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The average length formula can be generalized as AvgLength = p1 Length(c1) + p2 Length(c2) + ⋯ + pk Length ck), where pi is the probability of the ith character (here called ci) and Length ci) represents the length of the encoding for ci.
The last formula can be generalized to a family of norms (called p-Amemiya norms) depending on the parameter (1le p leinfty) in the following way (see [13, 14]): Vert xVert _{Phi,p}=inf_{k>0} frac{1}{k} s_{p}bigl(I_{Phi} kx )bigr), (1) where s_{p} u) = left { textstylebegin{array}{l@{quad}l} (1+ u^{p})^{frac{1}{p}} & mbox{for } 1le p < infty, max{1,u} & mbox{for } p=infty.
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In what follows, we will assume that the Rule of Substitution can be generalized to relations, so that we can uniformly replace the formula Rxy (in a theorem of logic with R free) by a complex formula φ x,y) (in which both x and y are free).
Aristotle gave a formula for dramatic structure that can be generalized to apply to most literature: presentation, development, complication, crisis, and resolution.
These simple observations can be generalized.
UFuRT can be generalized to other domains.
These results can be generalized across other seasons.
This approach can be generalized even further, leading to what is now called global analysis.
It can be generalized or be directed towards specific, usually imagined or exaggerated threat.
Furthermore this approach can be generalized to more complex proteins.
The same method can be generalized to other such protocols.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com