Banach-Mazurjev kompakt ▫$Q(n), n \ge 2$▫, je prostor vseh izometričnih razredov ▫$n$▫-dimenzionalnih Banachovih prostorov. Znano je, da ▫$Q(2)$▫ ni homeomorfen Hilbertovi kocki in da je ▫$Q_E(2) = ...Q(2) \setminus \{\mathrm{Eucl}\}$▫ ▫$Q$▫-mnogoterost. V tem članku je orisan dokaz novega rezultata, da je tudi za ▫$n \ge 3$▫, ▫$Q_E(n) = Q(n) \setminus \mathrm{Eucl}$▫ ▫$Q$▫-mnogoterost. S tem je popolnoma rešen znameniti problem,ki ga je v šestdesetih letih prejšnjega stoletja postavila poljska šola.
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