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From Wikipedia, the free encyclopedia

A spectrum view of ascending Shepard tones on a linear frequency scale

A Shepard tone, named after Roger Shepard, is a sound consisting of a superposition of sine waves separated by octaves. When played with the bass pitch of the tone moving upward or downward, it is referred to as the Shepard scale. This creates the auditory illusion of a tone that seems to continually ascend or descend in pitch, yet which ultimately gets no higher or lower.[1]

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Transcription

Construction

Figure 1: Shepard tones forming a Shepard scale, illustrated in a sequencer

Each square in Figure 1 indicates a tone, with any set of squares in vertical alignment together making one Shepard tone. The color of each square indicates the loudness of the note, with purple being the quietest and green the loudest. Overlapping notes that play at the same time are exactly one octave apart, and each scale fades in and fades out so that hearing the beginning or end of any given scale is impossible.

Shepard tone as of the root note A (A4 = 440 Hz)
Shepard scale, diatonic in C Major, repeated 5 times

As a conceptual example of an ascending Shepard scale, the first tone could be an almost inaudible C4 (middle C) and a loud C5 (an octave higher). The next would be a slightly louder C4 and a slightly quieter C5; the next would be a still louder D4 and a still quieter D5. The two frequencies would be equally loud at the middle of the octave (F4 and F5), and the twelfth tone would be a loud B4 and an almost inaudible B5 with the addition of an almost inaudible B3. The thirteenth tone would then be the same as the first, and the cycle could continue indefinitely. (In other words, each tone consists of two sine waves with frequencies separated by octaves; the intensity of each is e.g. a raised cosine function of its separation in semitones from a peak frequency, which in the above example would be B4. According to Shepard, "almost any smooth distribution that tapers off to subthreshold levels at low and high frequencies would have done as well as the cosine curve actually employed."[1]

The theory behind the illusion was demonstrated during an episode of the BBC's show Bang Goes the Theory, where the effect was described as "a musical barber's pole".[2]

The scale as described, with discrete steps between each tone, is known as the discrete Shepard scale. The illusion is more convincing if there is a short time between successive notes (staccato or marcato rather than legato or portamento).[citation needed]

Variants

Moving audio and video visualization of a rising Shepard–Risset glissando. See and hear the higher tones as they fade out.

Shepard–Risset glissando

Jean-Claude Risset subsequently created a version of the scale where the tones glide continuously, and it is appropriately called the continuous Risset scale or Shepard–Risset glissando.[3] When done correctly, the tone appears to rise (or fall) continuously in pitch, yet return to its starting note. Risset has also created a similar effect with rhythm in which tempo seems to increase or decrease endlessly.[4]

An example of Risset's accelerating rhythm effect using a breakbeat loop

Tritone paradox

A sequentially played pair of Shepard tones separated by an interval of a tritone (half an octave) produces the tritone paradox. Shepard had predicted that the two tones would constitute a bistable figure, the auditory equivalent of the Necker cube, that could be heard ascending or descending, but never both at the same time.[1]

Sequence of Shepard tones producing the tritone paradox

In 1986, Diana Deutsch discovered that the perception of which tone was higher depended on the absolute frequencies involved and that an individual would usually hear the same pitch as the highest (this is determined by the absolute pitch of the notes).[5] Interestingly, different listeners may perceive the same pattern as being either ascending or descending, depending on the language or dialect of the listener (Deutsch, Henthorn, and Dolson found that native speakers of Vietnamese, a tonal language, heard the tritone paradox differently from Californians who were native speakers of English).[6][7]

Perpetual melody

Pedro Patricio observed in 2012 that, by using a Shepard tone as a sound source and applying it to a melody, he could reproduce the illusion of a continuously ascending or descending movement characteristic of the Shepard Scale. Regardless of the tempo and the envelope of the notes, the auditory illusion is effectively maintained. The uncertainty of the scale the Shepard tones pertain allows composers to experiment with deceiving and disconcerting melodies.[8]

An example of an ascendent perpetual melody

Examples

See also

References

  1. ^ a b c Shepard, Roger N. (December 1964). "Circularity in Judgements of Relative Pitch". Journal of the Acoustical Society of America. 36 (12): 2346–53. Bibcode:1964ASAJ...36.2346S. doi:10.1121/1.1919362.
  2. ^ "Clip from Series 4, Episode 6". Bang Goes the Theory. 18 April 2011. BBC. It's like a barber's pole of sound.
  3. ^ "Jean-Claude Risset, who reimagined digital synthesis, has died - CDM Create Digital Music". CDM Create Digital Music. 22 November 2016. Retrieved 30 December 2019. The sound for which Risset is best known is perhaps the most emblematic of his contributions. Creating a sonic illusion much like M.C. Escher's optical ones, the Shepherd-Risset glissando / Risset scale, in its present form invented by the French composer, seems to ascend forever.
  4. ^ "Risset rhythm - eternal accelerando". 12 May 2013.
  5. ^ Deutsch, Diana (1986). "A musical paradox" (PDF). Music Perception. 3 (3): 275–280. doi:10.2307/40285337. JSTOR 40285337.
  6. ^ Deutsch, D. (1992). "Some New Pitch Paradoxes and their Implications". Philosophical Transactions of the Royal Society B: Biological Sciences. 336 (1278): 391–397. Bibcode:1992RSPTB.336..391D. doi:10.1098/rstb.1992.0073. PMID 1354379.
  7. ^ DEUTSCH, DIANA; HENTHORN, TREVOR; DOLSON, MARK (2004). "Speech Patterns Heard Early in Life Influence Later Perception of the Tritone Paradox". Music Perception. 21 (3): 357–372. doi:10.1525/mp.2004.21.3.357. ISSN 0730-7829.
  8. ^ Patricio, Pedro. From the Shepard tone to the perpetual melody auditory illusion. Proceedings of the 9th Sound and Music Computing Conference, SMC 2012. 5-10, 2012.
  9. ^ Deutsch, Diana (2010). "The Paradox of Pitch Circularity" (PDF). Acoustics Today. 6 (3): 8–14. doi:10.1121/1.3488670.
  10. ^ Pollack, Alan W. "Notes on "I Am The Walrus"". soundscapes.info.
  11. ^ Blake, Mark (2011) [2007]. Pigs Might Fly: The Inside Story of Pink Floyd. Arum Press. ISBN 978-1-781-31519-4. Archived from the original on 21 May 2021. Retrieved 18 November 2021.
  12. ^ Shone, Tom (2020). The Nolan Variations: The Movies, Mysteries, and Marvels of Christopher Nolan. Knopf Doubleday. p. 172. ISBN 9780525655329.
  13. ^ a b Hofstadter, Douglas (1980). Gödel, Escher, Bach: An Eternal Golden Braid (1st ed.). Penguin Books. ISBN 0-14-005579-7.
  14. ^ Braus, I. (1995). "Retracing one's steps: An overview of pitch circularity and Shepard tones in European music, 1550–1990". Music Perception. 12 (3): 323–351. doi:10.2307/40286187. JSTOR 40286187.
  15. ^ Shepard, Roger N.; Zajac, Edward E. (1967). A Pair of Paradoxes. AT&T Bell Laboratories.
  16. ^ Phillips, Winifred (14 February 2014). A Composer's Guide to Game Music. MIT Press. ISBN 978-0-262-02664-2.
  17. ^ Hutchinson, Mark (April 2019). "Stairways in the Dark: Sound, Syntax and the Sublime in Haas's in Vain". Tempo. 73 (288): 7–25. doi:10.1017/S0040298218000943. ISSN 0040-2982. S2CID 151161376.
  18. ^ Guerrasio, Jason. "Christopher Nolan explains the biggest challenges in making his latest movie 'Dunkirk' into an 'intimate epic'". Business Insider. Retrieved 14 November 2020.
  19. ^ Stephin Merritt: Two Days, 'A Million Faces'. NPR (video). 4 November 2007. Retrieved 9 October 2015. 'It turns out I was thinking about a Shepard tone, the illusion of ever-ascending pitches.'
  20. ^ King, Richard (4 February 2009). "'The Dark Knight' sound effects". Los Angeles Times.
  21. ^ Axwell, Ingrosso, Angello, Laidback Luke ft. Deborah Cox - Leave The World Behind (Original) – via YouTube.
  22. ^ Haubursin, Christopher (26 July 2017). "The sound illusion that makes Dunkirk so intense". Vox.
  23. ^ Gemünden, Gerd; Spitta, Silvia (1 June 2018). "'I Was Never Afraid': An Interview with Lucrecia Martel". Film Quarterly. Vol. 71, no. 4. pp. 33–40. doi:10.1525/fq.2018.71.4.33. ISSN 0015-1386.
  24. ^ McCormick, Neil (9 February 2018). "Franz Ferdinand are still operating on an elevated plateau – Always Ascending, review". The Telegraph.
  25. ^ Sumio Kobayashi "Unreal Rain" (Japan), archived from the original on 11 December 2021, retrieved 15 October 2021

External links

This page was last edited on 5 November 2023, at 23:36
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