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The Devil's Doctor
Paracelsus and the World of Renaissance Magic and Science
2006
First Published
3.87
Average Rating
450
Number of Pages

Philippus Aureolus Theophrastus Bombast von Hohenheim, who called himself Paracelsus, stands at the cusp of medieval and modern times. A contemporary of Luther, an enemy of the medical establishment, a scourge of the universities, an alchemist, an army surgeon, and a radical theologian, he attracted myths even before he died. His fantastic journeys across Europe and beyond were said to be made on a magical white horse, and he was rumored to carry the elixir of life in the pommel of his great broadsword. His name was linked with Faust, who bargained with the devil. Who was the man behind these stories? Some have accused him of being a charlatan, a windbag who filled his books with wild speculations and invented words. Others claim him as the father of modern medicine. Philip Ball exposes a more complex truth in The Devil's Doctor—one that emerges only by entering into Paracelsus’s time. He explores the intellectual, political, and religious undercurrents of the sixteenth century and looks at how doctors really practiced, at how people traveled, and at how wars were fought. For Paracelsus was a product of an age of change and strife, of renaissance and reformation. And yet by uniting the diverse disciplines of medicine, biology, and alchemy, he assisted, almost in spite of himself, in the birth of science and the emergence of the age of rationalism.

Avg Rating
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Author

Philip Ball
Philip Ball
Author · 31 books
Philip Ball (born 1962) is an English science writer. He holds a degree in chemistry from Oxford and a doctorate in physics from Bristol University. He was an editor for the journal Nature for over 10 years. He now writes a regular column in Chemistry World. Ball's most-popular book is the 2004 Critical Mass: How One Things Leads to Another, winner of the 2005 Aventis Prize for Science Books. It examines a wide range of topics including the business cycle, random walks, phase transitions, bifurcation theory, traffic flow, Zipf's law, Small world phenomenon, catastrophe theory, the Prisoner's dilemma. The overall theme is one of applying modern mathematical models to social and economic phenomena.
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