1. 随着那部肯定是物理学史上有史以来最有影响的书--《自然哲学的数学原理》的出版，牛顿很快就成为名重一时的人物。
Following publication of Principia Mathematica--surely the most influential book ever written in physics--Newton rose rapidly into public prominence.
2. 让我用欧几里德的《几何原本》和牛顿的《自然哲学的数学原理》为例来说明这一点。
Let me illustrate this point by taking Euclid s elements of Geometry and Newton s Mathematical Principles of Natural Philosophy.
3. 让我以欧几里得的《几何学大纲》和牛顿的《自然哲学的数学原理》二书为例，来证明这一点。
Let me illustrate this point by taking Euclid's elements of geometry and Newton's Mathematical Principles of Natural Philosophy.
4. 一六八七年看到了牛顿的巨著《自然哲学的数学原理》的问世。
The year 1687 saw the publication of Newton`s great book The Mathematical Principles of Natural philosophy.
5. 然而，在牛顿出版于1687年的具有划时代意义的论文集《原理》(也即《自然哲学的数学原理》)中，在讲述万有引力定律时，牛顿却只字不提胡克的帮助。
John Faulkner, of the Lick Observatory in California, has suggested an interpretation of these remarks which flies in the face of the Newton legend, but closely matches Newton's known character.
6. 我把这部著作叫做《自然哲学的数学原理》，因为哲学的全部任务看来就在于从各种运动现象来研究各种自然之力，而后用这些力去论证其他的现象。
I offer this work as the mathematical principles of philosophy, for the whole burden of philosophy seems to consist in this-form the phenomena of motions to investigate the forces of nature, and then from these forces to demonstrate the other phenomena.
7. 自然哲学的数学原理的解释
7. 让我以欧几里得的《几何学大纲》和牛顿的《自然哲学的数学原理》二书为例，来证明这一点。
Let me illustrate this point by taking Euclid's elements of Geometry and Newton's Mathematical Principles of Natural Philosophy.
8. 自然哲学的数学原理的翻译
8. 他受一颗掉落的苹果启发于1687年出版有关重力学伟大著作《自然哲学的数学原理》。
His great treatise on gravitation, presented in Principia Mathematica (1687), was supposedly inspired by the sight of a falling apple.
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9. 牛顿科学成就和科学方法的统一&纪念《自然哲学的数学原理》发表三百周年
The Unity of Newton's Scientific Achievements and Methods & to commemorate the tricentennial of Newton's monumental works " Mathematical Principles of Natural Philosophy "
10. 牛顿科学成就和科学方法的统一&纪念《自然哲学的数学原理》发表三百周年
The Unity of Newton's Scientific Achievements and Methods & to commemorate the tricentennial of Newton's monumental works " Mathematical Principles of Natural Philosophy "