ocaml 3.09 transition

[helm.git] / helm / coq-contribs / LAMBDA-TYPES / base_types.v

diff --git a/helm/coq-contribs/LAMBDA-TYPES/base_types.v b/helm/coq-contribs/LAMBDA-TYPES/base_types.v
index 0b1c870f3c45250a2b15b2b405202df70be62c34..f24ef915aafed9d5511fe10390597cb5ede6b78b 100644 (file)
--- a/helm/coq-contribs/LAMBDA-TYPES/base_types.v
+++ b/helm/coq-contribs/LAMBDA-TYPES/base_types.v
@@ -73,6 +73,20 @@ Grammar constr constr10 :=
       [ "EX" ident($v0) ident($v1) "|" constr($c0) "&" constr($c1) "&" constr($c2) ] ->
       [ (ex3_2 ? ? [$v0;$v1]$c0 [$v0;$v1]$c1 [$v0;$v1]$c2) ].
 
+(* ex_3 *)
+
+Inductive ex_3 [A0,A1,A2:Set; P0:A0->A1->A2->Prop] : Prop := 
+   ex_3_intro : (x0:A0; x1:A1; x2:A2)(P0 x0 x1 x2)->(ex_3 A0 A1 A2 P0).
+
+Hint ex_3 : ltlc := Constructors ex_3.
+
+Syntactic Definition Ex_3 := ex_3 | 1.
+
+Grammar constr constr10 :=
+   | ex_3implicit
+      [ "EX" ident($v0) ident($v1) ident($v2) "|" constr($c0) ] ->
+      [ (ex_3 ? ? ? [$v0;$v1;$v2]$c0) ].
+
 (* ex3_3 *)
 
 Inductive ex3_3 [A0,A1,A2:Set; P0,P1,P2:A0->A1->A2->Prop] : Prop := 
@@ -143,6 +157,20 @@ Grammar constr constr10 :=
       [ "EX" ident($v0) ident($v1) ident($v2) ident($v3) ident($v4) "|" constr($c0) "&" constr($c1) "&" constr($c2) "&" constr($c3) ] ->
       [ (ex4_5 ? ? ? ? ? [$v0;$v1;$v2;$v3;$v4]$c0 [$v0;$v1;$v2;$v3;$v4]$c1 [$v0;$v1;$v2;$v3;$v4]$c2 [$v0;$v1;$v2;$v3;$v4]$c3) ].
 
+(* ex5_5 *)
+
+Inductive ex5_5 [A0,A1,A2,A3,A4:Set; P0,P1,P2,P3,P4:A0->A1->A2->A3->A4->Prop] : Prop := 
+   ex5_5_intro : (x0:A0; x1:A1; x2:A2; x3:A3; x4:A4)(P0 x0 x1 x2 x3 x4)->(P1 x0 x1 x2 x3 x4)->(P2 x0 x1 x2 x3 x4)->(P3 x0 x1 x2 x3 x4)->(P4 x0 x1 x2 x3 x4)->(ex5_5 A0 A1 A2 A3 A4 P0 P1 P2 P3 P4).
+
+Hint ex5_5 : ltlc := Constructors ex5_5.
+
+Syntactic Definition Ex5_5 := ex5_5 | 1.
+
+Grammar constr constr10 :=
+   | ex5_5implicit
+      [ "EX" ident($v0) ident($v1) ident($v2) ident($v3) ident($v4) "|" constr($c0) "&" constr($c1) "&" constr($c2) "&" constr($c3) "&" constr($c4) ] ->
+      [ (ex5_5 ? ? ? ? ? [$v0;$v1;$v2;$v3;$v4]$c0 [$v0;$v1;$v2;$v3;$v4]$c1 [$v0;$v1;$v2;$v3;$v4]$c2 [$v0;$v1;$v2;$v3;$v4]$c3 [$v0;$v1;$v2;$v3;$v4]$c4) ].
+
 (* ex6_6 *)
 
 Inductive ex6_6 [A0,A1,A2,A3,A4,A5:Set; P0,P1,P2,P3,P4,P5:A0->A1->A2->A3->A4->A5->Prop] : Prop := 
@@ -157,3 +185,22 @@ Grammar constr constr10 :=
       [ "EX" ident($v0) ident($v1) ident($v2) ident($v3) ident($v4) ident($v5) "|" constr($c0) "&" constr($c1) "&" constr($c2) "&" constr($c3) "&" constr($c4) "&" constr($c5) ] ->
       [ (ex6_6 ? ? ? ? ? ? [$v0;$v1;$v2;$v3;$v4;$v5]$c0 [$v0;$v1;$v2;$v3;$v4;$v5]$c1 [$v0;$v1;$v2;$v3;$v4;$v5]$c2 [$v0;$v1;$v2;$v3;$v4;$v5]$c3 [$v0;$v1;$v2;$v3;$v4;$v5]$c4 [$v0;$v1;$v2;$v3;$v4;$v5]$c5) ].
 
+(* ex6_7 *)
+
+Inductive ex6_7 [A0,A1,A2,A3,A4,A5,A6:Set; P0,P1,P2,P3,P4,P5:A0->A1->A2->A3->A4->A5->A6->Prop] : Prop := 
+   ex6_7_intro : (x0:A0; x1:A1; x2:A2; x3:A3; x4:A4; x5:A5; x6:A6)(P0 x0 x1 x2 x3 x4 x5 x6)->(P1 x0 x1 x2 x3 x4 x5 x6)->(P2 x0 x1 x2 x3 x4 x5 x6)->(P3 x0 x1 x2 x3 x4 x5 x6)->(P4 x0 x1 x2 x3 x4 x5 x6)->(P5 x0 x1 x2 x3 x4 x5 x6)->(ex6_7 A0 A1 A2 A3 A4 A5 A6 P0 P1 P2 P3 P4 P5).
+
+Hint ex6_7 : ltlc := Constructors ex6_7.
+
+Syntactic Definition Ex6_7 := ex6_7 | 1.
+
+Grammar constr constr10 :=
+   | ex6_7implicit
+      [ "EX" ident($v0) ident($v1) ident($v2) ident($v3) ident($v4) ident($v5) ident($v6) "|" constr($c0) "&" constr($c1) "&" constr($c2) "&" constr($c3) "&" constr($c4) "&" constr($c5) ] ->
+      [ (ex6_7 ? ? ? ? ? ? ? [$v0;$v1;$v2;$v3;$v4;$v5;$v6]$c0 [$v0;$v1;$v2;$v3;$v4;$v5;$v6]$c1 [$v0;$v1;$v2;$v3;$v4;$v5;$v6]$c2 [$v0;$v1;$v2;$v3;$v4;$v5;$v6]$c3 [$v0;$v1;$v2;$v3;$v4;$v5;$v6]$c4 [$v0;$v1;$v2;$v3;$v4;$v5;$v6]$c5) ].
+
+(* extended Decompose tactic *)
+
+Tactic Definition XDecompose H :=
+   Decompose [and or ex ex2 or3 or4 ex2_2 ex3_2 ex_3 ex3_3 ex4_3 ex3_4 ex4_4 ex4_5 ex5_5 ex6_6 ex6_7] H; Clear H.
+