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Exact(3)
Now (u=lambda Su) can lead to a contradiction following the same ideas in proving (3.5), and so (i) holds.
Therefore, because f k ( x ) = g k ( x ) a.a.k for every x ∈ A. Hence | f k ( x ) − f ( x ) | < ε a.a.k for every x ∈ A, so (i) holds and the proof is complete.
So (i) holds if and only if begin{aligned} &int_{1}^{a}bigllangle mathcal{G}^{ast}( varphi, x mathcal{G}(psi, x F x), G x bigrrangle _{l^{2}(mathbb {Z})},dx &quad= int_{1}^{a}bigllangle F x), G x bigrrangle _{l^{2}(mathbb {Z})},dxquadmbox{for }f, gin L^{2}(mathbb {R}_).
Similar(57)
So I held it in.
And so I held him tightly.
And so I hold off.
So I held my ground.
So, I held everything in.
So I held Molly's hand.
So I held on, bit down harder, testing him.
So I hold on to that uncertainty, at times.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com