Path: utzoo!news-server.csri.toronto.edu!rpi!zaphod.mps.ohio-state.edu!mips!spool.mu.edu!snorkelwacker.mit.edu!mit-eddie!media-lab!minsky From: minsky@media-lab.MEDIA.MIT.EDU (Marvin Minsky) Newsgroups: comp.ai.neural-nets Subject: Re: Discrete Frequency Paradox Keywords: speech, bilogy, help Message-ID: <5522@media-lab.MEDIA.MIT.EDU> Date: 18 Mar 91 15:39:56 GMT References: <1991Mar12.160801.23281@afit.af.mil> <1991Mar14.174551.7759@ymt.com> Reply-To: minsky@media-lab.media.mit.edu (Marvin Minsky) Organization: MIT Media Lab, Cambridge MA Lines: 14 In article <1991Mar14.174551.7759@ymt.com> mike@ushicom (Puddleglum Marshwiggle) writes: >What you've described in refered to as Shepard's Tones, named after >AT&T Bell Labs psychologist Roger Shepard. The acoustical allusion >he discovered exhibits the proprerty of circular pitch, that is, >it sounds like the pitch is constantly rising, but it never goes >anywhere. You can produce this effect on a piano, by playing a chromatic scale in four parallel octaves. Simply decrease the amplitude of the top not as it ascends the top octave, and increase the amplitude of the bottom note in the same way. The effect works because the combination of tones of the same pitch class over several octaves produces an unambiguous sense of pitch class but with ambiguous octave localization. Takes just a little practice.