Assertion: curvature's curvature | /r/HasProperty | constant
Facets:
Source sentences:
text: The constant of proportionality is just the Gaussian curvature, a constant for these surfaces.
text: The curvature of a circle is a constant 1/ .
text: So, provided that n ≥ 3 and M {\displaystyle M} is connected, the vanishing of Z {\displaystyle Z} implies that the scalar curvature is constant.
text: The curvature and the torsion of a helix are constant.
text: On the other hand, assuming that the Gaussian curvature is constant, for example $ K = - 1 $, the equation
text: Before we start, we should expect the curvature of a circle to be constant, and not dependent on \(t\text{.}\)
text: The curvature of a circle is constant and is equal to the reciprocal of the radius.
text: If in addition to that the curvature is constant $\kappa(s)