### Some articles on *bundle, bundle structure, structure*:

Frame Bundle

... The frame

... The frame

**bundle**of E, denoted by F(E) or FGL(E), is the disjoint union of all the Fx Each point in F(E) is a pair (x, p) where x is a point in X and p is a frame at x ... The frame**bundle**F(E) can be given a natural topology and**bundle structure**determined by that of E ... With all of the above data the frame**bundle**F(E) becomes a principal fiber**bundle**over X with**structure**group GLk(R) and local trivializations ({Ui}, {ψi}) ...### Famous quotes containing the words structure and/or bundle:

“The philosopher believes that the value of his philosophy lies in its totality, in its *structure*: posterity discovers it in the stones with which he built and with which other structures are subsequently built that are frequently better—and so, in the fact that that *structure* can be demolished and yet still possess value as material.”

—Friedrich Nietzsche (1844–1900)

“We styled ourselves the Knights of the Umbrella and the *Bundle*; for, wherever we went ... the umbrella and the *bundle* went with us; for we wished to be ready to digress at any moment. We made it our home nowhere in particular, but everywhere where our umbrella and *bundle* were.”

—Henry David Thoreau (1817–1862)