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ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·000000ff·afafafff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·f0f0f0ff·000000ff·e3e3e3ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·e3e3e3ff·000000ff·f0f0f0ff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·c1c1c1ff·4c4c4cff·191919ff·000000ff·afafafff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·c0c0c0ff·323232ff·070707ff·212121ff·979797ff·ffffffff·ffffffff·ffffffff·9a9a9aff·3c3c3cff·101010ff·101010ff·434343ff·c9c9c9ff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·f0f0f0ff·000000ff·e3e3e3ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·e3e3e3ff·000000ff·f0f0f0ff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·f0f0f0ff·000000ff·e3e3e3ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·e3e3e3ff·000000ff·f0f0f0ff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·ffffffff·f0f0f0ff·000000ff·e3e3e3ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f1ff·f1f1f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48 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49 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./usr/share/doc/python3-lmfit/html/_sources/examples/example_Model_interface.rst.txt
    
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496 ..·rst-class::·sphx-glr-timing496 ..·rst-class::·sphx-glr-timing
  
497 ···**Total·running·time·of·the·script:**·(0·minutes·0.873·seconds)497 ···**Total·running·time·of·the·script:**·(0·minutes·0.513·seconds)
  
  
498 ..·_sphx_glr_download_examples_example_Model_interface.py:498 ..·_sphx_glr_download_examples_example_Model_interface.py:
  
499 ..·only::·html499 ..·only::·html
  
500 ··..·container::·sphx-glr-footer·sphx-glr-footer-example500 ··..·container::·sphx-glr-footer·sphx-glr-footer-example
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./usr/share/doc/python3-lmfit/html/_sources/examples/example_basinhopping.rst.txt
    
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63 ····#####################63 ····#####################
64 ····#·Fit·using·basinhopping:64 ····#·Fit·using·basinhopping:
65 ····[[Model]]65 ····[[Model]]
66 ········Model(sine_decay)66 ········Model(sine_decay)
67 ····[[Fit·Statistics]]67 ····[[Fit·Statistics]]
68 ········#·fitting·method···=·basinhopping68 ········#·fitting·method···=·basinhopping
69 ········#·function·evals···=·2489669 ········#·function·evals···=·24881
70 ········#·data·points······=·20170 ········#·data·points······=·201
71 ········#·variables········=·471 ········#·variables········=·4
72 ········chi-square·········=·37.452650472 ········chi-square·········=·37.4526504
73 ········reduced·chi-square·=·0.1901149873 ········reduced·chi-square·=·0.19011498
74 ········Akaike·info·crit···=·-329.72571374 ········Akaike·info·crit···=·-329.725713
75 ········Bayesian·info·crit·=·-316.51249375 ········Bayesian·info·crit·=·-316.512493
76 ········R-squared··········=·0.9786875176 ········R-squared··········=·0.97868751
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146 ····plt.plot(x,·result.best_fit,·'-',·label=method2)146 ····plt.plot(x,·result.best_fit,·'-',·label=method2)
147 ····plt.legend()147 ····plt.legend()
148 ····plt.show()148 ····plt.show()
  
  
149 ..·rst-class::·sphx-glr-timing149 ..·rst-class::·sphx-glr-timing
  
150 ···**Total·running·time·of·the·script:**·(0·minutes·7.866·seconds)150 ···**Total·running·time·of·the·script:**·(0·minutes·4.325·seconds)
  
  
151 ..·_sphx_glr_download_examples_example_basinhopping.py:151 ..·_sphx_glr_download_examples_example_basinhopping.py:
  
152 ..·only::·html152 ..·only::·html
  
153 ··..·container::·sphx-glr-footer·sphx-glr-footer-example153 ··..·container::·sphx-glr-footer·sphx-glr-footer-example
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970 ..·rst-class::·sphx-glr-timing970 ..·rst-class::·sphx-glr-timing
  
971 ···**Total·running·time·of·the·script:**·(1·minutes·4.653·seconds)971 ···**Total·running·time·of·the·script:**·(0·minutes·33.368·seconds)
  
  
972 ..·_sphx_glr_download_examples_example_brute.py:972 ..·_sphx_glr_download_examples_example_brute.py:
  
973 ..·only::·html973 ..·only::·html
  
974 ··..·container::·sphx-glr-footer·sphx-glr-footer-example974 ··..·container::·sphx-glr-footer·sphx-glr-footer-example
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./usr/share/doc/python3-lmfit/html/_sources/examples/example_complex_resonator_model.rst.txt
    
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210 ········#·function·evals···=·41210 ········#·function·evals···=·41
211 ········#·data·points······=·200211 ········#·data·points······=·200
212 ········#·variables········=·4212 ········#·variables········=·4
213 ········chi-square·········=·0.08533642213 ········chi-square·········=·0.08533642
214 ········reduced·chi-square·=·4.3539e-04214 ········reduced·chi-square·=·4.3539e-04
215 ········Akaike·info·crit···=·-1543.89425215 ········Akaike·info·crit···=·-1543.89425
216 ········Bayesian·info·crit·=·-1530.70099216 ········Bayesian·info·crit·=·-1530.70099
217 ········R-squared··········=·np.complex128(-12528141463132.004+2276419597211.2925j)217 ········R-squared··········=·np.complex128(-12528141463132.002+2276419597211.2925j)
218 ····[[Variables]]218 ····[[Variables]]
219 ········f_0:·······100.000096·+/-·7.0309e-05·(0.00%)·(init·=·100.0035)219 ········f_0:·······100.000096·+/-·7.0309e-05·(0.00%)·(init·=·100.0035)
220 ········Q:·········10059.4972·+/-·142.294636·(1.41%)·(init·=·3146.538)220 ········Q:·········10059.4972·+/-·142.294636·(1.41%)·(init·=·3146.538)
221 ········Q_e_real:··9180.62017·+/-·133.777681·(1.46%)·(init·=·5082.247)221 ········Q_e_real:··9180.62017·+/-·133.777681·(1.46%)·(init·=·5082.247)
222 ········Q_e_imag:·-9137.03667·+/-·133.769692·(1.46%)·(init·=·0)222 ········Q_e_imag:·-9137.03667·+/-·133.769692·(1.46%)·(init·=·0)
223 ····[[Correlations]]·(unreported·correlations·are·<·0.100)223 ····[[Correlations]]·(unreported·correlations·are·<·0.100)
224 ········C(Q,·Q_e_real)···=·+0.5175224 ········C(Q,·Q_e_real)···=·+0.5175
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291 ..·rst-class::·sphx-glr-timing291 ..·rst-class::·sphx-glr-timing
  
292 ···**Total·running·time·of·the·script:**·(0·minutes·1.591·seconds)292 ···**Total·running·time·of·the·script:**·(0·minutes·0.932·seconds)
  
  
293 ..·_sphx_glr_download_examples_example_complex_resonator_model.py:293 ..·_sphx_glr_download_examples_example_complex_resonator_model.py:
  
294 ..·only::·html294 ..·only::·html
  
295 ··..·container::·sphx-glr-footer·sphx-glr-footer-example295 ··..·container::·sphx-glr-footer·sphx-glr-footer-example
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276 ···**Total·running·time·of·the·script:**·(0·minutes·50.472·seconds)276 ···**Total·running·time·of·the·script:**·(0·minutes·31.474·seconds)
  
  
277 ..·_sphx_glr_download_examples_example_confidence_interval.py:277 ..·_sphx_glr_download_examples_example_confidence_interval.py:
  
278 ..·only::·html278 ..·only::·html
  
279 ··..·container::·sphx-glr-footer·sphx-glr-footer-example279 ··..·container::·sphx-glr-footer·sphx-glr-footer-example
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261 ..·rst-class::·sphx-glr-timing261 ..·rst-class::·sphx-glr-timing
  
262 ···**Total·running·time·of·the·script:**·(0·minutes·2.267·seconds)262 ···**Total·running·time·of·the·script:**·(0·minutes·1.360·seconds)
  
  
263 ..·_sphx_glr_download_examples_example_detect_outliers.py:263 ..·_sphx_glr_download_examples_example_detect_outliers.py:
  
264 ..·only::·html264 ..·only::·html
  
265 ··..·container::·sphx-glr-footer·sphx-glr-footer-example265 ··..·container::·sphx-glr-footer·sphx-glr-footer-example
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185 ···**Total·running·time·of·the·script:**·(0·minutes·0.980·seconds)185 ···**Total·running·time·of·the·script:**·(0·minutes·0.548·seconds)
  
  
186 ..·_sphx_glr_download_examples_example_diffev.py:186 ..·_sphx_glr_download_examples_example_diffev.py:
  
187 ..·only::·html187 ..·only::·html
  
188 ··..·container::·sphx-glr-footer·sphx-glr-footer-example188 ··..·container::·sphx-glr-footer·sphx-glr-footer-example
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139 ..·rst-class::·sphx-glr-timing139 ..·rst-class::·sphx-glr-timing
  
140 ···**Total·running·time·of·the·script:**·(0·minutes·0.566·seconds)140 ···**Total·running·time·of·the·script:**·(0·minutes·0.323·seconds)
  
  
141 ..·_sphx_glr_download_examples_example_expression_model.py:141 ..·_sphx_glr_download_examples_example_expression_model.py:
  
142 ..·only::·html142 ..·only::·html
  
143 ··..·container::·sphx-glr-footer·sphx-glr-footer-example143 ··..·container::·sphx-glr-footer·sphx-glr-footer-example
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238 ·..·code-block::·none238 ·..·code-block::·none
  
239 ····The·"true"·parameters·are:·a·=·2.500,·b·=·1.300,·c·=·0.800239 ····The·"true"·parameters·are:·a·=·2.500,·b·=·1.300,·c·=·0.800
  
240 ····|·Method··················|·Avg.·time·(ms)·|·#·func.·(+·Jac.)·calls·|·Chi-squared·|·a·····|·b·····|·c·····|240 ····|·Method··················|·Avg.·time·(ms)·|·#·func.·(+·Jac.)·calls·|·Chi-squared·|·a·····|·b·····|·c·····|
241 ····|-------------------------|----------------|------------------------|-------------|-------|-------|-------|241 ····|-------------------------|----------------|------------------------|-------------|-------|-------|-------|
242 ····|·leastsq·················|·4.22···········|·39·····················|·1.092·······|·2.564·|·1.359·|·0.824·|242 ····|·leastsq·················|·2.22···········|·39·····················|·1.092·······|·2.564·|·1.359·|·0.824·|
243 ····|·leastsq·with·Jac.·······|·3.37···········|·12·(+10)···············|·1.092·······|·2.564·|·1.359·|·0.824·|243 ····|·leastsq·with·Jac.·······|·1.92···········|·12·(+10)···············|·1.092·······|·2.564·|·1.359·|·0.824·|
244 ····|·least_squares···········|·8.83···········|·38·····················|·1.092·······|·2.564·|·1.359·|·0.824·|244 ····|·least_squares···········|·5.19···········|·38·····················|·1.092·······|·2.564·|·1.359·|·0.824·|
245 ····|·least_squares·with·Jac.·|·5.77···········|·11·(+9)················|·1.092·······|·2.564·|·1.359·|·0.824·|245 ····|·least_squares·with·Jac.·|·3.44···········|·11·(+9)················|·1.092·······|·2.564·|·1.359·|·0.824·|
  
  
  
  
  
246 ..·rst-class::·sphx-glr-timing246 ..·rst-class::·sphx-glr-timing
  
247 ···**Total·running·time·of·the·script:**·(0·minutes·2.877·seconds)247 ···**Total·running·time·of·the·script:**·(0·minutes·1.652·seconds)
  
  
248 ..·_sphx_glr_download_examples_example_fit_jacobian_benchmark.py:248 ..·_sphx_glr_download_examples_example_fit_jacobian_benchmark.py:
  
249 ..·only::·html249 ..·only::·html
  
250 ··..·container::·sphx-glr-footer·sphx-glr-footer-example250 ··..·container::·sphx-glr-footer·sphx-glr-footer-example
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207 ..·_sphx_glr_download_examples_example_fit_multi_datasets.py:207 ..·_sphx_glr_download_examples_example_fit_multi_datasets.py:
  
208 ..·only::·html208 ..·only::·html
  
209 ··..·container::·sphx-glr-footer·sphx-glr-footer-example209 ··..·container::·sphx-glr-footer·sphx-glr-footer-example
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232 ..·_sphx_glr_download_examples_example_fit_multi_datasets_Model-interface.py:232 ..·_sphx_glr_download_examples_example_fit_multi_datasets_Model-interface.py:
  
233 ..·only::·html233 ..·only::·html
  
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123 ..·_sphx_glr_download_examples_example_fit_with_algebraic_constraint.py:123 ..·_sphx_glr_download_examples_example_fit_with_algebraic_constraint.py:
  
124 ..·only::·html124 ..·only::·html
  
125 ··..·container::·sphx-glr-footer·sphx-glr-footer-example125 ··..·container::·sphx-glr-footer·sphx-glr-footer-example
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181 ..·only::·html181 ..·only::·html
  
182 ··..·container::·sphx-glr-footer·sphx-glr-footer-example182 ··..·container::·sphx-glr-footer·sphx-glr-footer-example
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165 ..·_sphx_glr_download_examples_example_fit_with_inequality.py:165 ..·_sphx_glr_download_examples_example_fit_with_inequality.py:
  
166 ..·only::·html166 ..·only::·html
  
167 ··..·container::·sphx-glr-footer·sphx-glr-footer-example167 ··..·container::·sphx-glr-footer·sphx-glr-footer-example
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337 <div·class="sphx-glr-script-out·highlight-none·notranslate"><div·class="highlight"><pre><span></span>[[Variables]]337 <div·class="sphx-glr-script-out·highlight-none·notranslate"><div·class="highlight"><pre><span></span>[[Variables]]
338 ····N:····7.11270194·+/-·0.24334895·(3.42%)·(init·=·10)338 ····N:····7.11270194·+/-·0.24334895·(3.42%)·(init·=·10)
339 ····tau:··2.92065227·+/-·0.13488230·(4.62%)·(init·=·1)339 ····tau:··2.92065227·+/-·0.13488230·(4.62%)·(init·=·1)
340 [[Correlations]]·(unreported·correlations·are·&lt;·0.100)340 [[Correlations]]·(unreported·correlations·are·&lt;·0.100)
341 ····C(N,·tau)·=·-0.9320341 ····C(N,·tau)·=·-0.9320
342 </pre></div>342 </pre></div>
343 </div>343 </div>
344 <p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.873·seconds)</p>344 <p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.513·seconds)</p>
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350 <p><a·class="reference·download·internal"·download=""·href="../_downloads/8b2fe0a32f4790de5b0465c00682a37b/example_Model_interface.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_Model_interface.py</span></code></a></p>350 <p><a·class="reference·download·internal"·download=""·href="../_downloads/8b2fe0a32f4790de5b0465c00682a37b/example_Model_interface.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_Model_interface.py</span></code></a></p>
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179 result·=·model.fit(truncated_data_with_holes,·params,·t=t)179 result·=·model.fit(truncated_data_with_holes,·params,·t=t)
180 report_fit(result.params)180 report_fit(result.params)
181 [[Variables]]181 [[Variables]]
182 ····N:····7.11270194·+/-·0.24334895·(3.42%)·(init·=·10)182 ····N:····7.11270194·+/-·0.24334895·(3.42%)·(init·=·10)
183 ····tau:··2.92065227·+/-·0.13488230·(4.62%)·(init·=·1)183 ····tau:··2.92065227·+/-·0.13488230·(4.62%)·(init·=·1)
184 [[Correlations]]·(unreported·correlations·are·<·0.100)184 [[Correlations]]·(unreported·correlations·are·<·0.100)
185 ····C(N,·tau)·=·-0.9320185 ····C(N,·tau)·=·-0.9320
186 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·0.873·seconds)186 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·0.513·seconds)
187 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8M_\x8o_\x8d_\x8e_\x8l_\x8__\x8i_\x8n_\x8t_\x8e_\x8r_\x8f_\x8a_\x8c_\x8e_\x8._\x8i_\x8p_\x8y_\x8n_\x8b187 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8M_\x8o_\x8d_\x8e_\x8l_\x8__\x8i_\x8n_\x8t_\x8e_\x8r_\x8f_\x8a_\x8c_\x8e_\x8._\x8i_\x8p_\x8y_\x8n_\x8b
188 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8M_\x8o_\x8d_\x8e_\x8l_\x8__\x8i_\x8n_\x8t_\x8e_\x8r_\x8f_\x8a_\x8c_\x8e_\x8._\x8p_\x8y188 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8M_\x8o_\x8d_\x8e_\x8l_\x8__\x8i_\x8n_\x8t_\x8e_\x8r_\x8f_\x8a_\x8c_\x8e_\x8._\x8p_\x8y
189 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8M_\x8o_\x8d_\x8e_\x8l_\x8__\x8i_\x8n_\x8t_\x8e_\x8r_\x8f_\x8a_\x8c_\x8e_\x8._\x8z_\x8i_\x8p189 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8M_\x8o_\x8d_\x8e_\x8l_\x8__\x8i_\x8n_\x8t_\x8e_\x8r_\x8f_\x8a_\x8c_\x8e_\x8._\x8z_\x8i_\x8p
190 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y190 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y
191 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*191 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*
192 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x192 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x
193 ····*·_\x8n_\x8e_\x8x_\x8t·|193 ····*·_\x8n_\x8e_\x8x_\x8t·|
4.86 KB
./usr/share/doc/python3-lmfit/html/examples/example_basinhopping.html
    
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160 #####################160 #####################
161 #·Fit·using·basinhopping:161 #·Fit·using·basinhopping:
162 [[Model]]162 [[Model]]
163 ····Model(sine_decay)163 ····Model(sine_decay)
164 [[Fit·Statistics]]164 [[Fit·Statistics]]
165 ····#·fitting·method···=·basinhopping165 ····#·fitting·method···=·basinhopping
166 ····#·function·evals···=·24896166 ····#·function·evals···=·24881
167 ····#·data·points······=·201167 ····#·data·points······=·201
168 ····#·variables········=·4168 ····#·variables········=·4
169 ····chi-square·········=·37.4526504169 ····chi-square·········=·37.4526504
170 ····reduced·chi-square·=·0.19011498170 ····reduced·chi-square·=·0.19011498
171 ····Akaike·info·crit···=·-329.725713171 ····Akaike·info·crit···=·-329.725713
172 ····Bayesian·info·crit·=·-316.512493172 ····Bayesian·info·crit·=·-316.512493
173 ····R-squared··········=·0.97868751173 ····R-squared··········=·0.97868751
Offset 235, 15 lines modifiedOffset 235, 15 lines modified
235 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">ydat</span><span·class="p">,</span>·<span·class="s1">&#39;o&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;data&#39;</span><span·class="p">)</span>235 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">ydat</span><span·class="p">,</span>·<span·class="s1">&#39;o&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;data&#39;</span><span·class="p">)</span>
236 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">result0</span><span·class="o">.</span><span·class="n">best_fit</span><span·class="p">,</span>·<span·class="s1">&#39;+&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;leastsq&#39;</span><span·class="p">)</span>236 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">result0</span><span·class="o">.</span><span·class="n">best_fit</span><span·class="p">,</span>·<span·class="s1">&#39;+&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;leastsq&#39;</span><span·class="p">)</span>
237 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">result</span><span·class="o">.</span><span·class="n">best_fit</span><span·class="p">,</span>·<span·class="s1">&#39;-&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="n">method2</span><span·class="p">)</span>237 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">result</span><span·class="o">.</span><span·class="n">best_fit</span><span·class="p">,</span>·<span·class="s1">&#39;-&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="n">method2</span><span·class="p">)</span>
238 <span·class="n">plt</span><span·class="o">.</span><span·class="n">legend</span><span·class="p">()</span>238 <span·class="n">plt</span><span·class="o">.</span><span·class="n">legend</span><span·class="p">()</span>
239 <span·class="n">plt</span><span·class="o">.</span><span·class="n">show</span><span·class="p">()</span>239 <span·class="n">plt</span><span·class="o">.</span><span·class="n">show</span><span·class="p">()</span>
240 </pre></div>240 </pre></div>
241 </div>241 </div>
242 <p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·7.866·seconds)</p>242 <p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·4.325·seconds)</p>
243 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-basinhopping-py">243 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-basinhopping-py">
244 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">244 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">
245 <p><a·class="reference·download·internal"·download=""·href="../_downloads/ae6f08d1acd42b44f92003d3b671ff34/example_basinhopping.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_basinhopping.ipynb</span></code></a></p>245 <p><a·class="reference·download·internal"·download=""·href="../_downloads/ae6f08d1acd42b44f92003d3b671ff34/example_basinhopping.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_basinhopping.ipynb</span></code></a></p>
246 </div>246 </div>
247 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">247 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">
248 <p><a·class="reference·download·internal"·download=""·href="../_downloads/165816e6cae13bf96b2272527b6d1d2b/example_basinhopping.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_basinhopping.py</span></code></a></p>248 <p><a·class="reference·download·internal"·download=""·href="../_downloads/165816e6cae13bf96b2272527b6d1d2b/example_basinhopping.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_basinhopping.py</span></code></a></p>
249 </div>249 </div>
1.56 KB
html2text {}
    
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54 #####################54 #####################
55 #·Fit·using·basinhopping:55 #·Fit·using·basinhopping:
56 [[Model]]56 [[Model]]
57 ····Model(sine_decay)57 ····Model(sine_decay)
58 [[Fit·Statistics]]58 [[Fit·Statistics]]
59 ····#·fitting·method···=·basinhopping59 ····#·fitting·method···=·basinhopping
60 ····#·function·evals···=·2489660 ····#·function·evals···=·24881
61 ····#·data·points······=·20161 ····#·data·points······=·201
62 ····#·variables········=·462 ····#·variables········=·4
63 ····chi-square·········=·37.452650463 ····chi-square·········=·37.4526504
64 ····reduced·chi-square·=·0.1901149864 ····reduced·chi-square·=·0.19011498
65 ····Akaike·info·crit···=·-329.72571365 ····Akaike·info·crit···=·-329.725713
66 ····Bayesian·info·crit·=·-316.51249366 ····Bayesian·info·crit·=·-316.512493
67 ····R-squared··········=·0.9786875167 ····R-squared··········=·0.97868751
Offset 124, 15 lines modifiedOffset 124, 15 lines modified
  
124 #·plot·comparison124 #·plot·comparison
125 plt.plot(x,·ydat,·'o',·label='data')125 plt.plot(x,·ydat,·'o',·label='data')
126 plt.plot(x,·result0.best_fit,·'+',·label='leastsq')126 plt.plot(x,·result0.best_fit,·'+',·label='leastsq')
127 plt.plot(x,·result.best_fit,·'-',·label=method2)127 plt.plot(x,·result.best_fit,·'-',·label=method2)
128 plt.legend()128 plt.legend()
129 plt.show()129 plt.show()
130 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·7.866·seconds)130 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·4.325·seconds)
131 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8b_\x8a_\x8s_\x8i_\x8n_\x8h_\x8o_\x8p_\x8p_\x8i_\x8n_\x8g_\x8._\x8i_\x8p_\x8y_\x8n_\x8b131 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8b_\x8a_\x8s_\x8i_\x8n_\x8h_\x8o_\x8p_\x8p_\x8i_\x8n_\x8g_\x8._\x8i_\x8p_\x8y_\x8n_\x8b
132 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8b_\x8a_\x8s_\x8i_\x8n_\x8h_\x8o_\x8p_\x8p_\x8i_\x8n_\x8g_\x8._\x8p_\x8y132 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8b_\x8a_\x8s_\x8i_\x8n_\x8h_\x8o_\x8p_\x8p_\x8i_\x8n_\x8g_\x8._\x8p_\x8y
133 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8b_\x8a_\x8s_\x8i_\x8n_\x8h_\x8o_\x8p_\x8p_\x8i_\x8n_\x8g_\x8._\x8z_\x8i_\x8p133 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8b_\x8a_\x8s_\x8i_\x8n_\x8h_\x8o_\x8p_\x8p_\x8i_\x8n_\x8g_\x8._\x8z_\x8i_\x8p
134 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y134 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y
135 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*135 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*
136 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x136 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x
137 ····*·_\x8n_\x8e_\x8x_\x8t·|137 ····*·_\x8n_\x8e_\x8x_\x8t·|
3.41 KB
./usr/share/doc/python3-lmfit/html/examples/example_brute.html
    
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649 </pre></div>649 </pre></div>
650 </div>650 </div>
651 <p>and·finally,·to·generated·the·figure:</p>651 <p>and·finally,·to·generated·the·figure:</p>
652 <div·class="highlight-Python·notranslate"><div·class="highlight"><pre><span></span><span·class="n">plot_results_brute</span><span·class="p">(</span><span·class="n">result_brute</span><span·class="p">,</span>·<span·class="n">best_vals</span><span·class="o">=</span><span·class="kc">True</span><span·class="p">,</span>·<span·class="n">varlabels</span><span·class="o">=</span><span·class="kc">None</span><span·class="p">)</span>652 <div·class="highlight-Python·notranslate"><div·class="highlight"><pre><span></span><span·class="n">plot_results_brute</span><span·class="p">(</span><span·class="n">result_brute</span><span·class="p">,</span>·<span·class="n">best_vals</span><span·class="o">=</span><span·class="kc">True</span><span·class="p">,</span>·<span·class="n">varlabels</span><span·class="o">=</span><span·class="kc">None</span><span·class="p">)</span>
653 <span·class="n">plt</span><span·class="o">.</span><span·class="n">show</span><span·class="p">()</span>653 <span·class="n">plt</span><span·class="o">.</span><span·class="n">show</span><span·class="p">()</span>
654 </pre></div>654 </pre></div>
655 </div>655 </div>
656 <img·src="../_images/sphx_glr_example_brute_004.png"·srcset="../_images/sphx_glr_example_brute_004.png,·../_images/sphx_glr_example_brute_004_3_00x.png·3.00x"·alt="example·brute"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(1·minutes·4.653·seconds)</p>656 <img·src="../_images/sphx_glr_example_brute_004.png"·srcset="../_images/sphx_glr_example_brute_004.png,·../_images/sphx_glr_example_brute_004_3_00x.png·3.00x"·alt="example·brute"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·33.368·seconds)</p>
657 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-brute-py">657 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-brute-py">
658 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">658 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">
659 <p><a·class="reference·download·internal"·download=""·href="../_downloads/9254f2af7eef00978dc5823dc5418985/example_brute.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_brute.ipynb</span></code></a></p>659 <p><a·class="reference·download·internal"·download=""·href="../_downloads/9254f2af7eef00978dc5823dc5418985/example_brute.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_brute.ipynb</span></code></a></p>
660 </div>660 </div>
661 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">661 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">
662 <p><a·class="reference·download·internal"·download=""·href="../_downloads/c004866ac6395edd2609ff96cecdc255/example_brute.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_brute.py</span></code></a></p>662 <p><a·class="reference·download·internal"·download=""·href="../_downloads/c004866ac6395edd2609ff96cecdc255/example_brute.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_brute.py</span></code></a></p>
663 </div>663 </div>
1.05 KB
html2text {}
    
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476 ····if·output·is·not·None:476 ····if·output·is·not·None:
477 ········plt.savefig(output)477 ········plt.savefig(output)
478 and·finally,·to·generated·the·figure:478 and·finally,·to·generated·the·figure:
479 plot_results_brute(result_brute,·best_vals=True,·varlabels=None)479 plot_results_brute(result_brute,·best_vals=True,·varlabels=None)
480 plt.show()480 plt.show()
481 [example·brute]481 [example·brute]
482 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(1·minutes·4.653·seconds)482 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·33.368·seconds)
483 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8b_\x8r_\x8u_\x8t_\x8e_\x8._\x8i_\x8p_\x8y_\x8n_\x8b483 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8b_\x8r_\x8u_\x8t_\x8e_\x8._\x8i_\x8p_\x8y_\x8n_\x8b
484 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8b_\x8r_\x8u_\x8t_\x8e_\x8._\x8p_\x8y484 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8b_\x8r_\x8u_\x8t_\x8e_\x8._\x8p_\x8y
485 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8b_\x8r_\x8u_\x8t_\x8e_\x8._\x8z_\x8i_\x8p485 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8b_\x8r_\x8u_\x8t_\x8e_\x8._\x8z_\x8i_\x8p
486 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y486 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y
487 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*487 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*
488 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x488 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x
489 ····*·_\x8p_\x8r_\x8e_\x8v_\x8i_\x8o_\x8u_\x8s·|489 ····*·_\x8p_\x8r_\x8e_\x8v_\x8i_\x8o_\x8u_\x8s·|
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./usr/share/doc/python3-lmfit/html/examples/example_complex_resonator_model.html
    
Offset 229, 15 lines modifiedOffset 229, 15 lines modified
229 ····#·function·evals···=·41229 ····#·function·evals···=·41
230 ····#·data·points······=·200230 ····#·data·points······=·200
231 ····#·variables········=·4231 ····#·variables········=·4
232 ····chi-square·········=·0.08533642232 ····chi-square·········=·0.08533642
233 ····reduced·chi-square·=·4.3539e-04233 ····reduced·chi-square·=·4.3539e-04
234 ····Akaike·info·crit···=·-1543.89425234 ····Akaike·info·crit···=·-1543.89425
235 ····Bayesian·info·crit·=·-1530.70099235 ····Bayesian·info·crit·=·-1530.70099
236 ····R-squared··········=·np.complex128(-12528141463132.004+2276419597211.2925j)236 ····R-squared··········=·np.complex128(-12528141463132.002+2276419597211.2925j)
237 [[Variables]]237 [[Variables]]
238 ····f_0:·······100.000096·+/-·7.0309e-05·(0.00%)·(init·=·100.0035)238 ····f_0:·······100.000096·+/-·7.0309e-05·(0.00%)·(init·=·100.0035)
239 ····Q:·········10059.4972·+/-·142.294636·(1.41%)·(init·=·3146.538)239 ····Q:·········10059.4972·+/-·142.294636·(1.41%)·(init·=·3146.538)
240 ····Q_e_real:··9180.62017·+/-·133.777681·(1.46%)·(init·=·5082.247)240 ····Q_e_real:··9180.62017·+/-·133.777681·(1.46%)·(init·=·5082.247)
241 ····Q_e_imag:·-9137.03667·+/-·133.769692·(1.46%)·(init·=·0)241 ····Q_e_imag:·-9137.03667·+/-·133.769692·(1.46%)·(init·=·0)
242 [[Correlations]]·(unreported·correlations·are·&lt;·0.100)242 [[Correlations]]·(unreported·correlations·are·&lt;·0.100)
243 ····C(Q,·Q_e_real)···=·+0.5175243 ····C(Q,·Q_e_real)···=·+0.5175
Offset 278, 15 lines modifiedOffset 278, 15 lines modified
278 <span·class="n">plt</span><span·class="o">.</span><span·class="n">xlabel</span><span·class="p">(</span><span·class="s1">&#39;MHz&#39;</span><span·class="p">)</span>278 <span·class="n">plt</span><span·class="o">.</span><span·class="n">xlabel</span><span·class="p">(</span><span·class="s1">&#39;MHz&#39;</span><span·class="p">)</span>
279 </pre></div>279 </pre></div>
280 </div>280 </div>
281 <ul·class="sphx-glr-horizontal">281 <ul·class="sphx-glr-horizontal">
282 <li><img·src="../_images/sphx_glr_example_complex_resonator_model_002.png"·srcset="../_images/sphx_glr_example_complex_resonator_model_002.png,·../_images/sphx_glr_example_complex_resonator_model_002_3_00x.png·3.00x"·alt="example·complex·resonator·model"·class·=·"sphx-glr-multi-img"/></li>282 <li><img·src="../_images/sphx_glr_example_complex_resonator_model_002.png"·srcset="../_images/sphx_glr_example_complex_resonator_model_002.png,·../_images/sphx_glr_example_complex_resonator_model_002_3_00x.png·3.00x"·alt="example·complex·resonator·model"·class·=·"sphx-glr-multi-img"/></li>
283 <li><img·src="../_images/sphx_glr_example_complex_resonator_model_003.png"·srcset="../_images/sphx_glr_example_complex_resonator_model_003.png,·../_images/sphx_glr_example_complex_resonator_model_003_3_00x.png·3.00x"·alt="example·complex·resonator·model"·class·=·"sphx-glr-multi-img"/></li>283 <li><img·src="../_images/sphx_glr_example_complex_resonator_model_003.png"·srcset="../_images/sphx_glr_example_complex_resonator_model_003.png,·../_images/sphx_glr_example_complex_resonator_model_003_3_00x.png·3.00x"·alt="example·complex·resonator·model"·class·=·"sphx-glr-multi-img"/></li>
284 </ul>284 </ul>
285 <p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·1.591·seconds)</p>285 <p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.932·seconds)</p>
286 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-complex-resonator-model-py">286 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-complex-resonator-model-py">
287 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">287 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">
288 <p><a·class="reference·download·internal"·download=""·href="../_downloads/3dcc7459227dbd4ba1982949be8491e1/example_complex_resonator_model.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_complex_resonator_model.ipynb</span></code></a></p>288 <p><a·class="reference·download·internal"·download=""·href="../_downloads/3dcc7459227dbd4ba1982949be8491e1/example_complex_resonator_model.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_complex_resonator_model.ipynb</span></code></a></p>
289 </div>289 </div>
290 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">290 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">
291 <p><a·class="reference·download·internal"·download=""·href="../_downloads/3805fc8171e8a0686d5cf65be55085ee/example_complex_resonator_model.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_complex_resonator_model.py</span></code></a></p>291 <p><a·class="reference·download·internal"·download=""·href="../_downloads/3805fc8171e8a0686d5cf65be55085ee/example_complex_resonator_model.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_complex_resonator_model.py</span></code></a></p>
292 </div>292 </div>
2.05 KB
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115 ····#·function·evals···=·41115 ····#·function·evals···=·41
116 ····#·data·points······=·200116 ····#·data·points······=·200
117 ····#·variables········=·4117 ····#·variables········=·4
118 ····chi-square·········=·0.08533642118 ····chi-square·········=·0.08533642
119 ····reduced·chi-square·=·4.3539e-04119 ····reduced·chi-square·=·4.3539e-04
120 ····Akaike·info·crit···=·-1543.89425120 ····Akaike·info·crit···=·-1543.89425
121 ····Bayesian·info·crit·=·-1530.70099121 ····Bayesian·info·crit·=·-1530.70099
122 ····R-squared··········=·np.complex128(-12528141463132.004+2276419597211.2925j)122 ····R-squared··········=·np.complex128(-12528141463132.002+2276419597211.2925j)
123 [[Variables]]123 [[Variables]]
124 ····f_0:·······100.000096·+/-·7.0309e-05·(0.00%)·(init·=·100.0035)124 ····f_0:·······100.000096·+/-·7.0309e-05·(0.00%)·(init·=·100.0035)
125 ····Q:·········10059.4972·+/-·142.294636·(1.41%)·(init·=·3146.538)125 ····Q:·········10059.4972·+/-·142.294636·(1.41%)·(init·=·3146.538)
126 ····Q_e_real:··9180.62017·+/-·133.777681·(1.46%)·(init·=·5082.247)126 ····Q_e_real:··9180.62017·+/-·133.777681·(1.46%)·(init·=·5082.247)
127 ····Q_e_imag:·-9137.03667·+/-·133.769692·(1.46%)·(init·=·0)127 ····Q_e_imag:·-9137.03667·+/-·133.769692·(1.46%)·(init·=·0)
128 [[Correlations]]·(unreported·correlations·are·<·0.100)128 [[Correlations]]·(unreported·correlations·are·<·0.100)
129 ····C(Q,·Q_e_real)···=·+0.5175129 ····C(Q,·Q_e_real)···=·+0.5175
Offset 158, 15 lines modifiedOffset 158, 15 lines modified
158 plt.plot(f,·20*np.log10(np.abs(fit_s21)),·'.-',·label='best·fit')158 plt.plot(f,·20*np.log10(np.abs(fit_s21)),·'.-',·label='best·fit')
159 plt.plot(f,·20*np.log10(np.abs(guess_s21)),·'--',·label='initial·fit')159 plt.plot(f,·20*np.log10(np.abs(guess_s21)),·'--',·label='initial·fit')
160 plt.legend()160 plt.legend()
161 plt.ylabel('|S21|·(dB)')161 plt.ylabel('|S21|·(dB)')
162 plt.xlabel('MHz')162 plt.xlabel('MHz')
163 ····*·[example·complex·resonator·model]163 ····*·[example·complex·resonator·model]
164 ····*·[example·complex·resonator·model]164 ····*·[example·complex·resonator·model]
165 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·1.591·seconds)165 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·0.932·seconds)
166 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8c_\x8o_\x8m_\x8p_\x8l_\x8e_\x8x_\x8__\x8r_\x8e_\x8s_\x8o_\x8n_\x8a_\x8t_\x8o_\x8r_\x8__\x8m_\x8o_\x8d_\x8e_\x8l_\x8._\x8i_\x8p_\x8y_\x8n_\x8b166 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8c_\x8o_\x8m_\x8p_\x8l_\x8e_\x8x_\x8__\x8r_\x8e_\x8s_\x8o_\x8n_\x8a_\x8t_\x8o_\x8r_\x8__\x8m_\x8o_\x8d_\x8e_\x8l_\x8._\x8i_\x8p_\x8y_\x8n_\x8b
167 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8c_\x8o_\x8m_\x8p_\x8l_\x8e_\x8x_\x8__\x8r_\x8e_\x8s_\x8o_\x8n_\x8a_\x8t_\x8o_\x8r_\x8__\x8m_\x8o_\x8d_\x8e_\x8l_\x8._\x8p_\x8y167 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8c_\x8o_\x8m_\x8p_\x8l_\x8e_\x8x_\x8__\x8r_\x8e_\x8s_\x8o_\x8n_\x8a_\x8t_\x8o_\x8r_\x8__\x8m_\x8o_\x8d_\x8e_\x8l_\x8._\x8p_\x8y
168 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8c_\x8o_\x8m_\x8p_\x8l_\x8e_\x8x_\x8__\x8r_\x8e_\x8s_\x8o_\x8n_\x8a_\x8t_\x8o_\x8r_\x8__\x8m_\x8o_\x8d_\x8e_\x8l_\x8._\x8z_\x8i_\x8p168 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8c_\x8o_\x8m_\x8p_\x8l_\x8e_\x8x_\x8__\x8r_\x8e_\x8s_\x8o_\x8n_\x8a_\x8t_\x8o_\x8r_\x8__\x8m_\x8o_\x8d_\x8e_\x8l_\x8._\x8z_\x8i_\x8p
169 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y169 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y
170 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*170 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*
171 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x171 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x
172 ····*·_\x8n_\x8e_\x8x_\x8t·|172 ····*·_\x8n_\x8e_\x8x_\x8t·|
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./usr/share/doc/python3-lmfit/html/examples/example_confidence_interval.html
    
Offset 291, 15 lines modifiedOffset 291, 15 lines modified
291 ············<span·class="n">plt</span><span·class="o">.</span><span·class="n">ylabel</span><span·class="p">(</span><span·class="s1">&#39;prob&#39;</span><span·class="p">)</span>291 ············<span·class="n">plt</span><span·class="o">.</span><span·class="n">ylabel</span><span·class="p">(</span><span·class="s1">&#39;prob&#39;</span><span·class="p">)</span>
292 ············<span·class="n">ax</span><span·class="o">.</span><span·class="n">tick_params</span><span·class="p">(</span><span·class="n">labelleft</span><span·class="o">=</span><span·class="kc">True</span><span·class="p">)</span>292 ············<span·class="n">ax</span><span·class="o">.</span><span·class="n">tick_params</span><span·class="p">(</span><span·class="n">labelleft</span><span·class="o">=</span><span·class="kc">True</span><span·class="p">)</span>
  
293 <span·class="n">plt</span><span·class="o">.</span><span·class="n">tight_layout</span><span·class="p">()</span>293 <span·class="n">plt</span><span·class="o">.</span><span·class="n">tight_layout</span><span·class="p">()</span>
294 <span·class="n">plt</span><span·class="o">.</span><span·class="n">show</span><span·class="p">()</span>294 <span·class="n">plt</span><span·class="o">.</span><span·class="n">show</span><span·class="p">()</span>
295 </pre></div>295 </pre></div>
296 </div>296 </div>
297 <img·src="../_images/sphx_glr_example_confidence_interval_002.png"·srcset="../_images/sphx_glr_example_confidence_interval_002.png,·../_images/sphx_glr_example_confidence_interval_002_3_00x.png·3.00x"·alt="example·confidence·interval"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·50.472·seconds)</p>297 <img·src="../_images/sphx_glr_example_confidence_interval_002.png"·srcset="../_images/sphx_glr_example_confidence_interval_002.png,·../_images/sphx_glr_example_confidence_interval_002_3_00x.png·3.00x"·alt="example·confidence·interval"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·31.474·seconds)</p>
298 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-confidence-interval-py">298 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-confidence-interval-py">
299 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">299 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">
300 <p><a·class="reference·download·internal"·download=""·href="../_downloads/2c0316848a8a5e58fdf5c1bd1978018e/example_confidence_interval.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_confidence_interval.ipynb</span></code></a></p>300 <p><a·class="reference·download·internal"·download=""·href="../_downloads/2c0316848a8a5e58fdf5c1bd1978018e/example_confidence_interval.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_confidence_interval.ipynb</span></code></a></p>
301 </div>301 </div>
302 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">302 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">
303 <p><a·class="reference·download·internal"·download=""·href="../_downloads/b6a243851aa5b1d7362705005c5ed3b1/example_confidence_interval.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_confidence_interval.py</span></code></a></p>303 <p><a·class="reference·download·internal"·download=""·href="../_downloads/b6a243851aa5b1d7362705005c5ed3b1/example_confidence_interval.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_confidence_interval.py</span></code></a></p>
304 </div>304 </div>
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171 ············plt.plot(xn,·f(xn),·lw=1)171 ············plt.plot(xn,·f(xn),·lw=1)
172 ············plt.ylabel('prob')172 ············plt.ylabel('prob')
173 ············ax.tick_params(labelleft=True)173 ············ax.tick_params(labelleft=True)
  
174 plt.tight_layout()174 plt.tight_layout()
175 plt.show()175 plt.show()
176 [example·confidence·interval]176 [example·confidence·interval]
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240 <span·class="n">axs</span><span·class="p">[</span><span·class="mi">3</span><span·class="p">]</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">stderrs</span><span·class="p">[</span><span·class="s1">&#39;b&#39;</span><span·class="p">])</span>240 <span·class="n">axs</span><span·class="p">[</span><span·class="mi">3</span><span·class="p">]</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">stderrs</span><span·class="p">[</span><span·class="s1">&#39;b&#39;</span><span·class="p">])</span>
241 <span·class="n">axs</span><span·class="p">[</span><span·class="mi">3</span><span·class="p">]</span><span·class="o">.</span><span·class="n">scatter</span><span·class="p">(</span><span·class="n">x</span><span·class="p">[</span><span·class="n">idx</span><span·class="p">],</span>·<span·class="n">stderrs</span><span·class="p">[</span><span·class="s1">&#39;b&#39;</span><span·class="p">][</span><span·class="n">idx</span><span·class="p">],</span>·<span·class="n">color</span><span·class="o">=</span><span·class="s1">&#39;r&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;outlier&#39;</span><span·class="p">)</span>241 <span·class="n">axs</span><span·class="p">[</span><span·class="mi">3</span><span·class="p">]</span><span·class="o">.</span><span·class="n">scatter</span><span·class="p">(</span><span·class="n">x</span><span·class="p">[</span><span·class="n">idx</span><span·class="p">],</span>·<span·class="n">stderrs</span><span·class="p">[</span><span·class="s1">&#39;b&#39;</span><span·class="p">][</span><span·class="n">idx</span><span·class="p">],</span>·<span·class="n">color</span><span·class="o">=</span><span·class="s1">&#39;r&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;outlier&#39;</span><span·class="p">)</span>
242 <span·class="n">axs</span><span·class="p">[</span><span·class="mi">3</span><span·class="p">]</span><span·class="o">.</span><span·class="n">set_ylabel</span><span·class="p">(</span><span·class="s1">&#39;err·b·change&#39;</span><span·class="p">)</span>242 <span·class="n">axs</span><span·class="p">[</span><span·class="mi">3</span><span·class="p">]</span><span·class="o">.</span><span·class="n">set_ylabel</span><span·class="p">(</span><span·class="s1">&#39;err·b·change&#39;</span><span·class="p">)</span>
  
243 <span·class="n">axs</span><span·class="p">[</span><span·class="mi">3</span><span·class="p">]</span><span·class="o">.</span><span·class="n">set_xlabel</span><span·class="p">(</span><span·class="s1">&#39;x&#39;</span><span·class="p">)</span>243 <span·class="n">axs</span><span·class="p">[</span><span·class="mi">3</span><span·class="p">]</span><span·class="o">.</span><span·class="n">set_xlabel</span><span·class="p">(</span><span·class="s1">&#39;x&#39;</span><span·class="p">)</span>
244 </pre></div>244 </pre></div>
245 </div>245 </div>
246 <img·src="../_images/sphx_glr_example_detect_outliers_003.png"·srcset="../_images/sphx_glr_example_detect_outliers_003.png,·../_images/sphx_glr_example_detect_outliers_003_3_00x.png·3.00x"·alt="example·detect·outliers"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·2.267·seconds)</p>246 <img·src="../_images/sphx_glr_example_detect_outliers_003.png"·srcset="../_images/sphx_glr_example_detect_outliers_003.png,·../_images/sphx_glr_example_detect_outliers_003_3_00x.png·3.00x"·alt="example·detect·outliers"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·1.360·seconds)</p>
247 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-detect-outliers-py">247 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-detect-outliers-py">
248 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">248 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">
249 <p><a·class="reference·download·internal"·download=""·href="../_downloads/a4a9bd70fc277eac0b5a505f48c84a99/example_detect_outliers.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_detect_outliers.ipynb</span></code></a></p>249 <p><a·class="reference·download·internal"·download=""·href="../_downloads/a4a9bd70fc277eac0b5a505f48c84a99/example_detect_outliers.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_detect_outliers.ipynb</span></code></a></p>
250 </div>250 </div>
251 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">251 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">
252 <p><a·class="reference·download·internal"·download=""·href="../_downloads/997bd062873174254128e513e48dc191/example_detect_outliers.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_detect_outliers.py</span></code></a></p>252 <p><a·class="reference·download·internal"·download=""·href="../_downloads/997bd062873174254128e513e48dc191/example_detect_outliers.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_detect_outliers.py</span></code></a></p>
253 </div>253 </div>
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117 axs[3].plot(x,·stderrs['b'])117 axs[3].plot(x,·stderrs['b'])
118 axs[3].scatter(x[idx],·stderrs['b'][idx],·color='r',·label='outlier')118 axs[3].scatter(x[idx],·stderrs['b'][idx],·color='r',·label='outlier')
119 axs[3].set_ylabel('err·b·change')119 axs[3].set_ylabel('err·b·change')
  
120 axs[3].set_xlabel('x')120 axs[3].set_xlabel('x')
121 [example·detect·outliers]121 [example·detect·outliers]
122 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·2.267·seconds)122 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·1.360·seconds)
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125 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8d_\x8e_\x8t_\x8e_\x8c_\x8t_\x8__\x8o_\x8u_\x8t_\x8l_\x8i_\x8e_\x8r_\x8s_\x8._\x8z_\x8i_\x8p125 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8d_\x8e_\x8t_\x8e_\x8c_\x8t_\x8__\x8o_\x8u_\x8t_\x8l_\x8i_\x8e_\x8r_\x8s_\x8._\x8z_\x8i_\x8p
126 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y126 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y
127 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*127 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*
128 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x128 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x
129 ····*·_\x8n_\x8e_\x8x_\x8t·|129 ····*·_\x8n_\x8e_\x8x_\x8t·|
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223 </div>223 </div>
224 <div·class="highlight-Python·notranslate"><div·class="highlight"><pre><span></span><span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">yn</span><span·class="p">,</span>·<span·class="s1">&#39;o&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;data&#39;</span><span·class="p">)</span>224 <div·class="highlight-Python·notranslate"><div·class="highlight"><pre><span></span><span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">yn</span><span·class="p">,</span>·<span·class="s1">&#39;o&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;data&#39;</span><span·class="p">)</span>
225 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">yn</span><span·class="o">+</span><span·class="n">o1</span><span·class="o">.</span><span·class="n">residual</span><span·class="p">,</span>·<span·class="s1">&#39;-&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;leastsq&#39;</span><span·class="p">)</span>225 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">yn</span><span·class="o">+</span><span·class="n">o1</span><span·class="o">.</span><span·class="n">residual</span><span·class="p">,</span>·<span·class="s1">&#39;-&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;leastsq&#39;</span><span·class="p">)</span>
226 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">yn</span><span·class="o">+</span><span·class="n">o2</span><span·class="o">.</span><span·class="n">residual</span><span·class="p">,</span>·<span·class="s1">&#39;--&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;diffev&#39;</span><span·class="p">)</span>226 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">yn</span><span·class="o">+</span><span·class="n">o2</span><span·class="o">.</span><span·class="n">residual</span><span·class="p">,</span>·<span·class="s1">&#39;--&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;diffev&#39;</span><span·class="p">)</span>
227 <span·class="n">plt</span><span·class="o">.</span><span·class="n">legend</span><span·class="p">()</span>227 <span·class="n">plt</span><span·class="o">.</span><span·class="n">legend</span><span·class="p">()</span>
228 </pre></div>228 </pre></div>
229 </div>229 </div>
230 <img·src="../_images/sphx_glr_example_diffev_001.png"·srcset="../_images/sphx_glr_example_diffev_001.png,·../_images/sphx_glr_example_diffev_001_3_00x.png·3.00x"·alt="example·diffev"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.980·seconds)</p>230 <img·src="../_images/sphx_glr_example_diffev_001.png"·srcset="../_images/sphx_glr_example_diffev_001.png,·../_images/sphx_glr_example_diffev_001_3_00x.png·3.00x"·alt="example·diffev"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.548·seconds)</p>
231 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-diffev-py">231 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-diffev-py">
232 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">232 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">
233 <p><a·class="reference·download·internal"·download=""·href="../_downloads/b14ecb1d89648d4116095890700c90a4/example_diffev.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_diffev.ipynb</span></code></a></p>233 <p><a·class="reference·download·internal"·download=""·href="../_downloads/b14ecb1d89648d4116095890700c90a4/example_diffev.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_diffev.ipynb</span></code></a></p>
234 </div>234 </div>
235 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">235 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">
236 <p><a·class="reference·download·internal"·download=""·href="../_downloads/9be2a6edec6597f9b4fc9ae817df3c9e/example_diffev.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_diffev.py</span></code></a></p>236 <p><a·class="reference·download·internal"·download=""·href="../_downloads/9be2a6edec6597f9b4fc9ae817df3c9e/example_diffev.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_diffev.py</span></code></a></p>
237 </div>237 </div>
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105 ····amp:·····1.80253518·(init·=·2.5)105 ····amp:·····1.80253518·(init·=·2.5)
106 ····decay:···5.76281252·(init·=·1)106 ····decay:···5.76281252·(init·=·1)
107 plt.plot(x,·yn,·'o',·label='data')107 plt.plot(x,·yn,·'o',·label='data')
108 plt.plot(x,·yn+o1.residual,·'-',·label='leastsq')108 plt.plot(x,·yn+o1.residual,·'-',·label='leastsq')
109 plt.plot(x,·yn+o2.residual,·'--',·label='diffev')109 plt.plot(x,·yn+o2.residual,·'--',·label='diffev')
110 plt.legend()110 plt.legend()
111 [example·diffev]111 [example·diffev]
112 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·0.980·seconds)112 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·0.548·seconds)
113 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8d_\x8i_\x8f_\x8f_\x8e_\x8v_\x8._\x8i_\x8p_\x8y_\x8n_\x8b113 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8d_\x8i_\x8f_\x8f_\x8e_\x8v_\x8._\x8i_\x8p_\x8y_\x8n_\x8b
114 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8d_\x8i_\x8f_\x8f_\x8e_\x8v_\x8._\x8p_\x8y114 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8d_\x8i_\x8f_\x8f_\x8e_\x8v_\x8._\x8p_\x8y
115 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8d_\x8i_\x8f_\x8f_\x8e_\x8v_\x8._\x8z_\x8i_\x8p115 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8d_\x8i_\x8f_\x8f_\x8e_\x8v_\x8._\x8z_\x8i_\x8p
116 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y116 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y
117 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*117 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*
118 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x118 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x
119 ····*·_\x8n_\x8e_\x8x_\x8t·|119 ····*·_\x8n_\x8e_\x8x_\x8t·|
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181 </div>181 </div>
182 <div·class="highlight-Python·notranslate"><div·class="highlight"><pre><span></span><span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">y</span><span·class="p">,</span>·<span·class="s1">&#39;o&#39;</span><span·class="p">)</span>182 <div·class="highlight-Python·notranslate"><div·class="highlight"><pre><span></span><span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">y</span><span·class="p">,</span>·<span·class="s1">&#39;o&#39;</span><span·class="p">)</span>
183 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">result</span><span·class="o">.</span><span·class="n">init_fit</span><span·class="p">,</span>·<span·class="s1">&#39;--&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;initial·fit&#39;</span><span·class="p">)</span>183 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">result</span><span·class="o">.</span><span·class="n">init_fit</span><span·class="p">,</span>·<span·class="s1">&#39;--&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;initial·fit&#39;</span><span·class="p">)</span>
184 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">result</span><span·class="o">.</span><span·class="n">best_fit</span><span·class="p">,</span>·<span·class="s1">&#39;-&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;best·fit&#39;</span><span·class="p">)</span>184 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">result</span><span·class="o">.</span><span·class="n">best_fit</span><span·class="p">,</span>·<span·class="s1">&#39;-&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;best·fit&#39;</span><span·class="p">)</span>
185 <span·class="n">plt</span><span·class="o">.</span><span·class="n">legend</span><span·class="p">()</span>185 <span·class="n">plt</span><span·class="o">.</span><span·class="n">legend</span><span·class="p">()</span>
186 </pre></div>186 </pre></div>
187 </div>187 </div>
188 <img·src="../_images/sphx_glr_example_expression_model_001.png"·srcset="../_images/sphx_glr_example_expression_model_001.png,·../_images/sphx_glr_example_expression_model_001_3_00x.png·3.00x"·alt="example·expression·model"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.566·seconds)</p>188 <img·src="../_images/sphx_glr_example_expression_model_001.png"·srcset="../_images/sphx_glr_example_expression_model_001.png,·../_images/sphx_glr_example_expression_model_001_3_00x.png·3.00x"·alt="example·expression·model"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.323·seconds)</p>
189 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-expression-model-py">189 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-expression-model-py">
190 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">190 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">
191 <p><a·class="reference·download·internal"·download=""·href="../_downloads/18a51e50a47e90524ad3b8de0632b714/example_expression_model.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_expression_model.ipynb</span></code></a></p>191 <p><a·class="reference·download·internal"·download=""·href="../_downloads/18a51e50a47e90524ad3b8de0632b714/example_expression_model.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_expression_model.ipynb</span></code></a></p>
192 </div>192 </div>
193 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">193 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">
194 <p><a·class="reference·download·internal"·download=""·href="../_downloads/dd61d0d99d106be1eecc4533c0a813be/example_expression_model.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_expression_model.py</span></code></a></p>194 <p><a·class="reference·download·internal"·download=""·href="../_downloads/dd61d0d99d106be1eecc4533c0a813be/example_expression_model.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_expression_model.py</span></code></a></p>
195 </div>195 </div>
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65 [[Correlations]]·(unreported·correlations·are·<·0.100)65 [[Correlations]]·(unreported·correlations·are·<·0.100)
66 ····C(amp,·wid)·=·+0.577466 ····C(amp,·wid)·=·+0.5774
67 plt.plot(x,·y,·'o')67 plt.plot(x,·y,·'o')
68 plt.plot(x,·result.init_fit,·'--',·label='initial·fit')68 plt.plot(x,·result.init_fit,·'--',·label='initial·fit')
69 plt.plot(x,·result.best_fit,·'-',·label='best·fit')69 plt.plot(x,·result.best_fit,·'-',·label='best·fit')
70 plt.legend()70 plt.legend()
71 [example·expression·model]71 [example·expression·model]
72 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·0.566·seconds)72 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·0.323·seconds)
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77 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*77 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*
78 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x78 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x
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305 <span·class="n">ax</span><span·class="o">.</span><span·class="n">legend</span><span·class="p">()</span>305 <span·class="n">ax</span><span·class="o">.</span><span·class="n">legend</span><span·class="p">()</span>
306 </pre></div>306 </pre></div>
307 </div>307 </div>
308 <img·src="../_images/sphx_glr_example_fit_jacobian_benchmark_001.png"·srcset="../_images/sphx_glr_example_fit_jacobian_benchmark_001.png,·../_images/sphx_glr_example_fit_jacobian_benchmark_001_3_00x.png·3.00x"·alt="example·fit·jacobian·benchmark"·class·=·"sphx-glr-single-img"/><div·class="sphx-glr-script-out·highlight-none·notranslate"><div·class="highlight"><pre><span></span>The·&quot;true&quot;·parameters·are:·a·=·2.500,·b·=·1.300,·c·=·0.800308 <img·src="../_images/sphx_glr_example_fit_jacobian_benchmark_001.png"·srcset="../_images/sphx_glr_example_fit_jacobian_benchmark_001.png,·../_images/sphx_glr_example_fit_jacobian_benchmark_001_3_00x.png·3.00x"·alt="example·fit·jacobian·benchmark"·class·=·"sphx-glr-single-img"/><div·class="sphx-glr-script-out·highlight-none·notranslate"><div·class="highlight"><pre><span></span>The·&quot;true&quot;·parameters·are:·a·=·2.500,·b·=·1.300,·c·=·0.800
  
309 |·Method··················|·Avg.·time·(ms)·|·#·func.·(+·Jac.)·calls·|·Chi-squared·|·a·····|·b·····|·c·····|309 |·Method··················|·Avg.·time·(ms)·|·#·func.·(+·Jac.)·calls·|·Chi-squared·|·a·····|·b·····|·c·····|
310 |-------------------------|----------------|------------------------|-------------|-------|-------|-------|310 |-------------------------|----------------|------------------------|-------------|-------|-------|-------|
311 |·leastsq·················|·4.22···········|·39·····················|·1.092·······|·2.564·|·1.359·|·0.824·|311 |·leastsq·················|·2.22···········|·39·····················|·1.092·······|·2.564·|·1.359·|·0.824·|
312 |·leastsq·with·Jac.·······|·3.37···········|·12·(+10)···············|·1.092·······|·2.564·|·1.359·|·0.824·|312 |·leastsq·with·Jac.·······|·1.92···········|·12·(+10)···············|·1.092·······|·2.564·|·1.359·|·0.824·|
313 |·least_squares···········|·8.83···········|·38·····················|·1.092·······|·2.564·|·1.359·|·0.824·|313 |·least_squares···········|·5.19···········|·38·····················|·1.092·······|·2.564·|·1.359·|·0.824·|
314 |·least_squares·with·Jac.·|·5.77···········|·11·(+9)················|·1.092·······|·2.564·|·1.359·|·0.824·|314 |·least_squares·with·Jac.·|·3.44···········|·11·(+9)················|·1.092·······|·2.564·|·1.359·|·0.824·|
315 </pre></div>315 </pre></div>
316 </div>316 </div>
317 <p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·2.877·seconds)</p>317 <p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·1.652·seconds)</p>
318 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-fit-jacobian-benchmark-py">318 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-fit-jacobian-benchmark-py">
319 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">319 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">
320 <p><a·class="reference·download·internal"·download=""·href="../_downloads/9db45352ed3b7a40b0471b4137f67079/example_fit_jacobian_benchmark.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_fit_jacobian_benchmark.ipynb</span></code></a></p>320 <p><a·class="reference·download·internal"·download=""·href="../_downloads/9db45352ed3b7a40b0471b4137f67079/example_fit_jacobian_benchmark.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_fit_jacobian_benchmark.ipynb</span></code></a></p>
321 </div>321 </div>
322 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">322 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">
323 <p><a·class="reference·download·internal"·download=""·href="../_downloads/42b143772ac94b1e24f82c78c37f8727/example_fit_jacobian_benchmark.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_fit_jacobian_benchmark.py</span></code></a></p>323 <p><a·class="reference·download·internal"·download=""·href="../_downloads/42b143772ac94b1e24f82c78c37f8727/example_fit_jacobian_benchmark.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_fit_jacobian_benchmark.py</span></code></a></p>
324 </div>324 </div>
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197 [example·fit·jacobian·benchmark]197 [example·fit·jacobian·benchmark]
198 The·"true"·parameters·are:·a·=·2.500,·b·=·1.300,·c·=·0.800198 The·"true"·parameters·are:·a·=·2.500,·b·=·1.300,·c·=·0.800
  
199 |·Method··················|·Avg.·time·(ms)·|·#·func.·(+·Jac.)·calls·|·Chi-199 |·Method··················|·Avg.·time·(ms)·|·#·func.·(+·Jac.)·calls·|·Chi-
200 squared·|·a·····|·b·····|·c·····|200 squared·|·a·····|·b·····|·c·····|
201 |-------------------------|----------------|------------------------|----------201 |-------------------------|----------------|------------------------|----------
202 ---|-------|-------|-------|202 ---|-------|-------|-------|
203 |·leastsq·················|·4.22···········|·39·····················|·1.092203 |·leastsq·················|·2.22···········|·39·····················|·1.092
204 |·2.564·|·1.359·|·0.824·|204 |·2.564·|·1.359·|·0.824·|
205 |·leastsq·with·Jac.·······|·3.37···········|·12·(+10)···············|·1.092205 |·leastsq·with·Jac.·······|·1.92···········|·12·(+10)···············|·1.092
206 |·2.564·|·1.359·|·0.824·|206 |·2.564·|·1.359·|·0.824·|
207 |·least_squares···········|·8.83···········|·38·····················|·1.092207 |·least_squares···········|·5.19···········|·38·····················|·1.092
208 |·2.564·|·1.359·|·0.824·|208 |·2.564·|·1.359·|·0.824·|
209 |·least_squares·with·Jac.·|·5.77···········|·11·(+9)················|·1.092209 |·least_squares·with·Jac.·|·3.44···········|·11·(+9)················|·1.092
210 |·2.564·|·1.359·|·0.824·|210 |·2.564·|·1.359·|·0.824·|
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216 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*216 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*
217 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x217 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x
218 ····*·_\x8n_\x8e_\x8x_\x8t·|218 ····*·_\x8n_\x8e_\x8x_\x8t·|
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229 <p>Plot·the·data·sets·and·fits</p>229 <p>Plot·the·data·sets·and·fits</p>
230 <div·class="highlight-Python·notranslate"><div·class="highlight"><pre><span></span><span·class="n">plt</span><span·class="o">.</span><span·class="n">figure</span><span·class="p">()</span>230 <div·class="highlight-Python·notranslate"><div·class="highlight"><pre><span></span><span·class="n">plt</span><span·class="o">.</span><span·class="n">figure</span><span·class="p">()</span>
231 <span·class="k">for</span>·<span·class="n">i</span>·<span·class="ow">in</span>·<span·class="nb">range</span><span·class="p">(</span><span·class="mi">5</span><span·class="p">):</span>231 <span·class="k">for</span>·<span·class="n">i</span>·<span·class="ow">in</span>·<span·class="nb">range</span><span·class="p">(</span><span·class="mi">5</span><span·class="p">):</span>
232 ····<span·class="n">y_fit</span>·<span·class="o">=</span>·<span·class="n">gauss_dataset</span><span·class="p">(</span><span·class="n">out</span><span·class="o">.</span><span·class="n">params</span><span·class="p">,</span>·<span·class="n">i</span><span·class="p">,</span>·<span·class="n">x</span><span·class="p">)</span>232 ····<span·class="n">y_fit</span>·<span·class="o">=</span>·<span·class="n">gauss_dataset</span><span·class="p">(</span><span·class="n">out</span><span·class="o">.</span><span·class="n">params</span><span·class="p">,</span>·<span·class="n">i</span><span·class="p">,</span>·<span·class="n">x</span><span·class="p">)</span>
233 ····<span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">data</span><span·class="p">[</span><span·class="n">i</span><span·class="p">,</span>·<span·class="p">:],</span>·<span·class="s1">&#39;o&#39;</span><span·class="p">,</span>·<span·class="n">x</span><span·class="p">,</span>·<span·class="n">y_fit</span><span·class="p">,</span>·<span·class="s1">&#39;-&#39;</span><span·class="p">)</span>233 ····<span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">data</span><span·class="p">[</span><span·class="n">i</span><span·class="p">,</span>·<span·class="p">:],</span>·<span·class="s1">&#39;o&#39;</span><span·class="p">,</span>·<span·class="n">x</span><span·class="p">,</span>·<span·class="n">y_fit</span><span·class="p">,</span>·<span·class="s1">&#39;-&#39;</span><span·class="p">)</span>
234 </pre></div>234 </pre></div>
235 </div>235 </div>
236 <img·src="../_images/sphx_glr_example_fit_multi_datasets_001.png"·srcset="../_images/sphx_glr_example_fit_multi_datasets_001.png,·../_images/sphx_glr_example_fit_multi_datasets_001_3_00x.png·3.00x"·alt="example·fit·multi·datasets"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.624·seconds)</p>236 <img·src="../_images/sphx_glr_example_fit_multi_datasets_001.png"·srcset="../_images/sphx_glr_example_fit_multi_datasets_001.png,·../_images/sphx_glr_example_fit_multi_datasets_001_3_00x.png·3.00x"·alt="example·fit·multi·datasets"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.355·seconds)</p>
237 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-fit-multi-datasets-py">237 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-fit-multi-datasets-py">
238 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">238 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">
239 <p><a·class="reference·download·internal"·download=""·href="../_downloads/e9797dfaa256c029a43c2a364328ed36/example_fit_multi_datasets.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_fit_multi_datasets.ipynb</span></code></a></p>239 <p><a·class="reference·download·internal"·download=""·href="../_downloads/e9797dfaa256c029a43c2a364328ed36/example_fit_multi_datasets.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_fit_multi_datasets.ipynb</span></code></a></p>
240 </div>240 </div>
241 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">241 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">
242 <p><a·class="reference·download·internal"·download=""·href="../_downloads/5c7aecfc832cba8709209d4aee80c638/example_fit_multi_datasets.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_fit_multi_datasets.py</span></code></a></p>242 <p><a·class="reference·download·internal"·download=""·href="../_downloads/5c7aecfc832cba8709209d4aee80c638/example_fit_multi_datasets.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_fit_multi_datasets.py</span></code></a></p>
243 </div>243 </div>
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110 ····C(amp_2,·amp_5)·=·+0.1092110 ····C(amp_2,·amp_5)·=·+0.1092
111 Plot·the·data·sets·and·fits111 Plot·the·data·sets·and·fits
112 plt.figure()112 plt.figure()
113 for·i·in·range(5):113 for·i·in·range(5):
114 ····y_fit·=·gauss_dataset(out.params,·i,·x)114 ····y_fit·=·gauss_dataset(out.params,·i,·x)
115 ····plt.plot(x,·data[i,·:],·'o',·x,·y_fit,·'-')115 ····plt.plot(x,·data[i,·:],·'o',·x,·y_fit,·'-')
116 [example·fit·multi·datasets]116 [example·fit·multi·datasets]
117 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·0.624·seconds)117 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·0.355·seconds)
118 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8f_\x8i_\x8t_\x8__\x8m_\x8u_\x8l_\x8t_\x8i_\x8__\x8d_\x8a_\x8t_\x8a_\x8s_\x8e_\x8t_\x8s_\x8._\x8i_\x8p_\x8y_\x8n_\x8b118 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8f_\x8i_\x8t_\x8__\x8m_\x8u_\x8l_\x8t_\x8i_\x8__\x8d_\x8a_\x8t_\x8a_\x8s_\x8e_\x8t_\x8s_\x8._\x8i_\x8p_\x8y_\x8n_\x8b
119 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8f_\x8i_\x8t_\x8__\x8m_\x8u_\x8l_\x8t_\x8i_\x8__\x8d_\x8a_\x8t_\x8a_\x8s_\x8e_\x8t_\x8s_\x8._\x8p_\x8y119 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8f_\x8i_\x8t_\x8__\x8m_\x8u_\x8l_\x8t_\x8i_\x8__\x8d_\x8a_\x8t_\x8a_\x8s_\x8e_\x8t_\x8s_\x8._\x8p_\x8y
120 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8f_\x8i_\x8t_\x8__\x8m_\x8u_\x8l_\x8t_\x8i_\x8__\x8d_\x8a_\x8t_\x8a_\x8s_\x8e_\x8t_\x8s_\x8._\x8z_\x8i_\x8p120 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8f_\x8i_\x8t_\x8__\x8m_\x8u_\x8l_\x8t_\x8i_\x8__\x8d_\x8a_\x8t_\x8a_\x8s_\x8e_\x8t_\x8s_\x8._\x8z_\x8i_\x8p
121 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y121 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y
122 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*122 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*
123 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x123 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x
124 ····*·_\x8n_\x8e_\x8x_\x8t·|124 ····*·_\x8n_\x8e_\x8x_\x8t·|
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240 <span·class="k">for</span>·<span·class="n">i</span><span·class="p">,</span>·<span·class="n">y</span>·<span·class="ow">in</span>·<span·class="nb">enumerate</span><span·class="p">(</span><span·class="n">data</span><span·class="p">):</span>240 <span·class="k">for</span>·<span·class="n">i</span><span·class="p">,</span>·<span·class="n">y</span>·<span·class="ow">in</span>·<span·class="nb">enumerate</span><span·class="p">(</span><span·class="n">data</span><span·class="p">):</span>
241 ····<span·class="n">components</span>·<span·class="o">=</span>·<span·class="n">model</span><span·class="o">.</span><span·class="n">eval_components</span><span·class="p">(</span><span·class="n">params</span><span·class="o">=</span><span·class="n">out</span><span·class="o">.</span><span·class="n">params</span><span·class="p">,</span>·<span·class="n">x</span><span·class="o">=</span><span·class="n">x</span><span·class="p">)</span>241 ····<span·class="n">components</span>·<span·class="o">=</span>·<span·class="n">model</span><span·class="o">.</span><span·class="n">eval_components</span><span·class="p">(</span><span·class="n">params</span><span·class="o">=</span><span·class="n">out</span><span·class="o">.</span><span·class="n">params</span><span·class="p">,</span>·<span·class="n">x</span><span·class="o">=</span><span·class="n">x</span><span·class="p">)</span>
242 ····<span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">y</span><span·class="p">,</span>·<span·class="s1">&#39;o&#39;</span><span·class="p">,</span>·<span·class="n">x</span><span·class="p">,</span>·<span·class="n">components</span><span·class="p">[</span><span·class="sa">f</span><span·class="s1">&#39;n</span><span·class="si">{</span><span·class="n">i</span><span·class="o">+</span><span·class="mi">1</span><span·class="si">}</span><span·class="s1">_&#39;</span><span·class="p">],</span>·<span·class="s1">&#39;-&#39;</span><span·class="p">)</span>242 ····<span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">y</span><span·class="p">,</span>·<span·class="s1">&#39;o&#39;</span><span·class="p">,</span>·<span·class="n">x</span><span·class="p">,</span>·<span·class="n">components</span><span·class="p">[</span><span·class="sa">f</span><span·class="s1">&#39;n</span><span·class="si">{</span><span·class="n">i</span><span·class="o">+</span><span·class="mi">1</span><span·class="si">}</span><span·class="s1">_&#39;</span><span·class="p">],</span>·<span·class="s1">&#39;-&#39;</span><span·class="p">)</span>
  
243 <span·class="n">plt</span><span·class="o">.</span><span·class="n">show</span><span·class="p">()</span>243 <span·class="n">plt</span><span·class="o">.</span><span·class="n">show</span><span·class="p">()</span>
244 </pre></div>244 </pre></div>
245 </div>245 </div>
246 <img·src="../_images/sphx_glr_example_fit_multi_datasets_Model-interface_001.png"·srcset="../_images/sphx_glr_example_fit_multi_datasets_Model-interface_001.png,·../_images/sphx_glr_example_fit_multi_datasets_Model-interface_001_3_00x.png·3.00x"·alt="example·fit·multi·datasets·Model·interface"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.799·seconds)</p>246 <img·src="../_images/sphx_glr_example_fit_multi_datasets_Model-interface_001.png"·srcset="../_images/sphx_glr_example_fit_multi_datasets_Model-interface_001.png,·../_images/sphx_glr_example_fit_multi_datasets_Model-interface_001_3_00x.png·3.00x"·alt="example·fit·multi·datasets·Model·interface"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.435·seconds)</p>
247 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-fit-multi-datasets-model-interface-py">247 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-fit-multi-datasets-model-interface-py">
248 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">248 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">
249 <p><a·class="reference·download·internal"·download=""·href="../_downloads/6bd1774e2b7de7f7c5a9bb78e91a173a/example_fit_multi_datasets_Model-interface.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_fit_multi_datasets_Model-interface.ipynb</span></code></a></p>249 <p><a·class="reference·download·internal"·download=""·href="../_downloads/6bd1774e2b7de7f7c5a9bb78e91a173a/example_fit_multi_datasets_Model-interface.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_fit_multi_datasets_Model-interface.ipynb</span></code></a></p>
250 </div>250 </div>
251 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">251 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">
252 <p><a·class="reference·download·internal"·download=""·href="../_downloads/9cc433d73a3c54edbac87a2639bd6858/example_fit_multi_datasets_Model-interface.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_fit_multi_datasets_Model-interface.py</span></code></a></p>252 <p><a·class="reference·download·internal"·download=""·href="../_downloads/9cc433d73a3c54edbac87a2639bd6858/example_fit_multi_datasets_Model-interface.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_fit_multi_datasets_Model-interface.py</span></code></a></p>
253 </div>253 </div>
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123 plt.figure()123 plt.figure()
124 for·i,·y·in·enumerate(data):124 for·i,·y·in·enumerate(data):
125 ····components·=·model.eval_components(params=out.params,·x=x)125 ····components·=·model.eval_components(params=out.params,·x=x)
126 ····plt.plot(x,·y,·'o',·x,·components[f'n{i+1}_'],·'-')126 ····plt.plot(x,·y,·'o',·x,·components[f'n{i+1}_'],·'-')
  
127 plt.show()127 plt.show()
128 [example·fit·multi·datasets·Model·interface]128 [example·fit·multi·datasets·Model·interface]
129 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·0.799·seconds)129 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·0.435·seconds)
130 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8f_\x8i_\x8t_\x8__\x8m_\x8u_\x8l_\x8t_\x8i_\x8__\x8d_\x8a_\x8t_\x8a_\x8s_\x8e_\x8t_\x8s_\x8__\x8M_\x8o_\x8d_\x8e_\x8l_\x8-_\x8i_\x8n_\x8t_\x8e_\x8r_\x8f_\x8a_\x8c_\x8e_\x8._\x8i_\x8p_\x8y_\x8n_\x8b130 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8f_\x8i_\x8t_\x8__\x8m_\x8u_\x8l_\x8t_\x8i_\x8__\x8d_\x8a_\x8t_\x8a_\x8s_\x8e_\x8t_\x8s_\x8__\x8M_\x8o_\x8d_\x8e_\x8l_\x8-_\x8i_\x8n_\x8t_\x8e_\x8r_\x8f_\x8a_\x8c_\x8e_\x8._\x8i_\x8p_\x8y_\x8n_\x8b
131 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8f_\x8i_\x8t_\x8__\x8m_\x8u_\x8l_\x8t_\x8i_\x8__\x8d_\x8a_\x8t_\x8a_\x8s_\x8e_\x8t_\x8s_\x8__\x8M_\x8o_\x8d_\x8e_\x8l_\x8-_\x8i_\x8n_\x8t_\x8e_\x8r_\x8f_\x8a_\x8c_\x8e_\x8._\x8p_\x8y131 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8f_\x8i_\x8t_\x8__\x8m_\x8u_\x8l_\x8t_\x8i_\x8__\x8d_\x8a_\x8t_\x8a_\x8s_\x8e_\x8t_\x8s_\x8__\x8M_\x8o_\x8d_\x8e_\x8l_\x8-_\x8i_\x8n_\x8t_\x8e_\x8r_\x8f_\x8a_\x8c_\x8e_\x8._\x8p_\x8y
132 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8f_\x8i_\x8t_\x8__\x8m_\x8u_\x8l_\x8t_\x8i_\x8__\x8d_\x8a_\x8t_\x8a_\x8s_\x8e_\x8t_\x8s_\x8__\x8M_\x8o_\x8d_\x8e_\x8l_\x8-_\x8i_\x8n_\x8t_\x8e_\x8r_\x8f_\x8a_\x8c_\x8e_\x8._\x8z_\x8i_\x8p132 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8f_\x8i_\x8t_\x8__\x8m_\x8u_\x8l_\x8t_\x8i_\x8__\x8d_\x8a_\x8t_\x8a_\x8s_\x8e_\x8t_\x8s_\x8__\x8M_\x8o_\x8d_\x8e_\x8l_\x8-_\x8i_\x8n_\x8t_\x8e_\x8r_\x8f_\x8a_\x8c_\x8e_\x8._\x8z_\x8i_\x8p
133 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y133 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y
134 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*134 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*
135 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x135 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x
136 ····*·_\x8n_\x8e_\x8x_\x8t·|136 ····*·_\x8n_\x8e_\x8x_\x8t·|
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./usr/share/doc/python3-lmfit/html/examples/example_fit_with_algebraic_constraint.html
    
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210 ····C(g_sigma,·total_amplitude)········=·-0.4115210 ····C(g_sigma,·total_amplitude)········=·-0.4115
211 ····C(g_center,·line_intercept)········=·+0.3868211 ····C(g_center,·line_intercept)········=·+0.3868
212 ····C(g_amplitude,·line_intercept)·····=·+0.1834212 ····C(g_amplitude,·line_intercept)·····=·+0.1834
213 ····C(g_amplitude,·line_slope)·········=·+0.1825213 ····C(g_amplitude,·line_slope)·········=·+0.1825
214 ····C(g_sigma,·line_slope)·············=·+0.1739214 ····C(g_sigma,·line_slope)·············=·+0.1739
215 </pre></div>215 </pre></div>
216 </div>216 </div>
217 <p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.635·seconds)</p>217 <p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.358·seconds)</p>
218 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-fit-with-algebraic-constraint-py">218 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-fit-with-algebraic-constraint-py">
219 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">219 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">
220 <p><a·class="reference·download·internal"·download=""·href="../_downloads/795f02254c8fb4ff85239a1247e0cdb3/example_fit_with_algebraic_constraint.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_fit_with_algebraic_constraint.ipynb</span></code></a></p>220 <p><a·class="reference·download·internal"·download=""·href="../_downloads/795f02254c8fb4ff85239a1247e0cdb3/example_fit_with_algebraic_constraint.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_fit_with_algebraic_constraint.ipynb</span></code></a></p>
221 </div>221 </div>
222 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">222 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">
223 <p><a·class="reference·download·internal"·download=""·href="../_downloads/cb6735e259aa0fe1e9993a89862af987/example_fit_with_algebraic_constraint.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_fit_with_algebraic_constraint.py</span></code></a></p>223 <p><a·class="reference·download·internal"·download=""·href="../_downloads/cb6735e259aa0fe1e9993a89862af987/example_fit_with_algebraic_constraint.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_fit_with_algebraic_constraint.py</span></code></a></p>
224 </div>224 </div>
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106 ····C(g_amplitude,·total_amplitude)····=·-0.6115106 ····C(g_amplitude,·total_amplitude)····=·-0.6115
107 ····C(line_intercept,·total_amplitude)·=·-0.5883107 ····C(line_intercept,·total_amplitude)·=·-0.5883
108 ····C(g_sigma,·total_amplitude)········=·-0.4115108 ····C(g_sigma,·total_amplitude)········=·-0.4115
109 ····C(g_center,·line_intercept)········=·+0.3868109 ····C(g_center,·line_intercept)········=·+0.3868
110 ····C(g_amplitude,·line_intercept)·····=·+0.1834110 ····C(g_amplitude,·line_intercept)·····=·+0.1834
111 ····C(g_amplitude,·line_slope)·········=·+0.1825111 ····C(g_amplitude,·line_slope)·········=·+0.1825
112 ····C(g_sigma,·line_slope)·············=·+0.1739112 ····C(g_sigma,·line_slope)·············=·+0.1739
113 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·0.635·seconds)113 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·0.358·seconds)
114 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8f_\x8i_\x8t_\x8__\x8w_\x8i_\x8t_\x8h_\x8__\x8a_\x8l_\x8g_\x8e_\x8b_\x8r_\x8a_\x8i_\x8c_\x8__\x8c_\x8o_\x8n_\x8s_\x8t_\x8r_\x8a_\x8i_\x8n_\x8t_\x8._\x8i_\x8p_\x8y_\x8n_\x8b114 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8f_\x8i_\x8t_\x8__\x8w_\x8i_\x8t_\x8h_\x8__\x8a_\x8l_\x8g_\x8e_\x8b_\x8r_\x8a_\x8i_\x8c_\x8__\x8c_\x8o_\x8n_\x8s_\x8t_\x8r_\x8a_\x8i_\x8n_\x8t_\x8._\x8i_\x8p_\x8y_\x8n_\x8b
115 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8f_\x8i_\x8t_\x8__\x8w_\x8i_\x8t_\x8h_\x8__\x8a_\x8l_\x8g_\x8e_\x8b_\x8r_\x8a_\x8i_\x8c_\x8__\x8c_\x8o_\x8n_\x8s_\x8t_\x8r_\x8a_\x8i_\x8n_\x8t_\x8._\x8p_\x8y115 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8f_\x8i_\x8t_\x8__\x8w_\x8i_\x8t_\x8h_\x8__\x8a_\x8l_\x8g_\x8e_\x8b_\x8r_\x8a_\x8i_\x8c_\x8__\x8c_\x8o_\x8n_\x8s_\x8t_\x8r_\x8a_\x8i_\x8n_\x8t_\x8._\x8p_\x8y
116 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8f_\x8i_\x8t_\x8__\x8w_\x8i_\x8t_\x8h_\x8__\x8a_\x8l_\x8g_\x8e_\x8b_\x8r_\x8a_\x8i_\x8c_\x8__\x8c_\x8o_\x8n_\x8s_\x8t_\x8r_\x8a_\x8i_\x8n_\x8t_\x8._\x8z_\x8i_\x8p116 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8f_\x8i_\x8t_\x8__\x8w_\x8i_\x8t_\x8h_\x8__\x8a_\x8l_\x8g_\x8e_\x8b_\x8r_\x8a_\x8i_\x8c_\x8__\x8c_\x8o_\x8n_\x8s_\x8t_\x8r_\x8a_\x8i_\x8n_\x8t_\x8._\x8z_\x8i_\x8p
117 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y117 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y
118 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*118 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*
119 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x119 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x
120 ····*·_\x8n_\x8e_\x8x_\x8t·|120 ····*·_\x8n_\x8e_\x8x_\x8t·|
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./usr/share/doc/python3-lmfit/html/examples/example_fit_with_bounds.html
    
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208 </div>208 </div>
209 <div·class="highlight-Python·notranslate"><div·class="highlight"><pre><span></span><span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">data</span><span·class="p">,</span>·<span·class="s1">&#39;o&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;data&#39;</span><span·class="p">)</span>209 <div·class="highlight-Python·notranslate"><div·class="highlight"><pre><span></span><span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">data</span><span·class="p">,</span>·<span·class="s1">&#39;o&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;data&#39;</span><span·class="p">)</span>
210 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">fit</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;best·fit&#39;</span><span·class="p">)</span>210 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">fit</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;best·fit&#39;</span><span·class="p">)</span>
211 <span·class="n">plt</span><span·class="o">.</span><span·class="n">legend</span><span·class="p">()</span>211 <span·class="n">plt</span><span·class="o">.</span><span·class="n">legend</span><span·class="p">()</span>
212 <span·class="n">plt</span><span·class="o">.</span><span·class="n">show</span><span·class="p">()</span>212 <span·class="n">plt</span><span·class="o">.</span><span·class="n">show</span><span·class="p">()</span>
213 </pre></div>213 </pre></div>
214 </div>214 </div>
215 <img·src="../_images/sphx_glr_example_fit_with_bounds_001.png"·srcset="../_images/sphx_glr_example_fit_with_bounds_001.png,·../_images/sphx_glr_example_fit_with_bounds_001_3_00x.png·3.00x"·alt="example·fit·with·bounds"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.617·seconds)</p>215 <img·src="../_images/sphx_glr_example_fit_with_bounds_001.png"·srcset="../_images/sphx_glr_example_fit_with_bounds_001.png,·../_images/sphx_glr_example_fit_with_bounds_001_3_00x.png·3.00x"·alt="example·fit·with·bounds"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.356·seconds)</p>
216 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-fit-with-bounds-py">216 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-fit-with-bounds-py">
217 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">217 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">
218 <p><a·class="reference·download·internal"·download=""·href="../_downloads/fd01b33f1731fe67d0f89a803067a496/example_fit_with_bounds.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_fit_with_bounds.ipynb</span></code></a></p>218 <p><a·class="reference·download·internal"·download=""·href="../_downloads/fd01b33f1731fe67d0f89a803067a496/example_fit_with_bounds.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_fit_with_bounds.ipynb</span></code></a></p>
219 </div>219 </div>
220 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">220 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">
221 <p><a·class="reference·download·internal"·download=""·href="../_downloads/27b87cac9cd9afd7fa73c15f10211608/example_fit_with_bounds.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_fit_with_bounds.py</span></code></a></p>221 <p><a·class="reference·download·internal"·download=""·href="../_downloads/27b87cac9cd9afd7fa73c15f10211608/example_fit_with_bounds.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_fit_with_bounds.py</span></code></a></p>
222 </div>222 </div>
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91 ··|·decay····|·+0.5757··|·-0.0404··|·-0.0502··|·+1.0000··|91 ··|·decay····|·+0.5757··|·-0.0404··|·-0.0502··|·+1.0000··|
92 ··+----------+----------+----------+----------+----------+92 ··+----------+----------+----------+----------+----------+
93 plt.plot(x,·data,·'o',·label='data')93 plt.plot(x,·data,·'o',·label='data')
94 plt.plot(x,·fit,·label='best·fit')94 plt.plot(x,·fit,·label='best·fit')
95 plt.legend()95 plt.legend()
96 plt.show()96 plt.show()
97 [example·fit·with·bounds]97 [example·fit·with·bounds]
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214 both·methods:</p>214 both·methods:</p>
215 <div·class="highlight-Python·notranslate"><div·class="highlight"><pre><span></span><span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">data</span><span·class="p">,</span>·<span·class="s1">&#39;o&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;data&#39;</span><span·class="p">)</span>215 <div·class="highlight-Python·notranslate"><div·class="highlight"><pre><span></span><span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">data</span><span·class="p">,</span>·<span·class="s1">&#39;o&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;data&#39;</span><span·class="p">)</span>
216 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">fit1</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;with·analytical·derivative&#39;</span><span·class="p">)</span>216 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">fit1</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;with·analytical·derivative&#39;</span><span·class="p">)</span>
217 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">fit2</span><span·class="p">,</span>·<span·class="s1">&#39;--&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;without·analytical·derivative&#39;</span><span·class="p">)</span>217 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">fit2</span><span·class="p">,</span>·<span·class="s1">&#39;--&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;without·analytical·derivative&#39;</span><span·class="p">)</span>
218 <span·class="n">plt</span><span·class="o">.</span><span·class="n">legend</span><span·class="p">()</span>218 <span·class="n">plt</span><span·class="o">.</span><span·class="n">legend</span><span·class="p">()</span>
219 </pre></div>219 </pre></div>
220 </div>220 </div>
221 <img·src="../_images/sphx_glr_example_fit_with_derivfunc_001.png"·srcset="../_images/sphx_glr_example_fit_with_derivfunc_001.png,·../_images/sphx_glr_example_fit_with_derivfunc_001_3_00x.png·3.00x"·alt="example·fit·with·derivfunc"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.563·seconds)</p>221 <img·src="../_images/sphx_glr_example_fit_with_derivfunc_001.png"·srcset="../_images/sphx_glr_example_fit_with_derivfunc_001.png,·../_images/sphx_glr_example_fit_with_derivfunc_001_3_00x.png·3.00x"·alt="example·fit·with·derivfunc"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.329·seconds)</p>
222 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-fit-with-derivfunc-py">222 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-fit-with-derivfunc-py">
223 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">223 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">
224 <p><a·class="reference·download·internal"·download=""·href="../_downloads/a48b6f5c2c4202cb67d15a117c5eb6bc/example_fit_with_derivfunc.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_fit_with_derivfunc.ipynb</span></code></a></p>224 <p><a·class="reference·download·internal"·download=""·href="../_downloads/a48b6f5c2c4202cb67d15a117c5eb6bc/example_fit_with_derivfunc.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_fit_with_derivfunc.ipynb</span></code></a></p>
225 </div>225 </div>
226 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">226 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">
227 <p><a·class="reference·download·internal"·download=""·href="../_downloads/34710c8e386116e372179d0463d53c6a/example_fit_with_derivfunc.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_fit_with_derivfunc.py</span></code></a></p>227 <p><a·class="reference·download·internal"·download=""·href="../_downloads/34710c8e386116e372179d0463d53c6a/example_fit_with_derivfunc.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_fit_with_derivfunc.py</span></code></a></p>
228 </div>228 </div>
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100 and·the·best-fit·to·the·synthetic·data·(with·added·noise)·is·the·same·for·both100 and·the·best-fit·to·the·synthetic·data·(with·added·noise)·is·the·same·for·both
101 methods:101 methods:
102 plt.plot(x,·data,·'o',·label='data')102 plt.plot(x,·data,·'o',·label='data')
103 plt.plot(x,·fit1,·label='with·analytical·derivative')103 plt.plot(x,·fit1,·label='with·analytical·derivative')
104 plt.plot(x,·fit2,·'--',·label='without·analytical·derivative')104 plt.plot(x,·fit2,·'--',·label='without·analytical·derivative')
105 plt.legend()105 plt.legend()
106 [example·fit·with·derivfunc]106 [example·fit·with·derivfunc]
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113 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x113 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x
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200 <p>and·figure:</p>200 <p>and·figure:</p>
201 <div·class="highlight-Python·notranslate"><div·class="highlight"><pre><span></span><span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">data</span><span·class="p">,</span>·<span·class="s1">&#39;o&#39;</span><span·class="p">)</span>201 <div·class="highlight-Python·notranslate"><div·class="highlight"><pre><span></span><span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">data</span><span·class="p">,</span>·<span·class="s1">&#39;o&#39;</span><span·class="p">)</span>
202 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">best_fit</span><span·class="p">,</span>·<span·class="s1">&#39;--&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;best·fit&#39;</span><span·class="p">)</span>202 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">best_fit</span><span·class="p">,</span>·<span·class="s1">&#39;--&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;best·fit&#39;</span><span·class="p">)</span>
203 <span·class="n">plt</span><span·class="o">.</span><span·class="n">legend</span><span·class="p">()</span>203 <span·class="n">plt</span><span·class="o">.</span><span·class="n">legend</span><span·class="p">()</span>
204 <span·class="n">plt</span><span·class="o">.</span><span·class="n">show</span><span·class="p">()</span>204 <span·class="n">plt</span><span·class="o">.</span><span·class="n">show</span><span·class="p">()</span>
205 </pre></div>205 </pre></div>
206 </div>206 </div>
207 <img·src="../_images/sphx_glr_example_fit_with_inequality_001.png"·srcset="../_images/sphx_glr_example_fit_with_inequality_001.png,·../_images/sphx_glr_example_fit_with_inequality_001_3_00x.png·3.00x"·alt="example·fit·with·inequality"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.571·seconds)</p>207 <img·src="../_images/sphx_glr_example_fit_with_inequality_001.png"·srcset="../_images/sphx_glr_example_fit_with_inequality_001.png,·../_images/sphx_glr_example_fit_with_inequality_001_3_00x.png·3.00x"·alt="example·fit·with·inequality"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.330·seconds)</p>
208 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-fit-with-inequality-py">208 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-fit-with-inequality-py">
209 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">209 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">
210 <p><a·class="reference·download·internal"·download=""·href="../_downloads/8cc2f5f768207b7533d24c7fd6035d90/example_fit_with_inequality.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_fit_with_inequality.ipynb</span></code></a></p>210 <p><a·class="reference·download·internal"·download=""·href="../_downloads/8cc2f5f768207b7533d24c7fd6035d90/example_fit_with_inequality.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_fit_with_inequality.ipynb</span></code></a></p>
211 </div>211 </div>
212 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">212 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">
213 <p><a·class="reference·download·internal"·download=""·href="../_downloads/0372b8f3b0b615eb40855b665c11d339/example_fit_with_inequality.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_fit_with_inequality.py</span></code></a></p>213 <p><a·class="reference·download·internal"·download=""·href="../_downloads/0372b8f3b0b615eb40855b665c11d339/example_fit_with_inequality.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_fit_with_inequality.py</span></code></a></p>
214 </div>214 </div>
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84 ····C(cen_g,·wid_g)······=·+0.154684 ····C(cen_g,·wid_g)······=·+0.1546
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86 plt.plot(x,·data,·'o')86 plt.plot(x,·data,·'o')
87 plt.plot(x,·best_fit,·'--',·label='best·fit')87 plt.plot(x,·best_fit,·'--',·label='best·fit')
88 plt.legend()88 plt.legend()
89 plt.show()89 plt.show()
90 [example·fit·with·inequality]90 [example·fit·with·inequality]
91 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·0.571·seconds)91 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·0.330·seconds)
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97 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x97 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x
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237 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">yn</span><span·class="p">,</span>·<span·class="s1">&#39;--*&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;with·noise+outliers&#39;</span><span·class="p">)</span>237 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">yn</span><span·class="p">,</span>·<span·class="s1">&#39;--*&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;with·noise+outliers&#39;</span><span·class="p">)</span>
238 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">yn</span><span·class="o">+</span><span·class="n">o1</span><span·class="o">.</span><span·class="n">residual</span><span·class="p">,</span>·<span·class="s1">&#39;-&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;sum·of·squares·fit&#39;</span><span·class="p">)</span>238 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">yn</span><span·class="o">+</span><span·class="n">o1</span><span·class="o">.</span><span·class="n">residual</span><span·class="p">,</span>·<span·class="s1">&#39;-&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;sum·of·squares·fit&#39;</span><span·class="p">)</span>
239 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">yn</span><span·class="o">+</span><span·class="n">o2</span><span·class="o">.</span><span·class="n">residual</span><span·class="p">,</span>·<span·class="s1">&#39;-&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;robust·fit&#39;</span><span·class="p">)</span>239 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">yn</span><span·class="o">+</span><span·class="n">o2</span><span·class="o">.</span><span·class="n">residual</span><span·class="p">,</span>·<span·class="s1">&#39;-&#39;</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;robust·fit&#39;</span><span·class="p">)</span>
240 <span·class="n">plt</span><span·class="o">.</span><span·class="n">legend</span><span·class="p">()</span>240 <span·class="n">plt</span><span·class="o">.</span><span·class="n">legend</span><span·class="p">()</span>
241 <span·class="n">plt</span><span·class="o">.</span><span·class="n">show</span><span·class="p">()</span>241 <span·class="n">plt</span><span·class="o">.</span><span·class="n">show</span><span·class="p">()</span>
242 </pre></div>242 </pre></div>
243 </div>243 </div>
244 <img·src="../_images/sphx_glr_example_reduce_fcn_001.png"·srcset="../_images/sphx_glr_example_reduce_fcn_001.png,·../_images/sphx_glr_example_reduce_fcn_001_3_00x.png·3.00x"·alt="example·reduce·fcn"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.676·seconds)</p>244 <img·src="../_images/sphx_glr_example_reduce_fcn_001.png"·srcset="../_images/sphx_glr_example_reduce_fcn_001.png,·../_images/sphx_glr_example_reduce_fcn_001_3_00x.png·3.00x"·alt="example·reduce·fcn"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.399·seconds)</p>
245 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-reduce-fcn-py">245 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-reduce-fcn-py">
246 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">246 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">
247 <p><a·class="reference·download·internal"·download=""·href="../_downloads/5d125e1fb5f23aa5a5473c67a4699244/example_reduce_fcn.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_reduce_fcn.ipynb</span></code></a></p>247 <p><a·class="reference·download·internal"·download=""·href="../_downloads/5d125e1fb5f23aa5a5473c67a4699244/example_reduce_fcn.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_reduce_fcn.ipynb</span></code></a></p>
248 </div>248 </div>
249 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">249 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">
250 <p><a·class="reference·download·internal"·download=""·href="../_downloads/d0e8e1e708ca0de18639372a3ff96a6a/example_reduce_fcn.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_reduce_fcn.py</span></code></a></p>250 <p><a·class="reference·download·internal"·download=""·href="../_downloads/d0e8e1e708ca0de18639372a3ff96a6a/example_reduce_fcn.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_reduce_fcn.py</span></code></a></p>
251 </div>251 </div>
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118 plt.plot(x,·y,·'o',·label='true·function')118 plt.plot(x,·y,·'o',·label='true·function')
119 plt.plot(x,·yn,·'--*',·label='with·noise+outliers')119 plt.plot(x,·yn,·'--*',·label='with·noise+outliers')
120 plt.plot(x,·yn+o1.residual,·'-',·label='sum·of·squares·fit')120 plt.plot(x,·yn+o1.residual,·'-',·label='sum·of·squares·fit')
121 plt.plot(x,·yn+o2.residual,·'-',·label='robust·fit')121 plt.plot(x,·yn+o2.residual,·'-',·label='robust·fit')
122 plt.legend()122 plt.legend()
123 plt.show()123 plt.show()
124 [example·reduce·fcn]124 [example·reduce·fcn]
125 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·0.676·seconds)125 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·0.399·seconds)
126 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8r_\x8e_\x8d_\x8u_\x8c_\x8e_\x8__\x8f_\x8c_\x8n_\x8._\x8i_\x8p_\x8y_\x8n_\x8b126 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8r_\x8e_\x8d_\x8u_\x8c_\x8e_\x8__\x8f_\x8c_\x8n_\x8._\x8i_\x8p_\x8y_\x8n_\x8b
127 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8r_\x8e_\x8d_\x8u_\x8c_\x8e_\x8__\x8f_\x8c_\x8n_\x8._\x8p_\x8y127 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8r_\x8e_\x8d_\x8u_\x8c_\x8e_\x8__\x8f_\x8c_\x8n_\x8._\x8p_\x8y
128 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8r_\x8e_\x8d_\x8u_\x8c_\x8e_\x8__\x8f_\x8c_\x8n_\x8._\x8z_\x8i_\x8p128 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8r_\x8e_\x8d_\x8u_\x8c_\x8e_\x8__\x8f_\x8c_\x8n_\x8._\x8z_\x8i_\x8p
129 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y129 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y
130 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*130 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*
131 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x131 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x
132 ····*·_\x8n_\x8e_\x8x_\x8t·|132 ····*·_\x8n_\x8e_\x8x_\x8t·|
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./usr/share/doc/python3-lmfit/html/examples/example_sympy.html
    
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196 <span·class="n">res2</span>·<span·class="o">=</span>·<span·class="n">lm_mod</span><span·class="o">.</span><span·class="n">fit</span><span·class="p">(</span><span·class="n">data</span><span·class="o">=</span><span·class="n">yn</span><span·class="p">,</span>·<span·class="o">**</span><span·class="n">param2_values</span><span·class="p">)</span>196 <span·class="n">res2</span>·<span·class="o">=</span>·<span·class="n">lm_mod</span><span·class="o">.</span><span·class="n">fit</span><span·class="p">(</span><span·class="n">data</span><span·class="o">=</span><span·class="n">yn</span><span·class="p">,</span>·<span·class="o">**</span><span·class="n">param2_values</span><span·class="p">)</span>
197 <span·class="n">res2</span><span·class="o">.</span><span·class="n">plot_fit</span><span·class="p">()</span>197 <span·class="n">res2</span><span·class="o">.</span><span·class="n">plot_fit</span><span·class="p">()</span>
198 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">y</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;true&#39;</span><span·class="p">)</span>198 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">x</span><span·class="p">,</span>·<span·class="n">y</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;true&#39;</span><span·class="p">)</span>
199 <span·class="n">plt</span><span·class="o">.</span><span·class="n">legend</span><span·class="p">()</span>199 <span·class="n">plt</span><span·class="o">.</span><span·class="n">legend</span><span·class="p">()</span>
200 <span·class="n">plt</span><span·class="o">.</span><span·class="n">show</span><span·class="p">()</span>200 <span·class="n">plt</span><span·class="o">.</span><span·class="n">show</span><span·class="p">()</span>
201 </pre></div>201 </pre></div>
202 </div>202 </div>
203 <img·src="../_images/sphx_glr_example_sympy_003.png"·srcset="../_images/sphx_glr_example_sympy_003.png,·../_images/sphx_glr_example_sympy_003_3_00x.png·3.00x"·alt="Model(_lambdifygenerated)"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·2.259·seconds)</p>203 <img·src="../_images/sphx_glr_example_sympy_003.png"·srcset="../_images/sphx_glr_example_sympy_003.png,·../_images/sphx_glr_example_sympy_003_3_00x.png·3.00x"·alt="Model(_lambdifygenerated)"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·1.297·seconds)</p>
204 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-sympy-py">204 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-sympy-py">
205 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">205 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">
206 <p><a·class="reference·download·internal"·download=""·href="../_downloads/6069607ae016c4f4f055d1c8dfd4bfa7/example_sympy.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_sympy.ipynb</span></code></a></p>206 <p><a·class="reference·download·internal"·download=""·href="../_downloads/6069607ae016c4f4f055d1c8dfd4bfa7/example_sympy.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_sympy.ipynb</span></code></a></p>
207 </div>207 </div>
208 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">208 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">
209 <p><a·class="reference·download·internal"·download=""·href="../_downloads/ecc08a53d28f5c81caa3656731ba5657/example_sympy.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_sympy.py</span></code></a></p>209 <p><a·class="reference·download·internal"·download=""·href="../_downloads/ecc08a53d28f5c81caa3656731ba5657/example_sympy.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_sympy.py</span></code></a></p>
210 </div>210 </div>
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80 param2_values·=·dict(x=x,·A1=2,·sigma1=1,·xc1=2,·xc2=5,·xw=4,·B=5)80 param2_values·=·dict(x=x,·A1=2,·sigma1=1,·xc1=2,·xc2=5,·xw=4,·B=5)
81 res2·=·lm_mod.fit(data=yn,·**param2_values)81 res2·=·lm_mod.fit(data=yn,·**param2_values)
82 res2.plot_fit()82 res2.plot_fit()
83 plt.plot(x,·y,·label='true')83 plt.plot(x,·y,·label='true')
84 plt.legend()84 plt.legend()
85 plt.show()85 plt.show()
86 [Model(_lambdifygenerated)]86 [Model(_lambdifygenerated)]
87 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·2.259·seconds)87 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·1.297·seconds)
88 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8s_\x8y_\x8m_\x8p_\x8y_\x8._\x8i_\x8p_\x8y_\x8n_\x8b88 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8s_\x8y_\x8m_\x8p_\x8y_\x8._\x8i_\x8p_\x8y_\x8n_\x8b
89 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8s_\x8y_\x8m_\x8p_\x8y_\x8._\x8p_\x8y89 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8s_\x8y_\x8m_\x8p_\x8y_\x8._\x8p_\x8y
90 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8s_\x8y_\x8m_\x8p_\x8y_\x8._\x8z_\x8i_\x8p90 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8s_\x8y_\x8m_\x8p_\x8y_\x8._\x8z_\x8i_\x8p
91 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y91 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y
92 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*92 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*
93 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x93 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x
94 ····*·_\x8n_\x8e_\x8x_\x8t·|94 ····*·_\x8n_\x8e_\x8x_\x8t·|
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./usr/share/doc/python3-lmfit/html/examples/example_two_dimensional_peak.html
    
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350 <span·class="k">for</span>·<span·class="n">ax</span>·<span·class="ow">in</span>·<span·class="n">axs</span><span·class="o">.</span><span·class="n">ravel</span><span·class="p">():</span>350 <span·class="k">for</span>·<span·class="n">ax</span>·<span·class="ow">in</span>·<span·class="n">axs</span><span·class="o">.</span><span·class="n">ravel</span><span·class="p">():</span>
351 ····<span·class="n">ax</span><span·class="o">.</span><span·class="n">set_xlabel</span><span·class="p">(</span><span·class="s1">&#39;x&#39;</span><span·class="p">)</span>351 ····<span·class="n">ax</span><span·class="o">.</span><span·class="n">set_xlabel</span><span·class="p">(</span><span·class="s1">&#39;x&#39;</span><span·class="p">)</span>
352 ····<span·class="n">ax</span><span·class="o">.</span><span·class="n">set_ylabel</span><span·class="p">(</span><span·class="s1">&#39;y&#39;</span><span·class="p">)</span>352 ····<span·class="n">ax</span><span·class="o">.</span><span·class="n">set_ylabel</span><span·class="p">(</span><span·class="s1">&#39;y&#39;</span><span·class="p">)</span>
353 <span·class="n">axs</span><span·class="p">[</span><span·class="mi">1</span><span·class="p">,</span>·<span·class="mi">1</span><span·class="p">]</span><span·class="o">.</span><span·class="n">remove</span><span·class="p">()</span>353 <span·class="n">axs</span><span·class="p">[</span><span·class="mi">1</span><span·class="p">,</span>·<span·class="mi">1</span><span·class="p">]</span><span·class="o">.</span><span·class="n">remove</span><span·class="p">()</span>
354 <span·class="n">plt</span><span·class="o">.</span><span·class="n">show</span><span·class="p">()</span>354 <span·class="n">plt</span><span·class="o">.</span><span·class="n">show</span><span·class="p">()</span>
355 </pre></div>355 </pre></div>
356 </div>356 </div>
357 <img·src="../_images/sphx_glr_example_two_dimensional_peak_004.png"·srcset="../_images/sphx_glr_example_two_dimensional_peak_004.png,·../_images/sphx_glr_example_two_dimensional_peak_004_3_00x.png·3.00x"·alt="Data,·Fit,·Data·-·Fit"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·7.631·seconds)</p>357 <img·src="../_images/sphx_glr_example_two_dimensional_peak_004.png"·srcset="../_images/sphx_glr_example_two_dimensional_peak_004.png,·../_images/sphx_glr_example_two_dimensional_peak_004_3_00x.png·3.00x"·alt="Data,·Fit,·Data·-·Fit"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·3.988·seconds)</p>
358 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-two-dimensional-peak-py">358 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-two-dimensional-peak-py">
359 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">359 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">
360 <p><a·class="reference·download·internal"·download=""·href="../_downloads/ee6bdfefbd3fee18a7b2cb99c291f27e/example_two_dimensional_peak.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_two_dimensional_peak.ipynb</span></code></a></p>360 <p><a·class="reference·download·internal"·download=""·href="../_downloads/ee6bdfefbd3fee18a7b2cb99c291f27e/example_two_dimensional_peak.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_two_dimensional_peak.ipynb</span></code></a></p>
361 </div>361 </div>
362 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">362 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">
363 <p><a·class="reference·download·internal"·download=""·href="../_downloads/87be2ee5d3294a608face2290f955fe3/example_two_dimensional_peak.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_two_dimensional_peak.py</span></code></a></p>363 <p><a·class="reference·download·internal"·download=""·href="../_downloads/87be2ee5d3294a608face2290f955fe3/example_two_dimensional_peak.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_two_dimensional_peak.py</span></code></a></p>
364 </div>364 </div>
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219 for·ax·in·axs.ravel():219 for·ax·in·axs.ravel():
220 ····ax.set_xlabel('x')220 ····ax.set_xlabel('x')
221 ····ax.set_ylabel('y')221 ····ax.set_ylabel('y')
222 axs[1,·1].remove()222 axs[1,·1].remove()
223 plt.show()223 plt.show()
224 [Data,·Fit,·Data·-·Fit]224 [Data,·Fit,·Data·-·Fit]
225 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·7.631·seconds)225 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·3.988·seconds)
226 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8t_\x8w_\x8o_\x8__\x8d_\x8i_\x8m_\x8e_\x8n_\x8s_\x8i_\x8o_\x8n_\x8a_\x8l_\x8__\x8p_\x8e_\x8a_\x8k_\x8._\x8i_\x8p_\x8y_\x8n_\x8b226 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8t_\x8w_\x8o_\x8__\x8d_\x8i_\x8m_\x8e_\x8n_\x8s_\x8i_\x8o_\x8n_\x8a_\x8l_\x8__\x8p_\x8e_\x8a_\x8k_\x8._\x8i_\x8p_\x8y_\x8n_\x8b
227 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8t_\x8w_\x8o_\x8__\x8d_\x8i_\x8m_\x8e_\x8n_\x8s_\x8i_\x8o_\x8n_\x8a_\x8l_\x8__\x8p_\x8e_\x8a_\x8k_\x8._\x8p_\x8y227 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8t_\x8w_\x8o_\x8__\x8d_\x8i_\x8m_\x8e_\x8n_\x8s_\x8i_\x8o_\x8n_\x8a_\x8l_\x8__\x8p_\x8e_\x8a_\x8k_\x8._\x8p_\x8y
228 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8t_\x8w_\x8o_\x8__\x8d_\x8i_\x8m_\x8e_\x8n_\x8s_\x8i_\x8o_\x8n_\x8a_\x8l_\x8__\x8p_\x8e_\x8a_\x8k_\x8._\x8z_\x8i_\x8p228 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8t_\x8w_\x8o_\x8__\x8d_\x8i_\x8m_\x8e_\x8n_\x8s_\x8i_\x8o_\x8n_\x8a_\x8l_\x8__\x8p_\x8e_\x8a_\x8k_\x8._\x8z_\x8i_\x8p
229 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y229 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y
230 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*230 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*
231 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x231 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x
232 ····*·_\x8n_\x8e_\x8x_\x8t·|232 ····*·_\x8n_\x8e_\x8x_\x8t·|
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./usr/share/doc/python3-lmfit/html/examples/example_uncertainties_y_and_x.html
    
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288 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">xdat</span><span·class="p">,</span>·<span·class="n">bestfit2</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;fit,·with·x·error&#39;</span><span·class="p">)</span>288 <span·class="n">plt</span><span·class="o">.</span><span·class="n">plot</span><span·class="p">(</span><span·class="n">xdat</span><span·class="p">,</span>·<span·class="n">bestfit2</span><span·class="p">,</span>·<span·class="n">label</span><span·class="o">=</span><span·class="s1">&#39;fit,·with·x·error&#39;</span><span·class="p">)</span>
289 <span·class="n">plt</span><span·class="o">.</span><span·class="n">legend</span><span·class="p">()</span>289 <span·class="n">plt</span><span·class="o">.</span><span·class="n">legend</span><span·class="p">()</span>
290 <span·class="n">plt</span><span·class="o">.</span><span·class="n">show</span><span·class="p">()</span>290 <span·class="n">plt</span><span·class="o">.</span><span·class="n">show</span><span·class="p">()</span>
  
291 <span·class="c1">#·#·&lt;end·examples/doc_uncertainties_in_x_and_y.py&gt;</span>291 <span·class="c1">#·#·&lt;end·examples/doc_uncertainties_in_x_and_y.py&gt;</span>
292 </pre></div>292 </pre></div>
293 </div>293 </div>
294 <p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.579·seconds)</p>294 <p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.336·seconds)</p>
295 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-uncertainties-y-and-x-py">295 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-uncertainties-y-and-x-py">
296 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">296 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">
297 <p><a·class="reference·download·internal"·download=""·href="../_downloads/2588677a1a505d9f24402b03894d5bfd/example_uncertainties_y_and_x.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_uncertainties_y_and_x.ipynb</span></code></a></p>297 <p><a·class="reference·download·internal"·download=""·href="../_downloads/2588677a1a505d9f24402b03894d5bfd/example_uncertainties_y_and_x.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_uncertainties_y_and_x.ipynb</span></code></a></p>
298 </div>298 </div>
299 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">299 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">
300 <p><a·class="reference·download·internal"·download=""·href="../_downloads/dba681f3439dfa9f72e79de3389e77d7/example_uncertainties_y_and_x.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_uncertainties_y_and_x.py</span></code></a></p>300 <p><a·class="reference·download·internal"·download=""·href="../_downloads/dba681f3439dfa9f72e79de3389e77d7/example_uncertainties_y_and_x.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_uncertainties_y_and_x.py</span></code></a></p>
301 </div>301 </div>
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html2text {}
    
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177 plt.plot(xtrue,·ytrue,·'-+',·label='true·data')177 plt.plot(xtrue,·ytrue,·'-+',·label='true·data')
178 plt.plot(xdat,·bestfit1,·label='fit,·no·x·error')178 plt.plot(xdat,·bestfit1,·label='fit,·no·x·error')
179 plt.plot(xdat,·bestfit2,·label='fit,·with·x·error')179 plt.plot(xdat,·bestfit2,·label='fit,·with·x·error')
180 plt.legend()180 plt.legend()
181 plt.show()181 plt.show()
  
182 #·#·<end·examples/doc_uncertainties_in_x_and_y.py>182 #·#·<end·examples/doc_uncertainties_in_x_and_y.py>
183 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·0.579·seconds)183 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·0.336·seconds)
184 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8u_\x8n_\x8c_\x8e_\x8r_\x8t_\x8a_\x8i_\x8n_\x8t_\x8i_\x8e_\x8s_\x8__\x8y_\x8__\x8a_\x8n_\x8d_\x8__\x8x_\x8._\x8i_\x8p_\x8y_\x8n_\x8b184 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8J_\x8u_\x8p_\x8y_\x8t_\x8e_\x8r_\x8·_\x8n_\x8o_\x8t_\x8e_\x8b_\x8o_\x8o_\x8k_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8u_\x8n_\x8c_\x8e_\x8r_\x8t_\x8a_\x8i_\x8n_\x8t_\x8i_\x8e_\x8s_\x8__\x8y_\x8__\x8a_\x8n_\x8d_\x8__\x8x_\x8._\x8i_\x8p_\x8y_\x8n_\x8b
185 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8u_\x8n_\x8c_\x8e_\x8r_\x8t_\x8a_\x8i_\x8n_\x8t_\x8i_\x8e_\x8s_\x8__\x8y_\x8__\x8a_\x8n_\x8d_\x8__\x8x_\x8._\x8p_\x8y185 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8P_\x8y_\x8t_\x8h_\x8o_\x8n_\x8·_\x8s_\x8o_\x8u_\x8r_\x8c_\x8e_\x8·_\x8c_\x8o_\x8d_\x8e_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8u_\x8n_\x8c_\x8e_\x8r_\x8t_\x8a_\x8i_\x8n_\x8t_\x8i_\x8e_\x8s_\x8__\x8y_\x8__\x8a_\x8n_\x8d_\x8__\x8x_\x8._\x8p_\x8y
186 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8u_\x8n_\x8c_\x8e_\x8r_\x8t_\x8a_\x8i_\x8n_\x8t_\x8i_\x8e_\x8s_\x8__\x8y_\x8__\x8a_\x8n_\x8d_\x8__\x8x_\x8._\x8z_\x8i_\x8p186 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8u_\x8n_\x8c_\x8e_\x8r_\x8t_\x8a_\x8i_\x8n_\x8t_\x8i_\x8e_\x8s_\x8__\x8y_\x8__\x8a_\x8n_\x8d_\x8__\x8x_\x8._\x8z_\x8i_\x8p
187 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y187 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y
188 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*188 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*
189 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x189 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x
190 ····*·_\x8n_\x8e_\x8x_\x8t·|190 ····*·_\x8n_\x8e_\x8x_\x8t·|
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./usr/share/doc/python3-lmfit/html/examples/example_use_pandas.html
    
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175 ····C(amplitude,·sigma)·=·+0.7087175 ····C(amplitude,·sigma)·=·+0.7087
176 </pre></div>176 </pre></div>
177 </div>177 </div>
178 <p>and·plot·below:</p>178 <p>and·plot·below:</p>
179 <div·class="highlight-Python·notranslate"><div·class="highlight"><pre><span></span><span·class="n">result</span><span·class="o">.</span><span·class="n">plot_fit</span><span·class="p">()</span>179 <div·class="highlight-Python·notranslate"><div·class="highlight"><pre><span></span><span·class="n">result</span><span·class="o">.</span><span·class="n">plot_fit</span><span·class="p">()</span>
180 </pre></div>180 </pre></div>
181 </div>181 </div>
182 <img·src="../_images/sphx_glr_example_use_pandas_001.png"·srcset="../_images/sphx_glr_example_use_pandas_001.png,·../_images/sphx_glr_example_use_pandas_001_3_00x.png·3.00x"·alt="Model(lorentzian)"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.609·seconds)</p>182 <img·src="../_images/sphx_glr_example_use_pandas_001.png"·srcset="../_images/sphx_glr_example_use_pandas_001.png,·../_images/sphx_glr_example_use_pandas_001_3_00x.png·3.00x"·alt="Model(lorentzian)"·class·=·"sphx-glr-single-img"/><p·class="sphx-glr-timing"><strong>Total·running·time·of·the·script:</strong>·(0·minutes·0.357·seconds)</p>
183 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-use-pandas-py">183 <div·class="sphx-glr-footer·sphx-glr-footer-example·docutils·container"·id="sphx-glr-download-examples-example-use-pandas-py">
184 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">184 <div·class="sphx-glr-download·sphx-glr-download-jupyter·docutils·container">
185 <p><a·class="reference·download·internal"·download=""·href="../_downloads/5adbaff47e6aef0917d3da79f59fba26/example_use_pandas.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_use_pandas.ipynb</span></code></a></p>185 <p><a·class="reference·download·internal"·download=""·href="../_downloads/5adbaff47e6aef0917d3da79f59fba26/example_use_pandas.ipynb"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Jupyter</span>·<span·class="pre">notebook:</span>·<span·class="pre">example_use_pandas.ipynb</span></code></a></p>
186 </div>186 </div>
187 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">187 <div·class="sphx-glr-download·sphx-glr-download-python·docutils·container">
188 <p><a·class="reference·download·internal"·download=""·href="../_downloads/67e6ee8d13b1ad43c31b4b2dc6d01d54/example_use_pandas.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_use_pandas.py</span></code></a></p>188 <p><a·class="reference·download·internal"·download=""·href="../_downloads/67e6ee8d13b1ad43c31b4b2dc6d01d54/example_use_pandas.py"><code·class="xref·download·docutils·literal·notranslate"><span·class="pre">Download</span>·<span·class="pre">Python</span>·<span·class="pre">source</span>·<span·class="pre">code:</span>·<span·class="pre">example_use_pandas.py</span></code></a></p>
189 </div>189 </div>
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html2text {}
    
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61 ····height:·····10.7899571·+/-·0.17160652·(1.59%)·==·'0.3183099*amplitude/max61 ····height:·····10.7899571·+/-·0.17160652·(1.59%)·==·'0.3183099*amplitude/max
62 (1e-15,·sigma)'62 (1e-15,·sigma)'
63 [[Correlations]]·(unreported·correlations·are·<·0.100)63 [[Correlations]]·(unreported·correlations·are·<·0.100)
64 ····C(amplitude,·sigma)·=·+0.708764 ····C(amplitude,·sigma)·=·+0.7087
65 and·plot·below:65 and·plot·below:
66 result.plot_fit()66 result.plot_fit()
67 [Model(lorentzian)]67 [Model(lorentzian)]
68 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·0.609·seconds)68 T\x8To\x8ot\x8ta\x8al\x8l·r\x8ru\x8un\x8nn\x8ni\x8in\x8ng\x8g·t\x8ti\x8im\x8me\x8e·o\x8of\x8f·t\x8th\x8he\x8e·s\x8sc\x8cr\x8ri\x8ip\x8pt\x8t:\x8:·(0·minutes·0.357·seconds)
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71 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8u_\x8s_\x8e_\x8__\x8p_\x8a_\x8n_\x8d_\x8a_\x8s_\x8._\x8z_\x8i_\x8p71 _\x8D_\x8o_\x8w_\x8n_\x8l_\x8o_\x8a_\x8d_\x8·_\x8z_\x8i_\x8p_\x8p_\x8e_\x8d_\x8:_\x8·_\x8e_\x8x_\x8a_\x8m_\x8p_\x8l_\x8e_\x8__\x8u_\x8s_\x8e_\x8__\x8p_\x8a_\x8n_\x8d_\x8a_\x8s_\x8._\x8z_\x8i_\x8p
72 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y72 _\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y_\x8·_\x8g_\x8e_\x8n_\x8e_\x8r_\x8a_\x8t_\x8e_\x8d_\x8·_\x8b_\x8y_\x8·_\x8S_\x8p_\x8h_\x8i_\x8n_\x8x_\x8-_\x8G_\x8a_\x8l_\x8l_\x8e_\x8r_\x8y
73 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*73 *\x8**\x8**\x8**\x8*·N\x8Na\x8av\x8vi\x8ig\x8ga\x8at\x8ti\x8io\x8on\x8n·*\x8**\x8**\x8**\x8*
74 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x74 ····*·_\x8i_\x8n_\x8d_\x8e_\x8x
75 ····*·_\x8n_\x8e_\x8x_\x8t·|75 ····*·_\x8n_\x8e_\x8x_\x8t·|
12.1 KB
./usr/share/doc/python3-lmfit/html/searchindex.js
12.0 KB
js-beautify {}
    
Offset 1300, 26 lines modifiedOffset 1300, 26 lines modified
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1303 ········"00114536":·14,1303 ········"00114536":·14,
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Offset 1579, 15 lines modifiedOffset 1579, 15 lines modified
1579 ········"1858429":·23,1579 ········"1858429":·23,
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1585 ········"18965087":·6,1585 ········"18965087":·6,
1586 ········"19":·[1,·4,·14,·16,·17,·23,·29],1586 ········"19":·[1,·4,·13,·14,·16,·17,·23,·29],
1587 ········"19011498":·6,1587 ········"19011498":·6,
1588 ········"192":·[7,·24],1588 ········"192":·[7,·24],
1589 ········"1924":·23,1589 ········"1924":·23,
1590 ········"1936":·19,1590 ········"1936":·19,
1591 ········"19401928":·11,1591 ········"19401928":·11,
1592 ········"19580":·12,1592 ········"19580":·12,
1593 ········"199":·7,1593 ········"199":·7,
Offset 1650, 36 lines modifiedOffset 1650, 34 lines modified
1650 ········"24334895":·5,1650 ········"24334895":·5,
1651 ········"24410753":·17,1651 ········"24410753":·17,
1652 ········"2460":·23,1652 ········"2460":·23,
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1654 ········"2464":·22,1654 ········"2464":·22,
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1659 ········"24999772":·7,1659 ········"24999772":·7,
1660 ········"24999999":·7,1660 ········"24999999":·7,
1661 ········"25":·[1,·6,·7,·9,·14,·15,·22,·23,·24,·32],1661 ········"25":·[1,·6,·7,·9,·14,·15,·22,·23,·24,·32],
1662 ········"250":·[9,·17,·20,·26],1662 ········"250":·[9,·17,·20,·26],
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1670 ········"25755570":·14,1670 ········"25755570":·14,
1671 ········"259":·21, 
1672 ········"26":·[7,·14,·15,·16,·17,·22],1671 ········"26":·[7,·14,·15,·16,·17,·22],
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1675 ········"26503":·16,1674 ········"26503":·16,
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1679 ········"268":·10,1677 ········"268":·10,
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1683 ········"2735":·23,1681 ········"2735":·23,
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Offset 1694, 14 lines modifiedOffset 1692, 15 lines modified
1694 ········"2919":·14,1692 ········"2919":·14,
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1698 ········"295":·1,1696 ········"295":·1,
1699 ········"2951":·19,1697 ········"2951":·19,
1700 ········"2968":·14,1698 ········"2968":·14,
 1699 ········"297":·21,
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1702 ········"2_0":·2,1701 ········"2_0":·2,
1703 ········"2_f":·2,1702 ········"2_f":·2,
1704 ········"2f":·13,1703 ········"2f":·13,
1705 ········"2j":·8,1704 ········"2j":·8,
1706 ········"2jq":·8,1705 ········"2jq":·8,
1707 ········"3":·[2,·3,·4,·5,·7,·8,·9,·10,·11,·12,·13,·14,·15,·16,·18,·19,·20,·21,·22,·23,·24,·26,·28,·29,·30,·32,·33],1706 ········"3":·[2,·3,·4,·5,·7,·8,·9,·10,·11,·12,·13,·14,·15,·16,·18,·19,·20,·21,·22,·23,·24,·26,·28,·29,·30,·32,·33],
Offset 1711, 63 lines modifiedOffset 1710, 74 lines modified
1711 ········"30195609":·15,1710 ········"30195609":·15,
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1717 ········"30899694":·7,1716 ········"30899694":·7,
1718 ········"31":·6,1717 ········"31":·[6,·9],
1719 ········"310":·26,1718 ········"310":·26,
1720 ········"31007541":·24,1719 ········"31007541":·24,
1721 ········"3117":·8,1720 ········"3117":·8,
1722 ········"31249964":·7,1721 ········"31249964":·7,
1723 ········"3146":·8,1722 ········"3146":·8,
1724 ········"3157661":·15,1723 ········"3157661":·15,
1725 ········"316":·6,1724 ········"316":·6,
1726 ········"3183099":·[16,·24],1725 ········"3183099":·[16,·24],
1727 ········"32":·[14,·20],1726 ········"32":·[14,·20],
1728 ········"3200":·32,1727 ········"3200":·32,
1729 ········"32078443":·15,1728 ········"32078443":·15,
1730 ········"32192128":·16,1729 ········"32192128":·16,
 1730 ········"323":·12,
 1731 ········"325":·6,
1731 ········"32715193":·23,1732 ········"32715193":·23,
1732 ········"32742010":·14,1733 ········"32742010":·14,
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1734 ········"32980958":·9,1735 ········"32980958":·9,
1735 ········"32981":·9,1736 ········"32981":·9,
1736 ········"33":·[9,·14,·20],1737 ········"33":·[7,·9,·14,·20],
 1738 ········"330":·19,
1737 ········"33162347":·20,1739 ········"33162347":·20,
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