Re: Element versus Subgroup
Piotr Rudnicki <[email protected]>
| Newsgroups | gmane.comp.mathematics.mizar |
|---|---|
| Message-ID | <[email protected]> |
Freek, I have hoped that someone would answer your question by now. I have heard from the Bialystok people that either what you want is undoable or some special "gymnastics" is need. No evidence though. In the alternative approach to structures there should be no problem as we really do not have structures. I would have to implement it before being sure. Best, -- Piotr Rudnicki http://web.cs.ualberta.ca/~piotr On Wed, Oct 22, 2008 at 06:32:32PM +0200, Freek Wiedijk wrote: > Dear all, > > If I do > > reserve G for Group; > reserve H for Subgroup of G; > reserve h for Element of H; > > (like in GROUP_2, for example), I don't think I can make > > h qua Element of G > > work. I think one would have to redefine the type of a > field in a structure, or something like that, and I don't > see how to do that. > > So are these thoughts correct? > > And if one would do structures in the Lee/Rudnicki way, > would this be different? > > Freek