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Exact(3)
Let I be any closed interval of (mathbb{R}) that contains (a,b), and (omega_{0}).
Let I be any closed interval of (mathbb{R}) containing (a,b), and (omega_{0}).
Let I be any closed interval of (mathbb{R}) containing a, b, and (omega_{0}).
Similar(57)
A detailed analysis of the size of this class is given; it is proved to be non-empty even for Gaussian processes which are not continuous on any closed interval.
Let [ 0, T ] ⊂ R be a closed interval.
Let E be as above and [ 0, T ] ⊂ R be a closed interval.
Let T be a closed interval with (sigma (A_0) cap T = {E_0}).
Theorem 2.1 Let E be a closed interval on the real line and T : E → E be a continuous mapping.
Definition 3.1 Let E be a closed interval on the real line and T : E → E be a continuous mapping.
Let C be a closed interval on the real line and let f : C → C be a continuous function.
Let I be a closed interval on (mathbb{R}_) and (Y={Y t),tin I}) be a stochastic process.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com