class RegressionMetrics extends Logging
Evaluator for regression.
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        new
      
      
        RegressionMetrics(predictionAndObservations: RDD[_ <: Product])
      
      
      
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        new
      
      
        RegressionMetrics(predictionAndObservations: RDD[_ <: Product], throughOrigin: Boolean)
      
      
      
- predictionAndObservations
 an RDD of either (prediction, observation, weight) or (prediction, observation) pairs
- throughOrigin
 True if the regression is through the origin. For example, in linear regression, it will be true without fitting intercept.
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        def
      
      
        explainedVariance: Double
      
      
      
Returns the variance explained by regression.
Returns the variance explained by regression. explainedVariance = $\sum_i (\hat{y_i} - \bar{y})2 / n$
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        meanAbsoluteError: Double
      
      
      
Returns the mean absolute error, which is a risk function corresponding to the expected value of the absolute error loss or l1-norm loss.
Returns the mean absolute error, which is a risk function corresponding to the expected value of the absolute error loss or l1-norm loss.
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        def
      
      
        meanSquaredError: Double
      
      
      
Returns the mean squared error, which is a risk function corresponding to the expected value of the squared error loss or quadratic loss.
Returns the mean squared error, which is a risk function corresponding to the expected value of the squared error loss or quadratic loss.
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        r2: Double
      
      
      
Returns R2, the unadjusted coefficient of determination.
Returns R2, the unadjusted coefficient of determination.
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 Coefficient of determination (Wikipedia) In case of regression through the origin, the definition of R2 is to be modified.
J. G. Eisenhauer, Regression through the Origin. Teaching Statistics 25, 76-80 (2003)
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        rootMeanSquaredError: Double
      
      
      
Returns the root mean squared error, which is defined as the square root of the mean squared error.
Returns the root mean squared error, which is defined as the square root of the mean squared error.
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