HILBERT’S FIFTH PROBLEM FOR LOCAL GROUPS (708)
by
Isaac Goldbring
BibTeX
@MISC{Goldbring708hilbert’sfifth,
author = {Isaac Goldbring},
title = {HILBERT’S FIFTH PROBLEM FOR LOCAL GROUPS},
year = {708}
}
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Abstract
Abstract. We solve Hilbert’s fifth problem for local groups: every locally euclidean local group is locally isomorphic to a Lie group. Jacoby claimed a proof of this in 1957, but this proof is seriously flawed. We use methods from nonstandard analysis and model our solution after a treatment of Hilbert’s fifth problem for global groups by Hirschfeld. 1.
