Modelling Complexity in Musical Rhythm
Cheng-Yuan Liou, Tai-Hei Wu, Chia-Ying Lee

TL;DR
This paper introduces a method to model and quantify the complexity of musical rhythms using L-systems and automata, providing insights into psychological perception and similarity of musical structures.
Contribution
It presents a novel approach to measure musical rhythm complexity through tree structures derived from L-systems, linking structural complexity to psychological perception.
Findings
Successfully modeled rhythm complexity for various compositions including Mozart K488
Provided a quantitative measure of musical similarity based on tree complexity
Demonstrated the approach's relevance to music perception and psychological complexity
Abstract
This paper constructs a tree structure for the music rhythm using the L-system. It models the structure as an automata and derives its complexity. It also solves the complexity for the L-system. This complexity can resolve the similarity between trees. This complexity serves as a measure of psychological complexity for rhythms. It resolves the music complexity of various compositions including the Mozart effect K488. Keyword: music perception, psychological complexity, rhythm, L-system, automata, temporal associative memory, inverse problem, rewriting rule, bracketed string, tree similarity
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Taxonomy
TopicsMusic Technology and Sound Studies · Neuroscience and Music Perception · Evolutionary Algorithms and Applications
