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Any EMA or Wilders smoothing may contain variable period
through AMA smoothing.
We just need some relations, posted many times in this
list.
Save somewhere the IB code for further reference
<FONT
color=#000000>
Wilderssmooth=14<FONT face=Verdana
size=2><FONT
face="Times New Roman">;
EMAsmooth=2<FONT
size=2>*Wilderssmooth-1<FONT
size=2>;
AMAsmooth=2<FONT
size=2>/(EMAsmooth+1<FONT face=Verdana
size=2>);<FONT
face=Verdana size=2>
Plot(Wilders<FONT
size=2>(C,Wilderssmooth),"",<FONT
size=2>1,1<FONT face=Verdana
size=2>);<FONT
face=Verdana size=2>
Plot(EMA<FONT
size=2>(C,EMAsmooth),"",<FONT
size=2>4,8<FONT face=Verdana
size=2>);<FONT
face=Verdana size=2>
Plot(AMA<FONT
size=2>(C,AMAsmooth),"",<FONT
size=2>2,2<FONT face=Verdana
size=2>);
you will verify that
after the 2*t first bars the tree plots coincide [with a second decimal
accuracy]
and we can call them
the same thing.
Consequently, any
T/A formula including EMA [like MACD] or Wilders [like RSI] smoothing may be
equivalent
to an AMA formula,
which accepts variable period by default.
Since MA, DEMA and
TEMA also accept variable period, I do not see any smoothing procedure missing
in AFL
<FONT
face="Times New Roman">structure.
Dimitris
Tsokakis
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