Tag Archives: chords

Mode Mixture

Posted on September 28, 2020 by songtive

Mode Mixture

The process of mode mixture involves borrowing of chords from the parallel minor key in the major mode. These borrowed chords are essentially those which contain the scale degrees that are different between two parallel major and minor keys, namely, the b3, b6, and b7 degrees. When combining this scale degrees with some of the native chords of the major scale we get the resulting chords of bVI, iiº, iv and viiº7.

The bVI chord is a major triad on the b6 scale degree. For example: in the key of C major, this chord would be A flat major. Its main usage is as a replacement chord for the major mode native vi chord, especially on deceptive cadences. It can also be used as a subdominant chord leading to degree V.

The iv chord is a minor triad over scale degree 4, changing the normatively major IV degree into its minor counterpart. For example: in the key of D major, this chord would be G minor. It is essentially used exactly in the same ways as a normal IV chord. As a subdominant chord in cadences, in the second inversion as a contrapuntal neighbor chord, and as a good pivot chord for modulations (this will be expanded upon later).

The iiº and ii half-diminished seventh chords are chords based on a diminished triad over scale degree 2. For example: in C major, these chords would be D diminished triad and D half-diminished seventh. The main use for these chords is essentially that of being subdominant leading to V or Vii. It is very usual to find them in the first inversion due to the fact that in this position the bass note is scale degree 4, the main subdominant note.

The Viiº7 chord is a fully diminished seventh chord over scale degree 7. For example: in the key of A major, a G#º7 chords. This structure owes its origin to mode mixture since it turns the otherwise half-diminished seventh chord over scale degree 7 into a fully diminished chord by adding the b6 scale degree. Due to its symmetric nature, this diminished seventh chord can appear in any inversion and has multiple uses. Among these are, as a contrapuntal chord joining two chords by smooth voice leading; as a dominant chord leading to I and last but not least, as an ideal chord for modulation (this idea will be expanded later).

Another common type of mixture chord is the bII, also referred to as the Neapolitan chord. This chord is essentially derived from the mixture with the Phrygian mode which has a naturally occurring scale degree b2. At its core, the Neapolitan chord is a major triad occurring on the b2 scale degree.

The Neapolitan chord is usually found in minor keys and in the first inversion. This close association with the minor mode can be attributed to its keener relationship to the sound collections found in these types of keys, essentially, the b6 scale degree which is native to the minor mode and is the fifth of the bII Neapolitan chord. The first inversion usage is better explained from a functional point of view. Fundamentally speaking, when the Neapolitan chord is in the first inversion, the bass note is scale degree 4, which is the main representative for the subdominant function. This fact leads to the strong pre-dominant function that the bII chord exhibits but with the special color that the b2 scale degree adds.

As you may have already noticed, most of these chords are members of the subdominant function. This fact is one of the main factors for the great usefulness that mixture chords display to produce modulations to foreign keys. Usually, for pivot chords, the best choices are subdominant chords since these are the least defined in terms of tonal resolution. While the dominant has an enormous amount of pulling towards the tonic, and the tonic has stability, the subdominant is less characteristic of any particular key and is, therefore, more susceptible to being reinterpreted in other keys.

When using mode mixture, the tonal spectrum broadens and the flat side of the circle of fifths becomes closer than before. For example, in the key of C major (no accidentals), the iv chord opens up possible modulatory space to go to flat keys like E flat major (3 flats), where it is ii; or A flat major (4 flats), where it is vi; or even D flat major (5 flats), where it is iii. Furthermore, by using the viiº7 chord the tonal space broadens even more since due to its symmetrical structure this chord can be used as the viiº7 chord in the keys of C and Cm, Eb and Ebm, Gb and F#m, and last but not least, A and Am. All of these keys are foreign to the original C major, a possibility that was nonexistent when using purely diatonic triads from the major scale.

To conclude, mode mixture is an enormously useful tool for composition and elaboration of simple chord progressions. They can add color to otherwise plain chords, they can be useful to modulate to very distant keys and they can even be utilized to exploit the rhetorical duality between major and minor tonality. By using these new chords, the tonal spectrum is broadened, and the possibilities are unlimited.

Feel free to check out our Piano Companion for iOS, Android, macOS. Additionally, if you want to learn notes, chords, the theory then you can check ChordIQ for iOS, Android.

What’s the deal with the Circle of Fifths?

Posted on August 21, 2020 by songtive

Circle of Fiths

The circle of fifths is a visual tool that demonstrates the geometric relationships between the twelve distinct pitches used in western music culture. These pitches can also be classified as members of the chromatic scale.

A circle is an amazing tool to teach and to conceptualize musical ideas that would otherwise be terribly complicated. Before delving into the deeper truths about music that the circle keeps, let’s familiarize ourselves with its inner workings.

First of all, at its core, the circle of fifths is just that. A circle. In the same way, as an analogic clock does with numbers that represent time, the circle of fifths possesses 12 equally distributed pitches ordered by the interval of the perfect fifth, thus cycling through the twelve distinct pitches of the chromatic scale in twelve steps. Each of these notes carries a lot of information within it. Not only do they represent a particular note in the projection of fifths, but they represent different keys.

A musical key is essentially a definite system of relationships between musical sounds that dwells around a particular key center which is always represented by a single note, in a similar way to how the solar system works, with several different planets orbiting around the sun. Every key possesses a unique key signature which, as the name indicates, is its own individual or signature collection of notes. For example, C major contains no accidentals or altered notes, meaning it contains the seven distinct syllables used to name pitches or the total content of the diatonic system, C D E F G A B, thus its key signature contains no sharps or flats, putting on the top part of the circle. Every time we move up or down (clockwise or counterclockwise respectively) the circle, we change the tonal or key center to a new tonic and thus change the key signature. By going up, we add sharps, by going down, flats. Furthermore, each successive fifth adds a single sharp or flat to the previous collection, meaning that the first note to either side of C will contain either one sharp or one flat, the second, two, and so on.

The circle of fifths is also a great resource to explain some of the properties that arise between key centers. Namely the two main relationships, that of relative and parallel keys.

The relative relationship arises between two keys of opposite mode that share the same collection of sounds but poses a different key center or tonic. For example, C major and A minor. To represent this relationship in the circle we produce a second smaller one within the first one.

Parallel keys are those who share the same key center or tonic but poses different collections, for example, C major and C minor. This relationship has a distance of three accidentals and it is represented by using the same color.

Last but definitively not least, the circle of fifths is by far, the best method to picture the distance between keys. These distances refer to the total amount of common tones between two given key centers. The larger the number of fifths that separate two given key centers, the less common notes between them. Yet, when we cycle through the circle in any direction, we eventually return to the original key center, therefore, there must be a turning point somewhere along the circle, a point of furthest detachment from the original key in which the least possible amount of notes are shared. Curiously enough, that point seems to be the exact opposite side of the circle, the bottom key, F# major or its enharmonic equivalent G flat major, a pair of tritone-related keys which have six sharps and flats respectively. Nevertheless, since there are only twelve distinct pitches and each key should have seven, there is no way to have more than 5 different pitches between any two given keys, this is due to the enharmonic principle which declares the idea that musical sounds with a distinct name can sound the same due to the nature of sharps and flats and how they alter the seven basic syllables. For example, the equivalency between C# and D flat, or between E# and F. Therefore, although C# major has seven sharps in its key signature and C major has none, two of the notes in C# major (E# and B#) are enharmonically equivalent to some notes in C major (F and C respectively). Furthermore, both C# major (7 sharps) and C flat major (7 flats) can be simplified to key signatures which are enharmonically equivalent that contains fewer accidentals, namely, D flat major and B major, both containing five accidentals respectively.

In summary, the circle of fifths is a central pedagogical resource for music education. It can be extremely useful to understand the tonal distance between different sections of a piece, to figure out the key signature, and even to learn a thing or two about the enharmonic principle. Yet, it is not limited to the instruction of harmony and basic theory, but it can serve as a starting point for deeper and more complex dwellings into the wonderful and mysterious set of properties and characteristics of the tonal system.

If you are looking for an interactive Circle of Fifths, feel free to check out our Piano Companion for iOS, Android, macOS. Additionally, if you want to learn notes, chords, theory then you can check ChordIQ for iOS, Android.

The Chord Progressions of Christmas Music

Posted on November 29, 2019 by songtive

The Chord Progressions of Christmas Music

Chord progressions provide for the basis of every song. First is a look at the chord progressions of the choruses of four popular Christmas songs from different eras. After that, you will find how to replicate the chords of these choruses using the Piano Companion app on your phone, tablet, or computer.

Mariah Carey’s Christmas song “All I Want For Christmas Is You” was first released in 1994 and has turned into a modern-day classic. In fact, there are estimates that the song will hit #1 on the Billboard Hot 100 for the first time in 2019, a full 25 years after the initial release. Written and produced by Carey alongside Walter Afanasieff, the chord progression and chords in the chorus are much more complicated than one may think for an instantly catchy song.

“Jingle Bells” dates back to 1857, when it was performed by James Lord Pierpont and titled “One Horse Open Sleigh”. There is no doubt that this has become a well-known classic, and it has been covered by countless singers ever since it was originally released. Its chorus does not follow a simple sequence with its chord progression and chords; rather, it utilizes multiple of them that combine to make this previously seemingly simple song into a classic.

“Last Christmas” was released by Wham in 1984. It topped the Billboard charts in many countries, mostly throughout Europe, and peaked at #5 on the US Holiday 100. It’s been a mainstay on holiday playlists ever since it was released, with countless covers and reissues. The chorus of “Last Christmas” follows a four-chord progression and utilizes four chords, as noted above. The chord progression is used in many other songs, particularly in the beginning stages of jazz music. With that in mind, it is impressive that Wham pulled this chord progression off as a holiday pop song.

Like “Jingle Bells”, “Frosty The Snowman” is a classic holiday song that seems to have been a mainstay in holiday music for a long time. The song was written in 1950 by Walter “Jack” Rollins and Steve Nelson, the former of which sang (but did not write) “Rudolph, the Red-Nosed Reindeer”. “Frosty The Snowman” went as high as #7 on the Billboard Pop Singles chart, a now-defunct chart that preceded its flagship Hot 100. It also went to #4 on the now-defunct Billboard Country Singles chart. Despite being in the simple key of C Major, the chorus has a rather complicated chord progression. While most of the chord progressions are I and IV, and most of the chords are C and F, the sequence of them does not follow prolonged patterns and is occasionally interrupted by other chord progressions and chords.

If you are looking for a way to play these melodies yourself, download Songtive’s Piano Companion app on your phone, tablet, or computer. Upon opening the app, navigate to the Chords Dictionary tab to get a visual glance at how to play each cord. Then, find your way to the Piano tab and you can try it for yourself. The default sound is Grand Piano, and there is a setting to change the sound of something such as a guitar or synth by tapping on the upward arrow in the top right corner. Even better, you can record while you play so that you have a chance to listen back.

If it takes you some time to find the chords in the Chords Dictionary tab, there is no need to worry; once you find the chords, you can add them to your Chords Dictionary to make it quick and convenient to re-find the chords.