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WARNING! C A STRONG CONFIRMATION OF ONE THING SURELY WILL MAKE YOU TO BE VERY EAGER TO ATTACK THATTHING.

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For example, I have this type of values
1. 7
2. 8

How do I code in c# the following:
Do not print anything if it is null?

I tried this code, but it is not working
String s1 = “7”;
String s2 = “8”;
String s3 = “”;
if (s1!= null && s2!= null && s3!= null) {
Console.WriteLine(s1 + ” ” + s2 + ” ” + s3);
}

A:

try this:
String s1 = “7”;
String s2 = “8”;
String s3 = null;

if (s1!= null && s2!= null && s3!= null) {
Console.WriteLine(s1 + ” ” + s2 + ” ” + s3);
} else {
Console.WriteLine(null);
}

It’s been one, two, three years since the last Disney Infinity release. Thanks to Disney, we have new Star Wars figures (and the chance to break them out again). But for fans who are still awaiting the next wave, a new deal between Disney and Hasbro has given them a gift – the release of a brand new play set!

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Einstein-Schrodinger equations in spacetime $M_2 \times R$

I was reading the paper

It seems to me that the classical limit $\epsilon \rightarrow 0$ of the author’s semiclassical expansion is the expected
classical limit of the Einstein-Schrodinger equations.
But I have some questions:
($a$) I do not understand what he mean by $M_2 \times R$, where $M_2$ is his initial $M$.
($b$) He takes the $\epsilon \rightarrow 0$ limit of the Einstein-Schrodinger equations
which I understand. But he then puts the EDS equations in a space-time $M_2 \times R$ which is not the same as the full $M_2$ he used to solve the EDS equations in the first place.
($c$) It is clear to me that the $\epsilon \rightarrow 0$ limit of the semiclassical expansion looks like a classical limit for the EDS equations, because the classical limit of the quantum equations is the classical field equations. But the paper says that it is not the classical limit of the EDS equations.
The problem is that I am confused about how he does the semiclassical expansion and how he gets his equations.