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  1. Geodesic - Wikipedia

    In the original sense, a geodesic was the shortest route between two points on the Earth's surface. For a spherical Earth, it is a segment of a great circle (see also great-circle distance).

  2. Geodesic - from Wolfram MathWorld

    Feb 14, 2026 · A geodesic is a locally length-minimizing curve. Equivalently, it is a path that a particle which is not accelerating would follow. In the plane, the geodesics are straight lines. On the sphere, …

  3. Geodesic Definition - Honors Geometry Key Term | Fiveable

    A geodesic is the shortest path between two points on a curved surface, such as a sphere. In the context of spherical geometry, geodesics are represented by great circles, which are the …

  4. Geodesic Definition (Illustrated Mathematics Dictionary)

    Illustrated definition of Geodesic: The shortest line segment between two points on a sphere or other curved surface. A Geodesic Dome is made with...

  5. Geodesic | mathematics | Britannica

    A geodesic, the shortest distance between any two points on a sphere, is an arc of the great circle through the two points. The formula for determining a sphere’s surface area is 4π r2; its volume is …

  6. What is a geodesic and how does it relate to path length

    Definition: A geodesic in a curved space is a curve that locally minimizes distance. This means: It's the "straightest possible" path: If you were to zoom in on a small segment of the geodesic, it would look …

  7. GEODESIC Definition & Meaning - Merriam-Webster

    The meaning of GEODESIC is geodetic. How to use geodesic in a sentence.

  8. Geodesic | Mathematics | Research Starters - EBSCO

    In Euclidean geometry, a geodesic is simply a straight line between two points on a surface. In non-Euclidean geometry, a geodesic is typically described as a segment of a great circle. In most cases, …

  9. The geodesic equation may not look particularly appealing, but we’ll get used to it and its properties. It is an equality of vectors, which we can separate into components c(t) = (x(t), y(t)).

  10. Geodesics: Wolfram Physics Project Technical Background

    Given any two points in a graph or hypergraph one can find a (not necessarily unique) shortest path (or “ geodesic ”) between them, as measured by the number of edges or hyperedges traversed to go from …