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Let be a bounded sequence in a reflexive Banach space.
Let be a bounded sequence in a CAT 0) space.
Let ({x_{n}}) be a bounded sequence in a metric space X.
Let ({x_{n}}) be any bounded sequence in a metric space X.
Let ({x_{n}}) be a bounded sequence in a (operatorname{CAT} k)) space ((X,d)).
Every bounded sequence in a complete CAT 0) space always has a Δ-convergent subsequence.
Let { x n } be a bounded sequence in a hyperbolic space X.
Every bounded sequence in a complete (operatorname {CAT}(0)) space always has a △-convergent subsequence.
Let { x n } be a bounded sequence in a CAT 0) space ( X, d ).
Let { x n } be a bounded sequence in a complete CAT ( 1 ) space X.
Every bounded sequence in a complete CAT ( 0 ) space X has a Δ-convergent subsequence.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com