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Ordered rationals (#19)
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@@ -3,6 +3,7 @@
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open import LogicalFormulae
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open import Numbers.Naturals
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open import Groups.Groups
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open import Groups.GroupDefinition
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open import Rings.RingDefinition
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open import Functions
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open import Orders
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@@ -10,6 +10,7 @@ open import PrimeNumbers
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open import Setoids.Setoids
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open import Functions
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open import Fields.FieldOfFractions
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open import Fields.FieldOfFractionsOrder
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module Numbers.Rationals where
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@@ -28,5 +29,5 @@ module Numbers.Rationals where
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ℚField : Field ℚRing
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ℚField = fieldOfFractions ℤIntDom
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ℚField : OrderedRing ℚRing (fieldOfFractionsTotalOrder ℤIntDom ℤOrderedRing)
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ℚField = fieldOfFractionsOrderedRing ℤIntDom ℤOrderedRing
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ℚOrdered : OrderedRing ℚRing (fieldOfFractionsTotalOrder ℤIntDom ℤOrderedRing)
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ℚOrdered = fieldOfFractionsOrderedRing ℤIntDom ℤOrderedRing
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