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Poster Name:
Zeta Pres DR Bonner

Poster Message:
Lp as a completion. Given say V = C0∞(R) with the L2-norm, it is exceedingly natural to form the metric completion V of V and obtain a Banach space. But what are the elements of this space? The virtue of measurable functions is that they do suffice to represent all elements of V . It is this completeness that makes measurable functions as important as real numbers.