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'What fucking day is it?' Kevin Loader, producer, 'Venus' "When Roger Michell and I were trying to entice Peter O'Toole to star in Venus in 2006, there was one aspect of our working method we knew would be difficult: the complete absence of American-style winnebagos which many of Peter's generation had come to accept as the necessary comforts for their profession.
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From the method, we know that (k_{0}=n-1).
By the induction method, we know that (|d_{n}|leq2M^) for each (ngeq k).
By mathematical induction method, we know that (2.3) holds for all (iin mathrm{I}!mathrm{N}_0^m).
From the method, we know that Step 5 must be performed at least once before (y^{q}) is generated.
By the least square method, we know that the distance's exponent of each curve is very close to two.
By the simulation of finite-difference time-domain method, we know that the polarization beam splitter really works the way as we predict.
By the mathematical induction method, we know that { v 2 n − 1 }, { v 2 n } and { v n } are bounded sequences.
By Lemmas 3.1-3.4 3.1-3.4 upper and lower soluthens method, we know that (3.3) has a solupper u n with ( M + c ) ω ( x ) = α ( x ) ≤ u n ( x ) ≤ β n ( x ) < r.
Following Hassard's method, we know that z satisfies the equation z(t)=bigllangle q^(theta),u_{t}(theta bigrrangle, where (q^(theta)) is an eigenvector corresponding to the eigenvalue (-iomega_{0}) of (A^) which is the adjoint operator of (A(0)).
TF (Weiner et al., 2010) is the only method we know that can handle variable fragment sizes in a specified range, whereas other methods require users to decide this value in advance.
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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