interested in the following. I've never had a need to calculate a median,
but, I knew Celko's SQL for Smarties had a few variations and examples from
various people, each with caveats. And then there were differences between
what he termed statistical and financial mean, and some other things as
well. Anyway, a google search turned up another Celko solution. And this one
also brings up the concept of weighted median.
http://www.intelligententerprise.com/db_area/archives/1999/992004/celko.shtml ,
modified by me to use the standard EMP table's SAL column:
2 FROM (SELECT F1.sal
3 FROM emp F1, emp F2
4 GROUP BY F1.empno, F1.sal
5 HAVING SUM(CASE WHEN F2.sal = F1.sal
6 THEN 1 ELSE 0 END)
7 >= ABS(SUM(CASE WHEN F2.sal < F1.sal THEN 1
8 WHEN F2.sal > F1.sal THEN -1
9 ELSE 0 END)))
10 X
11 /
------------------
1550
and how his query finally reached the form above. I may never need to do a
median, but, this subject has been a good opportunity for learning. I've
tested the above with even, odd, multiple occurences of SAL, null,s etc. It
seems to work, but, everyone have a whack at it if you like.
[EMAIL PROTECTED]
From: [EMAIL PROTECTED] [mailto:[EMAIL PROTECTED]On Behalf Of Adams, Matthew (GECP, MABG, 088130)
Sent: June 10, 2003 12:40 PM
To: Multiple recipients of list ORACLE-L
Subject: median function
I'm attempting to write a query to calculate the median
of a column of numbers.
The first solution I came across was
Select avg(col1) MEDIAN from
( select
rownum row1, col1 from a where col1 in (select col1 from a )) a
where a.row1 in ( select floor(count(*)/2 +.5) from a )
or a.row1 in ( select ceil(count(*)/2+.5)
from a )
This does too many FT scans (4) of table a, so I tried to
write
a simpler version using the analytical
functions.
I have gotten as far as
SELECT col1
FROM
(
SELECT col1
, row_number() OVER (ORDER BY col1) AS r
, CEIL(COUNT(col1) OVER () /2) m
FROM
a
)
WHERE r =
m
However, this only works for an odd number of values.
IIRC, if an even number of values is present, the median
is defined as the average of the two middle-most
numbers.
Before I spend much more time on this, has anybody already
written
one ?
----
Matt Adams - GE Appliances -
[EMAIL PROTECTED]
If carpenters built buildings the
way programmers write
programs, the first woodpecker to
come along would destroy
civilization. - author
unknown