We present the data for the right eyes only, apart from the asymmetry and anisometropia analyses. Power vector analysis, as described by Thibos et al.
32 was used to analyze the refractive data. In this system, refractive error is expressed with three vectors:
M,
J 0, and
J 45, with
M being the spherical equivalent (SE) and
J 0 and
J 45 expressing the astigmatism.
J 0 describes the difference in diopteric power between horizontal and vertical meridians (positive for with-the-rule and negative for against-the-rule astigmatism).
J 45 expresses the extent of oblique astigmatism (positive if the negative cylinder axis is closer to 45° and negative if closer to 135°). To allow meaningful comparison with other studies, the prevalence of refractive error was calculated by converting refractive error to SE (spherical diopteric power plus half of the cylindrical diopteric power (identical with
M in vector analysis notation). Myopia was defined as SE less than −0.5 D, with emmetropia being SE between −0.5 and +0.5 D. Hyperopia was more than +0.5 D, and anisometropia was more than a 1.0-D difference between the two eyes. Astigmatism was analyzed in negative cylinder and was defined as less than −0.50 D of cylinder without reference to axis. These definitions were chosen to enable direct comparison between our data and findings in previous studies.
3 8 As a consequence of the weighted sampling strategy used in Ömnögobi province, gender comparisons were corrected for age, and prevalence rates were calculated by direct age and gender standardization to the national population (1994 Census).
4 33 34 35 The relationships between AL and refraction (SE) with age and gender were analyzed by linear regression. Further multiple-regression models were then constructed to evaluate the independent effects of different biometric components on refraction. In these models, AL was analyzed separately from VCD, ACD, and LT. Age and gender were included in all models to take account of the sampling strategy used. The standardized regression coefficient
36 (SRC) was used to assess the relative importance of each biometric component, the most important being that with the greatest absolute magnitude.
Asymmetry of AL between the eyes was defined as RAL − LAL, where RAL is the right AL and LAL, the left AL. AAL represents the absolute value of the difference RAL − LAL, irrespective of sign. The relationship between asymmetry in AL and the length of the eye closest to the population mean was examined by using linear regression analysis. For comparison of means of the continuous data, Student’s t-test was used.