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curvature (R) =
1/r
The smaller circle has (greater/smaller) curvature (R) and a (longer/shorter) radius
greater/shorter
Power =
Function of lens clock
measure sagittal depth of lens surface
Sagitta
the distance between a point on the circle and the midpoint of a chord of the circle
Exact sag
What can be calculated with the sagittal depth?
Power of the surface
When is the approximate sag formula used?
when s is small compared to r (as with spectacle lenses)
How does a lens clock work?
Each lens clock is calibrated for a single index of refraction. The center pin moves to directly measure sag (s), and using the separation of outer pins (1/2 of that distance is semi-chord y), surface power is indirectly measured
Lens clock equation
combine surface power and sag depth formula
How do you find true surface power with a lens clock for a different n?
solve for r=(n’-n)/P where n’ is lens clock, then plug the true r into original surface power using true index of lens
If lens clock assumes a higher index of refraction than the material, it gives an (over/under)estimate of n and surface power
overestimate