Jeff's Songwriting Blog Some Interesting Keyboards Some books about music refer to a persistent "myth" that it is possible, using only two keyboards, to construct an instrument on which it is possible to play music in any key using just intonation. Indeed, it is true that it is not possible, with only 24 keys to the octave, to construct an instrument that will play in perfect just intonation in every key. However, it is possible to exhibit an example of the type of keyboard that has given rise to this "myth", so that its capabilities, as well as its limitations, can be seen. Thus, what may be constructed with 24 keys to the octave is a keyboard which allows playing diatonic music in just intonation in any of the twelve conventionally designated keys, even if nothing can be ensured concerning the pitch of accidentals, and with the provision that one has to make a jump in pitch when one transposes around the far end of the circle of fifths. This will be shown explicitly below. The most obvious design: This is the Wicki-Hayden keyboard.

An Introduction to Historical Tunings Or if G vibrates at 100 cycles per second, then B vibrates at 125, and so on. (If you'd like this explained in more detail, visit my Just Intonation Explained page.) The size of a pure 5:4 major third is 386.3 cents, a cent being one 1200th of an octave, or one 100th of a half-step. A pure perfect fifth is a 3 to 2 frequency ratio; if vibrates at 440 cycles per second, then E vibrates at 660 cycles per second. A pure perfect fifth should be 702 cents wide, which is just about 7/12 of an octave; our current equal-tempered tuning accomodates perfect fifths (at 700 cents) within 2 cents, which is closer than most people can distinguish, but the thirds (at 400 cents) are way off, and form audible beats that are ugly once you're sensitized to hear them. Let's look at the meantone solution. A major third and perfect fifth on the same pitch, of course, make up a major triad, the most common chord in European music from 1500 to 1900 - the meantone era. One last point: Why is it called meantone? 3.

Arrangement Tips and Tricks: Fills and Transitions Twice a month we revisit some of our reader favorite posts from throughout the history of Audiotuts+. This tutorial was first published in March 2010. Even the best track can be let down by bad arrangement. Let things slide in this area and you're in danger of losing your listeners' interest. One area that is hugely important is creating interesting transitions and using varying fills when introducing new elements. Step 1: The Basic Drop For the purpose of this tutorial I have mocked up a small dummy arrangement showing the transition between a few different sections of a hypothetical track. In each step of the tutorial we'll look at different techniques for creating varied and interesting fills. First up let's take a look at perhaps the most simple method for moving between sections in your track, the drop. Basically all we are aiming to do here is remove one or more elements from the mix to drop the energy of the piece temporarily. The basic drop. The drop fill in action. ... ...

Songwriting Tips Music Theory for Musicians and Normal People by Toby W. Rush This page includes links to each of the individual Music Theory pages I've created in PDF form. This is a work in progress; I am writing new ones regularly and fixing errors and omissions on existing ones as I find them. If you find them useful for your theory studies, you are welcome to use them, and if you find errors or have suggestions, I invite you to contact me. Click the thumbnails to view or download each page as a PDF for free! These pages are available for free under a Creative Commons BY-NC-ND license. This collection is a work in progress, but if you would prefer, you can download all the current pages as a single PDF. Each and every one of these pages is available is an 18" x 24" poster. These pages are available in multiple translations and localizations! Interested in helping translate these pages to your own language? What is Music Theory? And why are all these cool and attractive people studying it? Notation: Pitch Notation: Rhythm Notation: Meter Beaming Triads

Just Intonation Explained You can figure out the rest. There is a rather complicated formula for figuring out how many cents large an interval is: Divide 1200 by the logarithm of 2. If you use base 10 logarithms (any base is permitted), 1200/log 2 = 3986.3137... For any ratio n/p, the number of cents in the interval is log (n/p) x 1200/log 2 If you're using log 10, then cents = log (n/p) x 3986.3137... Using this formula, we can obtain the following interval sizes: 16/15 = 111.73... cents 9/8 = 203.91 cents 8/7 = 231.17... cents 7/6 = 266.87... cents 6/5 = 315.64... cents 11/9 = 347.4... cents 5/4 = 386.31... cents 9/7 = 435.08... cents 1323/1024 = 443.52... cents 21/16 = 470.78... cents 4/3 = 498 cents 7/5 = 582.51... cents 3/2 = 702 cents And so on, and so on. The smaller the numbers in an interval's ratio, the more consonant (sweet-sounding) it is, and the more useful it is for purposes of musical intelligibility. By the way, it's really not so difficult to learn to recognize these intervals by ear. 3. 4. David B.

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