diff maths/Polyfit.h @ 477:fa407c1d9923

Untabify + indent

--- a/maths/Polyfit.h	Thu May 30 18:30:58 2019 +0100
+++ b/maths/Polyfit.h	Thu May 30 18:36:48 2019 +0100
@@ -50,8 +50,8 @@
 public:
 
     static double PolyFit2 (const vector<double> &x,  // does the work
-			    const vector<double> &y,
-			    vector<double> &coef);
+                            const vector<double> &y,
+                            vector<double> &coef);
 
                    
 private:
@@ -61,21 +61,21 @@
 
   
     static void Square (const Matrix &x,              // Matrix multiplication routine
-			const vector<double> &y,
-			Matrix &a,                    // A = transpose X times X
-			vector<double> &g,         // G = Y times X
-			const int nrow, const int ncol);
+                        const vector<double> &y,
+                        Matrix &a,                    // A = transpose X times X
+                        vector<double> &g,         // G = Y times X
+                        const int nrow, const int ncol);
     // Forms square coefficient matrix
 
     static bool GaussJordan (Matrix &b,                  // square matrix of coefficients
-			     const vector<double> &y, // constant vector
-			     vector<double> &coef);   // solution vector
+                             const vector<double> &y, // constant vector
+                             vector<double> &coef);   // solution vector
     // returns false if matrix singular
 
     static bool GaussJordan2(Matrix &b,
-			     const vector<double> &y,
-			     Matrix &w,
-			     vector<vector<int> > &index);
+                             const vector<double> &y,
+                             Matrix &w,
+                             vector<vector<int> > &index);
 };
 
 // some utility functions
@@ -114,8 +114,8 @@
 // main PolyFit routine
 
 double TPolyFit::PolyFit2 (const vector<double> &x,
-			   const vector<double> &y,
-			   vector<double> &coefs)
+                           const vector<double> &y,
+                           vector<double> &coefs)
 // nterms = coefs.size()
 // npoints = x.size()
 {
@@ -144,38 +144,38 @@
     }
     for(i = 0; i < npoints; ++i)
     {
-	//      { setup x matrix }
-	xi = x[i];
-	xmatr[i][0] = 1.0;	   //     { first column }
-	for(j = 1; j < nterms; ++j)
-	    xmatr[i][j] = xmatr [i][j - 1] * xi;
+        //      { setup x matrix }
+        xi = x[i];
+        xmatr[i][0] = 1.0;         //     { first column }
+        for(j = 1; j < nterms; ++j)
+            xmatr[i][j] = xmatr [i][j - 1] * xi;
     }
     Square (xmatr, y, a, g, npoints, nterms);
     if(!GaussJordan (a, g, coefs))
-	return -1;
+        return -1;
     sum_y = 0.0;
     sum_y2 = 0.0;
     srs = 0.0;
     for(i = 0; i < npoints; ++i)
     {
-	yi = y[i];
-	yc = 0.0;
-	for(j = 0; j < nterms; ++j)
-	    yc += coefs [j] * xmatr [i][j];
-	srs += NSUtility::sqr (yc - yi);
-	sum_y += yi;
-	sum_y2 += yi * yi;
+        yi = y[i];
+        yc = 0.0;
+        for(j = 0; j < nterms; ++j)
+            yc += coefs [j] * xmatr [i][j];
+        srs += NSUtility::sqr (yc - yi);
+        sum_y += yi;
+        sum_y2 += yi * yi;
     }
 
     // If all Y values are the same, avoid dividing by zero
     correl_coef = sum_y2 - NSUtility::sqr (sum_y) / npoints;
     // Either return 0 or the correct value of correlation coefficient
     if (correl_coef != 0)
-	correl_coef = srs / correl_coef;
+        correl_coef = srs / correl_coef;
     if (correl_coef >= 1)
-	correl_coef = 0.0;
+        correl_coef = 0.0;
     else
-	correl_coef = sqrt (1.0 - correl_coef);
+        correl_coef = sqrt (1.0 - correl_coef);
     return correl_coef;
 }
 
@@ -189,36 +189,36 @@
 // Form square coefficient matrix
 
 void TPolyFit::Square (const Matrix &x,
-		       const vector<double> &y,
-		       Matrix &a,
-		       vector<double> &g,
-		       const int nrow,
-		       const int ncol)
+                       const vector<double> &y,
+                       Matrix &a,
+                       vector<double> &g,
+                       const int nrow,
+                       const int ncol)
 {
     int i, k, l;
     for(k = 0; k < ncol; ++k)
     {
-	for(l = 0; l < k + 1; ++l)
-	{
-	    a [k][l] = 0.0;
-	    for(i = 0; i < nrow; ++i)
-	    {
-		a[k][l] += x[i][l] * x [i][k];
-		if(k != l)
-		    a[l][k] = a[k][l];
-	    }
-	}
-	g[k] = 0.0;
-	for(i = 0; i < nrow; ++i)
-	    g[k] += y[i] * x[i][k];
+        for(l = 0; l < k + 1; ++l)
+        {
+            a [k][l] = 0.0;
+            for(i = 0; i < nrow; ++i)
+            {
+                a[k][l] += x[i][l] * x [i][k];
+                if(k != l)
+                    a[l][k] = a[k][l];
+            }
+        }
+        g[k] = 0.0;
+        for(i = 0; i < nrow; ++i)
+            g[k] += y[i] * x[i][k];
     }
 }
 //---------------------------------------------------------------------------------
 
 
 bool TPolyFit::GaussJordan (Matrix &b,
-			    const vector<double> &y,
-			    vector<double> &coef)
+                            const vector<double> &y,
+                            vector<double> &coef)
 //b square matrix of coefficients
 //y constant vector
 //coef solution vector
@@ -247,44 +247,44 @@
     NSUtility::zeroise(index, ncol, 3);
 
     if(!GaussJordan2(b, y, w, index))
-	return false;
+        return false;
 
     // Interchange columns
     int m;
     for (int i = 0; i <  ncol; ++i)
     {
-	m = ncol - i - 1;
-	if(index [m][0] != index [m][1])
-	{
-	    irow = index [m][0];
-	    icol = index [m][1];
-	    for(int k = 0; k < ncol; ++k)
-		swap (b[k][irow], b[k][icol]);
-	}
+        m = ncol - i - 1;
+        if(index [m][0] != index [m][1])
+        {
+            irow = index [m][0];
+            icol = index [m][1];
+            for(int k = 0; k < ncol; ++k)
+                swap (b[k][irow], b[k][icol]);
+        }
     }
 
     for(int k = 0; k < ncol; ++k)
     {
-	if(index [k][2] != 0)
-	{
+        if(index [k][2] != 0)
+        {
             std::cerr << "ERROR: Error in PolyFit::GaussJordan: matrix is singular" << std::endl;
             return false;
-	}
+        }
     }
 
     for( int i = 0; i < ncol; ++i)
-	coef[i] = w[i][0];
+        coef[i] = w[i][0];
  
  
     return true;
-}   // end;	{ procedure GaussJordan }
+}   // end;     { procedure GaussJordan }
 //----------------------------------------------------------------------------------------------
 
 
 bool TPolyFit::GaussJordan2(Matrix &b,
-			    const vector<double> &y,
-			    Matrix &w,
-			    vector<vector<int> > &index)
+                            const vector<double> &y,
+                            Matrix &w,
+                            vector<vector<int> > &index)
 {
     //GaussJordan2;         // first half of GaussJordan
     // actual start of gaussj
@@ -297,75 +297,75 @@
     int nv = 1;                  // single constant vector
     for(int i = 0; i < ncol; ++i)
     {
-	w[i][0] = y[i];      // copy constant vector
-	index[i][2] = -1;
+        w[i][0] = y[i];      // copy constant vector
+        index[i][2] = -1;
     }
     determ = 1.0;
     for(int i = 0; i < ncol; ++i)
     {
-	// Search for largest element
-	big = 0.0;
-	for(int j = 0; j < ncol; ++j)
-	{
-	    if(index[j][2] != 0)
-	    {
-		for(int k = 0; k < ncol; ++k)
-		{
-		    if(index[k][2] > 0) {
+        // Search for largest element
+        big = 0.0;
+        for(int j = 0; j < ncol; ++j)
+        {
+            if(index[j][2] != 0)
+            {
+                for(int k = 0; k < ncol; ++k)
+                {
+                    if(index[k][2] > 0) {
                         std::cerr << "ERROR: Error in PolyFit::GaussJordan2: matrix is singular" << std::endl;
                         return false;
                     }
 
-		    if(index[k][2] < 0 && fabs(b[j][k]) > big)
-		    {
-			irow = j;
-			icol = k;
-			big = fabs(b[j][k]);
-		    }
-		} //   { k-loop }
-	    }
-	}  // { j-loop }
-	index [icol][2] = index [icol][2] + 1;
-	index [i][0] = irow;
-	index [i][1] = icol;
+                    if(index[k][2] < 0 && fabs(b[j][k]) > big)
+                    {
+                        irow = j;
+                        icol = k;
+                        big = fabs(b[j][k]);
+                    }
+                } //   { k-loop }
+            }
+        }  // { j-loop }
+        index [icol][2] = index [icol][2] + 1;
+        index [i][0] = irow;
+        index [i][1] = icol;
 
-	// Interchange rows to put pivot on diagonal
-	// GJ3
-	if(irow != icol)
-	{
-	    determ = -determ;
-	    for(int m = 0; m < ncol; ++m)
-		swap (b [irow][m], b[icol][m]);
-	    if (nv > 0)
-		for (int m = 0; m < nv; ++m)
-		    swap (w[irow][m], w[icol][m]);
-	} // end GJ3
+        // Interchange rows to put pivot on diagonal
+        // GJ3
+        if(irow != icol)
+        {
+            determ = -determ;
+            for(int m = 0; m < ncol; ++m)
+                swap (b [irow][m], b[icol][m]);
+            if (nv > 0)
+                for (int m = 0; m < nv; ++m)
+                    swap (w[irow][m], w[icol][m]);
+        } // end GJ3
 
-	// divide pivot row by pivot column
-	pivot = b[icol][icol];
-	determ *= pivot;
-	b[icol][icol] = 1.0;
+        // divide pivot row by pivot column
+        pivot = b[icol][icol];
+        determ *= pivot;
+        b[icol][icol] = 1.0;
 
-	for(int m = 0; m < ncol; ++m)
-	    b[icol][m] /= pivot;
-	if(nv > 0)
-	    for(int m = 0; m < nv; ++m)
-		w[icol][m] /= pivot;
+        for(int m = 0; m < ncol; ++m)
+            b[icol][m] /= pivot;
+        if(nv > 0)
+            for(int m = 0; m < nv; ++m)
+                w[icol][m] /= pivot;
 
-	// Reduce nonpivot rows
-	for(int n = 0; n < ncol; ++n)
-	{
-	    if(n != icol)
-	    {
-		t = b[n][icol];
-		b[n][icol] = 0.0;
-		for(int m = 0; m < ncol; ++m)
-		    b[n][m] -= b[icol][m] * t;
-		if(nv > 0)
-		    for(int m = 0; m < nv; ++m)
-			w[n][m] -= w[icol][m] * t;
-	    }
-	}
+        // Reduce nonpivot rows
+        for(int n = 0; n < ncol; ++n)
+        {
+            if(n != icol)
+            {
+                t = b[n][icol];
+                b[n][icol] = 0.0;
+                for(int m = 0; m < ncol; ++m)
+                    b[n][m] -= b[icol][m] * t;
+                if(nv > 0)
+                    for(int m = 0; m < nv; ++m)
+                        w[n][m] -= w[icol][m] * t;
+            }
+        }
     } // { i-loop }
     return true;
 }