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Nice Trend indi (fixed)


scouseman

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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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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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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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