I need to write a very general function that will work whatever values and
assumptions you plug into it - the (0,1) example is just a simple case that
I wanted to check to make sure it's actually possible to do. Thank you for
your help, I will keep looking for different solutions!


On Wed, Oct 16, 2013 at 1:12 AM, Aaron Meurer <[email protected]> wrote:

> If you know the ordering is total (i.e., for any two expressions one is
> greater than the other in your given domain), you could just evaluate at
> some value in (0, 1) and sort by that.
>
> By the way, how general are your expressions? Do they have symbolic
> constants (more than one symbol)? Are they always polynomials or rational
> functions?
>
> Aaron Meurer
>
> On Oct 15, 2013, at 6:08 PM, BR <[email protected]> wrote:
>
> Unfortunately, the example is just a basic case of the functionality I'd
> want to use - I need a reliable way of sorting symbolic values like that.
> Other software I've tried struggles with this a lot, so I thought SymPy
> would work better - unfortunately not! Thank you for your reply anyway.
>
>
> On Wednesday, 16 October 2013 00:45:38 UTC+1, Aaron Meurer wrote:
>>
>> I think the logic you want isn't implemented. Right now, the
>> assumptions module doesn't really do anything with interval type
>> assumptions, like 0 < x < 1. It only knows about assumptions like
>> positive or negative.
>>
>> Of course, if all you want to do is sort symbols by their exponent,
>> that is not too difficult to do, especially if you know for sure that
>> each element of your list is a power of that symbol. You just need to
>> define an appropriate key function and use it when sorting.
>>
>> Aaron Meurer
>>
>> On Tue, Oct 15, 2013 at 3:47 PM, BR <[email protected]> wrote:
>> > Hey,
>> >
>> > I've been trying to find some information online on SymPy's assumptions
>> > module and unfortunately I can't find an answer to my question. Is it
>> > possible to declare symbols with assumptions in such a way that they
>> are
>> > respected when sorting them? For instance, is it possible to declare a
>> > symbol x with the assumption that 0<x<1, so that sorting [w, w**2,
>> w**3]
>> > gives [w**3, w**2, w]?
>> >
>> > Thanks.
>> >
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