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The SchubertPolynomialRing expects a permutation as an index. When a list is given which is not a permutation, the object is created anyway. The problem comes when one tries to expand the polynomial, if the index is not a valid permutation, it makes symmetrica crash which makes Sage crash !
sage: S = SchubertPolynomialRing(ZZ)
sage: pol = S([2,1,3])
sage: pol.expand()
x0
sage: pol = S([2,1,1])
sage: pol.expand()
function: mult_apply_integer(2)
python: function: mult_apply_integer(2)
: Operation not permitted
So the idea would be to check when the polynomial is created that the input is correct and raise an exception at this point if it's not.
New behaviour is now :
sage: X = SchubertPolynomialRing(QQ)
sage: X._element_constructor_([1,2,1])
Traceback (most recent call last):
...
ValueError: The input [1, 2, 1] is not a valid permutation
sage: X._element_constructor_(Permutation([1,2,1]))
Traceback (most recent call last):
...
ValueError: The input [1, 2, 1] is not a valid permutation
Tests have been added into the documentation.
The patch is attached to the ticket and also available into Sage-Combinat
The SchubertPolynomialRing expects a permutation as an index. When a list is given which is not a permutation, the object is created anyway. The problem comes when one tries to expand the polynomial, if the index is not a valid permutation, it makes symmetrica crash which makes Sage crash !
So the idea would be to check when the polynomial is created that the input is correct and raise an exception at this point if it's not.
New behaviour is now :
Tests have been added into the documentation.
The patch is attached to the ticket and also available into Sage-Combinat
CC: @sagetrac-sage-combinat @nthiery
Component: combinatorics
Keywords: days38, Schubert polynomials
Author: Viviane Pons
Reviewer: Mike Hansen
Merged: sage-5.3.beta1
Issue created by migration from https://trac.sagemath.org/ticket/12924
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