 | John Keill - Logarithms - 1723 - 444 pages
...Arithmetical Mean, viz. to the Number z. If the Number exceeds 1000, the fisft Term of the y Series •— is fufficient for producing the Logarithm to 13 or 14...to 20 Places of Figures. But if z be greater than 1oooo, the firft Term will exhibite the Logarithm to 18 Places, of Figures; and fo this Series is of... | |
 | John Keill - Astronomy - 1726 - 176 pages
...Series — is fufficient for producing the Logarithm to 13 or 14 Places of Figures, and the fecond-Term will give the Logarithm to 20 Places of Figures. But if z be greater than 1 oooo, the firft Term will exhibit the Logarithm to 1 8 Places of Figures ; and fo this Series is... | |
 | Euclid, John Keill - Geometry - 1733 - 444 pages
...Number exceeds i ooo, the firft Term of the y Series — is fufficient for producing the Logarithm to 4* 13 or 14 Places of Figures, and the fecond Term will...10000, the firft Term will exhibit the Logarithm to 1 8 Places of Figures ; and fo this Series is of great Ufe in filling up the Logarithms of the Chiliads... | |
 | John Keill - Geometry - 1772 - 462 pages
...exceeds r00o, the firft Term of the Series JL is fufficient for producing the Logarithm t» 42 1 3 or 14 Places of Figures, and the fecond Term will...will exhibit the Logarithm to 18 Places of Figures; aniJ fo this Series is of great Ufe in filling up the Logarithms of the Chiliads omitted by Briggt.... | |
 | William Nicholson - 1809 - 734 pages
...series, ciz. -~, is sufficient for producing the logarithm to 13 or 14 places of figures, and the second term will give the logarithm to 20 places of figures. But if z be greater than 10000, the first term will exhibit the logarithm to 18 places of figures: and so this series ¡я of great use... | |
 | William Nicholson - Natural history - 1809 - 700 pages
...series, viz. ~, is sufficient for producing the logarithm to 13 or 14 places of figures, and t!ie second term will give the logarithm to 20 places of figures. But if z be greater thin 10000, the first terra will exhibit the logarithm to 18 places of figures: and so this series... | |
 | William Nicholson - Natural history - 1821 - 408 pages
...series, vii.-j-, is sufficient for producing the logarithm to 13 or 14 places of figures, and the second term will give the logarithm to 20 places of figures. But if z be greater than 10000, the first term will exhibit the logarithm to 18 places of figures: and so this series is of great use in... | |
 | William Nicholson - Natural history - 1821 - 406 pages
...series, TO'Z. ^-, is sufficient for producing the logarithm to 13or 14 places of figures, and the second term will give the logarithm to 20 places of figures. But if s. be greater than 10000, the first term will exhibit the logarithm to 18 places of figures: and so... | |
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Term will give the Logarithm to 20 Places of Figures. But, if z be greater than 10000, the... 