Features
Statistic¶
Pre-Analysis¶
As part of the fitting procedure in SpectraFit
, the initial data will be first analyzed based on standard statistic. The standard statistics includes:
- Number of points in the data array
- The mean value of the data array
- The standard deviation of the data array
- The minimum value of the data array
- The maximum value of the data array
- The percentage based contribution of the data array
The evaluation of the standard statistics is performed via pandas-describe; see also the Command Line Interface for more information in the API-section.
Pre-Analysis
0 | 1 | |
---|---|---|
count | 611.00 | 611.00 |
mean | 3.48 | 0.06 |
std | 2.94 | 0.12 |
min | -1.60 | 0.00 |
10% | -0.58 | 0.00 |
20% | 0.43 | 0.00 |
30% | 1.45 | 0.00 |
40% | 2.47 | 0.01 |
50% | 3.48 | 0.02 |
60% | 4.50 | 0.03 |
70% | 5.52 | 0.06 |
80% | 6.53 | 0.10 |
90% | 7.55 | 0.14 |
max | 8.57 | 1.00 |
Fit Statistic¶
The fit statistic provides standard statistics of the data based on the fit report module of lmfit. So following standard insights are provided by lmfit:
- used fitting method
- number of evaluated function
- number of data points
- number of variables
- chi-square
- reduced chi-square
- Akaike info criteria is an estimator of prediction error
- Bayesian info criteria is an estimator of model validity
This information will be also saved and extended in the json
-output.
Variable Analysis¶
In addition to Fit Statistic, the variable analysis of lmfit
provides a more detail look on the fitting result of each peak's attribute. In case of a pseudovoigt distribution, the attributes consists of:
- Amplitude
- Center
- Full Width at Half Maximum of the gaussian distribution
- Full Width at Half Maximum of the lorentzian distribution
And every of these attributes has to be analyzed according to the:
- Best Value
- Initial Value
- Absolute Error
- Relative Error
Variable Analysis
variable name | value | absolute error | relative error | init value | model value |
---|---|---|---|---|---|
pseudovoigt_amplitude_1 | 0.16403603 | ± 0.28617283 | 174.46% | 1 | 0.164036 |
pseudovoigt_center_1 | 0.03500058 | ± 0.07534815 | 215.28% | 0 | 0.03500058 |
pseudovoigt_fwhmg_1 | 0.06876795 | ± 0.04790400 | 69.66% | 0.02 | 0.06876795 |
pseudovoigt_fwhml_1 | 0.09252389 | ± 0.03757126 | 40.61% | 0.01 | 0.09252389 |
pseudovoigt_amplitude_2 | 0.09740402 | ± 0.12049276 | 123.70% | 1 | 0.09740402 |
pseudovoigt_center_2 | -0.01805236 | ± 0.02098358 | 116.24% | 0 | -0.01805236 |
pseudovoigt_fwhmg_2 | 0.04334471 | ± 0.03017987 | 69.63% | 0.02 | 0.04334471 |
pseudovoigt_fwhml_2 | 0.09989511 | ± 0.07669355 | 76.77% | 0.01 | 0.09989511 |
constant_amplitude_3 | 0.03676873 | ± 0.00277773 | 7.55% | 1 | 0.03676873 |
gaussian_amplitude_4 | 0.01411288 | ± 0.18946470 | 1342.49% | 1 | 0.01411288 |
gaussian_center_4 | 7.8507e-04 | ± 0.07239645 | 9221.69% | 0 | 0.0007850674 |
gaussian_fwhmg_4 | 0.04893397 | ± 0.27055202 | 552.89% | 0.02 | 0.04893397 |
Correlation Analysis¶
The Variable Analysis will be completed by the two kinds of correlation analysis. In the first case, the correlation analysis of lmfit
is used to analyze every peak's attributes against each other. In contrast to the default values of lmfit
, the threshold of the correlation analysis is set to 0.0; please check also the Performing Fits and Analyzing Outputs in lmfit
In the second case, the linear correlation analysis of pandas-module corr
is used to generally analyze the fit results in the concept of the dataframes. In more detail, a linear pearson correlation will be performed between each components in the dataframe, which normally consists of:
- Energy (1D-array)
- Intensity (1D-array)
- Residual (1D-array)
- Fit (1D-array)
- Single components of the fit as multiple variables (1D-array)
This analysis should give insights, if the fit model can be further simplified as a result of a superposition of the components, see also the Wikipedia article about Correlation.
Overall Correlation Analysis
energy | intensity | residual | fit | pseudovoigt_1 | pseudovoigt_2 | constant_3 | gaussian_4 | |
---|---|---|---|---|---|---|---|---|
energy | 1.00 | -0.31 | 0.12 | -0.23 | -0.21 | -0.25 | nan | -0.10 |
intensity | -0.31 | 1.00 | 0.05 | 0.90 | 0.88 | 0.85 | nan | 0.61 |
residual | 0.12 | 0.05 | 1.00 | 0.47 | 0.47 | 0.39 | nan | 0.39 |
fit | -0.23 | 0.90 | 0.47 | 1.00 | 0.98 | 0.92 | nan | 0.71 |
pseudovoigt_1 | -0.21 | 0.88 | 0.47 | 0.98 | 1.00 | 0.85 | nan | 0.65 |
pseudovoigt_2 | -0.25 | 0.85 | 0.39 | 0.92 | 0.85 | 1.00 | nan | 0.56 |
constant_3 | nan | nan | nan | nan | nan | nan | nan | nan |
gaussian_4 | -0.10 | 0.61 | 0.39 | 0.71 | 0.65 | 0.56 | nan | 1.00 |
Confidence Intervals¶
SpectraFinder
provides the possibility to calculate the confidence intervals. This is an optional feature in SpectraFinder
provided by the lmfit
package to further investigated the statistical legality of the fit.
Confidence Intervals
99.73% | 95.45% | 68.27% | BEST | 68.27% | 95.45% | 99.73% | |
---|---|---|---|---|---|---|---|
pseudovoigt_amplitude_1 | -inf | -inf | -inf | 0.16404 | +inf | +inf | +inf |
pseudovoigt_center_1 | -inf | -inf | -inf | 0.03500 | +inf | +inf | +inf |
pseudovoigt_fwhmg_1 | -inf | -inf | -inf | 0.06877 | +inf | +inf | +inf |
pseudovoigt_fwhml_1 | -inf | -inf | -inf | 0.09252 | +inf | +inf | +inf |
pseudovoigt_amplitude_2 | -inf | -inf | -inf | 0.09740 | +inf | +inf | +inf |
pseudovoigt_center_2 | -inf | -inf | -inf | -0.01805 | +inf | +inf | +inf |
pseudovoigt_fwhmg_2 | -inf | -inf | -inf | 0.04334 | +inf | +inf | +inf |
pseudovoigt_fwhml_2 | -inf | -inf | -inf | 0.09990 | +inf | +inf | +inf |
constant_amplitude_3 | -inf | -inf | -inf | 0.03677 | +inf | +inf | +inf |
gaussian_amplitude_4 | -inf | -inf | -inf | 0.01411 | +inf | +inf | +inf |
gaussian_center_4 | -inf | -inf | -inf | 0.00079 | +inf | +inf | +inf |
gaussian_fwhmg_4 | -inf | -inf | -inf | 0.04893 | +inf | +inf | +inf |
About the trace in confidence intervals
The trace in the confidence intervals is the sum of the weights of the diagonal elements of the confidence matrix. lmfit allows calculating the trace of the confidence matrix. The export is a nested dictionary in a dictionary
, where the arrays are saved as array objects
and not as a list
. The problem is that these arrays
are not pickable, so they cannot be saved in a json
-file. So please never use trace!=True in the input file.
Plotting¶
For the plotting of the results, the SpectraFinder
provides the possibility to plot both the fit results and the residuals. A detail description of the plotting options is available in the API-section.
Saving the Results as CSV- and JSON-files¶
SpectraFinder
automatically saves the fit results and the statistics in file format. By default, the results starts with fit_results_*.*
, but can be individually labeled via -o
command or in the input file. Furthermore, four different types of output files will be generated
- Fit results as
*_fit.csv
file, which combines the original data with the fit, residuals, and the single contribution. - Fit errors as
*_errors.csv
file, which contains the value and fit errors for each parameter. The saved report is identically to printed report of Variable Analysis. - Fit correlation as
*_correlation.csv
file, which contains the correlation analysis of the dataframe. The saved report is identically to printed report of Correlation Analysis. -
Fit summary as
*_summary.json
file, which contains all results of the fit project including the meta-data. The overall goal is to save the results in a NoSQL-format, so that every fit becomes an unique fitting-project.A closer look on the output file format
The fitting-project consists of the following parts:
- The input parameter including the file-name of the original data.
- The project-specific meta-data. JSONThe meta-data will be automatically extended by timestamp, name of the user (username), name of system of the user (system), and unique ID. For getting the username and the name of the used system, the built-in function
"description": { "project_name": "Template", "project_details": "Template for testing", "keywords": [ "2D-Spectra", "fitting", "curve-fitting", "peak-fitting", "spectrum" ] },
getpass.getuser()
andsocket.gethostname()
are used. - The
lmfit
-settings. - The initial peak definitions.
- The results are saved as dictionary-list and can be imported by pandas.DataFrame.from_dict. For example: JSONbecomes again the result of pre-analysis:
"data_statistic": { "0": { "count": 611.0, "mean": 3.483333333333315, "std": 2.942079763251376, "min": -1.6, "10%": -0.5833333333333369, "20%": 0.433333333333326, "30%": 1.4499999999999895, "40%": 2.466666666666652, "50%": 3.483333333333315, "60%": 4.499999999999979, "70%": 5.516666666666641, "80%": 6.533333333333305, "90%": 7.549999999999968, "max": 8.566666666666633 }, "1": { "count": 611.0, "mean": 0.0603440425183391, "std": 0.12314108298811662, "min": 0.0, "10%": 0.00015819900201364986, "20%": 0.0015617780277680387, "30%": 0.0045243182103807894, "40%": 0.010958904109588984, "50%": 0.016245522651620947, "60%": 0.02770646393851211, "70%": 0.059617904082309055, "80%": 0.10112180177353332, "90%": 0.13932494130255624, "max": 1.0 } },
0 1 count 611.00 611.00 mean 3.48 0.06 std 2.94 0.12 min -1.60 0.00 10% -0.58 0.00 20% 0.43 0.00 30% 1.45 0.00 40% 2.47 0.01 50% 3.48 0.02 60% 4.50 0.03 70% 5.52 0.06 80% 6.53 0.10 90% 7.55 0.14 max 8.57 1.00 This is the one of the universal concepts of
SpectraFit
to to keep the results of the fit in a universal format, so that it can be switch between dictionary representation and dataframe representation.
Fit summary in JSON format
This is an extended example of the fit summary in JSON format to highlight the complexity of the fitting procedure.
{
"infile": "spectrafit/test/rixs_fecl4.txt",
"outfile": "fit_results",
"input": "spectrafit/test/fitting_input.json",
"oversampling": false,
"energy_start": 0,
"energy_stop": 8,
"smooth": 0,
"shift": 0,
"column": [0, 1],
"separator": "\t",
"decimal": ".",
"header": null,
"noplot": true,
"verbose": 1,
"description": {
"project_name": "Template",
"project_details": "Template for testing",
"keywords": [
"2D-Spectra",
"fitting",
"curve-fitting",
"peak-fitting",
"spectrum"
]
},
"minimizer": {
"nan_policy": "propagate",
"calc_covar": true
},
"optimizer": {
"max_nfev": 1000,
"method": "leastsq"
},
"report": {
"min_correl": 0.0
},
"conf_interval": {
"p_names": null,
"sigmas": null,
"trace": false,
"maxiter": 200,
"verbose": 1,
"prob_func": null
},
"peaks": {
"1": {
"pseudovoigt": {
"amplitude": {
"max": 2,
"min": 0,
"vary": true,
"value": 1
},
"center": {
"max": 2,
"min": -2,
"vary": true,
"value": 0
},
"fwhmg": {
"max": 0.1,
"min": 0.02,
"vary": true,
"value": 0.01
},
"fwhml": {
"max": 0.1,
"min": 0.01,
"vary": true,
"value": 0.01
}
}
},
"2": {
"pseudovoigt": {
"amplitude": {
"max": 2,
"min": 0,
"vary": true,
"value": 1
},
"center": {
"max": 2,
"min": -2,
"vary": true,
"value": 0
},
"fwhmg": {
"max": 0.1,
"min": 0.02,
"vary": true,
"value": 0.01
},
"fwhml": {
"max": 0.1,
"min": 0.01,
"vary": true,
"value": 0.01
}
}
},
"3": {
"constant": {
"amplitude": {
"max": 2,
"min": 0.01,
"vary": true,
"value": 1
}
}
},
"4": {
"gaussian": {
"amplitude": {
"max": 2,
"min": 0,
"vary": true,
"value": 1
},
"center": {
"max": 2,
"min": -2,
"vary": true,
"value": 0
},
"fwhmg": {
"max": 0.1,
"min": 0.02,
"vary": true,
"value": 0.01
}
}
}
},
"timestamp": "2021-08-19 21:08:57",
"ID": "ce43d306-43e4-4350-9f09-fd1b13064f39",
"host_info": "username",
"host_info": "e74490816920d147adc2315b45c4c6ce05e99ae9e09e34d2a263e2e9da861ffd",
"used_version": "0.2.0",
"data_statistic": {
"0": {
"count": 611.0,
"mean": 3.483333333333315,
"std": 2.942079763251376,
"min": -1.6,
"10%": -0.5833333333333369,
"20%": 0.433333333333326,
"30%": 1.4499999999999895,
"40%": 2.466666666666652,
"50%": 3.483333333333315,
"60%": 4.499999999999979,
"70%": 5.516666666666641,
"80%": 6.533333333333305,
"90%": 7.549999999999968,
"max": 8.566666666666633
},
"1": {
"count": 611.0,
"mean": 0.0603440425183391,
"std": 0.12314108298811662,
"min": 0.0,
"10%": 0.00015819900201364986,
"20%": 0.0015617780277680387,
"30%": 0.0045243182103807894,
"40%": 0.010958904109588984,
"50%": 0.016245522651620947,
"60%": 0.02770646393851211,
"70%": 0.059617904082309055,
"80%": 0.10112180177353332,
"90%": 0.13932494130255624,
"max": 1.0
}
},
"fit_insights": {
"configurations": {
"fitting_method": "leastsq",
"function_evals": 92,
"data_points": 577,
"variable_names": [
"pseudovoigt_amplitude_1",
"pseudovoigt_center_1",
"pseudovoigt_fwhmg_1",
"pseudovoigt_fwhml_1",
"pseudovoigt_amplitude_2",
"pseudovoigt_center_2",
"pseudovoigt_fwhmg_2",
"pseudovoigt_fwhml_2",
"constant_amplitude_3",
"gaussian_amplitude_4",
"gaussian_center_4",
"gaussian_fwhmg_4"
],
"variable_numbers": 12,
"degree_of_freedom": 565
},
"statistics": {
"chi_square": 2.149830777028136,
"reduced_chi_square": 0.0038050102248285596,
"akaike_information": -3202.8454593711404,
"bayesian_information": -3150.551352173043
},
"variables": {
"pseudovoigt_amplitude_1": {
"init_value": 1,
"model_value": 0.16403602584115073,
"best_value": 0.16403602584115073,
"error_relative": 0.28617283308359887,
"error_absolute": 174.45730693373602
},
"pseudovoigt_center_1": {
"init_value": 0,
"model_value": 0.03500058482452051,
"best_value": 0.03500058482452051,
"error_relative": 0.07534814694716585,
"error_absolute": 215.27682273005587
},
"pseudovoigt_fwhmg_1": {
"init_value": 0.02,
"model_value": 0.0687679507938458,
"best_value": 0.0687679507938458,
"error_relative": 0.04790400069682786,
"error_absolute": 69.66035797756372
},
"pseudovoigt_fwhml_1": {
"init_value": 0.01,
"model_value": 0.09252389394106236,
"best_value": 0.09252389394106236,
"error_relative": 0.037571255043319145,
"error_absolute": 40.607083687217056
},
"pseudovoigt_amplitude_2": {
"init_value": 1,
"model_value": 0.09740402120893221,
"best_value": 0.09740402120893221,
"error_relative": 0.12049275689025189,
"error_absolute": 123.7040887991618
},
"pseudovoigt_center_2": {
"init_value": 0,
"model_value": -0.018052359245206206,
"best_value": -0.018052359245206206,
"error_relative": 0.02098357900187265,
"error_absolute": 116.23732231810547
},
"pseudovoigt_fwhmg_2": {
"init_value": 0.02,
"model_value": 0.043344705776687614,
"best_value": 0.043344705776687614,
"error_relative": 0.030179868797834665,
"error_absolute": 69.62757794071015
},
"pseudovoigt_fwhml_2": {
"init_value": 0.01,
"model_value": 0.09989511131863486,
"best_value": 0.09989511131863486,
"error_relative": 0.0766935496518902,
"error_absolute": 76.77407696885308
},
"constant_amplitude_3": {
"init_value": 1,
"model_value": 0.03676872733249155,
"best_value": 0.03676872733249155,
"error_relative": 0.0027777331216664375,
"error_absolute": 7.554607741921567
},
"gaussian_amplitude_4": {
"init_value": 1,
"model_value": 0.014112879601465012,
"best_value": 0.014112879601465012,
"error_relative": 0.18946469610443273,
"error_absolute": 1342.494951099597
},
"gaussian_center_4": {
"init_value": 0,
"model_value": 0.000785067433615172,
"best_value": 0.000785067433615172,
"error_relative": 0.0723964536938497,
"error_absolute": 9221.686009884514
},
"gaussian_fwhmg_4": {
"init_value": 0.02,
"model_value": 0.0489339673857355,
"best_value": 0.0489339673857355,
"error_relative": 0.27055202071590273,
"error_absolute": 552.8920608116684
}
},
"errorbars": {},
"correlations": {
"pseudovoigt_amplitude_1": {
"pseudovoigt_center_1": -0.9862283106649913,
"pseudovoigt_fwhmg_1": 0.08087768591070482,
"pseudovoigt_fwhml_1": 0.026422859895268734,
"pseudovoigt_amplitude_2": -0.8508056947473775,
"pseudovoigt_center_2": 0.443720894718587,
"pseudovoigt_fwhmg_2": 0.46503877490597423,
"pseudovoigt_fwhml_2": -0.7971320712781913,
"constant_amplitude_3": -0.19256163835611795,
"gaussian_amplitude_4": -0.9391516417433717,
"gaussian_center_4": 0.4275708026546227
},
"pseudovoigt_center_1": {
"pseudovoigt_fwhmg_1": 0.016337719047078703,
"pseudovoigt_fwhml_1": 0.09199213704177446,
"pseudovoigt_amplitude_2": 0.7845675730452338,
"pseudovoigt_center_2": -0.5671057830051938,
"pseudovoigt_fwhmg_2": -0.543356574051609,
"pseudovoigt_fwhml_2": 0.7838468315613173,
"constant_amplitude_3": 0.1908234141503389,
"gaussian_amplitude_4": 0.9606615151849531,
"gaussian_center_4": -0.45981680639412886
},
"pseudovoigt_fwhmg_1": {
"pseudovoigt_fwhml_1": 0.9707589530283234,
"pseudovoigt_amplitude_2": -0.12947342434289133,
"pseudovoigt_center_2": -0.22593963910738113,
"pseudovoigt_fwhmg_2": -0.041441070112167695,
"pseudovoigt_fwhml_2": -0.22029948420194614,
"constant_amplitude_3": -0.08828608501696038,
"gaussian_amplitude_4": -0.02662835781007091,
"gaussian_center_4": 0.11186439414852514
},
"pseudovoigt_fwhml_1": {
"pseudovoigt_amplitude_2": -0.13806698462988234,
"pseudovoigt_center_2": -0.3754173331238591,
"pseudovoigt_fwhmg_2": -0.14152665304317025,
"pseudovoigt_fwhml_2": -0.16783283765319543,
"constant_amplitude_3": -0.07658241281626063,
"gaussian_amplitude_4": 0.05913347928634629,
"gaussian_center_4": 0.06599377246402101
},
"pseudovoigt_amplitude_2": {
"pseudovoigt_center_2": 0.01906524917689979,
"pseudovoigt_fwhmg_2": 0.06033478892009533,
"pseudovoigt_fwhml_2": 0.44749434233368474,
"constant_amplitude_3": 0.18484185277297382,
"gaussian_amplitude_4": 0.6203122316031827,
"gaussian_center_4": 0.0556317158685396
},
"pseudovoigt_center_2": {
"pseudovoigt_fwhmg_2": 0.8392271456101567,
"pseudovoigt_fwhml_2": -0.5198485790152048,
"constant_amplitude_3": -0.09631860290887163,
"gaussian_amplitude_4": -0.6669343985978409,
"gaussian_center_4": 0.6369311212860583
},
"pseudovoigt_fwhmg_2": {
"pseudovoigt_fwhml_2": -0.7677038773609103,
"constant_amplitude_3": -0.04615140867123564,
"gaussian_amplitude_4": -0.7331418848699987,
"gaussian_center_4": 0.9347248046811267
},
"pseudovoigt_fwhml_2": {
"constant_amplitude_3": 0.07011958877932851,
"gaussian_amplitude_4": 0.9079454516212739,
"gaussian_center_4": -0.8457904795491098
},
"constant_amplitude_3": {
"gaussian_amplitude_4": 0.15153400546405374,
"gaussian_center_4": 0.000926625676270801
},
"gaussian_amplitude_4": {
"gaussian_center_4": -0.680824994264301
},
"gaussian_center_4": {},
"gaussian_fwhmg_4": {}
},
"covariance_matrix": {
"pseudovoigt_amplitude_1": {
"pseudovoigt_amplitude_1": 0.08189489039509333,
"pseudovoigt_center_1": -0.021265639351830783,
"pseudovoigt_fwhmg_1": 0.001108737928958058,
"pseudovoigt_fwhml_1": 0.0002840952206331345,
"pseudovoigt_amplitude_2": -0.029337272332296393,
"pseudovoigt_center_2": 0.0026645130237849127,
"pseudovoigt_fwhmg_2": 0.004016381114148398,
"pseudovoigt_fwhml_2": -0.017495144124302444,
"constant_amplitude_3": -0.00015306951027211485,
"gaussian_amplitude_4": -0.05092047223554052,
"gaussian_center_4": 0.008858368387821043,
"gaussian_fwhmg_4": -0.06714216825754851
},
"pseudovoigt_center_1": {
"pseudovoigt_amplitude_1": -0.02126563935183133,
"pseudovoigt_center_1": 0.005677343248371699,
"pseudovoigt_fwhmg_1": 5.897063230563316e-5,
"pseudovoigt_fwhml_1": 0.00026042278959073953,
"pseudovoigt_amplitude_2": 0.007123015208851593,
"pseudovoigt_center_2": -0.0008966360919980639,
"pseudovoigt_fwhmg_2": -0.0012355913220318477,
"pseudovoigt_fwhml_2": 0.004529628892633818,
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}
}
Jupyter Notebook Interface¶
SpectraFit
provides also an interface to Jupyter Notebook as an package import. This interface is useful for interactive fitting and plotting of the results. For interactive working the following tools are implemented:
- Plotly for interactive plotting of the results
- Dtale for interactive data exploration (external)
- itables for interactive data exploration (internal)
For more information, please check the Jupyter Notebook Interface section.