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Exact(55)
It is not difficult to check that d is an asymmetric distance function (see also [34]).
It is not difficult to check that f e and f0 satisfying (1.3).
q ( x, y ) = | x − y | for all x, y ∈ A. It is not difficult to check that q is a w-distance on ( X, d ).
Then if it is not difficult to check that | | D f e ( x, y ) | | ≤ K 2 β [ φ ( x, y ) + φ ( - x, - y ) ]. for all x, y ∈ X.
It is not difficult to check that b n and c n satisfy the conditions in Lemma 2.3 for sufficiently large n.
It is not difficult to check that mathcal{O}'(mathcal{T}_{vec{b}}f) (x leqlim _{Nrightarrowinfty }mathcal{O}'(T_{vec{b}^{N}}f) (x).
For both (2) and (3), it is not difficult to check that G has 4 vertex-disjoint (P_{2}) (or 3vertex-disjointvertex-disjoint that each component of (G-4P_{2}) (or (G-3P_{3})) is a tree.
It is not difficult to check that | f n ( t ) − f ( t ) | = | d ( t, x n ) u − d ( t, x ) u | ≤ d ( x, x n ) u for any n ∈ N and t ∈ X.
Similar(3)
It is not difficult to check that if R ∈ [0.5, 2].
It is not difficult to check that, for (k<11), Theorem 9 reduces to inequality (11).
"But it's difficult to check that".
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com