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C. Chafe, N. Darabi, and U.. PE. Svensson, "Simulating Ensemble Rhythmic Interaction Based on Quantifiable Strategy Functions," Paper 8292, (2010 November.). doi: C. Chafe, N. Darabi, and U.. PE. Svensson, "Simulating Ensemble Rhythmic Interaction Based on Quantifiable Strategy Functions," Paper 8292, (2010 November.). doi:
Abstract: This paper studies the strategy taken by a pair of ensemble performers under the influence of delay. A general quantifiable measure of strategy taken by performers in an interactive rhythmic performance is represented in a form of a single-parameter strategy function. This is done by imposing an assumption about a decision-making process for “onset generation” by a participant, with one degree of freedom, to the observed data. We present specific examples of such strategy functions, suitable for different scenarios of rhythmic collaboration. By perpendicular projection of strategy functions of an ensemble performing trail onto Cartesian axis a nominal trial was transformed to a “strategy path” to show how the performers change their strategies during the course of a trial. By mathematical induction it was proven that this transformation from the time domain to a “strategy domain” is conditionally reversible, i.e. time vectors of an ensemble trial can be reconstructed by a domino effect having its time-free strategy path and given an initial state. This algorithm is considered to be a means to simulate the ensemble trials based on the overall strategies leading them.

@article{chafe2010simulating,
author={chafe, chris and darabi, nima and svensson, u. peter},
journal={journal of the audio engineering society},
title={simulating ensemble rhythmic interaction based on quantifiable strategy functions},
year={2010},
volume={},
number={},
pages={},
doi={},
month={november},} @article{chafe2010simulating,
author={chafe, chris and darabi, nima and svensson, u. peter},
journal={journal of the audio engineering society},
title={simulating ensemble rhythmic interaction based on quantifiable strategy functions},
year={2010},
volume={},
number={},
pages={},
doi={},
month={november},
abstract={this paper studies the strategy taken by a pair of ensemble performers under the influence of delay. a general quantifiable measure of strategy taken by performers in an interactive rhythmic performance is represented in a form of a single-parameter strategy function. this is done by imposing an assumption about a decision-making process for “onset generation” by a participant, with one degree of freedom, to the observed data. we present specific examples of such strategy functions, suitable for different scenarios of rhythmic collaboration. by perpendicular projection of strategy functions of an ensemble performing trail onto cartesian axis a nominal trial was transformed to a “strategy path” to show how the performers change their strategies during the course of a trial. by mathematical induction it was proven that this transformation from the time domain to a “strategy domain” is conditionally reversible, i.e. time vectors of an ensemble trial can be reconstructed by a domino effect having its time-free strategy path and given an initial state. this algorithm is considered to be a means to simulate the ensemble trials based on the overall strategies leading them.},}

TY - paper
TI - Simulating Ensemble Rhythmic Interaction Based on Quantifiable Strategy Functions
SP - EP -
AU - Chafe, Chris
AU - Darabi, Nima
AU - Svensson, U. Peter
PY - 2010
JO - Journal of the Audio Engineering Society
IS -
VO -
VL -
Y1 - November 2010 TY - paper
TI - Simulating Ensemble Rhythmic Interaction Based on Quantifiable Strategy Functions
SP - EP -
AU - Chafe, Chris
AU - Darabi, Nima
AU - Svensson, U. Peter
PY - 2010
JO - Journal of the Audio Engineering Society
IS -
VO -
VL -
Y1 - November 2010
AB - This paper studies the strategy taken by a pair of ensemble performers under the influence of delay. A general quantifiable measure of strategy taken by performers in an interactive rhythmic performance is represented in a form of a single-parameter strategy function. This is done by imposing an assumption about a decision-making process for “onset generation” by a participant, with one degree of freedom, to the observed data. We present specific examples of such strategy functions, suitable for different scenarios of rhythmic collaboration. By perpendicular projection of strategy functions of an ensemble performing trail onto Cartesian axis a nominal trial was transformed to a “strategy path” to show how the performers change their strategies during the course of a trial. By mathematical induction it was proven that this transformation from the time domain to a “strategy domain” is conditionally reversible, i.e. time vectors of an ensemble trial can be reconstructed by a domino effect having its time-free strategy path and given an initial state. This algorithm is considered to be a means to simulate the ensemble trials based on the overall strategies leading them.