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Corollary 3.5 Let X be a complete geodesic Ptolemy space with a uniformly continuous midpoint map.
Theorem 3.3 Let X be a complete geodesic Ptolemy space with a uniformly continuous midpoint map.
Theorem 3.1 Let X be a complete geodesic Ptolemy space with a uniformly continuous midpoint map, and suppose that K ⊆ X is nonempty, bounded, closed, and convex.
Let X be a complete geodesic Ptolemy space with a uniformly continuous midpoint map, { x n } ⊆ X a bounded sequence and K ⊆ X is nonempty, closed, and convex.
Theorem 2.21 Let X be a complete geodesic Ptolemy space with a uniformly continuous midpoint map, and K ⊆ X nonempty, bounded, closed, and convex.
Let X be a complete geodesic Ptolemy space with a uniformly continuous midpoint map, { x n } ⊆ X a bounded sequence and K ⊆ X nonempty closed and convex.
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Let be a complete uniformly convex geodesic metric space with a monotone (or lower semicontinuous from the right) modulus of convexity.
Let be a complete uniformly convex metric space with FPPMM and with no bifurcating geodesics and a bounded closed convex subset of.
Let be a complete uniformly convex metric space with a monotone modulus of convexity and the geodesic extension property.
A hyperbolic line (gamma in Omega) is a complete hyperbolic geodesic.
Corollary 3.8 Let K be a bounded, closed, and convex subset of a complete geodesic Ptolemy space X with a uniformly continues midpoint map.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com