Gridsearch XGBoost for ensemble. Do I include first-level prediction matrix of base learners in train set?












3












$begingroup$


I'm not quite sure how I should go about tuning xgboost before I use it as a meta-learner in ensemble learning.



Should I include the prediction matrix (ie. df containing columns of prediction results from the various base learners) or should I just include the original features?



I have tried both methods with just the 'n_estimators' tuned with F1 score as the metric for cross-validation. (learning rate =0.1)



Method 1: With pred matrix + original features:



n_estimators = 1 (this means only one tree is included in the model, is this abnormal? )
F1 Score (Train): 0.907975 (suggest overfitting)


Method 2: With original features only:



n_estimators = 1
F1 Score (Train): 0.39


I am getting rather different results for both methods, which makes sense as the feature importance plot for Method 1 shows that one of the first-level predictions is the most important.



I think that the first-level predictions by the base-learners should be included in the gridsearch. Any thoughts?










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$endgroup$












  • $begingroup$
    How does your base learner's scores (train and test) compare with the boosted score ?
    $endgroup$
    – VanillaSpinIce
    May 26 '18 at 19:16
















3












$begingroup$


I'm not quite sure how I should go about tuning xgboost before I use it as a meta-learner in ensemble learning.



Should I include the prediction matrix (ie. df containing columns of prediction results from the various base learners) or should I just include the original features?



I have tried both methods with just the 'n_estimators' tuned with F1 score as the metric for cross-validation. (learning rate =0.1)



Method 1: With pred matrix + original features:



n_estimators = 1 (this means only one tree is included in the model, is this abnormal? )
F1 Score (Train): 0.907975 (suggest overfitting)


Method 2: With original features only:



n_estimators = 1
F1 Score (Train): 0.39


I am getting rather different results for both methods, which makes sense as the feature importance plot for Method 1 shows that one of the first-level predictions is the most important.



I think that the first-level predictions by the base-learners should be included in the gridsearch. Any thoughts?










share|improve this question











$endgroup$












  • $begingroup$
    How does your base learner's scores (train and test) compare with the boosted score ?
    $endgroup$
    – VanillaSpinIce
    May 26 '18 at 19:16














3












3








3





$begingroup$


I'm not quite sure how I should go about tuning xgboost before I use it as a meta-learner in ensemble learning.



Should I include the prediction matrix (ie. df containing columns of prediction results from the various base learners) or should I just include the original features?



I have tried both methods with just the 'n_estimators' tuned with F1 score as the metric for cross-validation. (learning rate =0.1)



Method 1: With pred matrix + original features:



n_estimators = 1 (this means only one tree is included in the model, is this abnormal? )
F1 Score (Train): 0.907975 (suggest overfitting)


Method 2: With original features only:



n_estimators = 1
F1 Score (Train): 0.39


I am getting rather different results for both methods, which makes sense as the feature importance plot for Method 1 shows that one of the first-level predictions is the most important.



I think that the first-level predictions by the base-learners should be included in the gridsearch. Any thoughts?










share|improve this question











$endgroup$




I'm not quite sure how I should go about tuning xgboost before I use it as a meta-learner in ensemble learning.



Should I include the prediction matrix (ie. df containing columns of prediction results from the various base learners) or should I just include the original features?



I have tried both methods with just the 'n_estimators' tuned with F1 score as the metric for cross-validation. (learning rate =0.1)



Method 1: With pred matrix + original features:



n_estimators = 1 (this means only one tree is included in the model, is this abnormal? )
F1 Score (Train): 0.907975 (suggest overfitting)


Method 2: With original features only:



n_estimators = 1
F1 Score (Train): 0.39


I am getting rather different results for both methods, which makes sense as the feature importance plot for Method 1 shows that one of the first-level predictions is the most important.



I think that the first-level predictions by the base-learners should be included in the gridsearch. Any thoughts?







python scikit-learn xgboost ensemble






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edited 6 mins ago









Ethan

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asked May 26 '18 at 15:19









doyzdoyz

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  • $begingroup$
    How does your base learner's scores (train and test) compare with the boosted score ?
    $endgroup$
    – VanillaSpinIce
    May 26 '18 at 19:16


















  • $begingroup$
    How does your base learner's scores (train and test) compare with the boosted score ?
    $endgroup$
    – VanillaSpinIce
    May 26 '18 at 19:16
















$begingroup$
How does your base learner's scores (train and test) compare with the boosted score ?
$endgroup$
– VanillaSpinIce
May 26 '18 at 19:16




$begingroup$
How does your base learner's scores (train and test) compare with the boosted score ?
$endgroup$
– VanillaSpinIce
May 26 '18 at 19:16










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