Add rmsle metric and reg:squaredlogerror objective (#4541)
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@@ -151,7 +151,7 @@ Parameters for Tree Booster
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- ``refresh``: refreshes tree's statistics and/or leaf values based on the current data. Note that no random subsampling of data rows is performed.
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- ``prune``: prunes the splits where loss < min_split_loss (or gamma).
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- In a distributed setting, the implicit updater sequence value would be adjusted to ``grow_histmaker,prune`` by default, and you can set ``tree_method`` as ``hist`` to use ``grow_histmaker``.
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- In a distributed setting, the implicit updater sequence value would be adjusted to ``grow_histmaker,prune`` by default, and you can set ``tree_method`` as ``hist`` to use ``grow_histmaker``.
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* ``refresh_leaf`` [default=1]
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@@ -295,6 +295,7 @@ Specify the learning task and the corresponding learning objective. The objectiv
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* ``objective`` [default=reg:squarederror]
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- ``reg:squarederror``: regression with squared loss
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- ``reg:squaredlogerror``: regression with squared log loss :math:`\frac{1}{2}[log(pred + 1) - log(label + 1)]^2`. All input labels are required to be greater than -1. Also, see metric ``rmsle`` for possible issue with this objective.
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- ``reg:logistic``: logistic regression
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- ``binary:logistic``: logistic regression for binary classification, output probability
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- ``binary:logitraw``: logistic regression for binary classification, output score before logistic transformation
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@@ -325,6 +326,7 @@ Specify the learning task and the corresponding learning objective. The objectiv
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- The choices are listed below:
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- ``rmse``: `root mean square error <http://en.wikipedia.org/wiki/Root_mean_square_error>`_
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- ``rmsle``: root mean square log error: :math:`\sqrt{\frac{1}{N}[log(pred + 1) - log(label + 1)]^2}`. Default metric of ``reg:squaredlogerror`` objective. This metric reduces errors generated by outliers in dataset. But because ``log`` function is employed, ``rmsle`` might output ``nan`` when prediction value is less than -1. See ``reg:squaredlogerror`` for other requirements.
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- ``mae``: `mean absolute error <https://en.wikipedia.org/wiki/Mean_absolute_error>`_
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- ``logloss``: `negative log-likelihood <http://en.wikipedia.org/wiki/Log-likelihood>`_
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- ``error``: Binary classification error rate. It is calculated as ``#(wrong cases)/#(all cases)``. For the predictions, the evaluation will regard the instances with prediction value larger than 0.5 as positive instances, and the others as negative instances.
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