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Let $E$ be a set. Suppose that for each $x$ there is a non-empty collection $\mathcal{B}_x$ of subsets of $E$ such that (B1) $x\in B, \forall B\in\mathcal{B}_x$ (B2) if $B_1\in\mathcal{B}_x$ and $B_2\in\mathcal{B}_x$, then $\exists B_3\in\mathcal{B}_x$ such that $B_3\subseteq B_1\cap B_2$ (B3) i...
Aug 25, 2018 at 23:51, by Martin Sleziak
There were some discussions on meta around basis and hamel-basis (the latter currently exists, but has only a few questions): Can we delete the [basis] tag? and Creation of a Hamel basis tag.
Posts where the tag basis was added/removed (including the editors): data.stackexchange.com/math/query/1105163/… data.stackexchange.com/math/query/1038474/…
Most frequent taggers/removers for basis: data.stackexchange.com/math/query/1146497/… data.stackexchange.com/math/query/1038477/…
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