Definition of Measurableness. Meaning of Measurableness. Synonyms of Measurableness
Here you will find one or more explanations in English for the word Measurableness. Also in the bottom left of the page several parts of wikipedia pages related to the word Measurableness and, of course, Measurableness synonyms and on the right images related to the word Measurableness.
Definition of Measurableness
MeasurablenessMeasurable Meas"ur*a*ble, a. [F. mesurable, L. mensurabilis.
See Measure, and cf. Mensurable.]
1. Capable of being measured; susceptible of mensuration or
2. Moderate; temperate; not excessive.
Of his diet measurable was he. --Chaucer.
-- Meas"ur*a*ble*ness, n. -- Meas"ur*a*bly, adv.
Yet do it measurably, as it becometh Christians.
Meaning of Measurableness from wikipedia
- and in particular measure
theory, a measurable function
is a function between
sets of two measurable spaces
- be ****igned a Lebesgue measure
; the measure
of the Lebesgue-measurable
set A is here denoted
by λ(A). Henri Lebesgue
- In mathematics, a measurable space
or Borel space
is a basic object
theory. It consists
of a set and a σ-algebra, which defines
- is measurable
the measurable spaces
and measurable functions
a category, with the measurable spaces
and the set of measurable
- In economics, a commodity
is an economic
good that has full or substantial
fungibility: that is, the market treats instances
of the good as equivalent...
development. The letters
S and M generally
the most common version
has the remaining letters
- In mathematics, a non-measurable
set is a set which cannot
be ****igned a meaningful
"volume". The mathematical existence
of such sets is construed
- is an elementary example
of a set of real numbers
that is not Lebesgue measurable
by Giuseppe Vitali
in 1905. The Vitali theorem
is the existence...
- In mathematics, a measurable cardinal
is a certain
kind of large cardinal
number. In order
the concept, one introduces
a two-valued measure
Carathéodory to provide
an abstract basis
for the theory
sets and countably additive
measures. Carathéodory's work on outer
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