The Daily Croissant

Eclectic Perambulations in the Noosphere

  • Möbius Music Box

    • 1 Jan 2012
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    • January 01 2012 Mathematics Mobius music
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    "My first arrangement for music box is a theme from the Harry Potter Septet. Being a mathematician, I twisted the paper into a Möbius strip and made this educational video to demonstrate." Vi Hart
    via vihart.com

     

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  • Tensegrity Balls

    • 4 Nov 2011
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    • 03November11 Mathematics Polyhedra Tensegrity
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    Media_httpblogmakezin_nbjig

    Here is a bouncy structure made of dowels and rubber bands in which no sticks directly touch each other. The compression members are not connected, yet the entire structure supports compression, which is an unusual property often called “tensegrity.” In this example, the thirty sticks follow the edges of a dodecahedron, so there are twelve five-fold spirals.
    via blog.makezine.com

     

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  • Magic Gopher

    • 23 Sep 2011
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    • 22September11 Games Mathematics
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    via java-gaming.com

    For a hint on how this works , look at the table below carefully to find a pattern...
    { Think Nines  }

     

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  • Legislating Pi : When Indiana Tried to Change Pi to 3.2

    • 12 Sep 2011
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    • 11September11 Legislation Mathematics Politics Stupidity
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    Media_httpsixacrescaw_aihjh

    Establishing scientific truth by legislative fiat.

    The very notion of legislatively changing a mathematical constant sounds so crazy that it just has to be an urban legend, right? Nope. As unbelievable as it sounds, a bill that would have effectively redefined pi as 3.2 came up before the Indiana legislature in 1897.

    Read more of this interesting development via mentalfloss.com

     

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  • The Science and Mathematics of Sound, Frequency, and Pitch

    • 1 Sep 2011
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    • 31August11 Frequency Mathematics Pitsh Science Sound Youtube music
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    via youtube.com

     

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  • Nicholas Durnan Mathematical Sculpture

    • 31 Aug 2011
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    • 30August11 Mathematics Sculpture
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    Media_httpgallerybrid_nfbgp
    Media_httpgallerybrid_hftgz
     
    Media_httpgallerybrid_rcaai
     
    "My work is inspired by the beauty of mathematics and geometry. Themes based on the golden section, the mobius strip, borromean rings, the torus and trefoil knot run through my work. These are forms which to me express the the tension of growth and life force through the movement of unfolding, intertwining and twisting. I work with alabaster which is soft, smooth and translucent and takes a fine polish. It is a tactile material which invites the viewer to touch and follow the forms. I collect the raw pieces from Somerset beaches where the weather and sea has already begun the process of shaping the stones. Influences Constantin Brancusi, Romanesque sculpture, Barbara Hepworth, mathematics, knots, platonic solids, crystals, Maori art and organic form."
    via gallery.bridgesmathart.org

     

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  • That's a Moiré

    • 24 Aug 2011
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    • 23August11 Mathematics Moire
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    Media_httpuploadwikim_lcaqi
    In physics, a moiré pattern is an interference pattern created, for example, when two grids are overlaid at an angle, or when they have slightly different mesh sizes
    via en.wikipedia.org

     

    via kirl.nl
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  • The Unreasonable Beauty of Mathematics

    • 17 Aug 2011
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    • 16August11 Mathematics art
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    Media_httpwwwscientif_cfxgg

    Mathematical structures both natural and man-made dazzle the eye

    "If you shut yourself in a room and devise some abstract mathematics for the sake of sheer intellectual fascination, you might not expect your scribblings to have any relevance to the real world. Your parents would probably bug you about what you were doing with your life. And yet time and again, scientists find that the creations of pure thought match what they discover in nature. Does it mean the world at its deepest levels is somehow mathematical?...."

    via scientificamerican.com

     

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  • 3D Mathematical Beadwork by Kazunori Horibe

    • 9 Aug 2011
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    • 08August11 3D Beadwork Mathematics art
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    Media_httpblogmakezin_fpfki
    Media_httpblogmakezin_paitv

    3D Mathematical Beadwork by Kazunori Horibe  

    "Looking closely at one example, you can see how the surface curvature depends on the structure. Generally, six-sided cycles correspond to an infinite tessellation of hexagons, which makes a flat plane or can be rolled into a cylinder. But in the places where positive curvature (a spherical region) is desired, some pentagons are used instead of hexagons. And in places where negative curvature (a saddle-shaped region) is desired, some heptagons are used instead of hexagons. With this knowledge, the bead designer can control the surface outcome."

    via blog.makezine.com

     

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  • Creating the Nebula

    • 29 Jul 2011
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    • 28July11 Film Shorts Kinetic Mathematics art
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    Media_httpwwwwiredcom_gojma

     

    Please click on link to view at wired.com

     

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