Re: SV: [AUDITORY] Rhythmic discrimination fovea? (Leon van Noorden )


Subject: Re: SV: [AUDITORY] Rhythmic discrimination fovea?
From:    Leon van Noorden  <leonvannoorden@xxxxxxxx>
Date:    Tue, 21 Dec 2010 11:07:00 +0100
List-Archive:<http://lists.mcgill.ca/scripts/wa.exe?LIST=AUDITORY>

--Boundary_(ID_gmZebpO3ONJjcAX0S+4mmQ) Content-type: text/plain; CHARSET=US-ASCII Content-transfer-encoding: 7BIT Dear Eliot, I don't know of direct measurements of the discrimination of such patterns. One hypothesis that I can think of is that for such discriminations it is necessary to count the beats. This would be easiest if the duration of the temporal unit of which the pattern is constructed is in between 375 and 750 ms, with a shift to the latter for untrained people. But perceiving directly the beat in such sequences could be difficult. Cf: Van Noorden, L., & Moelants, D. (1999). Resonance in the Perception of Musical Pulse. Journal of New Music Research, 28(1), 43--66. For discrimination of tempo as such you should look at work of Michon. Kind regards, Leon van Noorden www.ipem.ugent.be www.unescog.org On 20 Dec 2010, at 18:31, Eliot Handelman wrote: > On 20/12/2010 10:52 AM, Guy Madison wrote: >> Hi Eliot, >> >> there are virtually countless variations of short rhythms like these. It's not clear to me what scientific question you want to address with them, and that determines to a large extent which references that may be relevant. > > Sorry to be unclear, thanks for speedy reply. I am asking specifically about the effect of tempo on rhythmic discrimination, > and the example I gave was only intended to illustrate. I selected it because it is especially simple: > > 2 1 1 can be divided into two parts, a long, and two shorts which add up to the long. Now vary the rhythm such that > the shorts are all the same size but don't quite add up to the long, eg 10 6 6. > > My question is: at what tempo will such variations tend to be perceived as being just the same as 2 1 1? > > If, eg, the tempo is extremely slow (1= 1 day, or maybe 8 seconds). then I guess we do not perceive any difference. > If the tempo is extremely fast, then some variations will certainly also be indistinguishable from 2 1 1 (eg, 1000, 499, 499). > > To be clear: I'm asking about the effect of tempo/rate of discrimination. I am guessing that there's some window > with optimal discrimination. > > The first of the references you gave below, for example, found tempo to be a complex variable to control. The author > also seems to be working with rather complex rhythms of the sort that occur in serial music and probably wanted to > know whether anyone can hear these. Sorry if I munged this, as I only looked rather quickly. In contrast, I'm asking > about very simple rhythms and what happens to simple inequalities as the tempo is varied from very slow to very fast. > > The research problem behind this has to do with representations of music at various levels of rhythmic approximation, > in particular I am studying patterns of alternation that be induced over rhythmic groups, given segmentation > criteria. In order to construct different quantal levels, I'm just using clustering algorithms on IOIs to generate base > structures used for further analysis, but it occurred to me that there's one area roughly between 80 & 800ms > where (I think) very fine discriminations can be made -- to which the clustering algorithm should be sensitive. > > This is all part of my Jack & Jill automatic composition system: for more information see my home page. > > best, > > -- eliot > > > > > >> However, here are a few papers that should be relevant. Please mail me directly if you can provide more detailed description of your goal, in which case I might be able to give more specific tips. >> >> Best, Guy >> >> 1. Carson, B. (2007). Perceiving and distinguishing simple timespan ratios without metric reinforcement. Journal of New Music Research, 36, 313-336. --Boundary_(ID_gmZebpO3ONJjcAX0S+4mmQ) Content-type: text/html; CHARSET=US-ASCII Content-transfer-encoding: quoted-printable <html><head></head><body style=3D"word-wrap: break-word; = -webkit-nbsp-mode: space; -webkit-line-break: after-white-space; = "><div>Dear Eliot,</div><div><br></div><div>I don't know of direct = measurements of the discrimination of such patterns.</div><div>One = hypothesis that I can think of is that for such discriminations it = is</div><div>necessary to count the beats. This would be easiest if = the</div><div>duration of the temporal unit of which the pattern is = constructed is in between</div><div>375 and 750 ms, with a shift to the = latter for untrained people.</div><div>But perceiving directly the beat = in such sequences could be = difficult.</div><div><br></div><div>Cf:</div><div>Van Noorden, L., &amp; Moelants, D. (1999). Resonance in the Perception of Musical Pulse. = <i style=3D"mso-bidi-font-style:normal">Journal of New Music Research, = 28</i>(1), 43--66.</div><div>For discrimination of tempo as such you should look at = work of Michon.</div><div><br></div><div>Kind = regards,</div><div><br></div><div>Leon van Noorden</div><div><a = href=3D"http://www.ipem.ugent.be">www.ipem.ugent.be</a></div><div><a = href=3D"http://www.unescog.org">www.unescog.org</a></div><div><br></div><d= iv><br></div> <!--EndFragment--> <br><div><div>On 20 Dec 2010, at 18:31, Eliot Handelman wrote:</div><br = class=3D"Apple-interchange-newline"><blockquote type=3D"cite"><div>On = 20/12/2010 10:52 AM, Guy Madison wrote:<br><blockquote type=3D"cite">Hi = Eliot,<br></blockquote><blockquote = type=3D"cite"><br></blockquote><blockquote type=3D"cite">there are = virtually countless variations of short rhythms like these. It's not = clear to me what scientific question you want to address with them, and = that determines to a large extent which references that may be = relevant.<br></blockquote><br>Sorry to be unclear, thanks for speedy = reply. I am asking specifically about the effect of tempo on rhythmic = discrimination,<br>and the example I gave was only intended to = illustrate. &nbsp;I selected it because it is especially = simple:<br><br>2 1 1 can be divided into two parts, a long, and two = shorts which add up to the long. &nbsp;Now vary the rhythm such = that<br>the shorts are all the same size but don't quite add up to the = long, eg 10 6 6.<br><br>My question is: at what tempo will such = variations tend to be perceived as being just the same as 2 1 = 1?<br><br>If, eg, the tempo is extremely slow (1=3D 1 day, or maybe 8 = seconds). then I guess we do not perceive any difference.<br>If the = tempo is extremely fast, then some variations will certainly also be = indistinguishable from 2 1 1 (eg, 1000, 499, 499).<br><br>To be clear: = I'm asking about the effect of tempo/rate of discrimination. I am = guessing that there's some window<br>with optimal = discrimination.<br><br>The first of the references you gave below, for = example, found tempo to be a complex variable to control. The = author<br>also seems to be working with rather complex rhythms of the = sort that occur in serial music and probably wanted to<br>know whether = anyone can hear these. Sorry if I munged this, as I only looked rather = quickly. In contrast, I'm asking<br>about very simple rhythms and what = happens to simple inequalities as the tempo is varied from very slow to = very fast.<br><br>The research problem behind this has to do with = representations of music at various levels of rhythmic = approximation,<br>in particular I am studying patterns of alternation = that be induced over rhythmic groups, given segmentation<br>criteria. In = order to construct different quantal levels, I'm just using clustering = algorithms on IOIs to generate base<br>structures used for further = analysis, but it occurred to me that there's one area roughly between 80 = &amp; 800ms<br>where (I think) very fine discriminations can be made -- = to which the clustering algorithm should be sensitive.<br><br>This is = all part of my Jack &amp; Jill automatic composition system: for more = information see my home page.<br><br>best,<br><br>-- = eliot<br><br><br><br><br><br><blockquote type=3D"cite">However, here are = a few papers that should be relevant. Please mail me directly if you can = provide more detailed description of your goal, in which case I might be = able to give more specific tips.<br></blockquote><blockquote = type=3D"cite"><br></blockquote><blockquote type=3D"cite">Best, = Guy<br></blockquote><blockquote type=3D"cite"><br></blockquote><blockquote= type=3D"cite"><span class=3D"Apple-tab-span" style=3D"white-space:pre"> = </span>1. <span class=3D"Apple-tab-span" style=3D"white-space:pre"> = </span>Carson, B. (2007). Perceiving and distinguishing simple timespan = ratios without metric reinforcement. Journal of New Music Research, 36, = 313-336.<br></blockquote></div></blockquote></div><br></body></html>= --Boundary_(ID_gmZebpO3ONJjcAX0S+4mmQ)--


This message came from the mail archive
/home/empire6/dpwe/public_html/postings/2010/
maintained by:
DAn Ellis <dpwe@ee.columbia.edu>
Electrical Engineering Dept., Columbia University