Re: Raatikainen's critique of Chaitin
From: Eray Ozkural exa (erayo_at_bilkent.edu.tr)
Date: 09/05/04
- Next message: Torkel Franzen: "Re: Raatikainen's critique of Chaitin"
- Previous message: William Elliot: "Re: The multiplicative groups Z*_n; One more time..."
- In reply to: Torkel Franzen: "Re: Raatikainen's critique of Chaitin"
- Next in thread: Torkel Franzen: "Re: Raatikainen's critique of Chaitin"
- Reply: Torkel Franzen: "Re: Raatikainen's critique of Chaitin"
- Messages sorted by: [ date ] [ thread ]
Date: 5 Sep 2004 06:41:26 -0700
Torkel Franzen <torkel@sm.luth.se> wrote in message news:<vcbeklh6y6o.fsf@beta19.sm.ltu.se>...
> erayo@bilkent.edu.tr (Eray Ozkural exa) writes:
>
> > So, indeed, the theorems of a theory can have higher algorithmic
> > complexity than that of the axioms, but by only an additive factor if
> > we fix the inference rules.
>
> The complexity of n=n goes to infinity with n.
It can, yes.
Regards,
-- Eray Ozkural
- Next message: Torkel Franzen: "Re: Raatikainen's critique of Chaitin"
- Previous message: William Elliot: "Re: The multiplicative groups Z*_n; One more time..."
- In reply to: Torkel Franzen: "Re: Raatikainen's critique of Chaitin"
- Next in thread: Torkel Franzen: "Re: Raatikainen's critique of Chaitin"
- Reply: Torkel Franzen: "Re: Raatikainen's critique of Chaitin"
- Messages sorted by: [ date ] [ thread ]
Relevant Pages
|