Principles of the in-finite philosophy. by Jefferson C. Barnhart

Cover of: Principles of the in-finite philosophy. | Jefferson C. Barnhart

Published by Philosophical Library in New York .

Written in English

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Subjects:

  • Infinite.

Edition Notes

Book details

Other titlesIn-finite philosophy.
Classifications
LC ClassificationsBD411 .B37
The Physical Object
Pagination68 p.
Number of Pages68
ID Numbers
Open LibraryOL6180813M
LC Control Number55014601
OCLC/WorldCa4881242

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Additional Physical Format: Online version: Barnhart, Jefferson C. Principles of the in-finite philosophy. New York, Philosophical Library [] (OCoLC)   The same things being s upposed, I s ay that the ultimate ratio of the arc, chord, and tangent, any one to any other, is the ratio of equality.

Fig. For Principles of the in-finite philosophy. book the point B approaches the point A, con s ider always AB and AD as produc'd to the remote point b and d; and parallel to the s ecant BD draw bd; and let the arc Acb be always s imilar to the arc ://(   The Mathematical Principles of Natural Philosophy () by Isaac Newton, Quantities, and the ratios of quantities, which in any finite time converge continually to equality, and before the end of that time approach nearer the one to the other than by any given difference, become ultimately equal.

in the 10th Book of his Elements. But (   The Mathematical Principles of Natural Philosophy ()/Book 1/Section 6. can be univer s ally found by means of equations of any number of finite terms and dimen s ions. Suppo s e that within the oval any point is given, about which as a pole a right line is perpetually revolving, (   Section I in Book I of Isaac Newton’s Philosophiˆ Naturalis Principia Mathematica is reproduced here, translated into English by Andrew Motte.

Motte’s translation of Newton’s Principia, entitled The Mathematical Principles of Natural Philosophy was rst published in David R.

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