klefki.algebra.fields.primefield¶
Module Contents¶
Classes¶
A FIELD is a set F which is closed under two operations + and × s.t. |
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class
klefki.algebra.fields.primefield.PrimeField(*args)¶ Bases:
klefki.algebra.abstract.FieldA FIELD is a set F which is closed under two operations + and × s.t. (1) Fis an abelian group under + and (2) F-{0} (the set F without the additive identity 0) is an abelian group under ×.
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P¶
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from_int(self, o)¶
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from_PrimeField(self, o)¶
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from_complex(self, o)¶
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inverse(self)¶ Implement for axiom inverse
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mod(self, a, b)¶
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sec_inverse(self)¶ Implement for axiom inverse
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op(self, g)¶ The Operator for obeying axiom associativity (2)
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sec_op(self, g)¶ The Operator for obeying axiom associativity (2)
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klefki.algebra.fields.primefield.FiniteField¶
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klefki.algebra.fields.primefield.Fq¶
