I know that a compact Hausdorff space implies Normal, but does the converse holds?
I.e. If a space is normal, it is compact and Haudorff. (Although $T_4$ imlicitly implies $T_2$)
I know that a compact Hausdorff space implies Normal, but does the converse holds?
I.e. If a space is normal, it is compact and Haudorff. (Although $T_4$ imlicitly implies $T_2$)
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