Le mercredi 20 avril 2011 à 13:16 -0600, Aaron S. Meurer a écrit :
> 
> On Apr 20, 2011, at 1:04 PM, Mateusz Paprocki wrote:
> 
> > Hi,
> > 
> > On 20 April 2011 11:55, Aaron S. Meurer <[email protected]> wrote:
> >         The Solution class is indeed a good idea.
> >         
> >         I think it would be best to have a unified data structure
> >         independent of the number of solutions.  The reason is that
> >         it is not clear from the outset how many solutions an
> >         equation or system of equations will have.  That is why I
> >         think it would be better to have a list always or a
> >         dictionary always (or a list of dictionaries always). The
> >         list of dictionaries idea is one of the better ones, in my
> >         opinion.
> > 
> > 
> > This is what Mathematica does (for example) (it gives a list of
> > rules, which is a list of dicts in Python's terminology). There is
> > one more issue that has to be taken into account: currently it's not
> > easy to substitute results from solve() back to the original
> > equation/set of equations (in a systematic way).
> 
> 
> If you have a list of dictionaries, you can just do
> 
> 
> sol = solve(expr, vars)
> expr.subs(sol[0])
> expr.subs(sol[1])
> …
> 
> 
> or just
> 
> 
> [expr.subs(i) for i in sol]
> 
> 
> because subs works with a dictionary.  Actually, looking at it this
> way, this data structure is far superior to any of the others.
> 
That won't work if there's an infinite number of solutions.

> 
> And this is another advantage that a Solution class could offer.  We
> could just make expr.subs(Solution) work as you would expect it to.
> 
Actually, I don't know what expr.subs(Solution) is supposed to do and I
would expect it to raise an exception.



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