e/There is no infinite-dimensional Lebesgue measure

Information
has gloss	eng: In mathematics, it is a theorem that there is no analogue of Lebesgue measure on an infinite-dimensional Banach space. Other kinds of measures are therefore used on infinite dimensional spaces: often, the abstract Wiener space construction is used. Alternatively, one may consider Lebesgue measure on finite-dimensional subspaces of the larger space and consider so-called prevalent and shy sets.
lexicalization	eng: There is no infinite-dimensional Lebesgue measure
instance of	e/Banach space