Taking
Instance Eq a where
_ == _ = True
Then it has all the properties you mentoined
On Thu, Jan 01, 2015 at 03:12:15PM +0100, Atze van der Ploeg wrote:
> Instance Ord a where
> _ <= _ = True
>
> Is law abiding for any type. So there is no type that cannot support a law
> abiding Ord instance.
So let me clarify that I want (<=) to be a total order in the sense that it
is
* reflexive
* symmetric
* transitive
and `(x <= y) && (y <= x)` implies that `x == y`.
Tom
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