Since when is 0**0 undefined or in question? True, zero times anything is zero, but 0**0 is the product of zero numbers. Since there are no numbers to multiply, there is no 0 to multiply by anything to apply that rule.

Multiplying zero numbers together must give the identity for multiplication (that's 1). Just like adding zero numbers together is the identity for addition (that's 0).

</rant> .. anyway, your point is fine, but bad example ;)

In reply to Re: 0**0 by Anonymous Monk
in thread order of arguments evaluated by Anonymous Monk

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