Tue Oct 19 11:51:37 2021 glomin_test(): Python version: 3.6.9 glomin() seeks a global minimizer of a a function F(X) in an interval [A,B], given some upper bound M for F". Tolerances: e = 1.4901161193847656e-08 t = 1.4901161193847656e-08 h_01(x) = 2 - x M = 0.0 A X B F(A) F(X) F(B) 7.000000 9.000000 9.000000 -5.000000e+00 -7.000000e+00 -7.000000e+00 Number of calls to F = 2 h_01(x) = 2 - x M = 100.0 A X B F(A) F(X) F(B) 7.000000 9.000000 9.000000 -5.000000e+00 -7.000000e+00 -7.000000e+00 Number of calls to F = 15 h_02(x) = x * x M = 2.0 A X B F(A) F(X) F(B) -1.000000 0.000000 2.000000 1.000000e+00 0.000000e+00 4.000000e+00 Number of calls to F = 4 h_02(x) = x * x M = 2.1 A X B F(A) F(X) F(B) -1.000000 0.000000 2.000000 1.000000e+00 0.000000e+00 4.000000e+00 Number of calls to F = 8 h_03(x) = x^3 + x^2 M = 14.0 A X B F(A) F(X) F(B) -0.500000 0.000001 2.000000 1.250000e-01 3.261863e-13 1.200000e+01 Number of calls to F = 37 h_03(x) = x^3 + x^2 M = 28.0 A X B F(A) F(X) F(B) -0.500000 0.000010 2.000000 1.250000e-01 9.624353e-11 1.200000e+01 Number of calls to F = 47 h_04(x) = ( x + sin(x) ) * exp(-x*x) M = 72.0 A X B F(A) F(X) F(B) -10.000000 -0.679579 10.000000 -3.517696e-43 -8.242394e-01 3.517696e-43 Number of calls to F = 221 h_05(x) = ( x - sin(x) ) * exp(-x*x) M = 72.0 A X B F(A) F(X) F(B) -10.000000 -1.195137 10.000000 -3.922456e-43 -6.349053e-02 3.922456e-43 Number of calls to F = 458 glomin_test(): Normal end of execution. Tue Oct 19 11:51:37 2021