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QUESTION 2:
Is there a compact scattered space$X$ space with a point $p$ of uncountable character such that no sequence of uncountable regular length converges to $p$?
QUESTION 2:
Is there a compact scattered $X$ space with a point $p$ of uncountable character such that no sequence of uncountable regular length converges to $p$?
QUESTION 2:
Is there a compact scattered space$X$ with a point $p$ of uncountable character such that no sequence of uncountable regular length converges to $p$?
