On Fri, 12 May 2000, Jan Brosius wrote: > > > > Your example gave the same meaning to `b and forall. > > NOT true : forall works on a proposition and delivers another proposition . > And this should REMAIN so. > > `b on the contrary works on a type and delivers a new type. > > Quite different things , I would say. > Curry and Howard showed us that there is an isomorphism between types and propositions (in intuitionistic logic). That validates the use of forall in types. (The isomorphism also covers expressions with a certain type witch corresponds to constructive proofs of the corresponding formula) /Lars L
- more detailed explanation about forall in Haskel... Jan Brosius
- Re: more detailed explanation about forall ... Marcin 'Qrczak' Kowalczyk
- Re: more detailed explanation about forall ... Jan Brosius
- Re: more detailed explanation about for... Lars Lundgren
- Re: more detailed explanation about for... Richard Uhtenwoldt
- Re: more detailed explanation about forall ... Thorsten Altenkirch
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- Fw: more detailed explanation about forall ... Jan Brosius
- Re: more detailed explanation about forall ... Marcin 'Qrczak' Kowalczyk
- Re: more detailed explanation about forall ... Jan Brosius
- Re: more detailed explanation about for... Lars Lundgren
- Re: more detailed explanation about forall ... Claus Reinke
- Re: more detailed explanation about for... Frank Atanassow
- Re: more detailed explanation about forall ... Marcin 'Qrczak' Kowalczyk
- Re: more detailed explanation about for... Jan Brosius
- Re: more detailed explanation about forall ... Jan Brosius
- Re: more detailed explanation about for... Claus Reinke
- Re: more detailed explanation about forall ... Marcin 'Qrczak' Kowalczyk
- Re: more detailed explanation about for... Jan Brosius
- Re: more detailed explanation about forall ... Lars Lundgren
- Re: more detailed explanation about forall ... Jan Brosius
