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  2. In spherical geometry, a spherical circle (often shortened to circle) is the locus of points on a sphere at constant spherical distance (the spherical radius) from a given point on the sphere (the pole or spherical center).
    Learn more:
    In spherical geometry, a spherical circle (often shortened to circle) is the locus of points on a sphere at constant spherical distance (the spherical radius) from a given point on the sphere (the pole or spherical center).
    en.wikipedia.org/wiki/Spherical_circle
    Every plane that intersects a sphere gives a certain circle as section; if the intersecting plane passes through the centre $O$ of the sphere, then a so-called great circle is obtained as the intersection.
    encyclopediaofmath.org/wiki/Spherical_geometry
    Spherical geometry works similarly to Euclidean geometry in that there still exist points, lines, and angles. For instance, a "line" between two points on a sphere is actually a great circle of the sphere, which is also the projection of a line in three-dimensional space onto the sphere.
    brilliant.org/wiki/spherical-geometry/
     
  3. Sphere - Wikipedia

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  5. Great circle - Wikipedia

    A great circle is the largest circle that can be drawn on any given sphere. Any diameter of any great circle coincides with a diameter of the sphere, and therefore every great circle is concentric with the sphere and shares the same radius.

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    A circle is a shape consisting of all points in a plane that are at a given distance from a given point, the centre. Learn about the circle's properties, area, perimeter, radius, diameter, and related concepts in geometry, astronomy and calculus.

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    Learn about the branch of spherical geometry that deals with the metrical relationships between the sides and angles of spherical triangles. Find definitions, formulas, history, and applications of spherical trigonometry in astronomy, …

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    Learn about spherical geometry, the study of geometric objects on the surface of a sphere. Find out how to calculate distance, area, and properties of spherical triangles, circles, and coordinates.

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    The circumference of a sphere is the circumference, or length, of any one of its great circles. The circumference of a circle is the distance around it, but if, as in many elementary treatments, distance is defined in terms of straight lines, this …

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