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184:∈ , orthographic projection from φ = 40°, λ = 30°. The geodesic is found by solving the ordinary differential equations for the free motion of a particle constrained to the surface of the ellipsoid; the solution is carried out in Cartesian coordinates. See also
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Circumpolar geodesic on a triaxial ellipsoid, case B. Vital statistics:
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Matlab/PLOT2SVG figure: triaxial-equatorial-b (2014-02-23T13:56-0500)
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Circumpolar geodesic on a triaxial ellipsoid case B.svg
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Circumpolar geodesic on a triaxial ellipsoid case B
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165:= 87.48°, ω
137:Description
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173:= 90°,
169:= 0°, α
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