
We study Mazur rotations problem focusing on the metric aspects of the action of the isometry group and semitransitivity properties.
Transitivity, Isomorphic theory (including renorming) of Banach spaces, Banach space, Transitividad, 1202.03 Álgebra y Espacios de Banach, Lipschitz-transitivity, Hilbert space, Microtransitivity, 46B03, 46E04, 46C15, Microtransitividad, Semitransitividad, 510, Functional Analysis (math.FA), Mathematics - Functional Analysis, microtransitivity, semitransitivity, Semi-transitivity, FOS: Mathematics, Isometric theory of Banach spaces, transitive spaces, Problema de las rotaciones de Mazur, Mazur rotations problem, Espacios de Banach y Hilbert
Transitivity, Isomorphic theory (including renorming) of Banach spaces, Banach space, Transitividad, 1202.03 Álgebra y Espacios de Banach, Lipschitz-transitivity, Hilbert space, Microtransitivity, 46B03, 46E04, 46C15, Microtransitividad, Semitransitividad, 510, Functional Analysis (math.FA), Mathematics - Functional Analysis, microtransitivity, semitransitivity, Semi-transitivity, FOS: Mathematics, Isometric theory of Banach spaces, transitive spaces, Problema de las rotaciones de Mazur, Mazur rotations problem, Espacios de Banach y Hilbert
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