Yo,
Please excuse my sarcastic responses before. I find it hard to deal with
> being told off when trying to contribute.
>
Don't take it bad, it is the same for all of us here. Wanna know how many
tickets I opened just to give them up two days later, because people did
not like them
I tried to point out a possible improvement to the SetPartition code in
http://trac.sagemath.org/ticket/19737, because I used this code. I also
provided a patch.
I was told that the original code is nonsensical. I disagree. In fact,
from a recent experience with sage now disallowing empty ro
On Friday, 18 December 2015 09:23:55 UTC, Martin R wrote:
>
>
>
> Am Freitag, 18. Dezember 2015 09:39:57 UTC+1 schrieb Dima Pasechnik:
>>
>>
>>
>> On Friday, 18 December 2015 08:33:05 UTC, Martin R wrote:
>>>
>>> Actually, I propose to delete all code from sage, because it doesn't
>>> work in al
Am Freitag, 18. Dezember 2015 09:39:57 UTC+1 schrieb Dima Pasechnik:
>
>
>
> On Friday, 18 December 2015 08:33:05 UTC, Martin R wrote:
>>
>> Actually, I propose to delete all code from sage, because it doesn't work
>> in all circumstances.
>>
>> It might be useful for some people (not all that m
On Friday, 18 December 2015 08:33:05 UTC, Martin R wrote:
>
> Actually, I propose to delete all code from sage, because it doesn't work
> in all circumstances.
>
> It might be useful for some people (not all that many), but we are
> actually doing them a favour because we save them from using s
Actually, I propose to delete all code from sage, because it doesn't work
in all circumstances.
It might be useful for some people (not all that many), but we are actually
doing them a favour because we save them from using software in
circumstances where it doesn't apply. Thus, by deleting sa
Yo,
> It is perfectly valid for a method to raise an error if the current instance
> does not meet certain criteria. I feel a double standard here with
> multiedges and loops...
If you consider it my responsibility to write, fix and manage the
loops/mutiedges code for graphs we have a problem. It
Hey Nathann,
On Thursday, December 17, 2015 at 8:33:48 PM UTC-6, Nathann Cohen wrote:
>
> > That would completely over-engineer things, be backwards incompatible,
> and
> > would make users hate us. This is why we have exceptions.
>
> Stick to that "would make users hate us" thought and look at
> That would completely over-engineer things, be backwards incompatible, and
> would make users hate us. This is why we have exceptions.
Stick to that "would make users hate us" thought and look at what we have:
- A method that "sometimes work, and sometimes does not", because it
does not apply t
>
> > How can we check that the ground set is totally ordered?
>
> No idea. Furthermore, a set could be "totally ordered" because Python
> compares the elements according to their memory address. That's a
> total order, but totally unreliable as well.
>
There is sort of a way to do this i
Hello,
> How can we check that the ground set is totally ordered?
No idea. Furthermore, a set could be "totally ordered" because Python
compares the elements according to their memory address. That's a
total order, but totally unreliable as well.
> Given such a
> check, we could simply raise an
Am Donnerstag, 17. Dezember 2015 14:12:06 UTC+1 schrieb Nathann Cohen:
>
> > If you have an *ordered set* there is a canonical way to define one
> > permutation from a partition. You make it so that the atom of the
> partitions
> > are your cycles.
>
> Yeah, sort everything. Wonder when somet
> If you have an *ordered set* there is a canonical way to define one
> permutation from a partition. You make it so that the atom of the partitions
> are your cycles.
Yeah, sort everything. Wonder when something like that can be useful.
This being said, this class does not assume that the ground
If you have an *ordered set* there is a canonical way to define one
permutation from a partition. You make it so that the atom of the
partitions are your cycles. And you order the cycle given by your order.
As an example
sage: p = SetPartition([[1,2,4],[3,5]]).to_permutation()
sage: p
[2, 4, 5
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