As you are well aware, the physics behind acoustics and electromagnetics are
very similar.  The term overtone definitely has an acoustic pedigree,
whereas the term harmonic has been adopted by electrical engineering.  But
the 1st overtone explicitly contains the info that we are talking about a
component at a higher frequency than the fundamental.  The term harmonic
simply means that the various components are related to each other by ratios
of whole numbers, including the number one.  The fundamental is the first
harmonic.  The second harmonic is the first overtone.  This seems eminently
sensible, intuitively appealing, and as I said previously, these are
accepted definitions going back decades in my experience, but likely
hundreds of years.  Should not be a topic involving lengthy debate.

----------
>From: bogdan matoga <bogda...@pacbell.net>
>To: Ken Javor <ken.ja...@emccompliance.com>
>Cc: Cortland Richmond <72146....@compuserve.com>, ieee pstc list
<emc-p...@ieee.org>
>Subject: Re: 2 Phases in North America
>Date: Mon, Dec 17, 2001, 1:44 PM
>

> Ken:
> I think that you did not miss too much - my Physics 101 however was over 50
> years ago and harmonics were only
> mentioned in acoustics! Now, who wins?
> Greetings,
> Bogdan.
>
> Ken Javor wrote:
>
>> I haven't been following this train but my recollection of definitions from
>> Physics 101 more than a quarter century ago is that the fundamental is the
>> first harmonic.  The first overtone is the second harmonic.  These are/were
>> accepted definitions.
>>
>> ----------
>> >From: Cortland Richmond <72146....@compuserve.com>
>> >To: bogdan matoga <bogda...@pacbell.net>, ieee pstc list <emc-p...@ieee.org>
>> >Subject: Re: 2 Phases in North America
>> >Date: Mon, Dec 17, 2001, 12:04 AM
>> >
>>
>> >
>> > If we're smart (are we?) we'll say "fundamental," and let whoever wants to
>> > argue what "2nd" means have the arena all to themselves!
>> >
>> > I would say there are harmonics of the second order, third order, and so
>> > on, to which we refer, in short, as the second and third harmonics (and so
>> > on). Don't forget, though, where the terms came from; what IS harmonic
>> > motion, hmm?
>> >
>> > Cortland
>> >
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