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It is convenient to begin by modeling consumer demand for good y.
Clearly, ψ(ϕ 0 =ψ 0. To find solutions for these reservation strategies, it is convenient to begin by simplifying the value functions for workers: Firstly, W s (w)=W s, as F s is a degenerate distribution at w ⋆.
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This is the view that has come to be known as phenomenalism.[6] It will be convenient to begin with the latter of these two views, which was, surprisingly enough, widely held for at least a good part of the 20th century — and in less sophisticated versions by many earlier philosophers.
> To begin our discussion on the data analysis capabilities of aGEM, it is convenient to introduce some notation.
Most beginning scrapbookers use this method of organization because it is convenient to use.
It is convenient to restaurants and bars.
It is convenient to blame Europe for all this.
It is convenient to introduce the vectors begin{aligned}& xi(t) = bigl[ xi_{1} (t), ldots, xi_{N} (t) bigr], & lambda(t) = bigl[ lambda_{1} (t), ldots, lambda_{N} (t) bigr], & a = begin{bmatrix} a_{1} vdots a_{N} end{bmatrix} end{aligned} so that (L_{M} equivlambda(t) a).
It is convenient to introduce the following notations: begin{aligned}& X=Cbigl [-tau, 0], mathbb{R}^{4}bigr), & Sigma=operatorname{Cl}bigl{ (W, tau, T)in X=Cbigl [-tauR}_timesmathbb {R}_:W text{ is a }Ttext{-periodic solution of (4.1)}bigr} & hphantom{Sigma}subset Xtimesmathbb{R}_timesmathbb{R}_, & N(F)=bigl{ (widehat{W},tau,T): F(widehat{W},tau,T)=0]igr}.
It is convenient to introduce the following.
It is convenient to introduce some notation.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.
Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com