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      • Among Kepler’s many other achievements, he provided a new and correct account of how vision occurs; he developed a novel explanation for the behaviour of light in the newly invented telescope; he discovered several new, semiregular polyhedrons; and he offered a new theoretical foundation for astrology while at the same time restricting the domain in which its predictions could be considered reliable.
      www.britannica.com/biography/Johannes-Kepler
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  2. Johannes Kepler, German astronomer who discovered three major laws of planetary motion. His discoveries turned Nicolaus Copernicus’s Sun-centered system into a dynamic universe, with the Sun actively pushing the planets around in noncircular orbits.

  3. Kepler lived in an era when there was no clear distinction between astronomy and astrology, [15] but there was a strong division between astronomy (a branch of mathematics within the liberal arts) and physics (a branch of natural philosophy). [16]

  4. Oct 6, 2004 · Johannes Kepler (1571-1630) German Astronomer best known for the laws of planetary motion. Kepler documented the explosion of a supernova in 1604, which was the last such event observed in our Milky Way galaxy and would later be known as "Kepler's supernova."

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    • Astronomical work of Johannes Kepler

    The ideas that Kepler would pursue for the rest of his life were already present in his first work, Mysterium cosmographicum (1596; “Cosmographic Mystery”). Kepler had become a professor of mathematics at the Protestant seminary in Graz, Austria, in 1594, while also serving as the district mathematician and calendar maker. In 1595, while teaching a class, Kepler experienced a moment of illumination. It struck him suddenly that the spacing among the six Copernican planets might be explained by circumscribing and inscribing each orbit with one of the five regular polyhedrons. Since Kepler knew Euclid’s proof that there can be five and only five such mathematical objects made up of congruent faces, he decided that such self-sufficiency must betoken a perfect idea. If now the ratios of the mean orbital distances agreed with the ratios obtained from circumscribing and inscribing the polyhedrons, then, Kepler felt confidently, he would have discovered the architecture of the universe. Remarkably, Kepler did find agreement within 5 percent, with the exception of Jupiter, at which, he said, “no one will wonder, considering such a great distance.” He wrote to Maestlin at once: “I wanted to become a theologian; for a long time I was restless. Now, however, behold how through my effort God is being celebrated in astronomy.”

    Had Kepler’s investigation ended with the establishment of this architectonic principle, he might have continued to search for other sorts of harmonies; but his work would not have broken with the ancient Greek notion of uniform circular planetary motion. Kepler’s God, however, was not only orderly but also active. In place of the tradition that individual incorporeal souls push the planets and instead of Copernicus’s passive, resting Sun, Kepler posited the hypothesis that a single force from the Sun accounts for the increasingly long periods of motion as the planetary distances increase. Kepler did not yet have an exact mathematical description for this relation, but he intuited a connection. A few years later he acquired William Gilbert’s groundbreaking book De Magnete, Magneticisque Corporibus, et de Magno Magnete Tellure (1600; “On the Magnet, Magnetic Bodies, and the Great Magnet, the Earth”), and he immediately adopted Gilbert’s theory that Earth is a magnet. From this Kepler generalized to the view that the universe is a system of magnetic bodies in which, with corresponding like poles repelling and unlike poles attracting, the rotating Sun sweeps the planets around. The solar force, attenuating inversely with distance in the planes of the orbits, was the major physical principle that guided Kepler’s struggle to construct a better orbital theory for Mars.

    But there was something more: the standard of empirical precision that Kepler held for himself was unprecedented for his time. The great Danish astronomer Tycho Brahe (1546–1601) had set himself the task of amassing a completely new set of planetary observations—a reform of the foundations of practical astronomy. In 1600 Tycho invited Kepler to join his court at Castle Benátky near Prague. When Tycho died suddenly in 1601, Kepler quickly succeeded him as imperial mathematician to Holy Roman Emperor Rudolf II. Kepler’s first publication as imperial mathematician was a work that broke with the theoretical principles of Ptolemaic astrology. Called De Fundamentis Astrologiae Certioribus (1601; Concerning the More Certain Fundamentals of Astrology), this work proposed to make astrology “more certain” by basing it on new physical and harmonic principles. It showed both the importance of astrological practice at the imperial court and Kepler’s intellectual independence in rejecting much of what was claimed to be known about stellar influence. The relatively great intellectual freedom possible at Rudolf’s court was now augmented by Kepler’s unexpected inheritance of a critical resource: Tycho’s observations. In his lifetime Tycho had been stingy in sharing his observations. After his death, although there was a political struggle with Tycho’s heirs, Kepler was ultimately able to work with data accurate to within 2′ of arc. Without data of such precision to back up his solar hypothesis, Kepler would have been unable to discover his “first law” (1605), that Mars moves in an elliptical orbit. At one point, for example, as he tried to balance the demand for the correct heliocentric distances predicted by his physical model with a circular orbit, an error of 6′ or 8′ appeared in the octants (assuming a circle divided into eight equal parts). Kepler exclaimed, “Because these 8′ could not be ignored, they alone have led to a total reformation of astronomy.” Kepler’s reformation of astronomy was of a piece with his reform of astrology’s principles and Tycho’s radical improvement of the celestial observations. Just as the spacing of the planets bore a close relation to the polyhedral forms, so, too, Kepler regarded only those rays hitting Earth at the right harmonic angles to be efficacious.

    During the creative burst of the early Prague period (1601–05) when Kepler won his “war on Mars” (he did not publish his discoveries until 1609 in the Astronomia Nova [New Astronomy], which contained the first two laws of planetary motion), he also wrote important treatises on the nature of light and on the sudden appearance of a new star (1606; De Stella Nova, “On the New Star”). Kepler first noticed the star—now known to have been a supernova—in October 1604, not long after a conjunction of Jupiter and Saturn in 1603. The astrological importance of the long-anticipated conjunction (such configurations take place every 20 years) was heightened by the unexpected appearance of the supernova. Typically, Kepler used the occasion both to render practical predictions (e.g., the collapse of Islam and the return of Christ) and to speculate theoretically about the universe—for example, that the star was not the result of chance combinations of atoms and that stars are not suns.

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    Faces of Science

    The ideas that Kepler would pursue for the rest of his life were already present in his first work, Mysterium cosmographicum (1596; “Cosmographic Mystery”). Kepler had become a professor of mathematics at the Protestant seminary in Graz, Austria, in 1594, while also serving as the district mathematician and calendar maker. In 1595, while teaching a class, Kepler experienced a moment of illumination. It struck him suddenly that the spacing among the six Copernican planets might be explained by circumscribing and inscribing each orbit with one of the five regular polyhedrons. Since Kepler knew Euclid’s proof that there can be five and only five such mathematical objects made up of congruent faces, he decided that such self-sufficiency must betoken a perfect idea. If now the ratios of the mean orbital distances agreed with the ratios obtained from circumscribing and inscribing the polyhedrons, then, Kepler felt confidently, he would have discovered the architecture of the universe. Remarkably, Kepler did find agreement within 5 percent, with the exception of Jupiter, at which, he said, “no one will wonder, considering such a great distance.” He wrote to Maestlin at once: “I wanted to become a theologian; for a long time I was restless. Now, however, behold how through my effort God is being celebrated in astronomy.”

    Had Kepler’s investigation ended with the establishment of this architectonic principle, he might have continued to search for other sorts of harmonies; but his work would not have broken with the ancient Greek notion of uniform circular planetary motion. Kepler’s God, however, was not only orderly but also active. In place of the tradition that individual incorporeal souls push the planets and instead of Copernicus’s passive, resting Sun, Kepler posited the hypothesis that a single force from the Sun accounts for the increasingly long periods of motion as the planetary distances increase. Kepler did not yet have an exact mathematical description for this relation, but he intuited a connection. A few years later he acquired William Gilbert’s groundbreaking book De Magnete, Magneticisque Corporibus, et de Magno Magnete Tellure (1600; “On the Magnet, Magnetic Bodies, and the Great Magnet, the Earth”), and he immediately adopted Gilbert’s theory that Earth is a magnet. From this Kepler generalized to the view that the universe is a system of magnetic bodies in which, with corresponding like poles repelling and unlike poles attracting, the rotating Sun sweeps the planets around. The solar force, attenuating inversely with distance in the planes of the orbits, was the major physical principle that guided Kepler’s struggle to construct a better orbital theory for Mars.

    But there was something more: the standard of empirical precision that Kepler held for himself was unprecedented for his time. The great Danish astronomer Tycho Brahe (1546–1601) had set himself the task of amassing a completely new set of planetary observations—a reform of the foundations of practical astronomy. In 1600 Tycho invited Kepler to join his court at Castle Benátky near Prague. When Tycho died suddenly in 1601, Kepler quickly succeeded him as imperial mathematician to Holy Roman Emperor Rudolf II. Kepler’s first publication as imperial mathematician was a work that broke with the theoretical principles of Ptolemaic astrology. Called De Fundamentis Astrologiae Certioribus (1601; Concerning the More Certain Fundamentals of Astrology), this work proposed to make astrology “more certain” by basing it on new physical and harmonic principles. It showed both the importance of astrological practice at the imperial court and Kepler’s intellectual independence in rejecting much of what was claimed to be known about stellar influence. The relatively great intellectual freedom possible at Rudolf’s court was now augmented by Kepler’s unexpected inheritance of a critical resource: Tycho’s observations. In his lifetime Tycho had been stingy in sharing his observations. After his death, although there was a political struggle with Tycho’s heirs, Kepler was ultimately able to work with data accurate to within 2′ of arc. Without data of such precision to back up his solar hypothesis, Kepler would have been unable to discover his “first law” (1605), that Mars moves in an elliptical orbit. At one point, for example, as he tried to balance the demand for the correct heliocentric distances predicted by his physical model with a circular orbit, an error of 6′ or 8′ appeared in the octants (assuming a circle divided into eight equal parts). Kepler exclaimed, “Because these 8′ could not be ignored, they alone have led to a total reformation of astronomy.” Kepler’s reformation of astronomy was of a piece with his reform of astrology’s principles and Tycho’s radical improvement of the celestial observations. Just as the spacing of the planets bore a close relation to the polyhedral forms, so, too, Kepler regarded only those rays hitting Earth at the right harmonic angles to be efficacious.

    During the creative burst of the early Prague period (1601–05) when Kepler won his “war on Mars” (he did not publish his discoveries until 1609 in the Astronomia Nova [New Astronomy], which contained the first two laws of planetary motion), he also wrote important treatises on the nature of light and on the sudden appearance of a new star (1606; De Stella Nova, “On the New Star”). Kepler first noticed the star—now known to have been a supernova—in October 1604, not long after a conjunction of Jupiter and Saturn in 1603. The astrological importance of the long-anticipated conjunction (such configurations take place every 20 years) was heightened by the unexpected appearance of the supernova. Typically, Kepler used the occasion both to render practical predictions (e.g., the collapse of Islam and the return of Christ) and to speculate theoretically about the universe—for example, that the star was not the result of chance combinations of atoms and that stars are not suns.

    Britannica Quiz

    Faces of Science

  5. Dec 22, 2023 · Johannes Kepler was an astronomer best known for his three laws of planetary motion, which describe how the planets move in ellipses around the sun.

  6. Akey figure in the scientific revolution of the 17th century, Johannes Kepler was an astronomer, mathematician, astrologer and staunch Lutheran. He was born on 27 December 1571 into a lower middle-class family in the town of Weil der Stadt (in today’s southern Germany).

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