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David Whyatt

PROFILE

David Whyatt

During April 2025, Daniel Whyatt developed a melodic contour analysis feature for the music-computing/amads repository, introducing the PolynomialContour class to advance music information retrieval. He implemented onset time centering and polynomial regression using least squares, enabling the system to model melodic contours in musical scores. To ensure optimal model selection, Daniel incorporated the Bayesian Information Criterion, providing a data-driven approach to feature extraction. Built in Python and leveraging scientific computing techniques, his work established a robust foundation for downstream melody analysis and pattern discovery. This contribution demonstrated depth in data analysis and algorithmic design, addressing core challenges in musical feature modeling.

Overall Statistics

Feature vs Bugs

100%Features

Repository Contributions

1Total
Bugs
0
Commits
1
Features
1
Lines of code
289
Activity Months1

Work History

April 2025

1 Commits • 1 Features

Apr 1, 2025

April 2025 — Added a new melodic contour analysis capability to music-computing/amads via the PolynomialContour class. The feature centers onset times, fits polynomials with least squares, and selects the optimal model using Bayesian Information Criterion (BIC) to analyze melodic contours in scores. This work establishes a robust foundation for downstream melody analysis and feature extraction, enabling more accurate musical pattern discovery. Commit referenced: Polynomial Contour (#84).

Activity

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Quality Metrics

Correctness90.0%
Maintainability90.0%
Architecture90.0%
Performance80.0%
AI Usage20.0%

Skills & Technologies

Programming Languages

Python

Technical Skills

Data AnalysisMusic Information RetrievalPolynomial RegressionScientific Computing

Repositories Contributed To

1 repo

Overview of all repositories you've contributed to across your timeline

music-computing/amads

Apr 2025 Apr 2025
1 Month active

Languages Used

Python

Technical Skills

Data AnalysisMusic Information RetrievalPolynomial RegressionScientific Computing

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