The Python math.erf() method is used to calculate the error method. It is a mathematical method that describes the probability of an event occurring within a certain range of values in a normal distribution.
Mathematically, the error method is defined as −
$$\mathrm{erf(x)\:=\:\frac{2}{\sqrt{\pi}}\:\int^{x}_{0}\:e^{−t^{2}}\:dt}$$
Where, e is the base of the natural logarithm and π is the mathematical constant pi. The error method is an odd method, meaning that erf(-x) = -erf(x) and is being bounded between -1 and 1.
SyntaxFollowing is the basic syntax of the Python math.erf() method −
math.erf(x)Parameters
This method accepts a real number or a numeric expression as a parameter for which you want to calculate the error method.
Return ValueThe method returns the value of the error method evaluated at x.
Example 1In the following example, we are calculating the error method for a positive real number using the math.erf() method −
import math x = 1.5 result = math.erf(x) print("Error method for x =", x, ":", result)Output
The output obtained is as follows −
Error method for x = 1.5 : 0.9661051464753108Example 2
In here, we are calculating the error method for a negative real number using the math.erf() method −
import math x = -0.75 result = math.erf(x) print("Error method for x =", x, ":", result)Output
Following is the output of the above code −
Error method for x = -0.75 : -0.7111556336535151Example 3
In this example, we are evaluating the sum of error methods for x=2 and x/2 using the math.erf() method−
import math x = 2 result = math.erf(x) + math.erf(x/2) print("Error method expression result for x =", x, ":", result)Output
We get the output as shown below −
Error method expression result for x = 2 : 1.8380230579686676Example 4
Now, we use the math.erf() method to directly calculate the error method for x=0 −
import math x = 0 result = math.erf(x) print("Error method for x =", x, ":", result)Output
The result produced is as shown below −
Error method for x = 0 : 0.0
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