?? cci.java
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// Decompiled by Jad v1.5.7g. Copyright 2000 Pavel Kouznetsov.
// Jad home page: http://www.geocities.com/SiliconValley/Bridge/8617/jad.html
// Decompiler options: packimports(3) fieldsfirst ansi
// Source File Name: CCI.java
package gnnt.MEBS.HQApplet.Indicator;
import gnnt.MEBS.HQApplet.*;
import java.awt.Graphics;
import java.awt.Rectangle;
// Referenced classes of package gnnt.MEBS.HQApplet.Indicator:
// IndicatorBase, IndicatorPos
public class CCI extends IndicatorBase
{
private final int m_iParam[] = {
21
};
public CCI(IndicatorPos pos, int Precision)
{
super(pos, Precision);
m_strIndicatorName = "CCI";
m_strParamName = (new String[] {
""
});
m_iPrecision = 2;
}
public void Paint(Graphics g, Rectangle rc, KLineData data[])
{
super.Paint(g, rc, data);
Calculate();
m_max = -10000F;
m_min = 10000F;
GetValueMaxMin(m_data[0], m_iParam[0] - 1);
DrawCoordinate(g, 2);
DrawLine(g, m_data[0], m_iParam[0] - 1, HQApplet.rhColor.clIndicator[0]);
}
public void Calculate()
{
m_data = new float[2][];
if(m_kData == null || m_kData.length <= 0)
return;
int n = m_iParam[0];
if(n > m_kData.length || n < 2)
return;
m_data[0] = new float[m_kData.length];
m_data[1] = new float[m_kData.length];
float cci[] = m_data[0];
float ma[] = m_data[1];
double sum = 0.0D;
for(int i = 0; i < n - 1; i++)
sum += (m_kData[i].highPrice + m_kData[i].lowPrice + m_kData[i].closePrice) / 3F;
float prec = 0.0F;
for(int i = n - 1; i < m_kData.length; i++)
{
sum -= prec;
sum += (m_kData[i].highPrice + m_kData[i].lowPrice + m_kData[i].closePrice) / 3F;
ma[i] = (float)(sum / (double)n);
prec = (m_kData[(i - n) + 1].highPrice + m_kData[(i - n) + 1].lowPrice + m_kData[(i - n) + 1].closePrice) / 3F;
}
cci[n - 2] = 0.0F;
for(int i = n - 1; i < m_kData.length; i++)
{
sum = 0.0D;
for(int j = (i - n) + 1; j <= i; j++)
sum += Math.abs((m_kData[j].highPrice + m_kData[j].lowPrice + m_kData[j].closePrice) / 3F - ma[i]);
if(sum == 0.0D)
cci[i] = cci[i - 1];
else
cci[i] = (float)((double)((m_kData[i].highPrice + m_kData[i].lowPrice + m_kData[i].closePrice) / 3F - ma[i]) / ((0.014999999999999999D * sum) / (double)n));
}
}
}
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