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The interested reader could derive this result from [51].
Applying Lemma 2.4 and Young's inequality for convolution, it is easy to derive this result.
In contrast to Kruschwitz and Löffler (2009), who use mean-variance utility arguments, I use SDF arguments to derive this result.
Below we show how to derive this result for Model 1.
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In deriving this result, the stationary response statistics of a slightly more general class of oscillator (which does not satisfy detailed balance) are found, and a number of results regarding the probability current of the response are obtained.
Einstein first derived this result by using an approximate metric representing the Newtonian limit and treating the orbiting body as a test particle.
Also, we derive from this result the fact that all the languages in PSPACE can be accepted by ANSPs of size 2, having polynomial length complexity (the ANSP complexity measure for the space used in a computation).
Much more doubt derives from this result, however.
The main policy implication derived from this result is that cohesion and structural funds also played an important role in raising output and creating new jobs.
Panel a shows that there is a good match between the stationary phase PDFs, as would be expected since the formulas for Δ were derived with this result in mind.
Our results indicate that the pentalophodont condition is derived; however, this result is somewhat questionable because support is lacking for relationships at the more basal nodes of the Oryzomyalia.
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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