Abstract
We show that the unit ball of a full Hilbert -module is sequentially compact in a certain weak topology if and only if the underlying -algebra is finite dimensional. This provides an answer to the question posed in J. Chmieliński et al [Perturbation of the Wigner equation in inner product -modules, J. Math. Phys. 49 (2008), no. 3, 033519; arXiv:0801.2726].
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