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Do you think learning about music can be enhanced by a sound understanding of its physical basis?
Consider the folllowing questions:
Why do two notes an octave apart have the same name?
Why are there 12 different notes?
What do "equal temperament" and "just intonation" mean?
Why does a fifth sound "correct" at point A in tune B, but a flat fifth sounds horribly wrong?
Why does middle C played on a piano sound different to middle C on a guitar if they're the same note?
These questions and others like them are the sort of things many learners might wonder about. I don't particularly want to discuss these questions (or the validity of the assumptions underlying some of them) here, so if you would like to do so, please start a separate thread. What I'm interested in is your views on the extent to which a sound grasp of physical concepts like frequency and waveforms can support a person's musical development and help them understand the answers to questions like the examples above.
So, can understanding some aspects of physics help people learn about music?
The art and language of music has nothing to do with physics.
Why care about the history of temperament? Why care about the history of anything?
4 pages, and not one mention of combination tones.
Hindemith made me aware of them.
They are relevant to note choice
and pitch choice
in a choir- a combination ( ghost tone ) tone, can be equally loud as the actually played tones- a slight change in pitch will dissolve the ghost.
muddiness is related to them as well
as you were
Do you think learning about music can be enhanced by a sound understanding of its physical basis?
Consider the folllowing questions:
Why do two notes an octave apart have the same name?
I'm going to play devil's advocate here: The reason two notes an octave apart have the same name as nothing to do with physics; rather, it has to do with a particular phenomenon of human perception. Yes, that phenomenon is indeed directly related to the (semi-coincidental) fact that doubled or halved frequencies map onto our perception of octaves, but that quality of "same note-ness" that we perceive when we hear octaves is not an inherent physical property of in-phase frequency multiples. iow, it's not physics, it's physiology. (And conciousness.)
So, just to respond to your thoughtfully put Devil's Advocacy...I'm going to play devil's advocate here: The reason two notes an octave apart have the same name as nothing to do with physics; rather, it has to do with a particular phenomenon of human perception. Yes, that phenomenon is indeed directly related to the (semi-coincidental) fact that doubled or halved frequencies map onto our perception of octaves, but that quality of "same note-ness" that we perceive when we hear octaves is not an inherent physical property of in-phase frequency multiples. iow, it's not physics, it's physiology. (And conciousness.)
Good points.Why care about the history of temperament? Why care about the history of anything?
Is it a coincidence that the 3rd, 4th, and 5th overtones of the harmonic series form a triad?
Now THAT is an interesting comment. Thanks. I'll see if I can find some reading up on that.And notice that the perception of sameness of octave frequencies doesn't extend to Light.
It doesn't look like visible light covers a doubling or halving of the frequency.
Good points.
I think it's likely that people who think understanding physics is irrelevant to this subject haven't tried it.![]()
That's your opinion and it may well be true for you. But not for everybody. In fact, the poll results suggest that a large majority of people don't see it as irrelevant.I have studied physics in college and it is irrelevant to music.
How will understanding the overtone series, simple harmonic motion and waves help me interpret a Mozart downbeat differently from a Brahms downbeat?
I agree with Hoover's earlier comment about physiology, and would like to add that a great deal of cultural influence is in there too.