Imaginary numbers? So last century. (1 Viewer)

[Slidey]

Yes, but... that's not... as fun.

 

[coca cola]

My calculator reckons that $\pi$ has a finite decimal expansion. But this means that $\pi$ is rational, since multiplying by a sufficiently large power of 10 gives an integer!

I eagerly await my Fields medal.

Too late. I already applied last year with that result, my Fields medal should be in the mail by now, a gold Archimedes is gonna look nice on my neck.

 

[mojako]

Too late. I already applied last year with that result, my Fields medal should be in the mail by now, a gold Archimedes is gonna look nice on my neck.

I dont think something this important would be in the mail
And if it is probably the postman stole it.

 

[coca cola]

How do you know I'm not the postman? Assumption, assumptions - I'm the courier mail for Mr John Fields.

 

[mojako]

How do you know I'm not the postman? Assumption, assumptions - I'm the courier mail for Mr John Fields.

oh theres a very obvious flaw in that statement if you relate that to your previous post.
If you were the postman, you would know whether the medal is already in the mail or not because you're delivering it yourself.

Therefore, by proof of contradiction, you're not the postman.

 

[coca cola]

Haha. How do you know I'm not a contradiction? I mean I can be a contradictory postman with a sad commercial brand as name.

 

[KeypadSDM]

lim[x->0] x^x = 1

Easily provable, so there is justification in saying that:

0⁰ = 1

But that's like saying 1/oo = 0, it's 'right' but it doesn't mean anything.