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- W2007588705 abstract "The main results of the paper are the following: Theorem. Suppose $n leq infty$. There is a cell-like map $f:X to Y$ of complete and separable metric spaces such that $dim X leq n$, and for any cell-like map $fâ :Xâ to Yâ$ of (complete) separable metric spaces with $dim Xâ leq n$ there exist (closed) embeddings $i:Yâ to Y$ and $j:Xâ to {f^{ - 1}}(i(Yâ ))$ such that $fj = ifâ$. Corollary. Suppose $n < infty$. There is a complete and separable metric space Y such that ${dim _{mathbf {Z}}}Y leq n$, and any (complete) separable metric space $Yâ$ with ${dim _{mathbf {Z}}}Yâ leq n$ embeds as a (closed) subset of Y." @default.
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- W2007588705 date "1994-03-01" @default.
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- W2007588705 title "Universal cell-like maps" @default.
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