A little research clarified what we see here: apparently it's part of the
definition of a binary tree that the left node be smaller than its parent
but the right one is greater.  Right away, I see a problem for the
predecessor-index representation of a tree that I'm advocating as it does
not distinguish between right and left nodes as it is usually implemented.


On Mon, Sep 8, 2014 at 3:03 PM, Devon McCormick <devon...@gmail.com> wrote:

> Do you have a reference to a good example of this?  Looking at the
> "before" and "after"  pictures on the right here -
> http://en.wikipedia.org/wiki/Self-balancing_binary_search_tree - the
> rebalancing seems arbitrary as it preserves some relations but changes
> others.
>
>
> On Mon, Sep 8, 2014 at 2:30 PM, Dan Bron <j...@bron.us> wrote:
>
>> Raul wrote:
>> > Note that J already supports trees.
>>
>> Devon wrote:
>> > I have J code that uses trees which I run daily and
>> > have been doing so for years.
>>
>> Pascal wrote:
>> >  I think trees are done at least ok, if not "right" already.
>>
>> Challenge: express, in J, the logic of rebalancing a heap (say, a
>> Fibonacci
>> heap, but I'm not particularly picky).
>>
>> For the sake of this exercise, you may ignore considerations of efficiency
>> (though that's a bit of a self-contradiction, because heaps are frequently
>> introduced specifically for the sake of efficiency). I am only interested
>> in the directness, simplicity, elegance (lyricality) of the notation, in
>> its current form, for expressing ideas about trees.  We can make it
>> efficient "later" (Pepe's TCO utility is a start).
>>
>> -Dan
>>
>>
>>
>> ----------------------------------------------------------------------
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>>
>
>
>
> --
> Devon McCormick, CFA
>
>


-- 
Devon McCormick, CFA
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