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Re: Af0 frequency difference limen
Thanks Christian and James,
I'm quite surprised that there hasn't been (or at doesn't appear to be) an experiment done specifically to measure
the frequency difference limen for musical tones - perhaps using a selection of instrumental sounds, or a "typical"
----- Original Message -----
From: "Christian Kaernbach" <auditorylist@xxxxxxxxxxxx>
Sent: Thursday, January 15, 2009 11:36 AM
Subject: Re: Af0 frequency difference limen
I suppose Jim is correct and we should always mention the f0 where the
DL was measured.
Your posts made me reread my paper, and indeed the DL were smaller than
0.5%. They were for complex tones 0.36% for F0=100Hz, and 0.19% for
F0=250Hz (cut frequency of the high pass 1 kHz, no low-pass masker).
This is in accordance with what has been reported in the literature.
Pure tone DL were much higher (0.43% for 250 Hz, 0.89% for 100 Hz). I
suppose that F0 frequencies below 1kHz are quite relevant to music so
that relatively high DLs (>0.1% for complex tones) should be taken into
account when dealing with music.
> Date: Wed, 14 Jan 2009 16:14:37 -0600
> From: "James W. Beauchamp" <jwbeauch@xxxxxxxxxxxxxxxxxxxxxx>
> Subject: Re: f0 frequency difference limen
> In terms of musical intervals, 0.2% for partials, 0.1% for the F0
> translates into 3.4 and 1.7 cents, respectively, where 100 cents
> corresponds to an equal-tempered semitone change of pitch.
> I wouldn't think that this result would be completely independent
> of F0. I would expect the percentage threshold to increase for
> F0s below a certain point. It would also depend on the spectrum.
> I.e., spectra with just a few partials in the bass region may
> have much larger DLs. But 2 cents is a good practical df to
> shoot for in any music synthesis system.
Prof. Dr. Christian Kaernbach
Institut für Psychologie
Christian-Albrechts-Universität zu Kiel
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