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The third item is satisfied because the maximum value of the pdf is bounded: begin{aligned} g_{m}(x) &= sumlimits_{i=1}^{m} w_{i} p_{N} x, mu_{i},1) leq max(p_{N}(x|0,1)) &= frac{1}{sqrt{2pi}} < infty.
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The auction house, which is known for its specialization in Titanic items, is satisfied that it is.
Suppose that A is a subset of (C_{rd} X,mathbb{R})) where X is the compact subspace of (mathbb{T}), and that the following items are satisfied: A is uniformly bounded subset of (C_{rd} X,mathbb{R})).
A subset (Asubset C_{rd} X,mathbb{R})) is said to be rd-equicontinuous if the following items are satisfied: For all right dense points of (t_{0}in X) and for each (epsilon >0), there exists (delta>0) such that for all (t_{0}inmathbb{T}), we have biglvert f(t -f(t -f}) bigrvert_{ epsilon quad text{for all }fin A, vert t-t_{0}vert < delta.
The recommended minimum ratio of five participants-per-item was satisfied [ 25].
Gives references to where in this document or in the other additional files the CHEERS checklist items are satisfied.
The items were checked for multivariate outlier using assessment normality and the value of skewness for all items was satisfied (−2 to 2) [ 13].
Example 4.5 considers linear operators F and convex distance measures S. Example 4.6 introduces a class of non-linear operators on Hilbert spaces, where Item 2 is satisfied if the distance measure equals the squared Hilbert space norm.
Item-convergent validity is satisfied if the correlation coefficient for an item and its own scale is ≥0.40, while item-discriminant validity is satisfied if the correlation coefficient between an item and its own scale is higher (by more than two standard errors) than the correlation coefficients between that item and the other scales.
Item internal consistency is satisfactory and the criterion of 0.40 or more correlation of an item and its hypothesized scale is satisfied for all items.
Given a demand, the optimization problem is to choose an optimal quantity for each item such that the demand is satisfied and the total cost is minimized.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com