logarithm

Any base can be used for the logarithm, though most common are 10, e, and 2.

The researchers used logarithms also when they tried to understand a related set of numbers.

Adding the numbers from the table would give the logarithm of the product.

As an example, there are a number of simple series involving the natural logarithm.

Before computers, the table of logarithms was an important tool.

Therefore the logarithm of a hundred to the base ten is two.

The most common unit of information is the bit, based on the binary logarithm.

The constant e is the base of the natural logarithm.

It is 1933 all over again - multiplied by logarithms.

The numbers we wrote are the logarithm written in binary.

The typical example of a branch cut is the complex logarithm.

Before electronic computers, logarithms were used every day by scientists.

Perhaps the numbers most easy to prove irrational are certain logarithms.

As a result, the logarithm of city size is normally distributed.

The number 100 has two extra digits; its logarithm is 2.

Taking up a slide-rule and a book of logarithms he set to work.

The three parts of a logarithm are a base, an argument (also called power) and an answer.

There are certain rules for integrating using e and the natural logarithm.

Consider the natural logarithm function mapping the real numbers to themselves.

Where 0.434294 is an approximation for the logarithm of e.

The logarithm can also be taken to the natural base in the case of information entropy.

In other contexts, though, the base of the logarithm needs to be specified.

I turned my head away and concentrated on remembering the natural logarithms from one to ten.

The identities of logarithms can be used to approximate large numbers.

Let for denote the logarithms of a time series variable.