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cycloid

American  
[sahy-kloid] / ˈsaɪ klɔɪd /

adjective

  1. resembling a circle; circular.

  2. (of the scale of a fish) smooth-edged, more or less circular in form, and having concentric striations.

  3. (of a fish) having such scales.

  4. Psychiatry. of or noting a personality type characterized by wide fluctuation in mood within the normal range.


noun

  1. a cycloid fish.

  2. Geometry. a curve generated by a point on the circumference of a circle that rolls, without slipping, on a straight line.

cycloid British  
/ ˈsaɪklɔɪd /

adjective

  1. resembling a circle

  2. (of fish scales) rounded, thin, and smooth-edged, as those of the salmon

  3. psychiatry (of a type of personality) characterized by exaggerated swings of mood between elation and depression See also cyclothymia

"Collins English Dictionary — Complete & Unabridged" 2012 Digital Edition © William Collins Sons & Co. Ltd. 1979, 1986 © HarperCollins Publishers 1998, 2000, 2003, 2005, 2006, 2007, 2009, 2012

noun

  1. geometry the curve described by a point on the circumference of a circle as the circle rolls along a straight line Compare trochoid

  2. a fish that has cycloid scales

"Collins English Dictionary — Complete & Unabridged" 2012 Digital Edition © William Collins Sons & Co. Ltd. 1979, 1986 © HarperCollins Publishers 1998, 2000, 2003, 2005, 2006, 2007, 2009, 2012
cycloid Scientific  
/ sīkloid′ /
  1. Resembling a circle.

  2. Thin, rounded, and smooth-edged, like a disk. Used of fish scales.

  3. The curve traced by a point on the circumference of a circle that rolls on a straight line.


Other Word Forms

Etymology

Origin of cycloid

First recorded in 1655–65, cycloid is from the Greek word kykloeidḗs like a circle. See cycl-, -oid

Example Sentences

Examples are provided to illustrate real-world usage of words in context. Any opinions expressed do not reflect the views of Dictionary.com.

See Examples For:

Kahn played with natural light in the Fort Worth building, suffused with skylights, reflectors and cycloid barrel vaults.

From New York Times May 4, 2022

Use Green’s theorem to find the area under one arch of the cycloid given by parametric plane x = t − sin t, y = 1 − cos t, t ≥ 0.

From Textbooks Mar. 30, 2016

Figure 7.9 A wheel traveling along a road without slipping; the point on the edge of the wheel traces out a cycloid.

From Textbooks Mar. 30, 2016

Figure 1.9 A wheel traveling along a road without slipping; the point on the edge of the wheel traces out a cycloid.

From Textbooks Mar. 30, 2016

It is impossible to mill out even a convex cycloid or epicycloid, by the means and in the manner above described.

From Modern Machine-Shop Practice, Volumes I and II by Joshua Rose

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