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" Kepler also deduced from observation, that the squares of the periodic times of the planets, or the times of their revolutions round the sun, are proportional to the cubes of their mean distances from... "
The Connection of the Physical Sciences - Page 10
by Mary Somerville - 1834 - 356 pages
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Popular Astronomy: Being the New Descriptive Astronomy

Joel Dorman Steele - 1899 - 374 pages
...in 1619 he published the third law — The squares of the times of revolution of the planets about the sun are proportional to the cubes of their mean distances from the sun. For example: The square of Jupiter's period is to the square of Mars's period as the cube...
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The Royal Observatory, Greenwich: A Glance at Its History and Work

Edward Walter Maunder - 1900 - 328 pages
...time ; and, lastly, that the squares of the times in which the several planets complete a revolution round the sun are proportional to the cubes of their mean distances from it. These three laws were deduced from actual examination of the movements of the planets. Kepler did...
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Appletons' Annual Cyclopaedia and Register of Important ..., Volume 6; Volume 41

1902 - 894 pages
...twice as far. Kepler's third law is : " The squares of the periodic times of the planets' revolution N v r c љ' Gy .~t ;NYAK c - ;A | :ўם׽C ?(?ދ him." In the latter part of December, 1900, the little planet was so near that two observers, one in...
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Our Own Times: A Continuous History of the Twentieth Century, Volume 1

Hazlitt Alva Cuppy - 1904 - 586 pages
...Kepler's third law, which says : " The squares of the periodic times of the planet's revolution around the Sun are proportional to the cubes of their mean distances from him." Eros, at rare intervals, approaches to within thirty-five million miles of the Earth. It will...
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Nautical Science in Its Relation to Practical Navigation: Together with a ...

Charles Lane Poor - 1910 - 380 pages
...motion. It may be stated as follows : "The squares of the times of revolution of any two planets about the sun are proportional to the cubes of their mean distances from the sun." This law is shown by the figures in the following table: Planets Distance Cube of Dist. Period...
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The Call of the Stars: A Popular Introduction to a Knowledge of the Starry Skies

John Robert Kippax - 1914 - 544 pages
...in 1619) is, that the squares of the periods or times of revolution of the different planets about the Sun are proportional to the cubes of their mean distances from the Sun. By way of illustration, suppose the period or time of revolution of one planet is eight times...
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The Warner Library, Volume 2

Charles Dudley Warner, John William Cunliffe, Ashley Horace Thorndike, Harry Morgan Ayres, Helen Rex Keller, Gerhard Richard Lomer - 1917 - 698 pages
...equal areas in equal times; the third, that the squares of the times of revolution of the planets about the sun are proportional to the cubes of their mean distances from that body. The first two laws were discovered by Kepler in the course of a laborious examination of...
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A Short History of Science

William Thompson Sedgwick, Harry Walter Tyler - 1917 - 526 pages
...third law : — The squares of the times of revolution of any two planets (including the earth) about the sun are proportional to the cubes of their mean distances from the sun. In his delight he exclaims 'Nothing holds me, I will indulge in my sacred fury ; I will triumph...
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Essentials of Scientific Method

Abraham Wolf - 1928 - 188 pages
...equal intervals of tune ; and (c) that the squares of the times which any two planets take to complete their revolutions round the sun are proportional to the cubes of their mean distances from the sun. Newton showed that these laws could all be deduced from the law that the planets (or, more...
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Foundations of the Universe

Matthew Luckiesh - 1925 - 274 pages
...describes equal areas in equal times. 3. The squares of the times of revolution of any two planets about the Sun are proportional to the cubes of their mean distances from the Sun. It will be noted that the first two laws concern the motion of any one planet and the third...
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