Definition of Arithmetical complement of a logarithm. Meaning of Arithmetical complement of a logarithm. Synonyms of Arithmetical complement of a logarithm

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Definition of Arithmetical complement of a logarithm

Arithmetical complement of a logarithm
Arithmetical Ar`ith*met"ic*al, a. Of or pertaining to arithmetic; according to the rules or method of arithmetic. Arithmetical complement of a logarithm. See Logarithm. Arithmetical mean. See Mean. Arithmetical progression. See Progression. Arithmetical proportion. See Proportion.

Meaning of Arithmetical complement of a logarithm from wikipedia

- 1267 − 600 = 667 Absolute difference Decrement Elementary arithmetic Method of complements Negative number Plus and minus signs Monus (truncated subtraction)...
- binary logarithm of 1 is 0, the binary logarithm of 2 is 1, the binary logarithm of 4 is 2, and the binary logarithm of 32 is 5. The binary logarithm is the...
- processing. A number, X {\displaystyle X} , is represented in an LNS by two components: the logarithm ( x {\displaystyle x} ) of its absolute value (as a binary...
- x , {\displaystyle e^{ix}=\cos x+i\sin x,} where e is the base of the natural logarithm, i is the imaginary unit, and cos and sin are the trigonometric...
- e a + b = e a e b . {\displaystyle e^{a+b}=e^{a}e^{b}.} This identity allows multiplication to be carried out by consulting a table of logarithms and...
- known as a mathematician, physicist, and astronomer. He was the 8th Laird of Merchiston. John Napier is best known as the discoverer of logarithms. He also...
- {\sqrt[{n}]{a_{1}a_{2}\cdots a_{n}}}.} Note that a logarithm of the geometric mean is the arithmetic mean of the logarithms of its n arguments From a mathematical...
- }=\kappa } . The logarithm of an infinite cardinal number κ is defined as the least cardinal number μ such that κ ≤ 2μ. Logarithms of infinite cardinals...
- variety of computer arithmetic techniques can be used to implement a digital multiplier. Most techniques involve computing the set of partial products,...
- function: a [ x 1 , x 2 ] = [ a x 1 , a x 2 ] {\displaystyle a^{[x_{1},x_{2}]}=[a^{x_{1}},a^{x_{2}}]} for a > 1 , {\displaystyle a>1,} Logarithm: log a ⁡ [...