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Routledge History of Philosophy Volume IV

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RENAISSANCE AND SEVENTEENTH-CENTURY RATIONALISM 109<br />

Nova, whose full title is particularly evocative: New Astronomy, Reasoned from<br />

the Causes, or Celestial Physics, Delivered Up by Considerations <strong>of</strong> the Motions<br />

<strong>of</strong> the Star Mars, From the Observations <strong>of</strong> the Great Tycho Brahe. 25 What we<br />

call the third law linked together the various planets in stating that the square <strong>of</strong><br />

the periodic time <strong>of</strong> a planet was proportional to the cube <strong>of</strong> its mean distance<br />

from the Sun. It appeared in print in Kepler’s Harmonice Mundi <strong>of</strong> 1619. As the<br />

title indicates, the principal aim <strong>of</strong> this work was in a very literal way the search<br />

for musical harmonies in the heavens, and it is illustrated with scales appropriate<br />

to the various planets. This has misleadingly encouraged the anachronistic, and<br />

now thankfully outdated, attitude that Kepler can properly be split into two<br />

distinct halves, the mystical and the scientific.<br />

Another consequence <strong>of</strong> this attitude was to cause some unnecessary<br />

puzzlement about the subsequent fate <strong>of</strong> Kepler’s laws. To a superficial modern<br />

eye, it can seem that Kepler had now definitively established the facts about<br />

planetary motion (in a commodious description) which only awaited a Newton in<br />

order to explain them, and indeed the Kepler-Newton motif played a marked role<br />

in later scientific rhetoric, as with Ampère and Maxwell. But this interpretation<br />

raises the question <strong>of</strong> why Kepler’s ‘laws’ seem to have been so neglected<br />

between their formulation and the time <strong>of</strong> Newton. Certainly Kepler’s writings<br />

are not easy to penetrate, and the laws themselves are not so clearly sign-posted<br />

as a modern reader may expect. Also Kepler’s second law in particular was not<br />

easy to calculate with, and some astronomers, such as Seth Ward and Ismael<br />

Boulliau, found it easier to combine the ellipse with an equant point at the focus<br />

not occupied by the Sun. In general it seems that knowledgeable astronomers<br />

were well aware <strong>of</strong> the laws but did not accept them with quite the alacrity that<br />

we might think appropriate, so that even Newton could comment that, ‘Kepler<br />

knew ye Orb to be not circular but oval & guest it to be Elliptical’. 26 The<br />

situation has been much clarified in important articles by Curtis Wilson. The<br />

validity <strong>of</strong> Kepler’s laws did not rest solely on observational evidence, with the<br />

quasi-animist forces (his ‘mystical’ side) being mere psychological scaffolding<br />

that could be cleared away once the building was erected. These laws depended<br />

on theoretical support as well, for the former was insufficient by itself. But<br />

Kepler’s theory, his system <strong>of</strong> forces, was very much <strong>of</strong> his own making, and did<br />

not transfer easily to other workers, especially in an age in which both<br />

conservatives and more mechanistically minded radicals were wary <strong>of</strong> any<br />

suspicion <strong>of</strong> unmediated action at a distance, and when the latter were moving<br />

towards a new type <strong>of</strong> inertial physics in which the continuance <strong>of</strong> a motion did<br />

not demand a continually acting force to explain it. Thus, before Newton, it was<br />

quite rational to regard Kepler as having provided an ingenious and useful, but<br />

only approximate, account <strong>of</strong> the planetary motions. When Newton showed how<br />

his inverse square law could be derived from Kepler’s second and third laws, and<br />

then the first law deduced from this, the ‘laws’ were back in business with new<br />

theoretical support, but, despite the use <strong>of</strong> distance-related forces, this was very<br />

different from that provided by Kepler. It nevertheless fitted well with a new

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