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Martingale convergence theorems for sequences of Stone algebras
Published online by Cambridge University Press: 18 May 2009
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A vector lattice W is boundedly complete when each subset {aj:j ∊ J} of W which is bounded above by an element of W has a least upper bound in W. The least upper bound of {aj:j ∊ J} is denoted by and the greatest lower bound by whenever these exist.
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- Copyright © Glasgow Mathematical Journal Trust 1969
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