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For the dimension of communication strategies for example, we constructed a checklist, where important elements named in the empirical study were integrated with communication-theoretical elements.

For example, we constructed 1000 simulated sets of genomic regions, each with approximately the same total size and the same compositional distribution as LINE-free regions.

As an example, we constructed a network of Korean politicians by counting the number of news articles from a Korean online news service Naver(http://www.naver.com/), and demonstrated that the two clear groups in MRS well correspond to political parties and each party's leader/influential person possessing central position with many incoming links.

As an example, we constructed a phylogenetic tree based on concatenation of these 64 KOGs (Fig. 1), which is in accordance with previously published trees.

As an example, we constructed a network representation for variants predictive of type 1 diabetes risk, which illustrate a selected portion of the number of pathways and their relationships that may be predictive of the disease onset.

For example, we constructed systems that display size-dependent homotropic allostery, controlled folding unfolding refolding transitions of a triazene arylene oligomer, pH triggered guest swapping, pH promoted azobenzene trans cis isomerization, and control over enzymatic activity of BCA.

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As an example, we construct the failure map for the Kagome lattice cylindrical shell made from an elastic ideally-plastic material.

In the next example, we construct COSTBC for M0 = 4 and M1 = 2 by cascading the rate- 3/4 4 antenna OSTBC with the Alamouti code.

Thanks to this example, we construct a function T : X → X, where X is Ptolemy, but it is not a CAT ( 0 ) space.

In the following example we construct a sequence of positive linear operators satisfying the conditions of Theorem 2.1 but not satisfying the conditions of the Korovkin theorem of Boyanov and Veselinov [12].

In this example we construct a homogeneous Jensen convex symmetric mean (mathscr{M}) such that, for a positive sequence (lambdain W(mathbb {Q})), the reversed λ-Kedlaya inequality can hold if and only if the sequence ((frac{lambda_{n}}{lambda_{1}+cdots+lambda_{n}} )_{n=1}^{infty}) is nonincreasing.

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