Re:0^0 = 1, 0, Undefined?
by jibiki on Saturday July 11, 2009 @10:08PM
(#699708)
> Reals form a group under multiplication.
I think his point was that 0 has no inverse. So in the literal sense, the reals are not a group under multiplication (although obviously, when somebody says "the reals are a group under multiplication", one usually interprets it as "R\{0} is a group under multiplication".)
This is vaguely relevant to the issue at hand because we are doing 0 to the 0.
I think his point was that 0 has no inverse. So in the literal sense, the reals are not a group under multiplication (although obviously, when somebody says "the reals are a group under multiplication", one usually interprets it as "R\{0} is a group under multiplication".)
This is vaguely relevant to the issue at hand because we are doing 0 to the 0.