Harmony Simplified: a Simple And Systematic Exposition of the Principles of ...
Harmony Simplified: a Simple And Systematic Exposition of the Principles of ...
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How to accomplish this is shown in § 247. If shown to be a Fundamental chord, either with or without the Root, we may proceed as follows : — Com- pare the notes as shown in § 29, to discover which note is relatively the " sharpest" and which the "flattest." In comparing the notes, the sharpest one will be the Leading-note. ( Tht Jiattest note will be the 9th, if it is a Chord of the 9th, otherwise it will be the 7th.) The Leading-note being a Major 3rd above the Root of a Fundamental Dependent ...chord, to find the Root when the Leading-note is known simply count a Major 3rd down- ward from that Leading-note. ( N. B. The Root may not be present in the chord. It never is in chords of the Diminished 7th.) When the Root is found, it can be proven by the " flattest" notes, which should be the 9th or the 7th from the Root as above shown. ( For further explanation of this point, see " How to Modulate," p. 18.) Root 251. Illustration of preceding Section. To find the of E^E^^z:r. Comparing the notes to find the "sharpest" note, we see that B is represented by five sharps ; D by two sharps ; F by one flat ; and Ab by four flats; consequently B is the " sharpest" note, and there- fore the Leading-note.
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To quickly assess the difficulty of the text, read a short excerpt:
How to accomplish this is shown in § 247. If shown to be a Fundamental chord, either with or without the Root, we may proceed as follows : — Com- pare the notes as shown in § 29, to discover which note is relatively the " sharpest" and which the "flattest." In comparing the notes, the sharpest one will be the Leading-note. ( Tht Jiattest note will be the 9th, if it is a Chord of the 9th, otherwise it will be the 7th.) The Leading-note being a Major 3rd above the Root of a Fundamental Dependent ...chord, to find the Root when the Leading-note is known simply count a Major 3rd down- ward from that Leading-note. ( N. B. The Root may not be present in the chord. It never is in chords of the Diminished 7th.) When the Root is found, it can be proven by the " flattest" notes, which should be the 9th or the 7th from the Root as above shown. ( For further explanation of this point, see " How to Modulate," p. 18.) Root 251. Illustration of preceding Section. To find the of E^E^^z:r. Comparing the notes to find the "sharpest" note, we see that B is represented by five sharps ; D by two sharps ; F by one flat ; and Ab by four flats; consequently B is the " sharpest" note, and there- fore the Leading-note.
What to read after Harmony Simplified: a Simple And Systematic Exposition of the Principles of ...?
You can find similar books in the "Read Also" column, or choose other free books by F H Frank Hartson Shepard to read onlineMoreLess
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