2002
DOI: 10.1007/s004260100069
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Tracking simple and complex sequences

Abstract: We address issues of synchronization to rhythms of musical complexity. In two experiments, synchronization to simple and more complex rhythmic sequences was investigated. Experiment 1 examined responses to phase and tempo perturbations within simple, structurally isochronous sequences, presented at different base rates. Experiment 2 investigated responses to similar perturbations embedded within more complex, metrically structured sequences; participants were explicitly instructed to synchronize at different m… Show more

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Cited by 147 publications
(151 citation statements)
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References 30 publications
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“…A surprisingly common approach in the field-regardless of the chosen framework, whether timekeeper-or oscillator-based-is to fit the model's parameter values separately to different conditions, thus yielding different parameter estimates for different perturbation types and even for different perturbation magnitudes within the same perturbation type (see e.g. Thaut et al (1998);Repp (2001b); Schulze et al (2005); Large et al (2002); however see a very recent exception to this common choice by Loehr et al (2011)). Then although the parameter names are the same within each model, it is allowed for instance that the coefficient of the period correction be small for some perturbations and large for some other perturbations, effectively changing the model's correction strategy and thus the interpretation of the data.…”
Section: Different Strategies For Different Conditionsmentioning
confidence: 99%
“…A surprisingly common approach in the field-regardless of the chosen framework, whether timekeeper-or oscillator-based-is to fit the model's parameter values separately to different conditions, thus yielding different parameter estimates for different perturbation types and even for different perturbation magnitudes within the same perturbation type (see e.g. Thaut et al (1998);Repp (2001b); Schulze et al (2005); Large et al (2002); however see a very recent exception to this common choice by Loehr et al (2011)). Then although the parameter names are the same within each model, it is allowed for instance that the coefficient of the period correction be small for some perturbations and large for some other perturbations, effectively changing the model's correction strategy and thus the interpretation of the data.…”
Section: Different Strategies For Different Conditionsmentioning
confidence: 99%
“…Thus at a metronome marking of 75 BPM (800 ms IOI), duplet 8th notes go twice as fast (400 ms IOI), half notes at half the rate (1600 ms IOI), and so forth. It is not clear, however, whether the perceived pulse of the music in this case would be 75 or 150 BPM (Collyer, Broadbent, et al,1994;Large, Fink, & Kelso, 2002;Martens, 2005;McKinney & Moelants, 2006). The situation is even more complicated when one recognizes that the beat may be (and often is) divided not only into duplets, but also triplets, quadruplets, and/or quintuplets or sextuplets, and the subdivision of the beat may change repeatedly over the course of a musical passage.…”
Section: Introductionmentioning
confidence: 99%
“…(4) When one or more subdivision tones occur between an onset-shifted tone and the next target tone (in 1:n tapping), the PCR is reduced even though the asynchrony between the perturbed tone and the previous tap is the same (Repp, 2002a(Repp, , 2002b(Repp, , 2004c. It appears that both target tones (beats) and subdivision tones function as temporal referents in a hierarchical metrical structure (see also Large, Fink, & Kelso, 2002). (5) In accord with this interpretation, perturbation of a subdivision tone from its expected temporal position results in an involuntary PCR, even though it is not associated with an asynchrony (Repp, 2002a(Repp, , 2002b(Repp, , 2004c.…”
Section: Local Perturbationsmentioning
confidence: 99%