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why measure vision
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What is
vision
?
Perception of differences in the external world from
retinal
stimulation by light.
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What can
vision
include?
Light changes, color, shape, position, etc.
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What are some types of vision?
Binocular
, distance, near, intermediate, double, blurred,
photopic
,
mesopic
,
scotopic
, spatial, temporal, peripheral.
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Why
is it important to measure vision?
To quantify what people can and cannot see.
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What are some reasons for measuring vision?
Changes in health and disease, occupational requirements, statutory registration.
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What historical interest is noted regarding test charts?
Interest in the ability to see detail, such as
double stars
.
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Who asked Snellen to produce a measurement tool?
Donders.
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What are
“optotypes”
?
Special characters designed to test
distance vision
.
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What is the purpose of the
Snellen chart
?
To test
distance vision
.
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What are the terms used synonymously with the
Snellen chart
?
Letter chart
, Snellen chart,
test chart
.
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What are
“optotypes”
in the context of
vision
testing?
Letters, characters, or symbols used for testing vision.
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What is the summary of the role of
optometrists
?
They measure vision and determine
refractive
error.
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What is noted about the
Snellen chart
in the summary?
It is the first systematically designed letter chart to test
distance vision
.
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What is the reason that a thumbnail and a car can appear to be the same size at a distance?
They
subtend
the same
angle
at your eye.
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How can you match the size of your
thumb
to an object in the
distance
?
By moving your thumb until it matches the size of the object you are looking at.
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What is the significance of
angles
subtended by objects at our eyes?
They fundamentally affect image size.
Letters at different distances can produce the same image height on the
retina
if the angle is the same.
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What are the smaller units used to measure angles besides degrees?
Minutes
and
seconds of arc
.
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How many
minutes
are in one
degree
?
60
minutes.
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How many
seconds
are in one minute?
60
seconds.
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Convert
3.25
degrees
into degrees,
minutes
, and
seconds
.
3 degrees, 15 minutes, 0
seconds.
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Convert
5.67
degrees
into degrees,
minutes
, and
seconds
.
5 degrees,
40
minutes,
12
seconds.
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Why is
trigonometry
important in this context?
It helps to work out the size of
test types
, such as letters.
It is essential for calculating
angles
and distances.
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What is the
height
of the letter E if it subtends a 5'
arc
at a distance of
6m
?
0.008726
m or
8.73
mm.
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What is the
small angle approximation
for angles up to approximately
10 degrees
?
sin(
θ
) ≈ θ and tan(θ) ≈ θ when θ is in
radians
.
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How many
radians
are there in 360 degrees?
2π
radians.
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How do you convert
radians
to
degrees
?
angle in degrees = angle in radians × (
360
/
2π
).
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How do you convert
degrees
to
radians
?
angle in radians = angle in degrees × (
2π/360
).
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What is the
conversion
of
5' arc
into
radians
?
0.00145
radians.
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What is a
geometric progression
?
A sequence where each term after the first is found by multiplying the previous term by a fixed, non-zero number called the
common ratio
.
Example: 1,
2
, 4, 8, 16, 32 (common ratio of 2).
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Why are
logarithms
important in vision?
Our eyes respond on a logarithmic scale to various
stimulus
attributes.
Useful for handling large ranges of values.
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What is the
common logarithm
of a number?
It is the
exponent
to which the number
10
must be raised to obtain that number.
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How can a range of light levels be expressed in
logarithmic
units?
By referring to it as
log units
, e.g., 8 log units for a range of
100,000,000
times.
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What is the purpose of the
Snellen Chart
?
To measure
visual acuity
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What are the key design features of a
Snellen chart
?
Letter size
Letter styles
(test type font)
Number of letters
per line
Range of letters
used (legibility)
Progression of letter sizes
Letter spacing
Line spacing
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Who developed the
British
Standards for manufactured products?
The
British Standards Institute
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What does the number by each line on a
Snellen chart
represent?
The
letter size
in
meters
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What does a
'12m'
letter on a
Snellen chart
indicate?
It indicates the distance at which the letter height subtends
5'
arc
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How is the physical height of a
'6m'
letter calculated?
By using the
tangent function
based on the subtended angle
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What is the
physical height
of a
'6m'
letter?
8.73
mm
8.73 \text{ mm}
8.73
mm
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How is the
height
of an
'18m'
letter calculated?
26.18
mm
26.18 \text{ mm}
26.18
mm
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