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Therefore, the availability of confidence intervals reinforces the important role of W in generating maps of type equivalences between typing methods.
Suppose f and g are two Li-Yorke chaotic weakly unimodal maps of type (2^{infty}) that are in two different differentiability classes, as guaranteed by Theorem 1 and Theorem 2.
In this regard, it is important to note that the creation of maps of type equivalences proposed previously [6] would only be beneficial if the congruence between classifications would be high and an arbitrary, but reasonable, critical value would be W = 0.5.
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Evaluations of the coastal and marine conservation require detailed maps of types of communities that occur in the zone.
Every map of type is also of the type.
Suppose (f Ito I) is a map of type (2^{infty}).
F is a nonlinear contraction mapping of type (Φ1).
Notice also that every generalized α-ψ-contractive mapping of type II is also a generalized α-ψ-contractive mapping of type I.
Then T is of mapping of type (P) if and only if (A_{T}) is monotone.
Let be a smooth Banach space, a nonempty subset of and a mapping of type (P).
Fig. 9 a Example of return map of type +; b associated transition graph.
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