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Nice Trend indi (fixed)

scouseman

By scouseman
in MQL Programming

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scouseman Newbie

scouseman

Posted
Posted

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);
}

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scarface Newbie

scarface

Posted
Posted

Re: Nice Trend indi (fix)

 

Hi scouseman,

 

Good day,

 

Can you post a picture of your indicator before decompilation so I can see where the problem is?

 

Maybe the problem you are referring to can't be seen through the code, but only by picture.

 

Please let me know.

 

Best wishes,

a New Year 2011 has come, and the challenge has just started 8-)
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soundfx Newbie

soundfx

Posted
Posted

Re: Nice Trend indi (fix)

 

Hi scouseman,

 

It looks as though the decompiler threw a wobbler with all those numbers.

 

How do you use this indicator out of interest - I see it uses a digital filter.

 

I've corrected the bits of code which were incorrectly decompiled, try this:

 

#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 + 43);
  SetIndexDrawBegin(1, Bars - CountBars + 43);
  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 = 0.4360409450 * (Close[li_0 + 0])
     + 0.3658689069 * (Close[li_0 + 1])
     + 0.2460452079 * (Close[li_0 + 2]) 
     + 0.1104506886 * (Close[li_0 + 3]) 
     - 0.0054034585 * (Close[li_0 + 4]) 
     - 0.0760367731 * (Close[li_0 + 5])
     - 0.0933058722 * (Close[li_0 + 6])
     - 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]) 
     + 0.0130129076 * (Close[li_0 + 37])
     + 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 = 0.4360409450 * (Close[li_0 + 0 + 1])
     + 0.3658689069 * (Close[li_0 + 1 + 1])
     + 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])
     - 0.0933058722 * (Close[li_0 + 6 + 1])
     - 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]) 
     + 0.0130129076 * (Close[li_0 + 37 + 1])
     + 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);
}

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Indo-Investasi.com, is since 2008, one of the prime online destinations for information and discussion about forex trading, and online investments.

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Financial Disclaimer: Trading FOREX on margin carries a high level of risk, and may not be suitable for everyone. Past performance is not a guarantee of future results. The high degree of leverage can work against you as well as for you. Before deciding to invest in foreign exchange you should carefully consider your investment objectives, level of experience, and risk appetite. The possibility exists that you could sustain a loss of some or all of your initial investment and therefore you should not invest money that you cannot afford to lose. Please see our Terms & Conditions for more information.
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