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Re: [amibroker] re:Ehlers Modified Optimal Elliptal filter (Fisher Transform)



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I am having trouble with this code of the Fisher Transform:Everytime the variables dydoll and Dynomite get initialised to zero and then the  curve is plotted.I dont know how to  bypass this problem (for second plot);Since this is also Ehler so i have put it here in this topic.
 
  Thanks for the help.
 
 Natasha,


//Fisher transform

dydoll= 0;

Dynomite=0;

function FisherTfm( array )

{

x = array;

return 0.5 * log(( 1+ x)/(1-x));

}

r=Param("rsi",5,1,10,1);

sm=Param("smooth",9,1,10,1);

//Value1 = 0.02 * ( RSI( r ) - 50 );

Value1 = 2 * (( RSI( r )/100) - 0.50 );

Value2 = WMA( Value1, sm ); 

Plot( FisherTfm( Value2 ), "FT-RSI", colorRed, 1 );

PlotGrid( 0.5 );

PlotGrid(-0.5 );

PlotGrid(0.0);

PlotGrid( 0.8 );

PlotGrid(-0.8 );

//second plot(price) 



MaxValue = HHV(Close,10);

MinValue = LLV(Close,10);

dydoll= 0.33 * 2 * ((Close - MinValue)/(MaxValue-MinValue) - 0.5 ) + 0.666 * Ref(dydoll,-1);

IIf( dydoll > 0.99,0.999, dydoll);

IIf( dydoll < -0.99,-0.99,dydoll);





Dynomite=FisherTfm(dydoll)+ 0.5 * Ref(Dynomite,-1); 



Plot(FisherTfm(Dynomite),"Fisher",colorBlue,1);

Plot(Ref(FisherTfm(Dynomite),-1),"Fisher",colorBrightGreen,1);



 

GraphXSpace = 10;

    


Corey Saxe <res1wgwl@xxxxxxxxxxx> wrote:
>From Stocks & Commodities V. 18:7 (July 2000) (pp. 20-29): Optimal Detrending by John F. Ehlers

modified optimum elliptic filter in TradeStation EasyLanguage:

Smooth = 0.13785*(2*Price - Price[1]) + 0.0007*(2*Price[1] -

Price[2]) + 0.13785*(2*Price[2] -Price[3]) + 1.2103*Smooth[1] -

0.4867*Smooth[2]

Or, algebraically:

Smooth = 0.13785 (2 x Price - Price[t-1]) + 0.0007 (2 x Price[t-1] -

Price[t-2]) + 0.13785 (2 x Price[t-2] - Price[t-3]) + 1.2103

(Smooth[t-1] - 0.4867 x Smooth[t-2])

where Price=(High+Low)/2



-CS

----- Original Message ----- 

  From: raven4ns 
  To: amibroker@xxxxxxxxxxxxxxx 
  Sent: Saturday, October 23, 2004 7:58 AM
  Subject: [amibroker] re:Ehlers Modified Optimal Elliptal filter



  Hello,
  Does anyone know where I might find this filter? I was looking at 
  the new Jurik MA and this certainly looked like a reasonable 
  substitute. Thank you.

  Tim





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DyDoll_ddd
               




		
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