Difference between revisions of "Pretzel Surface"
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|Image=Pretzel.png | |Image=Pretzel.png | ||
|ImageIntro=The Pretzel surface is an algebraic surface. | |ImageIntro=The Pretzel surface is an algebraic surface. | ||
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|ImageDesc=The equation for the pretzel surface is given by: | |ImageDesc=The equation for the pretzel surface is given by: | ||
<math>f(x,y,z) = (((x-1)^2 + y^2 - aa^2) * ((x+1)^2 + y^2 - aa^2))^2 + z^2</math> | <math>f(x,y,z) = (((x-1)^2 + y^2 - aa^2) * ((x+1)^2 + y^2 - aa^2))^2 + z^2</math> | ||
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|SiteURL=http://virtualmathmuseum.org | |SiteURL=http://virtualmathmuseum.org | ||
|Field=Algebra | |Field=Algebra | ||
+ | |Field2=Geometry | ||
|FieldLinks=:*http://virtualmathmuseum.org/Surface/a/bk/ImplicitSurfaces.pdf | |FieldLinks=:*http://virtualmathmuseum.org/Surface/a/bk/ImplicitSurfaces.pdf | ||
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Latest revision as of 10:54, 10 June 2011
Pretzel Surface |
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Pretzel Surface
- The Pretzel surface is an algebraic surface.
Contents
Basic Description
The Pretzel surface is an algebraic surface.
A More Mathematical Explanation
The equation for the pretzel surface is given by:
The equation for the pretzel surface is given by:
Teaching Materials
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About the Creator of this Image
The 3DXM Consortium is the group in charge of the 3D-XplorMath software development project and the related Virtual Mathematics Museum website project. The Consortium is an international volunteer group of mathematicians.
Related Links
Additional Resources
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