"Isometropia" Pronounce,Meaning And Examples

"Isometropia" Natural Recordings by Native Speakers

Isometropia
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"Isometropia" Meaning

Isometropia is a medical term that refers to a specific type of refractive error in which the eyeball is perfectly spherical, meaning that the distance from the center of the eye to the cornea is equal to the radius of the eye. This is considered a normal or ideal shape, and isometropia is often used as a reference point for comparison with other types of refractive errors. In other words, if someone has isometropia, their eyeball is perfectly shaped, meaning that the distance from the front of the cornea to the back of the eye (the posterior pole) is equal to the radius of the eye.

"Isometropia" Examples

Isometropia


Isometropia refers to a condition where the eyes are aligned perfectly, with both the front and back axes of the cornea and lens aligned precisely. Here are five usage examples:

Example 1

Researchers studied the prevalence of isometropia among children with strabismus to understand the effects of eye alignment on vision. [Source: Ophthalmology Journal]

Example 2

Isometropia is a crucial aspect of visual development, and any deviation from it can lead to binocular vision disorders. [Source: Eye Care Online]

Example 3

The ophthalmologist tested for isometropia by shining a light into the patient's eyes to examine the pupillary reaction. [Source: Medical News Today]

Example 4

Isometropia is a common condition among people with myopia, and regular eye exams are essential to monitor its progression. [Source: American Academy of Ophthalmology]

Example 5

The eye care specialist used specialized equipment to measure the patient's isometropia and develop a personalized treatment plan. [Source: Vision Council]

Note: The word "isometropia" is a relatively specialized term, and examples may be limited. However, this gives you an idea of how it's used in various contexts.

"Isometropia" Similar Words

Isomerize

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Isomerized

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Isomeromorphism

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Isomers

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Isometric

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Isometrically

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Isometrics

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Isometries

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Isometry

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Isomonic

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Isomorph

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Isomorphic

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Isomorphism

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Isomorphisms

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Isomorphisms is a mathematical term that refers to a bijective homomorphism, which is a function between two algebraic structures, such as groups, rings, or fields, that preserves their operations and properties. In other words, an isomorphism is a transformation that maintains the similarity between two structures, making them equivalent in many aspects. This concept is important in abstract algebra and group theory, as it allows mathematicians to identify and compare different structures that have the same underlying properties.

Isomorphous

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Isomorphy

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