Coerce maps#
- class sage.structure.coerce_maps.CallableConvertMap#
Bases:
Map
This lets one easily create maps from any callable object.
This is especially useful to create maps from bound methods.
EXAMPLES:
sage: from sage.structure.coerce_maps import CallableConvertMap sage: def foo(P, x): return x/2 sage: f = CallableConvertMap(ZZ, QQ, foo) sage: f(3) 3/2 sage: f Conversion via foo map: From: Integer Ring To: Rational Field
Create a homomorphism from \(\RR\) to \(\RR^+\) viewed as additive groups.
sage: f = CallableConvertMap(RR, RR, exp, parent_as_first_arg=False) sage: f(0) 1.00000000000000 sage: f(1) 2.71828182845905 sage: f(-3) 0.0497870683678639
- class sage.structure.coerce_maps.DefaultConvertMap#
Bases:
Map
This morphism simply calls the codomain’s element_constructor method, passing in the codomain as the first argument.
EXAMPLES:
sage: QQ[['x']].coerce_map_from(QQ) Coercion map: From: Rational Field To: Power Series Ring in x over Rational Field
- class sage.structure.coerce_maps.DefaultConvertMap_unique#
Bases:
DefaultConvertMap
This morphism simply defers action to the codomain’s element_constructor method, WITHOUT passing in the codomain as the first argument.
This is used for creating elements that don’t take a parent as the first argument to their __init__ method, for example, Integers, Rationals, Algebraic Reals… all have a unique parent. It is also used when the element_constructor is a bound method (whose self argument is assumed to be bound to the codomain).
- class sage.structure.coerce_maps.NamedConvertMap#
Bases:
Map
This is used for creating elements via the _xxx_ methods.
For example, many elements implement an _integer_ method to convert to ZZ, or a _rational_ method to convert to QQ.
- method_name#
- sage.structure.coerce_maps.test_CCallableConvertMap(domain, name=None)#
For testing CCallableConvertMap_class.