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C# understanding ref keyword

While working with the Google APIs, I came across this code snippet and I would like to ask why does this give compilation error:
static void Main(string[] args)
{
WebRequest request = WebRequest.Create(“”);
request.Headers.Add(“some: header”);
using (WebResponse response = request.GetResponse())
using (Stream data = response.GetResponseStream())
{
StreamReader reader = new StreamReader(data);
Console.WriteLine(reader.ReadToEnd());
}
Console.ReadKey();
}

I understand that this is not the way to do it but I do not understand why we should use ref keyword here.
How do I know whether it is the right way to go?

A:

You are calling GetResponse but not doing anything with it. Calling the stream accessor for the GetResponse() property is a no-op and is what causes the error.
For example
using (WebResponse response = request.GetResponse())
using (Stream data = response.GetResponseStream())
{
StreamReader reader = new StreamReader(data);
Console.WriteLine(reader.ReadToEnd());
}

would compile successfully even though you aren’t actually doing anything with the response.
As you can see the example above should compile fine but it requires the use of the ref keyword.
The compiler recognizes that you are ignoring the result of the method.
The reason it is bad programming style (other than the fact that it

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What is the strength of the $2k$-th anti-commutator of Pauli matrices in comparison to the tensor product between $k$ matrices?

Pauli matrices are the only anti-commuting non-trivial operators, and they satisfy the following relation:
$$
[\sigma^i, \sigma^j] = i\epsilon_{ijk}\sigma^k
$$
What is the order of magnitude of $[\sigma^i, \sigma^j]$ in comparison with $[\sigma^i\otimes\sigma^j]$?
Is the rank of the anti-commutator also bounded by a constant which is independent of $i,j$?

A:

The $2k$-th anti-commutator is $\Theta(N^{ -(k-1/2)}),$ which can in principle be smaller than any constant.
This follows from the result that the maximum of the absolute value of the $2k$-th anti-commutator among $N^{N}$ independent matrices in $M_N

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