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theories/derive.v

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@@ -2155,7 +2155,7 @@ Qed.
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End derive_horner.
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Section pointwise_derivable.
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Context {R : realFieldType} {V W : normedModType R} {m n : nat}.
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Context {R : realFieldType} {V : normedModType R} {m n : nat}.
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Implicit Types M : V -> 'M[R]_(m, n).
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Lemma derivable_mxP M t v :
@@ -2187,7 +2187,7 @@ End pointwise_derivable.
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Section pointwise_derive.
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Local Open Scope classical_set_scope.
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Context {R : realFieldType} {V W : normedModType R} .
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Context {R : realFieldType} {V : normedModType R}.
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Lemma derive_mx {m n : nat} (M : V -> 'M[R]_(m, n)) t v :
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derivable M t v ->

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