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Estimating Musical Surprisal from Audio in Autoregressive Diffusion Model Noise Spaces

Research output: Chapter in Book/Report/Conference proceedingConference proceedingspeer-review

Abstract

Recently, the information content (IC) of predictions from a Generative Infinite-Vocabulary Transformer (GIVT) has been used to model musical expectancy and surprisal in audio. We investigate the effectiveness of such modelling using IC calculated with autoregressive diffusion models (ADMs). We empirically show that IC estimates of models based on two different diffusion ordinary differential equations (ODEs) describe diverse data better, in terms of negative log-likelihood, than a GIVT. We evaluate diffusion model IC’s effectiveness in capturing surprisal aspects by examining two tasks: (1) capturing monophonic pitch surprisal, and (2) detecting segment boundaries in multi-track audio. In both tasks, the diffusion models match or exceed the performance of a GIVT. We hypothesize that the surprisal estimated at different diffusion process noise levels corresponds to the surprisal of music and audio features present at different audio granularities. Testing our hypothesis, we find that, for appropriate noise levels, the studied musical surprisal tasks’ results improve.

Original languageEnglish
Title of host publication26th International Society for Music Information Retrieval Conference
Pages693-701
Number of pages9
Edition1
DOIs
Publication statusPublished - Sept 2025

Publication series

NameProceedings of the International Society for Music Information Retrieval Conference
Volume2025
ISSN (Electronic)3006-3094

Fields of science

  • 102003 Image processing
  • 202002 Audiovisual media
  • 102001 Artificial intelligence
  • 102015 Information systems
  • 102 Computer Sciences
  • 101019 Stochastics
  • 103029 Statistical physics
  • 101018 Statistics
  • 101017 Game theory
  • 202017 Embedded systems
  • 101016 Optimisation
  • 101015 Operations research
  • 101014 Numerical mathematics
  • 101029 Mathematical statistics
  • 101028 Mathematical modelling
  • 101026 Time series analysis
  • 101024 Probability theory
  • 102032 Computational intelligence
  • 102004 Bioinformatics
  • 102013 Human-computer interaction
  • 101027 Dynamical systems
  • 305907 Medical statistics
  • 101004 Biomathematics
  • 305905 Medical informatics
  • 101031 Approximation theory
  • 102033 Data mining
  • 305901 Computer-aided diagnosis and therapy
  • 102019 Machine learning
  • 106007 Biostatistics
  • 102018 Artificial neural networks
  • 106005 Bioinformatics
  • 202037 Signal processing
  • 202036 Sensor systems
  • 202035 Robotics

JKU Focus areas

  • Digital Transformation

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