Is every number compared with infinity virtually zero? When thinking about infinity people think that a great number like googolplex or a googolplexian is closer to infinity, but infinity never ends every huge number that I can think off is closer to zero than to infinity does that make every number virtually zero ?. 
 A: First we need to define what is "comparing" two numbers. Based on your statement, I assume comparing is evaluating how many times a number is bigger than another.
$$1000000/10 = 100000$$ 
So a million compared to ten is pretty large, as it's a hundred thousand times larger. So how large is infinity to a finite number?
As it turns out, infinity is not really a number, and division is not well defined for infinity. But we can use limits. Think of a really big finite number $a$. If you divide it by $x$, and you can make $x$ arbitrarily large, $a/x$ eventually gets really close to zero. Even if $a$ is really big (like a googolplex), $x$ can be bigger, and the bigger $x$ gets, the closer the quocient approaches zero:
$$\lim_{x \to +\infty} a/x = 0$$
A: Yes.  Every finite number is small compared to $\infty$.  
It's kind of hard to say more without defining “virtually,” but if you give me any positive number $n$ which you might call large, and positive number $\epsilon$ which you might call small, I can find a number $N$ such that $0 < \frac{n}{N} < \epsilon$.  In other words,
$$
    \lim_{x\to\infty} \frac{n}{x} = 0
$$
for any number $n$, no matter how large.
A: Sort of yes --- the only issue is often infinity isn't necessarily "number" (often it's introduced as a short hand for a particular kind of limiting behavior of a function).  There are formal ways to consider it a number, and then it's bigger than any other number. So, if you have whatever massive number you want to compare to infinity (call it $N$), then you have $N<\infty$.  You also have $2N<\infty, 3N<\infty,\dots, N^2<\infty,\dots, N^N<\infty,\dots$, etc.
