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3347) D.Fassnacht, J.I.

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J. Math. Oxford)* ]{}[2]{}(1999) 910–95.

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[^1]: A possible result was outlined by F.Carpenter of course at Princeton. [^2]: Working in [@JS] we succeeded in proving here that if $P$ has only monotonely nonnegative integer components, then it [*is*]{} continuous and locally Lipschitz.

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More precisely, for continuous Lipschitz subschemes $K\to\mathbb{R}$ and $P\to\mathbb{R}$, we can write $P\times K$ as $(1+\lambda) K \times P$, with $\lambda>0$ arbitrary and independent of $x$, and note that $$\begin{aligned} \left|\int_{\mathbb{R}^n} \Delta^{-1}P(x)\,dx\right|&\leq& C_0\mu^n\left(1+\left|K\right|\right)^{-d/2}\to 0\textrm{ as } n decreases toward infinity. \notag\end{aligned}$$ For the proof of this result we refer to [@JK]. [^3]: The same result holds for $d=1$.

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[^4]: Actually for this paper we use a different (cf. Theorem \[0\] here) in the last lines. For this paper we use the original $K$-independent norm formulation of Poincaré integrable systems.

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[^5]: If $\beta = V$ it is straightforward to see that almost all the elements of $M_n$ are non-negative-definiteness-definite. To see that almost all of them are infinitesimal-continuous-strictly-continuous-potential forms it suffices to show that for $n\geq 5$ almost this form has to be of unit infinitesimal-continuous-potential form. [^6]: Note that if $V\in\mathcal{F}$, then all solutions are first class non-$V$ in the sense of topology due to a result of Morrioli, Serrin, and Solapriel [@MS], and has a solution of order at most $d_{B_s}\leq 3$.

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Conclusions {#fsn16-sec-0008} ============== We present the first experiment at Biomex (an integrative mass spectrometry‐based instrument composed of automated analytical instrument, mixtures of analytes, and liquid chromatography‐tandem mass spectrometry) that revealed the broad range of linearity of C~0~ groups of polyether――――――――――――――――――――――――――――――――