If you or anyone you have known ever tested his eyes, you will be given an eyeglasses prescription if you needed it.
An eyeglasses prescription is often confusing for people, the code words used by an optometrist, or an ophthalmologist often surprise you but don't worry we are here to help decode the prescription.
![Eye Test - Know Your Prescription](data:image/jpeg;base64,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)
Abbreviations used in a Prescription
SPH - means sphere, it is the power of the lens that corrects the eye.
CYL–means cylinders, and it shows the amount of astigmatism present in the eye
Axis–it is the axis at which your cylindrical power is present.
V.A.–it means visual acuity; it is the visual acuity examiner has achieved with your eye power.
A normal prescription first of all contains the general data of the patient such as his/her name, age, sex, and the date of examination. A prescription card contains both the correction of distance vision and near vision.
What does a different number mean?
Commonly spherical, cylindrical powers are quantified numbers that often come with a '+' plus sign or a '-' negative sign.
A plus sign '+' represents a person with far-sightedness. A plus or a converging lens is a convex type of lens that converges the light rays coming from infinity.
A minus sign '-' represents a person with near-sightedness. A minus or a diverging lens is a concave type of lens that diverge the light rays coming from infinity.
If in prescription +1.00D is written, the person has 1.00 dioptre of glass strength needed to correct farsightedness.
Similarly, if prescription -1.50D is written, the person has 1.50 dioptre of glass strength needed to correct near-sightedness.
What are distance and near prescription?
A patient's prescription has two columns, one for distance vision and one for near vision.
The distance column prescription contains the corrective visual aid needed for distance while the near column prescription contains the visual aid needed for near vision.
Distance correction is generally because of refractive errors such as Myopia, Hypermetropia, and Astigmatism.
Near correction is required for treating the effect of Presbyopia.
Presbyopia is a physiological process in which long-sightedness is caused by the loss of elasticity of the lens of the eye, occurring typically in middle and old age.
Lens Recommendation
An eyeglass prescription might also contain a note from an optometrist or ophthalmologist recommending the type of lens the patient should consider. Your Lens can be: -
Progressive or Bifocal–it is the type of lens in which a distance and a near vision correction are both present. Sometimes intermediate power is also present.
Anti-reflection Coating–it is the coating present on the lens to reduce the glare problem for the patient. It makes it easier for the person to see at night or work on the computer.
Photochromatic lenses–these lenses get darker when exposed to sunlight.
High-Index Lenses – they have a higher refractive index. They make higher-power lenses lighter and thinner.
Will my Contact Lens prescription will be different from spectacles?
YES, the contact lens prescription will be different from the spectacle prescription as the contact lens directly sits on your cornea which changes its back vertex distance.
A contact lens prescription contains some additional info, such as –
Base curve - curvature of your cornea
Diameter–total diametrical length of your contact lens.
Lens type, expiration date, and brand identity are also mentioned sometimes.
At last, the prescription signature of an optometrist or an ophthalmologist is done which signifies the identity of the examiner.