23 January 2008   1:55:03.724 PM                                                
 
INT_EXACTNESS
  FORTRAN90 version
 
  Investigate the polynomial exactness of a quadrature
  rule by integrating all monomials of a given degree
  over the [0,1] interval.
 
  If necessary, the rule is adjusted to the [0,1] interval.
 
INT_EXACTNESS: User input:
  Quadrature rule X file = "ncc_d2_o5x5_x.txt".
  Quadrature rule W file = "ncc_d2_o5x5_w.txt".
  Quadrature rule R file = "ncc_d2_o5x5_r.txt".
  Maximum degree to check =        7
 
  Spatial dimension =        2
  Number of points  =       25
 
  The quadrature rule to be tested:
  ORDER =       25
 
  Standard rule:
    Integral ( R(1) <= x <= R(2) ) f(x) dx
    is to be approximated by
    sum ( 1 <= I <= ORDER ) w(i) * f(x(i)).
 
  Weights W:
 
  0.2419753086419753E-01
  0.1106172839506173    
  0.4148148148148147E-01
  0.1106172839506173    
  0.2419753086419753E-01
  0.1106172839506173    
  0.5056790123456790    
  0.1896296296296296    
  0.5056790123456790    
  0.1106172839506173    
  0.4148148148148147E-01
  0.1896296296296296    
  0.7111111111111108E-01
  0.1896296296296296    
  0.4148148148148147E-01
  0.1106172839506173    
  0.5056790123456790    
  0.1896296296296296    
  0.5056790123456790    
  0.1106172839506173    
  0.2419753086419753E-01
  0.1106172839506173    
  0.4148148148148147E-01
  0.1106172839506173    
  0.2419753086419753E-01
 
  Abscissas X:
 
 -1.0000000000000000     -1.0000000000000000    
 -1.0000000000000000     -0.5000000000000000    
 -1.0000000000000000       0.000000000000000    
 -1.0000000000000000      0.5000000000000000    
 -1.0000000000000000      1.0000000000000000    
 -0.5000000000000000     -1.0000000000000000    
 -0.5000000000000000     -0.5000000000000000    
 -0.5000000000000000       0.000000000000000    
 -0.5000000000000000      0.5000000000000000    
 -0.5000000000000000      1.0000000000000000    
   0.000000000000000     -1.0000000000000000    
   0.000000000000000     -0.5000000000000000    
   0.000000000000000       0.000000000000000    
   0.000000000000000      0.5000000000000000    
   0.000000000000000      1.0000000000000000    
  0.5000000000000000     -1.0000000000000000    
  0.5000000000000000     -0.5000000000000000    
  0.5000000000000000       0.000000000000000    
  0.5000000000000000      0.5000000000000000    
  0.5000000000000000      1.0000000000000000    
  1.0000000000000000     -1.0000000000000000    
  1.0000000000000000     -0.5000000000000000    
  1.0000000000000000       0.000000000000000    
  1.0000000000000000      0.5000000000000000    
  1.0000000000000000      1.0000000000000000    
 
  Region R:
 
 -1.0000000000000000     -1.0000000000000000    
  1.0000000000000000      1.0000000000000000    
 
          Error          Degree  Exponents
 
        0.0000000000000002    1     1 0
        0.0000000000000002    2     2 0
        0.0000000000000000    2     1 1
        0.0000000000000000    3     3 0
        0.0000000000000000    3     2 1
        0.0000000000000002    3     1 2
        0.0000000000000000    4     4 0
        0.0000000000000000    4     3 1
        0.0000000000000000    4     2 2
        0.0000000000000000    4     1 3
        0.0000000000000002    5     5 0
        0.0000000000000001    5     4 1
        0.0000000000000000    5     3 2
        0.0000000000000002    5     2 3
        0.0000000000000000    5     1 4
        0.0026041666666667    6     6 0
        0.0000000000000000    6     5 1
        0.0000000000000000    6     4 2
        0.0000000000000000    6     3 3
        0.0000000000000000    6     2 4
        0.0000000000000000    6     1 5
        0.0104166666666667    7     7 0
        0.0026041666666667    7     6 1
        0.0000000000000002    7     5 2
        0.0000000000000002    7     4 3
        0.0000000000000000    7     3 4
        0.0000000000000002    7     2 5
        0.0026041666666667    7     1 6
 
INT_EXACTNESS:
  Normal end of execution.
 
23 January 2008   1:55:03.730 PM