Emmert's law

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Emmert's law states that objects that generate retinal images of the same size will look different in physical size (linear size) if they appear to be located at different distances. Specifically, the perceived linear size of an object increases as its perceived distance from the observer increases. This makes intuitive sense: an object of constant size will project progressively smaller retinal images as its distance from the observer increases. Similarly, if the retinal images of two different objects at different distances are the same, the physical size of the object that is farther away must be larger than the one that is closer.

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Creation and purpose

Emil Emmert (1844–1911) first described the law in 1881. [1] He noted that an afterimage appeared to increase in size when projected to a greater distance. Some authors thus take Emmert's law to refer strictly to the increase in the apparent size of an after-image when the distance between observer and projection plane is increased, as it did in its original form. [2] Other authors take Emmert's law to apply to any comparative estimation of physical size in which the size of the retinal image, however it may be produced, is equated. [3]

It is unclear whether Emmert intended the increase in distance to refer to an increase in physical distance or an increase in perceived distance, but most authors assume the latter. [4] Under that interpretation, Emmert's law is a special instance of size constancy and of the size–distance invariance hypothesis, which states that the ratio of perceived linear size to perceived distance is a simple function of the visual angle. [5]

The effect of viewing distance on perceived size can be observed by first obtaining an afterimage, which can be achieved by viewing a bright light for a short time, or staring at a figure for a longer time. It appears to grow in size when projected to a further distance. However, the increase in perceived size is much less than would be predicted by geometry, which casts some doubt on the geometrical interpretation given above. [6] Further, the change in perceived size is affected by the illusory distances in the Ames room; this also suggests that, when distance cues are reduced, there is no simple geometrical relationship between perceived afterimage size and actual viewing distance. [5]

Uses

Emmert's law has been used to investigate the moon illusion (the apparent enlargement of the moon or sun near the horizon compared with higher in the sky). [7] [8] A neuroimaging study that examined brain activation when participants viewed afterimages on surfaces placed at different distances found evidence supporting Emmert's Law and thus size constancy played out in primary visual cortex (V1); i.e. the larger the perceived size of the afterimage, the larger the retinotopic activation in V1. [9]

Limitations

Some have criticized the use of Emmert's law as an explanation for phenomena such as the moon illusion, because Emmert's law explains one perception in terms of another, rather than explaining any of the complex internal processes or mechanisms presumably involved in perception. [10] That is, Emmert's law is useful, but it does not explain why you perceive an object as being larger if you perceive it as being farther away.

See also

Related Research Articles

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An illusion is a distortion of the senses, which can reveal how the mind normally organizes and interprets sensory stimulation. Although illusions distort the human perception of reality, they are generally shared by most people.

<span class="mw-page-title-main">Optical illusion</span> Visually perceived images that differ from objective reality

In visual perception, an optical illusion is an illusion caused by the visual system and characterized by a visual percept that arguably appears to differ from reality. Illusions come in a wide variety; their categorization is difficult because the underlying cause is often not clear but a classification proposed by Richard Gregory is useful as an orientation. According to that, there are three main classes: physical, physiological, and cognitive illusions, and in each class there are four kinds: Ambiguities, distortions, paradoxes, and fictions. A classical example for a physical distortion would be the apparent bending of a stick half immerged in water; an example for a physiological paradox is the motion aftereffect. An example for a physiological fiction is an afterimage. Three typical cognitive distortions are the Ponzo, Poggendorff, and Müller-Lyer illusion. Physical illusions are caused by the physical environment, e.g. by the optical properties of water. Physiological illusions arise in the eye or the visual pathway, e.g. from the effects of excessive stimulation of a specific receptor type. Cognitive visual illusions are the result of unconscious inferences and are perhaps those most widely known.

<span class="mw-page-title-main">Müller-Lyer illusion</span> Optical illusion

The Müller-Lyer illusion is an optical illusion consisting of three stylized arrows. When viewers are asked to place a mark on the figure at the midpoint, they tend to place it more towards the "tail" end. The illusion was devised by Franz Carl Müller-Lyer (1857–1916), a German sociologist, in 1889.

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<span class="mw-page-title-main">Afterimage</span> Image that continues to appear in the eyes after a period of exposure to the original image

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<span class="mw-page-title-main">Ternus illusion</span>

The Ternus illusion, also commonly referred to as the Ternus Effect is an illusion related to human visual perception involving apparent motion. In a simplified explanation of one form of the illusion, two discs, are shown side by side as the first frame in a sequence of three frames. Next a blank frame is presented for a very short, variable duration. In the final frame, two similar discs are then shown in a shifted position. Depending on various factors including the time intervals between frames as well as spacing and layout, observers perceive either element motion, in which L appears to move to R while C remains stationary or they report experiencing group motion, in which L and C appear to move together to C and R. Both element motion and group motion can be observed in animated examples to the right in Figures 1 and 2.

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<span class="mw-page-title-main">Visual angle</span>

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  1. A gap running around the circle of lilac discs;
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<span class="mw-page-title-main">Chubb illusion</span> Optical illusion

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<span class="mw-page-title-main">Hans Wallach</span>

Hans Wallach was a German-American experimental psychologist whose research focused on perception and learning. Although he was trained in the Gestalt psychology tradition, much of his later work explored the adaptability of perceptual systems based on the perceiver's experience, whereas most Gestalt theorists emphasized inherent qualities of stimuli and downplayed the role of experience. Wallach's studies of achromatic surface color laid the groundwork for subsequent theories of lightness constancy, and his work on sound localization elucidated the perceptual processing that underlies stereophonic sound. He was a member of the National Academy of Sciences, a Guggenheim Fellow, and recipient of the Howard Crosby Warren Medal of the Society of Experimental Psychologists.

References

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  2. Bonnet, Claude; Pouthas, Viviane (1972). "Apparent Size and Duration of a Movement After-effect". Quarterly Journal of Experimental Psychology. 24 (3): 275–281. doi: 10.1080/14640747208400281 . ISSN   0033-555X. PMID   5049930.
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  4. Epstein W, Park J, Casey A. (1961) The current status of the size-distance hypotheses. Psychological Bulletin, 58: 491-514.
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  6. Lou L. (2007) Apparent afterimage size, Emmert’s law, and oculomotor adjustment. Perception,36:1214-1228.
  7. Ross H E, Plug C. (2002) The mystery of the moon illusion: Exploring size perception. Oxford: Oxford University Press.
  8. Gregory R L. (2008) Emmert’s Law and the moon illusion. Spatial Vision, 21: 407-420.
  9. Sperandio I, Chouinard PA, Goodale MA (2012). "Retinotopic activity in V1 reflects the perceived and not the retinal size of an afterimage". Nat. Neurosci. 15 (4): 540–2. doi:10.1038/nn.3069. PMID   22406550. S2CID   205434328.
  10. Kaufman, L; Vassiliades, V; Noble, R; Alexander, R; Kaufman, J; Edlund, S (2007). "Perceptual distance and the moon illusion". Spatial Vision. 20 (1): 155–175. doi:10.1163/156856807779369698. PMID   17357720. S2CID   11812239.