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Let J be an open interval.
Let ((a,b)) be an open interval in (mathbb{R}).
Let ( a, b ) be an open interval in ℝ.
Let (Jsubseteq 0,infty)) be an open interval.
Let I ⊂ ℝ be an open interval and ψ : I → ℝ be a C3 function.
Let be an open interval, and let be an open subset of.
Similar(37)
Suppose is an open interval and is a continuous function.
Again, I is an open interval in ℝ. Definition 1.
By Lemma 3.2, we have N is an open interval (see [8]).
Then there exists a constant C such that (f=C) a.e. on I, where I is an open interval.
Note that identity (7.5) means that every open ball in the normed space ( Y, ∥ ⋅ ∥ ) is an open interval in Y. Now let ( u, v ) be an arbitrary open interval in Y and let x ∈ ( u, v ).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com