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 | 1 | initial version |
I am not sure this trick is formally correct (pleases tell us), but you can try to make c1 and c2 transcendental, by creating a fraction field around them:
sage: R.<c1,c2> = PolynomialRing(QQ)
sage: F = R.fraction_field()
sage: S.<x,y,z> = PolynomialRing(F)
sage: I = ideal(y^2 + z - c1, x*y^2 - c2 - 2)
sage: I.groebner_basis()
[y^2 + z - c1, x*z + (-c1)*x + c2 + 2]
| | 2 | No.2 Revision |
I am not sure this trick is formally correct (pleases (please tell us), but you can try to make c1 and c2 transcendental, by creating a fraction field around them:
sage: R.<c1,c2> = PolynomialRing(QQ)
sage: F = R.fraction_field()
sage: S.<x,y,z> = PolynomialRing(F)
sage: I = ideal(y^2 + z - c1, x*y^2 - c2 - 2)
sage: I.groebner_basis()
[y^2 + z - c1, x*z + (-c1)*x + c2 + 2]
| | 3 | No.3 Revision |
I am not sure this trick is formally correct (please tell us), us!), but you can try to make c1 and c2 transcendental, by creating a fraction field around them:
sage: R.<c1,c2> = PolynomialRing(QQ)
sage: F = R.fraction_field()
sage: S.<x,y,z> = PolynomialRing(F)
sage: I = ideal(y^2 + z - c1, x*y^2 - c2 - 2)
sage: I.groebner_basis()
[y^2 + z - c1, x*z + (-c1)*x + c2 + 2]
