Re: Decomposition for classical logic
Kai Brünnler <[email protected]>
| Newsgroups | gmane.science.mathematics.frogs |
|---|---|
| Message-ID | <[email protected]> |
> It should be mentioned here (because it is nowhere published) that we > actually KNOW that this is true, i.e., it should be stated as theorem. Ah, right. I should have tried to symmetrise the fact that you can push down contraction inside a sequent calculus derivation once you allow it to apply deeply. I just checked, it works. So you proved the conjecture in my thesis! > The nice thing about all these proof transformations is that they get well > along with my proof nets. This means that they do not change the underlying > net of the derivation. What does that mean? Cut elimination should change the net, shouldn't it? -Kai