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Discover LudwigThe phrase "absolute inverse" is correct and usable in written English.
It can be used in mathematical contexts to refer to the concept of an element that, when combined with another, yields a neutral element (like zero for addition or one for multiplication).
Example: "In mathematics, the absolute inverse of a number is the value that, when added to the original number, results in zero."
Alternatives: "additive inverse" or "multiplicative inverse".
Exact(2)
I do the absolute inverse.
Jake Chapman A lot of people seem to think Hell is about the Holocaust – but it's the absolute inverse of that.
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In a way, it's possible their souls are perfect ancient matches, atoms of yin and yang that have shuttled around the universe since it first exploded into being, searching for one another, their absolute opposite, their inverse, but also their same, and just happened to find each other within the bodies of two hammered 19-year-olds who still haven't got over Fresher's Week yet.
Texture parameter included energy, entropy, inertia, absolute value, inverse difference, contrast, angular second moment and inverse different moment.
To determine the potential association between Euler number and microstructural parameters, including BV/TV, Tb.N, Tb.Th and Tb.Sp, textural parameters, including energy, entropy, inertia, absolute value, inverse difference, contrast, angular second moment and inverse different moment, bivariate correlation analysis was used first to calculate correlation coefficient by using Pearson's method.
Using the absolute and inverse values of the slope and its 95% confidence limits, the z value and its 95% confidence limits were calculated [ 163, 30].
There was no significant difference between the two groups in apparent trabecular number, mean trabecular area, mean trabecular perimeter, mean skeleton length, total skeleton length, energy, absolute value, inverse difference, angular second moment and other parameters (p > 0.05).
This article considers the inverse absolute and the inverse vertex 1-center location problems with uniform cost coefficients on a tree network T with n+1 vertices.
For each glass composition, measured values of aNa2O are a function of temperature, log aNa2O) varying as a function of inverse absolute temperature.
It is stated that, for many materials over limited temperature ranges, a linear, Arrhenius, relationship holds between log (shift factor) and inverse absolute temperature.
Using this result a combinatorial O(nlogn) time algorithm is designed for the uniform-cost inverse absolute 1-center location problem on tree T. Finally, the uniform-cost inverse vertex 1-center location problem on T is investigated.
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