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A logic is said to be complete with respect to a semantics for L* if and only if every formula of L* that is valid relative to that semantics is a theorem of the logic.
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The derived weight function is valid for the relative depth a/t ⩽ 0.8.
The same is valid for the relative minimum delay differences.
A logic formulated in a given language L* is said to be sound with respect to a semantics for L* if and only if every formula of L* that is a theorem of the logic is valid (logically true) relative to that semantics (i.e., is true in every interpretation or model of the semantics).
Although direct comparison of numerical results of HOMA estimates may not be valid, it is valid to look at relative changes or to compare their distribution across populations.
Since our model does not respect congestion control effects, it is valid only up to a relative channel load of 25%.
A natural question to ask about a proof system \(\mathcal{P}\) is thus whether it is possible to identify classes of tautologies \(H\) which are 'hard' in the sense that any \(\mathcal{P}\ -proof demonstrating that \mathcal{P}\ -proofalidemonstratingeasibly long relathat to the size of \ \phi\in
This picture is valid as long as the relative dominance relations between various monomial terms in Eqs.
Conditions under which the traditional relative permeability formulation is valid are identified.
Specifically, the relationship is valid within ranges of measurement locations relative to the evaporating droplet and observation times.
The viscous efforts between the fluid and the elastic skeleton are assumed to be a linear function of the relative velocity, which is valid in the low-frequency range.
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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