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A package to build Gradient boosted trees for ordinal labels

Home Page: https://ordinalgbt.readthedocs.io/

License: BSD 3-Clause "New" or "Revised" License

Jupyter Notebook 94.30% Python 5.70%
catboost gbm gradient-boosting gradient-boosting-classifier lightgbm ordinal-classification ordinal-regression xgboost lightgbm-mo

ordinalgbt's Introduction

Python application

OrdinalGBT

Introduction

OrdinalGBT, which stands for Ordinal gradient boosted trees, is a Python package that implements an ordinal regression loss function using the lightGBM framework. Ordinal regression is a type of regression analysis used for predicting an ordinal variable, i.e. a variable that can be sorted in some order. LightGBM is a gradient boosting framework that uses tree-based learning algorithms and is designed to be distributed and efficient.

Installation

You can install OrdinalGBT using pip:

pip install ordinalgbt

Usage

Here are a few examples on how to use the LGBMOrdinal class:

  1. Fitting the model
from ordinalgbt.lgb import LGBMOrdinal
import numpy as np

# Create the model
model = LGBMOrdinal()

# Generate some data
X = np.random.rand(100, 10)
y = np.random.randint(0, 3, 100)

# Fit the model
model.fit(X, y)
  1. Predicting with the model

After fitting the model, you can use it to make predictions:

# Generate some new data
X_new = np.random.rand(10, 10)

# Use the model to make predictions
# the .predict method returns the class prediction rather than raw score or
# probabilities
y_pred = model.predict(X_new)

print(y_pred)
  1. Predicting probabilities with the model

The predict_proba method can be used to get the probabilities of each class:

# Use the model to predict probabilities
y_proba = model.predict_proba(X_new)

print(y_proba)

TODOs

  • Create XGBoost and Catboost implementations
  • Bring test coverage to 100%
  • Implement the all-thresholds loss function
  • Implement the ordistic loss function
  • Create more stable sigmoid calculation
  • Experiment with bounded and unbounded optimisation for the thresholds
  • Identify way to reduce jumps due to large gradient

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