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Too little mathematics has been written in prose. Thus we prove here, via afantasy novellette, that a locally L-bilipschitz mapping $f \colon X \to Y$between uniformly Ahlfors $q$-regular, complete and locally compact path-metricspaces $X$ and $Y$ is an $L$-bilipschitz map when $Y$ is simply connected. Themotivation for such a result arises from studying the asymptotic values ofBLD-mappings with an empty branch set; see e.g. [L17].  As far as the author is aware, the result is new, even though it would not behard for specialists in the field to prove. The proof is essentially a modestextension of the ideas in [L17] in a more general setting when the branch setis empty.

A non-Euclidean story or: how to persist when your geometry doesn't