Another math question

[a.l.e.x59]

Just look at them:

...000000.99999...

1

Does this look the same to you? Does it?

0

0

That looks the same.

1

1

That looks the same.

How about this?

2

2

That looks the same.

How about this.

...00000000003.0000000000...

3

They may not look the same, but they are the same. Why? Because the only number in front of the 3, and behind it, is the number 0, which has no value.

This?

...00000000004.0000000000...
---------------------------------------
...00000000001.0000000000...

(That means 4 over 1)

4

Also doesn't look the same, but it is. Why? Again, eliminate the number 0, and divide 4 by 1. You get 4.

Let's go back to the first question:

...000000.99999...

1

Does this look the same? Does the number 9 exist anywhere in the number 1? Last time I checked, there is only an infinite amount of 0s before, and after the 1.

How the fuck do you get the number 9 anywhere in the number 1? I mean, the number 1 is the smallest number next to 0, and 9 is the largest number, before previous numbers are combined to form larger numbers (such as 10, which is only a 1, attached to a 0).

So how do you get the largest number in existence, in a 1? The answer is, you don't! Why, because ...000000.99999... is not a 1, since it is off by ...0000000.0000001... I don't care how many 0s are placed before that 1. At least the 1 exists.

I mean, take a look at the number 5, which can also be displayed as ...0000005.000000... Is there a 1 anywhere in that number? At the end of the infinite amount of 0s, is there a 1 anywhere? Nope. At the end of the infinite amount of 0s is... Yes... A ZERO! At the end of ...000000.000000...1, the number that ...000000.999999... is off by to equal 1, is a 1. Sure there is an infinite amount of 0s before that 1, but the 1 still exists, even though it is at the end.

Are these numbers the same?

...000000000.00000000...
...000000000.00000000...1

What happens when you eliminate all of the 0s?

1

That's what happens. Let's see that again.

...000000000.00000000...
...000000000.00000000...1

Minus the 0s.

1

Oh, look at that. I thought the 1 didn't exist. How come it exists when you remove the 0s?

Let's bring back the infinite amount of nothing, and the 1, lost, in the infinite amount of nothing:

...000000000.00000000...
...000000000.00000000...1

The top number is the amount the normal 1 is off by before becoming a normal 1, and the bottom number is the amount the false 1 is off by before becoming a normal 1. You saw in the previous demonstration that after you eliminate all of the 0s, a number of actual value still existed. This number is the only number found in the infinite amount of 0s, in the number that is the difference between the false 1, and normal 1.

Oh, and it gets worse from here. The only reason why people think that the number 1 does not exist is because there is an infinite amount of 0s. If that were true, would this mean? Yes it would!

...0000000.000000...3857349573489573948573948 also doesn't exist.

If the infinite amount of 0s is the problem, then would this mean?

0349580958340958...0000000.000000.... doesn't exist? This is a true, infinite number. Does this number not exist?

If all this is true, that would mean that 1 could be off by ...0000.0000...934857398, and still be a number 1.

Sorry, this is complete bull shit. 1 = 1. ...0000.9999... does not equal 1.

Done!