Sentence examples for measurability from inspiring English sources
"measurability" is a correct and usable word in written English
It refers to the quality or state of being able to be measured or quantified. Example: The success of the project will be determined by its measurability, as the team will need to track its progress and impact.
noun
Susceptibility to measurement.
The model is canonical, in the sense that any other normal measure witnessing the measurability of $\kappa$ would yield the same model, and has many of the properties of $L$.
"Because the Internet is so measurable, there's a high expectation on numbers and measurability, but also a lot of different ways to measure simple things," said Mr. Meadows, of Net Ratings.
One of the main catalysts for the development of mathematical theories of measurement was an ongoing debate surrounding measurability in psychology.
One example of a regularity property is the Lebesgue measurability: a set of reals is Lebesgue measurable if it differs from a Borel set by a null set, namely, a set that can be covered by sets of basic open intervals of arbitrarily-small total length.
As a result, measurement theorists have come to disagree about the necessary conditions for establishing the measurability of attributes, and specifically about whether psychological attributes are measurable.
The idea that concepts are defined by measurement operations is consistent with Stevens' liberal views on measurability, which were discussed above (Section 3.3).
Debates about measurability have been highly fruitful for the development of measurement theory, and the following subsections will introduce some of these debates and the central concepts developed therein.
In this way RTM provides a conceptual link between the empirical basis of measurement and the typology of scales.[7] On the issue of measurability, the Representational Theory takes a middle path between the liberal approach adopted by Stevens and the strict emphasis on concatenation operations espoused by Campbell.
Aumann (1987) notes that it is possible to extend the definitions of Aumann correlated equilibrium and Hi-measurability to allow for cases in which Ω is infinite and the Hi's are not necessarily partitions.
As von Neumann and Morgenstern write, "every measurement or rather every claim of measurability must ultimately be based on some immediate sensation, which possibly cannot and certainly need not be analyzed any further.
For definiteness, when we speak of the "structure theory" (at a given level) we shall be referring to the regularity properties introduced above the perfect set property, and the property of Baire, and Lebesgue measurability along with the uniformization property.
