Abstract
We define operators $\mathcal{E}(\ \cdot \ )$ and $\mathcal{N}(\ \cdot \ )$ for blocking sets for almost continuous functions. Using the language of these operators we give new proofs for some classical theorems and prove some new theorems. Finally, we make some remarks regarding uniform limits of almost continuous functions.
Citation
Piotr Szuca. "On Some Properties of Sets Blocking Almost Continuous Functions." Real Anal. Exchange 27 (1) 373 - 388, 2001/2002.
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