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vastorbit.machine_learning.vast.svm.LinearSVC.score

LinearSVC.score(metric: Literal['aic', 'bic', 'accuracy', 'acc', 'balanced_accuracy', 'ba', 'auc', 'roc_auc', 'prc_auc', 'best_cutoff', 'best_threshold', 'false_discovery_rate', 'fdr', 'false_omission_rate', 'for', 'false_negative_rate', 'fnr', 'false_positive_rate', 'fpr', 'recall', 'tpr', 'precision', 'ppv', 'specificity', 'tnr', 'negative_predictive_value', 'npv', 'negative_likelihood_ratio', 'lr-', 'positive_likelihood_ratio', 'lr+', 'diagnostic_odds_ratio', 'dor', 'log_loss', 'logloss', 'f1', 'f1_score', 'mcc', 'bm', 'informedness', 'mk', 'markedness', 'ts', 'csi', 'critical_success_index', 'fowlkes_mallows_index', 'fm', 'prevalence_threshold', 'pm', 'confusion_matrix', 'classification_report'] = 'accuracy', cutoff: Annotated[int | float | Decimal, 'Python Numbers'] = 0.5, nbins: int = 9999) float

Computes the model score.

Parameters:
  • metric (str, optional) –

    The metric used to compute the score.

    • accuracy:

      Accuracy.

      \[Accuracy = \frac{TP + TN}{TP + TN + FP + FN}\]
    • aic:

      Akaike’s Information Criterion

      \[AIC = 2k - 2\ln(\hat{L})\]
    • auc:

      Area Under the Curve (ROC).

      \[AUC = \int_{0}^{1} TPR(FPR) \, dFPR\]
    • ba:

      Balanced Accuracy.

      \[BA = \frac{TPR + TNR}{2}\]
    • best_cutoff:

      Cutoff which optimised the ROC Curve prediction.

    • bic:

      Bayesian Information Criterion

      \[BIC = -2\ln(\hat{L}) + k \ln(n)\]
    • bm:

      Informedness

      \[BM = TPR + TNR - 1\]
    • csi:

      Critical Success Index

      \[index = \frac{TP}{TP + FN + FP}\]
    • f1:

      F1 Score

      \[F_1 Score = 2 \times \frac{Precision \times Recall}{Precision + Recall}\]
    • fdr:

      False Discovery Rate

      \[FDR = 1 - PPV\]
    • fm:

      Fowlkes-Mallows index

      \[FM = \sqrt{PPV * TPR}\]
    • fnr:

      False Negative Rate

      \[FNR = \frac{FN}{FN + TP}\]
    • for:

      False Omission Rate

      \[FOR = 1 - NPV\]
    • fpr:

      False Positive Rate

      \[FPR = \frac{FP}{FP + TN}\]
    • logloss:

      Log Loss.

      \[Loss = -\frac{1}{N} \sum_{i=1}^{N} \left( y_i \log(p_i) + (1 - y_i) \log(1 - p_i) \right)\]
    • lr+:

      Positive Likelihood Ratio.

      \[LR+ = \frac{TPR}{FPR}\]
    • lr-:

      Negative Likelihood Ratio.

      \[LR- = \frac{FNR}{TNR}\]
    • dor:

      Diagnostic Odds Ratio.

      \[DOR = \frac{TP \times TN}{FP \times FN}\]
    • mc:

      Matthews Correlation Coefficient .. math:

      MCC = \frac{TP \times TN - FP \times FN}{\sqrt{(TP + FP)(TP + FN)(TN + FP)(TN + FN)}}
      
    • mk:

      Markedness

      \[MK = PPV + NPV - 1\]
    • npv:

      Negative Predictive Value

      \[NPV = \frac{TN}{TN + FN}\]
    • prc_auc:

      Area Under the Curve (PRC)

      \[AUC = \int_{0}^{1} Precision(Recall) \, dRecall\]
    • precision:

      Precision

      \[Precision = TP / (TP + FP)\]
    • pt:

      Prevalence Threshold.

      \[threshold = \frac{\sqrt{FPR}}{\sqrt{TPR} + \sqrt{FPR}}\]
    • recall:

      Recall.

      \[Recall = \frac{TP}{TP + FN}\]
    • specificity:

      Specificity.

      \[Specificity = \frac{TN}{TN + FP}\]

  • cutoff (PythonNumber, optional) – Cutoff for which the tested category will be accepted as a prediction.

  • nbins (int, optional) – [Only when method is set to auc|prc_auc|best_cutoff] An integer value that determines the number of decision boundaries. Decision boundaries are set at equally spaced intervals between 0 and 1, inclusive. Greater values for nbins give more precise estimations of the AUC, but can potentially decrease performance. The maximum value is 999,999. If negative, the maximum value is used.

Returns:

score

Return type:

float

Examples

For this example, we will use the winequality dataset.

import vastorbit.datasets as vod

data = vod.load_winequality()
train, test = data.train_test_split(test_size = 0.2)
123
fixed_acidity
Decimal(6, 3)
123
volatile_acidity
Decimal(7, 4)
123
citric_acid
Decimal(6, 3)
123
residual_sugar
Decimal(7, 3)
123
chlorides
Double
123
free_sulfur_dioxide
Decimal(7, 2)
123
total_sulfur_dioxide
Decimal(7, 2)
123
density
Double
123
ph
Decimal(6, 3)
123
sulphates
Decimal(6, 3)
123
alcohol
Double
123
quality
Integer
123
good
Integer
Abc
color
Varchar(20)
16.30.670.4812.60.05257.0222.00.99793.170.529.360white
27.40.40.295.40.04431.0122.00.9943.30.511.181white
37.10.260.312.20.04429.0128.00.99373.340.6410.981white
49.00.310.486.60.04311.073.00.99382.90.3811.650white
56.30.390.246.90.0699.0117.00.99423.150.3510.240white
68.20.220.366.80.03412.090.00.99443.010.3810.581white
77.10.190.283.60.03316.078.00.9932.910.7811.460white
87.30.250.3613.10.0535.0200.00.99863.040.468.971white
97.90.20.341.20.0429.0118.00.99323.140.4110.660white
107.10.260.325.90.03739.097.00.99343.310.411.660white
117.00.20.345.70.03532.083.00.99283.190.4611.560white
126.90.30.334.10.03526.0155.00.99253.250.7912.381white
138.10.290.497.10.04222.0124.00.99443.140.4110.860white
145.80.170.31.40.03755.0130.00.99093.290.3811.360white
155.90.4150.020.80.03822.063.00.99323.360.369.350white
166.60.230.261.30.04516.0128.00.99343.360.610.060white
178.60.550.3515.550.05735.5366.51.00013.040.6311.030white
186.90.350.741.00.04418.0132.00.9923.130.5510.250white
197.60.140.741.60.0427.0103.00.99163.070.410.871white
209.20.280.4911.80.04229.0137.00.9983.10.3410.140white
216.20.180.494.50.04717.090.00.99193.270.3711.660white
225.30.1650.241.10.05125.0105.00.99253.320.479.150white
239.80.250.7410.00.05636.0225.00.99773.060.4310.040white
248.10.290.497.10.04222.0124.00.99443.140.4110.860white
256.80.220.490.90.05226.0128.00.9913.250.3511.460white
267.20.220.491.00.04534.0140.00.993.050.3412.760white
277.40.250.491.10.04235.0156.00.99173.130.5511.350white
288.20.180.491.10.03328.081.00.99233.00.6810.471white
296.10.220.491.50.05118.087.00.99283.30.469.650white
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316.10.220.491.50.05118.087.00.99283.30.469.650white
326.50.360.492.90.0316.094.00.99023.10.4912.171white
337.10.290.491.20.03132.099.00.98933.070.3312.260white
347.40.250.491.10.04235.0156.00.99173.130.5511.350white
356.90.230.2414.20.05319.094.00.99823.170.59.650white
368.50.560.7417.850.05151.0243.01.00052.990.79.250white
378.20.180.491.10.03328.081.00.99233.00.6810.471white
386.30.230.497.10.0567.0210.00.99513.230.349.550white
396.10.250.497.60.05267.0226.00.99563.160.478.950white
407.20.260.7413.60.0556.0162.00.9983.030.448.850white
417.20.310.241.40.05717.0117.00.99283.160.3510.550white
428.00.250.491.20.06127.0117.00.99383.080.349.450white
437.00.180.495.30.0434.0125.00.99143.240.412.260white
447.80.430.4913.00.03337.0158.00.99553.140.3511.360white
458.30.20.744.450.04433.0130.00.99243.250.4212.260white
466.30.270.491.20.06335.092.00.99113.380.4212.260white
477.40.160.491.20.05518.0150.00.99173.230.4711.260white
487.40.160.491.20.05518.0150.00.99173.230.4711.260white
496.90.190.496.60.03649.0172.00.99323.20.2711.560white
507.80.430.4913.00.03337.0158.00.99553.140.3511.360white
517.20.40.491.10.04811.0138.00.99293.010.429.350white
527.80.430.4913.00.03337.0158.00.99553.140.3511.360white
537.60.520.4914.00.03437.0156.00.99583.140.3811.871white
548.30.210.4919.80.05450.0231.01.00122.990.549.250white
556.90.340.7411.20.06944.0150.00.99683.00.819.250white
566.30.270.491.20.06335.092.00.99113.380.4212.260white
578.30.20.744.450.04433.0130.00.99243.250.4212.260white
587.10.220.742.70.04442.0144.00.9913.310.4112.260white
597.90.110.494.50.04827.0133.00.99463.240.4210.660white
608.50.170.743.60.0529.0128.00.99283.280.412.460white
616.40.1450.495.40.04854.0164.00.99463.560.4410.860white
627.40.160.491.20.05518.0150.00.99173.230.4711.260white
638.30.190.491.20.05111.0137.00.99183.060.4611.060white
648.00.440.499.10.03146.0151.00.99263.160.2712.781white
657.00.20.740.80.04419.0163.00.99313.460.5310.250white
666.90.190.496.60.03649.0172.00.99323.20.2711.560white
677.10.250.493.00.0330.096.00.99033.130.3912.371white
686.50.240.241.60.04615.060.00.99283.190.399.850white
697.20.40.491.10.04811.0138.00.99293.010.429.350white
707.60.520.4914.00.03437.0156.00.99583.140.3811.871white
717.80.430.4913.00.03337.0158.00.99553.140.3511.360white
727.80.210.491.350.0526.048.00.99113.150.2811.450white
737.00.20.495.90.03839.0128.00.99383.210.4810.860white
746.90.250.243.60.05713.085.00.99422.990.489.540white
757.20.080.491.30.0518.0148.00.99453.460.4410.260white
767.10.850.498.70.02840.0184.00.99623.220.3610.750white
777.60.510.241.20.0410.0104.00.9923.050.2910.860white
787.90.220.244.60.04439.0159.00.99272.990.2811.560white
797.70.160.492.00.05620.0124.00.99483.320.4910.760white
807.20.080.491.30.0518.0148.00.99453.460.4410.260white
816.60.250.241.70.04826.0124.00.99423.370.610.160white
826.70.160.492.40.04657.0187.00.99523.620.8110.460white
836.90.250.243.60.05713.085.00.99422.990.489.540white
847.50.320.244.60.0538.0134.00.99583.140.59.130white
857.40.280.491.50.03420.0126.00.99182.980.3910.660white
866.20.150.490.90.03317.051.00.99323.30.79.460white
876.70.250.7419.40.05444.0169.01.00043.510.459.860white
886.50.260.7413.30.04468.0224.00.99723.180.549.560white
897.90.160.7417.850.03752.0187.00.99982.990.419.350white
905.60.1850.491.10.0328.0117.00.99183.550.4510.360white
917.50.20.491.30.0318.097.00.99183.060.6211.150white
928.00.30.499.40.04647.0188.00.99643.140.4810.050white
938.00.340.499.00.03339.0180.00.99363.130.3812.381white
947.70.350.498.650.03342.0186.00.99313.140.3812.481white
957.60.290.499.60.0345.0197.00.99383.130.3812.371white
966.70.620.241.10.0396.062.00.99343.410.3210.450white
976.80.270.491.20.04435.0126.00.993.130.4812.171white
987.70.270.491.80.04123.086.00.99143.160.4212.560white
996.70.510.242.10.04314.0155.00.99043.220.613.060white
1007.40.190.499.30.0326.0132.00.9942.990.3211.071white
Rows: 1-100 | Columns: 14

Let’s import the model:

from vastorbit.machine_learning.vast import LogisticRegression

Then we can create the model:

model = LogisticRegression(
    tol = 1e-6,
    max_iter = 100,
    solver = 'lbfgs',
    fit_intercept = True,
)

We can now fit the model:

model.fit(
    train,
    [
        "fixed_acidity",
        "volatile_acidity",
        "citric_acid",
        "residual_sugar",
        "chlorides",
        "density",
    ],
    "good",
    test,
)

To get the score:

model.score()

Important

For this example, a specific model is utilized, and it may not correspond exactly to the model you are working with. To see a comprehensive example specific to your class of interest, please refer to that particular class.