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Perception, Planning & Action
WK5
Weekly Reading
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Cards (73)
What is the main topic of Week 5 in the study material?
Perceiving
size
and
distance
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How are the perception of size and distance connected?
They depend upon
one another
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What are the three dimensions of size mentioned in the study material?
Height
,
width
, and
depth
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Why do retinal images lack the third dimension?
Because they are flat and only have
two dimensions
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What is the challenge in perceiving size and distance from two-dimensional images?
We need to extract
three-dimensional
information from two-dimensional images
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What is the missing component in both size and distance perception and surface color perception?
In size and distance perception, it is the
third dimension
; in color perception, it is the
spectrum
of illumination
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What are depth cues?
Sources of information about depth and distance in
retinal
images
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What are binocular depth cues?
Depth cues that arise from differences in
retinal
images in both eyes
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What are monocular depth cues?
Depth
cues
present
in a
single
image
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What are pictorial depth cues?
Depth cues present in
static images
like photographs and paintings
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What are non-pictorial depth cues?
Depth cues present in
moving
images and when you move your head
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What is size constancy?
Perceived size of an object remains constant
despite
changes in distance
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How does size constancy relate to retinal images?
It means we see
properties
of
the
world
rather
than
properties
of
the
retinal
images
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What is the relationship between image size and distance?
The size of the image depends on the distance of the
object
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How can you determine the distance of an object using familiar size?
By knowing the actual
physical
size of the object and measuring its
image size
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What is the equation relating object size, distance, image size, and eye diameter?
Object
size
(
S
) / distance (
D
) =
image
size (s) /
eye
diameter
(
E
)
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If a tennis ball has a diameter of 6.7 cm and its image size is 0.5 mm, how far away is it?
Approximately
3.35
meters away
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What is Emmert's Law?
Perceived size of an
after-image
increases as the perceived distance of the
background
increases
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How does Emmert's Law relate to perceived size and distance?
It shows that perceived
size
depends on perceived
distance
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What is the size-distance invariance hypothesis (SDIH)?
The
ratio
of perceived size to perceived distance equals the ratio of measured image size to
eye diameter
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How does the size-distance invariance hypothesis help in understanding visual perception?
It provides a mathematical relationship between
perceived size
and distance
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What are the key concepts related to size and distance perception?
Depth cues
: sources of information about depth and distance
Binocular
depth cues: require both eyes
Monocular
depth cues: present in a single image
Size constancy
: perceived size remains constant despite distance changes
Emmert's Law
: perceived size increases with perceived distance
Size-distance invariance hypothesis
: ratio of perceived size to distance equals ratio of image size to eye diameter
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Why is it important to distinguish between perceived and actual properties of objects?
Because perceived properties can differ from
physical
properties based on
visual experience
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How does trigonometry relate to familiar size as a cue for distance?
It helps to establish the relationship between
object size
, distance, and
image size
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What is the significance of the fovea in relation to retinal images?
The
fovea
is where the
retinal
images
of objects fall, affecting
perception
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What are the implications of the size-distance invariance hypothesis in visual perception?
It suggests a consistent relationship between
perceived size
and distance across different
contexts
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What is the title of the paper by Lou, L. (2007) mentioned in the study material?
Apparent afterimage size,
Emmert’s law
, and oculomotor adjustment
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What does Emmert’s law state about perceived size and distance?
Emmert’s law does not specify how big something appears based on image size and perceived distance.
It relates perceived size to perceived distance but is less precise than the
SIZE-DISTANCE INVARIANCE HYPOTHESIS
(SDIH).
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What is the SIZE-DISTANCE INVARIANCE HYPOTHESIS (SDIH)?
The SDIH states that the ratio of perceived size to perceived distance equals the ratio of
measured
image size to
eye
diameter.
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How can the SIZE-DISTANCE INVARIANCE HYPOTHESIS be expressed mathematically?
Perceived size
Perceived distance
=
\frac{\text{Perceived size}}{\text{Perceived distance}} =
Perceived distance
Perceived size
=
Measured image size
E
\frac{\text{Measured image size}}{E}
E
Measured image size
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What does the rearranged SDIH formula tell us about perceived size?
Perceived size depends on perceived distance and
measured image size
.
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What is size constancy?
Size constancy is the
perception
that an object's size remains constant despite changes in image size due to
distance
.
It relies on accurate distance perception to maintain perceived size.
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How does size constancy relate to the SIZE-DISTANCE INVARIANCE HYPOTHESIS?
If distance perception is accurate, size constancy is maintained according to the SDIH.
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What is the image size of a tennis ball located 3.35 meters away?
About
0.5 millimeters
.
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What perceived size does the tennis ball have if its image size is 0.5 millimeters?
It is perceived to be about
6.7
centimeters
.
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If the tennis ball's image size increases to 1.2 millimeters, what is its perceived distance?
It should be seen as
55.8
eye diameters
or
1.4 meters
away.
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What does the SDIH imply about perceived size when distance perception is accurate?
Perceived size remains approximately constant despite changes in
image size
.
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What are size illusions and how are they constructed?
Size illusions occur when
perceived size
depends on perceived
distance
.
They can be illustrated using examples like the two
monsters
in a tunnel.
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Why do the two monsters in Figure 3 appear to be different sizes?
They appear different due to
perceived distance
, despite being the same size.
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What is the main depth cue mentioned in the context of the two monsters in the tunnel?
Linear perspective
.
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