binary logarithm造句

The binary logarithm is the logarithm to the base.
The binary logarithm function is the inverse function of the power of two function.
The binary logarithm uses base ( that is ) and is commonly used in computer science.
Earlier than Stifel, the 8th century Jain mathematician Virasena is credited with a precursor to the binary logarithm.
The integer binary logarithm can be interpreted as the zero-based index of the most significant bit in the input.
It's difficult to find binary logarithm in a sentence. 用binary logarithm造句挺难的

For exact powers of 2, this equals the binary logarithm, but it differs from the logarithm for other numbers.
For instance, the binary logarithm is the natural logarithm divided by ln ( 2 ), the natural logarithm of 2.
If you take the negation of the binary logarithm of the probability of a certain state, that is the information of that state.
Binary logarithms ( expressed as stops ) are also used in densitometry, to express the dynamic range of light-sensitive materials or digital sensors.
As well as, alternative notations for the binary logarithm include,,, and ( with a prior statement that the default base is 2 ).
Many hardware platforms include support for finding the number of leading zeros, or equivalent operations, which can be used to quickly find the binary logarithm.
The numeric value of the binary logarithm of a positive real number can easily be calculated using only the addition, subtraction, multiplication and division arithmetic operators.
In general the number of bits of information per character is, where " N " is the number of characters in the alphabet and is the binary logarithm.
In Hick's experiment, the reaction time is found to be a function of the binary logarithm of the number of available choices ( " n " ).
M is, therefore, the binary logarithm of the intensity ratio ( or difference between log intensities ) and A is the average log intensity for a dot in the plot.

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