Bridges, String Art, and Bézier Curves
The Jerusalem Chords Bridge, in Israel, was built to make way for the city’s light rail train system. However, its design took into consideration more than just utility—it is a work of art, designed as a monument. Its beauty rests not only in the visual appearance of its criss-cross cables, but also...
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Published in | The Best Writing on Mathematics 2013 Vol. 4; pp. 77 - 89 |
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Main Author | |
Format | Book Chapter |
Language | English |
Published |
United States
Princeton University Press
19.01.2014
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Online Access | Get full text |
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Abstract | The Jerusalem Chords Bridge, in Israel, was built to make way for the city’s light rail train system. However, its design took into consideration more than just utility—it is a work of art, designed as a monument. Its beauty rests not only in the visual appearance of its criss-cross cables, but also in the mathematics that lies behind it. Let us take a deeper look into these chords.
The Jerusalem Chords Bridge is a suspension bridge, which means that its entire weight is held from above. In this case, the deck is connected to a single tower by powerful |
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AbstractList | The Jerusalem Chords Bridge, in Israel, was built to make way for the city’s light rail train system. However, its design took into consideration more than just utility—it is a work of art, designed as a monument. Its beauty rests not only in the visual appearance of its criss-cross cables, but also in the mathematics that lies behind it. Let us take a deeper look into these chords.
The Jerusalem Chords Bridge is a suspension bridge, which means that its entire weight is held from above. In this case, the deck is connected to a single tower by powerful |
Author | Renan Gross |
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Snippet | The Jerusalem Chords Bridge, in Israel, was built to make way for the city’s light rail train system. However, its design took into consideration more than... |
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SubjectTerms | Abstract art Aesthetic judgment Aesthetics Applied arts Applied sciences Art genres and movements Art history Arts Axiology Beauty Bridge engineering Bridges Business Civil engineering Conic sections Design Engineering Euclidean geometry Geometric lines Geometric shapes Geometry Industrial sectors Industry Manufacturing industries Mathematical beauty MATHEMATICS Parabolas Pencils Philosophy Popular science Printing industry Pure mathematics Stationery Visual arts Writing implements |
Title | Bridges, String Art, and Bézier Curves |
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