monotonic-binning 0.0.1

Monotonic Variable Binning by WOE

Monotonic-WOE-Binning-Algorithm

This algorithm is based on the excellent paper by Mironchyk and Tchistiakov (2017) named "Monotone optimal binning algorithm for credit risk modeling".

How to use

1. pip install monotonic_binning: pip install -i https://test.pypi.org/simple/simple/ monotonic-binning
2. Import monotonic_woe_binning: from monotonic_binning import monotonic_woe_binning as bin
3. Use fit and transform to bin variables for train and test datasets respectively

Demo Run Details

The demo_run.py file available under tests/ uses German credit card data from Penn State's online course and gives an overview of how to use the package.

Summary of Monotonic WOE

The weight-of-evidence (WOE) method of evaluating strength of predictors is an understated one in the field of analytics. While it is standard fare in credit risk modelling, it is under-utilized in other settings though its formulation makes it generic enough for use in other domains too. The WOE method primarily aims to bin variables into buckets that deliver the most information to a potential classification model. Quite often, WOE binning methods measure effectiveness of such bins using Information Value or IV. For a more detailed introduction to WOE and IV, this article is a useful read.

In the world of credit risk modelling, regulatory oversight often requires that the variables that go into models are split into bins

• whose weight of evidence (WOE) values maintain a monotonic relationship with the 1/0 variable (loan default or not default for example.)
• are reasonably sized and large enough to be respresentative of population segments, and
• maximize the IV value of the given variable in the process of this binning.

To exemplify the constraints such a problem, consider a simple dataset containing age and a default indicator (1 if defaulted, 0 if not). The following is a possible scenario in which the variable is binned into three groups in such a manner that their WOE values decrease monotomically as the ages of customers increase.

The WOE is derived in such a manner that as the WOE value increases, the default rate decreases. So we can infer that younger customers are more likely to default in comparison to older customers.

Arriving at the perfect bin cutoffs to meet all three requirements discussed earlier is a non-trivial exercise. Most statistical software provide this type of optimal discretization of interval variables. R's smbinning package and SAS' proc transreg are two such examples. To my knowledge, Python's solutions to this problem are fairly sparse.

This package is an attempt to complement already exhaustive packages like scorecardpy with the capability to bin variables with monotonic WOE.