Compute Q-Function for Gaussian Random Variables

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To compute the Q-function for a Gaussian random variable with zero mean and a specific variance, one can utilize the error function or refer to normal distribution tables. Online calculators and resources are available for automatic calculations, such as the provided links to a normal distribution table and a dedicated z-table site. These tools simplify the process of determining the probability that the Gaussian variable exceeds a given value. Understanding the relationship between the Q-function and the cumulative distribution function is also essential. Utilizing these resources can streamline the computation of Q-function values effectively.
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How can I compute values for the Q-function:

Probability that a gaussian random variable with zero mean and some variance exceeds a particular value.



Web, Calculator, Pencil?!
 
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Maybe if i mention error function someone will recognize?
 
Look it up on a table of the Normal distribution comes to mind. But I'm sure there are calculators that will also do that.

A normal distribution table is here:
http://www.math.unb.ca/~knight/utility/NormTble.htm

Here's a site that does that automatically:
http://davidmlane.com/hyperstat/z_table.html
 
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The standard _A " operator" maps a Null Hypothesis Ho into a decision set { Do not reject:=1 and reject :=0}. In this sense ( HA)_A , makes no sense. Since H0, HA aren't exhaustive, can we find an alternative operator, _A' , so that ( H_A)_A' makes sense? Isn't Pearson Neyman related to this? Hope I'm making sense. Edit: I was motivated by a superficial similarity of the idea with double transposition of matrices M, with ## (M^{T})^{T}=M##, and just wanted to see if it made sense to talk...

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