If there is a fixed percent uncertainty in LASIK reshaping of the cornea, why would you expect those people with the greatest correction to have a poorer chance of normal distant vision after the procedure?

Short Answer

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As the uncertainty in LASIK corneal reshaping is fixed, the greater the change in the eye's refractive power required, the greater the deviation from the required change is expected. As a result, those who require a large change in their eyes' refractive power will have a lower chance of having normal vision after LASIK.

Step by step solution

01

Concept Introduction

LASIK eye surgery is the most well-known and widely used laser refractive surgery for vision correction. LASIK (laser-assisted in situ keratomileuses) is a procedure that can be used instead of glasses or contact lenses.

A unique form of cutting laser is used during LASIK surgery to accurately alter the shape of the dome-shaped transparent tissue at the front of your eye (cornea) to enhance vision.

02

Refractive power change of eye

Since there is a fixed uncertainty in obtaining the required change in the refractive power of the eye; this implies that when a higher change is required in the refractive power of the eye, a higher deviation from the required change is expected.

For example, if the uncertainty of the LASIK reshaping of the cornea, is 5% , and if the required increase in the refractive power of the eye is for example 9 dioptre, then we expect that the final change in the refractive power to have any values which are defined by the following uncertainty,

9.00±5.00×9.001009

This means that the final change can have any values that range from 8.55 dioptre to 9.45 dioptre. Or in another word, a deviation as large as ±0.45dioptre is expected from the required value.

Where, if the required change in the refractive power of the eye is 1 dioptre, then the final change in the refractive power of the eye after LASIK reshaping can be,

1.00±5.00×1.00100

This means, that the final value for the refractive change can range from 0.95 dioptre to 1.05 dioptre, or only a deviation as big as ±0.05dioptre is expected.

03

Normal vision after the procedure

Now, this doesn't mean that a deviation of ±0.45dioptre is expected every time, but instead, it’s a statistical parameter, which tells us how far can things deviate from the expected value, for example, a patient doing a corneal reshaping using LASIK, where he requires a change of 9.00 dioptre in his refractive power, might have a final chance in his eyes refractive power of 9.05 dioptre, another one might have a change of 9.17 , another has a change of 9.33 , the worst-case scenario is that it can deviates as much as 0.45 dioptre.

In general, since the uncertainty of the LASIK corneal reshaping is fixed, then it is known that the higher the required change in the eye's refractive power, then the higher the deviation of the final change in the refractive power of the patient's eyes, and hence would have a less chance of having a normal vision after LASIK.

Therefore, the higher value of the eye’s refractive power and also the deviation of change results in the patient not having normal vision after LASIK.

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Most popular questions from this chapter

The contact lens prescription for a nearsighted person is -4.00 D and the person has a far point of 22.5 cm. What is the power of the tear layer between the cornea and the lens if the correction is ideal, taking the tear layer into account?

Unless otherwise stated, the lens-to-retina distance is 2.00 cm.

People who do very detailed work close up, such as jewellers, often can see objects clearly at much closer distance than the normal 25 cm.

(a) What is the power of the eyes of a woman who can see an object clearly at a distance of only 8.00 cm?

(b) What is the size of an image of an 1.00 mm object, such as lettering inside a ring, held at this distance?

(c) What would the size of the image be if the object were held at the normal 25.0 cm distance?

A young woman with normal distant vision has a 10.0% ability to accommodate (that is, increase) the power of her eyes. What is the closest object she can see clearly?

(a) During laser vision correction, a brief burst of 193nm ultraviolet light is projected onto the cornea of the patient. It makes a spot 1.00mm in diameter and deposits 0.500mJ of energy. Calculate the depth of the layer ablated, assuming the corneal tissue has the same properties as water and is initially at 34.00C. The tissue’s temperature is increased to 1000Cand evaporated without further temperature increase. (b) Does your answer imply that the shape of the cornea can be finely controlled?

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