Cayley's ruled cubic surface
From HandWiki
In differential geometry, Cayley's ruled cubic surface is the ruled cubic surface
- [math]\displaystyle{ x^3 + (4 x\, z + y) x =0.\ }[/math]
It contains a nodal line of self-intersection and two cuspital points at infinity.[1]
In projective coordinates it is [math]\displaystyle{ x^3 + (4 x\, z + y\, w) x =0.\ }[/math].
References
- ↑ "Ruled Cubics | Mathematical Institute". https://www.maths.ox.ac.uk/node/14691. Retrieved 2020-08-08.
External links
- Cubical ruled surface
- Weisstein, Eric W.. "Cayley Surface". http://mathworld.wolfram.com/CayleySurface.html.
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