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Labs Septic
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Labs Septic
A classical question in algebraic geometry is how many cone-singularities a surfac...
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Barth Sextic
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Barth Sextic
A classical question in algebraic geometry is how many cone-singularities a surfac...
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Togliatti Quintic
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Togliatti Quintic
A classical question in algebraic geometry is how many cone-singularities a surfac...
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Clebsch Cubic
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Clebsch Cubic
A classical question in algebraic geometry is how many cone-singularities a surfac...
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The Barth Sextic
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The Barth Sextic
At least since Kummer's work (1860s) on 16-nodal quartics algebraic geometers ask ...
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A Catastrophe
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A Catastrophe
Here we show the p,q-plane (red) together with the zeros of the polynomial
x^3 +...
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The Real Projective Plane
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The Real Projective Plane
The projective plane is the space of lines through the origin in 3-space. In the p...
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Morsification
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Morsification
This is a visualisation of the morsification F(x,y,z) = (x^3-x)+(y^3-y)+(z^3-z) of...
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The Alexander Sphere
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The Alexander Sphere
A path that is homoemorphic to a circle devides a compactified plane into two piec...
Advent Calendar
A Surprise
December 24, 2006, 05:56 AM
Throughout the whole calendar we tried to show animations which explain some algebraic or geometric concept or proof.
This last one is relatively useless. It just shows a nice surface which looks like a product of planes when seen from far away...
We hope you liked thi...
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The Togliatti Quintic
December 23, 2006, 06:13 AM
In this film we show how discriminants can be used to construct surfaces with many singularities. Our example will be 31-nodal quintics which is the maximum possible number (shown in 1979 by A. Beauville) as already remarked in number 06 of our calendar. The first construction...
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Favorites
(18)
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origami crane of two colors 2
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origami crane of two colors 2
origami crane of two colors 2
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Waring's Number Mod M
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Waring's Number Mod M
Full Text Article Available at:
http://www.sciencedirect.com/science/article/B6WK...
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Fledermaus Quadrille #1
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Fledermaus Quadrille #1
New Years Day Grand Viennese Ball
The six Fledermaus Quadrilles are traditional...
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Protein synthesis: an epic on th...
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Protein synthesis: an epic on the cellular level
Directed in 1971 by Robert Alan Weiss for the Department of Chemistry of Stanford ...
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Moebius Transformations Revealed
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Moebius Transformations Revealed
A short film depicting the beauty of Moebius Transformations in mathematics. The m...
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Will It Blend? - iPhone
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Will It Blend? - iPhone
Everybody knows that the iPhone can make phone calls, play movies & music, surf th...
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Classic Sesame Street - Wet Pain...
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Classic Sesame Street - Wet Paint song
Hit me with somma that wet paint! Sock it to me!
A better quality version of t...
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A Surprise
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A Surprise
Throughout the whole calendar we tried to show animations which explain some algeb...
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The fundamental Theorem of Algebra
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The fundamental Theorem of Algebra
This video illustrates a proof of the Fundamental Theorem of Algebra: "Every polyn...
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Channel Comments
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dracsspago
(1 year ago)
I love Topographic Geometry! Thank you for these great lessons!
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gpdimonderose
(2 years ago)
ontology katastrofy
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