Fedele Fenaroli · section 6 of 26
Musical Axioms Read and hear this section in the playable edition →
Give a minor seventh to a ⑤ that returns to the ①. This seventh cannot rise, but must resolve by falling to the third of the ①.
Fig. 41 · Play this example in the reader ▶
Give a diminished fifth to a ⑦ that rises to the ①. This diminished fifth cannot rise, but must also resolve by falling to the third of the ①.
Give an augmented sixth to a ♭⑥ that descends to the ⑤. This augmented sixth should rise to the octave of the ⑤.
Fig. 42 · Play this example in the reader ▶
Give an augmented fourth to a ① that falls to the ⑦, or to a ④ that falls to the third of the same [①]. This augmented fourth should rise to the sixth above the ⑦. But when you place [an augmented fourth] above the ④, it should rise to the sixth above the ③.
The augmented fourth rises directly to the ⑤, for the augmented fourth is none other than the ⑦ [in the key] of the ⑤.
Fig. 43 · Play this example in the reader ▶
← The Way of Counting the Keys on a Harpsichord, from the Tonic to the Octave All sections Concerning Cadences →
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