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restored V2V, V2S, V2Q as categories in RG
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@@ -283,12 +283,10 @@ oper
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mkAV : A -> AV ;
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mkA2V : A -> Prep -> A2V ;
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-- Notice: categories $V2S, V2V, V2Q$ are in v 1.0 treated
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-- just as synonyms of $V2$, and the second argument is given
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-- as an adverb. Likewise $AS, A2S, AV, A2V$ are just $A$.
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-- Notice: categories $AS, A2S, AV, A2V$ are just $A$.
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-- $V0$ is just $V$.
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V0, V2S, V2V, V2Q : Type ;
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V0 : Type ;
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AS, A2S, AV, A2V : Type ;
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--.
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@@ -596,13 +594,13 @@ oper
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mkV2A v p = mmkV2 v p ** {lock_V2A = <>} ;
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V0 : Type = V ;
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V2S, V2V, V2Q : Type = V2 ;
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-- V2S, V2V, V2Q : Type = V2 ;
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AS, A2S, AV : Type = A ;
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A2V : Type = A2 ;
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mkV2S v p = mmkV2 v p ** {lock_V2 = <>} ;
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mkV2V v p t = mmkV2 v p ** {s3 = t ; lock_V2 = <>} ;
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mkV2Q v p = mmkV2 v p ** {lock_V2 = <>} ;
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mkV2S v p = mmkV2 v p ** {lock_V2S = <>} ;
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mkV2V v p t = mmkV2 v p ** {c3 = "att" ; lock_V2V = <>} ;
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mkV2Q v p = mmkV2 v p ** {lock_V2Q = <>} ;
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mkAS v = v ** {lock_A = <>} ;
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mkA2S v p = mkA2 v p ** {lock_A = <>} ;
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