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Re: trendiness measures and RWI ela



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there was actually an ELA somewhere 
i don't remember for RWI random walk index.
as i also remember PO from France kindly
pointed out that there are several versions
of RWI ela are floating around and most 
of them are incorrect calculations.
also as i remember that was all from the 
SC rag article from a while ago.
question:
could someone post the RWI ela or 
e-mail me one please?
correct or incorrect or both.
thanks.
bilo.
----- Original Message ----- 
From: "Gary Fritz" <fritz@xxxxxxxx>
To: <omega-list@xxxxxxxxxx>
Sent: Wednesday, May 23, 2001 1:25 PM
Subject: Re: trendiness measures


> Here's a comment from my friend Dave Chamness, who originally told me
> about the Saitta technique:
> 
> ====
> 
> Just as the normal distribution emerges from non-normally distributed
> things, so the random walk can emerge from summations of non-random
> walks. Dice have a flat distribution, 1-6 are equally likely, with a
> mean of 3.5, and a standard deviation of 1.8708.  If I add dice rolls
> and subtract 3.5 from each, then I will see a random walk.  If I add
> 10 rolls at a time, I will see a normal distribution in the sum, even
> though each individual roll does not have a normal distribution.
> 
> Saitta added actual market changes, selecting days randomly.  He
> compared that to the actual order of days.  He found that the changes
> in the actual data were bigger than expected from a random order, so
> up days do cluster together.
> 
> The argument about an individual day containing trends does not
> invalidate Saitta's measurement of random walk.  The argument that
> days may not all have the same standard deviation also does not
> invalidate Saitta's measurement of random walk.
> 
> What Saitta did is quite robust, and it did find some trendiness.
> 
>