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theories/sampling.v
@@ -113,19 +113,6 @@ HB.instance Definition _ (n : nat) := @isMeasurable.Build default_measure_displa
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'I_n.+1 discrete_measurable discrete_measurable0
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discrete_measurableC discrete_measurableU.
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-Section move_to_bigop_nat_lemmas.
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-Context {T : Type}.
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-Implicit Types (A : set T).
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-
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-Lemma bigcup_mkord_ord n (F : 'I_n.+1 -> set T) :
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- \bigcup_(i < n.+1) F (inord i) = \big[setU/set0]_(i < n.+1) F i.
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-Proof.
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-rewrite bigcup_mkord; apply: eq_bigr => /= i _; congr F.
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-by apply/val_inj => /=;rewrite inordK.
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-Qed.
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-End move_to_bigop_nat_lemmas.
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Section fset.
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Local Open Scope fset_scope.
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Lemma fset_bool : forall B : {fset bool},
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