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the elements it has been found necessary to confront with each other in order to arrive at results expressed with such extreme precision? On the one hand, mathematical formulae deduced from the principle of universal gravitation; on the other, certain irregularities observed in the returns of the moon to the meridian. An observing geometer, who from his infancy had never quitted his study, and who had never viewed the heavens except through a narrow aperture directed north and south,--to whom nothing had ever been revealed respecting the bodies revolving above his head, except that they attract each other according to the Newtonian law of gravitation,--would still perceive that his narrow abode was situated upon the surface of a spheroidal body, whose equatorial axis was greater than its polar by a three hundred and sixth part. In his isolated, fixed position he could still deduce his true distance from the sun! Laplace's improvement of the lunar tables not only promoted maritime intercourse between distant countries, but preserved the lives of mariners. Thanks to an unparalleled sagacity, to a limitless perseverance, to an ever youthful and communicable ardor, Laplace solved the celebrated problem of the longitude with a precision even greater than the utmost needs of the art of navigation demanded. The ship, the sport of the winds and tempests, no longer fears to lose its way in the immensity of the ocean. In every place and at every time the pilot reads in the starry heavens his distance from the meridian of Paris. The extreme perfection of these tables of the moon places Laplace in the ranks of the world's benefactors. In the beginning of the year 1611, Galileo supposed that he found in the eclipses of Jupiter's satellites a simple and rigorous solution of the famous problem of the longitude, and attempts to introduce the new method on board the numerous vessels of Spain and Holland at once began. They failed because the necessary observations required powerful telescopes, which could not be employed on a tossing ship. Even the expectations of the serviceability of Galileo's methods for land calculations proved premature. The movements of the satellites of Jupiter are far less simple than the immortal Italian supposed them to be. The labors of three more generations of astronomers and mathematicians were needed to determine them, and the mathematical genius of Laplace was needed to complete their labors. At the
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