## bundleA map between two topological spaces A and B, where the sets f ^{-1}(b)
for elements b of B (known as fibers), are all homeomorphic
to a single space. The simplest example is the Möbius
band, for which A is the Möbius band, B is a
circle, and the fibers are homeomorphic to
an interval on the real number line. ## Related category• TOPOLOGY | |||||

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