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Let (Omega _+) denote the complement in (Omega ) of the space of eventually constant sequences.
(5) Construct two constant sequences z^{0}_{n}=x quad mbox{and} quad z^{l}_{n}=y.
Indeed, let ((omega _n)_{n ge 1}) be a sequence of eventually constant sequences converging to (omega ) in (Omega ).
Let ({alpha_{n}}) and ({beta_{n}}) be constant sequences such that (alpha_{n} = beta_{n} = frac{1}{2}) for all (n geq0).
Since only convergent sequences in X are constant sequences ({u_{n}}), where (u_{n}=c) and (cin X), therefore (c-2) holds true.
For the transmission period [0,t k+1), (left { B_{n,i}^{prime } right }) and (left { E_{l,i}^{prime } right }), ∀i∈{1,2,…,k−1}, are constant sequences mentioned earlier.
Similar(45)
then is a constant sequence.
A constant sequence exists which satisfies Corollary 11.
Consider the constant sequence { x n : x n = x }.
Let ({alpha_{n} }) be a constant sequence such that (alpha_{n} =frac{1}{2}), (forall n ge1).
Therefore, ({T^{n}(w)}) is a constant sequence and ({T^{n}(w)}) is bounded.
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CEO of Professional Science Editing for Scientists @ prosciediting.com