Re: Whale steak
- From: Eric Stevens <eric.stevens@xxxxxxxxx>
- Date: Sun, 23 Jul 2006 21:54:18 +1200
On Sat, 22 Jul 2006 17:30:24 -0600, "Tedd Jacobs"
<TJacobs@xxxxxxxxxxxxxxxxxxx> wrote:
"Eric Stevens" wrote...
On 22 Jul 2006 15:02:42 -0700, "Tom McDonald" <kiltmac@xxxxxxxxx>
wrote:
Alan Crozier wrote:
"Tom McDonald" <kiltmac@xxxxxxxxx> wrote in message
news:1153591865.363471.156530@xxxxxxxxxxxxxxxxxxxxxxxxxxxxxxx
<snip>
"'medium' speed? Do you mean an average speed, the *median*?..."head.
Good night, Inger. Come back when you have a civil tongue in your
I can give you an answer, Tom. Swedish medel- in compound words can be
translated in a number of ways, one of which is "medium": medelhård
means medium-hard, medeldistans would be middle distance, medelfel is
standard error, medelsvensson means your average Swede, medelvattenstånd
is mean water level, medelväre means mean value or average.
And, to get to the heart of the matter, medelhastighet is average speed.
Thanks Alan.
However, as those of us who have taken statistical mathematicum know,
'average' is not a precise term without knowing whether the 'average'
intended is mean, mode or median. Inger did not so specify.
I've always understood average=mean with mode and median being
something different.
eric,
all are measures of central tendency and 'average' is an arbitrary term
which can be applied in different settings to any of the three proper terms.
Not where I come from.
See http://www.answers.com/topic/arithmetic-mean
"ar·ith·met·ic mean (a(r'i(th-me(t'i(k)
n.
The value obtained by dividing the sum of a set of quantities by
the number of quantities in the set. Also called average."
mean is the average used in calculations involving the total sample, not a
single variable. more relevant to the discussion of statistical analysis
than her concept of 'average' (in which "medium" is the wrong term) is a
more important question-- what is the sample size?
Soor Tedd. I won't say you are fudging but you are missing the point
of the discussion. Tom McDonald wrote:
"However, as those of us who have taken statistical mathematicum
know, 'average' is not a precise term without knowing whether the
'average' intended is mean, mode or median. Inger did not so
specify."
I have always understood 'average' to be the same as 'arithmetic
mean'. Except in special cases, I have never known it to be either the
mode or the median.
if she is computing the
mean off a sample of n=1... well lets just say there is a problem with her
concept of 'statistical analysis' in that event. (or more accurately, there
is a problem with her concept, period.)
While I'm happy to hear your response, this is a question that *she*
needs to answer.
Do you think I ought to drag out the hammock and cue the crickets?
you'd hasten a more favorable response from the crickets tom, to be sure.
Eric Stevens
.
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