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- W1982532555 abstract "The recent solution by J. van Mill of a problem of Borsuk involves using a convexification procedure in order to produce a map $f$ from the Hilbert cube $Q$ to a non-$AR$ $X$ so that each point-inverse ${f^{ - 1}}(x)$ is a Hilbert cube. A different method of obtaining $AR$-maps from cell-like maps is described and is used to show that if there is a dimension raising cell-like map, then there is an integer $n$ and a map $f$ from $Q$ to a non-$AR$ $X$ so that each point-inverse ${f^{ - 1}}(x)$ is an $n$-cell or a point." @default.
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- W1982532555 date "1981-02-01" @default.
- W1982532555 modified "2023-10-17" @default.
- W1982532555 title "AR-maps obtained from cell-like maps" @default.
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- W1982532555 doi "https://doi.org/10.1090/s0002-9939-1981-0609671-6" @default.
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