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Denote by (E^{ast}) the linear space of all a.s.s
By S ( b ), we shall denote the linear space of all statistically bounded sequences.
Let (F(mathbb{R})) denote the linear space of real-valued functions on (mathbb{R}).
Let F ( R ) denote the linear space of all real-valued functions defined on ℝ.
By ℰ we denote the linear space of all simplefunctions with supports from.
For every we denote by the linear space of all functions with (2.2).
Let,, be the linear space of all -forms with summation over all ordered -tuples,.
By (m_{0}), we denote the linear space of all statistically bounded sequences.
Let be the linear space of all Lebesgue measurable functions, identifying the functions equal almost everywhere.
Open image in new window is called the linear space of equivalence classes of random variables.
Let be the linear space of all with the property that.
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