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Qu'est-ce (qui) est measurable$47423$ - définition
Progressively measurable; Progressive measurability; Progressively measurable processes
Measurable cardinal
LARGE CARDINAL NUMBER THAT IS THE CRITICAL POINT OF A NONTRIVIAL ELEMENTARY EMBEDDING OF THE UNIVERSE INTO A TRANSITIVE CLASS
Real-valued measurable cardinal; Real-valued measurable
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 a cardinal , or more generally on any set.
Measurable function
FUNCTION BETWEEN MEASURABLE SPACES
Lebesgue-measurable function; Lebesgue measurable function; Measureable function; Borel function; Measurable mapping; Borel section; Measurable map
In mathematics and in particular measure theory, a measurable function is a function between the underlying sets of two measurable spaces that preserves the structure of the spaces: the preimage of any measurable set is measurable. This is in direct analogy to the definition that a continuous function between topological spaces preserves the topological structure: the preimage of any open set is open.
Progressively measurable process
In mathematics, progressive measurability is a property in the theory of stochastic processes. A progressively measurable process, while defined quite technically, is important because it implies the stopped process is measurable.
Wikipédia
Progressively measurable process
In mathematics, progressive measurability is a property in the theory of stochastic processes. A progressively measurable process, while defined quite technically, is important because it implies the stopped process is measurable. Being progressively measurable is a strictly stronger property than the notion of being an adapted process. Progressively measurable processes are important in the theory of Itô integrals.
