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A prescription of −1.00 +0.25 × 180 describes a lens that has a horizontal power of −1.00 D and a vertical power of −0.75 D. Only ophthalmologists write prescriptions in + cylinder. An optometrist would write a prescription in - (minus) cylinder. All spectacle and contact lenses would be made in minus cylinder.
1/20/2011 Following the description in the Axis section, 'in the meridian specified by axis in the prescription, the power is equal to the value listed under "sphere". ', the example in the "Variations in prescription writing" section where Spherical=+2.0, Cylindrical=+1.0, Axis=180° would give a power of +2.00 diopters at the 180° meridian.
The refraction of a -0.50JCC at 180° is: +0.50/-1.00 x 180°. Therefore, a -1.00DC will be inserted into the trial frames at 180°, and an additional +0.50DS is also added to compensate for the spherical equivalent. 3) REFINE CYLINDER AXIS Once again the patient's fixation is directed to a round letter on the chart. The 0.50JCC is presented ...
[1] [2] Therefore JCC is a spherocylindrical lens in which the power of the cylinder is double the power of the sphere and of opposite sign e.g. +0.5DS/-1.0DC or +0.25DS/-0.5DC. JCC are available in different powers including +/-1.00, most commonly used are of +/- 0.25 and +/- 0.50. [2] There are dots or lines to indicate axis of minus and plus ...
The axis value does not change with vertex distance, so the equivalent prescription for a contact lens (vertex distance, 0 mm) is −7.30 D of sphere, −4.13 D of cylinder with 85° of axis (−7.30 −4.13×85 or about −7.25 −4.25×85).
Hey four eyes! Your eclipse glasses should be worn on top of your prescription eyeglasses. That's according to an Indiana University professor.
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