Ronny Peine wrote:
Sorry for this, maybe i should sleep :) (It's 2 o'clock here) But as i know of 0^0 is defined as 1 in every lecture i had so far.
Were these math classes, or CS classes.
Generally when you have a situation like this, where the value of the function is different depending on how you approach the limit, you prefer to simply say that the function is undefined at that point. As we have discussed, computers, which are not doing real arithmetic in any case, often extend domains for convenience, as in this case.
