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Measurable

Measurable Meas"ur*a*ble, a. [F. mesurable, L. mensurabilis. See Measure, and cf. Mensurable.] 1. Capable of being measured; susceptible of mensuration or computation. 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. --Latimer.

Measurable Meas"ur*a*ble, a. [F. mesurable, L. mensurabilis. See Measure, and cf. Mensurable.] 1. Capable of being measured; susceptible of mensuration or computation. 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. --Latimer.

- intuitively interpreted as its size, to some subsets of that set, called measurable sets. In this sense, a measure is a generalization of the concepts of...

- and in particular measure theory, a measurable function is a function between the underlying sets of two measurable spaces that preserves the structure...

- be ****igned a Lebesgue measure are called Lebesgue-measurable; the measure of the Lebesgue-measurable set A is here denoted by λ(A). Henri Lebesgue described...

- In mathematics, a measurable space or Borel space is a basic object in measure theory. It consists of a set and a σ-algebra, which defines the subsets...

- personal development. The letters S and M generally mean specific and measurable. Possibly the most common version has the remaining letters referring...

- In mathematics, a non-measurable set is a set which cannot be ****igned a meaningful "volume". The mathematical existence of such sets is construed to provide...

- is an elementary example of a set of real numbers that is not Lebesgue measurable, found 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 to define the concept, one introduces a two-valued measure on...

- In economics, a commodity is an economic good, usually a resource, that has full or substantial fungibility: that is, the market treats instances of the...

- by Leonida Tonelli in 1909, is similar, but applies to a non-negative measurable function rather than one integrable over its domain. The special case...

- and in particular measure theory, a measurable function is a function between the underlying sets of two measurable spaces that preserves the structure...

- be ****igned a Lebesgue measure are called Lebesgue-measurable; the measure of the Lebesgue-measurable set A is here denoted by λ(A). Henri Lebesgue described...

- In mathematics, a measurable space or Borel space is a basic object in measure theory. It consists of a set and a σ-algebra, which defines the subsets...

- personal development. The letters S and M generally mean specific and measurable. Possibly the most common version has the remaining letters referring...

- In mathematics, a non-measurable set is a set which cannot be ****igned a meaningful "volume". The mathematical existence of such sets is construed to provide...

- is an elementary example of a set of real numbers that is not Lebesgue measurable, found 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 to define the concept, one introduces a two-valued measure on...

- In economics, a commodity is an economic good, usually a resource, that has full or substantial fungibility: that is, the market treats instances of the...

- by Leonida Tonelli in 1909, is similar, but applies to a non-negative measurable function rather than one integrable over its domain. The special case...

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