shapes in the random dot display.
Data Analysis
Clinical Notation.
Results were examined for four groups of subjects, all of whom were members of the subject population of Tohono Oodham children: (1) isometropic (ISO); (2) SE hyperopic anisometropia (SHA); (3) SE myopic anisometropia (SMA); and (4) cylinder anisometropia (CA). As summarized in Table 2 , criteria for inclusion in each group were based on amount and type (hyperopic versus myopic) of SE anisometropia and amount of cylinder anisometropia. These inclusion criteria were chosen to allow examination of results of children with the two types of spherical equivalent anisometropia in the absence of cylinder anisometropia, and results of children with cylinder anisometropia in the absence of spherical equivalent anisometropia, similar to the analyses conducted by Weakley.18 19
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With the Harris method,40 49 50 we determined the VDD between eyes, which results in a single number representing the vector distance between the two refractions.
Differences between eyes based on vector notation can be equated to differences between eyes in clinical notation as follows: (1) in the notation of Thibos et al.,39 a difference between eyes of 0.50 D of J0 is equivalent to a cylinder difference (clinical notation) of 1.00 D at 90° and a difference between eyes of 0.50 D of J45 is equivalent to a cylinder difference (clinical notation) of 1.00 D at 45°48 49 ; and (2) in the notation of Harris,40 a difference between eyes of 1.41 VDD is equivalent to a sphere difference of 1.00 D in a pair of eyes with no astigmatism difference.48 49
For both types of vector notation, a group with minimal anisometropia, similar to the ISO group in clinical notation (SE anisometropia < 0.25 D and cylinder anisometropia < 0.25 D), was defined. With the notation of Thibos et al.,39 subjects included in the minimal anisometropia group had an interocular difference in M of <0.25 D, and interocular differences in both J0 and J45 that were <0.125 D. Also, because analyses of M anisometropia would be equivalent to the analyses of SE anisometropia presented in the clinical notation analyses and because J0/J45 analyses were included to focus on the cylinder and axis components of anisometropia, data from children with large (
1.00 D) SE anisometropia were excluded from analyses (Table 3) . With the notation of Harris,40 subjects included in the minimal anisometropia group had an interocular difference of <0.35 VDD, because it is similar to the interocular difference of <0.25 D SE anisometropia and <0.25 D cylinder anisometropia in the ISO group in clinical notation. Additional details and comparison of methods were provided in a previous publication.48
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2 analyses were used to examine amblyopia prevalence as a function of amount of anisometropia, with post hoc analyses corrected using the Bonferroni correction. | Results |
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The estimate of refractive error used in the analyses was based on the retinoscopic confirmation of autorefractor measurements, aided by subjective refinement, when possible. The final estimate of sphere differed by
0.50 D from the autorefraction measurement in 97% of right and left eyes, and there was a change in sphere of
1.00 D in only three eyes (all left eye measurements, maximum change of 1.50 D). The final estimate of cylinder and axis was the autorefractor measurement in >99% of right and left eyes, and only one eye had a change in cylinder of >1.00 D (1.50 D in left eye). Only one eye had a change in axis of >10° (left eye, 14° change).
Astigmatism of
1.00 D was present in one or both eyes in 415 (42.7%) of 972 children, whereas astigmatism of
2.00 D was present in one or both eyes in 267 children (27.5% of the population). The axis of astigmatism was with-the-rule (plus cylinder axis
60° and
120°) in all 362 of the right eyes with
1.00 D astigmatism. In left eyes with
1.00 D astigmatism, axis was with-the-rule in 351 (99.7%) of 352 and against-the-rule (plus cylinder axis
30° or
150°) in 1 (0.3%) child. There were no eyes with oblique axis (>30° and <60° or >120° and <150°) astigmatism.
Children who met the criteria for inclusion in the ISO group (Table 2) were slightly older (mean, 8.9 years; SD 2.6) compared with the remaining children in the subject population (mean, 8.4 years; SD 2.4; t(970) = 2.10, P < 0.04).
Anisometropia and Best Corrected IAD
Best corrected monocular acuity results were obtained from both eyes of 969 (99.7%) of the 972 children. The shaded bars in Figure 1 show the mean IAD in children in the ISO group, compared that in the SHA (Fig. 1A) , SMA (Fig. 1B) , and CA (Fig. 1C) groups, plotted as a function of the amount of anisometropia within each group. In the ISO group (n = 115), the mean IAD was 0.08 log unit (SD 0.093), which is less than 1 logMAR line (0.10 log unit) on the VA chart. ANOVA showed a significant effect of amount of anisometropia in the SHA group (which included only two children with anisometropia
2.00 D; F(3,416) = 11.81, P < 0.001) and the CA group (F(6,743) = 9.76, P < 0.001), but not in the SMA group (which included only one child with anisometropia
2.00 D). Post hoc analyses comparing each anisometropia subgroup with the ISO group indicated that, within the SHA group, only children with SE anisometropia of
1.00 D had significantly greater mean IAD than did the ISO group (P < 0.001). Within the CA group, only children with cylinder anisometropia of
3.00 D had significantly greater IAD than did the ISO group (P < 0.001).
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1.00-D group were significantly different from the minimal anisometropia group before correction for multiple comparisons (P = 0.035 and P = 0.016, respectively).
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2.83 VDD (P < 0.001).
Amblyopia
The proportion of children who had amblyopia, defined as an acuity difference between eyes of
2 logMAR lines, is plotted as a function of the amount of anisometropia calculated in clinical notation (Fig. 3) , the vector notation of Thibos et al.39 (Fig. 4A) , and that of Harris40 49 50 (Fig. 4B) . The
2 analyses on data from all children indicated a significant relation between the prevalence of amblyopia and the amount of anisometropia in the SHA group as a whole (
2(3) = 33.50, P < 0.001, Fig. 3A ), with a significantly greater prevalence of amblyopia in the SHA group with
1.00 D difference in SE between eyes (P < 0.01) than in the ISO group. There was no significant relation between the prevalence of amblyopia and the amount of anisometropia in the SMA group. However, there was also a significant relation between the prevalence of amblyopia and the amount of anisometropia in the CA group as a whole (
2(6) = 45.19, P < 0.001; Fig. 3C ), with a significantly greater prevalence of amblyopia in the whole group, amounting to a cylinder difference between eyes of 2.00 D to <3.00 D (P < 0.05) or of
3.00 D (P < 0.01) than in the ISO group.
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2(5) = 16.28, P < 0.05)39 and VDD (
2(5) = 47.86, P < 0.001).40 49 50 Post hoc analyses indicated that for J0/J45 (Fig. 4A) , there was no single group in which the prevalence of amblyopia was significantly higher in the children with minimal anisometropia. However, for VDD (Fig. 4B) , the prevalence of amblyopia was significantly higher in those with 1.41 to <2.12 VDD (P < 0.05) and in those with
2.83 VDD (P < 0.01) of anisometropia than in those in the minimal anisometropia group.
Anisometropia and Best Corrected SA
Best corrected SA results were obtained from 964 (99.2%) of the 972 children. The shaded bars in Figure 5 show the mean SA in the children in the ISO group, compared with mean IAD in the children in the SHA (Fig. 5A) , SMA (Fig. 5B) , and CA (Fig. 5C) groups, plotted as a function of the amount of anisometropia within each group. In the ISO group, mean SA was 48.6 arc sec (SD 0.25 log unit). ANOVA showed a significant effect of the amount of anisometropia for the SHA (F(3,413) = 10.06, P < 0.001), the SMA (F(3,204) = 8.91, P < 0.001), and the CA (F(6,740) = 9.96, P < 0.001) groups. Post hoc analyses indicated that, within the SHA group, mean SA was significantly worse in the children with SE anisometropia 0.50 to <1.00 D and the children with SE anisometropia
1.00 D (Ps< 0.001) than in the children with minimal anisometropia. Within the SMA group, mean SA was significantly worse in the children with SE anisometropia 0.50 to <1.00 D and in the children with SE anisometropia
1.00 D (Ps < 0.01) than in the children with minimal anisometropia. Within the CA group, mean SA was significantly worse in the children with cylinder anisometropia 0.50 to <1.00 D (P < 0.05), 1.00 to <1.50 D (P < 0.001), 1.50 to <2.00 D (P < 0.001), and
3.00 D (P < 0.01) than in the children with minimal anisometropia.
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1.00 D (Ps < 0.001).
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2.83 VDD (Ps < 0.001).
Effect of Previous Glasses Wear
Responses on the parental questionnaire concerning previous glasses wear were available for 959 (98.7%) of the 972 study participants. Because glasses wearing alone can reduce amblyopia in children with anisometropia,23 31 35 37 we also examined IAD and SA results for the subset of children whose parents reported no history of glasses wearing. Results, shown by the white bars in Figures 1 2 3 4 5 6 , are similar to results for the entire group of children, although samples sizes are small for the groups with larger amounts of anisometropia. ANOVAs showed a significant relation between the amount of anisometropia and the mean IAD in the CA group (F(6,469) = 2.36, P < 0.05) and for calculation of anisometropia in terms of VDD (F(5,608) = 12.04, P < 0.001). ANOVAs showed a significant relation between the amount of anisometropia and SA for all groups: SHA (F(3,307) = 4.41, P < 0.01); SMA (F(3,125) = 10.15, P < 0.001); CA (F(6,468) = 9.39, P < 0.001); J0/J45 (F(5,453) = 16.12, P < 0.001); and VDD (F(5,607) = 28.49, P < 0.001). The
2 square analyses showed a significant relation between the amount of anisometropia and the prevalence of amblyopia in the CA group (
2(6) = 24.44, P < 0.001) and for calculation of anisometropia in terms of J0/J45 (
2(5) = 15.85, P < 0.01) and VDD (
2(5) = 37.16, P < 0.001).
| Discussion |
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In the present study, the nonastigmatic, hyperopic children with
1.00 D of anisometropia showed significantly increased mean IAD. This result is in agreement with the significant increase in mean IAD shown by patients with >1. 00 D of nonastigmatic hyperopic anisometropia in the only other study that compared the magnitude of IAD in anisometropic and nonanisometropic individuals.18 19 In the present study, the nonastigmatic, myopic children with
1.00 D of anisometropia (10/11 of whom had <2.00 D of anisometropia) did not show a significant increase in mean IAD, in comparison with those who had no anisometropia, a result that is in agreement with the previous studys finding that a significant increase in mean IAD occurred only in nonastigmatic myopes who had anisometropia of >2.00 D.18 19 In cylinder anisometropes who do not have SE anisometropia, the previous study showed a significant increase in IAD in patients with >1.50 D of anisometropia.18 19 In contrast, in the present study, although mean IAD was greater in the children with
1.50 D of pure cylinder anisometropia than among those in the ISO group (Fig. 1C) , this difference did not reach statistical significance until the cylinder anisometropia was
3.00 D. The lower threshold for amblyopia in the previous study may have resulted from a bias toward a higher prevalence of VA deficits in their relatively small, patient-based sample (n = 30 with
1.50 D of pure cylinder anisometropia; 16 with
2.00 D of pure cylinder anisometropia), compared with our larger, school-based sample (n = 46 with
1.50 D; 26 with
2.00 D of pure cylinder anisometropia).
In addition to examining anisometropia calculated as interocular differences in sphere and cylinder, we examined anisometropia calculated using two vector-based methods.39 40 Unlike traditional methods for calculation of anisometropia, vector-based methods take into account interocular differences in axis as well as interocular differences in cylinder magnitude. The method of Thibos et al.39 calculates interocular differences separately for spherical equivalent (M) and for the Jackson cross-cylinder component (broken into differences along the horizontal/vertical [J0] and oblique [J45] meridians). When we calculated anisometropia in terms of the greater of the two types of meridional differences (J0 versus J45), the magnitude of the IAD (Fig. 2A) and prevalence of amblyopia (Fig. 4A) were both related to the amount of anisometropia. However, there was no threshold value at which mean IAD or prevalence of amblyopia differed significantly from the values in the group with no or minimal anisometropia.
In contrast, when anisometropia was calculated with the Harris vector notation,40 49 50 in which interocular differences are calculated as a single value corresponding to vector difference in three-dimensional space (VDD), results indicated that a significant increase in IAD (Fig. 2B) and a significant increase in the percentage of children with amblyopia (Fig. 4B) occurred at a value of 1.41 VDD. This result is particularly important, because it provides the first data on the magnitude of anisometropia that is a risk factor for amblyopia when anisometropia is calculated with a method that incorporates all three components of refractive error: sphere, cylinder, and axis.
It may seem surprising initially that one vector method showed no significant relation between IAD and the amount of anisometropia, whereas the other vector method did. However, this result is most likely related to the fact that the data plotted for the method of Thibos et al.39 relate only to cylinder and axis anisometropia, whereas the data plotted for the Harris40 49 50 method reflect anisometropia based on sphere, cylinder, and axis values.
In addition to examining IAD and presence of amblyopia as related to magnitude of anisometropia, we also examined best corrected SA as a function of magnitude of anisometropia. The results indicate that, regardless of whether anisometropia is calculated in terms of clinical notation (spherical equivalent and cylinder), or in terms of either of the two vector methods, significantly reduced best corrected SA occurs in individuals with relatively small amounts of anisometropia. Specifically, a significant reduction in mean SA was found with
0.50 D of hyperopic, myopic, or cylindrical anisometropia (Fig. 5) , a difference between eyes in J0 and/or J45 of
0.25 D (Fig. 6A) , and a difference between eyes of
0.71 VDD (Fig. 6B) . Thus, disruption of best corrected SA occurred at levels of anisometropia that were well below those that put an individual at risk for amblyopia (Figs. 3 4) . Furthermore, in contrast to results for IAD and amblyopia (Figs. 1 3) , the magnitude of anisometropia that puts an individual at risk for decreased best corrected SA was identical in the children with hyperopic, myopic, and cylindrical anisometropia (Fig. 5) .
The SA results of the present study differ substantially from those of the only other study that compared best corrected SA in anisometropes and nonanisometropes.18 19 In that study, the amount of anisometropia that resulted in decreased best corrected SA was identical with the amount of anisometropia that produced an increase in mean IAD and in prevalence of amblyopia. An important difference between the two studies is that in the present study, SA was measured with a random-dot test (Randot Preschool Stereoacuity Test; Stereo Optics, Inc.), which is free of monocular cues, whereas the previous study used the Titmus stereo test, a non–random-dot test that includes monocular cues that can improve an individuals ability to detect stereo targets, thereby reducing detection of binocular SA deficits.
This study has a number of strengths. First, it is a large, school-based study, in which approximately 85% of children in grades K-2 and 4 to 6 in schools on the Tohono Oodham reservation were enrolled. Second, the population includes a high percentage of children with high astigmatism (42.7% of the 972 children in the study had astigmatism of
1.00 D in one or both eyes; 27.5% had astigmatism of
2.00 D), which allowed detailed analysis of the effect of astigmatic anisometropia on prevalence of amblyopia and decreased SA. Third, measurement of refractive error was conducted with cycloplegia and followed a rigorous protocol that included measurement with an unbiased, objective instrument (the Retinomax autorefractor; Righton Manufacturing Co.), followed by verification of autorefractor measurements by retinoscopy and, when possible, by subjective refinement. Fourth, best corrected VA was measured with ETDRS charts, which contain logMAR spacing of optotypes and are the gold standard for assessment of VA in clinical studies of adults.46 Fifth, best corrected SA was measured with a random dot SA test,51 which is free of the monocular cues present in non–random-dot stereo tests. Sixth, the subject population included a substantial number of children who had little or no anisometropia, which provided isometropic baseline data concerning IAD, SA, and prevalence of amblyopia in the absence of anisometropia. Seventh, all subjects, even those who did not meet the criteria for prescription of spectacle correction, were tested while wearing glasses providing the best correction. This masked the adults who tested VA and SA from knowing which children had significant refractive error and made testing conditions (wearing of spectacles) equal for all subjects.
A final strength is that the present study provides the first large-sample data relating vector-method calculation of anisometropia to data on IAD, SA, and presence of amblyopia. Because vector methods include cylinder axis in calculations of anisometropia, they provide a more complete description of interocular differences in refractive error than do traditional clinical notation techniques that focus on differences in sphere, spherical equivalent, and/or cylinder. The present results provide the first data indicating the magnitude of vector differences that put children at risk for amblyopia and/or decreased SA.
Despite its strengths, the present study has limitations. First, many of the subjects, especially those with higher amounts of anisometropia, had a history of spectacle wear. Because as little as 12 weeks of spectacle wear can reduce or eliminate amblyopia,23 31 35 37 it is possible that the prevalence of amblyopia was underestimated and the amount of anisometropia needed to produce amblyopia was overestimated because of the childrens previous glasses wear. However, as shown by the white bars in Figures 1 2 3 4 5 6 , results for only those children who had no history of glasses wear were similar to those for the group as a whole, although sample sizes of non–glasses-wearing children were small at higher values of anisometropia, which weakens the meaningfulness of these data. In addition, no data were available concerning the childrens compliance with glasses wearing, and therefore, it is possible that the similarity of results of the children with no history of glasses wear to the results of the group as a whole relate to poor compliance with glasses wear.43
A second limitation relates to likely differences in the variability of recognition acuity versus SA results, which may have contributed to the lesser sensitivity of IAD than of SA to the amount of anisometropia. For recognition acuity testing, children were required to identify all visible letters on the ETDRS chart: first with the right eye, then with the left eye. This procedure took approximately 5 to 10 minutes per child and may have led to inattentiveness, resulting in variability in acuity results. In contrast, the SA test involved binocular testing that required children to identify pictures in six sets of four-plate combinations and could be completed quickly, perhaps resulting in more consistent results for the ISO group than were obtained with recognition acuity testing.
A third limitation is the absence of against-the-rule and oblique axis astigmatism in the subject population. Thus, any conclusions about the effects of astigmatic anisometropia may be applicable only to individuals who have with-the-rule axis orientation in both eyes.
A final limitation is the relatively small number of subjects with myopic anisometropia
1.00 D. As a result, we were unable to determine the minimum amount of myopic anisometropia that was associated with significantly increased IAD and amblyopia. However, it was possible to determine the minimum amount of myopic anisometropia that was associated with reduced best corrected SA in this group.
In conclusion, the present study provides data from a school-based population on the amount of interocular refractive error difference that is associated with a significant increase in interocular best corrected recognition acuity difference, and in a reduction in best corrected acuity for random dot stereograms. Results indicate that an increase in interocular difference in best corrected recognition acuity is related to both the amount and the type of refractive error difference between eyes. In addition, for all methods of calculating interocular differences in refractive error, disruption of best corrected random dot SA occurs with smaller interocular refractive error differences than those producing an increase in interocular best corrected recognition acuity differences, suggesting that development of SA is particularly dependent on similarity in refractive error between fellow eyes. Additional research is needed to determine the effect of early and consistent glasses correction on the relation between the amount of anisometropia and best corrected recognition acuity and SA in the school-aged child.
| Acknowledgements |
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| Footnotes |
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Submitted for publication March 5, 2008; revised May 5 and 28, 2008; accepted August 18, 2008.
Disclosure: V. Dobson, None; J.M. Miller, None; C.E. Clifford-Donaldson, None; E.M. Harvey, None
The publication costs of this article were defrayed in part by page charge payment. This article must therefore be marked "advertisement" in accordance with 18 U.S.C.
1734 solely to indicate this fact.
Corresponding author: Velma Dobson, Department of Ophthalmology, University of Arizona, 655 N. Alvernon, Suite 108, Tucson, AZ 85711; vdobson{at}eyes.arizona.edu.
| References |
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alová V. Beziehung der Anisometropie zum Grad der Amblyopie. Klin Monatsbl Augenheilkd. 1974;164:382–385.[Medline][Order article via Infotrieve]
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