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MaxZX #1167
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MaxZX #1167
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; isCommRing = isCommRingℤ | ||
} | ||
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ℤCommRing : CommRing Agda.Primitive.lzero |
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That is already in Cubical.Algebra.CommRing.Instances.Int
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ℤ[X]CommRing : CommRing Agda.Primitive.lzero | ||
ℤ[X]CommRing = record | ||
{ fst = Poly ℤCommRing |
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Cubical.Algebra.CommRing.Instances.Polynomials.UnivariatePolyList
should be used.
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data 𝕌 : Set where | ||
u : 𝕌 |
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Type
should be used instead of Set
; isCommRing = isCommRingℤ[X] | ||
} | ||
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ℤ[X]CommRing : CommRing Agda.Primitive.lzero |
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ℓ-zero
should be used instead of Agda.Primitive.lzero
This should become a constructive Characterisation of the explicit maximal ideals in Z[X]