Examples of using Logarithm function in English and their translations into French
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Colloquial
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Official
LOG is the logarithm function.
The logarithm function is a monotonically increasing function and therefore.
Consider the complex logarithm function log z.
The logarithm function is concave.
This is the sheaf of the logarithm function.
The logarithm function is concave.
Note that in()is the natural logarithm function.
The logarithm function and its inverse.
Riemann Surface for the Logarithm Function.
The logarithm function grows very slowly.
The in element represents the natural logarithm function.
The logarithm function used here is logs base 10.
From the properties of the logarithm function, we know that.
The logarithm function grows very slowly.
We have examined the logarithm function above, i.e..
The logarithm function is defined only for positive values of the variable.
A way of measuring a quantity based on the logarithm function, f(x)= log(x.
Test of the logarithm function log see Debian bug 210400.
The second line is due to Jensen's inequality as the logarithm function is concave.
Put simply, the logarithm function is multi-valued.