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Mean arterial pressure (MAP) was calculated by the formula MAP = DBP + (SBP-DBP /3. SBP-DBP /3
Mean arterial pressure (MAP) was estimated by the formula MAP = 1/3*systolic BP + 2/3*diastolic BP.
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LVSWI was calculated by the formula SVI × (MAP – PAOP) × 0.0136, where SVI denotes SV index (SV divided by body surface area).
In view of the arguments presented in the foregoing section for (varphiin A(B,B)), we denote by (tilde{varphi}in A X,X)) the map defined by the formula (tilde{varphi}=i circvarphicirc r), where r is a retraction map and i is an inclusion.
From now on, we will simply denote the identity of and the identity of by 0. We say that is a normed (semi group if is a (semi group with the (semi group norm Now, given an Abelian group and we define the mapping by the formula.
An infinite variety of alternative models and weights are mapped by the formula [w1 (F|L1) +, …, + wn(F|Ln)] onto the same aggregate posterior probability distribution for the risk estimate.
Let (u, vin X^n), and denote by (psi _{u, v}) the partially defined map given by the formula begin{aligned} psi _{u, v}(w)=left{ begin{array}{l@{quad }l} w' & text {if } psi (vw)=uw', text {not defined} & text {otherwise.}end{array}right.}end{array}right
Now, we define a mapping T by the formula T v = { A v + N C v, v ∈ C, ∅, v ∉ C. Then T is maximal monotone.
Define the map (Tcolon Cto C) by the formula (T x) =sqrt[3]{x^{2}}) for all (xin C).
Consider the function by the formula (2.80).
Define the function by the formula (3.31).
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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