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Re: [mizar] Integer division and modulus/remainder in Mizar
Hi Andrzej,
| So, 0 <= i mod 0 < |0| ?
Ahem :-) When I wrote:
| Boute distinguishes three main possibilities, all of which satisfy
| that law for nonzero divisor. (Like Freek, I support i div 0 = 0 and i
| mod 0 = i so it holds even for zero divisors, and I've recently
| changed HOL Light's definitions accordingly.)
by "that law" I just meant the division law i = (i div j)*j + i mod j.
The characterizing properties of the three approaches to division
were just intended for nonzero divisors, and my introduction of the
case of zero was meant to be a separate question. It was probably
unwise of me to fold these together.
John.