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Notice that we have adopted the notation prod_{i=k+1}^{k} a(i =1 quadtext{and} quadsum_{i=k+1}^{k} a(i =0.
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For notational convenience, we adopt the notation to denote the unknown clock phase offset.
The function spaces we use are rather familiar, and we adopt the notation of [15].
Notation: We adopt the notation of using boldface for vectors a (lower case) and matrices A (uppercase).
For the simplicity of illustration, we adopt the notation, Figure 2 The state transition diagram of host i.
For the sake of simplicity we adopt the notation (x^{1/q}=sqrt [q]{x}) for all (x,q>0).
Observe that the prior probabilities have been substituted by factors ωI,ito adopt the notation typical of mixture models.
We adopt the notation of using boldface for vectors a (lower case) and matrices A (upper case).
For convenience, we adopt the notation for sequences b = ( b ( n ) ) and a i = ( a i ( n ) ), where i = 0, 1, 2, …, k.
The main difficulty in this proof involves showing that for (left| lambda -lambda _{0}right| ) sufficiently small, (Hleft( cdot,lambda right) Bleft( x;rright) rightarrow Bleft( x;rright).) We prove this step in detail, adopting the notation in the proof above.
To this aim, in what follows we adopt the notation ((D_{c,d})) to denote the Dirichlet problem ((D)), when we need to emphasize the values of the boundary conditions.
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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