Nuprl Lemma : norm-intransit_wf
∀[M:Type ─→ Type]. ∀[intr:pInTransit(P.M[P])].
(norm-intransit(intr) ∈ {intr':pInTransit(P.M[P])| intr' = intr ∈ pInTransit(P.M[P])} )
Proof
Definitions occuring in Statement :
norm-intransit: norm-intransit(intr),
pInTransit: pInTransit(P.M[P]),
uall: ∀[x:A]. B[x],
so_apply: x[s],
member: t ∈ T,
set: {x:A| B[x]} ,
function: x:A ─→ B[x],
universe: Type,
equal: s = t ∈ T
Lemmas :
Id-has-value,
Id_wf,
pCom_wf,
value-type-has-value,
int-value-type,
isect2_decomp,
isect2_wf,
tag-case_wf,
Process_wf,
unit_wf2,
has-value_wf_base
Latex:
\mforall{}[M:Type {}\mrightarrow{} Type]. \mforall{}[intr:pInTransit(P.M[P])].
(norm-intransit(intr) \mmember{} \{intr':pInTransit(P.M[P])| intr' = intr\} )
Date html generated:
2015_07_23-AM-11_08_06
Last ObjectModification:
2015_01_29-AM-00_09_22
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