16-Jul-2023 18:20:10 square_symq_rule_test(): MATLAB/Octave version 5.2.0 Test square_symq_rule(). square_symq_rule_test01(): Symmetric quadrature rule for a square. Precision = 5 J W X Y 1 0.0794152 0.508879 0.0170357 2 0.0794152 0.491121 0.982964 3 0.13795 0.889436 0.214215 4 0.13795 0.110564 0.785785 5 0.139778 0.114811 0.208516 6 0.139778 0.885189 0.791484 7 0.285714 0.5 0.5 Weight sum 1 square_symq_rule_test02(): Test a quadrature rule for the square of precision P. Stated precision of rule = 5 Number of quadrature points = 7 Degree Maximum error 0 0 1 1.110223024625157e-16 2 1.665334536937735e-16 3 5.551115123125783e-17 4 8.326672684688674e-17 5 8.326672684688674e-17 6 0.0004624560744359296 7 0.001248225890155469 square_symq_rule_test03(): Check rules of precision p = 0 through 20 for error in approximating integrals of monomials. maximum maximum p absolute relative error error 0 0 0 1 0 0 2 5.551115123125783e-17 1.665334536937735e-16 3 5.551115123125783e-17 3.33066907387547e-16 4 1.110223024625157e-16 4.440892098500626e-16 5 1.665334536937735e-16 4.996003610813204e-16 6 1.110223024625157e-16 3.33066907387547e-16 7 1.110223024625157e-16 4.996003610813204e-16 8 2.220446049250313e-16 4.440892098500626e-16 9 2.220446049250313e-16 4.440892098500626e-16 10 5.551115123125783e-17 3.885780586188048e-16 11 1.110223024625157e-16 5.828670879282072e-16 12 2.220446049250313e-16 5.412337245047638e-16 13 2.220446049250313e-16 4.683753385137379e-16 14 1.110223024625157e-16 8.326672684688674e-16 15 5.551115123125783e-17 7.216449660063518e-16 16 6.661338147750939e-16 1.165734175856414e-15 17 1.249000902703301e-16 1.873501354054952e-15 18 1.110223024625157e-16 5.828670879282072e-16 19 5.551115123125783e-17 1.144917494144693e-15 20 2.220446049250313e-16 2.518818487118324e-15 square_symq_rule_test(): Normal end of execution. 16-Jul-2023 18:20:10