0*∞=?

0+0+0+0+0+0... = 0

therefore

0*∞=0

Therefor 0 is a more "powerful" multiplikator than ∞.

To answer this question, you have to tell us hpw your infinity and your multiplication is defined. I assume 0 is the unit element of a commutative group.

Makes u think...
Infinity is a limit. If we're working with limits, 0 means very close to 0. 0*∞=literally anything, not enough info to tell what. We need to know how 0 approaches 0 and how ∞ approaches ∞ to say

∞ is how many numbers there are. I guess.

[eqn]0*\infty = \lim_{n \to \infty} \frac{1}{n} * n = 1[/eqn]

Think further!
If: 0*∞=0
We can proof, that
1/∞=!0 because
1/∞=0 |*∞
1=∞*0
1=0

Cool! :D

By that logic
\infty=\lim_{n \to \infty} n = \lim_{n \to \infty}\frac{1}{n} n^2= 0*\infty = \lim_{n \to \infty} \frac{1}{n^2} * n = \lim_{n \to \infty} \frac{1}{n}=0

Can't tell if this is lazy trolling or just lazy mathematics haha.

Zero isn't a number.

You ever recognised that integer between 1 and -1? That's 0.

it in itself is a unit itself but when you actually observe that integer you see its nothing its not there.. mind fuck

kek.

There is a programming language named like that.

It is called brainfuck.

0.000....1 * ∞ = ????

>∞

False analogy.

-1/12

:^)

Numbers are infinitely wide intervals, not infinitely thin borders.

according to the dirac function 0 *infinity equals 1

∞*0.000...1=∞
Because x*∞=∞ as long as x is not 0

Why is anime sad?

>

Makes you think?

The expressions ∞ − ∞ , 0 × ( ± ∞ ) and ± ∞ / ± ∞ (called indeterminate forms) are usually left undefined

Only correct answer in the thread.

Different limits yield different answers as shown in

Correct answer without diving into hundreds of analytical geometric proofs.

its undefined

What's the definition of this word: Pm2wqcde?