Another strange thing about n+k patterns. Its definition uses >= , but >= is not part of the class Num. Does that mean that n+k patterns have to be instances of class Real? One could leave it class Num, if the translation were expressed in terms of "signum" rather than ">=". Question: Can one misuse the feature of n+k-patterns to simulate n*k+k' patterns? [I am talking about weird user-defined instances of Num.] Stefan Kahrs
- Re: Successor patterns in bindings and n+k patte... Simon L Peyton Jones
- Re: Successor patterns in bindings and n+k ... kh
- Re: Successor patterns in bindings and n+k ... Bambang Nurcahyo Prastowo
- Re: Successor patterns in bindings and n+k ... smk
- Re: Successor patterns in bindings and n+k ... Joe Fasel
- Re: Successor patterns in bindings and n+k ... smk
- Re: Successor patterns in bindings and n+k ... hudak-paul
- Re: Successor patterns in bindings and n+k ... Joe Fasel
- Re: Successor patterns in bindings and n+k ... kh