* binairy trees
@ 1998-02-19 0:00 jj091849
1998-02-19 0:00 ` John Briggs
1998-02-19 0:00 ` Stephen Leake
0 siblings, 2 replies; 3+ messages in thread
From: jj091849 @ 1998-02-19 0:00 UTC (permalink / raw)
Hi all, I'm looking for ada code
1) To build up a binairy tree
2) Insert in a binairy tree
3) Search in a binairy tree
4) Delete in a binairy tree
Thank's
^ permalink raw reply [flat|nested] 3+ messages in thread
* Re: binairy trees
1998-02-19 0:00 binairy trees jj091849
1998-02-19 0:00 ` John Briggs
@ 1998-02-19 0:00 ` Stephen Leake
1 sibling, 0 replies; 3+ messages in thread
From: Stephen Leake @ 1998-02-19 0:00 UTC (permalink / raw)
jj091849@er.uqam.ca wrote:
>
> Hi all, I'm looking for ada code
> 1) To build up a binairy tree
> 2) Insert in a binairy tree
> 3) Search in a binairy tree
> 4) Delete in a binairy tree
> Thank's
Assuming you meant "binary" trees, there is some code, copyrighted for
educational usage only, in Jack Biedler's collection of data structures.
Download from:
http://academic.uofs.edu/faculty/beidler/ADA/default.html
--
- Stephe
^ permalink raw reply [flat|nested] 3+ messages in thread
* Re: binairy trees
1998-02-19 0:00 binairy trees jj091849
@ 1998-02-19 0:00 ` John Briggs
1998-02-19 0:00 ` Stephen Leake
1 sibling, 0 replies; 3+ messages in thread
From: John Briggs @ 1998-02-19 0:00 UTC (permalink / raw)
In article <34EC5F3A.6023@er.uqam.ca>, jj091849@er.uqam.ca writes:
> Hi all, I'm looking for ada code
> 1) To build up a binairy tree
> 2) Insert in a binairy tree
> 3) Search in a binairy tree
> 4) Delete in a binairy tree
Why? It's more educational to write your own. Plus you get code
that fits your unstated requirements.
Personally, I find linked lists work better than binary trees when
no search key is present. You save all that effort maintaining
the right hand link.
John Briggs vaxs09@alpha.tst.tracor.com
^ permalink raw reply [flat|nested] 3+ messages in thread
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1998-02-19 0:00 binairy trees jj091849
1998-02-19 0:00 ` John Briggs
1998-02-19 0:00 ` Stephen Leake
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