Definition of Mathematical relation

1. Noun. A relation between mathematical expressions (such as equality or inequality).


Lexicographical Neighbors of Mathematical Relation

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mathematical game
mathematical games
mathematical genetics
mathematical group
mathematical logic
mathematical markup language
mathematical model
mathematical morphology
mathematical notation
mathematical operation
mathematical process
mathematical product
mathematical proof
mathematical realism
mathematical relation (current term)
mathematical semantics
mathematical space
mathematical statement
mathematical statistician
mathematical statistics
mathematical structure
mathematical symbol
mathematically
mathematician
mathematicians
mathematicise
mathematicised
mathematicises
mathematicising

Literary usage of Mathematical relation

Below you will find example usage of this term as found in modern and/or classical literature:

1. The Monist by Hegeler Institute (1894)
"I did not say that every mathematical relation necessarily emprises this relation ... What I persist ia that we cannot conceive of any mathematical relation ..."

2. Elements of Electricity for Technical Students by William Henry Timbie (1910)
"... of Magnets —Permeability—Induction—Magnetic Screens—Compass—Unit Poles—Measure of Mutual Action between Two Magnets— mathematical relation between Unit ..."

3. Journal of the American Chemical Society by American Chemical Society (1908)
"The mathematical relation, vV :: (273 + 0 : (273 JO, (H) is shown by the data to be ... The mathematical relation, v" : i' :: p" : p', (III) is shown to be ..."

4. The Americana: A Universal Reference Library, Comprising the Arts and ...edited by Frederick Converse Beach, George Edwin Rines edited by Frederick Converse Beach, George Edwin Rines (1912)
"Proportion, an equality of ratios; a series in which the first of any even number of terms bears the same mathematical relation to the second term as each ..."

5. The Bicentennial Census: New Directions for Methodology in 1990 by Constance F. Citro, Michael L. Cohen (1985)
"Suppose a set of parameters (unknown population quantities to be estimated) satisfies a mathematical relation. Let each parameter be separately estimated, ..."

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