Bathsheba: Difference between revisions
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[[File:clef.jpg|350px|right|thumb|<font face="times, serif" size="3">Bathsheba Grossman, the artist creator of this mathematical sculpture, says:</font> <i><font face="times, serif" size="3">"This sculpture is a sign of order and harmony for every note and instrument, voice and music. It is a single ribbon that follows itself through space, and due to its unobstructed length it rings like a bell, low and long."</font></i><font face="times, serif" size="3"> For me it is a sign of freedom. She kindly gaves me the permission to use it as logo for my Ur-Text.</font>]] | [[File:clef.jpg|350px|right|thumb|<font face="times, serif" size="3">Bathsheba Grossman, the artist creator of this mathematical sculpture, says:</font> <i><font face="times, serif" size="3">"This sculpture is a sign of order and harmony for every note and instrument, voice and music. It is a single ribbon that follows itself through space, and due to its unobstructed length it rings like a bell, low and long."</font></i><font face="times, serif" size="3"> For me it is a sign of freedom. She kindly gaves me the permission to use it as logo for my Ur-Text.</font>]] | ||
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Bathseba Grossman is an artist exploring the region between art and mathematics, and [[www.bathsheba.com|this]] is her gallery and storefront. Her work is about life in three dimensions: working with symmetry and balance, getting from a zero point to infinity, and always finding beauty in geometry. | Bathseba Grossman is an artist exploring the region between art and mathematics, and [[http://www.bathsheba.com|this]] is her gallery and storefront. Her work is about life in three dimensions: working with symmetry and balance, getting from a zero point to infinity, and always finding beauty in geometry. | ||
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Revision as of 12:50, 29 January 2010
Bathseba Grossman is an artist exploring the region between art and mathematics, and [[1]] is her gallery and storefront. Her work is about life in three dimensions: working with symmetry and balance, getting from a zero point to infinity, and always finding beauty in geometry.