Khác biệt giữa bản sửa đổi của “Các nguyên lý toán học của triết học tự nhiên”
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{{Infobox book
| name = Philosophiæ Naturalis Principia Mathematica
| title_orig = Philosophiæ Naturalis Principia Mathematica
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| image = Prinicipia-title.png
| caption = Trang tiêu đề của ''Principia'', ấn bản lần đầu (1686/1687)
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| language = [[tiếng Latinh]]
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| pub_date = 1687
| english_pub_date = 1728
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{{DISPLAYTITLE:''Philosophiæ Naturalis Principia Mathematica''}}
'''''Philosophiæ Naturalis Principia Mathematica''''' (tiếng Latinh cho "'''''Các nguyên lý toán học của triết học tự nhiên'''''"),<ref>{{citation|contribution=The Mathematical Principles of Natural Philosophy|title=Encyclopædia Britannica|place=London|contribution-url=http://www.britannica.com/EBchecked/topic/369153/The-Mathematical-Principles-of-Natural-Philosophy}}</ref> thường gọi ngắn gọn là '''''Principia''''', là tác phẩm gồm 3 tập sách do [[Isaac Newton|Sir Isaac Newton]] viết bằng cổ ngữ Latinh xuất bản lần đầu tiên vào ngày 5 tháng 7 năm 1687.<ref name="Principia"/><ref name=Motte /> After annotating and correcting his personal copy of the first edition,<ref>{{cite web|last=Newton|first=Isaac|title=Philosophiæ Naturalis Principia Mathematica (Newton's personally annotated 1st edition)|url=http://cudl.lib.cam.ac.uk/view/PR-ADV-B-00039-00001/}}</ref> Newton also published two further editions, in 1713 and 1726.<ref name=variorum /> The ''Principia'' states [[Newton's laws of motion]], forming the foundation of [[classical mechanics]], also [[Newton's law of universal gravitation]], and a derivation of [[Kepler's laws of planetary motion]] (which Kepler first obtained [[Empiricism|empirically]]). The ''Principia'' is "justly regarded as one of the most important works in the history of science".<ref>J M Steele, University of Toronto, [http://www.cap.ca/brms/Reviews/Reading-Steele.html (review online from [[Canadian Association of Physicists]])] of N Guicciardini's "Reading the Principia: The Debate on Newton’s Mathematical Methods for Natural Philosophy from 1687 to 1736" (Cambridge UP, 1999), a book which also states (summary before title page) that the "Principia" "is considered one of the masterpieces in the history of science".</ref>
The French mathematical physicist [[Alexis Clairaut]] assessed it in 1747: "The famous book of ''mathematical Principles of natural Philosophy'' marked the epoch of a great revolution in physics. The method followed by its illustrious author Sir Newton ... spread the light of mathematics on a science which up to then had remained in the darkness of conjectures and hypotheses."<ref>(in French) Alexis Clairaut, "Du systeme du monde, dans les principes de la gravitation universelle", in "Histoires (& Memoires) de l'Academie Royale des Sciences" for 1745 (published 1749), at p.329 (according to a note on p.329, Clairaut's paper was read at a session of November 1747).</ref> A more recent assessment has been that while acceptance of Newton's theories was not immediate, by the end of a century after publication in 1687, "no one could deny that" (out of the ''Principia'') "a science had emerged that, at least in certain respects, so far exceeded anything that had ever gone before that it stood alone as the ultimate exemplar of science generally."<ref>G E Smith, [http://plato.stanford.edu/archives/win2008/entries/newton-principia/ "Newton's Philosophiae Naturalis Principia Mathematica"], The Stanford Encyclopedia of Philosophy (Winter 2008 Edition), E N Zalta (ed.).</ref>
In formulating his physical theories, Newton developed and used mathematical methods now included in the field of [[calculus]]. But the language of calculus as we know it was largely absent from the ''Principia''; Newton gave many of his proofs in a [[geometry|geometric]] form of [[infinitesimal calculus]], based on limits of ratios of vanishing small geometric quantities.<ref name="geomcalc"/> In a revised conclusion to the ''Principia'' (see ''[[#General Scholium|General Scholium]]''), Newton used his expression that became famous, ''[[Hypotheses non fingo]]'' ("I contrive no hypotheses"<ref name="gschol-hnf"/>).
==Tham khảo==
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