the film the sound of music was set near the austrian city of austria.
the film the sound of music was set near the austrian city of austria.
the film the sound of music was set near which austrian city?
austria
eggenberg









































eggenberg may refer to:









































section::::places.









































bullet::::- eggenberg (graz), a district of the austrian city of graz









































bullet::::- schloss eggenberg (graz), a palace in graz









































bullet::::- eggenberg, switzerland, a village in the municipality of mühleberg, canton of berne









































bullet::::- eggenberg house, city palace in sopron, hungary









































section::::people.









































bullet::::- house of eggenberg, austrian noble family first mentioned in 1432









































bullet::::- balthasar eggenberger (14??-1493), austrian merchant









































bullet::::- hans ulrich von eggenberg (1568-1634), austrian statesman









































bullet::::- ruprecht von eggenberg (1546-1611), austrian colonel-general









































bullet::::- wolff von eggenberg (15??-1615), austrian general
eggenberg
many (actually, most) misiurewicz parameters in the mandelbrot set look like `centers of spirals'. the explanation for this is the following: at a misiurewicz parameter, the critical value jumps onto a repelling periodic cycle after finitely many iterations; at each point on the cycle, the julia set is asymptotically self-similar by a complex multiplication by the derivative of this cycle. if the derivative is non-real, then this implies that the julia set, near the periodic cycle, has a spiral structure. a similar spiral structure thus occurs in the julia set near the critical value and, by tan lei's aforementioned theorem, also in the mandelbrot set near any misiurewicz parameter for which the repelling orbit has non-real multiplier. depending on the value of the multiplier, the spiral shape can seem more or less pronounced. the number of the arms at the spiral equals the number of branches at the misiurewicz parameter, and this equals the number of branches at the critical value in the julia set. (even the `principal misiurewicz point in the 1/3-limb', at the end of the parameter rays at angles 9/56, 11/56, and 15/56, turns out to be asymptotically a spiral, with infinitely many turns, even though this is hard to see without magnification.)
misiurewicz point