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#1
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| Resolving enharmonic dissonances Hi. In traditional music theory, is lets say G# and Ab a dissonnanse? I would say so. If so, is there a rule for resolving it? This is just a thaught, I had.. What do you say? Serious comments only, please. Regards Composer |
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#2
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| ofcourse there should be a difference with the comma system, but it can't be played by lots of instruments... So I don't take that in account anymore. |
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#3
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#4
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Well, it's an enharmonic - on keyboard instruments working to the tempered scale, it's the same pitch/frequency but it isn't theoretically the same and might be played differently (and yield a different pitch) on instruments other than keyboards. It's hard to imagine A-flat and G# existing at the same point in harmony except as a passing note. I reckon in very strict terms it's a dissonace because, in traditional theory, it is a diminished second. R |
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#5
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#6
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| Well the principle about commas is the following: Between eg. G and A there are 7 commas. G# should be 3 commas higher than G while Ab is 3 commas lower making Ab not equal to G#. But it is a rule not very known nowadays... But I prolly understood the question wrong ![]() |
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#7
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Translating this to the comma approximation, you can say that you still got 7 commas to a semi-tone (there are different kinds of commas, but let’s just use your definition for the sake of the argument ). Accidentials add (or subtract) 4, not 3 commas, and you got G sharp one comma higher than A flat.More here: http://www.terryblackburn.us/music/t...ent/stoess.htm and here: http://www.xs4all.nl/~huygensf/doc/measures.html ![]() Regards |
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#8
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| wow, you seem to be fountain of knowledge! oh and btw i'd say an enharmonic too. :wink: |
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#9
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| Re: Something, I wondered of. ![]()
G# to Ab, if you actually had it, would be a diminished 2nd. Diminished intervals by definition are dissonant however this is not a diminished interval commonly found in diatonic systems and would only likley be encountered in a style where dissonance resolution is not a big issue. Steve |
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#10
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| Re: Something, I wondered of. ![]()
But after the Theory of Overtones by Schönberg, s should be a very dissonance. |