Algorithm Roadmap

This page tracks the implementation status of algorithms in lostml.

Implemented Algorithms ✅

Linear Models

  • Linear Regression - Basic linear regression using gradient descent

  • Ridge Regression - Linear regression with L2 regularization

  • Lasso Regression - Linear regression with L1 regularization (feature selection)

  • Elastic Net - Combines L1 and L2 regularization

Classification

  • Logistic Regression - Binary classification using sigmoid function

  • K-Nearest Neighbors (KNN) - Instance-based classification with distance metrics

Tree-Based Models

  • Decision Tree - Classification and regression using recursive splitting - Status: Implemented - Use Cases: Interpretable models, feature importance, non-linear relationships - Features: Supports both Gini (classification) and MSE (regression) criteria

  • Random Forest - Ensemble of decision trees with bootstrap aggregating - Status: Implemented - Use Cases: General-purpose classification and regression, handles overfitting well - Features: Bootstrap sampling, random feature selection, majority voting (classification), averaging (regression)

Utilities

  • Distance Metrics - Euclidean and Manhattan distance functions

Planned Algorithms 🚧

Unsupervised Learning

  • K-Means Clustering - Partition data into k clusters - Status: Planned - Priority: High - Use Cases: Customer segmentation, data exploration, pattern discovery

  • PCA (Principal Component Analysis) - Dimensionality reduction - Status: Planned - Priority: High - Use Cases: Feature reduction, visualization, noise reduction

Additional Algorithms

  • Naive Bayes - Probabilistic classifier - Status: Planned - Priority: Medium - Use Cases: Text classification, spam detection, fast classification

  • Support Vector Machine (SVM) - Maximum margin classifier - Status: Planned - Priority: Medium - Use Cases: Classification with clear margins, non-linear data (with kernels)

Implementation Status

Current Progress: 8/12 algorithms implemented (67%)

Next Up: K-Means → PCA → Naive Bayes