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scouseman

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Posts posted by scouseman

  1. Hi All, I wonder if somebody could help me out please.

     

    I recently paid to have my trend indicator decompiled as I wanted to have a alert coded into it. The indicator is displayed in the form of a histogram, where as the pre decompiled indicator produced a nice histogram my decompiled indicator the histogram bars are all the same length. Firstly could there be anything obvious that would cause such a problem?

    I have included the MQ4 codein this post , if there is anybody kind enough to look at it for me I would be very grateful, this is the pure decompiled code I received there has been no editing done.

     

    Many Thanks for reading my post

    Cheers

    scouseman

     

    #property indicator_separate_window
    #property indicator_buffers 2
    #property indicator_color1 LawnGreen
    #property indicator_color2 Red
    
    extern int CountBars = 500;
    double g_ibuf_80[];
    double g_ibuf_84[];
    
    int init() {
      string ls_unused_0;
      IndicatorBuffers(2);
      SetIndexStyle(0, DRAW_HISTOGRAM);
      SetIndexBuffer(0, g_ibuf_80);
      SetIndexStyle(1, DRAW_HISTOGRAM);
      SetIndexBuffer(1, g_ibuf_84);
      return (0);
    }
    
    int start() {
      double ld_12;
      double ld_20;
      double ld_28;
      double ld_36;
      double ld_44;
      double ld_52;
      SetIndexDrawBegin(0, Bars - CountBars + 45);
      SetIndexDrawBegin(1, Bars - CountBars + 45);
      int l_ind_counted_8 = IndicatorCounted();
      if (Bars <= 44) return (0);
      if (l_ind_counted_8 < 44) {
         for (int li_0 = 1; li_0 <= 0; li_0++) g_ibuf_80[CountBars - li_0] = 0.0;
         for (li_0 = 1; li_0 <= 0; li_0++) g_ibuf_84[CountBars - li_0] = 0.0;
      }
      for (li_0 = CountBars - 44 - 1; li_0 >= 0; li_0--) {
         ld_28 = (Close[li_0 + 0]) / 2.0 + (Close[li_0 + 1]) / 2.0 + 0.2460452079 * (Close[li_0 + 2]) + 0.1104506886 * (Close[li_0 + 3]) - 0.0054034585 * (Close[li_0 + 4]) - 0.0760367731 * (Close[li_0 +
            5]) - (Close[li_0 + 6]) / 10.0 - 0.0670110374 * (Close[li_0 + 7]) - 0.0190795053 * (Close[li_0 + 8]) + 0.0259609206 * (Close[li_0 + 9]) + 0.0502044896 * (Close[li_0 + 10]) + 0.0477818607 * (Close[li_0 + 11]) + 0.0249252327 * (Close[li_0 + 12]) - 0.0047706151 * (Close[li_0 + 13]) - 0.0272432537 * (Close[li_0 + 14]) - 0.0338917071 * (Close[li_0 + 15]) - 0.0244141482 * (Close[li_0 + 16]) - 0.0055774838 * (Close[li_0 + 17]) + 0.0128149838 * (Close[li_0 + 18]) + 0.0226522218 * (Close[li_0 + 19]) + 0.0208778257 * (Close[li_0 + 20]) + 0.0100299086 * (Close[li_0 + 21]) - 0.0036771622 * (Close[li_0 + 22]) - 0.013674485 * (Close[li_0 + 23]) - 0.0160483392 * (Close[li_0 + 24]) - 0.0108597376 * (Close[li_0 + 25]) - 0.0016060704 * (Close[li_0 + 26]) + 0.0069480557 * (Close[li_0 + 27]) + 0.0110573605 * (Close[li_0 + 28]) + 0.0095711419 * (Close[li_0 + 29]) + 0.0040444064 * (Close[li_0 + 30]) - 0.0023824623 * (Close[li_0 + 31]) - 0.0067093714 * (Close[li_0 + 32]) - 0.00720034 * (Close[li_0 + 33]) - 0.004771771 * (Close[li_0 + 34]) + 0.0005541115 * (Close[li_0 + 35]) + 0.000786016 * (Close[li_0 + 36]) + (Close[li_0 + 37]) / 76.84677635 + 0.0040364019 * (Close[li_0 + 38]);
         ld_36 = (-0.02232324 * (Close[li_0 + 0])) + 0.02268676 * (Close[li_0 + 1]) + 0.08389067 * (Close[li_0 + 2]) + 0.1463038 * (Close[li_0 + 3]) + 0.19282649 * (Close[li_0 +
            4]) + 0.21002638 * (Close[li_0 + 5]) + 0.19282649 * (Close[li_0 + 6]) + 0.1463038 * (Close[li_0 + 7]) + 0.08389067 * (Close[li_0 + 8]) + 0.02268676 * (Close[li_0 + 9]) - 0.02232324 * (Close[li_0 + 10]) - 0.04296564 * (Close[li_0 + 11]) - 0.03980614 * (Close[li_0 + 12]) - 0.02082171 * (Close[li_0 + 13]) + 0.00243636 * (Close[li_0 + 14]) + 0.0195058 * (Close[li_0 + 15]) + 0.02460929 * (Close[li_0 + 16]) + 0.01799295 * (Close[li_0 + 17]) + 0.0047054 * (Close[li_0 + 18]) - 0.00831985 * (Close[li_0 + 19]) - 0.01544722 * (Close[li_0 + 20]) - 0.01456262 * (Close[li_0 + 21]) - 0.0073398 * (Close[li_0 + 22]) + 0.00201852 * (Close[li_0 + 23]) + 0.00902504 * (Close[li_0 + 24]) + 0.01093067 * (Close[li_0 + 25]) + 0.00766099 * (Close[li_0 + 26]) + 0.00145478 * (Close[li_0 + 27]) - 0.00447175 * (Close[li_0 + 28]) - 0.00750446 * (Close[li_0 + 29]) - 0.00671646 * (Close[li_0 + 30]) - 0.00304016 * (Close[li_0 + 31]) + 0.00143433 * (Close[li_0 + 32]) + 0.00457475 * (Close[li_0 + 33]) + 0.00517589 * (Close[li_0 + 34]) + 0.00336708 * (Close[li_0 + 35]) + 0.00034406 * (Close[li_0 + 36]) - 0.00233637 * (Close[li_0 + 37]) - 0.0035228 * (Close[li_0 + 38]) - 0.00293522 * (Close[li_0 + 39]) - 0.00114249 * (Close[li_0 + 40]) + 0.00083536 * (Close[li_0 + 41]) + 0.00215524 * (Close[li_0 + 42]) + 0.00604133 * (Close[li_0 + 43]) - 0.00013046 * (Close[li_0 + 44]);
         ld_44 = (Close[li_0 + 0 + 1]) / 2.0 + (Close[li_0 + 1 + 1]) / 2.0 + 0.2460452079 * (Close[li_0 + 2 + 1]) + 0.1104506886 * (Close[li_0 + 3 + 1]) - 0.0054034585 * (Close[li_0 +
            4 + 1]) - 0.0760367731 * (Close[li_0 + 5 + 1]) - (Close[li_0 + 6 + 1]) / 10.0 - 0.0670110374 * (Close[li_0 + 7 + 1]) - 0.0190795053 * (Close[li_0 + 8 + 1]) + 0.0259609206 * (Close[li_0 + 9 + 1]) + 0.0502044896 * (Close[li_0 + 10 + 1]) + 0.0477818607 * (Close[li_0 + 11 + 1]) + 0.0249252327 * (Close[li_0 + 12 + 1]) - 0.0047706151 * (Close[li_0 + 13 + 1]) - 0.0272432537 * (Close[li_0 + 14 + 1]) - 0.0338917071 * (Close[li_0 + 15 + 1]) - 0.0244141482 * (Close[li_0 + 16 + 1]) - 0.0055774838 * (Close[li_0 + 17 + 1]) + 0.0128149838 * (Close[li_0 + 18 + 1]) + 0.0226522218 * (Close[li_0 + 19 + 1]) + 0.0208778257 * (Close[li_0 + 20 + 1]) + 0.0100299086 * (Close[li_0 + 21 + 1]) - 0.0036771622 * (Close[li_0 + 22 + 1]) - 0.013674485 * (Close[li_0 + 23 + 1]) - 0.0160483392 * (Close[li_0 + 24 + 1]) - 0.0108597376 * (Close[li_0 + 25 + 1]) - 0.0016060704 * (Close[li_0 + 26 + 1]) + 0.0069480557 * (Close[li_0 + 27 + 1]) + 0.0110573605 * (Close[li_0 + 28 + 1]) + 0.0095711419 * (Close[li_0 + 29 + 1]) + 0.0040444064 * (Close[li_0 + 30 + 1]) - 0.0023824623 * (Close[li_0 + 31 + 1]) - 0.0067093714 * (Close[li_0 + 32 + 1]) - 0.00720034 * (Close[li_0 + 33 + 1]) - 0.004771771 * (Close[li_0 + 34 + 1]) + 0.0005541115 * (Close[li_0 + 35 + 1]) + 0.000786016 * (Close[li_0 + 36 + 1]) + (Close[li_0 + 37 + 1]) / 76.84677635 + 0.0040364019 * (Close[li_0 + 38 + 1]);
         ld_52 = (-0.02232324 * (Close[li_0 + 0 + 1])) + 0.02268676 * (Close[li_0 + 1 + 1]) + 0.08389067 * (Close[li_0 + 2 + 1]) + 0.1463038 * (Close[li_0 + 3 + 1]) + 0.19282649 * (Close[li_0 +
            4 + 1]) + 0.21002638 * (Close[li_0 + 5 + 1]) + 0.19282649 * (Close[li_0 + 6 + 1]) + 0.1463038 * (Close[li_0 + 7 + 1]) + 0.08389067 * (Close[li_0 + 8 + 1]) + 0.02268676 * (Close[li_0 + 9 + 1]) - 0.02232324 * (Close[li_0 + 10 + 1]) - 0.04296564 * (Close[li_0 + 11 + 1]) - 0.03980614 * (Close[li_0 + 12 + 1]) - 0.02082171 * (Close[li_0 + 13 + 1]) + 0.00243636 * (Close[li_0 + 14 + 1]) + 0.0195058 * (Close[li_0 + 15 + 1]) + 0.02460929 * (Close[li_0 + 16 + 1]) + 0.01799295 * (Close[li_0 + 17 + 1]) + 0.0047054 * (Close[li_0 + 18 + 1]) - 0.00831985 * (Close[li_0 + 19 + 1]) - 0.01544722 * (Close[li_0 + 20 + 1]) - 0.01456262 * (Close[li_0 + 21 + 1]) - 0.0073398 * (Close[li_0 + 22 + 1]) + 0.00201852 * (Close[li_0 + 23 + 1]) + 0.00902504 * (Close[li_0 + 24 + 1]) + 0.01093067 * (Close[li_0 + 25 + 1]) + 0.00766099 * (Close[li_0 + 26 + 1]) + 0.00145478 * (Close[li_0 + 27 + 1]) - 0.00447175 * (Close[li_0 + 28 + 1]) - 0.00750446 * (Close[li_0 + 29 + 1]) - 0.00671646 * (Close[li_0 + 30 + 1]) - 0.00304016 * (Close[li_0 + 31 + 1]) + 0.00143433 * (Close[li_0 + 32 + 1]) + 0.00457475 * (Close[li_0 + 33 + 1]) + 0.00517589 * (Close[li_0 + 34 + 1]) + 0.00336708 * (Close[li_0 + 35 + 1]) + 0.00034406 * (Close[li_0 + 36 + 1]) - 0.00233637 * (Close[li_0 + 37 + 1]) - 0.0035228 * (Close[li_0 + 38 + 1]) - 0.00293522 * (Close[li_0 + 39 + 1]) - 0.00114249 * (Close[li_0 + 40 + 1]) + 0.00083536 * (Close[li_0 + 41 + 1]) + 0.00215524 * (Close[li_0 + 42 + 1]) + 0.00604133 * (Close[li_0 + 43 + 1]) - 0.00013046 * (Close[li_0 + 44 + 1]);
         ld_12 = ld_28 - ld_36;
         ld_20 = ld_44 - ld_52;
         if (ld_12 > ld_20) {
            g_ibuf_80[li_0] = ld_12;
            g_ibuf_84[li_0] = 0.0;
         } else {
            g_ibuf_84[li_0] = ld_12;
            g_ibuf_80[li_0] = 0.0;
         }
      }
      return (0);
    }
    

  2. Re: JadeFX

     

    I opened an account with Jadefx about 6 weeks ago and deposited $5k into the account, with the specific intentions of trading Fapturbo on the account.

     

    Overall I would have no complaints with either the company or customer service I received, the spreads were a little volatile at times and my results with FAPturbo were not the greatest although I do realise this EA does not seem to perform very well these days.

     

    One excellent positive point I could give Jadefx is the speed at which they processed my withdrawal, I had my $5k sitting back in my UK bank account the same day as I issued the withdrawal request to Jade. You cannot get better than that.

     

    Hope this helps

    scouseman

  3. Re: How much time did u spend waiting for signal everyday

     

    'Patience is a Virtue' is never more than with trading, most trader lose because the try and find signals which are not there and rush into a trade prematurely. I often have to sit and wait for over two hours waiting for trade and at times this can be very difficult. Most of my losses are due to the fact that I either rush into a trade which has not developed or just takes trades which simply do not match my rules. Although over time I have mastered this and to any newbie this must be mastered before they will ever make any money.

     

    Cheers

    scouseman

  4. Re: Scalping...is this a waste of time or can you....

     

    I have always found that with automated scalping stratagies the difference between demo testing and live test is immense. On the demo there is very little slippage once you move onto the live account the slippage can wipe out most of your profits. I much pefer manual scalping at least you are in control of the trades and you can choose if and when to take a trade, but this requires a great deal of skill.

     

    scouseman

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