klefki.algebra.fields.polyfield¶
Module Contents¶
Classes¶
$U subseteq F$, where F is subfield, P is its module cof |
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class
klefki.algebra.fields.polyfield.PolyExtField(*args)¶ Bases:
klefki.algebra.abstract.Field,klefki.algebra.rings.PolyRing$U subseteq F$, where F is subfield, P is its module cof
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F¶
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P¶
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DEG¶
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from_int(self, o)¶
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from_list(self, o)¶
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from_tuple(self, o)¶
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from_PolyRing(self, o)¶
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classmethod
sec_identity(cls)¶
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classmethod
identity(cls)¶ The value for obeying axiom identity (3)
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sec_inverse(self)¶ Implement for axiom inverse
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sec_op(self, rhs)¶ The Operator for obeying axiom associativity (2)
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