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Spijker's lemma

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Spijker's lemma is a result in functional analysis, specifically dealing with the properties of bounded linear operators on Banach spaces. The lemma provides conditions under which certain sequences of bounded linear operators exhibit specific convergence properties. While Spijker's lemma does not have one widely acknowledged statement applicable in all contexts, it typically relates to convergence properties in the context of compact operators or the spectral theory of linear operators.

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