Complex Projective Varieties Determined by x^3 + y^3 = z^3
(Fermat's Last Theorem), n = 3,
Stereoscopic Mathematica computer rendering,
(c) 1990
Andrew Hanson, Stewart Dickson.
Press Here for price list.
Stewart Dickson 23115 Bluebird Drive Calabasas, CA 91302 (818)223-9117 Stewart.Dickson@disney.comContact: The Williams Gallery.
Complex Projective Varieties Determined by x^3 + y^3 = z^3
(Fermat's Last Theorem), n = 3,
Stereoscopic Mathematica computer rendering,
(c) 1990
Andrew Hanson, Stewart Dickson.
Press Here for price list.
The core Mathematica code for the visualization was devised by Andrew Hanson, Indiana University.
hanson@cs.indiana.edu The image was rendered by Stewart Dickson using the Mathematica system for doing mathematics by computer on a Silicon Graphics 4D/25TG Personal Iris.
Complex Projective Varieties Determined by x^3 + y^3 = z^3
(Fermat's Last Theorem), n = 3.
8.5" X 6.0" X 6.0", Stereolithograph, (c) 1991
Andrew Hanson, Stewart Dickson.
Press Here for price list.
The core Mathematica code for the visualization was devised by Andrew Hanson, Indiana University.
hanson@iuvax.cs.indiana.edu The Three-dimensional computer database for the surface was adapted for sculpture by Stewart Dickson.Software/Hardware used: The Mathematica system for doing mathematics by computer, Silicon Graphics 4D/25TG Personal Iris. Mathematica- Wavefront-Stereolithography data interface by Stewart Dickson. Stereolithography by SLA-500 system at Hughes Aircraft Company, El Segundo, California, funding by ACM/SIGGRAPH Special Projects Committee, T. Defanti, Chair.
Complex Projective Varieties Determined by x^5 + y^5 = Z^5
(Fermat's Last Theorem), n = 5,
Stereoscopic Mathematica computer rendering,
(c) 1990
Andrew Hanson, Stewart Dickson.
Press Here for price list.
The core Mathematica code for the visualization was devised by Andrew Hanson, Indiana University.
hanson@cs.indiana.edu The image was rendered by Stewart Dickson using the Mathematica system for doing mathematics by computer on a Silicon Graphics 4D/25TG Personal Iris.
Complex Projective Varieties Determined by x^5 + y^5 = Z^5
(Fermat's Last Theorem), n = 5.
9.0" X 6.8" X 6.8", Stereolithograph, (c) 1991
Andrew Hanson, Stewart Dickson.
Press Here for price list.
The core Mathematica code for the visualization was devised by Andrew Hanson, Indiana University.
hanson@cs.indiana.edu The three-dimensional computer database for the surface was adapted for sculpture by Stewart Dickson.Software/Hardware used: The Mathematica system for doing mathematics by computer, Silicon Graphics 4D/25TG Personal Iris. Mathematica-Wavefront-Stereolithography data interface by Stewart Dickson. Stereolithography by SLA-500 system at Hughes Aircraft Company, El Segundo, California, funding by ACM/SIGGRAPH Special Projects Committee, T. Defanti, Chair.
A 3-D Zoetrope,
Computer-Rendered Proposal.
Complex Projective Varieties Determined by x^7 + y^7 = Z^7
(Fermat's Last Theorem), n = 7,
Mathematica computer rendering, (c) 1990
Andrew Hanson, Stewart Dickson.
The core Mathematica code for the visualization was devised by Andrew Hanson, Indiana University.
hanson@cs.indiana.edu The image was rendered by Stewart Dickson using the Mathematica system for doing mathematics by computer on a Silicon Graphics 4D/25TG Personal Iris.
Complex Projective Varieties Determined by x^9 + y^9 = Z^9
(Fermat's Last Theorem), n = 9,
Mathematica computer rendering, (c) 1990
Andrew Hanson, Stewart Dickson.
The core Mathematica code for the visualization was devised by Andrew Hanson, Indiana University.
hanson@iuvax.cs.indiana.edu The image was rendered by Stewart Dickson using theMathematica system for doing mathematics by computer on a Silicon Graphics 4D/25TG Personal Iris.
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to go to Mathart.org home page.
Press Here to go to Stewart Dickson's General Portfolio