Math Photo: City Grid

City Grid

This view of the city through this rectangular netting puts me in mind of projecting three-dimensional space onto a two-dimensional coordinate system.  The rectangular grid seems a bit oblique, relative to the buildings, which makes me wonder what angle I’d have to look through in order for make everything to line up straight.

Math Photo: Obtuse Art

Obtuse Art

I really like the shape of this midtown-Manhattan sculpture.  Whenever attempts are made to define or quantify beauty, symmetry is one of the first considerations.  But this obtuse,scalene triangle is decidedly unsymmetric.

Maybe its lack of symmetry makes it more noticeable as a piece of public art.

 

Math Photo: Change of Coordinates

Change of Coordinates

Shining through the rectangular grid of chain links, the sun creates a second, compressed coordinate system in shadow.  This reminds me of changing coordinate systems, as in linear algebra or a u-du substitution .

Often, a new coordinate system can provide a cleaner environment for solving a problem.  And as long as we understand the transformation that got us there, we can usually take our solution back with us when we return.

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