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Step * of Lemma nysiad_on_addwaiting_wf

∀[M:ValueAllType]. ∀[add2baghdr,addwaitinghdr,adeliverhdr:Atom List]. ∀[deqM:EqDecider(M)].
∀[inputmsghdr,kdeliverhdr,readyhdr,tooarcasthdr:Atom List]. ∀[waitingmap:map-sig{i:l}(Id;M)].
∀[mf:nysiad_headers_type{i:l}(add2baghdr;addwaitinghdr;adeliverhdr;inputmsghdr;kdeliverhdr;readyhdr;tooarcasthdr)].
∀[msg2m:Message(mf) ─→ M]. ∀[A:𝕌'].
  (nysiad_on_addwaiting(M;add2baghdr;addwaitinghdr;adeliverhdr;deqM;inputmsghdr;kdeliverhdr;readyhdr;...;...;mf;msg2m)
   ∈ Id ─→ (Message(mf) × A × Id) ─→ ((M × Id? × Id) List × map-sig-map(waitingmap)) ─→ bag(Interface))
BY
{ ProveEmlWfLemma }

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Latex:

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Latex:
\mforall{}[M:ValueAllType].  \mforall{}[add2baghdr,addwaitinghdr,adeliverhdr:Atom  List].  \mforall{}[deqM:EqDecider(M)].
\mforall{}[inputmsghdr,kdeliverhdr,readyhdr,tooarcasthdr:Atom  List].  \mforall{}[waitingmap:map-sig\{i:l\}(Id;M)].
\mforall{}[...


By

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Latex:
ProveEmlWfLemma

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