1 | initial version |
As a general rule, i would recommend not to use the same term for symbols and polynomial indeterminates.
Regarding your question, the meaning of
sage: foo == t
True
is the following: to decide equality between mathematical elements, Sage uses the coercion model : it constructs a common parent P
for foo
and t
, converts both foo
and t
in P
and test the equality between both P(foo)
and P(t)
.
To find the common parent, you can do :
sage: coercion_model.common_parent(t.parent(), foo.parent())
Multivariate Polynomial Ring in s, t, u over Algebraic Field
2 | No.2 Revision |
As a general rule, i would recommend not to use the same term for symbols and polynomial indeterminates.
Regarding your question, the meaning of
sage: foo == t
True
is the following: to decide equality between mathematical elements, Sage uses the coercion model : it constructs a common parent P
for foo
and t
, converts both foo
and t
in P
and test the equality between both P(foo)
and P(t)
.
To find the common parent, you can do :
sage: coercion_model.common_parent(t.parent(), foo.parent())
Multivariate Polynomial Ring in s, t, u over Algebraic Field
See :