Effective Power Formula:
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Definition: This calculator determines the effective power of a lens at a different vertex distance than it was originally prescribed.
Purpose: It helps optometrists and opticians adjust lens prescriptions when the fitting distance changes.
The calculator uses the formula:
Where:
Explanation: The formula accounts for how lens power changes when moved closer to or farther from the eye.
Details: Proper vertex distance compensation ensures accurate prescription power reaches the patient's eye, especially important for high-power lenses.
Tips: Enter the lens power in diopters and vertex distance in meters (default 0.012m or 12mm). Vertex distance must be > 0.
Q1: What is a typical vertex distance?
A: Standard vertex distance is 12-14mm (0.012-0.014m) for most eyeglasses.
Q2: When is vertex compensation most important?
A: For prescriptions above ±4.00 diopters, where small distance changes significantly affect effective power.
Q3: How does moving lenses closer affect power?
A: Moving plus lenses closer increases effective power; moving minus lenses closer decreases effective power.
Q4: What about contact lenses?
A: Contact lenses have zero vertex distance, so their power is the effective power at the corneal plane.
Q5: Why does the formula denominator include (1 - d×P)?
A: This accounts for the vergence change as light travels the vertex distance between lens and eye.