First published in 1864, this work discusses aspects of the physics of music, in particular the mathematics of musical intervals.
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The physics of music has fascinated scholars and scientists since ancient times, from Pythagoras' concept of celestial harmony, to the work of Galileo, Mersenne, Euler and Ohm, culminating in the nineteenth century in Helmholtz's definitive work, On the Sensations of Tone. Daniel Chandler Hewitt (1789–1869) was a piano maker who also devised improvements to the seraphine (a form of reed organ). This idiosyncratic work, first published in 1864, only a year after Helmholtz's German text (also reissued in this series in the 1875 English translation), discusses the mathematics of musical intervals according to Hewitt's 'Triune', or three-fold, system of calculation using his Musical Ratiometer (included at the end of the volume). Musical examples, gathered at the end of the work, illustrate his arguments and include a close analysis of the intervals and chord structures of the Moonlight and the Appassionata piano sonatas by Beethoven.
Les informations fournies dans la section « A propos du livre » peuvent faire référence à une autre édition de ce titre.
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Paperback. Etat : New. The physics of music has fascinated scholars and scientists since ancient times, from Pythagoras' concept of celestial harmony, to the work of Galileo, Mersenne, Euler and Ohm, culminating in the nineteenth century in Helmholtz's definitive work, On the Sensations of Tone. Daniel Chandler Hewitt (1789-1869) was a piano maker who also devised improvements to the seraphine (a form of reed organ). This idiosyncratic work, first published in 1864, only a year after Helmholtz's German text (also reissued in this series in the 1875 English translation), discusses the mathematics of musical intervals according to Hewitt's 'Triune', or three-fold, system of calculation using his Musical Ratiometer (included at the end of the volume). Musical examples, gathered at the end of the work, illustrate his arguments and include a close analysis of the intervals and chord structures of the Moonlight and the Appassionata piano sonatas by Beethoven. N° de réf. du vendeur LU-9781108038669
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Etat : New. First published in 1864, this work discusses aspects of the physics of music, in particular the mathematics of musical intervals. Series: Cambridge Library Collection - Music. Num Pages: 514 pages, 39 b/w illus. BIC Classification: AVA. Category: (P) Professional & Vocational. Dimension: 244 x 170 x 26. Weight in Grams: 810. . 2011. Paperback. . . . . N° de réf. du vendeur V9781108038669
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Paperback. Etat : new. Paperback. The physics of music has fascinated scholars and scientists since ancient times, from Pythagoras' concept of celestial harmony, to the work of Galileo, Mersenne, Euler and Ohm, culminating in the nineteenth century in Helmholtz's definitive work, On the Sensations of Tone. Daniel Chandler Hewitt (17891869) was a piano maker who also devised improvements to the seraphine (a form of reed organ). This idiosyncratic work, first published in 1864, only a year after Helmholtz's German text (also reissued in this series in the 1875 English translation), discusses the mathematics of musical intervals according to Hewitt's 'Triune', or three-fold, system of calculation using his Musical Ratiometer (included at the end of the volume). Musical examples, gathered at the end of the work, illustrate his arguments and include a close analysis of the intervals and chord structures of the Moonlight and the Appassionata piano sonatas by Beethoven. The physics of music has fascinated scholars since ancient times, from Pythagoras' concept of celestial harmony to Mersenne, Ohm and Helmholtz. Hewitt's work, first published in 1864, proposes his mathematical approach to determining the nature of musical intervals according to his 'Triune', or three-fold, system of calculation using his Ratiometer. This item is printed on demand. Shipping may be from multiple locations in the US or from the UK, depending on stock availability. N° de réf. du vendeur 9781108038669
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