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Mar 19, 2014 at 14:14 comment added Robert Bryant However, this only tests whether a given, implicitly defined curve $C$ lies in a given implicitly defined hypersurface $H$. It doesn't tell you anything about whether some rigid motion $R$ in Euclidean space will transport $C$ to a curve $R(C)$ that lies in $H$, which is what the OP wanted.
Mar 19, 2014 at 13:31 comment added cknoll Another idea: in case of algebraic equations $h$ and $c_i$ Groebner Bases should provide a simple solution: Let $G$ be a Groebner Basis of the $c_i$ then $h \,\rm {mod} \,G$ should be $0$ (remainder should vanish). I tested a simple example with sympy, see docs.sympy.org/latest/modules/polys/…
Mar 19, 2014 at 11:06 comment added cknoll that was just a typo. Thanks for pointing it out.
Mar 19, 2014 at 11:05 history edited cknoll CC BY-SA 3.0
fix typo
Mar 18, 2014 at 17:50 comment added Ayan Why the number of arguments in c_i s is (n-1)?
Mar 18, 2014 at 17:17 review First posts
Mar 18, 2014 at 17:23
Mar 18, 2014 at 16:59 history answered cknoll CC BY-SA 3.0