We're #0.9 We're #0 We're #e TT/2 ii Mathematicians are no longer allowed to sporting events.
We’re #0! (Also works with #1!, but for less obvious reasons.)
I think 1! = 1 is more obvious than 0! = 1. ;→
O^0 is defined to be 1 just to keep idiots from arguing about it. e^(π/2) i^i is …. interesting, but it does turn out to be 1!
It is the square root of 49 inning stretch!
Unfair that mathematicians are excluded. They’re such party monsters!
Ummmmm…..one of those mathematicians is a fake. If he were a REAL mathematician, he’d know that zero to the zero power is not one. If you put that in a calculator, you get an error. All other numbers to the zero power are one.
The lower the number, the higher the placement of the team, right? So why stop at 1? “We’re number negative infinity!”
Sin2 + cos2 ?
i^4
October 31, 2014
March 05, 2017
June 13, 2017
September 08, 2017
September 24, 2017
May 07, 2018
Ida No almost 5 years ago
We’re #0! (Also works with #1!, but for less obvious reasons.)
sabel almost 5 years ago
I think 1! = 1 is more obvious than 0! = 1. ;→
rmercer Premium Member almost 5 years ago
O^0 is defined to be 1 just to keep idiots from arguing about it. e^(π/2) i^i is …. interesting, but it does turn out to be 1!
Bogombo Premium Member almost 5 years ago
It is the square root of 49 inning stretch!
tims145 almost 5 years ago
Unfair that mathematicians are excluded. They’re such party monsters!
bookworm0812 almost 5 years ago
Ummmmm…..one of those mathematicians is a fake. If he were a REAL mathematician, he’d know that zero to the zero power is not one. If you put that in a calculator, you get an error. All other numbers to the zero power are one.
Stephen Gilberg almost 5 years ago
The lower the number, the higher the placement of the team, right? So why stop at 1? “We’re number negative infinity!”
daswaff almost 5 years ago
Sin2 + cos2 ?
Teto85 Premium Member almost 5 years ago
i^4