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Quarter Tone Guitar Tuning: How To Get More Notes With Less Cash

A Microtonal Eastwood Guitar

Buckle up, because today we’re getting into something even weirder than your everyday alternate tuning—but from a global perspective, it’s not quite as weird as it may seem. All over the world, there are incredible instruments that use scales totally different than ours, many of these instruments get these notes by having a very different fret system than we do.

On a guitar, you call the musical distance between the open string and the 12th fret an octave, this is why we can have two notes with the same name even though one is higher or lower in pitch than the other. Your high and low E strings, for example, are two octaves apart.

In America and other ‘western’ music theory countries, we split that octave into 12 even notes, we call these half steps or half-tones. That is why it takes 12 frets for a note to repeat on a guitar string, and why a standard piano features a 12 key pattern before it visually repeats itself.

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What Are Quarter Tones?

Quarter Tones are what happens when you split those half-tones in half again. Now your 12 notes before a repeated note, the octave, become a 24 note octave. You might have heard some of these notes used in traditional and modern music from all over the Asian continent, from the Balkans, through the Middle East, India, and beyond.

In the world of guitar, there are fantastic innovators who reach for these notes with necks that feature extra or atypical fret placement such as Jon Catler and King Gizzard and The Lizard Wizard, or those who use necks with no frets at all such as Gabriel Marin and Lionel Loueke Investing in a new instrument on either side of that coin can get expensive, what are the rest of us to do if we just want to give these unique sounds a try? That is where Quarter Tone Tuning comes in.

What if each string had a partner string tuned a quarter step apart so that you have 12 tones on one and the other half on the other? You could hit all 24 tones in the octave between the two strings. The only problem is you would be stuck with the range you have on the E A & D strings which is pretty limited. To solve that problem, we took a page out of Robert Fripp’s book of New Standard Tuning and went with a C – G – D fifths tuning to expand the range possible.

This leaves us with our Quarter Tone Tuning:

C – C quarter sharp – G – G quarter sharp – D – D quarter sharp

There are a lot of possibilities here that are definitely not for everyone, but if you’ve ever been curious about accessing those hard-to-reach notes, this is a super cool way to do it! You can finally explore Ivan Wyschnedgradsky’s 24 quarter-tone piano etudes like you always wanted. We suggest picking the 3 notes you want, finding the right tension for them, and then getting strings one size smaller for their quarter sharp neighbors, You can get the set used in this video here.

To help with tuning, try out this neat online quarter-tone piano tuner.

It may all sound out of tune at first, it sure did for me, but in time you start to hear the harmonies and dissonances within. There are whole communities dedicated to exploring these Microtonal and Xenharmonic music styles, I definitely suggest digging into them online if you’re interested – it is a world of fun.

6 Responses

  1. I AM LOOKING TO BUY QUARTER TONE GUITAR ,RAVALATIO RJT60 MARRAKESH ,OR ANY OTHER GUITAR TONE GUITAR
    THANKS

  2. Sorry I usually like what you do but this is bad! There is bad and this is it. It’s not even discordant it’s simply out of freaking tune and wouldn’t even work for a punk rocker who can’t play. My ears hurt hearing this. I don’t think it’s anywhere near what a multi-fret guitar can sound like. But thanks for the entertainment guys.

  3. Couple quick 1/4 tone comments:
    1. The equal division of an ET 1/2 step is one obvious correct definition of “1/4 tone”.
    In musical use 1/4 tone can also refer to other than exact division, so, most of what BB King played with a little lift in “The Thrill is Gone” qualifies.
    1/4 tone 3rd and 6th in situ 7EDO worth a look too. .
    2. I don’t personally think “heterodyne” and “beat” should be interchangeable terms.
    In a musical sense the amount of beating in any chord is referred to as “pain” at least by the JI community I’m aware of.
    Musical “heterodyne” I’m thinking would be more like Helmholtz difference tones, or subharmonics.
    Two frequencies combine to produce a lower frequency.
    You’ll see that on your guitar tuner if you tune two fundamentals to harmonic intervals. G# – 14c and B+2c reads E straight up.
    Tuner counts zero crossings and thinks the double stop is harmonics of E.
    I think that’s more like heterodyning by definition.
    Anyway, cool stuff, thanks for busting that out!!

    1. Hey Steve!

      While the defintion of a quarter tone is a 50 cent interval, it is very useful for defining those fun sounds in between the 100 cent half steps. Even in Turkish vs. Pakistani music the ‘quarter tone’ leans differently as far as I am aware. One prefers using notes 75 cents over the target note and others are 25 centers over the target but they share a name in the western lens. Our ears seem to tune themselves to whatever we are exposed to most – that 12 EDO 3rd is an excellent example.

      Colloquially I’ve heard guitarists call the sound that occurs when tuning with harmonics ‘beating’, and heterodyning is, by definition, two closely tuned notes producing that low tone guitarists are referring to that causes the clash. Since we’re trying to expose ideas to guitarists here I like to compare it to an example they already know. I love the playing in this Jon Catler video where he demonstrates a similar process on a JI guitar, where they are well-tuned ‘difference tones and summation tones’ as you mentioned, but not closely tuned as found in heterodyning examples. : https://www.youtube.com/watch?v=8AYlsLNTjrc

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