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Thanks poruchik. Here's the code needed to be modified. I'll try to modify it.
if (ABCD && StringLen(vNamePattern)==0 && PotencialsLevels_retXD<2)
{
vBullBear = "";
vNamePattern = "";
AB=MathAbs(zz[aXABCD] - zz[aXABCD[A]]);
CD=MathAbs(zz[aXABCD[D]] - zz[aXABCD[C]]);
if (CD>AB*min_DeltaGartley && CD<AB*max_DeltaGartley)
{
vNamePattern=vABCD; // AB-CD
}
else
{
for (int iABCD=0;iABCD<_ABCDsize;iABCD++)
{
if (CD>_ABCDtype*AB*min_DeltaGartley && CD<_ABCDtype*AB*max_DeltaGartley)
{
vNamePattern=_ABCDtypetxt+"*AB=CD";
break;
}
}
}
Done ! Here's the modified code. Now it checks AC < AB * Fib(1.0) for AB=CD & (x) * AB=CD patterns
if (ABCD && StringLen(vNamePattern)==0 && PotencialsLevels_retXD<2)
{
vBullBear = "";
vNamePattern = "";
AB=MathAbs(zz[aXABCD] - zz[aXABCD[A]]);
CD=MathAbs(zz[aXABCD[D]] - zz[aXABCD[C]]);
if ( (CD>AB*min_DeltaGartley && CD zz[aXABCD] && zz[aXABCD[A]] > zz[aXABCD[C]] && zz[aXABCD[C]] > zz[aXABCD])
||
(CD>AB*min_DeltaGartley && CD<AB*max_DeltaGartley && zz[aXABCD[A]] < zz[aXABCD] && zz[aXABCD[A]] < zz[aXABCD[C]] && zz[aXABCD[C]] < zz[aXABCD])
)
{
vNamePattern=vABCD; // AB-CD
}
else
{
for (int iABCD=0;iABCD<_ABCDsize;iABCD++)
{
if ( (CD>_ABCDtype*AB*min_DeltaGartley && CD zz[aXABCD] && zz[aXABCD[A]] > zz[aXABCD[C]] && zz[aXABCD[C]] > zz[aXABCD])
||
(CD>_ABCDtype*AB*min_DeltaGartley && CD<_ABCDtype*AB*max_DeltaGartley && zz[aXABCD[A]] < zz[aXABCD] && zz[aXABCD[A]] < zz[aXABCD[C]] && zz[aXABCD[C]] < zz[aXABCD])
)
{
vNamePattern=_ABCDtypetxt+"*AB=CD";
break;
}
}
}
thank bro
I mod 133 with your code
same bug?
thank bro
I mod 133 with your code
same bug?You're wellcome poruchik,
and for Real AB=CD , ratios should be
AB=CD Pattern
[.382/2.240]
[.500/2.000]
[.618/1.618]
[.707/1.414]
[.786/1.270]
[AB=CD]
Modified Code for checking Real AB=CD
The new code now checks the retAC , retBD ratios
With the new code, indicator finds less AB=CD patterns but they'll be very accurate
if (ABCD && StringLen(vNamePattern)==0 && PotencialsLevels_retXD<2)
{
vBullBear = "";
vNamePattern = "";
AB=MathAbs(zz[aXABCD] - zz[aXABCD[A]]);
CD=MathAbs(zz[aXABCD[D]] - zz[aXABCD[C]]);
retAC = (zz[aXABCD[C]] - zz[aXABCD]) / (zz[aXABCD[A]] - zz[aXABCD] + vDelta0);
retBD = (zz[aXABCD[C]] - zz[aXABCD[D]]) / (zz[aXABCD[C]] - zz[aXABCD] + vDelta0);
if(
(retAC>=0.382*min_DeltaGartley) && (retAC=2.240*min_DeltaGartley) && (retBD<=2.240*max_DeltaGartley)
||
(retAC>=0.500*min_DeltaGartley) && (retAC=2.000*min_DeltaGartley) && (retBD<=2.000*max_DeltaGartley)
||
(retAC>=0.618*min_DeltaGartley) && (retAC=1.618*min_DeltaGartley) && (retBD<=1.618*max_DeltaGartley)
||
(retAC>=0.707*min_DeltaGartley) && (retAC=1.414*min_DeltaGartley) && (retBD<=1.414*max_DeltaGartley)
||
(retAC>=0.786*min_DeltaGartley) && (retAC=1.270*min_DeltaGartley) && (retBD<=1.270*max_DeltaGartley)
)
{
if ( (CD>AB*min_DeltaGartley && CD zz[aXABCD] && zz[aXABCD[A]] > zz[aXABCD[C]] && zz[aXABCD[C]] > zz[aXABCD])
||
(CD>AB*min_DeltaGartley && CD<AB*max_DeltaGartley && zz[aXABCD[A]] < zz[aXABCD] && zz[aXABCD[A]] < zz[aXABCD[C]] && zz[aXABCD[C]] < zz[aXABCD])
)
{
vNamePattern=vABCD; // AB-CD
}
}
else
{
for (int iABCD=0;iABCD<_ABCDsize;iABCD++)
{
if ( (CD>_ABCDtype*AB*min_DeltaGartley && CD zz[aXABCD] && zz[aXABCD[A]] > zz[aXABCD[C]] && zz[aXABCD[C]] > zz[aXABCD])
||
(CD>_ABCDtype*AB*min_DeltaGartley && CD<_ABCDtype*AB*max_DeltaGartley && zz[aXABCD[A]] < zz[aXABCD] && zz[aXABCD[A]] < zz[aXABCD[C]] && zz[aXABCD[C]] < zz[aXABCD])
)
{
vNamePattern=_ABCDtypetxt+"*AB=CD";
break;
}
}
}
Modified Code for checking Real AB=CD
The new code now checks the retAC , retBD ratios
With the new code, indicator finds less AB=CD patterns but they'll be very accurate
if (ABCD && StringLen(vNamePattern)==0 && PotencialsLevels_retXD<2)
{
vBullBear = "";
vNamePattern = "";
AB=MathAbs(zz[aXABCD] - zz[aXABCD[A]]);
CD=MathAbs(zz[aXABCD[D]] - zz[aXABCD[C]]);
retAC = (zz[aXABCD[C]] - zz[aXABCD]) / (zz[aXABCD[A]] - zz[aXABCD] + vDelta0);
retBD = (zz[aXABCD[C]] - zz[aXABCD[D]]) / (zz[aXABCD[C]] - zz[aXABCD] + vDelta0);
if(
(retAC>=0.382*min_DeltaGartley) && (retAC=2.240*min_DeltaGartley) && (retBD<=2.240*max_DeltaGartley)
||
(retAC>=0.500*min_DeltaGartley) && (retAC=2.000*min_DeltaGartley) && (retBD<=2.000*max_DeltaGartley)
||
(retAC>=0.618*min_DeltaGartley) && (retAC=1.618*min_DeltaGartley) && (retBD<=1.618*max_DeltaGartley)
||
(retAC>=0.707*min_DeltaGartley) && (retAC=1.414*min_DeltaGartley) && (retBD<=1.414*max_DeltaGartley)
||
(retAC>=0.786*min_DeltaGartley) && (retAC=1.270*min_DeltaGartley) && (retBD<=1.270*max_DeltaGartley)
)
{
if ( (CD>AB*min_DeltaGartley && CD zz[aXABCD] && zz[aXABCD[A]] > zz[aXABCD[C]] && zz[aXABCD[C]] > zz[aXABCD])
||
(CD>AB*min_DeltaGartley && CD<AB*max_DeltaGartley && zz[aXABCD[A]] < zz[aXABCD] && zz[aXABCD[A]] < zz[aXABCD[C]] && zz[aXABCD[C]] < zz[aXABCD])
)
{
vNamePattern=vABCD; // AB-CD
}
}
else
{
for (int iABCD=0;iABCD<_ABCDsize;iABCD++)
{
if ( (CD>_ABCDtype*AB*min_DeltaGartley && CD zz[aXABCD] && zz[aXABCD[A]] > zz[aXABCD[C]] && zz[aXABCD[C]] > zz[aXABCD])
||
(CD>_ABCDtype*AB*min_DeltaGartley && CD<_ABCDtype*AB*max_DeltaGartley && zz[aXABCD[A]] < zz[aXABCD] && zz[aXABCD[A]] < zz[aXABCD[C]] && zz[aXABCD[C]] < zz[aXABCD])
)
{
vNamePattern=_ABCDtypetxt+"*AB=CD";
break;
}
}
}Made some revisions(removed unnnecessary brackets).
Final Code
if (ABCD && StringLen(vNamePattern)==0 && PotencialsLevels_retXD<2)
{
vBullBear = "";
vNamePattern = "";
AB=MathAbs(zz[aXABCD] - zz[aXABCD[A]]);
CD=MathAbs(zz[aXABCD[D]] - zz[aXABCD[C]]);
retAC = (zz[aXABCD[C]] - zz[aXABCD]) / (zz[aXABCD[A]] - zz[aXABCD] + vDelta0);
retBD = (zz[aXABCD[C]] - zz[aXABCD[D]]) / (zz[aXABCD[C]] - zz[aXABCD] + vDelta0);
if(
(retAC>=0.382*min_DeltaGartley && retAC=2.240*min_DeltaGartley && retBD<=2.240*max_DeltaGartley)
||
(retAC>=0.500*min_DeltaGartley && retAC=2.000*min_DeltaGartley && retBD<=2.000*max_DeltaGartley)
||
(retAC>=0.618*min_DeltaGartley && retAC=1.618*min_DeltaGartley && retBD<=1.618*max_DeltaGartley)
||
(retAC>=0.707*min_DeltaGartley && retAC=1.414*min_DeltaGartley && retBD<=1.414*max_DeltaGartley)
||
(retAC>=0.786*min_DeltaGartley && retAC=1.270*min_DeltaGartley && retBD<=1.270*max_DeltaGartley)
)
{
if ( (CD>AB*min_DeltaGartley && CD zz[aXABCD] && zz[aXABCD[A]] > zz[aXABCD[C]] && zz[aXABCD[C]] > zz[aXABCD])
||
(CD>AB*min_DeltaGartley && CD<AB*max_DeltaGartley && zz[aXABCD[A]] < zz[aXABCD] && zz[aXABCD[A]] < zz[aXABCD[C]] && zz[aXABCD[C]] < zz[aXABCD])
)
{
vNamePattern=vABCD; // AB-CD
}
}
else
{
for (int iABCD=0;iABCD<_ABCDsize;iABCD++)
{
if ( (CD>_ABCDtype*AB*min_DeltaGartley && CD zz[aXABCD] && zz[aXABCD[A]] > zz[aXABCD[C]] && zz[aXABCD[C]] > zz[aXABCD])
||
(CD>_ABCDtype*AB*min_DeltaGartley && CD<_ABCDtype*AB*max_DeltaGartley && zz[aXABCD[A]] < zz[aXABCD] && zz[aXABCD[A]] < zz[aXABCD[C]] && zz[aXABCD[C]] < zz[aXABCD])
)
{
vNamePattern=_ABCDtypetxt+"*AB=CD";
break;
}
}
}
poruchik , I know what "ExtDeltaGartley=0.09" is . As far as I know, this paramater controls the max deviation from the ideal fibos.
In zup130 there's also ExtDeltaStrongGartley=0.07.
What is the the difference of this parameter from ExtDeltaGartley?poruckic, I know , I've asked before but in order to clarify the subject let me ask you once more.
What I've understood is,
ExtDeltaGartley=0.09 ; checks the lengths of the legs.
I mean in AB=CD pattern length of AB leg should be equal to length of CD leg
If we want to check whether lengths of the legs are within limits , we use the ExtDeltaGartley parameter
However ExtDeltaStrongGartley checks the retracement Fibonacci Ratios.
Like, if AC retracement of AB is 0.3820 , fib BD retracement of BC should be 2.240.
ExtDeltaStrongGartley here checks the fib ratios within limits not ExtDeltaGartley.
Am I right?
I add .886-1.13
.382-2.618 (not 2.24)
ExtDeltaStrongGartley - for strong patterns (exact patterns), it=0.07 (7%)
varStrongPatterns - options of algorithm of search of exact patterns |
// | = 0 search of exact five-dot patterns in algorithm, |
// | existing to 122 versions inclusive. The pattern was considered |
// | found if retresment of XD-XB-AC-BD got to borders |
// | admission. |
// | |
// | = 1 by search of patterns in limits of the admission have to |
// | to get only XB-AC-BD retresment. |
// | Retresment of XD in this case is considered spravochno, |
// | participates only for calculation of border of development of a point of the D pattern
ExtDeltaStrongGartley - for strong patterns (exact patterns), it=0.07 (7%)
varStrongPatterns - options of algorithm of search of exact patterns |
// | = 0 search of exact five-dot patterns in algorithm, |
// | existing to 122 versions inclusive. The pattern was considered |
// | found if retresment of XD-XB-AC-BD got to borders |
// | admission. |
// | |
// | = 1 by search of patterns in limits of the admission have to |
// | to get only XB-AC-BD retresment. |
// | Retresment of XD in this case is considered spravochno, |
// | participates only for calculation of border of development of a point of the D patternThen ExtDeltaStrongGartley is for 5 dot patterns like Bat, Gartley, ButterFly & Crab.
and ExtDeltaGartley is for others.(AB=CD , Alternate AB=CD, etc)
Right?