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Jul 6, 2010 at 6:53 comment added Pietro Majer you're right. I think it can be fixed taking a subspace though... I'll see!
Jul 6, 2010 at 2:24 comment added Joel David Hamkins Is it really Hausdorff? If $S\subset T\subset\mathbb{N}$ but $S$ is not equivalent to $T$, then the equivalence classes $[S]$ and $[T]$ are distinct elements of $B$, but every open neighborhood of $[S]$ has all but finitely many elements of $S$, co-finitely many of which will be in any given open neighborhood of $[T]$. So it doesn't seem you can separate these two points in $X$. Have I made a mistake?
Jul 6, 2010 at 0:17 history answered Pietro Majer CC BY-SA 2.5