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Continuum theory, point-set topology, spaces with algebraic structure, foundations, dimension theory, local and global properties.

4 votes

Jordan plane curve such that $\frac{d(g(x),g(y))}{d(x,y)}\to0$?

Sure. It is a standard fact that the von Koch snowflake $C$ can be parametrized by $$ f\colon S^1 \rightarrow C$$ where $$ C^{-1}|x-y|^{1/p} \leq |f(x)-f(y)| \leq C|x-y|^{1/p},$$ $p\in (1,2)$ is the H …
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