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definition:
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delete :: a -> RedBlackTree a -> RedBlackTree a
delete e (RedBlackTree eqIns eqLk lt t) =
RedBlackTree eqIns eqLk lt (blackenRoot (deleteTree eqLk lt e t))
where
blackenRoot Empty = Empty
blackenRoot (Tree _ x l r) = Tree Black x l r
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demand:
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argument 2
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deterministic:
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deterministic operation
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documentation:
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--- Deletes entry from red black tree.
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failfree:
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<FAILING>
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indeterministic:
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referentially transparent operation
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infix:
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no fixity defined
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iotype:
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{(_,{RedBlackTree}) |-> {RedBlackTree}}
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name:
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delete
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precedence:
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no precedence defined
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result-values:
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{RedBlackTree}
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signature:
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a -> RedBlackTree a -> RedBlackTree a
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solution-complete:
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operation might suspend on free variables
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terminating:
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possibly non-terminating
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totally-defined:
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possibly non-reducible on same data term
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