Geodesics example sentences
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Related (4): curvature, topology, manifold, distance
"Geodesics" Example Sentences
- The geodesics of the sphere are great circles.
- Geodesics are useful for determining the shortest distance between two points.
- Geodesics provide the most efficient route for travelling between two points.
- The geodesics of a hyperbolic surface are saddle-shaped curves.
- Geodesics on a curved surface can be found by using calculus.
- Geodesics are lines of minimal length between two points.
- Geodesics can be used to measure distances on curved surfaces.
- Geodesics are the paths of minimal length between two points.
- Geodesics are the shortest paths between two points on a curved surface.
- Geodesics are the paths of least resistance between two points.
- Geodesics can be used to find the shortest route between two points.
- Geodesics are the paths of least time between two points.
- Geodesics are the paths of least energy between two points.
- Geodesics are the paths of greatest curvature between two points.
- Geodesics provide the most efficient way of travelling between two points.
- Geodesics are the paths of least effort between two points.
- Geodesics are the paths of maximum efficiency between two points.
- Geodesics are the paths of least deviation between two points.
- Geodesics are the paths of greatest simplicity between two points.
- Geodesics are the paths of greatest curvature between two points on a curved surface.
- Geodesics are the paths of least resistance between two points on a curved surface.
- Geodesics are the paths of least time between two points on a curved surface.
- Geodesics are the paths of least energy between two points on a curved surface.
- Geodesics are the paths of greatest efficiency between two points on a curved surface.
- Geodesics are the paths of least effort between two points on a curved surface.
- Geodesics are the paths of maximum efficiency between two points on a curved surface.
- Geodesics are the paths of least deviation between two points on a curved surface.
- Geodesics are the paths of greatest simplicity between two points on a curved surface.
- Geodesics are the most efficient paths for travelling between two points on a curved surface.
- Geodesics are the paths of least resistance that connect two points on a curved surface.
- Geodesics are the paths of least time that connect two points on a curved surface.
- Geodesics are the paths of least energy that connect two points on a curved surface.
- Geodesics are the paths of greatest efficiency that connect two points on a curved surface.
- Geodesics are the paths of least effort that connect two points on a curved surface.
- Geodesics are the paths of maximum efficiency that connect two points on a curved surface.
- Geodesics are the paths of least deviation that connect two points on a curved surface.
- Geodesics are the paths of greatest simplicity that connect two points on a curved surface.
- Calculations of geodesics can be used to determine the shortest route between two points.
- Geodesics are the paths of greatest curvature that connect two points on a curved surface.
- Geodesics are the most efficient paths for travelling between two points on a curved surface.
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