The astronomer who replaced circular planetary orbits with ellipses and gave astronomy its first laws of motion, and who worked as a practising astrologer throughout. Born at Weil der Stadt in 1571, he was assistant to Tycho Brahe at Prague, then Imperial Mathematician, and died at Regensburg in 1630. Two of his laws appeared in the Astronomia Nova of 1609 and the third in the Harmonices Mundi of 1619, a book that also proposed a set of new aspects derived from musical ratios, the quintile and biquintile among them, which Western astrology still uses. He wanted astrology reformed on physical and geometrical grounds rather than abolished, and argued the case at length.
Facts
Publications
Notable PublicationAstronomia Nova (1609), which states the elliptical orbit and the equal areas law 1 Notable PublicationDe Stella Nova in Pede Serpentarii (1606) and De Anno Natali Christi (Frankfurt, 1614), in which Kepler dated a triple conjunction of Jupiter and Saturn in Pisces to 7 BCE (three meetings, in May, September and December of that year) and connected it to the Star of Bethlehem in Matthew's Gospel, drawing on the centuries-old astrological tradition, running back through Abu Ma'shar to Masha'allah, that treated Jupiter-Saturn conjunctions as markers of major change. Kepler's own preferred mechanism was not the conjunction's light alone but a companion nova, reasoning by analogy from the nova he had observed near a Jupiter-Saturn-Mars conjunction in 1604. 2 Notable PublicationHarmonices Mundi (1619), which states the third law and introduces the minor aspects 3 Notable PublicationTertius Interveniens (1610), his argument for keeping a reformed astrology 4 Life
Lifespan or Floruit Place of ActivityTubingen, Graz, Prague, Linz and Regensburg 1 Office HeldImperial Mathematician, from 1601 in succession to Tycho Brahe 1 Origins
Place of OriginWeil der Stadt, in the Duchy of Wurttemberg 1 Identity
Also Known As Attestation
HistoricityFully documented, with a published corpus, an extensive correspondence and court records surviving. Learn More
Ellipses, and the Harmony He Was Looking For
Kepler's first book, the Mysterium Cosmographicum of 1596, argued that the spacing of the six known planets was fixed by the five regular solids nested between their spheres. The scheme is wrong. The conviction behind it he never abandoned: that the heavens are ordered by exact ratios, and that the ratios can be found.
The work that made him was done on Tycho Brahe's observations of Mars, the most accurate then in existence. He spent years trying to fit them to circles and failed by an amount, eight minutes of arc, small enough that almost any other astronomer would have set it aside. He did not, and the Astronomia Nova of 1609 states the result: a planet moves on an ellipse with the sun at one focus, and the line from sun to planet sweeps equal areas in equal times. The second of those broke the assumption of uniform circular motion that astronomy had held since antiquity.
The Harmonices Mundi of 1619 is where the search for ratios pays twice. It contains the third law, relating a planet's period to its distance, set inside a book largely concerned with musical consonance, polyhedra and the harmonies he believed the planetary motions sound. He then compiled the Rudolphine Tables, published in 1627 on Tycho's data and his own theory, which made the new astronomy usable for prediction and settled the practical argument in its favour long before the physical one was won.
The Astrology He Wanted to Reform
Kepler cast horoscopes for a living, most famously for Wallenstein, and thought most of what other astrologers did indefensible. His position is set out in De Fundamentis Astrologiae Certioribus of 1602 and in the Tertius Interveniens of 1610, which warns theologians and physicians that in throwing out astrology they may be throwing out something worth keeping along with it.
What he wanted kept was narrow. He rejected the twelve houses, distrusted the signs of the zodiac as arbitrary divisions of a continuous circle, and would not accept that planets carry characters or govern parts of the body. What he thought defensible was the aspects, the angular relations between planets, because an angle is a real geometrical fact and because the ratios that make a musical interval consonant are the same ratios. On that reasoning he added aspects the tradition did not have, dividing the circle by five and by eight as well as by three, four and six: the quintile at seventy two degrees, the biquintile, the semi-square and the sesquiquadrate. Western astrology took them up and uses them still, usually without knowing where they came from.
He also held that the soul responds to these geometrical relations at the moment of birth, which is how he could hold both halves of his position at once. His mother Katharina was accused of witchcraft and stood trial between 1615 and 1621. He conducted much of her defence himself, and she was released.
Cross-Tradition Connections
Associated With
This source names Johannes Kepler directly: "English-language Wikipedia article on Johannes Kepler, whose infobox portrait is captioned as a reproduction after an original from 1620, independently corroborating the same dating as the..."
This source names Johannes Kepler directly: "German-language Wikipedia article on Johannes Kepler, which captions a 1620 portrait of Kepler as held in the Thomasstift, the collegiate foundation of the Thomaskirche in Strasbourg."
Imperial mathematician from 1601, whose work on Mars at Prague produced the first two laws of planetary motion. Casting horoscopes was part of the post.
Attributed Works
Introduced in the Harmonices Mundi of 1619, twice the quintile.
Introduced in the Harmonices Mundi of 1619 from the division of the circle by five.
One of the minor aspects Kepler set out from the division of the circle by eight.
One of the minor aspects Kepler set out from the division of the circle by eight.
Belongs to Tradition
Depicted In
The portrait's sole subject, its earliest securely dated likeness.
Related To
Kepler engaged directly with the conjunctionist tradition Masha'allah founded when he proposed the 7 BCE Jupiter-Saturn conjunction in Pisces as the Star of Bethlehem, eight centuries after Masha'allah first argued that such conjunctions mark major change.
Kepler proposed the 7 BCE triple Jupiter-Saturn conjunction in Pisces as a candidate explanation for the star described here.
Works Attributed
Sources
1. Kepler
Max Caspar, translated by C. Doris Hellman, Abelard-Schuman, 1959
2. Kepler's View of the Star of Bethlehem and the Babylonian Almanac for 7/6 B.C.
A. J. Sachs and C. B. F. Walker, British Institute for the Study of Iraq (journal Iraq, vol. 46, no. 1), via Cambridge University Press, 1984View the Source 3. Harmonices Mundi (The Harmony of the World)
4. A History of Western Astrology
Johannes Kepler Portrait, English Wikipedia
WikipediaDepicted In: Portrait of Johannes Kepler (1620, Thomasstift Strasbourg)Quote, Depicted In: Portrait of Johannes Kepler (1620, Thomasstift Strasbourg)
Portrait, c. 1910, after 1620 original.
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