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Our approach represents a generalizable strategy that can be extended to functional studies of miRNAs in organs or tissues of interest.
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Although there are sufficient number of observations to normalize at the level of taxa, when normalization is extended to functional categories, spurious results are obtained, even when the empty or nearly empty elements of the matrix are removed (supplementary fig. S3, Supplementary Material online).
This method can be extended to empirical functional forms other than the 2-parameter power function, including 3-parameter sigmoidal growth functions (Kimberley and Richardson [2004]).
Moreover, we expect that the MAP peptide fusion approach can be extended to other functional tissue-specific motifs.
In addition, such a strategy can be extended to other functional materials and ordered low-dimensional multi-layered nanostructures for the kinds of nanodevice applications.
This correlation with the solubility parameters may be extended to other functional groups and used to predict the infinite dilution solubility of larger penetrants in PET.
For a compact linear operator, spectral theory can be treated fairly completely in the sense that Fredholm's famous theory of linear integral equations may be extended to linear functional equations (Tx-lambda x=y) with a complex parameter λ.
It also may be extended to target functional nonprotein coding elements (e.g., microRNA, long intergenic noncoding RNA, etc).
It seems that the obtained results could be extended to more general functional spaces.
We therefore envision that this approach can be extended to generate other functional paper-based devices.
So previously proposed adaptive mechanisms in OA might possibly be extended to this interdependent functional unit [ 15].
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com