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In subsection 1.2, we introduce the system model that will be used throughout the article and we define the problem in terms of notation and assumptions.
In terms of notation, the DiD estimate comes from a (random effects) model of the form: begin{aligned} BMI_{it}&=b_{0}+b_{1}Period_{iTreat_{i}+boldsymbol{{gamma}XPeriod_{it}_{its Treat_{i}+u_{i}+varepsilon_{it_{it}+u_{i}+varend{aligned} end{aligned} (1).
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In terms of notations, ( B ( t ) ) t ≥ 0 is a standard n-dimensional Brownian motion, Σ is an n × n matrix, possibly function of v or other variables, and Σ ⋅ d B i ( t ) denotes the i th component of the vector Σ ⋅ d B ( t ).
In terms of musical notation, this note should be a quarter note.
Hogwood's philosophy with the orchestra, and indeed in all his projects, was to attempt to understand and recreate the composer's intentions, in terms of both notation and performance.
In terms of the notation that we have previously introduced (Gamma =Gamma _v) is simply the union of the conjugacy classes of the (c_i)'s.
Again, in terms of our notation, MAR implies that f ( R | y, ϕ ) = f ( R | y obs, ϕ ), for all y miss, ϕ (2).
In terms of our notation:β(r)=infρ x, p)⩾r infX∈Tx(M), ‖X‖=1(Ricc−HessV)(X, X), whereρ x, p) is the distance betweenxand an arbitrary fixed pointp∈M, the improvement can be roughly stated as follows.
The DMTs for the two-user and single-relay MARC in terms of our notation this means n t =1, n r =1, K=3 and L=2 using various protocols have been studied in the past.
Figure 5 shows a summary of selected stereotypes in terms of corresponding notation and example(s) of usage.
We rewrite Lemma 2.1 in terms of the notations above as follows.
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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