A musical adaptation of Pascal's Triangle! 

This is my experiment to compose a natural sounding song based entirely on the order of numbers in Pascal's Triangle. Each number 0-9 is turned into a sequential note of a chromatic scale, starting with 0 = E. Naturally, a guitar is used to initially drive the "Pascal melody", with it's low open E string being number 0, going up to fret 9, being C#. This "Pascal melody" therefore excludes D and D#, although other instruments are free to play harmonies and solos that include these notes - so long as at least one instrument is playing the melody at all times.

Here are the rules:
1.	Each number in Pascal's triangle represents a fret on a guitar. For this exercise, we are restricting this to the E string only, so 0 = open (E), 1 = 1st fret (F), etc. 
2.	All numbers are played as single digits. 10 is split up into 1 and 0, 495 into 4, 9, 5, etc. Therefore, only frets 0 through 9 are played (E through C#) as part of the "Pascal melody", although any octave may be used. Side note: splitting the numbers into single digits also has the interesting side effect of making most rows non-symmetrical, which makes for a more interesting and challenging song.
3.	Each row must be played from left to right at least once, and always be played in full. Rows can be repeated or played in varying order.
4.	At any given time, at least one instrument must be playing the Pascal melody.

My goal was to constrain the actual notes being played and therefore force myself to use interesting rhythms, note durations, articulations, and different instrumentation to produce enough variety and catchiness – so that this may be worthy of being called a “song”. Did I succeed? Tell me what you think! It sure was fun to make.

Pascal's Trial

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Rumination Groove

Was feeling some jazzy grooves when making this one, with some parts that sound like Jan Hammer had a stint at Sega.

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Prelude To Streets

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Couldn't help but think of Cosmo Canyon from Final Fantasy VII fame when I made this one.

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