From Mick Goodrick's (RIP) book, "The Advancing Guitarist:"
'A long time ago, I made a chart that contained every note of the guitar, and every location and every practical fingering. (An example of an "unpractical" fingering would be to play Low F with your 4th finger!) Instead of writing it out, let me tell you what I learned from it:
·The range of the guitar is about 45 half steps (We're not including any harmonics in this analysis.)
·The very low notes and the very high notes on the guitar have only one location and not too many fingerings, but concert middle C, which is in the middle of the register of the instrument, has FIVE locations and about 16 different fingerings!
· When you calculate all the numbers, it comes out this way: the average note on the guitar has 2.8 locations and 9.2 fingerings
·It's important to understand how very complicated the guitar really is. Also, how vast are its possibilities. This way, we can cultivate patience and stop worrying because we think we aren't learning fast enough (to really know the guitar HAS to take time. Why be in such a hurry?"
·The next time someone complains to you because your sight reading "isn't what it should be," you'll know exactly what to tell them!'
I reference this passage constantly in my life, and it got me thinking about applying this type of data analysis to classical strings; Violin/Viola/Cello/Bass. Without taking into account how the lack of frets & intonating notes adds basically an x∞ multiplier to everything, I started by examing violin as tho it was fretted like a mandolin:
The violin's range about 46 half steps from it's lowest open string (G3) up to an E7, which is what google lists as it's highest practical note (again, no harmonics in this analysis) and from my count, there are 15 notes that have only 1 location, 13 that have 2 locations, and 18 that have 3 locations. I have no way of counting the practical fingerings as I lack that knowledge. I also lack the knowledge of how to math these numbers from here to get to the type of averages Mr. Goodrick came to
Is this of interest to anyone else to assist me with this?
'A long time ago, I made a chart that contained every note of the guitar, and every location and every practical fingering. (An example of an "unpractical" fingering would be to play Low F with your 4th finger!) Instead of writing it out, let me tell you what I learned from it:
·The range of the guitar is about 45 half steps (We're not including any harmonics in this analysis.)
·The very low notes and the very high notes on the guitar have only one location and not too many fingerings, but concert middle C, which is in the middle of the register of the instrument, has FIVE locations and about 16 different fingerings!
· When you calculate all the numbers, it comes out this way: the average note on the guitar has 2.8 locations and 9.2 fingerings
·It's important to understand how very complicated the guitar really is. Also, how vast are its possibilities. This way, we can cultivate patience and stop worrying because we think we aren't learning fast enough (to really know the guitar HAS to take time. Why be in such a hurry?"
·The next time someone complains to you because your sight reading "isn't what it should be," you'll know exactly what to tell them!'
I reference this passage constantly in my life, and it got me thinking about applying this type of data analysis to classical strings; Violin/Viola/Cello/Bass. Without taking into account how the lack of frets & intonating notes adds basically an x∞ multiplier to everything, I started by examing violin as tho it was fretted like a mandolin:
The violin's range about 46 half steps from it's lowest open string (G3) up to an E7, which is what google lists as it's highest practical note (again, no harmonics in this analysis) and from my count, there are 15 notes that have only 1 location, 13 that have 2 locations, and 18 that have 3 locations. I have no way of counting the practical fingerings as I lack that knowledge. I also lack the knowledge of how to math these numbers from here to get to the type of averages Mr. Goodrick came to
Is this of interest to anyone else to assist me with this?