An affine parameter on a geodesic is one for which the coordinate equation has the form x¨k+Γijkx˙ix˙j=0. Its affine changes λ↦Aλ+B, with A=0, preserve this form.
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- Affine connection for a velocity-linear force
- Extendible geodesic
- Geometrization of the Lorentz force by an affine connection
- Newtonian connection from an exponential lapse
- Null geodesic incompleteness
- Null infinity
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- Penrose theorem at a Cauchy horizon
- Pregeodesic
- Radial null geodesics of the Vaidya metric
- Timelike geodesic
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