Using the examples below, create definitions and/or simple explanations for:
The following examples demonstrate how the tune of Happy Birthday would be written if only using the notes from a particular scale. In all examples, scale degrees are numbered below each pitch as well as solfege using movable “do”. Additionally,scale degrees are named above the pitches for the examples in major and melodic minor. When determining your pitch collections, pay particular attention to the differences of the sixth and seventh scale degrees.
(Because ABC notation does not support scale degrees, I have placed a ^
in front of each scale degree. In normal scale degree notation, the ^
would appear above the numeral for each scale degree, not before it.)
There are three forms of the minor scale, and each has a specific role. As you listen to these three melodies, only one of them will sound as if it has no surprising pitches. Once you have found the example that doesn’t have a “surprise moment, consider the name of the mode. Does it give you some insight into why it sounds best playing this melody?
When first determining your basic rules for melodic minor, you may want to choose to ignore ‘le’ in measure 6. That pitch serves a harmonic goal as part of a cadence, rather than a melodic function.
This is more of a teaching example rather than an actual modal shift, because the major scale and major pentatonic scales do not share the same type of relationship that the major and minor scales have. Certain scale degrees do not exist in the pentatonic scale, so it requires some “artistic license” to translate any tune that utilizes all seven scale degrees.
The same can be stipulation applies to the minor pentatonic scale that applied to the major pentatonic scale. These scales do not correlate directly to their seven-note counterparts, so this is more of a re-imagining of Happy Birthday.
This final example is a heavily ornamented version of Happy Birthday that demonstrates every possible solfege as well as the correct resolution for all chromatic tones. This arrangement is still technically in G major, because strictly speaking, the chromatic scale is a collection of pitches and does not necessarily center around one tone. (Note that because ABC notation has no way to represent scale degrees, I was forced to omit the ^
that would normally appear above each scale degree and to use a b
to represent a flat and a #
to represent a sharp. Please forgive the misuses.)