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Mathlib/Topology/Homeomorph/Lemmas.lean
@@ -506,7 +506,7 @@ theorem _root_.CompactSpace.eq_of_le_compact_t2 (hst : t ≤ s) (hs : @T2Space X
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/-- Suppose we have two Hausdorff topologies `s, t` on `X`. If `t` is strictly finer than `s` and
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`X` is compact under `s`, then `X` is not compact under `t`. -/
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-theorem _root_.CompactSpace.nonCompact_of_lt_compact_t2 (hst : t < s) (hs : @T2Space X s) :
+theorem _root_.CompactSpace.nonCompact_of_lt (hst : t < s) (hs : @T2Space X s) :
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@NoncompactSpace X t := by
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refine not_compactSpace_iff.1 (fun hct => ?_)
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grind [hct.eq_of_le_compact_t2 hst.le hs]
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