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Brook Taylor

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Brook Taylor

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English mathematician (1685–1731)

AI overview

Brook Taylor was an English mathematician who lived from 1685 to 1731 and made important contributions to calculus and mathematical analysis. He is best known for Taylor's theorem, a fundamental tool in mathematics that allows functions to be approximated using polynomial expressions, which remains widely useful in science and engineering today.

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Person · Open Library

Works
9

Top works

  • Vietnam
  • Methodus Incrementorum Directa & Inversa
  • World Rejoices
  • Linear Perspective
  • Contemplatio Philosophica

via Open Library + Wikidata

Music · MusicBrainz

Type
Person
Gender
Female
Origin
United States
Active from
1989-12-13
2000s2010s2020salternative popamericanaartist of the decade

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Listeners · Last.fm

Listeners
195
Total plays
310

<a href="https://www.last.fm/music/Brook+Taylor">Read more on Last.fm</a>

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Quotes

  • Considering how few, and how simple the Principles are, upon which the whole Art of PERSPECTIVE depends, and withal how useful, nay how absolutely necessary this Art is to all forts of Designing; I have often wonder'd, that it has still been left in so low a degree of Perfection, as it is found to be, in the Books that have been hitherto wrote upon it.
  • It seems that those, who have hitherto treated of this Subject, have been more conversant in the Practice of Designing, than in the Principles of Geometry... that might have enabled them to render the Principles of it more universal, and more convenient for Practice. In this Book I have endeavour'd to do this; and have done my utmost to render the Principles of the Art as general, and as universal as may be, and to devise such Constructions, as might be the most simple and useful in Practice.
  • I make no difference between the Plane of the , and any other Plane whatsoever; for since Planes, as Planes, are alike in Geometry, it is most proper to consider them as so, and to explain their Properties in general, leaving the Artist himself to apply them in particular Cases, as Occasion requires.
  • The true and best way of learning any Art, is not to see a great many Examples done by another Person, but to possess ones self first of the Principles of it, and then to make them familiar, by exercising ones self in the Practice. For it is Practice alone, that makes a Man perfect in any thing.
  • I have endeavour'd to make every thing so plain, that a very little Skill in Geometry may be sufficient to enable one to read this Book by himself.
  • And upon this occasion I would advise all my Readers, who desire to make themselves Masters of this Subject, not to be contented with the Schemes they find here; but upon every Occasion to draw new ones of their own, in all the Variety of Circumstances they can think of. This will take up a little more Time at first; but in a little while they will find the vast Benefit of it, by the extensive Notions it will give them of the Nature of these Principles.

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Key facts

Born
Brook Taylor , 18 August 1685, Edmonton , Middlesex , England
Died
29 December 1731 (1731-12-29) (aged 46), London, England
Resting place
St Ann's, Soho
Citizenship
English
Alma mater
St John's College, Cambridge
Known for
Taylor's theorem , Taylor series , Finite difference , Integration by parts
Fields
Mathematics
Institutions
St John's College, Cambridge
Academic advisors
John Machin and John Keill

via Wikipedia infobox

Wikidata facts

Image
Brook Taylor. Line engraving after R. Earlom. Wellcome V0005740.jpg
Show 4 more facts
date of birth
1685-08-18
date of death
1731-12-29
Commons category
Brook Taylor
name in native language
Brook Taylor
Sources (3)

via Wikidata · CC0

~6 min read

Article

Brook Taylor FRS (18 August 1685 – 29 December 1731) was an English mathematician and barrister best known for several results in mathematical analysis. Taylor's most famous developments are Taylor's theorem and the Taylor series, essential in the infinitesimal approach of functions in specific points.

Life and work

Gallery (3)

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