Sun Jun 13 22:03:21 2021 

glomin_test():
  R version 3.4.4 (2018-03-15) 
  glomin() seeks a global minimizer of a
  function F(X) in an interval [A,B],
  given some upper bound M for the second derivative of F.

  Tolerances:
  e =  1.490116e-08 
  t =  1.490116e-08 

   h_01(x) = 2 - x 
  M =  0 

      A                 X             B
    F(A)              F(X)          F(B)

   7    9    9 
   -5    -7    -7 
  Number of calls to F =  2 

   h_01(x) = 2 - x 
  M =  100 

      A                 X             B
    F(A)              F(X)          F(B)

   7    9    9 
   -5    -7    -7 
  Number of calls to F =  15 

   h_02(x) = x * x 
  M =  2 

      A                 X             B
    F(A)              F(X)          F(B)

   -1    0    2 
   1    0    4 
  Number of calls to F =  4 

   h_02(x) = x * x 
  M =  2.1 

      A                 X             B
    F(A)              F(X)          F(B)

   -1    0    2 
   1    0    4 
  Number of calls to F =  8 

   h_03(x) = x^3 + x^2 
  M =  14 

      A                 X             B
    F(A)              F(X)          F(B)

   -0.5    5.711271e-07    2 
   0.125    3.261863e-13    12 
  Number of calls to F =  37 

   h_03(x) = x^3 + x^2 
  M =  28 

      A                 X             B
    F(A)              F(X)          F(B)

   -0.5    9.81033e-06    2 
   0.125    9.624353e-11    12 
  Number of calls to F =  47 

   h_04(x) = ( x + sin(x) ) * exp(-x*x) 
  M =  72 

      A                 X             B
    F(A)              F(X)          F(B)

   -10    -0.6795787    10 
   -3.517696e-43    -0.8242394    3.517696e-43 
  Number of calls to F =  221 

   h_05(x) = ( x - sin(x) ) * exp(-x*x) 
  M =  72 

      A                 X             B
    F(A)              F(X)          F(B)

   -10    -1.195137    10 
   -3.922456e-43    -0.06349053    3.922456e-43 
  Number of calls to F =  458 

glomin_test():
  Normal end of execution.

Sun Jun 13 22:03:22 2021