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Next is a straightforward corollary of Theorem 2.2.
The next theorem is a straightforward corollary of the main result of Bajorska and Makedonska from [2] (observe that it was not stated in [2]).
Despite its important implications (one of which we illustrate in Section 4) it is nothing but a straightforward corollary of Kakutani's fixed-point theorem for multivalued upper semicontinuous operators; see [16], Theorem 9.2.2] or [2], Theorem 3, p.232].
The following is a straightforward corollary of Assertion 1.
Effectively, the finiteness of the number of coarse-grain histories appears to be a straightforward corollary of quantum uncertainty [ 2].
In what is perhaps the most straightforward corollary of Sakharov's neuronal polygenesis, is the scenario that, for example, the serotonergic and dopaminergic neurons might have evolved from different pre-neuronal/ancestral cell lineages.
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In Section 4, we give dyadic refinements of the multiplication formulae on R ( θ ; a, b ) with their straightforward corollaries on (1.3) and discuss the associated dyadic refinements of the Hölder inequality.
The desired equality follows by a straightforward calculation using Corollary 3.10 in [21], p.12 and Definition 2.4.
In the absence of contractive condition (2.13), the following corollaries are straightforward from Theorems 2.2 and 2.3.
The proof of Corollary 2 is straightforward.
The corollary is a straightforward consequence of Propositions 1.2(4) and 4.3.
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