THE Present State OF THE REPUBLICK OF LETTERS.: Giving a General View of the State of Learning Throughout EUROPE; and Containing Not Only an Early Account, But Accurate Abstracs of the Most Valuable Books Published in Great Britain Or Foreign Parts. Interpreted with Dissertationis on Several Curious and Entertaining Subjects; Miscellaneous Reflections on AUTHORS; and Historical Memoirs of the Lives of the Most Eminent WRITERS in All Branches of Polite Literature, Band 17W. Innys and R. Manby, at the West End of St. Paul's, 1736 |
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Seite 90
... infinitely fmall quantity used in his calculus ; but a mathematician ought to have known , that of one infinitely fmall quantity on- ly no ufe at all can be made ; it is only here meant , that that Sir If . Newton ufed no other symbol ...
... infinitely fmall quantity used in his calculus ; but a mathematician ought to have known , that of one infinitely fmall quantity on- ly no ufe at all can be made ; it is only here meant , that that Sir If . Newton ufed no other symbol ...
Seite 91
... infinitely little , and then the rectangles are put for moments . Now according to Philalethes all moments are infinitely little quantities ; therefore when Sir Isaac Newton ufed any infinitely little quantities at all , he really used ...
... infinitely little , and then the rectangles are put for moments . Now according to Philalethes all moments are infinitely little quantities ; therefore when Sir Isaac Newton ufed any infinitely little quantities at all , he really used ...
Seite 92
... infinitely fmall quantities at the very time he undertook to fhew there was no neceffity for fo doing ? " Se & . VII . § . 1-4 . Any given difference does not mean merely any affignable difference , but any affignable difference that ...
... infinitely fmall quantities at the very time he undertook to fhew there was no neceffity for fo doing ? " Se & . VII . § . 1-4 . Any given difference does not mean merely any affignable difference , but any affignable difference that ...
Seite 105
... infinitely little quantities , of which Sir Ifaac Newton fays we have no idea . § . 11. Mr. Robins had no occafion to pass any cenfure upon the paffage here referred to . He never imagined , that Philalethes had not learnt from Sir ...
... infinitely little quantities , of which Sir Ifaac Newton fays we have no idea . § . 11. Mr. Robins had no occafion to pass any cenfure upon the paffage here referred to . He never imagined , that Philalethes had not learnt from Sir ...
Seite 125
... infinitely great , is the express lan- guage of indivifibles . Befides , if we may be al- lowed to fay , the fumma ultima is really infinite , because the number of parallelograms may exceed any number that fhall be propofed ; we may ...
... infinitely great , is the express lan- guage of indivifibles . Befides , if we may be al- lowed to fay , the fumma ultima is really infinite , because the number of parallelograms may exceed any number that fhall be propofed ; we may ...
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abfolutely affertion affignable againſt alfo alſo Analyfis arrive bafe baſe becauſe become actually equal cafe Cavallerius confequently confideration confidered conftant curve curvilineal figure decreafing defcribed demonftration Difcourfe difference diftinct doctrine of prime Epiftolicum evanefcat evanefcent exift expreffed expreffions faid feems fenfe fenſe feveral fhall fhew fhewn fhould fince finite quantities firft fection firſt fome fometimes fubfift fubjects fuch fufficient fumma ultima funt fuppofed himſelf Ibid imagination impoffible increment indivifibles infcribed infinitely little quantities infinitum inftant interpretation Isaac itſelf laft laſt Leibnitz Lemma Letters for November likewife manifeftly meaning method method of fluxions momenta moments muft muſt nafcent neceffary obferve paffage parallelograms perfpicuity Philalethes poffible prime and ultimate Principia propofition proportion publiſhed purpoſe Quadratures quan queftion reafon rectangle repreſented Repub Republick of Letters Robins Robins's Scholium ſenſe Sir Ifaac Newton thefe theſe thofe thoſe tion ultimate ratios underſtand underſtood uſed vanishing