{ norm-esharp-rule()  id-fun(E#Rule) }

{ Proof }



Definitions occuring in Statement :  norm-esharp-rule: norm-esharp-rule() esharp-rule: E#Rule member: t  T id-fun: id-fun(T)
Definitions :  norm-fst: norm-fst(N) isect: x:A. B[x] eclass: EClass(A[eo; e]) equal: s = t member: t  T function: x:A  B[x] all: x:A. B[x] fpf: a:A fp-B[a] strong-subtype: strong-subtype(A;B) set: {x:A| B[x]}  assert: b list: type List name: Name rec: rec(x.A[x]) expression: Expression bool: Id: Id product: x:A  B[x] id-fun: id-fun(T) implies: P  Q value-type: value-type(T) lambda: x.A[x] apply: f a prop: so_lambda: x.t[x] intensional-universe: IType limited-type-level: limited-type-level{i:l}(n;T) nat: exists: x:A. B[x] quotient: x,y:A//B[x; y] tunion: x:A.B[x] b-union: A  B union: left + right atom: Atom tag-by: zT or: P  Q rev_implies: P  Q and: P  Q iff: P  Q ldag: LabeledDAG(T) labeled-graph: LabeledGraph(T) record: record(x.T[x]) isect2: T1  T2 record+: record+ fset: FSet{T} top: Top true: True type-monotone: Monotone(T.F[T]) norm-snd: norm-snd(N) sq-id-fun: sq-id-fun(T) norm-pair: norm-pair(Na;Nb) norm-esharp-rule: norm-esharp-rule() esharp-rule: E#Rule subtype: S  T es-E-interface: E(X) fpf-sub: f  g fpf-cap: f(x)?z deq: EqDecider(T) ma-state: State(ds) class-program: ClassProgram(T) universe: Type limited-type: LimitedType subtype_rel: A r B atom: Atom$n int: squash: T mkid: "$x"
Lemmas :  norm-fst_wf squash_wf subtype-value-type norm-pair_wf norm-snd_wf type-monotone_wf subtype_rel_sum subtype_rel_simple_product subtype_rel_wf expression_wf name_wf function-value-type union-value-type bunion-value-type tunion-value-type set-value-type quotient-value-type rec-value-type equal-value-type type-value-type intensional-universe_wf2 nat_wf limited-type-level_wf intensional-universe_wf list-value-type product-value-type limited-type_wf value-type_wf assert_wf Id_wf id-fun_wf member_wf bool_wf

norm-esharp-rule()  \mmember{}  id-fun(E\#Rule)


Date html generated: 2011_08_17-PM-04_35_54
Last ObjectModification: 2010_09_21-PM-01_19_47

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