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Alex Gryzlov
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remove space
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src/Lists.lidr

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@@ -622,7 +622,7 @@ _Proof_: By induction on `l1`.
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We must show
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`length ((n :: l1') ++ l2) = length (n :: l1') + length l2)`.
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This follows directly from the definitions of `length` and `++` together
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with the induction hypothesis. $\square$
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@@ -955,7 +955,7 @@ $\square$
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==== Exercise: 1 star (update_neq)
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> update_neq : (d : PartialMap) -> (x, y : Id ) -> (o : Nat) ->
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> update_neq : (d : PartialMap) -> (x, y : Id) -> (o : Nat) ->
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> beq_id x y = False ->
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> find x (update d y o) = find x d
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> update_neq d x y o prf = ?update_neq_rhs

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