Philosophical Transactions, Giving Some Account of the Present Undertakings, Studies, and Labours of the Ingenious, in Many Considerable Parts of the World, Volumes 34-36C. Davis, Printer to the Royal Society of London, 1964 |
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Pagina 66
... third Satellite began to iminerge , 1725. July 31st , 10 " 43 ' 20 " . The third Satellite immerged , that is I quite loft Sight of it , ( at a little a- bove a Semidiameter from Jupiter ) but it began fen- fibly to abate of its Light ...
... third Satellite began to iminerge , 1725. July 31st , 10 " 43 ' 20 " . The third Satellite immerged , that is I quite loft Sight of it , ( at a little a- bove a Semidiameter from Jupiter ) but it began fen- fibly to abate of its Light ...
Pagina 108
... third Term , fince the Signs under the first and laft are both + ; and therefore this Propo- fition demonstrates the first Part of Sir Isaac Newton's Rule , as far as it relates to Cubic Æquations . 1 Cor . 3. If the fecond Term is ...
... third Term , fince the Signs under the first and laft are both + ; and therefore this Propo- fition demonstrates the first Part of Sir Isaac Newton's Rule , as far as it relates to Cubic Æquations . 1 Cor . 3. If the fecond Term is ...
Pagina 109
... third Term is not affected with a negative Sign , it is a Proof that two of the Roots are Impossible . PROP . III . In any Cubic Equation , all whofe Roots are real , the Square of the third Term must be greater than the triple Product ...
... third Term is not affected with a negative Sign , it is a Proof that two of the Roots are Impossible . PROP . III . In any Cubic Equation , all whofe Roots are real , the Square of the third Term must be greater than the triple Product ...
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Account acido acidum adhuc alfo alſo Altitudo Anno Domini appear Aurora Borealis becauſe Cafe Camphire Caufe Cauſe Coefficient Colour confequently confiderable defcribed Degrees Diſtance Eclipfes ejufmodi Equation etiam Experiments faid fame fecond feems feen felf feveral fhall fhew fhould fince firft firſt fixum fmall foliis folio fome fometimes Force fuch fufficient funt fuppofed greateſt hæc hath Height Hipparchus igne Inches incipit Inftrument laft laſt leaſt lefs likewife limbus Lisbon Lunæ meaſured Menfis modo moft moſt Motion Mountains muft muſt Number Obfervationes Obfervations Occafion Place pofitive prefent Propofition pulmonary Vein Purpoſe quæ quam Quantities quod quoque raiſed Rays Reaſon rife Roots Sal Alcali ſeems ſeveral Sir Hans Sloane Sir Ifaac ſmall Solis Star Subſtance Surface tamen tartari thefe themſelves theſe thofe thoſe Umbra uſe Vapour Veffel Velocity verò Water Weft whofe whoſe