Speaking of sweet sounds, I had read about the struggle toward equal temperament. And it was a struggle! The western scale goes back to the Greeks who found certain intervals pleasing, particularly fourths and fifths, plus the octave. (Then the English got into the third around the year 1000 AD.) The wavelengths (or frequencies) are related by fractions of simple numbers like 2/3 and 3/4. The western scale was really based on playing those intervals from this note or that note. That's just intonation. But you can't complete the octave by going up by thirds or fourths or fifths, and the other intervals don't mesh. Bad news for lutes and keyboards. But if you add a few cents here, remove a few cents there, you can fit them in and you're fine, as long as you don't start a song on a different note. The intervals are different, B-flats are different notes than A-sharps, if you transpose a song it will sound like wolves howling. Equal temperament was, in a way, forced by the things that musicians wanted to be able to do. But then we lose the ratios of small numbers that the Greeks found so enjoyable. Except when strings or brass are playing together-- a skilled ensemble will bend their notes into those ratios and it will sound like it came down from heaven. One trumpeter said it sounded like Gabriel came down to jam with them.
Speaking of making and breaking rules, breaking rules always seems to be an intense source of innovation-- but first you need rules to break. I think more in terms of math than music. I think of Riemannian geometry, the geometry of curves surfaces (which itself breaks Euclid's rule that parallel lines never intersect). It has rules like the distance between two points is zero or positive, and is zero only if they're the same point. What do you get if you break them? The pseudo-Riemannian geometry that's commonly applied to relativity. Naturally mathematicians have gone right down the list, breaking the rules one at a time, to see what they get.
Music can be like that. It comes out that rock tends to be 4/4 with certain characteristics in their chord progressions, etc. What if you do rock with weird time signatures, "angular" chords, and otherwise break the conventions? They call it math rock, meant to be a derisive term, and not all of it is good. It's part of the process. The song "Take Five", by Desmond, proved that jazz in 5/4 time can be beautiful and catch the public's fancy.
So, what's to come in the next few hundred years? Or has musical notation reached perfection in our era?