Assertion: curvature | /r/HasProperty | equal
Facets:
value: to the reciprocal
type: OTHER
value: to κ(0
type: OTHER
value: everywhere
type: LOCATION
value: to zero
type: OTHER
value: of a circle
type: OTHER
Source sentences:
text: f {\displaystyle H_{f}} ; the two curvatures are equal to the reciprocal of the droplet's radius
text: The curvature of the curve is equal to the absolute value of the vector
text: We will find that this definition leads directly to the result that the curvature, K, of a circle is equal to the reciprocal of its radius
text: The curvature of a circle is constant and is equal to the reciprocal of the radius.
text: o ( s 2 ), whose curvature at 0 is equal to κ(0).
text: The projection of the curve onto this plane has the form: This is a parabola up to terms of order ( ), whose curvature at 0 is equal to κ(0).
text: In the category of Riemannian manifolds, one can consider the sectional curvature of the manifold and require that this curvature be everywhere less than or equal to zero.