AATreeNode.st
author Claus Gittinger <cg@exept.de>
Thu, 09 Jun 2016 12:30:05 +0200
changeset 3886 b4fe47975cce
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child 4266 c04e8a065da5
permissions -rw-r--r--
initial checkin class: ValueDoubleLink added: #copyright #documentation #value #value:
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"
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 COPYRIGHT (c) 2009 by eXept Software AG
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              All Rights Reserved
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 This software is furnished under a license and may be used
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 only in accordance with the terms of that license and with the
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 inclusion of the above copyright notice.   This software may not
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 be provided or otherwise made available to, or used by, any
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 other person.  No title to or ownership of the software is
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 hereby transferred.
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"
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9c137c52845b defined source container
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"{ Package: 'stx:libbasic2' }"
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BinaryTreeNode subclass:#AATreeNode
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	instanceVariableNames:'level'
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	classVariableNames:''
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	poolDictionaries:''
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	category:'Collections-Ordered-Trees'
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!
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!AATreeNode class methodsFor:'documentation'!
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copyright
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"
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 COPYRIGHT (c) 2009 by eXept Software AG
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              All Rights Reserved
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 This software is furnished under a license and may be used
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 only in accordance with the terms of that license and with the
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 inclusion of the above copyright notice.   This software may not
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 be provided or otherwise made available to, or used by, any
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 other person.  No title to or ownership of the software is
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 hereby transferred.
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"
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!
7b0ae64625a3 class: AATreeNode
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7b0ae64625a3 class: AATreeNode
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documentation
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"
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    I represent nodes in an AA tree, which is a form of balanced tree used for storing and retrieving ordered data efficiently.
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    AA trees are named for Arne Andersson, their inventor.
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    See details in AATree
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"
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! !
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!AATreeNode class methodsFor:'instance creation'!
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data:dataArg level:levelArg
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    ^ self basicNew data:dataArg level:levelArg
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! !
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!AATreeNode methodsFor:'accessing'!
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data:dataArg level:levelArg
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    data := dataArg.
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    level := levelArg.
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!
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level
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    ^ level
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!
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level:something
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    level := something.
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! !
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!AATreeNode methodsFor:'helpers'!
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decrease_level
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"/    function decrease_level is
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"/        input: T, a tree for which we want to remove links that skip levels.
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"/        output: T with its level decreased.
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"/
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"/        should_be = min(level(left(T)), level(right(T))) + 1
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"/        if should_be < level(T) then
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"/            level(T) := should_be
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"/            if should_be < level(right(T)) then
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"/                level(right(T)) := should_be
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"/            end if
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"/        end if
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"/        return T
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"/    end function
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    |shouldBe leftLevel rightLevel|
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    leftLevel := leftSubtree isNil ifTrue:[0] ifFalse:[leftSubtree level].
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    rightLevel := rightSubtree isNil ifTrue:[0] ifFalse:[rightSubtree level].
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    shouldBe := (leftLevel min:rightLevel) + 1.
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    shouldBe < level ifTrue:[
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        level := shouldBe.
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        shouldBe < rightLevel ifTrue:[
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            rightSubtree level:shouldBe
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        ].
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    ].
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!
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insert:anObject usingSortBlock:sortBlock
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"/    function insert is
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"/        input: X, the value to be inserted, and T, the root of the tree to insert it into.
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"/        output: A balanced version T including X.
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"/
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"/        Do the normal binary tree insertion procedure.  Set the result of the
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"/        recursive call to the correct child in case a new node was created or the
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"/        root of the subtree changes.
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"/        if nil(T) then
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"/            Create a new leaf node with X.
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"/            return node(X, 1, Nil, Nil)
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"/        else if X < value(T) then
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"/            left(T) := insert(X, left(T))
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"/        else if X > value(T) then
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"/            right(T) := insert(X, right(T))
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"/        end if
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"/        Note that the case of X == value(T) is unspecified.  As given, an insert
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"/        will have no effect.  The implementor may desire different behavior.
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"/
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"/        Perform skew and then split.  The conditionals that determine whether or
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"/        not a rotation will occur or not are inside of the procedures, as given
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"/        above.
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"/        T := skew(T)
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"/        T := split(T)
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"/
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"/        return T
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"/    end function
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    (sortBlock value:anObject value:data) ifTrue:[
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        leftSubtree isNil ifTrue:[
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            leftSubtree := self class data:anObject level:1
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        ] ifFalse:[
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            leftSubtree := (leftSubtree insert:anObject usingSortBlock:sortBlock)
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        ].
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    ] ifFalse:[
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        rightSubtree isNil ifTrue:[
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            rightSubtree := self class data:anObject level:1
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        ] ifFalse:[
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            rightSubtree := (rightSubtree insert:anObject usingSortBlock:sortBlock)
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        ]
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    ].
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    ^ self skew split.
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    "Modified: / 05-08-2012 / 11:40:23 / cg"
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!
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removeValue:oldValue using:equalSelector sortBlock:sortBlock
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    "remove a value - returns a new treeNode, or nil if the value is not in the tree"
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    |nextValue prevValue newTop rr thisIsMyNode newLeftSubtree newRightSubtree|
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"/    function delete is
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"/        input: X, the value to delete, and T, the root of the tree from which it should be deleted.
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"/        output: T, balanced, without the value X.
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"/
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"/        if X > value(T) then
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"/            right(T) := delete(X, right(T))
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"/        else if X < value(T) then
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"/            left(T) := delete(X, left(T))
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"/        else
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"/            If we're a leaf, easy, otherwise reduce to leaf case. 
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"/            if leaf(T) then
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"/                return Nil
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"/            else if nil(left(T)) then
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"/                L := successor(T)
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"/                right(T) := delete(L, right(T))
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"/                value(T) := L
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"/            else
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"/                L := predecessor(T)
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"/                left(T) := delete(L, left(T))
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"/                value(T) := L
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"/            end if
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"/        end if
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"/
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"/        Rebalance the tree.  Decrease the level of all nodes in this level if
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"/        necessary, and then skew and split all nodes in the new level.
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"/        T := decrease_level(T)
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"/        T := skew(T)
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"/        right(T) := skew(right(T))
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"/        right(right(T)) := skew(right(right(T)))
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"/        T := split(T)
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"/        right(T) := split(right(T))
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"/        return T
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"/    end function
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    "/ speed hack - avoids message sends (and also better inline caching)
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    equalSelector == #== ifTrue:[
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        thisIsMyNode := (data == oldValue).
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    ] ifFalse:[
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        equalSelector == #= ifTrue:[
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            thisIsMyNode := (data = oldValue).
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        ] ifFalse:[
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            thisIsMyNode := data perform:equalSelector with:oldValue.
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        ].
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    ].
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    thisIsMyNode ifTrue:[
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        leftSubtree isNil ifTrue:[
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            rightSubtree isNil ifTrue:[
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                ^ nil
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            ].
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            nextValue := rightSubtree leftMostNode data.
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            rightSubtree := (rightSubtree removeValue:nextValue using:equalSelector sortBlock:sortBlock).
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            data := nextValue.
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   201
        ] ifFalse:[
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            prevValue := leftSubtree rightMostNode data.
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            leftSubtree := (leftSubtree removeValue:prevValue using:equalSelector sortBlock:sortBlock).
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            data := prevValue.
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        ].
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   206
    ] ifFalse:[
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        (sortBlock value:oldValue value:data) ifTrue:[
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            "/ the value should be in the left part.
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            leftSubtree isNil ifTrue:[
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                ^ nil.
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   211
            ].
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            newLeftSubtree := leftSubtree removeValue:oldValue using:equalSelector sortBlock:sortBlock.
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            newLeftSubtree isNil ifTrue:[
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                (leftSubtree data perform:equalSelector with:oldValue) ifFalse:[
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                    ^ nil
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   216
                ].
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   217
            ].
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            leftSubtree := newLeftSubtree.
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   219
        ] ifFalse:[
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   220
            "/ the value should be in the right part.
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   221
            rightSubtree isNil ifTrue:[
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   222
                ^ nil.
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   223
            ].
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   224
            newRightSubtree := rightSubtree removeValue:oldValue using:equalSelector sortBlock:sortBlock.
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   225
            newRightSubtree isNil ifTrue:[
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   226
                (rightSubtree data perform:equalSelector with:oldValue) ifFalse:[
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                    ^ nil
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   228
                ].
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   229
            ].
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   230
            rightSubtree := newRightSubtree.
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   231
        ].
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   232
    ].
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   233
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   234
    self decrease_level.
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   235
    newTop := self skew.
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   236
    (rr := newTop rightSubtree) notNil ifTrue:[
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   237
        newTop rightSubtree:(rr skew).
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   238
        (rr := newTop rightSubtree rightSubtree) notNil ifTrue:[
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   239
            newTop rightSubtree rightSubtree:(rr skew).
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   240
        ].
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parents:
diff changeset
   241
    ].
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   242
    newTop := newTop split.
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parents:
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   243
    (rr := newTop rightSubtree) notNil ifTrue:[
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   244
        newTop rightSubtree:(rr split).
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   245
    ].
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   246
    ^ newTop
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   247
!
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   248
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   249
skew
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   250
    |oldLeft|
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   251
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   252
"/    function skew is
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   253
"/        input: T, a node representing an AA tree that needs to be rebalanced.
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   254
"/        output: Another node representing the rebalanced AA tree.
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   255
"/
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   256
"/        if nil(T) then
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   257
"/            return Nil
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   258
"/        else if level(left(T)) == level(T) then
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   259
"/            Swap the pointers of horizontal left links.
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   260
"/            L = left(T)
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   261
"/            left(T) := right(L)
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   262
"/            right(L) := T
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   263
"/            return L
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parents:
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   264
"/        else
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   265
"/            return T
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   266
"/        end if
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   267
"/    end function
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parents:
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   268
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   269
    leftSubtree isNil ifTrue:[^ self].
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   270
    leftSubtree level == level ifTrue:[
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parents:
diff changeset
   271
        oldLeft := leftSubtree.
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parents:
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   272
        leftSubtree := (oldLeft rightSubtree).
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   273
        oldLeft rightSubtree:self.
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diff changeset
   274
        ^ oldLeft
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parents:
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   275
    ].
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   276
    ^ self
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   277
!
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   278
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   279
split
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   280
    |oldRight oldRightRight|
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parents:
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   281
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   282
"/    function split is
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   283
"/        input: T, a node representing an AA tree that needs to be rebalanced.
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   284
"/        output: Another node representing the rebalanced AA tree.
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parents:
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   285
"/
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   286
"/        if nil(T) then
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   287
"/            return Nil
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parents:
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   288
"/        else if level(T) == level(right(right(T))) then
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parents:
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   289
"/            We have two horizontal right links.  Take the middle node, elevate it, and return it.
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   290
"/            R = right(T)
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   291
"/            right(T) := left(R)
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   292
"/            left(R) := T
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   293
"/            level(R) := level(R) + 1
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   294
"/            return R
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   295
"/        else
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   296
"/            return T
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   297
"/        end if
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   298
"/    end function
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parents:
diff changeset
   299
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   300
    rightSubtree isNil ifTrue:[^ self].
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parents:
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   301
    oldRightRight := rightSubtree rightSubtree.
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parents:
diff changeset
   302
    oldRightRight isNil ifTrue:[^ self].
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parents:
diff changeset
   303
    level == oldRightRight level ifTrue:[
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parents:
diff changeset
   304
        oldRight := rightSubtree.
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parents:
diff changeset
   305
        rightSubtree := oldRight leftSubtree.
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parents:
diff changeset
   306
        oldRight leftSubtree:self.
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parents:
diff changeset
   307
        oldRight level:(oldRight level + 1).
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parents:
diff changeset
   308
        ^ oldRight
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parents:
diff changeset
   309
    ].
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parents:
diff changeset
   310
    ^ self
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parents:
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   311
! !
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parents:
diff changeset
   312
2782
9c137c52845b defined source container
Claus Gittinger <cg@exept.de>
parents: 2779
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   313
!AATreeNode class methodsFor:'documentation'!
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   314
9c137c52845b defined source container
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   315
version
3140
7b0ae64625a3 class: AATreeNode
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   316
    ^ '$Header: /cvs/stx/stx/libbasic2/AATreeNode.st,v 1.7 2013-12-16 13:34:22 cg Exp $'
2782
9c137c52845b defined source container
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   317
!
9c137c52845b defined source container
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parents: 2779
diff changeset
   318
9c137c52845b defined source container
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   319
version_CVS
3140
7b0ae64625a3 class: AATreeNode
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   320
    ^ '$Header: /cvs/stx/stx/libbasic2/AATreeNode.st,v 1.7 2013-12-16 13:34:22 cg Exp $'
2782
9c137c52845b defined source container
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   321
! !
3140
7b0ae64625a3 class: AATreeNode
Claus Gittinger <cg@exept.de>
parents: 2782
diff changeset
   322