mathlib4
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A lemma of B. H. Neumann.
Let the group $G$ be the union of finitely many, let us say $n$, left cosets of subgroups $C₁$, $C₂$, ..., $Cₙ$: $$G = ⋃_{i = 1}^n C_i g_i.$$ Then the index of (at least) one of these subgroups does not exceed $n$.
Suggested by @alreadydone Zulip
Run scripts/mk_all.sh in your terminal then commit again.
Moved to #13047