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Let ((M,d)) be a complete hyperbolic metric space.
Theorem 2.4 Let ( M, d ) be a complete hyperbolic metric space which is 2-uniformly convex.
Let ((X, d, W)) be a complete hyperbolic space, K be a nonempty closed convex subset of X.
Let ((X,d)) be a complete hyperbolic metric space and suppose that the triple ((X,d,G)) has property.
Let ((X,rho,mathcal{L})) be a complete hyperbolic space, and let K be a nonempty, closed and ρ-convex subset of X. Fix a point (thetain K).
Corollary 3.1 Let E be a complete hyperbolic space, C be a nonempty, bounded, closed, convex subset of E, and P : E → D be the nonexpansive retraction.
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Then ((mathbb{D},d)) is a complete hyperbolic metric space.
A hyperbolic line (gamma in Omega) is a complete hyperbolic geodesic.
Let (X, d, W) be a complete UCW-hyperbolic space with a monotone modulus of uniform convexity.
Let (X, d, W) be a complete UCW-hyperbolic space with a monotone modulus of uniform convexity and C be a bounded closed nonempty convex subset of X.
Let ( X, d ) be a complete uniformly convex hyperbolic space.
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