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theories/ftc.v

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@@ -1801,8 +1801,8 @@ Local Open Scope ereal_scope.
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Lemma integration_by_substitution_onem (G : R -> R) (r : R) :
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(0 < r <= 1)%R ->
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{within `[0%R, r], continuous G} ->
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(\int[mu]_(x in `[0%R, r]) (G x)%:E =
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\int[mu]_(x in `[`1-r, 1%R]) (G `1-x)%:E).
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\int[mu]_(x in `[0%R, r]) (G x)%:E =
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\int[mu]_(x in `[`1-r, 1%R]) (G `1-x)%:E.
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Proof.
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move=> r01 cG.
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have := @integration_by_substitution_decreasing R onem G `1-r 1.

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