What is another word for diameters?

Pronunciation: [da͡ɪˈamɪtəz] (IPA)

When it comes to measurement and geometry, diameters are of primary importance. A diameter is the straight line that passes through the center of a circle or sphere, and as such, it is a critical dimension to understand. In addition to the word diameter, there are many synonyms used to describe it. These can include span, breadth, width, or girth. They all refer to the distance across the largest point of a circle or sphere, and each one can add a slightly different nuance to a description. For example, breadth can refer to the distance from side to side, while width often applies to a measurement from top to bottom. Regardless of the term used, understanding diameters is essential in many fields, from engineering to art and design.

Synonyms for Diameters:

What are the paraphrases for Diameters?

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  • Equivalence

    • Verb, 3rd person singular present
      diameter.
  • Independent

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What are the hypernyms for Diameters?

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

Usage examples for Diameters

This principle cannot be carried all the way into the bass since the lowest strings would be inconveniently long, so somewhere below middle C the strings are gradually shortened and the diameters of the wires are increased in compensation.
"Italian Harpsichord-Building in the 16th and 17th Centuries"
John D. Shortridge
Capillitium and spores as seen by a magnifying power of 500 diameters.
"The Myxomycetes of the Miami Valley, Ohio"
A. P. Morgan
The hands must be held steady, and the tube must be under good control at all times, so that both ends may be rotated at the same angular velocity, even though they may be of different diameters, and the tube be neither drawn apart nor pushed together unless such a motion is expressly desired, as it sometimes is.
"Laboratory Manual of Glass-Blowing"
Francis C. Frary

Famous quotes with Diameters

  • You teach your daugthers the diameters of the planets and wonder when you are done that they do not delight in your company.
    Samuel Johnson
  • Hippocrates himself is an example of the concurrent study of the two departments. On the one hand, he was the first of the Greeks who is known to have compiled a book of Elements. This book, we may be sure, contained in particular the most important propositions about the circle included in Euclid, Book III. But a much more important proposition is attributed to Hippocrates; he is said to have been the first to prove that circles are to one another as the squares on their diameters (= Eucl. XII., 2) with the deduction that similar segments of circles are to one another as the squares on their bases. These propositions were used by him in his tract on the squaring of , which was intended to lead up to the squaring of the circle. The latter problem is one which must have exercised practical geometers from time immemorial. Anaxagoras for instance is said to have worked at the problem while in prison.
    Thomas Little Heath
  • Hippocrates... is said to have proved the theorem that circles are to one another as the squares on their diameters, and it is difficult to see how he could have done this except by some form, or anticipation, of the method [of exhaustion].
    Thomas Little Heath

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