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What is another word for ellipse?

Pronunciation: [ɪlˈɪps] (IPA)

Ellipse is a geometric shape that often appears in mathematics and science. There are several synonyms for ellipse, which vary depending on the context in which the word is used. For example, oval and oblong are often used to describe shapes that are similar to an ellipse but may have different proportions. Other synonyms for ellipse include ellipsoid, which refers to a three-dimensional version of the shape, and ovoid, which is a more specific term that describes an egg-shaped object. In some cases, the term "loop" may also be used to describe an ellipse, particularly in the context of the Earth's orbit around the sun.
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Synonyms for Ellipse:

What are the paraphrases for Ellipse?

Paraphrases are restatements of text or speech using different words and phrasing to convey the same meaning.
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What are the hypernyms for Ellipse?

A hypernym is a word with a broad meaning that encompasses more specific words called hyponyms.

  • hypernyms for ellipse (as nouns)

What are the hyponyms for Ellipse?

Hyponyms are more specific words categorized under a broader term, known as a hypernym.

What are the opposite words for ellipse?

The word "ellipse" is a geometric term referring to a closed curved shape that is elongated and symmetrical in nature. Its corresponding antonyms are words that describe shapes that are different in structure or appearance. These antonyms include irregular, asymmetric, crooked, distorted, and unshapely. Unlike an ellipse, these shapes are not uniform or even, and do not have a predictable pattern or symmetry. Whether in the fields of mathematics, design or art, it is essential to have a wide range of antonyms to communicate ideas with clarity and specificity. The use of antonyms allows for better expression and helps to refine the meaning of a word.

What are the antonyms for Ellipse?

  • n.

    • curve

Usage examples for Ellipse

If the comet of 1668 had moved in a parabola instead of the ellipse supposed above, how many years would have been required to reach its present distance from the sun?
"A Text-Book of Astronomy"
George C. Comstock
Thus, the ellipse at the left of the figure represents the earth's orbit and the position of the earth at different times of the year.
"A Text-Book of Astronomy"
George C. Comstock
The best shape for the cross section of a road has been found to be either a flat ellipse or one made up of two plane surfaces sloping uniformly from the middle to the sides and joined in the center by a small, circular curve.
"The Future of Road-making in America"
Archer Butler Hulbert

Famous quotes with Ellipse

  • Many a zero thinks it is the ellipse on which the Earth travels.
    Stanislaw Lec
  • I could give here several other ways of tracing and conceiving a series of curved lines, each curve more complex than any preceding one, but I think the best way to group together all such curves and them classify them in order, is by recognizing the fact that all points of those curves which we may call "geometric," that is, those which admit of precise and exact measurement, must bear a definite relation to all points of a straight line, and that this relation must be expressed by a single equation. If this equation contains no term of higher degree than the rectangle of two unknown quantities, or the square of one, the curve belongs to the first and simplest class, which contains only the circle, the parabola, the hyperbola, and the ellipse; but when the equation contains one or more terms of the third or fourth degree in one or both of the two unknown quantities (for it requires two unknown quantities to express the relation between two points) the curve belongs to the second class; and if the equation contains a term of the fifth or sixth degree in either or both of the unknown quantities the curve belongs to the third class, and so on indefinitely.
    René Descartes
  • The great Cartesian invention had its roots in those famous problems of antiquity which originated in the days of Plato. In endeavoring to solve the problems of the trisection of an angle, of the duplication of the cube and of the squaring of the circle, the ruler and compass having failed them, the Greek geometers sought new curves. They stumbled on the ...There we find the nucleus of the method which Descartes later erected into a principle. Thus Apollonius referred the parabola to its axis and principal tangent, and showed that the semichord was the mean propotional between the latus rectum and the height of the segment. Today we express this relation by = L, calling the height the (y) and the semichord the (x); the being... L. ...the Greeks named these curves and many others... ... Thus the ellipse was the of a point the sum of the distances of which from two fixed points was constant. Such a description was a of the curve...
    Tobias Dantzig

Word of the Day

straight dope
Synonyms:
scuttlebutt, scuttlebutt.

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