DG. Let X be the universal space. Which set is equal to Cl(X)∩Cl(X\A)?(Fr\mathrm{Cl}(X) \cap \mathrm{Cl}(X \backslash A) ?(\mathrm{Fr}Cl(X)∩Cl(X\A)?(Fr stands for the boundary of a set, Cl\mathrm{Cl}Cl means the closure of a set).
X is a universal set. So, CI(X) = X.
Then,
CI(X)∩CI(X/A)=X∩CI(X/A)=CI(X/A)CI(X)\cap CI(X / A) \\=X \cap CI(X / A) \\= CI(X / A)CI(X)∩CI(X/A)=X∩CI(X/A)=CI(X/A)
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