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      <title>Modulo</title>
      <link>http://www.steganart.com/modulo-p-18.html</link>
      <comments>http://www.steganart.com/index.php?main_page=product_reviews&amp;products_id=18</comments>
      <description><![CDATA[ <a href="http://www.steganart.com/modulo-p-18.html"><img src="http://www.steganart.com/images/steganography_steganart30_final_1024.jpg" alt="Modulo" title=" Modulo " width="150" height="107" style="float: left; margin: 0px 8px 8px 0px;" /></a><div style="text-align: justify;">Another stupid philosophical point of vue.<br /><br />Difficulty: 3.5/10<br /><br />Clue: A mod 9 = 0<br />          where A = any number found in the drawing.<br /><br />Size: A3 - 297mm x 420mm<br /><span style="text-decoration: underline;"></span><br /><span style="text-decoration: underline;">Did you know that</span>:<br /><br />- The arithmetic 'modulo' operator was introduced by Carl F. Gauss at the beginning of the XIX<span style="text-decoration: underline;">th</span> Century. Familiar uses of modular arithmetic include the 12-hour clock, computing, ...<br /><br />- The Braille system, a method widely used by blind people, originally developed by Charles Barbier and revised by Louis Braille, is a system representation of alphanumerical characters.<br />A rectangle may contain up to 6 dots (2 rows of 3 dots) and therefore allow to represent in the simplified form up to 64 alphanumerical characters (2^6). <br />This can be seen as a binary encoding scheme.<br /><br />- Fibonacci number (Filius Bonaccio number) was well know in ancient india more than 1000 years before Fibonacci was born. This sequence of numbers was applied to their metrical sciences.<br /></div><br /><br />Sources:<a href="http://en.wikipedia.org/wiki/Modular_arithmetic"><br />Wikipedia: Modulo operator</a><br /><a href="http://en.wikipedia.org/wiki/Braille">Wikipedia: Braille</a><br /><a href="http://en.wikipedia.org/wiki/Fibonacci_number">Wikipedia: Fibonacci number</a><br /><a href="http://www.mcs.surrey.ac.uk/Personal/R.Knott/Fibonacci/">mcs.surrey.ac.uk: Fibonacci</a><br /><br /><br /><br />
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