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Z is a Euclidean domain (#86)
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@@ -9,6 +9,7 @@ open import Numbers.BinaryNaturals.Order
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open import Numbers.BinaryNaturals.Subtraction
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open import Numbers.Integers.Integers
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open import Numbers.Integers.RingStructure.EuclideanDomain
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open import Lists.Lists
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@@ -33,6 +34,7 @@ open import Groups.Cyclic.Definition
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open import Groups.Cyclic.DefinitionLemmas
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open import Groups.Polynomials.Examples
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open import Groups.Cosets
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open import Groups.Subgroups.Normal.Examples
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open import Fields.Fields
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open import Fields.Orders.Partial.Definition
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@@ -65,9 +67,13 @@ open import Rings.Ideals.Prime.Definition
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open import Rings.Ideals.Prime.Lemmas
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open import Rings.Ideals.Principal.Definition
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open import Rings.IntegralDomains.Examples
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open import Rings.PrincipalIdealDomain
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open import Rings.PrincipalIdealDomains.Definition
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open import Rings.Subrings.Definition
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open import Rings.Ideals.Maximal.Lemmas
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open import Rings.Primes.Lemmas
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open import Rings.Irreducibles.Definition
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open import Rings.Divisible.Definition
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open import Rings.Associates.Lemmas
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open import Setoids.Setoids
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open import Setoids.DirectSum
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