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(Metzger, 1987[1936]: 42) Just like Metzger's proposition to study instead of presuppose the positions mentioned in the citation, Lloyd comes to the conclusion that 'Descartes's alignment between the Reason non-Reason and mind–body distinctions bReason non-Reasone notion of andistinctive kind of rational thought as a highly restricted activity' (Lloyd, 1993[1984]: 46; emind bodydistinctions
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Thus, we can use Proposition 2.3 to study the Nielsen root classes of through the lifting.
In order to use Proposition 2.3 to study the Nielsen root classes of using the information about, we need to prove that.
We also note that the method has been applied in [5], Proposition 2.1, to study a semilinear second-order integro-differential equation.
To complete the proof of the proposition, it remains to study the second derivative.
I have a radical proposition: women who want to study, work in, and lead businesses in science and technology have much to add and should be proactively empowered to do so.
In order to be able to conclude the proof of Proposition 5.2, we need to study the relation between the fundamental solutions (Gamma _A( x,y,t)) and its lifting (bar{Gamma } _{0,A}((x, 0), (y, z), t) ), as well as the relation between (Gamma _{epsilon A} (x,y, t))and (bar{Gamma }_{epsilon, A} ((x, 0), (y, z), t), ).
"With everything going on in Congress, I haven't had the chance to study Proposition 19 to a point that I can take a position on it.
The paper then develops a number of integrating concepts and propositions for a framework to study the co-evolution of use and design in innovation processes.
To study our proposition we draw upon a longitudinal dataset of more than 580 U.S.-based biotechnology firms to empirically demonstrate that biotechnology firms that have submitted patent applications substantially increase the level of funding they receive for their first round of financing.
Proposition 2.1 also implies that to study the spectral properties, as well as the skew energy, of an oriented graph, we need only consider the orientations of those arcs lying on even cycles.
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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