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author:Jose-Iborra
author:Josef-Svenningsson
author:Joseph-Abrahamson
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author:Josh-Holland
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author:Jost-Berthold
author:José-Lorenzo-RodrÃguez
author:José-Pedro-Magalhães
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author:jpmoresmau
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author:Juergen-Keck
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author:Jun-Mukai
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author:Kamil-Dworakowski
author:Karl-Ostmo
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author:Karsten-Schoelzel
author:Karun-Ramakrishnan
author:Kazu-Yamamoto
author:Keegan-Carruthers-Smith
author:Keegan-McAllister
author:Kei-Hibino
author:Kenny-Shen
author:Kevin-Conley
author:Kevin-Jardine
author:Kevin-Quick
author:Khudyakov-Alexey
author:Kilian-Kilger
author:Kim-Altintop
author:Kim-Altintop-et.al.
author:Kirill-Elagin
author:Kirill-Simonov
author:Kirill-Zaborsky
author:klapaucius
author:Klaus-Weidner
author:Koen-Claessen
author:Koji-Miyazato
author:konn.jinro-_at_-gmail.com
author:konn.jinro_at_gmail.com
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author:koral
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author:Krasimir-Angelov
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author:Kyle-Raftogianis
author:Kyle-Van-Berendonck
author:Kyriakos-Papachrysanthou
author:Lana-Black
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author:Lemmih
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author:Lennart-Kolmodin
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author:Leza-Morais-Lutonda
author:Li-yao-Xia
author:Liam-O'Connor-Davis
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< package:type-natural
type
n
<
m = (n <? m) ~ 'True
type-natural
Data.Type.Natural
Data.Type.Natural.Lemma.Order
type
(x :: Nat)
<
=
(y :: Nat) = x <=? y ~ 'True
type-natural
Data.Type.Natural
Comparison of type-level naturals, as a constraint.
type family
(a :: Nat)
<
=?
(b :: Nat) :: Bool
type-natural
Data.Type.Natural
Comparison of type-level naturals, as a function. NOTE: The functionality for this function should be subsumed by
CmpNat
, so this might go away in the future. Please let us know, if you encounter discrepancies between the two.
type
n
<
?
m = n + 1 <=? m
type-natural
Data.Type.Natural
Data.Type.Natural.Lemma.Order
(%
<
=?)
:: SNat n -> SNat m -> SBool (n <=? m)
type-natural
Data.Type.Natural
(%
<
?)
:: SNat n -> SNat m -> SBool (n <? m)
type-natural
Data.Type.Natural
Data.Type.Natural.Lemma.Order
data
a
:
<
:
b
type-natural
Data.Type.Natural.Lemma.Order
Packages
is:exact