Let S be an arc length parameterized curve in R³. Suppose kt not equal to zero at a point P of all the plane consisting the tangent line to S at P. Show that S lies locally on both side only of the osculating palne.
An osculating plane is a plane in a Euclidean space or affine space which meets a submanifold at a point in such a way as to have a second order of contact at the point.
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Dear Hafsa, a solution of the question has already been published.
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