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Currently only Chalmers’ Biographical Dictionary is indexed, terms are not stemmed, and diacritical marks are retained.

a learned Italian ecclesiastic, was born at Florence in 1713,

, a learned Italian ecclesiastic, was born at Florence in 1713, and went through his principal courses of study in that city, and evinced so much fitness for the office, that his superiors appointed him their librarian. This society, of which he became a member in 1737, was composed of the theologians of Florence, and he made his first public display in some historical and polemical theses respecting what were called the four articles of the clergy of France, agreed upon in 1682; but his subsequent writings have consigned these to oblivion. In 1741 he published a dissertation “de primisFlorentinorum apostolis,” a work much praised by Manni and Lami. The same year appeared another “against the reveries of certain Protestants;” but what procured him more reputation, was his edition of “Virgil,” published at Florence, 1741, 4to. This is a fac-simile of the Codex Mediceus, on which Heinsius had written a learned dissertation, inserted by JBurman in the first volume of his own edition of Virgil. The original manuscript is conceived to be more ancient than the Vatican one. It appears to have formerly belonged to Rodolphus Pius, a cardinal in the time of pope Paul III. who bequeathed it to the Vatican, from which it is supposed to have been fraudulently conveyed to the Medicean.

a learned Italian ecclesiastic, was born at Rome in 1619. He was

, a learned Italian ecclesiastic, was born at Rome in 1619. He was created a cardinal in 1681, but did not long enjoy that dignity, as he died in 1633, at the age of sixty-four. He was well skilled in the pure mathematical sciences, and published at Rome, in 4to, “Exercitatio Geometrica,” a small tract, which was reprinted at London, and annexed to Mercator’s “Logarithmotechnia,” chiefly on account of the excellency of the argument “de maximis et minimis,” or the doctrine of limits; where the author shows a deep judgment in exhibiting the means of reducing that lately discovered doctrine to pure geometry.