PMID: 3771925Oct 1, 1986Paper

Pitch identification of simultaneous dichotic two-tone complexes

The Journal of the Acoustical Society of America
J G Beerends, A J Houtsma

Abstract

The optimum processor theory of Goldstein can, in principle, account for pitch perception phenomena involving simultaneous dichotic complex tones. The frequency-coding noise function, which is the only free parameter of the model, was estimated with pitch identification data of two simultaneous two-tone complexes presented to different ears. This "sigma" function was found to have a shape similar to that of the function derived from data on identification performance for single pitches. The sigmas in the simultaneous pitch identification experiment are larger by an amount that differs from subject to subject. By using different methods of data analysis it was found that the pitch estimation processes for the two tones are independent for most subjects. This allows a simple extension of Goldstein's optimum processor theory.

Citations

Aug 30, 2008·Journal of Comparative Psychology·Mark A Bee, Christophe Micheyl
Dec 1, 1989·Perception & Psychophysics·J AllikN J Versfeld
Jul 24, 2010·The Journal of the Acoustical Society of America·Christophe MicheylAndrew J Oxenham
Jul 15, 2006·The Journal of the Acoustical Society of America·Marie RivenezAnne Guillaume
Sep 29, 2006·The Journal of the Acoustical Society of America·Christophe MicheylAndrew J Oxenham
Dec 3, 2008·The Journal of the Acoustical Society of America·Joshua G W Bernstein, Andrew J Oxenham
Aug 30, 2006·International Journal of Audiology·Christopher J Darwin
Dec 30, 2014·Journal of Neurophysiology·Kyle T NakamotoAlan R Palmer
Jun 9, 2016·Otology & Neurotology : Official Publication of the American Otological Society, American Neurotology Society [and] European Academy of Otology and Neurotology·Nicole T JiamCharles J Limb
Sep 1, 2011·Wiley Interdisciplinary Reviews. Cognitive Science·Andrew Lotto, Lori Holt
May 3, 2019·The Journal of the Acoustical Society of America·Jackson E Graves, Andrew J Oxenham

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