Removal Method For Figuring Out Difficult Intervals
Method: Remove accidentals and gradually reinsert them
What the heck is this interval?
1. Remove the sharps/flats and determine the interval. It's a major seventh. Much easier, right?
Two Ways to Determine Interval Names
1. The B is the seventh note in the major scale of the lower one - C major. Hence it's a major seventh.
2. Counting from C up to B there are eleven half-steps. A seventh with eleven half-steps is a major seventh.
2. Add sharps or flats back in one at a time and ask yourself each time if the interval is a half-step larger or smaller.
You Need to Know the Progresive Size of Interval Quantity Names
What's a half-step smaller than a pefect interval? Why a diminished one of course!
Here's how the system works. I've listed the smallest intervals on the left and the biggest ones on the right. They're different for unisons/fourths/fifths/octaves than they are for seconds/third/sixths/sevenths.
Perfect Intervals (unisons/fourths/fifths/octaves)
Name | Doubly Diminished | Diminished | Perfect | Augmented | Doubly Augmented |
---|---|---|---|---|---|
Symbol | oo | o | P | + | ++ |
Major/Minor Intervals (seconds/thirds/sixths/sevenths)
Name | Doubly Diminished | Diminished | Minor | Major | Augmented | Doubly Augmented |
---|---|---|---|---|---|---|
Symbol | oo | o | m | M | + | ++ |
SUMMARY: The knowledge of the progressive sizes of interval quantity names will make it easier to figure out intervals. For example, if you know that a fourth is one half-step smaller than a perfect fourth, it must be a diminished fourth because that's how the interval quantity name changes when you reduce the size of a perfect interval by one half-step. In the same way, if you increase the size of a minor interval by on half-step it will become major. April 9, 2023 2:20 PM
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Updated May 19, 2024 4:41 PM