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Levarie and Levy's "Tone" online

🔗Rosati <dante.interport@rcn.com>

6/22/2001 11:18:15 AM

The interesting book by Levarie and Levy "Tone: A study in musical
acoustics" is online:

http://www.win.net/~pelerin/music/tone/LLTC.html

Their other book, "Musical Morphology: A Discourse and a Dictionary" is also
excellent. Theres a recent reprint but its expensive: you can find copies of
the original 1983 edition for like $30.

Dante

🔗John F. Sprague <jsprague@dhcr.state.ny.us>

6/22/2001 11:31:23 AM

I have a second hand copy of "Tone" and have read it (which is more than I can say for most of the music books I have). It is indeed an interesting approach, more from the Goethean scientific view of phenomenology. However, I found the explanations about scales rather conventional. But the discussion of architectural acoustics has some very interesting and (to me) novel material.
I wasn't aware of their other book. Do they still teach in Brooklyn?
>>> dante.interport@rcn.com 06/22/01 02:18PM >>>
The interesting book by Levarie and Levy "Tone: A study in musical
acoustics" is online:

http://www.win.net/~pelerin/music/tone/LLTC.html

Their other book, "Musical Morphology: A Discourse and a Dictionary" is also
excellent. Theres a recent reprint but its expensive: you can find copies of
the original 1983 edition for like $30.

Dante

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🔗monz <joemonz@yahoo.com>

6/22/2001 11:36:45 AM

> ----- Original Message -----
> From: Rosati <dante.interport@rcn.com>
> To: <tuning@yahoogroups.com>
> Sent: Friday, June 22, 2001 11:18 AM
> Subject: [tuning] Levarie and Levy's "Tone" online
>

> The interesting book by Levarie and Levy "Tone: A study in musical
> acoustics" is online:
>
> http://www.win.net/~pelerin/music/tone/LLTC.html

Thanks, Dante!

I found one sentence in the "Preface" that could be altered
by one letter to make many JIers happy: just substitute
"retuning" for "returning". :)

> First, the study of acoustics demonstrates the advantages
> and virtues of returning to fundamentals.

-monz
http://www.monz.org
"All roads lead to n^0"

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