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Gromov–Hausdorff closure of non-positively curved graphs

Setup: Let $\Gamma$ be the set of non-positively curved weighted connected graphs, with finitely many points, which are isometrically embedded in $\mathbb{R}^n$; for some $n\in \mathbb{N}$;$n\geq 2$. ...
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Does the lemma remain valid in b-metric space?

Let $(X,d)$ be a complete metric space. $$CB(X)=\{A : A \text{ is a nonempty closed and bounded subset of }X \},$$ $$D(A,B)=\inf \{d(a,b) : a\in A , b\in B\},$$ $$\sigma (A,B)=\sup \{d(a,b) : a\in A , ...
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Contractable and Simply Connected Doubling Spaces Homeomorphic to Euclidean Space

Is there a characterization of all simply connected, contractable doubling metric spaces which are homeomorphic to a simply connected subset of Euclidean space?
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