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TARTINI, GIUSEPPE (1692–1770)

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Originally appearing in Volume V26, Page 437 of the 1911 Encyclopedia Britannica.
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TARTINI, GIUSEPPE (1692–1770) , See also:Italian violinist, composer and musical theorist, was See also:born at Tirano in See also:Istria on the 12th of See also:April 1692. In See also:early See also:life he studied, with equal want of success, for the See also:church, the See also:law courts, and the profession of arms. As a See also:young See also:man he was See also:wild and irregular, and he crowned his improprieties by clandestinely marrying the niece of See also:Cardinal See also:Cornaro, See also:archbishop of See also:Padua. The cardinal resented the See also:marriage as a disgraceful mesalliance, and denounced it so violently that the unhappy bridegroom, thinking his life in danger, fled for safety to a monastery at See also:Assisi, where his See also:character underwent a See also:complete See also:change. He studied the theory of See also:music under Padre Boemo, the organist of the monastery, and, without any assistance whatever, taught himself to See also:play the See also:violin in so masterly a See also:style that his performances in the church became the wonder of the neighbourhood. For more than two years his identity remained undiscovered, but one See also:day the See also:wind blew aside a See also:curtain behind which he was playing, and one of his hearers recognized him and betrayed his See also:retreat to the cardinal, who, See also:hearing of his changed character, readmitted him to favour and restored him to his wife. Tartini next removed to See also:Venice, where the See also:fine violin-playing of Veracini excited his admiration and prompted him to repair, by the aid of See also:good instruction, the shortcomings of his own self-taught method. He See also:left his wife with relations and returned to See also:Ancona, where he studied for a See also:time. In 1721 he returned to Padua, where he was appointed See also:solo violinist at the church of See also:San See also:Antonio. From 1723 to 1725 he acted as conductor of See also:Count Kinsky's private See also:band in See also:Prague. In 1728 he founded a school for violin in Padua. The date of his presence in See also:Rome does not seem to be clearly established, but he was in See also:Bologna in 1739.

Afterwards he returned to his old See also:

post in Padua, where he died on the 16th of See also:February 1770. Tartini's compositions are very numerous, and faithfully illustrate his passionate and masterly style of See also:execution, which surpassed in brilliancy and refined See also:taste that of all his contemporaries. He frequently headed his pieces with an explanatory poetical See also:motto, such as " Ombra cara," or " Volgete it riso in pianto o mie pupille." Concerning that known as Il Trillo del See also:Diavolo, or The See also:Devil's See also:Sonata, he told a curious See also:story to See also:Lalande, in 1766. He dreamed that the devil had become his slave, and that he one day asked him if he could play the violin. The devil replied that he believed he could pick out a tune, and thereupon he played a sonata so exquisite that Tartini thought he had never heard any music to equal it. On awaking he tried to See also:note down the See also:composition, but succeeded very imperfectly, though the Devil's Sonata is one of his best productions. Tartini is historically important as having contributed to the See also:science of See also:acoustics as well as to musical See also:art b his See also:discovery (independently of Sorge, 1740, to whom the primal.), See also:credit is now given) of what are still called " Tartini's tones " (see See also:SOUND and HEARING), or See also:differential tones. The phenomenon is this: when any two notes are produced steadily and with See also:great intensity, a third note is heard, whose vibration number is the difference of those of the two See also:primary notes. It follows from this that any two consecutive members of a See also:harmonic See also:series have the fundamental of that series for their difference See also:tone —thus, C, the See also:fourth and fifth harmonic, produce C, the See also:prime or generator, at the See also:interval of two octaves under the See also:lower of those two notes; G, the third and fifth harmonic, produce C, the second harmonic, at the interval of a 5th under the lower of those two notes. The discoverer was wont to tell his pupils that their See also:double- stopping was not in tune unless they could hear the third note; and See also:Henry Blagrove (1811–1872) gave the same admonition. The phenomenon has other than technical significance; an experiment by See also:Sir F. A.

G. See also:

Ouseley showed that two pipes, tuned by measurement to so acute a See also:pitch as to render the notes of both inaudible by human ears, when blown together produce the difference of tone of the inaudible primaries, and this verifies the fact of the See also:infinite upward range of sound which transcends the perceptive See also:power of human See also:organs. The obverse of this fact is that of any sound being deepened by an 8th if the length of the See also:string pr See also:pipe which produces it be doubled. The law is without exception throughout the See also:compass in which our ears can distinguish pitch, and so, of See also:necessity, a string of twice the length of that whose vibrations induce the deepest perceivable sound must stir the See also:air at such a See also:rate as to cause a tone at an 8th below that lowest audible note. It is hence See also:manifest that, however limited our sense of the range of musical sound, this range extends upward and downward to infinity. Tartini made his observations the basis of a theoretical See also:system which he set forth in his Trattato di Musica, secondo la See also:vera scienzia dell'Armonia (Padua, 1754) and Dei Principij dell' Armonia Musicale (Padua, 1767). He also wrote a Trattato delle Appogiature, posthumously printed in See also:French, and an unpublished See also:work, Delle Ragioni e delle Proporzioni, the MS. of which has been lost. TAS-DE-See also:CHARGE, a French See also:term in See also:architecture, for which there is no See also:equivalent in See also:English, given to the lower courses of a See also:Gothic vault, which are laid in See also:horizontal courses and bonded into the See also:wall, forming a solid See also:mass; they generally rise about one-third of the height of the vault, and as they project forwards they lessen the span to be vaulted over.

End of Article: TARTINI, GIUSEPPE (1692–1770)

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