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/q/ - Quadrivium - '''Axiom''': For any set $X$ of nonempty sets, there exists a choice function $f$ that is defined on $X$ and maps each set of $X$ to an element of that set.Namely $f: X\to \bigcup X$ s.t. $f(x) \in x$.
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+================================x | Welcome to day 426 of the | | _ _ _ _ | | | |_ () |_ _ _ () __ | | | '_ \| | _/ _/ _ \| | '_ \ | | | |) | | || (| (_) | | | | | | | |._/||\_\___\_/||| |_| | | | | 100k bet! | x================================+ | Stat |...
utilities/auto-blog-link-preserver#17 I _think_ we're ready, but let's double check: - [x] LICENSE headers are in place and repo has README - [x] k8s cronjob works correctly - [x] Submission into Linkwarden is working - [x] Container builds - [x] Contain...