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Let K 1 be the smallest open set in K containing K o.
Whereas ((X=[0,2]_{mathbf{Z}}, kappa_{X})) has only one singleton as a smallest open set, ((Y=[1,3]_{mathbf{Z}}, kappa_{Y})) has two singletons as smallest open sets, which cannot be K-homeomorphic to each other.
Occupancy did not show a linear relationship with patch size but neither species was found in the smallest open patches (<3 ha), perhaps indicating a minimum size threshold, although further study is needed.
Let (K_{1}) be the smallest open set in K containing (K_{0}) and, considering the continuity of T, we conclude that condition (5) is satisfied by nonexpansive mappings T for which (operatorname{Fix}(T) neq emptyset).
To be specific, depending on the point (x in{mathbf{Z}}^{n}), we have its smallest open neighborhood (operatorname{SN}_{K}(x)) (see (2.5) for the case of (({mathbf{Z}}^{2}, kappa^{2}))) that is K-contractible (see Figure 5).
Even the smallest open mantapa has 13 bays.
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