1972
DOI: 10.2307/1996263
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Iterated Fine Limits and Iterated Nontangential Limits

Abstract: ABSTRACT. Let ÇI,, k = 1 to zz, be harmonic spaces of Brelot and u, > 0 harmonic functions on fl,.

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“…(See also [3].) In a recent paper, while considering the iterated fine limits of holomorphic functions [1], we had to prove the measurability of functions of the form/ as above, but with values in a separable metric space where neither X nor Y is necessarily locally compact. Our proof in this case carries over to more general situations.…”
mentioning
confidence: 99%
“…(See also [3].) In a recent paper, while considering the iterated fine limits of holomorphic functions [1], we had to prove the measurability of functions of the form/ as above, but with values in a separable metric space where neither X nor Y is necessarily locally compact. Our proof in this case carries over to more general situations.…”
mentioning
confidence: 99%