XIII. The priests called Salii are said to owe their origin to the following circumstances: In the eighth year of Numa’s reign an epidemic raged throughout Italy, and afflicted the city of Rome. Now amidst the general distress it is related that a brazen shield fell from heaven into the hands of Numa. Upon this the king made an inspired speech, which he had learned from Egeria and the Muses. The shield, he said, came for the salvation of the city, and they must guard it, and make eleven more like it, so that no thief could steal the one that fell from heaven, because he could not tell which it was. Moreover the place and the meadows round about it, where he was wont to converse with the Muses, must be consecrated to them, and the well by which it was watered must be pointed out as holy water to the vestal virgins, that they might daily take some thence to purify and sprinkle their temple. The truth of this is said to have been proved by the immediate cessation of the plague. He bade workmen compete in imitating the shield, and, when all others refused to attempt it, Veturius Mamurius, one of the best workmen of the time, produced so admirable an imitation, and made all the shields so exactly alike, that even Numa himself could not tell which was the original. He next appointed the Salii to guard and keep them. These priests were called Salii, not, as some say, after a man of Samothrace or of Mantinea named Salius, who first taught the art of dancing under arms, but rather from the springing dance itself, which they dance through the city when they carry out the shields in the month of March, dressed in scarlet tunics, girt with brazen girdles, with brazen helmets on their heads and little daggers with which they strike the shields. The rest of their dance is done with their feet; they move gracefully, whirling round, swiftly and airily counter-changing their positions with light and vigorous motions according to rhythm and measure. The shields are called ancilia, because of their shape; for they are not round, nor with a perfect circumference, but are cut out of a