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Topic: Science
Number of pages / Number of words: 2 / 549
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Napier chose that because the difference of two logarithms determines the ratio of the numbers they represent, so that an arithmetic series of logarithms corresponds to a geometric series of numbers. The term antilogarithm was introduced in the late 17th century and, while never used extensively in mathematics, persisted in collections of tables until they fell into disuse...


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For interpolation purposes and ease of calculation, it is useful to make the ratio r in the geometric series close to 1. Napier chose r = 1 - 10?7 = 0.999999 (Burgi chose r = 1 + 10?4 = 1.0001). Napier's original logarithms did not have log 1 = 0 but rather log 107 = 0. Thus if N is a number and L is its logarithm as calculated by Napier, N = 107(1 ? 10?7)L...


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Arithmetic vs. Geometric Means: Empirical Ath Technologies Inc.: Making The Numbers Blinding Numbers Fibonacci Numbers the correct use of numbers Greek numbers Application of numbers - Goal Difference Index Numbers Numbers in sports Numbers Proportions Of Numbers And Magnitudes Strength in Numbers Pythagoras: A Universe Made of Numbers Gensis Exodus Numbers Summeries History Of Logarithms

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