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10:12:15 and the fundamental again   Message List  
Reply | Forward Message #79948 of 85234 |
Re: [tuning] Re: 10:12:15 and the fundamental again


On 14 Jan 2009, at 10:18 AM, Carl Lumma wrote:

> --- In tuning@yahoogroups.com, Daniel Forro <dan.for@...> wrote:
>
> > > I think the original question was why minor chords are less
> > > consonant than major chords.
> >
> > Are they really?
>
> Yes, very much so. In fact the effect is so extreme, minor
> chords beyond the 9-limit are essentially unusable.
>
>
But depending on the voicing and absolute frequency location there
are always some harmonics fighting, in major chord as well as in
minor chord. Major: B-C, G-G#, Bb-B-C... Minor: D-Eb-E, Bb-B-C. From
this point of view grade of percepted dissonance looks similar.
> > For me they both are part of one class of consonant
> > sounding chords based on the chain of thirds (or sixths).
>
> Even in the 5-limit, one may speculate why Bach favored
> the minor keys. I would go so far as to say that counterpoint
> works better in minor keys, partly because the consonance
> of the tonic chord is weaker, and therefore the voices
> are more free and not constantly heard as harmonics of it.
>
>
Maybe. I think that minor key generally offers more chromatism in
functional harmony, more extra-key chords, more harmonic
progressions, more rich harmonies in comparison with major... Chord
progressions which sound boringly in major sound quite well when
emulated in minor tonality, they can be even improved not to sound so
commonly. For example:

Major:
Melody tone: G A A B B C....
Chord: C F D7 G E7 Am....
Function: T S (D7) D (D7) VI....

Minor:
Melody tone: G Ab A Bb B C....
Chord: Cm Fm Adim/Eb Bb/D Db7/Ab C7/G...
Function : T S (VII7) VII bII7 (D7)....

(tabs will be probably ignored after sending, please repair the table)
>
> From the point of music theory C-E-G is the same chord as
> > E-G-C and G-C-E,
>
> That's true if we accept the notion of octave-equivalence
> 100%. However, anyone who has ever scored for orchestra
> or played jazz piano knows, it is not true 100%. Beyond
> the 5-limit, it is even less true. The inversions of the
> 7-limit otonality are very different in character (try it!).
>
> -Carl
>
I was referring just about theoretical and abstract 12 tone ET, not
about microintervals :-)

Daniel Forro



Wed Jan 14, 2009 3:26 pm

danforcz
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... Yes, very much so. In fact the effect is so extreme, minor chords beyond the 9-limit are essentially unusable. ... It's quite important in designing...
Carl Lumma
clumma
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Jan 14, 2009
2:27 pm

... But depending on the voicing and absolute frequency location there are always some harmonics fighting, in major chord as well as in minor chord. Major:...
Daniel Forro
danforcz
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Jan 14, 2009
3:27 pm

... That is exactly why this point of view of dissonance is incomplete. ... Sure, that's reasonable, and there may be any number of reasonable explanations....
Carl Lumma
clumma
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Jan 14, 2009
6:17 pm

... I add more to this: Who cares? For me they both are part of one class of consonant sounding chords based on the chain of thirds (or sixths). I used them ...
Daniel Forro
danforcz
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Jan 14, 2009
12:54 am

I agree with the thrust of what you write, but I adore the sound of "first inversion"-- E, G, C The 5th partial of the E beating deliciously with the G, the...
caleb morgan
calebmrgn
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Jan 14, 2009
1:05 am

... Especially the latter. Every time I find a way to make some "dissonance" work in a consonant way, I have a damn near heart attack. It's awesome. I haven't...
Mike Battaglia
battaglia01
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Jan 14, 2009
3:45 am

If you are interested, some small part of my works of all kind is on www.soundclick.com/forrotronics, recently I have added my profile and MP3's here:...
Daniel Forro
danforcz
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Jan 14, 2009
4:42 am

If you take 3 Hz, 7 Hz, 11 Hz, 15 Hz, etc, and you add them all together, the resultant waveform will have a period of 1 second, and thus a frequency of 1 Hz....
Mike Battaglia
battaglia01
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Jan 13, 2009
6:25 pm

Yeah, sorry. I deleted my original but I guess you caught it. -C....
Carl Lumma
clumma
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Jan 13, 2009
6:56 pm

... Couldn't say that better myself. That's like taking the words out of my mind. Petr...
Petr Parízek
p.parizek@...
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Jan 13, 2009
6:38 pm

... Don't know about other people's hearing, but if the sounding tones are rich in overtones (as is the case of many musical instruments including bowed...
Petr Parízek
p.parizek@...
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Jan 13, 2009
6:56 pm

... The tones do not have to be rich in overtones, which is why I suggested you perform the experiment with sine tones. I'm not disputing the existence of a...
Carl Lumma
clumma
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Jan 13, 2009
7:38 pm

... I think that any time you hear a chord as existing as some kind of harmonic entity in and of itself, and not as a bunch ofrandom cacophonous notes, that...
Mike Battaglia
battaglia01
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Jan 13, 2009
7:38 pm

... Did you? That was the very first experiment I tried when we began discussing the fundamental frequency to make sure I was really able to hear it. ... Okay,...
Petr Parízek
p.parizek@...
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Jan 13, 2009
8:23 pm

... Infrared light can be periodic, but we do not hear a pitch. Audio amplitude modulation can be periodic, but we do not hear a pitch. When longitudinal...
Carl Lumma
clumma
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Jan 13, 2009
9:08 pm

... When I was attending classical harmony lessons, some of which I was taught at an age of 11 (Daniel Forró may confirm), the term "fundamental tone" was...
Petr Parízek
p.parizek@...
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Jan 13, 2009
10:03 pm

... OK, fair enough. ... Right, everything's indirect in classical theory. We have to adapt it to reality. Hilarity ensues. :) ... OK. What about...
Carl Lumma
clumma
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Jan 13, 2009
10:20 pm

... "OK. What about irrational intervals?" Well there's the rub! On the one hand we have a rational model which seems to explain musical harmony to some...
rick_ballan
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Jan 14, 2009
4:29 am

... Well, it would have to be something heavily "out of tune" in order I didn't try to intentionally find a rational approximation for it. What I could think...
Petr Parízek
p.parizek@...
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Jan 13, 2009
11:07 pm
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