Zollner illusion

From New World Encyclopedia
Zöllner illusion

The Zöllner illusion is a classic optical illusion where a pattern surrounding parallel lines creates the illusion that they are not parallel. The Zöllner illusion is similar to other line illusions like the Hering illusion, the Poggendorff illusion, and the Mueller-Lyer illusion.

Although the Zollner illusion and other similar illusions have not been completely explained, they has stimulated much valuable research into human perceptual processes. They have also been utilized by artists to bring about entertaining and impressive effects in their works.

Discovery

The Zöllner illusion is named for German astrophysicist Johann Karl Friedrich Zöllner, who discovered the effect in 1860. Zöllner described his discovery in a letter to physicist and scholar J. C. Poggendorff, editor of Annalen der Physik und Chemie, who, because of Zöllner's letter, discovered the related Poggendorff illusion.

Description

The Zöllner figure is composed of a series of parallel, diagonal lines intersected by a number of short horizontal and vertical bars. The parallel lines appear not to be parallel at all; rather, they appear to converge and diverge from each other.

Explanation

While the exact mechanisms that cause the Zöllner illusion are not fully understood by scientists, it is possible that the effect can be attributed to the way the brain processes angles. This theory suggests that the brain exaggerates acute angles and underestimates obtuse angles. The brain then adjusts the angles on the transverse lines to create the illusion that the longer lines are slanted. This hypothesis is supported by the fact that the illusion is most powerful at an angle, as perfectly horizontal and vertical lines are more likely to be interpreted correctly.

Alternatively, the illusion may be caused by an impression of depth. The fact that shorter lines are on an angle to the longer lines may help to create the impression that one end of the longer lines is nearer to the viewer than the other end.

Interestingly enough, if the colors in the illusion are changed to equal values of green and red, the illusion disappears.

Applications

Like many perceptual line illusions, the Zöllner illusion helps scientists to study the ways in which images are perceived and interpreted by the visual system. The fact that the illusion does not persist when equal values of red and green are used can help scientists design new ways to study the effect of the illusion and better understand the way visual images are processed.

References
ISBN links support NWE through referral fees

  • Gregory, Richard L. 1997. Eye and Brain. Princeton University Press. ISBN 0691048371
  • Hunt, Morton. 1994. The Story of Psychology. Anchor. ISBN 0385471491
  • Ninio, Jacques. 2001. The Science of Illusions. Cornell University Press. ISBN 0801437709
  • Pohl, Rudiger. 2005. Cognitive Illusions: A Handbook on Fallacies and Biases in Thinking, Judgment and Memory. Psychology Press. ISBN 1841693510
  • Robinson, J.O. 1998. The Psychology of Visual Illusion. Dover Publications. ISBN 978-0486404493
  • Seckel, Al. 2006. Optical Illusions: The Science of Visual Perception. Firefly Books. ISBN 1554071720

External links

All links retrieved June 13, 2023.

Credits

New World Encyclopedia writers and editors rewrote and completed the Wikipedia article in accordance with New World Encyclopedia standards. This article abides by terms of the Creative Commons CC-by-sa 3.0 License (CC-by-sa), which may be used and disseminated with proper attribution. Credit is due under the terms of this license that can reference both the New World Encyclopedia contributors and the selfless volunteer contributors of the Wikimedia Foundation. To cite this article click here for a list of acceptable citing formats.The history of earlier contributions by wikipedians is accessible to researchers here:

The history of this article since it was imported to New World Encyclopedia:

Note: Some restrictions may apply to use of individual images which are separately licensed.