I recently looked at a bunch of sklearn tutorials, which were all similar in that they scored the goodness of fit by:
clf.fit(X_train, y_train) clf.score(X_test, y_test)
And it'll spit out:
0.92345...
or some other score.
I am curious as to the parameters of the clf.score function or how it scores the model. I looked all over the internet, but can't seem to find documentation for it. Does anyone know?
Scoring parameters are used when referencing scoring configurations to generate scores. The dataset parameter. The dataset parameter specifies the location of a SQL definition that will be used for batch scoring.
In multilabel classification, this function computes subset accuracy: the set of labels predicted for a sample must exactly match the corresponding set of labels in y_true. Parameters: y_true : 1d array-like, or label indicator array / sparse matrix Ground truth (correct) labels.
A model scoring is an AI Studio operator that stores the value predicted by a supervised learning model for the objective field, i.e., the field you want to predict. When you make a prediction in AI Studio, the model returns the predicted value along with a performance measure.
Linear Regression Scoring: This type of scoring is performed by implementing linear regression algorithm on the random sample of data. The process includes scoring techniques on variables that have linear dependencies.
It takes a feature matrix X_test
and the expected target values y_test
. Predictions for X_test
are compared with y_test
and either accuracy (for classifiers) or R² score (for regression estimators is returned.
This is stated very explicitly in the docstrings for score
methods. The one for classification reads
Returns the mean accuracy on the given test data and labels. Parameters ---------- X : array-like, shape = (n_samples, n_features) Test samples. y : array-like, shape = (n_samples,) True labels for X. sample_weight : array-like, shape = [n_samples], optional Sample weights. Returns ------- score : float Mean accuracy of self.predict(X) wrt. y.
and the one for regression is similar.
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