The Mysteryes of Nature and Art

Book by John Bate

Second edition cover

The Mysteries of Nature and Art is a book by John Bate written in 1634. The book acts as a practical guide for amateur scientific experiments, and is divided into four sections: Water Workes; Fyer Workes; Drawing, Colouring, Painting and Engraving; and Divers Experiments.[1] It inspired Isaac Newton during his younger years, in particular the section on fire Drakes, kites with firecrackers tied to their tails.[1] It contains one of the earliest depictions of fireworks and their preparation to be detailed in the English language, in a similar manner to the preceding De la pirotechnia.

## References

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1. ^ a b Edward Brooke-Hitching. Fox Tossing, Octopus Wrestling, and Other Forgotten Sports, p.102. Simon and Schuster, 2015. ISBN 978-1-4711-4899-6

## External links

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* Article about book
* The mysteries of nature and art, conteined in 4 severall tretises From the Collections at the Library of Congress

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Sir Isaac Newton

Publications|

* Fluxions (1671)
* De Motu (1684)
* Principia (1687)
* Opticks (1704)
* Queries (1704)
* Arithmetica (1707)
* De Analysi (1711)

Other writings|

* Quaestiones (1661–1665)
* "standing on the shoulders of giants" (1675)
* Notes on the Jewish Temple (c. 1680)
* "General Scholium" (1713; "hypotheses non fingo" )
* Ancient Kingdoms Amended (1728)
* Corruptions of Scripture (1754)

Contributions|

* Calculus
* fluxion
* Impact depth
* Inertia
* Newton disc
* Newton polygon
* Newton–Okounkov body
* Newton's reflector
* Newtonian telescope
* Newton scale
* Newton's metal
* Spectrum
* Structural coloration

Newtonianism|

* Bucket argument
* Newton's inequalities
* Newton's law of cooling
* Newton's law of universal gravitation
* post-Newtonian expansion
* parameterized
* gravitational constant
* Newton–Cartan theory
* Schrödinger–Newton equation
* Newton's laws of motion
* Kepler's laws
* Newtonian dynamics
* Newton's method in optimization
* Apollonius's problem
* truncated Newton method
* Gauss–Newton algorithm
* Newton's rings
* Newton's theorem about ovals
* Newton–Pepys problem
* Newtonian potential
* Newtonian fluid
* Classical mechanics
* Corpuscular theory of light
* Leibniz–Newton calculus controversy
* Newton's notation
* Rotating spheres
* Newton's cannonball
* Newton–Cotes formulas
* Newton's method
* generalized Gauss–Newton method
* Newton fractal
* Newton's identities
* Newton polynomial
* Newton's theorem of revolving orbits
* Newton–Euler equations
* Newton number
* kissing number problem
* Newton's quotient
* Parallelogram of force
* Newton–Puiseux theorem
* Absolute space and time
* Luminiferous aether
* Newtonian series
* table

Personal life|

* Woolsthorpe Manor (birthplace)
* Cranbury Park (home)
* Early life
* Later life
* Apple tree
* Religious views
* Occult studies
* Scientific Revolution
* Copernican Revolution

Relations|

* Catherine Barton (niece)
* John Conduitt (nephew-in-law)
* Isaac Barrow (professor)
* William Clarke (mentor)
* Benjamin Pulleyn (tutor)
* Roger Cotes (student)
* William Whiston (student)
* John Keill (disciple)
* William Stukeley (friend)
* William Jones (friend)
* Abraham de Moivre (friend)

Depictions|

* Newton by Blake (monotype)
* Newton by Paolozzi (sculpture)
* Isaac Newton Gargoyle
* Astronomers Monument

Namesake|

* Newton (unit)
* Newton's cradle
* Isaac Newton Institute
* Isaac Newton Medal
* Isaac Newton Telescope
* Isaac Newton Group of Telescopes
* XMM-Newton
* Sir Isaac Newton Sixth Form
* Statal Institute of Higher Education Isaac Newton
* Newton International Fellowship

Categories|

Isaac Newton

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