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logarithms

Logistic Lo*gis"tic, Logistical Lo*gis"tic*al, a. [Gr. ? skilled in calculating, ? to calculate, fr. lo`gos word, number, reckoning: cf. F. logistique.] 1. Logical. [Obs.] --Berkeley. 2. (Math.) Sexagesimal, or made on the scale of 60; as, logistic, or sexagesimal, arithmetic. Logistic, or Proportional, logarithms, certain logarithmic numbers used to shorten the calculation of the fourth term of a proportion of which one of the terms is a given constant quantity, commonly one hour, while the other terms are expressed in minutes and seconds; -- not now used.

Logistic Lo*gis"tic, Logistical Lo*gis"tic*al, a. [Gr. ? skilled in calculating, ? to calculate, fr. lo`gos word, number, reckoning: cf. F. logistique.] 1. Logical. [Obs.] --Berkeley. 2. (Math.) Sexagesimal, or made on the scale of 60; as, logistic, or sexagesimal, arithmetic. Logistic, or Proportional, logarithms, certain logarithmic numbers used to shorten the calculation of the fourth term of a proportion of which one of the terms is a given constant quantity, commonly one hour, while the other terms are expressed in minutes and seconds; -- not now used.

- binary logarithm uses base 2 (that is b = 2) and is commonly used in computer science. Logarithms are examples of concave functions. Logarithms were introduced...

- table of what in fact were effectively natural logarithms in 1619. It has been said that Speidell's logarithms were to the base e, but this is not entirely...

- subtraction, use of logarithms avoided laborious and error-prone paper-and-pencil multiplications and divisions. Because logarithms were so useful, tables...

- Historically, the first application of binary logarithms was in music theory, by Leonhard Euler: the binary logarithm of a frequency ratio of two musical tones...

- instances of the discrete logarithm problem. Other base-10 logarithms in the real numbers are not instances of the discrete logarithm problem, because they...

- argument θ gives all the numbers that are logarithms of z: wk = ln(r) + i(θ + 2kπ). All these complex logarithms of z are on a vertical line in the complex...

- Napierian logarithms were published first in 1614. Henry Briggs introduced common (base 10) logarithms, which were easier to use. Tables of logarithms were...

- known universe), the iterated logarithm with base 2 has a value no more than 5. Higher bases give smaller iterated logarithms. Indeed, the only function...

- common logarithms (base-10) were extensively used in com****tions prior to the advent of electronic calculators and computers because logarithms convert...

- for powers and logarithms for positive real numbers will fail for complex numbers, no matter how complex powers and complex logarithms are defined as...

- table of what in fact were effectively natural logarithms in 1619. It has been said that Speidell's logarithms were to the base e, but this is not entirely...

- subtraction, use of logarithms avoided laborious and error-prone paper-and-pencil multiplications and divisions. Because logarithms were so useful, tables...

- Historically, the first application of binary logarithms was in music theory, by Leonhard Euler: the binary logarithm of a frequency ratio of two musical tones...

- instances of the discrete logarithm problem. Other base-10 logarithms in the real numbers are not instances of the discrete logarithm problem, because they...

- argument θ gives all the numbers that are logarithms of z: wk = ln(r) + i(θ + 2kπ). All these complex logarithms of z are on a vertical line in the complex...

- Napierian logarithms were published first in 1614. Henry Briggs introduced common (base 10) logarithms, which were easier to use. Tables of logarithms were...

- known universe), the iterated logarithm with base 2 has a value no more than 5. Higher bases give smaller iterated logarithms. Indeed, the only function...

- common logarithms (base-10) were extensively used in com****tions prior to the advent of electronic calculators and computers because logarithms convert...

- for powers and logarithms for positive real numbers will fail for complex numbers, no matter how complex powers and complex logarithms are defined as...

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