Rakesh
On 10/7/06, Fred <[EMAIL PROTECTED]> wrote:
There are other books that would no doubt provide some clues but I
don't think Hurst provides any additional clues in his book to what's
in the appendecies which are I think back up information /
methodologies for the book.
--- In [email protected], "Steve Dugas" <[EMAIL PROTECTED]> wrote:
>
> Hi Fred - Well, I just opened the book for the first time to look
at App 6
> and I'm afraid its over my head. Maybe I will have a better grasp
after
> reading the book, but unfortunately I am not an engineer or
anything, and my
> first thought is that if it is giving *you* some trouble, then *my*
chances
> are probably slim to none. 8 - ) But anyway, I will do some
reading over
> the weekend, and see if I can learn anything...
>
> BTW, I noticed that our two threads seemed to be related. It would
seem that
> I am starting down a road that you have some experience in so I
would value
> your opinion. As far as timing is concerned, do you think that
cycles, ala
> Ehlers, Hurst, etc is the preferred way to go? In the future, after
I have
> come up to speed, perhaps we could bounce some ideas around, etc...
>
> Steve
>
> ----- Original Message -----
> From: "Fred" <[EMAIL PROTECTED]>
> To: < [email protected]>
> Sent: Friday, October 06, 2006 2:26 PM
> Subject: [amibroker] Re: Ehlers Dominant Cycle
>
>
> > Steve,
> >
> > Are your math skills strong enough to implement what's in
Appendix 6
> > of Hurst's book ?
> >
> > --- In [email protected] , "Steve Dugas" <sjdugas@> wrote:
> >>
> >> OK, thanks Andy! I will do something else for a few days and
wait
> > for Cybernetics to arrive ( I also got the MESA book, but had to
> > wait while they backordered both. ) I have had Hurst's book on my
> > shelf for a couple of months now, waiting patiently for a little
> > attention - I will look that over in the meantime. Thanks very
much
> > and good luck with your move - maybe we can pick this up again a
> > little way down the road...
> >>
> >> Steve
> >>
> >> ----- Original Message -----
> >> From: Andy Davidson
> >> To: [email protected]
> >> Sent: Friday, October 06, 2006 4:27 AM
> >> Subject: Re: [amibroker] Ehlers Dominant Cycle
> >>
> >>
> >> Steve,
> >>
> >> I think Ehler believes that the Cyber Cycle method is
better...I
> > remember that being my impression when I read the books. Certainly
> > both approaches use the Hilbert Transform but I think the
difference
> > lies in the method of extracting the Quadrature and In-Phase
> > components. Difficult to say exactly without the book to hand to
> > double check what I'm saying!
> >>
> >> As for the differences between approaches, try playing around
> > with the alpha parameter (which determines the smoothing and
> > therefore low-end cut-off level for the measured cycles). You will
> > probably see some very large shifts in the period for even a 0.01
> > change in alpha. This tells me something.
> >>
> >> I do use Ehler's cycle measurements in some of my indicators as
> > an adaptive input to the period function. He talks about this
> > approach in the Cybernetic book. The reason I do this is because
my
> > feeling is that something which at least attempts to measure a
cycle
> > period is probably better than than some arbitrary optimised
number.
> > I say 'probably' as I can't prove this to be the case - it's just
a
> > matter of what makes more logical sense to me.
> >>
> >> To my mind though there's one pretty big hole in Ehler's
> > approach. Basically he states that although there are multiple
> > cycles at play in the market at any one time there is only one
that
> > is "dominant" and thus tradeable. So you are only taking into
> > account and trying to measure one specific cycle at any one time.
> > One way he achieves this is through limiting the parameters to
> > specific wavelength ranges. Therefore you might be assuming that
you
> > are (a) going to ignore cycles less than 6-bars in period as noise
> > and (b) going to ignore cycles of more than, say, 60 bars as too
> > long to trade (or too prone to margins of error) and then
measuring
> > *the* cycle in that range. Well what if there is a 20-bar and a
45-
> > bar cycle at play at the same time and the noise sometimes
exceeds 6-
> > bars? My experience is that Ehler's method is not good at coping
> > with this. I'm no engineer and so my theorising might be flawed,
but
> > my experience of engineering tells me that you get to work with
much
> > bigger margins of error than we can tolerate as traders. For
> > example, you might be able to use Hilbert Transforms in electronic
> > engineering to extract a person's voice from a 'noisy'
> > waveform...but I would say that there is still too much noise in
the
> > output signal to transfer the analogy to the trading world. We can
> > make sense of the extracted voice but this is because our human
> > brains are good at that sort of thing, not because the modified
> > signal is particularly clear in a real sense. Our trading capital
is
> > not so good at dealing with the remnant noise!!
> >>
> >> As far as measuring cycles goes, I have had much more success
> > and have much more confidence in the approach outlined by Hurst in
> > his "Profit Magic of Stock Transaction Timing". An old book which
> > uses centred MAs and assumes there are many cycles to be
> > measured...centred MAs are much more low-tech than Hilbert
> > Transforms I know, but there's beauty in the simplicity if you can
> > get away from the idea that your indicators must tell you
> > the "answer" right up to the right edge of the chart. Of course,
the
> > fact that centred MAs *don't* go the right-edge makes backtesting
> > very difficult. Well, there's flaws with everything of course...
> >>
> >> Anyway, let me know how you get on and I'll help more if I can.
> > I'm in the process of moving house at the moment so can't do much
> > more until I get set-up again. Good luck.
> >>
> >> Andy
> >>
> >>
> >> Steve Dugas wrote:
> >> Hi Andy,
> >>
> >> In Rocket Science, Ehlers shows 3 methods to compute the
cycle
> > period. Then he tests them against each other and determines that
> > the Homodyne Discriminator method had the the best characteristics
> > of the 3, so he uses that code as a basis for the indicators that
> > follow. The 3 yeilded fairly similar results, so when my graph
> > looked wrong, I figured the code from the library should give me a
> > rough idea of what mine should look like even though it is created
> > through a different technique. I still think there is something
> > wrong with mine, it should look much more like the other one.
Maybe
> > I will be able to just substitute your code for mine and build
from
> > there. Is the one in Cybernetics supposed to be better? I ordered
> > that book too, but it got delayed and I just found out that it
> > shipped today. Thanks for the code!
> >>
> >> Steve
> >> ----- Original Message -----
> >> From: Andy Davidson
> >> To: [email protected]
> >> Sent: Thursday, October 05, 2006 1:46 PM
> >> Subject: Re: [amibroker] Ehlers Dominant Cycle
> >>
> >>
> >> Steve,
> >> I think you're getting confused between Ehler's two books.
> > As far as I recall (books not to hand right now) he makes the
> > confusion easy as there is a "Dominant Cycle" indicator in
> > both 'Rocket Science' and 'Cybernetic', which are based on
different
> > methods. Looks to me like the top one on your plot is the former
and
> > the bottom is the latter. I personally have used the latter...the
> > code is copied below, which is probably nearly identical to the
> > posted AFL library version as I used that as a starting point
when I
> > worked through it myself.
> >> Can't help you with the 'Rocket Science' version I'm
afraid.
> >> Andy
> >>
> >>
> >> // Ehler's Dominant Cycle Period
> >> // Cybernetic Analysis for Stocks and Futures
> >> // Chapter 9, p. 107. Code on p. 111.
> >>
> >> //Global Parameters
> >> X = Param("MP[1] Close[2]",1,1,2,1);
> >> Z1 = IIf(X==1, (H+L)/2 , C);
> >> Z2 = Param("Alpha", .07, .01, 1, .01);
> >>
> >> function CyclePeriod(price, alpha)
> >> {
> >> instperiod = deltaphase = cycle = period = 0;
> >> Cycle = ( price[2] - 2*price[1] + price
> > [0] )/4; //initialise arrays
> >> smooth = ( price + 2*Ref(price,-1) + 2*Ref(price,-2) + Ref
> > (price,-3) )/6;
> >>
> >> for (i=6 ; i<BarCount ; i++)
> >> {
> >> Cycle[i] = (1-alpha/2)^2 * ( smooth[i] - 2*smooth[i-1] +
> > smooth[i-2] ) +
> >> 2*(1-alpha)*Cycle[i-1] - (1-alpha)^2*Cycle[i-
> > 2];
> >>
> >> Q1[i] = (.0962*cycle[i] + .5769*cycle[i-2] -.5769*cycle
[i-
> > 4] - .0962*cycle[i-6])*(.5 + .08*InstPeriod[i-1]);
> >> I1[i] = cycle[i-3];
> >>
> >> if(Q1[i] != 0 AND Q1[i-1] != 0)
> >> DeltaPhase[i] = (I1[i]/Q1[i] - I1[i-1]/Q1[i-1])/(1 + I1
[i]
> > *I1[i-1]/(Q1[i]*Q1[i-1]));
> >> //limit Delta Phase High/Low (0.09rads = 69bars, 1.1rads
> > = 6bars...per page 117)
> >> if(DeltaPhase[i] < 0.09)
> >> DeltaPhase[i] = 0.09;
> >> if(DeltaPhase[i] > 1.1)
> >> DeltaPhase[i] = 1.1;
> >>
> >> //---Begin median calculation (placed inline for speed).
> >> //Hardcoded as length=5 as higher values would be out of
> > range due to start-up period in main loop
> >> for(k=4; k>=0; k--)
> >> { temparray[k] = DeltaPhase[i-k]; } //create new array
> > with last 5 values of DeltaPhase
> >> temp = 0;
> >> for(k=4; k>0; k--) //this series of loops re-organises
> > temparray into ascending order
> >> { for (j=4; j>0; j--)
> >> { if (temparray[j-1] > temparray[j]) //swap values in
> > array if previous value is greater
> >> { temp = temparray[j-1];
> >> temparray[j-1] = temparray[j];
> >> temparray[j] = temp;
> >> }}}
> >> MedianDelta[i] = temparray[2]; //returns the middle
> > (third) element of temparray
> >> //---End median calculation
> >>
> >> DC[i] = Nz( 6.28318 / MedianDelta[i] + .5, 15 );
> >>
> >> InstPeriod[i] = .33*DC[i] + .67*InstPeriod[i-1];
> >> Period[i] = .15*InstPeriod[i] + .85*Period[i-1];
> >> }
> >> for (i=0; i<7; i++)
> >> { Period[i] = 1; }
> >> return Period;
> >> }
> >>
> >> Plot( CyclePeriod(Z1,Z2) , "CyberCycle", colorRed );
> >>
> >>
> >>
> >> Steve Dugas wrote:
> >> Hi All,
> >>
> >> I wonder if anyone has ever tried to code Ehlers Dominant
> > Cycle - the one based on the Homodyne Discriminator, pp. 68-69 in
> > Rocket Science. I have never used TradeStation and this is my
first
> > shot at translating EasyLanguage. As far as I can see the code
looks
> > OK to me but what do I know? Anyway, the graph it produces (
middle
> > one ) looks pretty bad. For comparison, I plotted the Dominant
Cycle
> > code from the AFL library on the bottom ( but I believe this uses
a
> > different method ). I would like to go on and code the rest of
the
> > indicators in the book but many are built on this so I need to get
> > this right first. Any thoughts or working code would be greatly
> > appreciated. I have enclosed my code below.Thank you!
> >>
> >> Steve
> >>
> >> // Dominant Cycle
> >>
> >> SetBarsRequired( 10000, 10000 );
> >>
> >> // USER DEFINED PARAMS
> >>
> >> Price = ( High + Low ) / 2;
> >>
> >> // FORMULA
> >>
> >> // initialize variables
> >>
> >> Smooth = Detrender = I1 = Q1 = jI = jQ = I2 = Q2 = Re =
Im
> > = Period = SmoothPeriod = 0;
> >>
> >> // calculate dominant cycle period
> >>
> >> for ( i = 6; i < BarCount; i++ )
> >>
> >> {
> >>
> >> // smooth price data with 4-bar WMA
> >>
> >> Smooth[i] = ( 4 * Price[i] + 3 * Price[i-1] + 2 * Price
[i-
> > 2] + Price[i-3] ) / 10;
> >>
> >> // compute amplitude correction
> >>
> >> AmpCorr[i] = 0.075 * Period[i-1] + 0.54;
> >>
> >> // compute detrended price data and Quadrature component
> > with 7-bar Hilbert Transform
> >>
> >> Detrender[i] = ( 0.0962 * Smooth[i] + 0.5769 * Smooth[i-
> > 2] - 0.5769 * Smooth[i-4] - 0.0962 * Smooth[i-6] ) * AmpCorr[i];
> >>
> >> Q1[i] = ( 0.0962 * Detrender[i] + 0.5769 * Detrender[i-
2] -
> > 0.5769 * Detrender[i-4] - 0.0962 * Detrender[i-6] ) * AmpCorr[i];
> >>
> >> // compute InPhase component by referencing center bar of
> > Hilbert Transformer ( 3 bars ago )
> >>
> >> I1[i] = Detrender[i-3];
> >>
> >> // advance the phase of I1 and Q1 by 90 degrees with 7-
bar
> > Hilbert Transform
> >>
> >> jI[i] = ( 0.0962 * I1[i] + 0.5769 * I1[i-2] - 0.5769 * I1
> > [i-4] - 0.0962 * I1[i-6] ) * AmpCorr[i];
> >>
> >> jQ[i] = ( 0.0962 * Q1[i] + 0.5769 * Q1[i-2] - 0.5769 * Q1
> > [i-4] - 0.0962 * Q1[i-6] ) * AmpCorr[i];
> >>
> >> // perform Phasor addition for 3-bar averaging
> >>
> >> I2[i] = I1[i] - jQ[i];
> >>
> >> Q2[i] = Q1[i] + jI[i];
> >>
> >> // smooth the I and Q components
> >>
> >> I2[i] = 0.2 * I2[i] + 0.8 * I2[i-1];
> >>
> >> Q2[i] = 0.2 * Q2[i] + 0.8 * Q2[i-1];
> >>
> >> // apply the Homodyne Discriminator
> >>
> >> Re[i] = I2[i] * I2[i-1] + Q2[i] * Q2[i-1];
> >>
> >> Im[i] = I2[i] * Q2[i-1] - Q2[i] * I2[i-1];
> >>
> >> // smooth the Re and Im components
> >>
> >> Re[i] = 0.2 * Re[i] + 0.8 * Re[i-1];
> >>
> >> Im[i] = 0.2 * Im[i] + 0.8 * Im[i-1];
> >>
> >> // compute Dominant Cycle period
> >>
> >> if ( Im[i] != 0 AND Re[i] != 0 )
> >>
> >> Period[i] = 360 / atan( Im[i] / Re[i] );
> >>
> >> // limit ROC of the cycle period to +/- 50% of previous
> > cycle period
> >>
> >> if ( Period[i] > 1.5 * Period[i-1] )
> >>
> >> Period[i] = 1.5 * Period[i-1];
> >>
> >> if ( Period[i] < 0.67 * Period[i-1] )
> >>
> >> Period[i] = 0.67 * Period[i-1];
> >>
> >> // limit the cycle period to be > 6 or < 50
> >>
> >> if ( Period[i] < 6 )
> >>
> >> Period[i] = 6;
> >>
> >> if ( Period[i] > 50 )
> >>
> >> Period[i] = 50;
> >>
> >> // smooth the cycle period
> >>
> >> Period[i] = 0.2 * Period[i] + 0.8 * Period[i-1];
> >>
> >> SmoothPeriod[i] = 0.33 * Period[i] + 0.67 * SmoothPeriod
[i-
> > 1];
> >>
> >> }
> >>
> >> Plot( SmoothPeriod, "Dominant Cycle", colorWhite,
> > styleLine|styleOwnScale );
> >>
> >> //Plot( Re, "Re", colorBlue, styleLine|styleOwnScale );
> >>
> >> //Plot( Im, "Im", colorSkyblue,
styleLine|styleOwnScale );
> >>
> >> //Plot( Im/Re, "Im/Re", colorDarkGreen,
> > styleLine|styleOwnScale );
> >>
> >> //Plot( atan(Im/Re), "atan(Im/Re)", colorBrightGreen,
> > styleLine|styleOwnScale );
> >>
> >> //Plot( Period, "Period", colorYellow,
> > styleLine|styleOwnScale );
> >>
> >>
> >>
> >> -----------------------------------------------------------------
--
> > -----
> >>
> >
> >
> >
> >
> >
> >
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> >
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> >
> >
> >
> >
> >
> >
> >
> >
> >
> >
>
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