* Documentation update.
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@@ -26,7 +26,7 @@ def setup_MC_TZ():
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def test_fit_PEC_MC_TZ(show_samples=True, save_fig=False):
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def test_fit_PEC_MC_TZ(show_samples=True, save_fig=False, rng=None, num_iter=200):
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"""20150528
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PEC fitting, using `morse2` functional form.
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@@ -55,6 +55,33 @@ def test_fit_PEC_MC_TZ(show_samples=True, save_fig=False):
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Final parameters : -2.187(10) 9.85(61) 1.8044(66) 1.864(83)
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Total execution time = 0.55 secs
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All testings passed.
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Where the input variables are:
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x = bond length (angstrom)
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y, dy = binding energy (eV)
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and the final (output) parameters are (in the same order as above):
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Ebind = binding energy minimum (eV)
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k = spring constant (eV/angstrom**2)
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r0 = equilibrium bond length (angstrom)
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a = morse2 nonlinear constant (angstrom**-1)
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The guess params from NLF above are the same as what gnuplot fitting
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routine gives, which are:
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Final set of parameters Asymptotic Standard Error
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======================= ==========================
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E0 = -2.18626 +/- 0.03193 (1.46%)
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k = 9.82591 +/- 1.59 (16.19%)
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re = 1.80454 +/- 0.01763 (0.9771%)
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a = 1.86206 +/- 0.2172 (11.66%)
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Nonlinear-fitting.pl (perl script) gives the stochastic fit result:
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-2.183(11) 9.97(65) 1.8046(69) 1.886(90)
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Excellent agreement!
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"""
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from numpy import array
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from wpylib.text_tools import matrix_str, str_indent
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@@ -70,7 +97,8 @@ def test_fit_PEC_MC_TZ(show_samples=True, save_fig=False):
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# parameters etc
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ansatz = morse2_fit_func()
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rng = dict(seed=378711, rng_class=numpy.random.RandomState)
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if rng is None:
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rng = dict(seed=378711, rng_class=numpy.random.RandomState)
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rawdata = Cr2_TZ_data_20140728uhf
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sfit = MC_TZ_PEC_fit = StochasticFitting()
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@@ -90,7 +118,7 @@ def test_fit_PEC_MC_TZ(show_samples=True, save_fig=False):
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with Timer() as tmr:
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sfit.mcfit_loop_begin_()
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sfit.mcfit_loop1_(num_iter=200, save_fig=save_fig)
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sfit.mcfit_loop1_(num_iter=num_iter, save_fig=save_fig)
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sfit.mcfit_loop_end_()
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sfit.mcfit_analysis_()
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sfit.mcfit_report_final_params()
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