07-Jan-2023 20:35:38 lagrange_approx_1d_test(): MATLAB/Octave version 4.2.2 Test lagrange_approx_1d(). These tests need test_interp_1d(). lagrange_approx_1d_test02(): Approximate evenly spaced data from test_interp_1d() problem #1. Use polynomial approximant of degree 4. Number of data points = 16 L2 approximation error averaged per data node = 1.31696 Graphics saved as "p01_lageven_04_16.png". lagrange_approx_1d_test02(): Approximate evenly spaced data from test_interp_1d() problem #1. Use polynomial approximant of degree 4. Number of data points = 64 L2 approximation error averaged per data node = 1.33161 Graphics saved as "p01_lageven_04_64.png". lagrange_approx_1d_test02(): Approximate evenly spaced data from test_interp_1d() problem #1. Use polynomial approximant of degree 8. Number of data points = 16 L2 approximation error averaged per data node = 1.31696 Graphics saved as "p01_lageven_08_16.png". lagrange_approx_1d_test02(): Approximate evenly spaced data from test_interp_1d() problem #1. Use polynomial approximant of degree 8. Number of data points = 64 L2 approximation error averaged per data node = 1.33161 Graphics saved as "p01_lageven_08_64.png". lagrange_approx_1d_test02(): Approximate evenly spaced data from test_interp_1d() problem #1. Use polynomial approximant of degree 16. Number of data points = 16 L2 approximation error averaged per data node = 1.31696 Graphics saved as "p01_lageven_16_16.png". lagrange_approx_1d_test02(): Approximate evenly spaced data from test_interp_1d() problem #1. Use polynomial approximant of degree 16. Number of data points = 64 L2 approximation error averaged per data node = 1.33161 Graphics saved as "p01_lageven_16_64.png". lagrange_approx_1d_test02(): Approximate evenly spaced data from test_interp_1d() problem #2. Use polynomial approximant of degree 4. Number of data points = 16 L2 approximation error averaged per data node = 1.24342 Graphics saved as "p02_lageven_04_16.png". lagrange_approx_1d_test02(): Approximate evenly spaced data from test_interp_1d() problem #2. Use polynomial approximant of degree 4. Number of data points = 64 L2 approximation error averaged per data node = 1.20257 Graphics saved as "p02_lageven_04_64.png". lagrange_approx_1d_test02(): Approximate evenly spaced data from test_interp_1d() problem #2. Use polynomial approximant of degree 8. Number of data points = 16 L2 approximation error averaged per data node = 1.24342 Graphics saved as "p02_lageven_08_16.png". lagrange_approx_1d_test02(): Approximate evenly spaced data from test_interp_1d() problem #2. Use polynomial approximant of degree 8. Number of data points = 64 L2 approximation error averaged per data node = 1.20257 Graphics saved as "p02_lageven_08_64.png". lagrange_approx_1d_test02(): Approximate evenly spaced data from test_interp_1d() problem #2. Use polynomial approximant of degree 16. Number of data points = 16 L2 approximation error averaged per data node = 1.24342 Graphics saved as "p02_lageven_16_16.png". lagrange_approx_1d_test02(): Approximate evenly spaced data from test_interp_1d() problem #2. Use polynomial approximant of degree 16. Number of data points = 64 L2 approximation error averaged per data node = 1.20257 Graphics saved as "p02_lageven_16_64.png". lagrange_approx_1d_test03(): Approximate Chebyshev-spaced data from test_interp_1d() problem #1. Use polynomial approximant of degree 4. Number of data points = 16 L2 approximation error averaged per data node = 0.0955066 Graphics saved as "p01_lagcheby_04_16.png". lagrange_approx_1d_test03(): Approximate Chebyshev-spaced data from test_interp_1d() problem #1. Use polynomial approximant of degree 4. Number of data points = 64 L2 approximation error averaged per data node = 0.0522266 Graphics saved as "p01_lagcheby_04_64.png". lagrange_approx_1d_test03(): Approximate Chebyshev-spaced data from test_interp_1d() problem #1. Use polynomial approximant of degree 8. Number of data points = 16 L2 approximation error averaged per data node = 0.076757 Graphics saved as "p01_lagcheby_08_16.png". lagrange_approx_1d_test03(): Approximate Chebyshev-spaced data from test_interp_1d() problem #1. Use polynomial approximant of degree 8. Number of data points = 64 L2 approximation error averaged per data node = 0.0456383 Graphics saved as "p01_lagcheby_08_64.png". lagrange_approx_1d_test03(): Approximate Chebyshev-spaced data from test_interp_1d() problem #1. Use polynomial approximant of degree 16. Number of data points = 16 L2 approximation error averaged per data node = 1.02927e-08 Graphics saved as "p01_lagcheby_16_16.png". lagrange_approx_1d_test03(): Approximate Chebyshev-spaced data from test_interp_1d() problem #1. Use polynomial approximant of degree 16. Number of data points = 64 L2 approximation error averaged per data node = 0.029605 Graphics saved as "p01_lagcheby_16_64.png". lagrange_approx_1d_test03(): Approximate Chebyshev-spaced data from test_interp_1d() problem #2. Use polynomial approximant of degree 4. Number of data points = 16 L2 approximation error averaged per data node = 0.025076 Graphics saved as "p02_lagcheby_04_16.png". lagrange_approx_1d_test03(): Approximate Chebyshev-spaced data from test_interp_1d() problem #2. Use polynomial approximant of degree 4. Number of data points = 64 L2 approximation error averaged per data node = 0.0119402 Graphics saved as "p02_lagcheby_04_64.png". lagrange_approx_1d_test03(): Approximate Chebyshev-spaced data from test_interp_1d() problem #2. Use polynomial approximant of degree 8. Number of data points = 16 L2 approximation error averaged per data node = 0.00841292 Graphics saved as "p02_lagcheby_08_16.png". lagrange_approx_1d_test03(): Approximate Chebyshev-spaced data from test_interp_1d() problem #2. Use polynomial approximant of degree 8. Number of data points = 64 L2 approximation error averaged per data node = 0.0035533 Graphics saved as "p02_lagcheby_08_64.png". lagrange_approx_1d_test03(): Approximate Chebyshev-spaced data from test_interp_1d() problem #2. Use polynomial approximant of degree 16. Number of data points = 16 L2 approximation error averaged per data node = 8.81172e-10 Graphics saved as "p02_lagcheby_16_16.png". lagrange_approx_1d_test03(): Approximate Chebyshev-spaced data from test_interp_1d() problem #2. Use polynomial approximant of degree 16. Number of data points = 64 L2 approximation error averaged per data node = 0.00136302 Graphics saved as "p02_lagcheby_16_64.png". lagrange_approx_1d_test(): Normal end of execution. 07-Jan-2023 20:35:52