Elementary arithmetic, with brief notices of its history... by Robert Potts.

4 WEIGHTS AND MEASURES. 11'664 inches. He also found the foot of Cossutius to be '967 parts of the English foot, or 11-604 inches. Several other measures of the Roman foot have been obtained, varying from one another, of which that of '971 of the English foot has been generally received. The Attic mina before Solon consisted of 72 drachmee, or 6 in the ounce. They were possibly at that time only lanmine argenti, small and long pieces of silver, which, agreeably to the original meaning of the word drachma, might be grasped in the hand. But whatever might have been the form of the Athenian money before Solon, the mina or pound of 72 drachmce, by his celebrated Eldiax0eLia, was altered to 100. In other words, Solon introduced a nominal pound instead of a real one; for the Athenian pound had no more than 84 drachmse coined out of it for many ages afterwards. The Romans from the beginning of their coining silver accommodated themselves to the Grecian practice; their pound of silver was made into 84 denarii, but in tale it was always 100. It is probable that the different States of Greece had in use different weights and measures; for on the rise' of the Achsean League, B.c. 280, it was agreed that the twelve associate cities should not only be governed by the same laws, but should be bound to use the same money, weights, and measures (Polyb. 129). It is not to be expected that the weights and measures of ancient times would be made with the same exactness as in modern times, as the physical facts, by means of which extreme accuracy can be attained, were either unknown or not taken into account. The Roman pound of Byzantium, preserved in the British Museum, weighs 4995 grains Troy; and the pound of gold was made into 72 coins, nominally each of 69-4 grains, but really of 68 grains. The Greek and Roman physicians above all others are likely to be the best judges of the relative proportions of the weights and measures used in their prescriptions. The Greek physicians, being in the highest repute at Rome, adopted as a weight the drachma instead of -the decarius, as the latter was not long after applied to coins of a lower class, and lost its former estimate in weight. Scribonius Largus, a physician, who attended the Emperor Claudius into Britain, and recorded some circumstances in that voyage, "Cum Britanniam peteremus cum Deo nostro COesare," represents it indifferent whether prescriptions are made by the denarius or the drachma. And Galen has observed that in his time the denarius and drachma were but different names for the same weights. the rudeness and insufficiency of that foot. For besides that the length of it is somewhat too much (whatsoever Latinius, out of an observation made by Ant. Augustinus, Sighicellus, Pacatus, Maffeus, Statius, ZEgius, and Fulvius Ursinus, pretends to the contrary) there is never a digit that is precisely answerable to one another. Howsoever, it contains 1944 such parts as the English foot contains 2000. "My next search was for the foot on the monument of Cossutius, in hortis Colo-tianmis, from whence it has received its denomination (though it be now removed), being termed by writers Pes Colotianus. This foot I took with great care, as it did well deserve, being very fair and perfect; afterwards collating it with that Roman foot which Lucas Pstus caused to be engraven in the Capitol on a white marble stone.. I found them exactly to agree; and therefore I did wonder why he should condemn this with his pen (for he makes some objections against it), which, notwith. standing, he hath erected with his hands, as appears by the inscription in the Capitol, CURANTE Lu. PEro. It may be, upon second thoughts, he afterwards privately retracted his error, which he was not willing to publish to the world. Now this foot of Cossutius is 1934 such parts as the English foot containing 2000."

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Title
Elementary arithmetic, with brief notices of its history... by Robert Potts.
Author
Potts, Robert, 1805-1885.
Canvas
Page 48
Publication
London,: Relfe bros.,
1876.
Subject terms
Arithmetic

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