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Grove's dictionary of music and musicians

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'<br />

ROOT<br />

ROOT 137<br />

He died Oct. 14, 1847, <strong>and</strong> was buried in<br />

Brompton Cemetery. w. h. h.<br />

ROOT. The classification <strong>of</strong> the chords which<br />

form the structural material <strong>of</strong> modern harmonic<br />

<strong>music</strong> is attained l^y referring them to what are<br />

called their roots ; <strong>and</strong> it is mainly by their<br />

use that these harmonic elements are brought<br />

into intelligible order.<br />

As long as the purely polyphonic system was<br />

in full force, the chordal combinations were<br />

merely classified according to recognised degrees<br />

<strong>of</strong> consonance <strong>and</strong> dissonance, without any clear<br />

idea <strong>of</strong> relationship : but as that system merged<br />

by degrees into the harmonic system, it was<br />

found that fresh principles <strong>of</strong> classification were<br />

indispensable ; <strong>and</strong> that many combinations<br />

which at first might appear to have quite a<br />

distinct character must somehow be recognised<br />

as having a common centre. This centre was<br />

found in an ultimate bass note, namely, the<br />

bass note <strong>of</strong> the complete chord in what would<br />

be considered its natural or first position ; <strong>and</strong><br />

this was called the Root, <strong>and</strong> served as the<br />

common indicator <strong>of</strong> all the various portions <strong>of</strong><br />

the complete chord which could be detached,<br />

<strong>and</strong> their test <strong>of</strong> closest possible relationship.<br />

Further, these roots were themselves classified<br />

according to their status in any given key ; <strong>and</strong><br />

by this means a group <strong>of</strong> chords which were<br />

related to one another most closely by having<br />

the same root, might be shown to be related<br />

severally <strong>and</strong> collectively to the group which<br />

belonged to another root ; <strong>and</strong> the degree <strong>of</strong><br />

relationship could be easily <strong>and</strong> clearly ascertained<br />

according to the known nearness or<br />

remoteness <strong>of</strong> the roots in question. By this<br />

means the whole harmonic basis <strong>of</strong> a piece <strong>of</strong><br />

<strong>music</strong> can be tested ; <strong>and</strong> it must be further<br />

noted that it is only by such means that the<br />

structural principles <strong>of</strong> that kind <strong>of</strong> <strong>music</strong><br />

which has been called absohite ' ' because <strong>of</strong> its<br />

dissociation from words, is rendered abstractedly<br />

intelligible.<br />

The priucipleuponwhichmodern Instrumental<br />

Music has been developed is<br />

that a succession<br />

<strong>of</strong> distinct tunes or recognisable sections <strong>of</strong><br />

melody or figures can be associated by the<br />

orderly distribution <strong>of</strong> harmonies <strong>and</strong> keys in<br />

such a manner that the mind can realise the<br />

concatenation as a complete <strong>and</strong> distinct work<br />

<strong>of</strong> art. It is obvious that fine melodic material<br />

is a vital point ; but it is not so obvious that<br />

where the dimensions <strong>of</strong> the work are such that<br />

a continuous flow <strong>of</strong> melody <strong>of</strong> a uniform character<br />

is impossible, the orderly arrangement <strong>of</strong> the<br />

materials in successions <strong>of</strong> keys <strong>and</strong> harmonies<br />

is no less vital. The harmonic structure requires<br />

to be clearly ascertainable in works <strong>of</strong> art which<br />

are felt to be masterpieces o£ form, <strong>and</strong> to be<br />

perfectly understood <strong>and</strong> felt by those who<br />

attempt to follow such models : hence, in discussing<br />

the structure <strong>of</strong> works <strong>of</strong> this kind, the<br />

frequent use <strong>of</strong> such terips as Tonic, or Domi-<br />

nant or Subdominant harmony, which is only<br />

a short way <strong>of</strong> describing harmony <strong>of</strong> which<br />

these respective notes are the roots.<br />

The simplest <strong>and</strong> most stable <strong>of</strong> complete<br />

combinations in <strong>music</strong> are the chords consisting<br />

<strong>of</strong> a bass note with its third <strong>and</strong> perfect fifth ;<br />

<strong>and</strong> <strong>of</strong> these the bass note is considered the<br />

root. In most cases such a root is held to be<br />

the fundamental sound <strong>of</strong> the series <strong>of</strong> harmonics<br />

which an essential chord may be taken to<br />

represent. For instance, the chord <strong>of</strong> the<br />

major third <strong>and</strong> perfect fifth on any note is<br />

supposed to represent the ground tone or<br />

generator with two <strong>of</strong> its most distinct <strong>and</strong><br />

characteristic lower harmonics ; <strong>and</strong> whatever<br />

be the positions <strong>of</strong> the individual notes in respect<br />

<strong>of</strong> one another, they are still referred to this<br />

ground-tone as a root. Thus the chord GBD<br />

^4i<br />

il'h-t.7<br />

W<br />

lifeiA^<br />

(«) (/)<br />

"=s:"<br />

(a) would be taken to be the representative <strong>of</strong><br />

the ground-tone G with its second <strong>and</strong> fourth<br />

harmonics (b) ; <strong>and</strong> every transposition or<br />

' inversion ' <strong>of</strong> the same notes, such as BDG, or<br />

DGB in close or open order (as in c), or even<br />

lesser portions to which the implication <strong>of</strong> a<br />

context would afford a clue, would be referred<br />

alike to this same root. If F be added (d) to<br />

the above chord it may be taken to represent<br />

the sixth harmonic (6), <strong>and</strong> similar ' inversions<br />

<strong>of</strong> the component portions <strong>of</strong> the chord will<br />

similarly be referred to the note G. If A be<br />

added further above the F <strong>of</strong> the preceding<br />

chord, producing GBDFA (as in «), that is<br />

commonly taken as a yet more complete representation<br />

<strong>of</strong> the group <strong>of</strong> harmonics generated<br />

by the sounding <strong>of</strong> G, <strong>of</strong> which it is the eighth ;<br />

<strong>and</strong>, as before, all the different portions which<br />

could be intelligibly isolated, <strong>and</strong> all the transpositions<br />

<strong>of</strong> its component notes, would be still<br />

referable to the one root G. If A|> had been<br />

taken instead <strong>of</strong> Aft, the same general explanation<br />

would hold good, though the special<br />

question might remain open whether it was a<br />

representative <strong>of</strong> the 16th harmonic, which is<br />

four octaves from the fundamental sound, or<br />

an artificial s<strong>of</strong>tening <strong>of</strong> the clear <strong>and</strong> strong<br />

major ninth. Aft. Some theorists carry the<br />

same principles yet further, <strong>and</strong> include the<br />

C above A, <strong>and</strong> even the E <strong>and</strong> E|> above that<br />

in the group which represents the harmonic<br />

series <strong>of</strong> G, calling them respectively the<br />

k

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