Books by Andrew Motte:
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Motte, Andrew, -1734, trans.: The Mathematical Principles of Natural Philosophy (2 volumes; London: Printed for B. Motte, 1729), by Isaac Newton- Motte, Andrew, -1734, trans.: Newton's Principia: The Mathematical Principles of Natural Philosophy; To which is added, Newton's System of the World (first American edition; New York: Daniel Adee, c1846), by Isaac Newton, contrib. by N. W. Chittenden
Additional books by Andrew Motte in the extended shelves:
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Motte, Andrew, -1734: Bibliothecae Bridgesianae catalogus (Printed by J. Tonson and J. Watts, and to be sold at most booksellers in town and country, 1726), also by Mr. Cock and John Bridges (page images at HathiTrust)- Motte, Andrew, -1734: Famous prefaces. (P.F. Collier & Son, 1910), also by James Spedding, Victor Hugo, John Dryden, John Allen, Hippolyte Taine, Isaac Newton, Walter Raleigh, William Caxton, Walt Whitman, William Wordsworth, Johann Wolfgang von Goethe, Samuel Johnson, Henry Fielding, Henry Condell, John Heminge, Francis Bacon, Walter Raleigh, Edmund Spenser, John Knox, Nicolaus Copernicus, and Jean Calvin (page images at HathiTrust)
- Motte, Andrew, -1734: The mathematical principles of natural philosophy (Printed for H.D. Symond, 1971), also by Isaac Newton, John Machin, William Emerson, and William Davis (page images at HathiTrust)
- Motte, Andrew, -1734: The mathematical principles of natural philosophy (Printed for Sherwood, Neely, and Jones [etc.], 1803), also by Isaac Newton, John Machin, William Emerson, and William Davis (page images at HathiTrust)
- Motte, Andrew, -1734: Newton's Principia : the mathematical principles of natural philosophy (Geo. P. Putnam, 1850), also by Isaac Newton and N. W. Chittenden (page images at HathiTrust)
- Motte, Andrew, -1734: A treatise of the mechanical powers, wherein the laws of motion, and the properties of those powers are explained and demonstrated in an easie and familiar method (Printed for B. Motte, 1727) (page images at HathiTrust)
- Motte, Andrew, -1734: A treatise of the mechanical powers, wherein the laws of motion, and the properties of those powers are explained and demonstrated in an easie and familiar method. (Printed for B. Motte, 1727) (page images at HathiTrust)
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