1Test of K0(X) vs Multiplication Theorem


   2000 random arguments were tested from the interval (  0.0,  1.0)


 ABS(K0(X)) was larger   567 times,
                     agreed  1053 times, and
                was smaller   380 times.


 There are  24 base   2 significant digits in a floating-point number.


 The maximum relative error of     0.3950E-06 =    2 ** -21.27
    occurred for X = 0.949658E+00
 The estimated loss of base   2 significant digits is   2.73


 The root mean square relative error was     0.6783E-07 =    2 ** -23.81
 The estimated loss of base   2 significant digits is   0.19


1Test of K0(X) vs Multiplication Theorem


   2000 random arguments were tested from the interval (  1.0,  8.0)


 ABS(K0(X)) was larger   761 times,
                     agreed   443 times, and
                was smaller   796 times.


 There are  24 base   2 significant digits in a floating-point number.


 The maximum relative error of     0.5187E-06 =    2 ** -20.88
    occurred for X = 0.482180E+01
 The estimated loss of base   2 significant digits is   3.12


 The root mean square relative error was     0.1408E-06 =    2 ** -22.76
 The estimated loss of base   2 significant digits is   1.24


1Test of K0(X) vs Multiplication Theorem


   2000 random arguments were tested from the interval (  8.0, 20.0)


 ABS(K0(X)) was larger   665 times,
                     agreed   514 times, and
                was smaller   821 times.


 There are  24 base   2 significant digits in a floating-point number.


 The maximum absolute error of     0.4120E-06 =    2 ** -21.21
    occurred for X = 0.962020E+01
 The estimated loss of base   2 significant digits is   2.79


 The root mean square absolute error was     0.1294E-06 =    2 ** -22.88
 The estimated loss of base   2 significant digits is   1.12


1Special Tests




 Test with extreme arguments

 K0(XMIN) =  0.87452476501464850E+02

 K0(0) =  0.33999999521443640E+39

 K0(-0.76665896177291870E+00 ) =  0.33999999521443640E+39

 E**X * K0(XMAX) =  0.67942301994329961E-19

 K0( 0.80003982543945308E+02 ) =  0.25150212470790220E-35

 K0( 0.96004776000976566E+02 ) =  0.00000000000000000E+00

