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Boundary: Bleed area may not be visible.
by Jason Padgett
$25.50
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The Shape of Pi Galaxy case by Jason Padgett. Protect your Galaxy S8 with an impact-resistant, slim-profile, hard-shell case. The image is printed directly onto the case and wrapped around the edges for a beautiful presentation. Simply snap the case onto your Galaxy S8 for instant protection and direct access to all of the phone's features!
Design Details
This captivating illustration presents Pi, geometrically depicted as 720sin(Pi/720), with a radius of one, as if it were light. Jason meticulously... more
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3 - 4 business days
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Protect your Galaxy S8 with an impact-resistant, slim-profile, hard-shell case. The image is printed directly onto the case and wrapped around the edges for a beautiful presentation. Simply snap the case onto your Galaxy S8 for instant protection and direct access to all of the phone's features!
This captivating illustration presents Pi, geometrically depicted as 720sin(Pi/720), with a radius of one, as if it were light. Jason meticulously sketched it using pencil and paper, subsequently inverting the colors to enhance visibility from his perspective.
Within this drawing, Jason emphasizes the absence of perfect circles throughout the universe. Circles are inherently composed of triangles, just like all other shapes, and are profoundly intertwined with the number Pi. The closer you cram triangles within a given perimeter, the more the resulting shape approximates a circle, yet never truly attains it. This elucidates why Pi extends to infinity. Pi represents the circumference of a circle (the distance around its perimeter) divided by its diameter (the distance from one side, through the center, to the opposite side). With the addition of more triangles, the circumference incrementally expands (though by diminishing increments), while the diameter remains constant. For ins...
Jason D. Padgett is an artist and thinker whose journey challenges conventional perception. As the author of Struck by Genius, a book that has been optioned for a major motion picture, his unique artistic perspective has captivated audiences worldwide. What makes Jason’s work even more extraordinary is his experience with motion blindness (akinetopsia), a condition that causes him to perceive the world in discrete frames, like stop-motion animation or a flipbook. Rather than seeing continuous motion, he perceives reality as a series of still images. While many might see this as a limitation, Jason has embraced it as a gift, using it to explore intricate patterns and structures that often go unnoticed. His hand-drawn works reflect a...
$25.50
Piter Van Moort
Congratulations on your sale, Jason!
Alex Mir
Wonderful drawing, Jason! Congratulations on your sale!
Gary F Richards
Congratulations on your sale of this wonderful artwork! F/L
Alan Salinger
Congratulations on your sale
Prashant Rahenwal
Hi Jason, According to my darivation from the triangle side length the value of Pi = 180*x/asind(x), where x is the ratio of triangle side length to the diameter of cricle. From this we can say the even if we get limit of side of traingle upto microscopic level like u say plank length, but we can't have limit of macroscopic scale... The variable x defines the infiniteness of universe and we will not have value of Pi upto certain decimal places. It will not not stop until we get physical limits in both directions micro and macro.
Julie Palencia
Congratulations on your recent sale.
Lucia Hoogervorst
Congratulations on your sale,Jason.
Bill Cannon
Congrats on your sale!!!
Jon Burch
Congratulations on your sale!
Odon Czintos
Congratulation for your sale.........................Odon.
JISS JOSEPH
beautiful work....congrats on your sale
Bill Cannon
Congratulations on your sale!!
Cuauhtemoc Ramirez
Thanks for sharing!
Robert Meanor
Fascinating indeed...
Joy DiNardo Bradley DiNardo Designs
Great work, great education!
Natalie Holland
Fascinating! Love this one! Jason, thank you for your comments on my work.
L BARTEL PhD
By far the best explanation of Pi that I've ever read! To see it as a shape and use the equation myself nearly brought tears to my eyes. I will use this to teach many students. Keep up the amazing work!
Nancy Griswold
Really interesting, I read the caption too. Thanks for posting this in the group, I am not a mathemetician, but I do understand the concept about the triangles. Mathematical shapes are universally repetative throughout nature and art...this is all very interesting material you are presenting.