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What is another word for algebraical?

Pronunciation: [ˌald͡ʒɪbɹˈe͡ɪɪkə͡l] (IPA)

Algebraical is a term that refers to something related to algebra, which is a branch of mathematics that deals with symbols, equations, and operations. There are several synonyms for the word algebraical, including algebraic, mathematically symbolic, computational, and analytical. Other synonyms include mathematical, numeric, numerical, and mathematical formula. These terms are often used interchangeably to describe mathematical calculations, expressions, or equations that involve variables, coefficients, and other mathematical symbols. Whether you are a mathematician, a student, or someone interested in math, using synonyms can be a helpful way to expand your vocabulary and communicate more effectively.
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Synonyms for Algebraical:

What are the hypernyms for Algebraical?

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

Usage examples for Algebraical

It is a synthesis not arithmetical, but algebraical; that is to say, its particular subjects are universal symbols, its predicates, universal laws: hence it is infinitely suggestive.
"The Literature of Ecstasy"
Albert Mordell
The Examination for these Exhibitions will not extend beyond the second book of Euclid, nor embrace matter which is not included in most algebraical Treatises within the limits of Simple Equations.
"The Irish Ecclesiastical Record, Volume 1, August 1865"
Society of Clergymen
In the same general manner, mechanics, astronomy, and in a less degree, every branch of natural philosophy commonly so called, have been made algebraical.
"A System Of Logic, Ratiocinative And Inductive (Vol. 1 of 2)"
John Stuart Mill

Famous quotes with Algebraical

  • The ... is deficient, sometimes pardonably, sometimes without excuse, in generalization. The book of , to which Diophantus sometimes refers, seems on the other hand to have been entirely devoted to the discussion of general properties of numbers. It is three times expressly quoted in the ... Of all these propositions he says... 'we find it in the Porisms'; but he cites also a great many similar propositions without expressly referring to the . These latter citations fall into two classes, the first of which contains mere , such as the algebraical equivalents of the theorems in Euclid II. ...The other class contains general propositions concerning the resolution of numbers into the sum of two, three or four squares. ...It will be seen that all these propositions are of the general form which ought to have been but is not adopted in the . We are therefore led to the conclusion that the Porismata, like the pamphlet on Polygonal Numbers, was a synthetic and not an analytic treatise. It is open, however, to anyone to maintain the contrary, since no proof of any is now extant.
    James Gow (scholar)

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