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Misra's subspace of E_0 S178 is not Extremally disconnected P49, but this fact is not known to pi-Base today: link to pi-Base
Proof/References
Let $U = \{a_{\alpha\beta} : \alpha, \beta < \omega_1, \alpha \text{ successor ordinal}\}$. Then $a\in\text{cl}(U)\setminus \text{int}(\text{cl}(U))$ so $\text{cl}(U)$ isn't open.
The text was updated successfully, but these errors were encountered:
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Trait Suggestion: Misra's subspace of E_0 S148 is not Extremally disconnected P49
Trait Suggestion: Misra's subspace of E_0 S178 is not Extremally disconnected P49
Dec 11, 2024
Trait Suggestion
Misra's subspace of E_0 S178 is not Extremally disconnected P49, but this fact is not known to pi-Base today:
link to pi-Base
Proof/References
Let$U = \{a_{\alpha\beta} : \alpha, \beta < \omega_1, \alpha \text{ successor ordinal}\}$ . Then $a\in\text{cl}(U)\setminus \text{int}(\text{cl}(U))$ so $\text{cl}(U)$ isn't open.
The text was updated successfully, but these errors were encountered: