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Correlations between accuracy and double-errors showed that in the four sequences where external feedback was given on some random general corrects (FCC20), participants who performed worse made more double-errors; [001] r = 0.495, p < 0.01; [101] r = 0.61 p > 0.001; [011] r = 0.42, p < 0.001; [111] r = 0.60 p < 0.01.
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We have shown in the present article that this procedure is in general correct.
We obtain some new Grüss type inequalities for the general corrected three-point quadrature formulae of Euler type.
Now, we can state some new Grüss type inequalities for the general corrected three-point quadrature formulae of Euler type.
We show with physical and mathematical arguments that this numerical procedure is in general correct, and we comment on critical points.
An analysis of the proposed strategy suggests that those candidate hits whose Levenshtein distance was equal to 0 were, in general, correct hits.
An analysis of the proposed strategy suggested that those matches whose Levenshtein distance was equal to 0 were, in general, correct matches.
The aim of this note is to consider some new Grüss type inequalities for the general corrected three-point quadrature formulae of Euler type.
In conclusion, the naive replacement of the Dirac delta distribution by a Gaussian gives in general correct results for the Boltzmann rate equation but this has to be checked for denser and/or for shifted and rotated grids to avoid wrong contributions from the above-described special ({bf k} -points where the replacement is critical.
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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