Recent content by nmz

Perhaps my clearer answer is this: If the number of zeros before 1 is so large that I don't know how many there are, is it too big to be an actual number?

If I can add any number of zeros before 1, then I will keep increasing until a random time stops increasing. Is it still a finite number greater than zero?

If there are as many zeros in front of 1 as there are Grimm numbers, is this number still limited and greater than zero? Greer's constant number is by far the largest significant mathematical number.

Do you think Does this belong to the concept of infinitesimal?

Does this belong to the concept of infinitesimal?

In other words, I can insert any number of zeros before 1 and after the decimal point. As long as the number of zeros is not infinite, it is a finite number greater than zero.

Do you think I can continue to add zeros to make it smaller after I stop adding zeros? That is to say, no matter how many zeros I add, there is no limit, but if I want to have a 1 at the end of it, I can't keep adding zeros. Even if I keep adding, I have to stop somewhere?

Yes, but I don't know what symbol to use instead.

My friend's answer to this question is: I can add any number of zeros before 1, but even if I add trillions of zeros, when I stop. It is a finite number greater than zero (but it doesn't mean that you can't continue to add zeros). When I keep adding zeros and never stop, it is an infinite number...

My friend told me that there can't be an infinite number of zeros in the decimal extension, but there is no limit to the number of zeros you can have before the first non-zero number. If I keep increasing randomly until I stop increasing somewhere, is it still equal to 0?

When I add 0 in the middle of 0.001, it seems that I can add any number of 0 without restriction. If so, is it still a limited number? Of course, I can't add infinite zeros in front of it.

Even if the wavelength cannot exceed or reach the size of the whole universe.But can a wavelength infinitely close to 0hz be infinitely close to the size of the whole universe?

So what you mean is that a wavelength infinitely close to 0hz can exceed the observable universe and approach the size of the infinite universe?

Although it is theoretically impossible to have an infinite wavelength with the size of the entire infinite universe, when the wavelength frequency is infinitely close to 0hz, can such a wavelength exceed the observable universe and be infinitely close to the entire infinite universe? It is...

Since the wavelength of electromagnetic wave can theoretically exceed the observable universe, can it reach the size of the whole universe?