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Time to replace the spherical equivalent with the average paraxial lens power
While for the ApP , the average is the average of orthogonal and oblique paraxial rays, that is, ApP =average orthogonal and oblique paraxial power F¯ApP(orthogonal+oblique), F¯ApP(orthogonal+oblique)=C14+C14+C2−C14, ApP=F¯ApP(orthogonal+oblique)=C14+C24. [...]the ApP is equal to half the SE if calc...
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Published in: | BMJ open ophthalmology 2023-06, Vol.8 (1), p.e001340 |
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Main Author: | |
Format: | Article |
Language: | English |
Subjects: | |
Citations: | Items that this one cites |
Online Access: | Get full text |
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Summary: | While for the ApP , the average is the average of orthogonal and oblique paraxial rays, that is, ApP =average orthogonal and oblique paraxial power F¯ApP(orthogonal+oblique), F¯ApP(orthogonal+oblique)=C14+C14+C2−C14, ApP=F¯ApP(orthogonal+oblique)=C14+C24. [...]the ApP is equal to half the SE if calculated in cross cylinder form, that is, ApP=SE2. If a refractive error, however, does comprise a true spherical component, then the average of that component is of course the sphere. [...]for a refractive power that contains a sphere, the ApP=Sphere+C4 and the SE=Sphere+C2 and the difference between the ApP and SE is equal to C4 . The ApP as a scalar measure is more inclusive and appears to be associated with better visual acuity than the SE, although further clinical trials are needed particularly in different age groups and conditions. |
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ISSN: | 2397-3269 2397-3269 |
DOI: | 10.1136/bmjophth-2023-001340 |