Introduction
Oracle Analytics enables data analysts to train Machine Learning (ML) Models and score their datasets. It offers several algorithms that help to build different types of ML models, and with each algorithm comes a list of hyper-parameters to control the model training process. All these parameters can be manually tuned to the improve overall model design and accuracy. Understanding these hyper-parameters is critical in order to be able to quickly get to the most accurate predictive model.
Logistic Regression is one such ML algorithms within Oracle Analytics used to perform binary classification. In this blog, let's understand the parameters used in creation of a Logistic Regression model.
Linear Regression Hyper Parameters
Following are the hyper-parameters available for Linear Regression for Binary Classification. Let's understand what each of these mean.
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)
Target
The column which we are predicting.
Positive Class
This parameter allows us to specify a value of the Target column that is interpreted as a positive class in the target. These values can vary according to datasets. It could be "Yes" or "No", "1" or "0" or some other binary values.
Predict Value Threshold %
Logistic Regression predicts Values from 0 to 1 which in-turn will be be classified as one of the output classes. In other words, values closer to 0 will be classified as Negative Class and closer to 1 as Positive Class. Predict Value Threshold % allows us to specify the cut off value at which the predicted values will be classified into one of the two classes. For Example if we have Threshold as 50%, then any values scoring above 0.5 will be classified as 'Positive Class' and below 0.5 as 'Negative Class'.
Column Imputation [Numerical, Categorical]
This parameter allows us to specify how to handle, NA or NULL values in our dataset. When we have columns with NA/NULL values, we may want to impute those columns with valid values. For numeric columns, NULL values can be replaced with Mean (Default Value), Maximum, Minimum and Median Values of that column. For categorical columns, NULL/NA values can be replaced by most frequent or least frequent items for imputations.
Categorical Encoding Method
In order to perform Logistic Regression, all categorical variables will to be encoded numerically by the algorithm. Two methods are available to do this encoding:
a) Indexer : In this method, input categories are indexed. For example, if the input is a categorical variable say Region with values Africa, Asia, Europe and North America. In this method, each of these variables are coded as integers. Africa - 1, Asia - 2, Europe - 3 and North America - 4.Further processing will be performed on these encoded numerical values.
b) Onehot: In this method, each category is converted into a column of 0a and 1s. For example, if the input is a categorical variable say Region with values Africa, Asia, Europe and North America. In this case, Region becomes 4 columns: Region_Africa (1 for Africa Value, 0 Not Africa Value), Region_Asia, Region_Europe and Region_North_America with 1s and 0s as encoded values.
Number of K Folds
Cross-validation is a re-sampling procedure used to evaluate machine learning models on a limited data sample. It is a technique used to test and improve the effectiveness of the model. The procedure has a single parameter called K that refers to the number of groups that a given data sample is to be split into. This parameter is used to specify the number of K folds to be used in K fold validation. Specifying the number of K folds will split the data into K which in turn reduces the bias in the model. Too large or too small K can create ineffective ML Models. Therefore it is usually suggested for K to be between 5 and 10. This parameter is defaulted to 5 in Oracle Analytics.
Train Partition Percent
During the model creation process, the input data set is split into two parts to train and test the model This parameter is used to specify the percentage of training data that should be used to build model and the remaining will be used for internal testing purpose of the model. The model uses the test portion of the data set to test the accuracy of the model that is built. Default value is 80 which means 80% of the data is used to train the model and 20% to test model accuracy.
Standardization of Data
This is used to standardize the data. In the dataset, one could have have metrics with different scales and that could impact the model training process. In such cases, you can standardize the data by setting this parameter to True.
With this understanding of parameters, let us create a linear regression model and see how to tune it by changing the parameters.
Case Study
To begin with, let's take a look at a sample dataset. We will use the Titanic Dataset (modified for this blog) that contains a list of 750 of Titanic passengers and some of their details. Each row in the dataset represents one person. The goal of this exercise is to predict if the passenger survived the disaster or not using Logistic Regression.
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Let us add the dataset to a dataflow. Next add Train Binary Classifier.
Select Logistic Regression
We see the parameters available for this algorithm. Let us understand these parameters and their impact on the model by going through the model building process over a few iterations.
Iteration 1
First let us Select the Target column as 'Survived' and select the positive class as '1'. Let us leave all the other parameters as default and then run the dataflow.
Once the dataflow completes successful, let us inspect the model details by navigating to the Machine Learning tab and clicking on the Model->Inspect option.
![](data:image/png;base64,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)
Click on the Quality tab
Now we have the model from iteration 1 with the following statistics.
- Model accuracy is 80% - (True Positive + True Negative)/Total = (39+81)/150
- Precision is 70% - (True Positive)/(True Positive+False Positive) = 39/(39+17)
- Recall is 75% - (True Positive)/(True Positive+False Negative) = 39/(39+13)
- False Positive Rate is 17% - (False Positive)/(Actual Number of Negatives) = 17/98
Iteration 2
Let us go back to the dataflow and change certain parameter values. Let us change the Predicted Threshold % to 52% from default value of 50% and rebuild the model by executing the dataflow. On inspecting the model once again, we see an improvement of Model Accuracy to 81% and changes in Precision, Recall and False Positive Rates.
![](data:image/png;base64,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)
Iteration 3
Let us change the Predicted Threshold % to 66% from previous value of 52% and rebuild the model. Now there is an improvement of Model
Accuracy to 84%. Notice that Precision and Accuracy are close to each other False Positive
Rate is small. This is a reasonably good model.
Iteration 4
Let us change categorical encoding from Indexer to Onehot method and rebuild the model. The quality of the model does not change much as the number of values is low. Datasets with a large number of categorical variables will benefit from changing this parameter.
Iteration 5
Let us change Standardization of Data = True and rebuild the model. This changes the model statistics slightly. Precision and False Positive Rates are improved.
![](data:image/png;base64,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)
Iteration 6
Let us change the Number of K-Folds to 7. We can see the Accuracy and Precision numbers become equal and Accuracy is slightly reduced. Usually by increasing the number of Cross Validation Folds, you create a more balanced model. However, depending on the datasets and model scenarios, this approach can change. Kindly refer to Cross Validation statistical documentation to arrive at the right parameter setting for your data.
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)
After a few iterations, we arrive at a model that is satisfactory. Then we can apply this model on a new dataset with same parameters and do the scoring process.
Conclusion:
Every Machine Learning algorithm
in OAC comes with a set of model training hyper-parameters that can be
tuned to improve overall accuracy of the model created. Given that the model
building process via dataflows is a fairly simple and intuitive process, it
becomes easy to iteratively change the model hyperparameter values, inspect the
model quality and subsequently arrive at a model of desired accuracy
in a reasonable amount of time.