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From Scott Cole Posted on November 17, 2008 at 10:10 PM
I've taught solfege for 4 years at the college level, both first and second years. Why do we teach solfege, and why do I teach moveable do (instead of fixed do or numbers)?
Music students need to learn and internalize several key aspects of tonal music:
1. the concept of a central tone, and the functions of the different tones (dominant, leading tone, etc.)
2. the relationships of the half-steps and how they function to define a scale.
3. the differences between major and the various forms of minor.
We use solfege as a common language for students who play a wide variety of instruments, including percussion.
So why moveable do?
Numbers may be easier to learn in the short run, but they do not differentiate between the half steps in the way that solfege does. I believe it's more effective to use a la-ti on an ascending minor scale, and a le-te on the way down. Simply saying "7" doesn't differentiate between the two functions of a leading tone and a sub tonic--and they are very different functions. And saying "2-3" for both major and minor scales teaches the student nothing about the all-important difference a lowered third and a raised third.
Fixed-do has the inherent problem that the half-steps fall between different syllables in major and minor, which seems to immediately contradict the need to learn the functions of the tones. Minor in fixed- do is thus treated as a variation or subsidiary of major, which it is not. In other words, the first tone of minor acts harmonically like tonic, the fifth like dominant, and the leading tone like...well, a leading tone. And so it's just more consistent to call all tonics "do," all dominants "so" and all leading tones "ti."
Moveable do is also much easier for intervals. For example, Do-so is ALWAYS a perfect 5th, and fa-ti is ALWAYS a tritone in both major and minor. What about with numbers? It depends on which scale you're using, so the intervals change. And the same for fixed do.
I believe that both numbers and fixed-do are taught for one reason: they're easier to learn at the very beginning. However, after several years of experience teaching theory, and the knowledge that what needs to be learned is SCALE FUNCTION ABOVE ALL ELSE, that moveable do really is the best system because it is one system while fixed do and numbers are really 2 different systems that have to be learned.
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