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RE: [amibroker] Re: Smothed Moving Average



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Why not plot the two versions rather than arguing whether they differ?

-----Original Message-----
From: amibroker@xxxxxxxxxxxxxxx [mailto:amibroker@xxxxxxxxxxxxxxx]On Behalf
Of ricko8294_98
Sent: Sunday, October 16, 2005 7:49 PM
To: amibroker@xxxxxxxxxxxxxxx
Subject: [amibroker] Re: Smothed Moving Average

I appreciate your comments but I am not convinced the code I posted
is a formula for MA(Close,N).

I am also aware that EMA, WMA, DEMA, TEMA etc. all exist, but from
the documentation I read (and can understand), thought this was
something different.

I hoped somebody better at math might recognize it.

Rick
--- In amibroker@xxxxxxxxxxxxxxx, "Fred" <ftonetti@xxxx> wrote:
>
> Unless I'm missing something ... For languages that only have
> capabilities to perform calculations a bar at a time this form of
> calculation imbedded in a loop would clearly be quicker then a
> standard formula although it would produce the same results as a
> standard SMA.
>
> In AB/AFL you can calculate it as ...
>
> MAx = MA(Close, N);
>
> which will simply calculate all the MAx's in the array as a
function
> of what you requested and still be faster then the other
methodology
> in another language.
>
> --- In amibroker@xxxxxxxxxxxxxxx, "ricko8294_98" <ricko@xxxx> wrote:
> >
> > Does AB have a built-in SMA based on the following description?
> >
> >
> > Smoothed Moving Average (SMMA)
> > The first value of this smoothed moving average is calculated as
> the
> > simple moving average (SMA):
> >
> > SUM1 = SUM(CLOSE, N)
> > SMMA1 = SUM1/N
> >
> > The second and succeeding moving averages are calculated
according
> to
> > this formula:
> >
> > SMMA(i) = (SUM1-SMMA1+CLOSE(i))/N
> >
> > Where:
> > SUM1 - is the total sum of closing prices for N periods;
> > SMMA1 - is the smoothed moving average of the first bar;
> > SMMA(i) - is the smoothed moving average of the current bar
(except
> > for the first one);
> >
> > Rick
> > CLOSE(i) - is the current closing price;
> > N - is the smoothing period.
> >
>







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