THE CLEAR VISION GUIDE

Spherical equivalent (SE / SER) explained

A summary value calculated as sphere plus half the cylinder.

Reading a prescription · Updated

What it means and why

Spherical equivalent (SE) summarises sphere and cylinder in one number: SPH + CYL ÷ 2, keeping the cylinder sign. In a simple spherocylindrical prescription it is the midpoint of the two principal powers.

That compression deliberately loses information. SE does not retain the cylinder amount or axis, so two prescriptions with identical SE need not provide the same correction. It is useful for describing or comparing certain measurements, not as a full replacement for an order.

Read the fields togetherTeaching example only: −2.00 D sphere, −1.00 D cylinder, axis 180°. The spherical equivalent is −2.50 D, but it loses cylinder and axis information and must not replace the prescription.SPH−2.00 DCYL−1.00 DAXIS180°SE = SPH + CYL ÷ 2−2.00 + (−1.00 ÷ 2) = −2.50 DA summary, not an order
Read the fields together Teaching example only: −2.00 D sphere, −1.00 D cylinder, axis 180°. The spherical equivalent is −2.50 D, but it loses cylinder and axis information and must not replace the prescription.

A worked example

Teaching example: −2.00 SPH with −1.00 CYL gives SE −2.50 D. A second record of −2.50 SPH with no cylinder has the same SE, yet lacks the directional difference of the first. Averaging did not make the two records interchangeable.

What it does not tell you

SE alone does not measure axial length or eye health. Research thresholds using SE apply with stated measurement conditions, including whether accommodation was controlled.

THINK IT THROUGHWhat disappears when you reduce a prescription to SE?Open the explanation

The separate cylinder magnitude and its axis. Keep the original prescription alongside any summary.

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Sources & reading notes

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