Boy's surface
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In geometry, Boy's surface is an immersion of the real projective plane in 3-dimensional space found by Werner Boy in 1901 (he discovered it on assignment from David Hilbert to prove that the projective plane could not be immersed in 3-space). Unlike the Roman surface and the cross-cap, it has no singularities (i.e., pinch-points), but it does self-intersect.
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| A planar unfolding of the Boy's surface A planar unfolding of the Boy's surface plus.maths.org/issue27/features/mathart/BoyUnfold.html - Web |
| Boy's surface resources Boy's surface resources www.maths.ed.ac.uk/~aar/surgery/notes.htm - Web |
| A LEGO Boy's surface A LEGO Boy's surface www.andrewlipson.com/boys.htm - Web |
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| A paper model of Boy's surface A paper model of Boy's surface teach.hilderbuild.com/tiki-index.php?page=Paper%20Boy%27s - Web |
| Java-based model that can be freely rotated Java-based model that can be freely rotated surfaces.gotfork.net/boy_jv.html - Web |
| Line field coloring using Boy's surface Line field coloring using Boy's surface vis.cs.brown.edu/docs/pdf/Demiralp-2009-CLF.pdf - Web |
| Boy's surface Boy's surface www.youtube.com/watch?v=9gRx66xKXek - Web |
