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The abstract of the talk (see below) may be downloaded in one of the following formats:
According to the notion of a fuzzy metric due to George and Veeramnai, we
give a concept of fuzzy norm which permits us, in a similar way to the
classic case, to induce a fuzzy metric which is invariant for
(fuzzy)traslation. We also prove that each normed linear space can be
endowed with the structure of a fuzzy normed space.
Although we do not know if the converse holds, we show that the topological
space induced by a fuzzy normed space has the structure of a topological
linear space.
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{\it Mathematics Subject Classification\/} 54A40.\\[5pt]
{\it Key words and phrases\/}: fuzzy metric, fuzzy norm.