What is, (1/♾️)^(1/♾️)??

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Avatar of One_Zeroith

It is the number that must be raised to the power of ♾️ , to equal 1/♾️ which is any number greater than 0, but less than 1.

Whereas, the ratio (0^0) shall equal any number of any range.

Avatar of One_Zeroith
PIaneswalker wrote:

1/ infinity is 0, and 0^0 is either undefined or 1, depending on context.

More *diots.

(1/infinity)^-1=infinity while (-1/infinity)^-1 =-infinity

Showing they differ, for if they did not they would both equal 0.

And if x is s 0 then x^x=x/x will equal 0^0/0/0 just the as infinity^infinity will equal infinity/infinity

Avatar of RchouDchou
If you know what it is, why do you ask it..?
Avatar of RchouDchou
Just wondering how smart chess.com is?
Avatar of One_Zeroith

To demonstrate brand new theories that will hopefully show up on Google.

And to provide teachings for free. And get good feedback, which I don't recall ever ever getting on chess.com!

Avatar of RchouDchou
You should try something. Ask chess.com and lichess a question and see who is the smarter website.
Avatar of One_Zeroith

Not smart, my man.

I said on chess.com NOT - FROM chess.com

Avatar of Qinshu111_the_chess_panda
RchouDchou wrote:
If you know what it is, why do you ask it..?

Cuz he’s wrong (more than -1 less than 1)

Avatar of Qinshu111_the_chess_panda
PIaneswalker wrote:

For math homework, leave it as 1.

And get an F-