C06FXF Example Program Results

 Original data values

 z(i,j,k) for i =     1

 Real      1.000     0.999     0.987     0.936
 Imag      0.000    -0.040    -0.159    -0.352

 Real      0.994     0.989     0.963     0.891
 Imag     -0.111    -0.151    -0.268    -0.454

 Real      0.903     0.885     0.823     0.694
 Imag     -0.430    -0.466    -0.568    -0.720

 z(i,j,k) for i =     2

 Real      0.500     0.499     0.487     0.436
 Imag      0.500     0.040     0.159     0.352

 Real      0.494     0.489     0.463     0.391
 Imag      0.111     0.151     0.268     0.454

 Real      0.403     0.385     0.323     0.194
 Imag      0.430     0.466     0.568     0.720

 Components of discrete Fourier transform

 z(i,j,k) for i =     1

 Real      3.292     0.051     0.113     0.051
 Imag      0.102    -0.042     0.102     0.246

 Real      0.143     0.016    -0.024    -0.050
 Imag     -0.086     0.153     0.127     0.086

 Real      0.143    -0.050    -0.024     0.016
 Imag      0.290     0.118     0.077     0.051

 z(i,j,k) for i =     2

 Real      1.225     0.355     0.000    -0.355
 Imag     -1.620     0.083     0.162     0.083

 Real      0.424     0.020     0.013    -0.007
 Imag      0.320    -0.115    -0.091    -0.080

 Real     -0.424     0.007    -0.013    -0.020
 Imag      0.320    -0.080    -0.091    -0.115

 Original sequence as restored by inverse transform

 z(i,j,k) for i =     1

 Real      1.000     0.999     0.987     0.936
 Imag     -0.000    -0.040    -0.159    -0.352

 Real      0.994     0.989     0.963     0.891
 Imag     -0.111    -0.151    -0.268    -0.454

 Real      0.903     0.885     0.823     0.694
 Imag     -0.430    -0.466    -0.568    -0.720

 z(i,j,k) for i =     2

 Real      0.500     0.499     0.487     0.436
 Imag      0.500     0.040     0.159     0.352

 Real      0.494     0.489     0.463     0.391
 Imag      0.111     0.151     0.268     0.454

 Real      0.403     0.385     0.323     0.194
 Imag      0.430     0.466     0.568     0.720