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Replacing by in (2.7) and using the evenness of, we get (2.8).
Interchanging with in (2.6) and (2.7) and using the evenness of, we get the relations (2.8).
Replacing by in (2.15) and using the evenness of, we have (2.16).
Substituting by in (2.3) and using the evenness of we get (24).
According to (2.2) (2.4) and using the evenness of, (1.10) can be written as (2.5).
Interchanging and in (1.6) and using the evenness of, we get the relation (2.3).
Similar(48)
The same trend was observed using the evenness index.
Interchanging with in (2.16) and then using (2.15), we obtain by the evenness of (2.17).
Geneious (version 6.8 created by Biomatters [ http://www.geneious.com]) was used for graphical representation of the evenness of organellar genome coverage for Arabidopsis (TAIR 9) and Oryza (build 4; Zhao et al., 2004).
for all x, y ∈ R. If we compare (1.4) with (2.1), we obtain that f ( − x ) = f ( x ) for all x ∈ R. Letting y = x in (1.4) and then using f ( 0 ) = 0 and the evenness of f, we have f ( 2 x ) = 4 f ( x ) for all x ∈ R. Putting y = 2 x in (1.4) and using f ( 2 x ) = 4 f ( x ), we get f ( 3 x ) = 9 f ( x ) for all x ∈ R. By induction, we lead to f ( n x ) = n 2 f ( x ) for all x ∈ R and n ∈ Z +.
We used a geometric calculation to determine the evenness of expression across all tissues.
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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